0
- inference_data2 = from_netcdf(filepath)
- fails = check_multiple_attrs(test_dict, inference_data2)
- assert not fails
- os.remove(filepath)
- assert not os.path.exists(filepath)
-
- @pytest.mark.parametrize("base_group", ["/", "test_group", "group/subgroup"])
- @pytest.mark.parametrize("groups_arg", [False, True])
- @pytest.mark.parametrize("compress", [True, False])
- @pytest.mark.parametrize("engine", ["h5netcdf", "netcdf4"])
- def test_io_method(self, data, eight_schools_params, groups_arg, base_group, compress, engine):
- # create InferenceData and check it has been properly created
- inference_data = self.get_inference_data( # pylint: disable=W0612
- data, eight_schools_params
- )
- if engine == "h5netcdf":
- try:
- import h5netcdf # pylint: disable=unused-import
- except ImportError:
- pytest.skip("h5netcdf not installed")
- elif engine == "netcdf4":
- try:
- import netCDF4 # pylint: disable=unused-import
- except ImportError:
- pytest.skip("netcdf4 not installed")
- test_dict = {
- "posterior": ["eta", "theta", "mu", "tau"],
- "posterior_predictive": ["eta", "theta", "mu", "tau"],
- "sample_stats": ["eta", "theta", "mu", "tau"],
- "prior": ["eta", "theta", "mu", "tau"],
- "prior_predictive": ["eta", "theta", "mu", "tau"],
- "sample_stats_prior": ["eta", "theta", "mu", "tau"],
- "observed_data": ["J", "y", "sigma"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- # check filename does not exist and use to_netcdf method
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "..", "saved_models")
- filepath = os.path.join(data_directory, "io_method_testfile.nc")
- assert not os.path.exists(filepath)
- # InferenceData method
- inference_data.to_netcdf(
- filepath,
- groups=("posterior", "observed_data") if groups_arg else None,
- compress=compress,
- base_group=base_group,
- )
-
- # assert file has been saved correctly
- assert os.path.exists(filepath)
- assert os.path.getsize(filepath) > 0
- inference_data2 = InferenceData.from_netcdf(filepath, base_group=base_group)
- if groups_arg: # if groups arg, update test dict to contain only saved groups
- test_dict = {
- "posterior": ["eta", "theta", "mu", "tau"],
- "observed_data": ["J", "y", "sigma"],
- }
- assert not hasattr(inference_data2, "sample_stats")
- fails = check_multiple_attrs(test_dict, inference_data2)
- assert not fails
-
- os.remove(filepath)
- assert not os.path.exists(filepath)
-
- def test_empty_inference_data_object(self):
- inference_data = InferenceData()
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "..", "saved_models")
- filepath = os.path.join(data_directory, "empty_test_file.nc")
- assert not os.path.exists(filepath)
- inference_data.to_netcdf(filepath)
- assert os.path.exists(filepath)
- os.remove(filepath)
- assert not os.path.exists(filepath)
-
-
-class TestJSON:
- def test_json_converters(self, models):
- idata = models.model_1
-
- filepath = os.path.realpath("test.json")
- idata.to_json(filepath)
-
- idata_copy = from_json(filepath)
- for group in idata._groups_all: # pylint: disable=protected-access
- xr_data = getattr(idata, group)
- test_xr_data = getattr(idata_copy, group)
- assert xr_data.equals(test_xr_data)
-
- os.remove(filepath)
- assert not os.path.exists(filepath)
-
-
-class TestDataTree:
- def test_datatree(self):
- idata = load_arviz_data("centered_eight")
- dt = idata.to_datatree()
- idata_back = from_datatree(dt)
- for group, ds in idata.items():
- assert_identical(ds, idata_back[group])
- assert all(group in dt.children for group in idata.groups())
-
- def test_datatree_attrs(self):
- idata = load_arviz_data("centered_eight")
- idata.attrs = {"not": "empty"}
- assert idata.attrs
- dt = idata.to_datatree()
- idata_back = from_datatree(dt)
- assert dt.attrs == idata.attrs
- assert idata_back.attrs == idata.attrs
-
-
-class TestConversions:
- def test_id_conversion_idempotent(self):
- stored = load_arviz_data("centered_eight")
- inference_data = convert_to_inference_data(stored)
- assert isinstance(inference_data, InferenceData)
- assert set(inference_data.observed_data.obs.coords["school"].values) == {
- "Hotchkiss",
- "Mt. Hermon",
- "Choate",
- "Deerfield",
- "Phillips Andover",
- "St. Paul's",
- "Lawrenceville",
- "Phillips Exeter",
- }
- assert inference_data.posterior["theta"].dims == ("chain", "draw", "school")
-
- def test_dataset_conversion_idempotent(self):
- inference_data = load_arviz_data("centered_eight")
- data_set = convert_to_dataset(inference_data.posterior)
- assert isinstance(data_set, xr.Dataset)
- assert set(data_set.coords["school"].values) == {
- "Hotchkiss",
- "Mt. Hermon",
- "Choate",
- "Deerfield",
- "Phillips Andover",
- "St. Paul's",
- "Lawrenceville",
- "Phillips Exeter",
- }
- assert data_set["theta"].dims == ("chain", "draw", "school")
-
- def test_id_conversion_args(self):
- stored = load_arviz_data("centered_eight")
- IVIES = ["Yale", "Harvard", "MIT", "Princeton", "Cornell", "Dartmouth", "Columbia", "Brown"]
- # test dictionary argument...
- # I reverse engineered a dictionary out of the centered_eight
- # data. That's what this block of code does.
- d = stored.posterior.to_dict()
- d = d["data_vars"]
- test_dict = {} # type: Dict[str, np.ndarray]
- for var_name in d:
- data = d[var_name]["data"]
- # this is a list of chains that is a list of samples...
- chain_arrs = []
- for chain in data: # list of samples
- chain_arrs.append(np.array(chain))
- data_arr = np.stack(chain_arrs)
- test_dict[var_name] = data_arr
-
- inference_data = convert_to_inference_data(
- test_dict, dims={"theta": ["Ivies"]}, coords={"Ivies": IVIES}
- )
-
- assert isinstance(inference_data, InferenceData)
- assert set(inference_data.posterior.coords["Ivies"].values) == set(IVIES)
- assert inference_data.posterior["theta"].dims == ("chain", "draw", "Ivies")
-
-
-class TestDataArrayToDataset:
- def test_1d_dataset(self):
- size = 100
- dataset = convert_to_dataset(
- xr.DataArray(np.random.randn(1, size), name="plot", dims=("chain", "draw"))
- )
- assert len(dataset.data_vars) == 1
- assert "plot" in dataset.data_vars
- assert dataset.chain.shape == (1,)
- assert dataset.draw.shape == (size,)
-
- def test_nd_to_dataset(self):
- shape = (1, 2, 3, 4, 5)
- dataset = convert_to_dataset(
- xr.DataArray(np.random.randn(*shape), dims=("chain", "draw", "dim_0", "dim_1", "dim_2"))
- )
- var_name = list(dataset.data_vars)[0]
-
- assert len(dataset.data_vars) == 1
- assert dataset.chain.shape == shape[:1]
- assert dataset.draw.shape == shape[1:2]
- assert dataset[var_name].shape == shape
-
- def test_nd_to_inference_data(self):
- shape = (1, 2, 3, 4, 5)
- inference_data = convert_to_inference_data(
- xr.DataArray(
- np.random.randn(*shape), dims=("chain", "draw", "dim_0", "dim_1", "dim_2")
- ),
- group="prior",
- )
- var_name = list(inference_data.prior.data_vars)[0]
-
- assert hasattr(inference_data, "prior")
- assert len(inference_data.prior.data_vars) == 1
- assert inference_data.prior.chain.shape == shape[:1]
- assert inference_data.prior.draw.shape == shape[1:2]
- assert inference_data.prior[var_name].shape == shape
-
-
-class TestExtractDataset:
- def test_default(self):
- idata = load_arviz_data("centered_eight")
- post = extract(idata)
- assert isinstance(post, xr.Dataset)
- assert "sample" in post.dims
- assert post.theta.size == (4 * 500 * 8)
-
- def test_seed(self):
- idata = load_arviz_data("centered_eight")
- post = extract(idata, rng=7)
- post_pred = extract(idata, group="posterior_predictive", rng=7)
- assert all(post.sample == post_pred.sample)
-
- def test_no_combine(self):
- idata = load_arviz_data("centered_eight")
- post = extract(idata, combined=False)
- assert "sample" not in post.dims
- assert post.sizes["chain"] == 4
- assert post.sizes["draw"] == 500
-
- def test_var_name_group(self):
- idata = load_arviz_data("centered_eight")
- prior = extract(idata, group="prior", var_names="the", filter_vars="like")
- assert {} == prior.attrs
- assert "theta" in prior.name
-
- def test_keep_dataset(self):
- idata = load_arviz_data("centered_eight")
- prior = extract(
- idata, group="prior", var_names="the", filter_vars="like", keep_dataset=True
- )
- assert prior.attrs == idata.prior.attrs
- assert "theta" in prior.data_vars
- assert "mu" not in prior.data_vars
-
- def test_subset_samples(self):
- idata = load_arviz_data("centered_eight")
- post = extract(idata, num_samples=10)
- assert post.sizes["sample"] == 10
- assert post.attrs == idata.posterior.attrs
-
-
-def test_convert_to_inference_data_with_array_like():
- class ArrayLike:
- def __init__(self, data):
- self._data = np.asarray(data)
-
- def __array__(self):
- return self._data
-
- array_like = ArrayLike(np.random.randn(4, 100))
- idata = convert_to_inference_data(array_like, group="posterior")
-
- assert hasattr(idata, "posterior")
- assert "x" in idata.posterior.data_vars
- assert idata.posterior["x"].shape == (4, 100)
diff --git a/arviz/tests/base_tests/test_data_zarr.py b/arviz/tests/base_tests/test_data_zarr.py
deleted file mode 100644
index c93b0253dd..0000000000
--- a/arviz/tests/base_tests/test_data_zarr.py
+++ /dev/null
@@ -1,143 +0,0 @@
-# pylint: disable=redefined-outer-name
-import os
-from collections.abc import MutableMapping
-from tempfile import TemporaryDirectory
-from typing import Mapping
-
-import numpy as np
-import pytest
-
-from ... import InferenceData, from_dict
-from ... import to_zarr, from_zarr
-
-from ..helpers import ( # pylint: disable=unused-import
- chains,
- check_multiple_attrs,
- draws,
- eight_schools_params,
- importorskip,
-)
-
-zarr = importorskip("zarr") # pylint: disable=invalid-name
-
-
-class TestDataZarr:
- @pytest.fixture(scope="class")
- def data(self, draws, chains):
- class Data:
- # fake 8-school output
- shapes: Mapping[str, list] = {"mu": [], "tau": [], "eta": [8], "theta": [8]}
- obj = {key: np.random.randn(chains, draws, *shape) for key, shape in shapes.items()}
-
- return Data
-
- def get_inference_data(self, data, eight_schools_params, fill_attrs):
- return from_dict(
- posterior=data.obj,
- posterior_predictive=data.obj,
- sample_stats=data.obj,
- prior=data.obj,
- prior_predictive=data.obj,
- sample_stats_prior=data.obj,
- observed_data=eight_schools_params,
- coords={"school": np.arange(8)},
- dims={"theta": ["school"], "eta": ["school"]},
- attrs={"test": 1} if fill_attrs else None,
- )
-
- @pytest.mark.parametrize("store", [0, 1, 2])
- @pytest.mark.parametrize("fill_attrs", [True, False])
- def test_io_method(self, data, eight_schools_params, store, fill_attrs):
- # create InferenceData and check it has been properly created
- inference_data = self.get_inference_data( # pylint: disable=W0612
- data, eight_schools_params, fill_attrs
- )
- test_dict = {
- "posterior": ["eta", "theta", "mu", "tau"],
- "posterior_predictive": ["eta", "theta", "mu", "tau"],
- "sample_stats": ["eta", "theta", "mu", "tau"],
- "prior": ["eta", "theta", "mu", "tau"],
- "prior_predictive": ["eta", "theta", "mu", "tau"],
- "sample_stats_prior": ["eta", "theta", "mu", "tau"],
- "observed_data": ["J", "y", "sigma"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- if fill_attrs:
- assert inference_data.attrs["test"] == 1
- else:
- assert "test" not in inference_data.attrs
-
- # check filename does not exist and use to_zarr method
- with TemporaryDirectory(prefix="arviz_tests_") as tmp_dir:
- filepath = os.path.join(tmp_dir, "zarr")
-
- # InferenceData method
- if store == 0:
- # Tempdir
- store = inference_data.to_zarr(store=None)
- assert isinstance(store, MutableMapping)
- elif store == 1:
- inference_data.to_zarr(store=filepath)
- # assert file has been saved correctly
- assert os.path.exists(filepath)
- assert os.path.getsize(filepath) > 0
- elif store == 2:
- store = zarr.storage.DirectoryStore(filepath)
- inference_data.to_zarr(store=store)
- # assert file has been saved correctly
- assert os.path.exists(filepath)
- assert os.path.getsize(filepath) > 0
-
- if isinstance(store, MutableMapping):
- inference_data2 = InferenceData.from_zarr(store)
- else:
- inference_data2 = InferenceData.from_zarr(filepath)
-
- # Everything in dict still available in inference_data2 ?
- fails = check_multiple_attrs(test_dict, inference_data2)
- assert not fails
-
- if fill_attrs:
- assert inference_data2.attrs["test"] == 1
- else:
- assert "test" not in inference_data2.attrs
-
- def test_io_function(self, data, eight_schools_params):
- # create InferenceData and check it has been properly created
- inference_data = self.get_inference_data( # pylint: disable=W0612
- data,
- eight_schools_params,
- fill_attrs=True,
- )
- test_dict = {
- "posterior": ["eta", "theta", "mu", "tau"],
- "posterior_predictive": ["eta", "theta", "mu", "tau"],
- "sample_stats": ["eta", "theta", "mu", "tau"],
- "prior": ["eta", "theta", "mu", "tau"],
- "prior_predictive": ["eta", "theta", "mu", "tau"],
- "sample_stats_prior": ["eta", "theta", "mu", "tau"],
- "observed_data": ["J", "y", "sigma"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- assert inference_data.attrs["test"] == 1
-
- # check filename does not exist and use to_zarr method
- with TemporaryDirectory(prefix="arviz_tests_") as tmp_dir:
- filepath = os.path.join(tmp_dir, "zarr")
-
- to_zarr(inference_data, store=filepath)
- # assert file has been saved correctly
- assert os.path.exists(filepath)
- assert os.path.getsize(filepath) > 0
-
- inference_data2 = from_zarr(filepath)
-
- # Everything in dict still available in inference_data2 ?
- fails = check_multiple_attrs(test_dict, inference_data2)
- assert not fails
-
- assert inference_data2.attrs["test"] == 1
diff --git a/arviz/tests/base_tests/test_diagnostics.py b/arviz/tests/base_tests/test_diagnostics.py
deleted file mode 100644
index 69e2946a86..0000000000
--- a/arviz/tests/base_tests/test_diagnostics.py
+++ /dev/null
@@ -1,511 +0,0 @@
-"""Test Diagnostic methods"""
-
-# pylint: disable=redefined-outer-name, no-member, too-many-public-methods
-import os
-
-import numpy as np
-import packaging
-import pandas as pd
-import pytest
-import scipy
-from numpy.testing import assert_almost_equal
-
-from ...data import from_cmdstan, load_arviz_data
-from ...rcparams import rcParams
-from ...sel_utils import xarray_var_iter
-from ...stats import bfmi, ess, mcse, rhat
-from ...stats.diagnostics import (
- _ess,
- _ess_quantile,
- _mc_error,
- _mcse_quantile,
- _multichain_statistics,
- _rhat,
- _rhat_rank,
- _split_chains,
- _z_scale,
- ks_summary,
-)
-
-# For tests only, recommended value should be closer to 1.01-1.05
-# See discussion in https://github.com/stan-dev/rstan/pull/618
-GOOD_RHAT = 1.1
-
-rcParams["data.load"] = "eager"
-
-
-@pytest.fixture(scope="session")
-def data():
- centered_eight = load_arviz_data("centered_eight")
- return centered_eight.posterior
-
-
-class TestDiagnostics:
- def test_bfmi(self):
- energy = np.array([1, 2, 3, 4])
- assert_almost_equal(bfmi(energy), 0.6)
-
- def test_bfmi_dataset(self):
- data = load_arviz_data("centered_eight")
- assert bfmi(data).all()
-
- def test_bfmi_dataset_bad(self):
- data = load_arviz_data("centered_eight")
- del data.sample_stats["energy"]
- with pytest.raises(TypeError):
- bfmi(data)
-
- def test_bfmi_correctly_transposed(self):
- data = load_arviz_data("centered_eight")
- vals1 = bfmi(data)
- data.sample_stats["energy"] = data.sample_stats["energy"].T
- vals2 = bfmi(data)
- assert_almost_equal(vals1, vals2)
-
- def test_deterministic(self):
- """
- Test algorithm against posterior (R) convergence functions.
-
- posterior: https://github.com/stan-dev/posterior
- R code:
- ```
- library("posterior")
- data2 <- read.csv("blocker.2.csv", comment.char = "#")
- data1 <- read.csv("blocker.1.csv", comment.char = "#")
- output <- matrix(ncol=17, nrow=length(names(data1))-4)
- j = 0
- for (i in 1:length(names(data1))) {
- name = names(data1)[i]
- ary = matrix(c(data1[,name], data2[,name]), 1000, 2)
- if (!endsWith(name, "__"))
- j <- j + 1
- output[j,] <- c(
- posterior::rhat(ary),
- posterior::rhat_basic(ary, FALSE),
- posterior::ess_bulk(ary),
- posterior::ess_tail(ary),
- posterior::ess_mean(ary),
- posterior::ess_sd(ary),
- posterior::ess_median(ary),
- posterior::ess_basic(ary, FALSE),
- posterior::ess_quantile(ary, 0.01),
- posterior::ess_quantile(ary, 0.1),
- posterior::ess_quantile(ary, 0.3),
- posterior::mcse_mean(ary),
- posterior::mcse_sd(ary),
- posterior::mcse_median(ary),
- posterior::mcse_quantile(ary, prob=0.01),
- posterior::mcse_quantile(ary, prob=0.1),
- posterior::mcse_quantile(ary, prob=0.3))
- }
- df = data.frame(output, row.names = names(data1)[5:ncol(data1)])
- colnames(df) <- c("rhat_rank",
- "rhat_raw",
- "ess_bulk",
- "ess_tail",
- "ess_mean",
- "ess_sd",
- "ess_median",
- "ess_raw",
- "ess_quantile01",
- "ess_quantile10",
- "ess_quantile30",
- "mcse_mean",
- "mcse_sd",
- "mcse_median",
- "mcse_quantile01",
- "mcse_quantile10",
- "mcse_quantile30")
- write.csv(df, "reference_posterior.csv")
- ```
- Reference file:
-
- Created: 2024-12-20
- System: Ubuntu 24.04.1 LTS
- R version 4.4.2 (2024-10-31)
- posterior version from https://github.com/stan-dev/posterior/pull/388
- (after release 1.6.0 but before the fixes in the PR were released).
- """
- # download input files
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "..", "saved_models")
- path = os.path.join(data_directory, "stan_diagnostics", "blocker.[0-9].csv")
- posterior = from_cmdstan(path)
- reference_path = os.path.join(data_directory, "stan_diagnostics", "reference_posterior.csv")
- reference = (
- pd.read_csv(reference_path, index_col=0, float_precision="high")
- .sort_index(axis=1)
- .sort_index(axis=0)
- )
- # test arviz functions
- funcs = {
- "rhat_rank": lambda x: rhat(x, method="rank"),
- "rhat_raw": lambda x: rhat(x, method="identity"),
- "ess_bulk": lambda x: ess(x, method="bulk"),
- "ess_tail": lambda x: ess(x, method="tail"),
- "ess_mean": lambda x: ess(x, method="mean"),
- "ess_sd": lambda x: ess(x, method="sd"),
- "ess_median": lambda x: ess(x, method="median"),
- "ess_raw": lambda x: ess(x, method="identity"),
- "ess_quantile01": lambda x: ess(x, method="quantile", prob=0.01),
- "ess_quantile10": lambda x: ess(x, method="quantile", prob=0.1),
- "ess_quantile30": lambda x: ess(x, method="quantile", prob=0.3),
- "mcse_mean": lambda x: mcse(x, method="mean"),
- "mcse_sd": lambda x: mcse(x, method="sd"),
- "mcse_median": lambda x: mcse(x, method="median"),
- "mcse_quantile01": lambda x: mcse(x, method="quantile", prob=0.01),
- "mcse_quantile10": lambda x: mcse(x, method="quantile", prob=0.1),
- "mcse_quantile30": lambda x: mcse(x, method="quantile", prob=0.3),
- }
- results = {}
- for key, coord_dict, _, vals in xarray_var_iter(posterior.posterior, combined=True):
- if coord_dict:
- key = f"{key}.{list(coord_dict.values())[0] + 1}"
- results[key] = {func_name: func(vals) for func_name, func in funcs.items()}
- arviz_data = pd.DataFrame.from_dict(results).T.sort_index(axis=1).sort_index(axis=0)
-
- # check column names
- assert set(arviz_data.columns) == set(reference.columns)
-
- # check parameter names
- assert set(arviz_data.index) == set(reference.index)
-
- # show print with pytests '-s' tag
- np.set_printoptions(16)
- print(abs(reference - arviz_data).max())
-
- # test absolute accuracy
- assert (abs(reference - arviz_data).values < 1e-8).all(None)
-
- @pytest.mark.parametrize("method", ("rank", "split", "folded", "z_scale", "identity"))
- @pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
- def test_rhat(self, data, var_names, method):
- """Confirm R-hat statistic is close to 1 for a large
- number of samples. Also checks the correct shape"""
- rhat_data = rhat(data, var_names=var_names, method=method)
- for r_hat in rhat_data.data_vars.values():
- assert ((1 / GOOD_RHAT < r_hat.values) | (r_hat.values < GOOD_RHAT)).all()
-
- # In None case check that all varnames from rhat_data match input data
- if var_names is None:
- assert list(rhat_data.data_vars) == list(data.data_vars)
-
- @pytest.mark.parametrize("method", ("rank", "split", "folded", "z_scale", "identity"))
- def test_rhat_nan(self, method):
- """Confirm R-hat statistic returns nan."""
- data = np.random.randn(4, 100)
- data[0, 0] = np.nan # pylint: disable=unsupported-assignment-operation
- rhat_data = rhat(data, method=method)
- assert np.isnan(rhat_data)
- if method == "rank":
- assert np.isnan(_rhat(rhat_data))
-
- @pytest.mark.parametrize("method", ("rank", "split", "folded", "z_scale", "identity"))
- @pytest.mark.parametrize("chain", (None, 1, 2))
- @pytest.mark.parametrize("draw", (1, 2, 3, 4))
- def test_rhat_shape(self, method, chain, draw):
- """Confirm R-hat statistic returns nan."""
- data = np.random.randn(draw) if chain is None else np.random.randn(chain, draw)
- if (chain in (None, 1)) or (draw < 4):
- rhat_data = rhat(data, method=method)
- assert np.isnan(rhat_data)
- else:
- rhat_data = rhat(data, method=method)
- assert not np.isnan(rhat_data)
-
- def test_rhat_bad(self):
- """Confirm rank normalized Split R-hat statistic is
- far from 1 for a small number of samples."""
- r_hat = rhat(np.vstack([20 + np.random.randn(1, 100), np.random.randn(1, 100)]))
- assert 1 / GOOD_RHAT > r_hat or GOOD_RHAT < r_hat
-
- def test_rhat_bad_method(self):
- with pytest.raises(TypeError):
- rhat(np.random.randn(2, 300), method="wrong_method")
-
- def test_rhat_ndarray(self):
- with pytest.raises(TypeError):
- rhat(np.random.randn(2, 300, 10))
-
- @pytest.mark.parametrize(
- "method",
- (
- "bulk",
- "tail",
- "quantile",
- "local",
- "mean",
- "sd",
- "median",
- "mad",
- "z_scale",
- "folded",
- "identity",
- ),
- )
- @pytest.mark.parametrize("relative", (True, False))
- def test_effective_sample_size_array(self, data, method, relative):
- n_low = 100 / 400 if relative else 100
- n_high = 800 / 400 if relative else 800
- if method in ("quantile", "tail"):
- ess_hat = ess(data, method=method, prob=0.34, relative=relative)
- if method == "tail":
- assert ess_hat > n_low
- assert ess_hat < n_high
- ess_hat = ess(np.random.randn(4, 100), method=method, relative=relative)
- assert ess_hat > n_low
- assert ess_hat < n_high
- ess_hat = ess(
- np.random.randn(4, 100), method=method, prob=(0.2, 0.8), relative=relative
- )
- elif method == "local":
- ess_hat = ess(
- np.random.randn(4, 100), method=method, prob=(0.2, 0.3), relative=relative
- )
- else:
- ess_hat = ess(np.random.randn(4, 100), method=method, relative=relative)
- assert ess_hat > n_low
- assert ess_hat < n_high
-
- @pytest.mark.parametrize(
- "method",
- (
- "bulk",
- "tail",
- "quantile",
- "local",
- "mean",
- "sd",
- "median",
- "mad",
- "z_scale",
- "folded",
- "identity",
- ),
- )
- @pytest.mark.parametrize("relative", (True, False))
- @pytest.mark.parametrize("chain", (None, 1, 2))
- @pytest.mark.parametrize("draw", (1, 2, 3, 4))
- @pytest.mark.parametrize("use_nan", (True, False))
- def test_effective_sample_size_nan(self, method, relative, chain, draw, use_nan):
- data = np.random.randn(draw) if chain is None else np.random.randn(chain, draw)
- if use_nan:
- data[0] = np.nan
- if method in ("quantile", "tail"):
- ess_value = ess(data, method=method, prob=0.34, relative=relative)
- elif method == "local":
- ess_value = ess(data, method=method, prob=(0.2, 0.3), relative=relative)
- else:
- ess_value = ess(data, method=method, relative=relative)
- if (draw < 4) or use_nan:
- assert np.isnan(ess_value)
- else:
- assert not np.isnan(ess_value)
- # test following only once tests are run
- if (method == "bulk") and (not relative) and (chain is None) and (draw == 4):
- if use_nan:
- assert np.isnan(_ess(data))
- else:
- assert not np.isnan(_ess(data))
-
- @pytest.mark.parametrize("relative", (True, False))
- def test_effective_sample_size_missing_prob(self, relative):
- with pytest.raises(TypeError):
- ess(np.random.randn(4, 100), method="quantile", relative=relative)
- with pytest.raises(TypeError):
- _ess_quantile(np.random.randn(4, 100), prob=None, relative=relative)
- with pytest.raises(TypeError):
- ess(np.random.randn(4, 100), method="local", relative=relative)
-
- @pytest.mark.parametrize("relative", (True, False))
- def test_effective_sample_size_too_many_probs(self, relative):
- with pytest.raises(ValueError):
- ess(np.random.randn(4, 100), method="local", prob=[0.1, 0.2, 0.9], relative=relative)
-
- def test_effective_sample_size_constant(self):
- assert ess(np.ones((4, 100))) == 400
-
- def test_effective_sample_size_bad_method(self):
- with pytest.raises(TypeError):
- ess(np.random.randn(4, 100), method="wrong_method")
-
- def test_effective_sample_size_ndarray(self):
- with pytest.raises(TypeError):
- ess(np.random.randn(2, 300, 10))
-
- @pytest.mark.parametrize(
- "method",
- (
- "bulk",
- "tail",
- "quantile",
- "local",
- "mean",
- "sd",
- "median",
- "mad",
- "z_scale",
- "folded",
- "identity",
- ),
- )
- @pytest.mark.parametrize("relative", (True, False))
- @pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
- def test_effective_sample_size_dataset(self, data, method, var_names, relative):
- n_low = 100 / (data.chain.size * data.draw.size) if relative else 100
- if method in ("quantile", "tail"):
- ess_hat = ess(data, var_names=var_names, method=method, prob=0.34, relative=relative)
- elif method == "local":
- ess_hat = ess(
- data, var_names=var_names, method=method, prob=(0.2, 0.3), relative=relative
- )
- else:
- ess_hat = ess(data, var_names=var_names, method=method, relative=relative)
- assert np.all(ess_hat.mu.values > n_low) # This might break if the data is regenerated
-
- @pytest.mark.parametrize("mcse_method", ("mean", "sd", "median", "quantile"))
- def test_mcse_array(self, mcse_method):
- if mcse_method == "quantile":
- mcse_hat = mcse(np.random.randn(4, 100), method=mcse_method, prob=0.34)
- else:
- mcse_hat = mcse(np.random.randn(4, 100), method=mcse_method)
- assert mcse_hat
-
- def test_mcse_ndarray(self):
- with pytest.raises(TypeError):
- mcse(np.random.randn(2, 300, 10))
-
- @pytest.mark.parametrize("mcse_method", ("mean", "sd", "median", "quantile"))
- @pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
- def test_mcse_dataset(self, data, mcse_method, var_names):
- if mcse_method == "quantile":
- mcse_hat = mcse(data, var_names=var_names, method=mcse_method, prob=0.34)
- else:
- mcse_hat = mcse(data, var_names=var_names, method=mcse_method)
- assert mcse_hat # This might break if the data is regenerated
-
- @pytest.mark.parametrize("mcse_method", ("mean", "sd", "median", "quantile"))
- @pytest.mark.parametrize("chain", (None, 1, 2))
- @pytest.mark.parametrize("draw", (1, 2, 3, 4))
- @pytest.mark.parametrize("use_nan", (True, False))
- def test_mcse_nan(self, mcse_method, chain, draw, use_nan):
- data = np.random.randn(draw) if chain is None else np.random.randn(chain, draw)
- if use_nan:
- data[0] = np.nan
- if mcse_method == "quantile":
- mcse_hat = mcse(data, method=mcse_method, prob=0.34)
- else:
- mcse_hat = mcse(data, method=mcse_method)
- if draw < 4 or use_nan:
- assert np.isnan(mcse_hat)
- else:
- assert not np.isnan(mcse_hat)
-
- @pytest.mark.parametrize("method", ("wrong_method", "quantile"))
- def test_mcse_bad_method(self, data, method):
- with pytest.raises(TypeError):
- mcse(data, method=method, prob=None)
-
- @pytest.mark.parametrize("draws", (3, 4, 100))
- @pytest.mark.parametrize("chains", (None, 1, 2))
- def test_multichain_summary_array(self, draws, chains):
- """Test multichain statistics against individual functions."""
- if chains is None:
- ary = np.random.randn(draws)
- else:
- ary = np.random.randn(chains, draws)
-
- mcse_mean_hat = mcse(ary, method="mean")
- mcse_sd_hat = mcse(ary, method="sd")
- ess_bulk_hat = ess(ary, method="bulk")
- ess_tail_hat = ess(ary, method="tail")
- rhat_hat = _rhat_rank(ary)
- (
- mcse_mean_hat_,
- mcse_sd_hat_,
- ess_bulk_hat_,
- ess_tail_hat_,
- rhat_hat_,
- ) = _multichain_statistics(ary)
- if draws == 3:
- assert np.isnan(
- (
- mcse_mean_hat,
- mcse_sd_hat,
- ess_bulk_hat,
- ess_tail_hat,
- rhat_hat,
- )
- ).all()
- assert np.isnan(
- (
- mcse_mean_hat_,
- mcse_sd_hat_,
- ess_bulk_hat_,
- ess_tail_hat_,
- rhat_hat_,
- )
- ).all()
- else:
- assert_almost_equal(mcse_mean_hat, mcse_mean_hat_)
- assert_almost_equal(mcse_sd_hat, mcse_sd_hat_)
- assert_almost_equal(ess_bulk_hat, ess_bulk_hat_)
- assert_almost_equal(ess_tail_hat, ess_tail_hat_)
- if chains in (None, 1):
- assert np.isnan(rhat_hat)
- assert np.isnan(rhat_hat_)
- else:
- assert round(rhat_hat, 3) == round(rhat_hat_, 3)
-
- def test_ks_summary(self):
- """Instead of psislw data, this test uses fake data."""
- pareto_tail_indices = np.array([0.1, 0.1, 0.1, 0.2, 0.2, 0.2, 0.2])
- with pytest.warns(UserWarning):
- summary = ks_summary(pareto_tail_indices)
- assert summary is not None
- pareto_tail_indices2 = np.array([0.1, 0.1, 0.1, 0.2, 0.2, 0.2, 0.6])
- with pytest.warns(UserWarning):
- summary2 = ks_summary(pareto_tail_indices2)
- assert summary2 is not None
-
- @pytest.mark.parametrize("size", [100, 101])
- @pytest.mark.parametrize("batches", [1, 2, 3, 5, 7])
- @pytest.mark.parametrize("ndim", [1, 2, 3])
- @pytest.mark.parametrize("circular", [False, True])
- def test_mc_error(self, size, batches, ndim, circular):
- x = np.random.randn(size, ndim).squeeze() # pylint: disable=no-member
- assert _mc_error(x, batches=batches, circular=circular) is not None
-
- @pytest.mark.parametrize("size", [100, 101])
- @pytest.mark.parametrize("ndim", [1, 2, 3])
- def test_mc_error_nan(self, size, ndim):
- x = np.random.randn(size, ndim).squeeze() # pylint: disable=no-member
- x[0] = np.nan
- if ndim != 1:
- assert np.isnan(_mc_error(x)).all()
- else:
- assert np.isnan(_mc_error(x))
-
- @pytest.mark.parametrize("func", ("_mcse_quantile", "_z_scale"))
- def test_nan_behaviour(self, func):
- data = np.random.randn(100, 4)
- data[0, 0] = np.nan # pylint: disable=unsupported-assignment-operation
- if func == "_mcse_quantile":
- assert np.isnan(_mcse_quantile(data, 0.5)).all(None)
- elif packaging.version.parse(scipy.__version__) < packaging.version.parse("1.10.0.dev0"):
- assert not np.isnan(_z_scale(data)).all(None)
- assert not np.isnan(_z_scale(data)).any(None)
- else:
- assert np.isnan(_z_scale(data)).sum() == 1
-
- @pytest.mark.parametrize("chains", (None, 1, 2, 3))
- @pytest.mark.parametrize("draws", (2, 3, 100, 101))
- def test_split_chain_dims(self, chains, draws):
- if chains is None:
- data = np.random.randn(draws)
- else:
- data = np.random.randn(chains, draws)
- split_data = _split_chains(data)
- if chains is None:
- chains = 1
- assert split_data.shape == (chains * 2, draws // 2)
diff --git a/arviz/tests/base_tests/test_diagnostics_numba.py b/arviz/tests/base_tests/test_diagnostics_numba.py
deleted file mode 100644
index d775eac345..0000000000
--- a/arviz/tests/base_tests/test_diagnostics_numba.py
+++ /dev/null
@@ -1,87 +0,0 @@
-"""Test Diagnostic methods"""
-
-# pylint: disable=redefined-outer-name, no-member, too-many-public-methods
-import numpy as np
-import pytest
-
-from ...data import load_arviz_data
-from ...rcparams import rcParams
-from ...stats import bfmi, mcse, rhat
-from ...stats.diagnostics import _mc_error, ks_summary
-from ...utils import Numba
-from ..helpers import importorskip
-from .test_diagnostics import data # pylint: disable=unused-import
-
-importorskip("numba")
-
-rcParams["data.load"] = "eager"
-
-
-def test_numba_bfmi():
- """Numba test for bfmi."""
- state = Numba.numba_flag
- school = load_arviz_data("centered_eight")
- data_md = np.random.rand(100, 100, 10)
- Numba.disable_numba()
- non_numba = bfmi(school.posterior["mu"].values)
- non_numba_md = bfmi(data_md)
- Numba.enable_numba()
- with_numba = bfmi(school.posterior["mu"].values)
- with_numba_md = bfmi(data_md)
- assert np.allclose(non_numba_md, with_numba_md)
- assert np.allclose(with_numba, non_numba)
- assert state == Numba.numba_flag
-
-
-@pytest.mark.parametrize("method", ("rank", "split", "folded", "z_scale", "identity"))
-def test_numba_rhat(method):
- """Numba test for mcse."""
- state = Numba.numba_flag
- school = np.random.rand(100, 100)
- Numba.disable_numba()
- non_numba = rhat(school, method=method)
- Numba.enable_numba()
- with_numba = rhat(school, method=method)
- assert np.allclose(with_numba, non_numba)
- assert Numba.numba_flag == state
-
-
-@pytest.mark.parametrize("method", ("mean", "sd", "quantile"))
-def test_numba_mcse(method, prob=None):
- """Numba test for mcse."""
- state = Numba.numba_flag
- school = np.random.rand(100, 100)
- if method == "quantile":
- prob = 0.80
- Numba.disable_numba()
- non_numba = mcse(school, method=method, prob=prob)
- Numba.enable_numba()
- with_numba = mcse(school, method=method, prob=prob)
- assert np.allclose(with_numba, non_numba)
- assert Numba.numba_flag == state
-
-
-def test_ks_summary_numba():
- """Numba test for ks_summary."""
- state = Numba.numba_flag
- data = np.random.randn(100, 100)
- Numba.disable_numba()
- non_numba = (ks_summary(data)["Count"]).values
- Numba.enable_numba()
- with_numba = (ks_summary(data)["Count"]).values
- assert np.allclose(non_numba, with_numba)
- assert Numba.numba_flag == state
-
-
-@pytest.mark.parametrize("batches", (1, 20))
-@pytest.mark.parametrize("circular", (True, False))
-def test_mcse_error_numba(batches, circular):
- """Numba test for mcse_error."""
- data = np.random.randn(100, 100)
- state = Numba.numba_flag
- Numba.disable_numba()
- non_numba = _mc_error(data, batches=batches, circular=circular)
- Numba.enable_numba()
- with_numba = _mc_error(data, batches=batches, circular=circular)
- assert np.allclose(non_numba, with_numba)
- assert state == Numba.numba_flag
diff --git a/arviz/tests/base_tests/test_helpers.py b/arviz/tests/base_tests/test_helpers.py
deleted file mode 100644
index c0bbf43379..0000000000
--- a/arviz/tests/base_tests/test_helpers.py
+++ /dev/null
@@ -1,18 +0,0 @@
-import pytest
-from _pytest.outcomes import Skipped
-
-from ..helpers import importorskip
-
-
-def test_importorskip_local(monkeypatch):
- """Test ``importorskip`` run on local machine with non-existent module, which should skip."""
- monkeypatch.delenv("ARVIZ_REQUIRE_ALL_DEPS", raising=False)
- with pytest.raises(Skipped):
- importorskip("non-existent-function")
-
-
-def test_importorskip_ci(monkeypatch):
- """Test ``importorskip`` run on CI machine with non-existent module, which should fail."""
- monkeypatch.setenv("ARVIZ_REQUIRE_ALL_DEPS", 1)
- with pytest.raises(ModuleNotFoundError):
- importorskip("non-existent-function")
diff --git a/arviz/tests/base_tests/test_labels.py b/arviz/tests/base_tests/test_labels.py
deleted file mode 100644
index 40d2986ff0..0000000000
--- a/arviz/tests/base_tests/test_labels.py
+++ /dev/null
@@ -1,69 +0,0 @@
-"""Tests for labeller classes."""
-
-import pytest
-
-from ...labels import (
- BaseLabeller,
- DimCoordLabeller,
- DimIdxLabeller,
- IdxLabeller,
- MapLabeller,
- NoModelLabeller,
- NoVarLabeller,
-)
-
-
-class Data:
- def __init__(self):
- self.sel = {
- "instrument": "a",
- "experiment": 3,
- }
- self.isel = {
- "instrument": 0,
- "experiment": 4,
- }
-
-
-@pytest.fixture
-def multidim_sels():
- return Data()
-
-
-class Labellers:
- def __init__(self):
- self.labellers = {
- "BaseLabeller": BaseLabeller(),
- "DimCoordLabeller": DimCoordLabeller(),
- "IdxLabeller": IdxLabeller(),
- "DimIdxLabeller": DimIdxLabeller(),
- "MapLabeller": MapLabeller(),
- "NoVarLabeller": NoVarLabeller(),
- "NoModelLabeller": NoModelLabeller(),
- }
-
-
-@pytest.fixture
-def labellers():
- return Labellers()
-
-
-@pytest.mark.parametrize(
- "args",
- [
- ("BaseLabeller", "theta\na, 3"),
- ("DimCoordLabeller", "theta\ninstrument: a, experiment: 3"),
- ("IdxLabeller", "theta\n0, 4"),
- ("DimIdxLabeller", "theta\ninstrument#0, experiment#4"),
- ("MapLabeller", "theta\na, 3"),
- ("NoVarLabeller", "a, 3"),
- ("NoModelLabeller", "theta\na, 3"),
- ],
-)
-class TestLabellers:
- # pylint: disable=redefined-outer-name
- def test_make_label_vert(self, args, multidim_sels, labellers):
- name, expected_label = args
- labeller_arg = labellers.labellers[name]
- label = labeller_arg.make_label_vert("theta", multidim_sels.sel, multidim_sels.isel)
- assert label == expected_label
diff --git a/arviz/tests/base_tests/test_plot_utils.py b/arviz/tests/base_tests/test_plot_utils.py
deleted file mode 100644
index 471bd91f27..0000000000
--- a/arviz/tests/base_tests/test_plot_utils.py
+++ /dev/null
@@ -1,342 +0,0 @@
-# pylint: disable=redefined-outer-name
-import importlib
-import os
-
-import numpy as np
-import pytest
-import xarray as xr
-
-from ...data import from_dict
-from ...plots.backends.matplotlib import dealiase_sel_kwargs, matplotlib_kwarg_dealiaser
-from ...plots.plot_utils import (
- compute_ranks,
- filter_plotters_list,
- format_sig_figs,
- get_plotting_function,
- make_2d,
- set_bokeh_circular_ticks_labels,
- vectorized_to_hex,
-)
-from ...rcparams import rc_context
-from ...sel_utils import xarray_sel_iter, xarray_to_ndarray
-from ...stats.density_utils import get_bins
-from ...utils import get_coords
-
-# Check if Bokeh is installed
-bokeh_installed = importlib.util.find_spec("bokeh") is not None # pylint: disable=invalid-name
-skip_tests = (not bokeh_installed) and ("ARVIZ_REQUIRE_ALL_DEPS" not in os.environ)
-
-
-@pytest.mark.parametrize(
- "value, default, expected",
- [
- (123.456, 2, 3),
- (-123.456, 3, 3),
- (-123.456, 4, 4),
- (12.3456, 2, 2),
- (1.23456, 2, 2),
- (0.123456, 2, 2),
- ],
-)
-def test_format_sig_figs(value, default, expected):
- assert format_sig_figs(value, default=default) == expected
-
-
-@pytest.fixture(scope="function")
-def sample_dataset():
- mu = np.arange(1, 7).reshape(2, 3)
- tau = np.arange(7, 13).reshape(2, 3)
-
- chain = [0, 1]
- draws = [0, 1, 2]
-
- data = xr.Dataset(
- {"mu": (["chain", "draw"], mu), "tau": (["chain", "draw"], tau)},
- coords={"draw": draws, "chain": chain},
- )
-
- return mu, tau, data
-
-
-def test_make_2d():
- """Touches code that is hard to reach."""
- assert len(make_2d(np.array([2, 3, 4])).shape) == 2
-
-
-def test_get_bins():
- """Touches code that is hard to reach."""
- assert get_bins(np.array([1, 2, 3, 100])) is not None
-
-
-def test_dataset_to_numpy_not_combined(sample_dataset): # pylint: disable=invalid-name
- mu, tau, data = sample_dataset
- var_names, data = xarray_to_ndarray(data, combined=False)
-
- # 2 vars x 2 chains
- assert len(var_names) == 4
- mu_tau = np.concatenate((mu, tau), axis=0)
- tau_mu = np.concatenate((tau, mu), axis=0)
- deqmt = data == mu_tau
- deqtm = data == tau_mu
- assert deqmt.all() or deqtm.all()
-
-
-def test_dataset_to_numpy_combined(sample_dataset):
- mu, tau, data = sample_dataset
- var_names, data = xarray_to_ndarray(data, combined=True)
-
- assert len(var_names) == 2
- assert (data[var_names.index("mu")] == mu.reshape(1, 6)).all()
- assert (data[var_names.index("tau")] == tau.reshape(1, 6)).all()
-
-
-def test_xarray_sel_iter_ordering():
- """Assert that coordinate names stay the provided order"""
- coords = list("dcba")
- data = from_dict( # pylint: disable=no-member
- {"x": np.random.randn(1, 100, len(coords))},
- coords={"in_order": coords},
- dims={"x": ["in_order"]},
- ).posterior
-
- coord_names = [sel["in_order"] for _, sel, _ in xarray_sel_iter(data)]
- assert coord_names == coords
-
-
-def test_xarray_sel_iter_ordering_combined(sample_dataset): # pylint: disable=invalid-name
- """Assert that varname order stays consistent when chains are combined"""
- _, _, data = sample_dataset
- var_names = [var for (var, _, _) in xarray_sel_iter(data, var_names=None, combined=True)]
- assert set(var_names) == {"mu", "tau"}
-
-
-def test_xarray_sel_iter_ordering_uncombined(sample_dataset): # pylint: disable=invalid-name
- """Assert that varname order stays consistent when chains are not combined"""
- _, _, data = sample_dataset
- var_names = [(var, selection) for (var, selection, _) in xarray_sel_iter(data, var_names=None)]
-
- assert len(var_names) == 4
- for var_name in var_names:
- assert var_name in [
- ("mu", {"chain": 0}),
- ("mu", {"chain": 1}),
- ("tau", {"chain": 0}),
- ("tau", {"chain": 1}),
- ]
-
-
-def test_xarray_sel_data_array(sample_dataset): # pylint: disable=invalid-name
- """Assert that varname order stays consistent when chains are combined
-
- Touches code that is hard to reach.
- """
- _, _, data = sample_dataset
- var_names = [var for (var, _, _) in xarray_sel_iter(data.mu, var_names=None, combined=True)]
- assert set(var_names) == {"mu"}
-
-
-class TestCoordsExceptions:
- # test coord exceptions on datasets
- def test_invalid_coord_name(self, sample_dataset): # pylint: disable=invalid-name
- """Assert that nicer exception appears when user enters wrong coords name"""
- _, _, data = sample_dataset
- coords = {"NOT_A_COORD_NAME": [1]}
-
- with pytest.raises(
- (KeyError, ValueError),
- match=(
- r"Coords "
- r"({'NOT_A_COORD_NAME'} are invalid coordinate keys"
- r"|should follow mapping format {coord_name:\[dim1, dim2\]})"
- ),
- ):
- get_coords(data, coords)
-
- def test_invalid_coord_value(self, sample_dataset): # pylint: disable=invalid-name
- """Assert that nicer exception appears when user enters wrong coords value"""
- _, _, data = sample_dataset
- coords = {"draw": [1234567]}
-
- with pytest.raises(
- KeyError, match=r"Coords should follow mapping format {coord_name:\[dim1, dim2\]}"
- ):
- get_coords(data, coords)
-
- def test_invalid_coord_structure(self, sample_dataset): # pylint: disable=invalid-name
- """Assert that nicer exception appears when user enters wrong coords datatype"""
- _, _, data = sample_dataset
- coords = {"draw"}
-
- with pytest.raises(TypeError):
- get_coords(data, coords)
-
- # test coord exceptions on dataset list
- def test_invalid_coord_name_list(self, sample_dataset): # pylint: disable=invalid-name
- """Assert that nicer exception appears when user enters wrong coords name"""
- _, _, data = sample_dataset
- coords = {"NOT_A_COORD_NAME": [1]}
-
- with pytest.raises(
- (KeyError, ValueError),
- match=(
- r"data\[1\]:.+Coords "
- r"({'NOT_A_COORD_NAME'} are invalid coordinate keys"
- r"|should follow mapping format {coord_name:\[dim1, dim2\]})"
- ),
- ):
- get_coords((data, data), ({"draw": [0, 1]}, coords))
-
- def test_invalid_coord_value_list(self, sample_dataset): # pylint: disable=invalid-name
- """Assert that nicer exception appears when user enters wrong coords value"""
- _, _, data = sample_dataset
- coords = {"draw": [1234567]}
-
- with pytest.raises(
- KeyError,
- match=r"data\[0\]:.+Coords should follow mapping format {coord_name:\[dim1, dim2\]}",
- ):
- get_coords((data, data), (coords, {"draw": [0, 1]}))
-
-
-def test_filter_plotter_list():
- plotters = list(range(7))
- with rc_context({"plot.max_subplots": 10}):
- plotters_filtered = filter_plotters_list(plotters, "")
- assert plotters == plotters_filtered
-
-
-def test_filter_plotter_list_warning():
- plotters = list(range(7))
- with rc_context({"plot.max_subplots": 5}):
- with pytest.warns(UserWarning, match="test warning"):
- plotters_filtered = filter_plotters_list(plotters, "test warning")
- assert len(plotters_filtered) == 5
-
-
-@pytest.mark.skipif(skip_tests, reason="test requires bokeh which is not installed")
-def test_bokeh_import():
- """Tests that correct method is returned on bokeh import"""
- plot = get_plotting_function("plot_dist", "distplot", "bokeh")
-
- from ...plots.backends.bokeh.distplot import plot_dist
-
- assert plot is plot_dist
-
-
-@pytest.mark.parametrize(
- "params",
- [
- {
- "input": (
- {
- "dashes": "-",
- },
- "scatter",
- ),
- "output": "linestyle",
- },
- {
- "input": (
- {"mfc": "blue", "c": "blue", "line_width": 2},
- "plot",
- ),
- "output": ("markerfacecolor", "color", "line_width"),
- },
- {"input": ({"ec": "blue", "fc": "black"}, "hist"), "output": ("edgecolor", "facecolor")},
- {
- "input": ({"edgecolors": "blue", "lw": 3}, "hlines"),
- "output": ("edgecolor", "linewidth"),
- },
- ],
-)
-def test_matplotlib_kwarg_dealiaser(params):
- dealiased = matplotlib_kwarg_dealiaser(params["input"][0], kind=params["input"][1])
- for returned in dealiased:
- assert returned in params["output"]
-
-
-@pytest.mark.parametrize("c_values", ["#0000ff", "blue", [0, 0, 1]])
-def test_vectorized_to_hex_scalar(c_values):
- output = vectorized_to_hex(c_values)
- assert output == "#0000ff"
-
-
-@pytest.mark.parametrize(
- "c_values", [["blue", "blue"], ["blue", "#0000ff"], np.array([[0, 0, 1], [0, 0, 1]])]
-)
-def test_vectorized_to_hex_array(c_values):
- output = vectorized_to_hex(c_values)
- assert np.all([item == "#0000ff" for item in output])
-
-
-def test_mpl_dealiase_sel_kwargs():
- """Check mpl dealiase_sel_kwargs behaviour.
-
- Makes sure kwargs are overwritten when necessary even with alias involved and that
- they are not modified when not included in props.
- """
- kwargs = {"linewidth": 3, "alpha": 0.4, "line_color": "red"}
- props = {"lw": [1, 2, 4, 5], "linestyle": ["-", "--", ":"]}
- res = dealiase_sel_kwargs(kwargs, props, 2)
- assert "linewidth" in res
- assert res["linewidth"] == 4
- assert "linestyle" in res
- assert res["linestyle"] == ":"
- assert "alpha" in res
- assert res["alpha"] == 0.4
- assert "line_color" in res
- assert res["line_color"] == "red"
-
-
-@pytest.mark.skipif(skip_tests, reason="test requires bokeh which is not installed")
-def test_bokeh_dealiase_sel_kwargs():
- """Check bokeh dealiase_sel_kwargs behaviour.
-
- Makes sure kwargs are overwritten when necessary even with alias involved and that
- they are not modified when not included in props.
- """
- from ...plots.backends.bokeh import dealiase_sel_kwargs
-
- kwargs = {"line_width": 3, "line_alpha": 0.4, "line_color": "red"}
- props = {"line_width": [1, 2, 4, 5], "line_dash": ["dashed", "dashed", "dashed"]}
- res = dealiase_sel_kwargs(kwargs, props, 2)
- assert "line_width" in res
- assert res["line_width"] == 4
- assert "line_dash" in res
- assert res["line_dash"] == "dashed"
- assert "line_alpha" in res
- assert res["line_alpha"] == 0.4
- assert "line_color" in res
- assert res["line_color"] == "red"
-
-
-@pytest.mark.skipif(skip_tests, reason="test requires bokeh which is not installed")
-def test_set_bokeh_circular_ticks_labels():
- """Assert the axes returned after placing ticks and tick labels for circular plots."""
- import bokeh.plotting as bkp
-
- ax = bkp.figure(x_axis_type=None, y_axis_type=None)
- hist = np.linspace(0, 1, 10)
- labels = ["0°", "45°", "90°", "135°", "180°", "225°", "270°", "315°"]
- ax = set_bokeh_circular_ticks_labels(ax, hist, labels)
- renderers = ax.renderers
- assert len(renderers) == 3
- assert renderers[2].data_source.data["text"] == labels
- assert len(renderers[0].data_source.data["start_angle"]) == len(labels)
-
-
-def test_compute_ranks():
- pois_data = np.array([[5, 4, 1, 4, 0], [2, 8, 2, 1, 1]])
- expected = np.array([[9.0, 7.0, 3.0, 8.0, 1.0], [5.0, 10.0, 6.0, 2.0, 4.0]])
- ranks = compute_ranks(pois_data)
- np.testing.assert_equal(ranks, expected)
-
- norm_data = np.array(
- [
- [0.2644187, -1.3004813, -0.80428456, 1.01319068, 0.62631143],
- [1.34498018, -0.13428933, -0.69855487, -0.9498981, -0.34074092],
- ]
- )
- expected = np.array([[7.0, 1.0, 3.0, 9.0, 8.0], [10.0, 6.0, 4.0, 2.0, 5.0]])
- ranks = compute_ranks(norm_data)
- np.testing.assert_equal(ranks, expected)
diff --git a/arviz/tests/base_tests/test_plots_bokeh.py b/arviz/tests/base_tests/test_plots_bokeh.py
deleted file mode 100644
index c9bbf46a7f..0000000000
--- a/arviz/tests/base_tests/test_plots_bokeh.py
+++ /dev/null
@@ -1,1288 +0,0 @@
-# pylint: disable=redefined-outer-name,too-many-lines
-"""Tests use the 'bokeh' backend."""
-from copy import deepcopy
-
-import numpy as np
-import pytest
-from pandas import DataFrame # pylint: disable=wrong-import-position
-from scipy.stats import norm # pylint: disable=wrong-import-position
-
-from ...data import from_dict, load_arviz_data # pylint: disable=wrong-import-position
-from ...labels import MapLabeller # pylint: disable=wrong-import-position
-from ...plots import ( # pylint: disable=wrong-import-position
- plot_autocorr,
- plot_bpv,
- plot_compare,
- plot_density,
- plot_dist,
- plot_dist_comparison,
- plot_dot,
- plot_ecdf,
- plot_elpd,
- plot_energy,
- plot_ess,
- plot_forest,
- plot_hdi,
- plot_kde,
- plot_khat,
- plot_lm,
- plot_loo_pit,
- plot_mcse,
- plot_pair,
- plot_parallel,
- plot_posterior,
- plot_ppc,
- plot_rank,
- plot_separation,
- plot_trace,
- plot_violin,
-)
-from ...rcparams import rc_context, rcParams # pylint: disable=wrong-import-position
-from ...stats import compare, hdi, loo, waic # pylint: disable=wrong-import-position
-from ..helpers import ( # pylint: disable=unused-import, wrong-import-position
- create_model,
- create_multidimensional_model,
- eight_schools_params,
- importorskip,
- models,
- multidim_models,
-)
-
-# Skip tests if bokeh not installed
-bkp = importorskip("bokeh.plotting") # pylint: disable=invalid-name
-
-
-rcParams["data.load"] = "eager"
-
-
-@pytest.fixture(scope="module")
-def data(eight_schools_params):
- data = eight_schools_params
- return data
-
-
-@pytest.fixture(scope="module")
-def df_trace():
- return DataFrame({"a": np.random.poisson(2.3, 100)})
-
-
-@pytest.fixture(scope="module")
-def discrete_model():
- """Simple fixture for random discrete model"""
- return {"x": np.random.randint(10, size=100), "y": np.random.randint(10, size=100)}
-
-
-@pytest.fixture(scope="module")
-def continuous_model():
- """Simple fixture for random continuous model"""
- return {"x": np.random.beta(2, 5, size=100), "y": np.random.beta(2, 5, size=100)}
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"point_estimate": "mean"},
- {"point_estimate": "median"},
- {"hdi_prob": 0.94},
- {"hdi_prob": 1},
- {"outline": True},
- {"hdi_markers": ["v"]},
- {"shade": 1},
- ],
-)
-def test_plot_density_float(models, kwargs):
- obj = [getattr(models, model_fit) for model_fit in ["model_1", "model_2"]]
- axes = plot_density(obj, backend="bokeh", show=False, **kwargs)
- assert axes.shape[0] >= 6
- assert axes.shape[0] >= 3
-
-
-def test_plot_density_discrete(discrete_model):
- axes = plot_density(discrete_model, shade=0.9, backend="bokeh", show=False)
- assert axes.shape[0] == 1
-
-
-def test_plot_density_no_subset():
- """Test plot_density works when variables are not subset of one another (#1093)."""
- model_ab = from_dict(
- {
- "a": np.random.normal(size=200),
- "b": np.random.normal(size=200),
- }
- )
- model_bc = from_dict(
- {
- "b": np.random.normal(size=200),
- "c": np.random.normal(size=200),
- }
- )
- axes = plot_density([model_ab, model_bc], backend="bokeh", show=False)
- assert axes.size == 3
-
-
-def test_plot_density_one_var():
- """Test plot_density works when there is only one variable (#1401)."""
- model_ab = from_dict(
- {
- "a": np.random.normal(size=200),
- }
- )
- model_bc = from_dict(
- {
- "a": np.random.normal(size=200),
- }
- )
- axes = plot_density([model_ab, model_bc], backend="bokeh", show=False)
- assert axes.size == 1
-
-
-def test_plot_density_bad_kwargs(models):
- obj = [getattr(models, model_fit) for model_fit in ["model_1", "model_2"]]
- with pytest.raises(ValueError):
- plot_density(obj, point_estimate="bad_value", backend="bokeh", show=False)
-
- with pytest.raises(ValueError):
- plot_density(
- obj,
- data_labels=[f"bad_value_{i}" for i in range(len(obj) + 10)],
- backend="bokeh",
- show=False,
- )
-
- with pytest.raises(ValueError):
- plot_density(obj, hdi_prob=2, backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"y_hat_line": True},
- {"expected_events": True},
- {"y_hat_line_kwargs": {"linestyle": "dotted"}},
- {"exp_events_kwargs": {"marker": "o"}},
- ],
-)
-def test_plot_separation(kwargs):
- idata = load_arviz_data("classification10d")
- ax = plot_separation(idata=idata, y="outcome", backend="bokeh", show=False, **kwargs)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": "mu"},
- {"var_names": ["mu", "tau"]},
- {"combined": True, "rug": True},
- {"compact": True, "legend": True},
- {"combined": True, "compact": True, "legend": True},
- {"divergences": "top"},
- {"divergences": False},
- {"kind": "rank_vlines"},
- {"kind": "rank_bars"},
- {"lines": [("mu", {}, [1, 2])]},
- {"lines": [("mu", {}, 8)]},
- ],
-)
-def test_plot_trace(models, kwargs):
- axes = plot_trace(models.model_1, backend="bokeh", show=False, **kwargs)
- assert axes.shape
-
-
-def test_plot_trace_discrete(discrete_model):
- axes = plot_trace(discrete_model, backend="bokeh", show=False)
- assert axes.shape
-
-
-def test_plot_trace_max_subplots_warning(models):
- with pytest.warns(UserWarning):
- with rc_context(rc={"plot.max_subplots": 2}):
- axes = plot_trace(models.model_1, backend="bokeh", show=False)
- assert axes.shape
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"plot_kwargs": {"line_dash": "solid"}},
- {"contour": True, "fill_last": False},
- {
- "contour": True,
- "contourf_kwargs": {"cmap": "plasma"},
- "contour_kwargs": {"line_width": 1},
- },
- {"contour": False},
- {"contour": False, "pcolormesh_kwargs": {"cmap": "plasma"}},
- ],
-)
-def test_plot_kde(continuous_model, kwargs):
- axes = plot_kde(
- continuous_model["x"], continuous_model["y"], backend="bokeh", show=False, **kwargs
- )
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"cumulative": True},
- {"cumulative": True, "plot_kwargs": {"line_dash": "dashed"}},
- {"rug": True},
- {"rug": True, "rug_kwargs": {"line_alpha": 0.2}, "rotated": True},
- ],
-)
-def test_plot_kde_cumulative(continuous_model, kwargs):
- axes = plot_kde(continuous_model["x"], backend="bokeh", show=False, **kwargs)
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"kind": "hist"},
- {"kind": "kde"},
- {"is_circular": False},
- {"is_circular": False, "kind": "hist"},
- {"is_circular": True},
- {"is_circular": True, "kind": "hist"},
- {"is_circular": "radians"},
- {"is_circular": "radians", "kind": "hist"},
- {"is_circular": "degrees"},
- {"is_circular": "degrees", "kind": "hist"},
- ],
-)
-def test_plot_dist(continuous_model, kwargs):
- axes = plot_dist(continuous_model["x"], backend="bokeh", show=False, **kwargs)
- assert axes
-
-
-def test_plot_kde_1d(continuous_model):
- axes = plot_kde(continuous_model["y"], backend="bokeh", show=False)
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"contour": True, "fill_last": False},
- {"contour": True, "contourf_kwargs": {"cmap": "plasma"}},
- {"contour": False},
- {"contour": False, "pcolormesh_kwargs": {"cmap": "plasma"}},
- {"contour": True, "contourf_kwargs": {"levels": 3}},
- {"contour": True, "contourf_kwargs": {"levels": [0.1, 0.2, 0.3]}},
- {"hdi_probs": [0.3, 0.9, 0.6]},
- {"hdi_probs": [0.3, 0.6, 0.9], "contourf_kwargs": {"cmap": "Blues"}},
- {"hdi_probs": [0.9, 0.6, 0.3], "contour_kwargs": {"alpha": 0}},
- ],
-)
-def test_plot_kde_2d(continuous_model, kwargs):
- axes = plot_kde(
- continuous_model["x"], continuous_model["y"], backend="bokeh", show=False, **kwargs
- )
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs", [{"plot_kwargs": {"line_dash": "solid"}}, {"cumulative": True}, {"rug": True}]
-)
-def test_plot_kde_quantiles(continuous_model, kwargs):
- axes = plot_kde(
- continuous_model["x"], quantiles=[0.05, 0.5, 0.95], backend="bokeh", show=False, **kwargs
- )
- assert axes
-
-
-def test_plot_autocorr_short_chain():
- """Check that logic for small chain defaulting doesn't cause exception"""
- chain = np.arange(10)
- axes = plot_autocorr(chain, backend="bokeh", show=False)
- assert axes
-
-
-def test_plot_autocorr_uncombined(models):
- axes = plot_autocorr(models.model_1, combined=False, backend="bokeh", show=False)
- assert axes.shape[0] == 10
- max_subplots = (
- np.inf if rcParams["plot.max_subplots"] is None else rcParams["plot.max_subplots"]
- )
- assert len([ax for ax in axes.ravel() if ax is not None]) == min(72, max_subplots)
-
-
-def test_plot_autocorr_combined(models):
- axes = plot_autocorr(models.model_1, combined=True, backend="bokeh", show=False)
- assert axes.shape[0] == 6
- assert axes.shape[1] == 3
-
-
-@pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
-def test_plot_autocorr_var_names(models, var_names):
- axes = plot_autocorr(
- models.model_1, var_names=var_names, combined=True, backend="bokeh", show=False
- )
- assert axes.shape
-
-
-@pytest.mark.parametrize(
- "kwargs", [{"insample_dev": False}, {"plot_standard_error": False}, {"plot_ic_diff": False}]
-)
-def test_plot_compare(models, kwargs):
- model_compare = compare({"Model 1": models.model_1, "Model 2": models.model_2})
-
- axes = plot_compare(model_compare, backend="bokeh", show=False, **kwargs)
- assert axes
-
-
-def test_plot_compare_no_ic(models):
- """Check exception is raised if model_compare doesn't contain a valid information criterion"""
- model_compare = compare({"Model 1": models.model_1, "Model 2": models.model_2})
-
- # Drop column needed for plotting
- model_compare = model_compare.drop("elpd_loo", axis=1)
- with pytest.raises(ValueError) as err:
- plot_compare(model_compare, backend="bokeh", show=False)
-
- assert "comp_df must contain one of the following" in str(err.value)
- assert "['elpd_loo', 'elpd_waic']" in str(err.value)
-
-
-def test_plot_ecdf_basic():
- data = np.random.randn(4, 1000)
- axes = plot_ecdf(data, backend="bokeh", show=False)
- assert axes is not None
-
-
-def test_plot_ecdf_values2():
- data = np.random.randn(4, 1000)
- data2 = np.random.randn(4, 500)
- axes = plot_ecdf(data, data2, backend="bokeh", show=False)
- assert axes is not None
-
-
-def test_plot_ecdf_cdf():
- data = np.random.randn(4, 1000)
- cdf = norm(0, 1).cdf
- axes = plot_ecdf(data, cdf=cdf, backend="bokeh", show=False)
- assert axes is not None
-
-
-@pytest.mark.parametrize(
- "kwargs", [{}, {"ic": "loo"}, {"xlabels": True, "scale": "log"}, {"threshold": 2}]
-)
-@pytest.mark.parametrize("add_model", [False, True])
-@pytest.mark.parametrize("use_elpddata", [False, True])
-def test_plot_elpd(models, add_model, use_elpddata, kwargs):
- model_dict = {"Model 1": models.model_1, "Model 2": models.model_2}
- if add_model:
- model_dict["Model 3"] = create_model(seed=12)
-
- if use_elpddata:
- ic = kwargs.get("ic", "waic")
- scale = kwargs.get("scale", "deviance")
- if ic == "waic":
- model_dict = {k: waic(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
- else:
- model_dict = {k: loo(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
-
- axes = plot_elpd(model_dict, backend="bokeh", show=False, **kwargs)
- assert np.any(axes)
- if add_model:
- assert axes.shape[0] == axes.shape[1]
- assert axes.shape[0] == len(model_dict) - 1
-
-
-@pytest.mark.parametrize("kwargs", [{}, {"ic": "loo"}, {"xlabels": True, "scale": "log"}])
-@pytest.mark.parametrize("add_model", [False, True])
-@pytest.mark.parametrize("use_elpddata", [False, True])
-def test_plot_elpd_multidim(multidim_models, add_model, use_elpddata, kwargs):
- model_dict = {"Model 1": multidim_models.model_1, "Model 2": multidim_models.model_2}
- if add_model:
- model_dict["Model 3"] = create_multidimensional_model(seed=12)
-
- if use_elpddata:
- ic = kwargs.get("ic", "waic")
- scale = kwargs.get("scale", "deviance")
- if ic == "waic":
- model_dict = {k: waic(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
- else:
- model_dict = {k: loo(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
-
- axes = plot_elpd(model_dict, backend="bokeh", show=False, **kwargs)
- assert np.any(axes)
- if add_model:
- assert axes.shape[0] == axes.shape[1]
- assert axes.shape[0] == len(model_dict) - 1
-
-
-@pytest.mark.parametrize("kind", ["kde", "hist"])
-def test_plot_energy(models, kind):
- assert plot_energy(models.model_1, kind=kind, backend="bokeh", show=False)
-
-
-def test_plot_energy_bad(models):
- with pytest.raises(ValueError):
- plot_energy(models.model_1, kind="bad_kind", backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": ["theta"], "relative": True, "color": "r"},
- {"coords": {"school": slice(4)}, "n_points": 10},
- {"min_ess": 600, "hline_kwargs": {"line_color": "red"}},
- ],
-)
-@pytest.mark.parametrize("kind", ["local", "quantile", "evolution"])
-def test_plot_ess(models, kind, kwargs):
- """Test plot_ess arguments common to all kind of plots."""
- idata = models.model_1
- ax = plot_ess(idata, kind=kind, backend="bokeh", show=False, **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"rug": True},
- {"rug": True, "rug_kind": "max_depth", "rug_kwargs": {"color": "c"}},
- {"extra_methods": True},
- {"extra_methods": True, "extra_kwargs": {"ls": ":"}, "text_kwargs": {"x": 0, "ha": "left"}},
- {"extra_methods": True, "rug": True},
- ],
-)
-@pytest.mark.parametrize("kind", ["local", "quantile"])
-def test_plot_ess_local_quantile(models, kind, kwargs):
- """Test specific arguments in kinds local and quantile of plot_ess."""
- idata = models.model_1
- ax = plot_ess(idata, kind=kind, backend="bokeh", show=False, **kwargs)
- assert np.all(ax)
-
-
-def test_plot_ess_evolution(models):
- """Test specific arguments in evolution kind of plot_ess."""
- idata = models.model_1
- ax = plot_ess(
- idata,
- kind="evolution",
- extra_kwargs={"linestyle": "--"},
- color="b",
- backend="bokeh",
- show=False,
- )
- assert np.all(ax)
-
-
-def test_plot_ess_bad_kind(models):
- """Test error when plot_ess receives an invalid kind."""
- idata = models.model_1
- with pytest.raises(ValueError, match="Invalid kind"):
- plot_ess(idata, kind="bad kind", backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize("dim", ["chain", "draw"])
-def test_plot_ess_bad_coords(models, dim):
- """Test error when chain or dim are used as coords to select a data subset."""
- idata = models.model_1
- with pytest.raises(ValueError, match="invalid coordinates"):
- plot_ess(idata, coords={dim: slice(3)}, backend="bokeh", show=False)
-
-
-def test_plot_ess_no_sample_stats(models):
- """Test error when rug=True but sample_stats group is not present."""
- idata = models.model_1
- with pytest.raises(ValueError, match="must contain sample_stats"):
- plot_ess(idata.posterior, rug=True, backend="bokeh", show=False)
-
-
-def test_plot_ess_no_divergences(models):
- """Test error when rug=True, but the variable defined by rug_kind is missing."""
- idata = deepcopy(models.model_1)
- idata.sample_stats = idata.sample_stats.rename({"diverging": "diverging_missing"})
- with pytest.raises(ValueError, match="not contain diverging"):
- plot_ess(idata, rug=True, backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize("model_fits", [["model_1"], ["model_1", "model_2"]])
-@pytest.mark.parametrize(
- "args_expected",
- [
- ({}, 1),
- ({"var_names": "mu"}, 1),
- ({"var_names": "mu", "rope": (-1, 1)}, 1),
- ({"r_hat": True, "quartiles": False}, 2),
- ({"var_names": ["mu"], "colors": "black", "ess": True, "combined": True}, 2),
- (
- {
- "kind": "ridgeplot",
- "ridgeplot_truncate": False,
- "ridgeplot_quantiles": [0.25, 0.5, 0.75],
- },
- 1,
- ),
- ({"kind": "ridgeplot", "r_hat": True, "ess": True}, 3),
- ({"kind": "ridgeplot", "r_hat": True, "ess": True, "ridgeplot_alpha": 0}, 3),
- (
- {
- "var_names": ["mu", "tau"],
- "rope": {
- "mu": [{"rope": (-0.1, 0.1)}],
- "theta": [{"school": "Choate", "rope": (0.2, 0.5)}],
- },
- },
- 1,
- ),
- ],
-)
-def test_plot_forest(models, model_fits, args_expected):
- obj = [getattr(models, model_fit) for model_fit in model_fits]
- args, expected = args_expected
- axes = plot_forest(obj, backend="bokeh", show=False, **args)
- assert axes.shape == (1, expected)
-
-
-def test_plot_forest_rope_exception():
- with pytest.raises(ValueError) as err:
- plot_forest({"x": [1]}, rope="not_correct_format", backend="bokeh", show=False)
- assert "Argument `rope` must be None, a dictionary like" in str(err.value)
-
-
-def test_plot_forest_single_value():
- axes = plot_forest({"x": [1]}, backend="bokeh", show=False)
- assert axes.shape
-
-
-@pytest.mark.parametrize("model_fits", [["model_1"], ["model_1", "model_2"]])
-def test_plot_forest_bad(models, model_fits):
- obj = [getattr(models, model_fit) for model_fit in model_fits]
- with pytest.raises(TypeError):
- plot_forest(obj, kind="bad_kind", backend="bokeh", show=False)
-
- with pytest.raises(ValueError):
- plot_forest(
- obj,
- model_names=[f"model_name_{i}" for i in range(len(obj) + 10)],
- backend="bokeh",
- show=False,
- )
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"color": "C5", "circular": True},
- {"hdi_data": True, "fill_kwargs": {"alpha": 0}},
- {"plot_kwargs": {"alpha": 0}},
- {"smooth_kwargs": {"window_length": 33, "polyorder": 5, "mode": "mirror"}},
- {"hdi_data": True, "smooth": False, "color": "xkcd:jade"},
- ],
-)
-def test_plot_hdi(models, data, kwargs):
- hdi_data = kwargs.pop("hdi_data", None)
- y_data = models.model_1.posterior["theta"]
- if hdi_data:
- hdi_data = hdi(y_data)
- axis = plot_hdi(data["y"], hdi_data=hdi_data, backend="bokeh", show=False, **kwargs)
- else:
- axis = plot_hdi(data["y"], y_data, backend="bokeh", show=False, **kwargs)
- assert axis
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"xlabels": True},
- {"color": "obs_dim", "xlabels": True, "show_bins": True, "bin_format": "{0}"},
- {"color": "obs_dim", "legend": True, "hover_label": True},
- {"color": "blue", "coords": {"obs_dim": slice(2, 4)}},
- {"color": np.random.uniform(size=8), "show_bins": True},
- {
- "color": np.random.uniform(size=(8, 3)),
- "show_bins": True,
- "show_hlines": True,
- "threshold": 1,
- },
- ],
-)
-@pytest.mark.parametrize("input_type", ["elpd_data", "data_array", "array"])
-def test_plot_khat(models, input_type, kwargs):
- khats_data = loo(models.model_1, pointwise=True)
-
- if input_type == "data_array":
- khats_data = khats_data.pareto_k
- elif input_type == "array":
- khats_data = khats_data.pareto_k.values
- if "color" in kwargs and isinstance(kwargs["color"], str) and kwargs["color"] == "obs_dim":
- kwargs["color"] = None
-
- axes = plot_khat(khats_data, backend="bokeh", show=False, **kwargs)
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"xlabels": True},
- {"color": "dim1", "xlabels": True, "show_bins": True, "bin_format": "{0}"},
- {"color": "dim2", "legend": True, "hover_label": True},
- {"color": "blue", "coords": {"dim2": slice(2, 4)}},
- {"color": np.random.uniform(size=35), "show_bins": True},
- {
- "color": np.random.uniform(size=(35, 3)),
- "show_bins": True,
- "show_hlines": True,
- "threshold": 1,
- },
- ],
-)
-@pytest.mark.parametrize("input_type", ["elpd_data", "data_array", "array"])
-def test_plot_khat_multidim(multidim_models, input_type, kwargs):
- khats_data = loo(multidim_models.model_1, pointwise=True)
-
- if input_type == "data_array":
- khats_data = khats_data.pareto_k
- elif input_type == "array":
- khats_data = khats_data.pareto_k.values
- if (
- "color" in kwargs
- and isinstance(kwargs["color"], str)
- and kwargs["color"] in ("dim1", "dim2")
- ):
- kwargs["color"] = None
-
- axes = plot_khat(khats_data, backend="bokeh", show=False, **kwargs)
- assert axes
-
-
-def test_plot_khat_threshold():
- khats = np.array([0, 0, 0.6, 0.6, 0.8, 0.9, 0.9, 2, 3, 4, 1.5])
- axes = plot_khat(khats, threshold=1, backend="bokeh", show=False)
- assert axes
-
-
-def test_plot_khat_bad_input(models):
- with pytest.raises(ValueError):
- plot_khat(models.model_1.sample_stats, backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"n_unif": 50},
- {"use_hdi": True, "color": "gray"},
- {"use_hdi": True, "hdi_prob": 0.68},
- {"use_hdi": True, "hdi_kwargs": {"line_dash": "dashed", "alpha": 0}},
- {"ecdf": True},
- {"ecdf": True, "ecdf_fill": False, "plot_unif_kwargs": {"line_dash": "--"}},
- {"ecdf": True, "hdi_prob": 0.97, "fill_kwargs": {"color": "red"}},
- ],
-)
-def test_plot_loo_pit(models, kwargs):
- axes = plot_loo_pit(idata=models.model_1, y="y", backend="bokeh", show=False, **kwargs)
- assert axes
-
-
-def test_plot_loo_pit_incompatible_args(models):
- """Test error when both ecdf and use_hdi are True."""
- with pytest.raises(ValueError, match="incompatible"):
- plot_loo_pit(
- idata=models.model_1, y="y", ecdf=True, use_hdi=True, backend="bokeh", show=False
- )
-
-
-@pytest.mark.parametrize(
- "args",
- [
- {"y": "str"},
- {"y": "DataArray", "y_hat": "str"},
- {"y": "ndarray", "y_hat": "str"},
- {"y": "ndarray", "y_hat": "DataArray"},
- {"y": "ndarray", "y_hat": "ndarray"},
- ],
-)
-def test_plot_loo_pit_label(models, args):
- if args["y"] == "str":
- y = "y"
- elif args["y"] == "DataArray":
- y = models.model_1.observed_data.y
- elif args["y"] == "ndarray":
- y = models.model_1.observed_data.y.values
-
- if args.get("y_hat") == "str":
- y_hat = "y"
- elif args.get("y_hat") == "DataArray":
- y_hat = models.model_1.posterior_predictive.y.stack(__sample__=("chain", "draw"))
- elif args.get("y_hat") == "ndarray":
- y_hat = models.model_1.posterior_predictive.y.stack(__sample__=("chain", "draw")).values
- else:
- y_hat = None
-
- ax = plot_loo_pit(idata=models.model_1, y=y, y_hat=y_hat, backend="bokeh", show=False)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": ["theta"], "color": "r"},
- {"rug": True, "rug_kwargs": {"color": "r"}},
- {"errorbar": True, "rug": True, "rug_kind": "max_depth"},
- {"errorbar": True, "coords": {"school": slice(4)}, "n_points": 10},
- {"extra_methods": True, "rug": True},
- {"extra_methods": True, "extra_kwargs": {"ls": ":"}, "text_kwargs": {"x": 0, "ha": "left"}},
- ],
-)
-def test_plot_mcse(models, kwargs):
- idata = models.model_1
- ax = plot_mcse(idata, backend="bokeh", show=False, **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize("dim", ["chain", "draw"])
-def test_plot_mcse_bad_coords(models, dim):
- """Test error when chain or dim are used as coords to select a data subset."""
- idata = models.model_1
- with pytest.raises(ValueError, match="invalid coordinates"):
- plot_mcse(idata, coords={dim: slice(3)}, backend="bokeh", show=False)
-
-
-def test_plot_mcse_no_sample_stats(models):
- """Test error when rug=True but sample_stats group is not present."""
- idata = models.model_1
- with pytest.raises(ValueError, match="must contain sample_stats"):
- plot_mcse(idata.posterior, rug=True, backend="bokeh", show=False)
-
-
-def test_plot_mcse_no_divergences(models):
- """Test error when rug=True, but the variable defined by rug_kind is missing."""
- idata = deepcopy(models.model_1)
- idata.sample_stats = idata.sample_stats.rename({"diverging": "diverging_missing"})
- with pytest.raises(ValueError, match="not contain diverging"):
- plot_mcse(idata, rug=True, backend="bokeh", show=False)
-
-
-@pytest.mark.slow
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"var_names": "theta", "divergences": True, "coords": {"school": [0, 1]}},
- {"divergences": True, "var_names": ["theta", "mu"]},
- {"kind": "kde", "var_names": ["theta"]},
- {"kind": "hexbin", "var_names": ["theta"]},
- {
- "kind": "hexbin",
- "var_names": ["theta"],
- "coords": {"school": [0, 1]},
- "textsize": 20,
- },
- {
- "point_estimate": "mean",
- "reference_values": {"mu": 0, "tau": 0},
- "reference_values_kwargs": {"line_color": "blue"},
- },
- {
- "var_names": ["mu", "tau"],
- "reference_values": {"mu": 0, "tau": 0},
- "labeller": MapLabeller({"mu": r"$\mu$", "theta": r"$\theta"}),
- },
- {
- "var_names": ["theta"],
- "reference_values": {"theta": [0.0] * 8},
- "labeller": MapLabeller({"theta": r"$\theta$"}),
- },
- {
- "var_names": ["theta"],
- "reference_values": {"theta": np.zeros(8)},
- "labeller": MapLabeller({"theta": r"$\theta$"}),
- },
- ],
-)
-def test_plot_pair(models, kwargs):
- ax = plot_pair(models.model_1, backend="bokeh", show=False, **kwargs)
- assert np.any(ax)
-
-
-@pytest.mark.parametrize("kwargs", [{"kind": "scatter"}, {"kind": "kde"}, {"kind": "hexbin"}])
-def test_plot_pair_2var(discrete_model, kwargs):
- ax = plot_pair(
- discrete_model, ax=np.atleast_2d(bkp.figure()), backend="bokeh", show=False, **kwargs
- )
- assert ax
-
-
-def test_plot_pair_bad(models):
- with pytest.raises(ValueError):
- plot_pair(models.model_1, kind="bad_kind", backend="bokeh", show=False)
- with pytest.raises(Exception):
- plot_pair(models.model_1, var_names=["mu"], backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize("has_sample_stats", [True, False])
-def test_plot_pair_divergences_warning(has_sample_stats):
- data = load_arviz_data("centered_eight")
- if has_sample_stats:
- # sample_stats present, diverging field missing
- data.sample_stats = data.sample_stats.rename({"diverging": "diverging_missing"})
- else:
- # sample_stats missing
- data = data.posterior # pylint: disable=no-member
- with pytest.warns(UserWarning):
- ax = plot_pair(data, divergences=True, backend="bokeh", show=False)
- assert np.any(ax)
-
-
-def test_plot_parallel_raises_valueerror(df_trace): # pylint: disable=invalid-name
- with pytest.raises(ValueError):
- plot_parallel(df_trace, backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize("norm_method", [None, "normal", "minmax", "rank"])
-def test_plot_parallel(models, norm_method):
- assert plot_parallel(
- models.model_1,
- var_names=["mu", "tau"],
- norm_method=norm_method,
- backend="bokeh",
- show=False,
- )
-
-
-@pytest.mark.parametrize("var_names", [None, "mu", ["mu", "tau"]])
-def test_plot_parallel_exception(models, var_names):
- """Ensure that correct exception is raised when one variable is passed."""
- with pytest.raises(ValueError):
- assert plot_parallel(
- models.model_1, var_names=var_names, norm_method="foo", backend="bokeh", show=False
- )
-
-
-@pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
-@pytest.mark.parametrize("side", ["both", "left", "right"])
-@pytest.mark.parametrize("rug", [True])
-def test_plot_violin(models, var_names, side, rug):
- axes = plot_violin(
- models.model_1, var_names=var_names, side=side, rug=rug, backend="bokeh", show=False
- )
- assert axes.shape
-
-
-def test_plot_violin_ax(models):
- ax = bkp.figure()
- axes = plot_violin(models.model_1, var_names="mu", ax=ax, backend="bokeh", show=False)
- assert axes.shape
-
-
-def test_plot_violin_layout(models):
- axes = plot_violin(
- models.model_1, var_names=["mu", "tau"], sharey=False, backend="bokeh", show=False
- )
- assert axes.shape
-
-
-def test_plot_violin_discrete(discrete_model):
- axes = plot_violin(discrete_model, backend="bokeh", show=False)
- assert axes.shape
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-@pytest.mark.parametrize("alpha", [None, 0.2, 1])
-@pytest.mark.parametrize("observed", [True, False])
-@pytest.mark.parametrize("observed_rug", [False, True])
-def test_plot_ppc(models, kind, alpha, observed, observed_rug):
- axes = plot_ppc(
- models.model_1,
- kind=kind,
- alpha=alpha,
- observed=observed,
- observed_rug=observed_rug,
- random_seed=3,
- backend="bokeh",
- show=False,
- )
- assert axes
-
-
-def test_plot_ppc_textsize(models):
- axes = plot_ppc(
- models.model_1,
- textsize=10,
- random_seed=3,
- backend="bokeh",
- show=False,
- )
- assert axes
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-@pytest.mark.parametrize("jitter", [None, 0, 0.1, 1, 3])
-def test_plot_ppc_multichain(kind, jitter):
- data = from_dict(
- posterior_predictive={
- "x": np.random.randn(4, 100, 30),
- "y_hat": np.random.randn(4, 100, 3, 10),
- },
- observed_data={"x": np.random.randn(30), "y": np.random.randn(3, 10)},
- )
- axes = plot_ppc(
- data,
- kind=kind,
- data_pairs={"y": "y_hat"},
- jitter=jitter,
- random_seed=3,
- backend="bokeh",
- show=False,
- )
- assert np.all(axes)
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_discrete(kind):
- data = from_dict(
- observed_data={"obs": np.random.randint(1, 100, 15)},
- posterior_predictive={"obs": np.random.randint(1, 300, (1, 20, 15))},
- )
-
- axes = plot_ppc(data, kind=kind, backend="bokeh", show=False)
- assert axes
-
-
-def test_plot_ppc_grid(models):
- axes = plot_ppc(models.model_1, kind="scatter", flatten=[], backend="bokeh", show=False)
- assert len(axes.ravel()) == 8
- axes = plot_ppc(
- models.model_1,
- kind="scatter",
- flatten=[],
- coords={"obs_dim": [1, 2, 3]},
- backend="bokeh",
- show=False,
- )
- assert len(axes.ravel()) == 3
- axes = plot_ppc(
- models.model_1,
- kind="scatter",
- flatten=["obs_dim"],
- coords={"obs_dim": [1, 2, 3]},
- backend="bokeh",
- show=False,
- )
- assert len(axes.ravel()) == 1
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_bad(models, kind):
- data = from_dict(posterior={"mu": np.random.randn()})
- with pytest.raises(TypeError):
- plot_ppc(data, kind=kind, backend="bokeh", show=False)
- with pytest.raises(TypeError):
- plot_ppc(models.model_1, kind="bad_val", backend="bokeh", show=False)
- with pytest.raises(TypeError):
- plot_ppc(models.model_1, num_pp_samples="bad_val", backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_ax(models, kind):
- """Test ax argument of plot_ppc."""
- ax = bkp.figure()
- axes = plot_ppc(models.model_1, kind=kind, ax=ax, backend="bokeh", show=False)
- assert axes[0, 0] is ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": "mu"},
- {"var_names": ("mu", "tau")},
- {"rope": (-2, 2)},
- {"rope": {"mu": [{"rope": (-2, 2)}], "theta": [{"school": "Choate", "rope": (2, 4)}]}},
- {"point_estimate": "mode"},
- {"point_estimate": "median"},
- {"point_estimate": None},
- {"hdi_prob": "hide", "legend_label": ""},
- {"ref_val": 0},
- {"ref_val": None},
- {"ref_val": {"mu": [{"ref_val": 1}]}},
- {"bins": None, "kind": "hist"},
- {
- "ref_val": {
- "theta": [
- # {"school": ["Choate", "Deerfield"], "ref_val": -1}, this is not working
- {"school": "Lawrenceville", "ref_val": 3}
- ]
- }
- },
- ],
-)
-def test_plot_posterior(models, kwargs):
- axes = plot_posterior(models.model_1, backend="bokeh", show=False, **kwargs)
- assert axes.shape
-
-
-@pytest.mark.parametrize("kwargs", [{}, {"point_estimate": "mode"}, {"bins": None, "kind": "hist"}])
-def test_plot_posterior_discrete(discrete_model, kwargs):
- axes = plot_posterior(discrete_model, backend="bokeh", show=False, **kwargs)
- assert axes.shape
-
-
-def test_plot_posterior_boolean():
- data = np.random.choice(a=[False, True], size=(4, 100))
- axes = plot_posterior(data, backend="bokeh", show=False)
- assert axes.shape
-
-
-def test_plot_posterior_bad_type():
- with pytest.raises(TypeError):
- plot_posterior(np.array(["a", "b", "c"]), backend="bokeh", show=False)
-
-
-def test_plot_posterior_bad(models):
- with pytest.raises(ValueError):
- plot_posterior(models.model_1, backend="bokeh", show=False, rope="bad_value")
- with pytest.raises(ValueError):
- plot_posterior(models.model_1, ref_val="bad_value", backend="bokeh", show=False)
- with pytest.raises(ValueError):
- plot_posterior(models.model_1, point_estimate="bad_value", backend="bokeh", show=False)
-
-
-@pytest.mark.parametrize("point_estimate", ("mode", "mean", "median"))
-def test_plot_posterior_point_estimates(models, point_estimate):
- axes = plot_posterior(
- models.model_1,
- var_names=("mu", "tau"),
- point_estimate=point_estimate,
- backend="bokeh",
- show=False,
- )
- assert axes.shape == (1, 2)
-
-
-def test_plot_posterior_skipna():
- sample = np.linspace(0, 1)
- sample[:10] = np.nan
- plot_posterior({"a": sample}, backend="bokeh", show=False, skipna=True)
- with pytest.raises(ValueError):
- plot_posterior({"a": sample}, backend="bokeh", show=False, skipna=False)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": "mu"},
- {"var_names": ("mu", "tau"), "coords": {"school": [0, 1]}},
- {"var_names": "mu", "ref_line": True},
- {
- "var_names": "mu",
- "ref_line_kwargs": {"line_width": 2, "line_color": "red"},
- "bar_kwargs": {"width": 50},
- },
- {"var_names": "mu", "ref_line": False},
- {"var_names": "mu", "kind": "vlines"},
- {
- "var_names": "mu",
- "kind": "vlines",
- "vlines_kwargs": {"line_width": 0},
- "marker_vlines_kwargs": {"radius": 20},
- },
- ],
-)
-def test_plot_rank(models, kwargs):
- axes = plot_rank(models.model_1, backend="bokeh", show=False, **kwargs)
- assert axes.shape
-
-
-def test_plot_dist_comparison_warn(models):
- with pytest.raises(NotImplementedError, match="The bokeh backend.+Use matplotlib backend."):
- plot_dist_comparison(models.model_1, backend="bokeh")
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"reference": "analytical"},
- {"kind": "p_value"},
- {"kind": "t_stat", "t_stat": "std"},
- {"kind": "t_stat", "t_stat": 0.5, "bpv": True},
- ],
-)
-def test_plot_bpv(models, kwargs):
- axes = plot_bpv(models.model_1, backend="bokeh", show=False, **kwargs)
- assert axes.shape
-
-
-def test_plot_bpv_discrete():
- fake_obs = {"a": np.random.poisson(2.5, 100)}
- fake_pp = {"a": np.random.poisson(2.5, (1, 10, 100))}
- fake_model = from_dict(posterior_predictive=fake_pp, observed_data=fake_obs)
- axes = plot_bpv(
- fake_model,
- backend="bokeh",
- show=False,
- )
- assert axes.shape
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {
- "binwidth": 0.5,
- "stackratio": 2,
- "nquantiles": 20,
- },
- {"point_interval": True},
- {
- "point_interval": True,
- "dotsize": 1.2,
- "point_estimate": "median",
- "plot_kwargs": {"color": "grey"},
- },
- {
- "point_interval": True,
- "plot_kwargs": {"color": "grey"},
- "nquantiles": 100,
- "hdi_prob": 0.95,
- "intervalcolor": "green",
- },
- {
- "point_interval": True,
- "plot_kwargs": {"color": "grey"},
- "quartiles": False,
- "linewidth": 2,
- },
- ],
-)
-def test_plot_dot(continuous_model, kwargs):
- data = continuous_model["x"]
- ax = plot_dot(data, **kwargs, backend="bokeh", show=False)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"rotated": True},
- {
- "point_interval": True,
- "rotated": True,
- "dotcolor": "grey",
- "binwidth": 0.5,
- },
- {
- "rotated": True,
- "point_interval": True,
- "plot_kwargs": {"color": "grey"},
- "nquantiles": 100,
- "dotsize": 0.8,
- "hdi_prob": 0.95,
- "intervalcolor": "green",
- },
- ],
-)
-def test_plot_dot_rotated(continuous_model, kwargs):
- data = continuous_model["x"]
- ax = plot_dot(data, **kwargs, backend="bokeh", show=False)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"y_hat": "bad_name"},
- {"x": "x1"},
- {"x": ("x1", "x2")},
- {
- "x": ("x1", "x2"),
- "y_kwargs": {"fill_color": "blue"},
- "y_hat_plot_kwargs": {"fill_color": "orange"},
- "legend": True,
- },
- {"x": ("x1", "x2"), "y_model_plot_kwargs": {"line_color": "red"}},
- {
- "x": ("x1", "x2"),
- "kind_pp": "hdi",
- "kind_model": "hdi",
- "y_model_fill_kwargs": {"color": "red"},
- "y_hat_fill_kwargs": {"color": "cyan"},
- },
- ],
-)
-def test_plot_lm_1d(models, kwargs):
- """Test functionality for 1D data."""
- idata = models.model_1
- if "constant_data" not in idata.groups():
- y = idata.observed_data["y"]
- x1data = y.coords[y.dims[0]]
- idata.add_groups({"constant_data": {"_": x1data}})
- idata.constant_data["x1"] = x1data
- idata.constant_data["x2"] = x1data
-
- axes = plot_lm(
- idata=idata, y="y", y_model="eta", backend="bokeh", xjitter=True, show=False, **kwargs
- )
- assert np.all(axes)
-
-
-def test_plot_lm_multidim(multidim_models):
- """Test functionality for multidimentional data."""
- idata = multidim_models.model_1
- axes = plot_lm(idata=idata, y="y", plot_dim="dim1", show=False, backend="bokeh")
- assert np.any(axes)
-
-
-def test_plot_lm_list():
- """Test the plots when input data is list or ndarray."""
- y = [1, 2, 3, 4, 5]
- assert plot_lm(y=y, x=np.arange(len(y)), show=False, backend="bokeh")
-
-
-def generate_lm_1d_data():
- rng = np.random.default_rng()
- return from_dict(
- observed_data={"y": rng.normal(size=7)},
- posterior_predictive={"y": rng.normal(size=(4, 1000, 7)) / 2},
- posterior={"y_model": rng.normal(size=(4, 1000, 7))},
- dims={"y": ["dim1"]},
- coords={"dim1": range(7)},
- )
-
-
-def generate_lm_2d_data():
- rng = np.random.default_rng()
- return from_dict(
- observed_data={"y": rng.normal(size=(5, 7))},
- posterior_predictive={"y": rng.normal(size=(4, 1000, 5, 7)) / 2},
- posterior={"y_model": rng.normal(size=(4, 1000, 5, 7))},
- dims={"y": ["dim1", "dim2"]},
- coords={"dim1": range(5), "dim2": range(7)},
- )
-
-
-@pytest.mark.parametrize("data", ("1d", "2d"))
-@pytest.mark.parametrize("kind", ("lines", "hdi"))
-@pytest.mark.parametrize("use_y_model", (True, False))
-def test_plot_lm(data, kind, use_y_model):
- if data == "1d":
- idata = generate_lm_1d_data()
- else:
- idata = generate_lm_2d_data()
-
- kwargs = {"idata": idata, "y": "y", "kind_model": kind, "backend": "bokeh", "show": False}
- if data == "2d":
- kwargs["plot_dim"] = "dim1"
- if use_y_model:
- kwargs["y_model"] = "y_model"
- if kind == "lines":
- kwargs["num_samples"] = 50
-
- ax = plot_lm(**kwargs)
- assert ax is not None
diff --git a/arviz/tests/base_tests/test_plots_matplotlib.py b/arviz/tests/base_tests/test_plots_matplotlib.py
deleted file mode 100644
index a0a2ae5caa..0000000000
--- a/arviz/tests/base_tests/test_plots_matplotlib.py
+++ /dev/null
@@ -1,2197 +0,0 @@
-"""Tests use the default backend."""
-
-# pylint: disable=redefined-outer-name,too-many-lines
-import os
-import re
-from copy import deepcopy
-
-import matplotlib.pyplot as plt
-import numpy as np
-import pytest
-import xarray as xr
-from matplotlib import animation
-from pandas import DataFrame
-from scipy.stats import gaussian_kde, norm
-
-from ...data import from_dict, load_arviz_data
-from ...labels import MapLabeller
-from ...plots import (
- plot_autocorr,
- plot_bf,
- plot_bpv,
- plot_compare,
- plot_density,
- plot_dist,
- plot_dist_comparison,
- plot_dot,
- plot_ecdf,
- plot_elpd,
- plot_energy,
- plot_ess,
- plot_forest,
- plot_hdi,
- plot_kde,
- plot_khat,
- plot_lm,
- plot_loo_pit,
- plot_mcse,
- plot_pair,
- plot_parallel,
- plot_posterior,
- plot_ppc,
- plot_rank,
- plot_separation,
- plot_trace,
- plot_ts,
- plot_violin,
-)
-from ...plots.dotplot import wilkinson_algorithm
-from ...plots.plot_utils import plot_point_interval
-from ...rcparams import rc_context, rcParams
-from ...stats import compare, hdi, loo, waic
-from ...stats.density_utils import kde as _kde
-from ...utils import BehaviourChangeWarning, _cov
-from ..helpers import ( # pylint: disable=unused-import
- RandomVariableTestClass,
- create_model,
- create_multidimensional_model,
- does_not_warn,
- eight_schools_params,
- models,
- multidim_models,
-)
-
-rcParams["data.load"] = "eager"
-
-
-@pytest.fixture(scope="function", autouse=True)
-def clean_plots(request, save_figs):
- """Close plots after each test, optionally save if --save is specified during test invocation"""
-
- def fin():
- if save_figs is not None:
- plt.savefig(f"{os.path.join(save_figs, request.node.name)}.png")
- plt.close("all")
-
- request.addfinalizer(fin)
-
-
-@pytest.fixture(scope="module")
-def data(eight_schools_params):
- data = eight_schools_params
- return data
-
-
-@pytest.fixture(scope="module")
-def df_trace():
- return DataFrame({"a": np.random.poisson(2.3, 100)})
-
-
-@pytest.fixture(scope="module")
-def discrete_model():
- """Simple fixture for random discrete model"""
- return {"x": np.random.randint(10, size=100), "y": np.random.randint(10, size=100)}
-
-
-@pytest.fixture(scope="module")
-def discrete_multidim_model():
- """Simple fixture for random discrete model"""
- idata = from_dict(
- {"x": np.random.randint(10, size=(2, 50, 3)), "y": np.random.randint(10, size=(2, 50))},
- dims={"x": ["school"]},
- )
- return idata
-
-
-@pytest.fixture(scope="module")
-def continuous_model():
- """Simple fixture for random continuous model"""
- return {"x": np.random.beta(2, 5, size=100), "y": np.random.beta(2, 5, size=100)}
-
-
-@pytest.fixture(scope="function")
-def fig_ax():
- fig, ax = plt.subplots(1, 1)
- return fig, ax
-
-
-@pytest.fixture(scope="module")
-def data_random():
- return np.random.randint(1, 100, size=20)
-
-
-@pytest.fixture(scope="module")
-def data_list():
- return list(range(11, 31))
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"point_estimate": "mean"},
- {"point_estimate": "median"},
- {"hdi_prob": 0.94},
- {"hdi_prob": 1},
- {"outline": True},
- {"colors": ["g", "b", "r", "y"]},
- {"colors": "k"},
- {"hdi_markers": ["v"]},
- {"shade": 1},
- {"transform": lambda x: x + 1},
- {"ax": plt.subplots(6, 3)[1]},
- ],
-)
-def test_plot_density_float(models, kwargs):
- obj = [getattr(models, model_fit) for model_fit in ["model_1", "model_2"]]
- axes = plot_density(obj, **kwargs)
- assert axes.shape == (6, 3)
-
-
-def test_plot_density_discrete(discrete_model):
- axes = plot_density(discrete_model, shade=0.9)
- assert axes.size == 2
-
-
-def test_plot_density_no_subset():
- """Test plot_density works when variables are not subset of one another (#1093)."""
- model_ab = from_dict(
- {
- "a": np.random.normal(size=200),
- "b": np.random.normal(size=200),
- }
- )
- model_bc = from_dict(
- {
- "b": np.random.normal(size=200),
- "c": np.random.normal(size=200),
- }
- )
- axes = plot_density([model_ab, model_bc])
- assert axes.size == 3
-
-
-def test_plot_density_nonstring_varnames():
- """Test plot_density works when variables are not strings."""
- rv1 = RandomVariableTestClass("a")
- rv2 = RandomVariableTestClass("b")
- rv3 = RandomVariableTestClass("c")
- model_ab = from_dict(
- {
- rv1: np.random.normal(size=200),
- rv2: np.random.normal(size=200),
- }
- )
- model_bc = from_dict(
- {
- rv2: np.random.normal(size=200),
- rv3: np.random.normal(size=200),
- }
- )
- axes = plot_density([model_ab, model_bc])
- assert axes.size == 3
-
-
-def test_plot_density_bad_kwargs(models):
- obj = [getattr(models, model_fit) for model_fit in ["model_1", "model_2"]]
- with pytest.raises(ValueError):
- plot_density(obj, point_estimate="bad_value")
-
- with pytest.raises(ValueError):
- plot_density(obj, data_labels=[f"bad_value_{i}" for i in range(len(obj) + 10)])
-
- with pytest.raises(ValueError):
- plot_density(obj, hdi_prob=2)
-
- with pytest.raises(ValueError):
- plot_density(obj, filter_vars="bad_value")
-
-
-def test_plot_density_discrete_combinedims(discrete_model):
- axes = plot_density(discrete_model, combine_dims={"school"}, shade=0.9)
- assert axes.size == 2
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"y_hat_line": True},
- {"expected_events": True},
- {"y_hat_line_kwargs": {"linestyle": "dotted"}},
- {"exp_events_kwargs": {"marker": "o"}},
- ],
-)
-def test_plot_separation(kwargs):
- idata = load_arviz_data("classification10d")
- ax = plot_separation(idata=idata, y="outcome", **kwargs)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": "mu"},
- {"var_names": ["mu", "tau"]},
- {"combined": True},
- {"compact": True},
- {"combined": True, "compact": True, "legend": True},
- {"divergences": "top", "legend": True},
- {"divergences": False},
- {"kind": "rank_vlines"},
- {"kind": "rank_bars"},
- {"lines": [("mu", {}, [1, 2])]},
- {"lines": [("mu", {}, 8)]},
- {"circ_var_names": ["mu"]},
- {"circ_var_names": ["mu"], "circ_var_units": "degrees"},
- ],
-)
-def test_plot_trace(models, kwargs):
- axes = plot_trace(models.model_1, **kwargs)
- assert axes.shape
-
-
-@pytest.mark.parametrize(
- "compact",
- [True, False],
-)
-@pytest.mark.parametrize(
- "combined",
- [True, False],
-)
-def test_plot_trace_legend(compact, combined):
- idata = load_arviz_data("rugby")
- axes = plot_trace(
- idata, var_names=["home", "atts_star"], compact=compact, combined=combined, legend=True
- )
- assert axes[0, 1].get_legend()
- compact_legend = axes[1, 0].get_legend()
- if compact:
- assert axes.shape == (2, 2)
- assert compact_legend
- else:
- assert axes.shape == (7, 2)
- assert not compact_legend
-
-
-def test_plot_trace_discrete(discrete_model):
- axes = plot_trace(discrete_model)
- assert axes.shape
-
-
-def test_plot_trace_max_subplots_warning(models):
- with pytest.warns(UserWarning):
- with rc_context(rc={"plot.max_subplots": 6}):
- axes = plot_trace(models.model_1)
- assert axes.shape == (3, 2)
-
-
-def test_plot_dist_comparison_warning(models):
- with pytest.warns(UserWarning):
- with rc_context(rc={"plot.max_subplots": 6}):
- axes = plot_dist_comparison(models.model_1)
- assert axes.shape == (2, 3)
-
-
-@pytest.mark.parametrize("kwargs", [{"var_names": ["mu", "tau"], "lines": [("hey", {}, [1])]}])
-def test_plot_trace_invalid_varname_warning(models, kwargs):
- with pytest.warns(UserWarning, match="valid var.+should be provided"):
- axes = plot_trace(models.model_1, **kwargs)
- assert axes.shape
-
-
-def test_plot_trace_diverging_correctly_transposed():
- idata = load_arviz_data("centered_eight")
- idata.sample_stats["diverging"] = idata.sample_stats.diverging.T
- plot_trace(idata, divergences="bottom")
-
-
-@pytest.mark.parametrize(
- "bad_kwargs", [{"var_names": ["mu", "tau"], "lines": [("mu", {}, ["hey"])]}]
-)
-def test_plot_trace_bad_lines_value(models, bad_kwargs):
- with pytest.raises(ValueError, match="line-positions should be numeric"):
- plot_trace(models.model_1, **bad_kwargs)
-
-
-@pytest.mark.parametrize("prop", ["chain_prop", "compact_prop"])
-def test_plot_trace_futurewarning(models, prop):
- with pytest.warns(FutureWarning, match=f"{prop} as a tuple.+deprecated"):
- ax = plot_trace(models.model_1, **{prop: ("ls", ("-", "--"))})
- assert ax.shape
-
-
-@pytest.mark.parametrize("model_fits", [["model_1"], ["model_1", "model_2"]])
-@pytest.mark.parametrize(
- "args_expected",
- [
- ({}, 1),
- ({"var_names": "mu", "transform": lambda x: x + 1}, 1),
- ({"var_names": "mu", "rope": (-1, 1), "combine_dims": {"school"}}, 1),
- ({"r_hat": True, "quartiles": False}, 2),
- ({"var_names": ["mu"], "colors": "C0", "ess": True, "combined": True}, 2),
- (
- {
- "kind": "ridgeplot",
- "ridgeplot_truncate": False,
- "ridgeplot_quantiles": [0.25, 0.5, 0.75],
- },
- 1,
- ),
- ({"kind": "ridgeplot", "r_hat": True, "ess": True}, 3),
- ({"kind": "ridgeplot", "r_hat": True, "ess": True}, 3),
- ({"kind": "ridgeplot", "r_hat": True, "ess": True, "ridgeplot_alpha": 0}, 3),
- (
- {
- "var_names": ["mu", "theta"],
- "rope": {
- "mu": [{"rope": (-0.1, 0.1)}],
- "theta": [{"school": "Choate", "rope": (0.2, 0.5)}],
- },
- },
- 1,
- ),
- ],
-)
-def test_plot_forest(models, model_fits, args_expected):
- obj = [getattr(models, model_fit) for model_fit in model_fits]
- args, expected = args_expected
- axes = plot_forest(obj, **args)
- assert axes.size == expected
-
-
-def test_plot_forest_rope_exception():
- with pytest.raises(ValueError) as err:
- plot_forest({"x": [1]}, rope="not_correct_format")
- assert "Argument `rope` must be None, a dictionary like" in str(err.value)
-
-
-def test_plot_forest_single_value():
- axes = plot_forest({"x": [1]})
- assert axes.shape
-
-
-def test_plot_forest_ridge_discrete(discrete_model):
- axes = plot_forest(discrete_model, kind="ridgeplot")
- assert axes.shape
-
-
-@pytest.mark.parametrize("model_fits", [["model_1"], ["model_1", "model_2"]])
-def test_plot_forest_bad(models, model_fits):
- obj = [getattr(models, model_fit) for model_fit in model_fits]
- with pytest.raises(TypeError):
- plot_forest(obj, kind="bad_kind")
-
- with pytest.raises(ValueError):
- plot_forest(obj, model_names=[f"model_name_{i}" for i in range(len(obj) + 10)])
-
-
-@pytest.mark.parametrize("kind", ["kde", "hist"])
-def test_plot_energy(models, kind):
- assert plot_energy(models.model_1, kind=kind)
-
-
-def test_plot_energy_bad(models):
- with pytest.raises(ValueError):
- plot_energy(models.model_1, kind="bad_kind")
-
-
-def test_plot_energy_correctly_transposed():
- idata = load_arviz_data("centered_eight")
- idata.sample_stats["energy"] = idata.sample_stats.energy.T
- ax = plot_energy(idata)
- # legend has one entry for each KDE and 1 BFMI for each chain
- assert len(ax.legend_.texts) == 2 + len(idata.sample_stats.chain)
-
-
-def test_plot_parallel_raises_valueerror(df_trace): # pylint: disable=invalid-name
- with pytest.raises(ValueError):
- plot_parallel(df_trace)
-
-
-@pytest.mark.parametrize("norm_method", [None, "normal", "minmax", "rank"])
-def test_plot_parallel(models, norm_method):
- assert plot_parallel(models.model_1, var_names=["mu", "tau"], norm_method=norm_method)
-
-
-@pytest.mark.parametrize("var_names", [None, "mu", ["mu", "tau"]])
-def test_plot_parallel_exception(models, var_names):
- """Ensure that correct exception is raised when one variable is passed."""
- with pytest.raises(ValueError):
- assert plot_parallel(models.model_1, var_names=var_names, norm_method="foo")
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"plot_kwargs": {"linestyle": "-"}},
- {"contour": True, "fill_last": False},
- {
- "contour": True,
- "contourf_kwargs": {"cmap": "plasma"},
- "contour_kwargs": {"linewidths": 1},
- },
- {"contour": False},
- {"contour": False, "pcolormesh_kwargs": {"cmap": "plasma"}},
- {"is_circular": False},
- {"is_circular": True},
- {"is_circular": "radians"},
- {"is_circular": "degrees"},
- {"adaptive": True},
- {"hdi_probs": [0.3, 0.9, 0.6]},
- {"hdi_probs": [0.3, 0.6, 0.9], "contourf_kwargs": {"cmap": "Blues"}},
- {"hdi_probs": [0.9, 0.6, 0.3], "contour_kwargs": {"alpha": 0}},
- ],
-)
-def test_plot_kde(continuous_model, kwargs):
- axes = plot_kde(continuous_model["x"], continuous_model["y"], **kwargs)
- axes1 = plot_kde(continuous_model["x"], continuous_model["y"], **kwargs)
- assert axes
- assert axes is axes1
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"hdi_probs": [1, 2, 3]},
- {"hdi_probs": [-0.3, 0.6, 0.9]},
- {"hdi_probs": [0, 0.3, 0.6]},
- {"hdi_probs": [0.3, 0.6, 1]},
- ],
-)
-def test_plot_kde_hdi_probs_bad(continuous_model, kwargs):
- """Ensure invalid hdi probabilities are rejected."""
- with pytest.raises(ValueError):
- plot_kde(continuous_model["x"], continuous_model["y"], **kwargs)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"hdi_probs": [0.3, 0.6, 0.9], "contourf_kwargs": {"levels": [0, 0.5, 1]}},
- {"hdi_probs": [0.3, 0.6, 0.9], "contour_kwargs": {"levels": [0, 0.5, 1]}},
- ],
-)
-def test_plot_kde_hdi_probs_warning(continuous_model, kwargs):
- """Ensure warning is raised when too many keywords are specified."""
- with pytest.warns(UserWarning):
- axes = plot_kde(continuous_model["x"], continuous_model["y"], **kwargs)
- assert axes
-
-
-@pytest.mark.parametrize("shape", [(8,), (8, 8), (8, 8, 8)])
-def test_cov(shape):
- x = np.random.randn(*shape)
- if x.ndim <= 2:
- assert np.allclose(_cov(x), np.cov(x))
- else:
- with pytest.raises(ValueError):
- _cov(x)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"cumulative": True},
- {"cumulative": True, "plot_kwargs": {"linestyle": "--"}},
- {"rug": True},
- {"rug": True, "rug_kwargs": {"alpha": 0.2}, "rotated": True},
- ],
-)
-def test_plot_kde_cumulative(continuous_model, kwargs):
- axes = plot_kde(continuous_model["x"], quantiles=[0.25, 0.5, 0.75], **kwargs)
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"kind": "hist"},
- {"kind": "kde"},
- {"is_circular": False},
- {"is_circular": False, "kind": "hist"},
- {"is_circular": True},
- {"is_circular": True, "kind": "hist"},
- {"is_circular": "radians"},
- {"is_circular": "radians", "kind": "hist"},
- {"is_circular": "degrees"},
- {"is_circular": "degrees", "kind": "hist"},
- ],
-)
-def test_plot_dist(continuous_model, kwargs):
- axes = plot_dist(continuous_model["x"], **kwargs)
- axes1 = plot_dist(continuous_model["x"], **kwargs)
- assert axes
- assert axes is axes1
-
-
-def test_plot_dist_hist(data_random):
- axes = plot_dist(data_random, hist_kwargs=dict(bins=30))
- assert axes
-
-
-def test_list_conversion(data_list):
- axes = plot_dist(data_list, hist_kwargs=dict(bins=30))
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"plot_kwargs": {"linestyle": "-"}},
- {"contour": True, "fill_last": False},
- {"contour": False},
- ],
-)
-def test_plot_dist_2d_kde(continuous_model, kwargs):
- axes = plot_dist(continuous_model["x"], continuous_model["y"], **kwargs)
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs", [{"plot_kwargs": {"linestyle": "-"}}, {"cumulative": True}, {"rug": True}]
-)
-def test_plot_kde_quantiles(continuous_model, kwargs):
- axes = plot_kde(continuous_model["x"], quantiles=[0.05, 0.5, 0.95], **kwargs)
- assert axes
-
-
-def test_plot_kde_inference_data(models):
- """
- Ensure that an exception is raised when plot_kde
- is used with an inference data or Xarray dataset object.
- """
- with pytest.raises(ValueError, match="Inference Data"):
- plot_kde(models.model_1)
- with pytest.raises(ValueError, match="Xarray"):
- plot_kde(models.model_1.posterior)
-
-
-@pytest.mark.slow
-@pytest.mark.parametrize(
- "kwargs",
- [
- {
- "var_names": "theta",
- "divergences": True,
- "coords": {"school": [0, 1]},
- "scatter_kwargs": {"marker": "x", "c": "C0"},
- "divergences_kwargs": {"marker": "*", "c": "C0"},
- },
- {
- "divergences": True,
- "scatter_kwargs": {"marker": "x", "c": "C0"},
- "divergences_kwargs": {"marker": "*", "c": "C0"},
- "var_names": ["theta", "mu"],
- },
- {"kind": "kde", "var_names": ["theta"]},
- {"kind": "hexbin", "colorbar": False, "var_names": ["theta"]},
- {"kind": "hexbin", "colorbar": True, "var_names": ["theta"]},
- {
- "kind": "hexbin",
- "var_names": ["theta"],
- "coords": {"school": [0, 1]},
- "colorbar": True,
- "hexbin_kwargs": {"cmap": "viridis"},
- "textsize": 20,
- },
- {
- "point_estimate": "mean",
- "reference_values": {"mu": 0, "tau": 0},
- "reference_values_kwargs": {"c": "C0", "marker": "*"},
- },
- {
- "var_names": ["mu", "tau"],
- "reference_values": {"mu": 0, "tau": 0},
- "labeller": MapLabeller({"mu": r"$\mu$", "theta": r"$\theta"}),
- },
- {
- "var_names": ["theta"],
- "reference_values": {"theta": [0.0] * 8},
- "labeller": MapLabeller({"theta": r"$\theta$"}),
- },
- {
- "var_names": ["theta"],
- "reference_values": {"theta": np.zeros(8)},
- "labeller": MapLabeller({"theta": r"$\theta$"}),
- },
- ],
-)
-def test_plot_pair(models, kwargs):
- ax = plot_pair(models.model_1, **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize(
- "kwargs", [{"kind": "scatter"}, {"kind": "kde"}, {"kind": "hexbin", "colorbar": True}]
-)
-def test_plot_pair_2var(discrete_model, fig_ax, kwargs):
- _, ax = fig_ax
- ax = plot_pair(discrete_model, ax=ax, **kwargs)
- assert ax
-
-
-def test_plot_pair_bad(models):
- with pytest.raises(ValueError):
- plot_pair(models.model_1, kind="bad_kind")
- with pytest.raises(Exception):
- plot_pair(models.model_1, var_names=["mu"])
-
-
-@pytest.mark.parametrize("has_sample_stats", [True, False])
-def test_plot_pair_divergences_warning(has_sample_stats):
- data = load_arviz_data("centered_eight")
- if has_sample_stats:
- # sample_stats present, diverging field missing
- data.sample_stats = data.sample_stats.rename({"diverging": "diverging_missing"})
- else:
- # sample_stats missing
- data = data.posterior # pylint: disable=no-member
- with pytest.warns(UserWarning):
- ax = plot_pair(data, divergences=True)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize(
- "kwargs", [{}, {"marginals": True}, {"marginals": True, "var_names": ["mu", "tau"]}]
-)
-def test_plot_pair_overlaid(models, kwargs):
- ax = plot_pair(models.model_1, **kwargs)
- ax2 = plot_pair(models.model_2, ax=ax, **kwargs)
- assert ax is ax2
- assert ax.shape
-
-
-@pytest.mark.parametrize("marginals", [True, False])
-def test_plot_pair_combinedims(models, marginals):
- ax = plot_pair(
- models.model_1, var_names=["eta", "theta"], combine_dims={"school"}, marginals=marginals
- )
- if marginals:
- assert ax.shape == (2, 2)
- else:
- assert not isinstance(ax, np.ndarray)
-
-
-@pytest.mark.parametrize("marginals", [True, False])
-@pytest.mark.parametrize("max_subplots", [True, False])
-def test_plot_pair_shapes(marginals, max_subplots):
- rng = np.random.default_rng()
- idata = from_dict({"a": rng.standard_normal((4, 500, 5))})
- if max_subplots:
- with rc_context({"plot.max_subplots": 6}):
- with pytest.warns(UserWarning, match="3x3 grid"):
- ax = plot_pair(idata, marginals=marginals)
- else:
- ax = plot_pair(idata, marginals=marginals)
- side = 3 if max_subplots else (4 + marginals)
- assert ax.shape == (side, side)
-
-
-@pytest.mark.parametrize("sharex", ["col", None])
-@pytest.mark.parametrize("sharey", ["row", None])
-@pytest.mark.parametrize("marginals", [True, False])
-def test_plot_pair_shared(sharex, sharey, marginals):
- # Generate fake data and plot
- rng = np.random.default_rng()
- idata = from_dict({"a": rng.standard_normal((4, 500, 5))})
- numvars = 5 - (not marginals)
- if sharex is None and sharey is None:
- ax = plot_pair(idata, marginals=marginals)
- else:
- backend_kwargs = {}
- if sharex is not None:
- backend_kwargs["sharex"] = sharex
- if sharey is not None:
- backend_kwargs["sharey"] = sharey
- with pytest.warns(UserWarning):
- ax = plot_pair(idata, marginals=marginals, backend_kwargs=backend_kwargs)
-
- # Check x axes shared correctly
- for i in range(numvars):
- num_shared_x = numvars - i
- assert len(ax[-1, i].get_shared_x_axes().get_siblings(ax[-1, i])) == num_shared_x
-
- # Check y axes shared correctly
- for j in range(numvars):
- if marginals:
- num_shared_y = j
-
- # Check diagonal has unshared axis
- assert len(ax[j, j].get_shared_y_axes().get_siblings(ax[j, j])) == 1
-
- if j == 0:
- continue
- else:
- num_shared_y = j + 1
- assert len(ax[j, 0].get_shared_y_axes().get_siblings(ax[j, 0])) == num_shared_y
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-@pytest.mark.parametrize("alpha", [None, 0.2, 1])
-@pytest.mark.parametrize("animated", [False, True])
-@pytest.mark.parametrize("observed", [True, False])
-@pytest.mark.parametrize("observed_rug", [False, True])
-def test_plot_ppc(models, kind, alpha, animated, observed, observed_rug):
- if animation and not animation.writers.is_available("ffmpeg"):
- pytest.skip("matplotlib animations within ArviZ require ffmpeg")
- animation_kwargs = {"blit": False}
- axes = plot_ppc(
- models.model_1,
- kind=kind,
- alpha=alpha,
- observed=observed,
- observed_rug=observed_rug,
- animated=animated,
- animation_kwargs=animation_kwargs,
- random_seed=3,
- )
- if animated:
- assert axes[0]
- assert axes[1]
- assert axes
-
-
-def test_plot_ppc_transposed():
- idata = load_arviz_data("rugby")
- idata.map(
- lambda ds: ds.assign(points=xr.concat((ds.home_points, ds.away_points), "field")),
- groups="observed_vars",
- inplace=True,
- )
- assert idata.posterior_predictive.points.dims == ("field", "chain", "draw", "match")
- ax = plot_ppc(
- idata,
- kind="scatter",
- var_names="points",
- flatten=["field"],
- coords={"match": ["Wales Italy"]},
- random_seed=3,
- num_pp_samples=8,
- )
- x, y = ax.get_lines()[2].get_data()
- assert not np.isclose(y[0], 0)
- assert np.all(np.array([47, 44, 15, 11]) == x)
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-@pytest.mark.parametrize("jitter", [None, 0, 0.1, 1, 3])
-@pytest.mark.parametrize("animated", [False, True])
-def test_plot_ppc_multichain(kind, jitter, animated):
- if animation and not animation.writers.is_available("ffmpeg"):
- pytest.skip("matplotlib animations within ArviZ require ffmpeg")
- data = from_dict(
- posterior_predictive={
- "x": np.random.randn(4, 100, 30),
- "y_hat": np.random.randn(4, 100, 3, 10),
- },
- observed_data={"x": np.random.randn(30), "y": np.random.randn(3, 10)},
- )
- animation_kwargs = {"blit": False}
- axes = plot_ppc(
- data,
- kind=kind,
- data_pairs={"y": "y_hat"},
- jitter=jitter,
- animated=animated,
- animation_kwargs=animation_kwargs,
- random_seed=3,
- )
- if animated:
- assert np.all(axes[0])
- assert np.all(axes[1])
- else:
- assert np.all(axes)
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-@pytest.mark.parametrize("animated", [False, True])
-def test_plot_ppc_discrete(kind, animated):
- if animation and not animation.writers.is_available("ffmpeg"):
- pytest.skip("matplotlib animations within ArviZ require ffmpeg")
- data = from_dict(
- observed_data={"obs": np.random.randint(1, 100, 15)},
- posterior_predictive={"obs": np.random.randint(1, 300, (1, 20, 15))},
- )
-
- animation_kwargs = {"blit": False}
- axes = plot_ppc(data, kind=kind, animated=animated, animation_kwargs=animation_kwargs)
- if animated:
- assert np.all(axes[0])
- assert np.all(axes[1])
- assert axes
-
-
-@pytest.mark.skipif(
- not animation.writers.is_available("ffmpeg"),
- reason="matplotlib animations within ArviZ require ffmpeg",
-)
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_save_animation(models, kind):
- animation_kwargs = {"blit": False}
- axes, anim = plot_ppc(
- models.model_1,
- kind=kind,
- animated=True,
- animation_kwargs=animation_kwargs,
- num_pp_samples=5,
- random_seed=3,
- )
- assert axes
- assert anim
- animations_folder = "../saved_animations"
- os.makedirs(animations_folder, exist_ok=True)
- path = os.path.join(animations_folder, f"ppc_{kind}_animation.mp4")
- anim.save(path)
- assert os.path.exists(path)
- assert os.path.getsize(path)
-
-
-@pytest.mark.skipif(
- not animation.writers.is_available("ffmpeg"),
- reason="matplotlib animations within ArviZ require ffmpeg",
-)
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_discrete_save_animation(kind):
- data = from_dict(
- observed_data={"obs": np.random.randint(1, 100, 15)},
- posterior_predictive={"obs": np.random.randint(1, 300, (1, 20, 15))},
- )
- animation_kwargs = {"blit": False}
- axes, anim = plot_ppc(
- data,
- kind=kind,
- animated=True,
- animation_kwargs=animation_kwargs,
- num_pp_samples=5,
- random_seed=3,
- )
- assert axes
- assert anim
- animations_folder = "../saved_animations"
- os.makedirs(animations_folder, exist_ok=True)
- path = os.path.join(animations_folder, f"ppc_discrete_{kind}_animation.mp4")
- anim.save(path)
- assert os.path.exists(path)
- assert os.path.getsize(path)
-
-
-@pytest.mark.skipif(
- not animation.writers.is_available("ffmpeg"),
- reason="matplotlib animations within ArviZ require ffmpeg",
-)
-@pytest.mark.parametrize("system", ["Windows", "Darwin"])
-def test_non_linux_blit(models, monkeypatch, system, caplog):
- import platform
-
- def mock_system():
- return system
-
- monkeypatch.setattr(platform, "system", mock_system)
-
- animation_kwargs = {"blit": True}
- axes, anim = plot_ppc(
- models.model_1,
- kind="kde",
- animated=True,
- animation_kwargs=animation_kwargs,
- num_pp_samples=5,
- random_seed=3,
- )
- records = caplog.records
- assert len(records) == 1
- assert records[0].levelname == "WARNING"
- assert axes
- assert anim
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"flatten": []},
- {"flatten": [], "coords": {"obs_dim": [1, 2, 3]}},
- {"flatten": ["obs_dim"], "coords": {"obs_dim": [1, 2, 3]}},
- ],
-)
-def test_plot_ppc_grid(models, kwargs):
- axes = plot_ppc(models.model_1, kind="scatter", **kwargs)
- if not kwargs.get("flatten") and not kwargs.get("coords"):
- assert axes.size == 8
- elif not kwargs.get("flatten"):
- assert axes.size == 3
- else:
- assert not isinstance(axes, np.ndarray)
- assert np.ravel(axes).size == 1
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_bad(models, kind):
- data = from_dict(posterior={"mu": np.random.randn()})
- with pytest.raises(TypeError):
- plot_ppc(data, kind=kind)
- with pytest.raises(TypeError):
- plot_ppc(models.model_1, kind="bad_val")
- with pytest.raises(TypeError):
- plot_ppc(models.model_1, num_pp_samples="bad_val")
-
-
-@pytest.mark.parametrize("kind", ["kde", "cumulative", "scatter"])
-def test_plot_ppc_ax(models, kind, fig_ax):
- """Test ax argument of plot_ppc."""
- _, ax = fig_ax
- axes = plot_ppc(models.model_1, kind=kind, ax=ax)
- assert np.asarray(axes).item(0) is ax
-
-
-@pytest.mark.skipif(
- not animation.writers.is_available("ffmpeg"),
- reason="matplotlib animations within ArviZ require ffmpeg",
-)
-def test_plot_ppc_bad_ax(models, fig_ax):
- _, ax = fig_ax
- _, ax2 = plt.subplots(1, 2)
- with pytest.raises(ValueError, match="same figure"):
- plot_ppc(
- models.model_1, ax=[ax, *ax2], flatten=[], coords={"obs_dim": [1, 2, 3]}, animated=True
- )
- with pytest.raises(ValueError, match="2 axes"):
- plot_ppc(models.model_1, ax=ax2)
-
-
-def test_plot_legend(models):
- axes = plot_ppc(models.model_1)
- legend_texts = axes.get_legend().get_texts()
- result = [i.get_text() for i in legend_texts]
- expected = ["Posterior predictive", "Observed", "Posterior predictive mean"]
- assert result == expected
-
-
-@pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
-@pytest.mark.parametrize("side", ["both", "left", "right"])
-@pytest.mark.parametrize("rug", [True])
-def test_plot_violin(models, var_names, side, rug):
- axes = plot_violin(models.model_1, var_names=var_names, side=side, rug=rug)
- assert axes.shape
-
-
-def test_plot_violin_ax(models):
- _, ax = plt.subplots(1)
- axes = plot_violin(models.model_1, var_names="mu", ax=ax)
- assert axes.shape
-
-
-def test_plot_violin_layout(models):
- axes = plot_violin(models.model_1, var_names=["mu", "tau"], sharey=False)
- assert axes.shape
-
-
-def test_plot_violin_discrete(discrete_model):
- axes = plot_violin(discrete_model)
- assert axes.shape
-
-
-@pytest.mark.parametrize("var_names", (None, "mu", ["mu", "tau"]))
-def test_plot_violin_combinedims(models, var_names):
- axes = plot_violin(models.model_1, var_names=var_names, combine_dims={"school"})
- assert axes.shape
-
-
-def test_plot_violin_ax_combinedims(models):
- _, ax = plt.subplots(1)
- axes = plot_violin(models.model_1, var_names="mu", combine_dims={"school"}, ax=ax)
- assert axes.shape
-
-
-def test_plot_violin_layout_combinedims(models):
- axes = plot_violin(
- models.model_1, var_names=["mu", "tau"], combine_dims={"school"}, sharey=False
- )
- assert axes.shape
-
-
-def test_plot_violin_discrete_combinedims(discrete_model):
- axes = plot_violin(discrete_model, combine_dims={"school"})
- assert axes.shape
-
-
-def test_plot_autocorr_short_chain():
- """Check that logic for small chain defaulting doesn't cause exception"""
- chain = np.arange(10)
- axes = plot_autocorr(chain)
- assert axes
-
-
-def test_plot_autocorr_uncombined(models):
- axes = plot_autocorr(models.model_1, combined=False)
- assert axes.size
- max_subplots = (
- np.inf if rcParams["plot.max_subplots"] is None else rcParams["plot.max_subplots"]
- )
- assert axes.size == min(72, max_subplots)
-
-
-def test_plot_autocorr_combined(models):
- axes = plot_autocorr(models.model_1, combined=True)
- assert axes.size == 18
-
-
-@pytest.mark.parametrize("var_names", (None, "mu", ["mu"], ["mu", "tau"]))
-def test_plot_autocorr_var_names(models, var_names):
- axes = plot_autocorr(models.model_1, var_names=var_names, combined=True)
- if (isinstance(var_names, list) and len(var_names) == 1) or isinstance(var_names, str):
- assert not isinstance(axes, np.ndarray)
- else:
- assert axes.shape
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": "mu"},
- {"var_names": ("mu", "tau"), "coords": {"school": [0, 1]}},
- {"var_names": "mu", "ref_line": True},
- {
- "var_names": "mu",
- "ref_line_kwargs": {"lw": 2, "color": "C2"},
- "bar_kwargs": {"width": 0.7},
- },
- {"var_names": "mu", "ref_line": False},
- {"var_names": "mu", "kind": "vlines"},
- {
- "var_names": "mu",
- "kind": "vlines",
- "vlines_kwargs": {"lw": 0},
- "marker_vlines_kwargs": {"lw": 3},
- },
- ],
-)
-def test_plot_rank(models, kwargs):
- axes = plot_rank(models.model_1, **kwargs)
- var_names = kwargs.get("var_names", [])
- if isinstance(var_names, str):
- assert not isinstance(axes, np.ndarray)
- else:
- assert axes.shape
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": "mu"},
- {"var_names": ("mu", "tau")},
- {"rope": (-2, 2)},
- {"rope": {"mu": [{"rope": (-2, 2)}], "theta": [{"school": "Choate", "rope": (2, 4)}]}},
- {"point_estimate": "mode"},
- {"point_estimate": "median"},
- {"hdi_prob": "hide", "label": ""},
- {"point_estimate": None},
- {"ref_val": 0},
- {"ref_val": None},
- {"ref_val": {"mu": [{"ref_val": 1}]}},
- {"bins": None, "kind": "hist"},
- {
- "ref_val": {
- "theta": [
- # {"school": ["Choate", "Deerfield"], "ref_val": -1}, this is not working
- {"school": "Lawrenceville", "ref_val": 3}
- ]
- }
- },
- ],
-)
-def test_plot_posterior(models, kwargs):
- axes = plot_posterior(models.model_1, **kwargs)
- if isinstance(kwargs.get("var_names"), str):
- assert not isinstance(axes, np.ndarray)
- else:
- assert axes.shape
-
-
-def test_plot_posterior_boolean():
- data = np.random.choice(a=[False, True], size=(4, 100))
- axes = plot_posterior(data)
- assert axes
- plt.draw()
- labels = [label.get_text() for label in axes.get_xticklabels()]
- assert all(item in labels for item in ("True", "False"))
-
-
-@pytest.mark.parametrize("kwargs", [{}, {"point_estimate": "mode"}, {"bins": None, "kind": "hist"}])
-def test_plot_posterior_discrete(discrete_model, kwargs):
- axes = plot_posterior(discrete_model, **kwargs)
- assert axes.shape
-
-
-def test_plot_posterior_bad_type():
- with pytest.raises(TypeError):
- plot_posterior(np.array(["a", "b", "c"]))
-
-
-def test_plot_posterior_bad(models):
- with pytest.raises(ValueError):
- plot_posterior(models.model_1, rope="bad_value")
- with pytest.raises(ValueError):
- plot_posterior(models.model_1, ref_val="bad_value")
- with pytest.raises(ValueError):
- plot_posterior(models.model_1, point_estimate="bad_value")
-
-
-@pytest.mark.parametrize("point_estimate", ("mode", "mean", "median"))
-def test_plot_posterior_point_estimates(models, point_estimate):
- axes = plot_posterior(models.model_1, var_names=("mu", "tau"), point_estimate=point_estimate)
- assert axes.size == 2
-
-
-def test_plot_posterior_skipna():
- sample = np.linspace(0, 1)
- sample[:10] = np.nan
- plot_posterior({"a": sample}, skipna=True)
- with pytest.raises(ValueError):
- plot_posterior({"a": sample}, skipna=False)
-
-
-@pytest.mark.parametrize("kwargs", [{"var_names": ["mu", "theta"]}])
-def test_plot_posterior_combinedims(models, kwargs):
- axes = plot_posterior(models.model_1, combine_dims={"school"}, **kwargs)
- if isinstance(kwargs.get("var_names"), str):
- assert not isinstance(axes, np.ndarray)
- else:
- assert axes.shape
-
-
-@pytest.mark.parametrize("kwargs", [{}, {"point_estimate": "mode"}, {"bins": None, "kind": "hist"}])
-def test_plot_posterior_discrete_combinedims(discrete_multidim_model, kwargs):
- axes = plot_posterior(discrete_multidim_model, combine_dims={"school"}, **kwargs)
- assert axes.size == 2
-
-
-@pytest.mark.parametrize("point_estimate", ("mode", "mean", "median"))
-def test_plot_posterior_point_estimates_combinedims(models, point_estimate):
- axes = plot_posterior(
- models.model_1,
- var_names=("mu", "tau"),
- combine_dims={"school"},
- point_estimate=point_estimate,
- )
- assert axes.size == 2
-
-
-def test_plot_posterior_skipna_combinedims():
- idata = load_arviz_data("centered_eight")
- idata.posterior["theta"].loc[dict(school="Deerfield")] = np.nan
- with pytest.raises(ValueError):
- plot_posterior(idata, var_names="theta", combine_dims={"school"}, skipna=False)
- ax = plot_posterior(idata, var_names="theta", combine_dims={"school"}, skipna=True)
- assert not isinstance(ax, np.ndarray)
-
-
-@pytest.mark.parametrize(
- "kwargs", [{"insample_dev": True}, {"plot_standard_error": False}, {"plot_ic_diff": False}]
-)
-def test_plot_compare(models, kwargs):
- model_compare = compare({"Model 1": models.model_1, "Model 2": models.model_2})
-
- axes = plot_compare(model_compare, **kwargs)
- assert axes
-
-
-def test_plot_compare_no_ic(models):
- """Check exception is raised if model_compare doesn't contain a valid information criterion"""
- model_compare = compare({"Model 1": models.model_1, "Model 2": models.model_2})
-
- # Drop column needed for plotting
- model_compare = model_compare.drop("elpd_loo", axis=1)
- with pytest.raises(ValueError) as err:
- plot_compare(model_compare)
-
- assert "comp_df must contain one of the following" in str(err.value)
- assert "['elpd_loo', 'elpd_waic']" in str(err.value)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"color": "0.5", "circular": True},
- {"hdi_data": True, "fill_kwargs": {"alpha": 0}},
- {"plot_kwargs": {"alpha": 0}},
- {"smooth_kwargs": {"window_length": 33, "polyorder": 5, "mode": "mirror"}},
- {"hdi_data": True, "smooth": False},
- ],
-)
-def test_plot_hdi(models, data, kwargs):
- hdi_data = kwargs.pop("hdi_data", None)
- if hdi_data:
- hdi_data = hdi(models.model_1.posterior["theta"])
- ax = plot_hdi(data["y"], hdi_data=hdi_data, **kwargs)
- else:
- ax = plot_hdi(data["y"], models.model_1.posterior["theta"], **kwargs)
- assert ax
-
-
-def test_plot_hdi_warning():
- """Check using both y and hdi_data sends a warning."""
- x_data = np.random.normal(0, 1, 100)
- y_data = np.random.normal(2 + x_data * 0.5, 0.5, (1, 200, 100))
- hdi_data = hdi(y_data)
- with pytest.warns(UserWarning, match="Both y and hdi_data"):
- ax = plot_hdi(x_data, y=y_data, hdi_data=hdi_data)
- assert ax
-
-
-def test_plot_hdi_missing_arg_error():
- """Check that both y and hdi_data missing raises an error."""
- with pytest.raises(ValueError, match="One of {y, hdi_data"):
- plot_hdi(np.arange(20))
-
-
-def test_plot_hdi_dataset_error(models):
- """Check hdi_data as multiple variable Dataset raises an error."""
- hdi_data = hdi(models.model_1)
- with pytest.raises(ValueError, match="Only single variable Dataset"):
- plot_hdi(np.arange(8), hdi_data=hdi_data)
-
-
-def test_plot_hdi_string_error():
- """Check x as type string raises an error."""
- x_data = ["a", "b", "c", "d"]
- y_data = np.random.normal(0, 5, (1, 200, len(x_data)))
- hdi_data = hdi(y_data)
- with pytest.raises(
- NotImplementedError,
- match=re.escape(
- (
- "The `arviz.plot_hdi()` function does not support categorical data. "
- "Consider using `arviz.plot_forest()`."
- )
- ),
- ):
- plot_hdi(x=x_data, y=y_data, hdi_data=hdi_data)
-
-
-def test_plot_hdi_datetime_error():
- """Check x as datetime raises an error."""
- x_data = np.arange(start="2022-01-01", stop="2022-03-01", dtype=np.datetime64)
- y_data = np.random.normal(0, 5, (1, 200, x_data.shape[0]))
- hdi_data = hdi(y_data)
- with pytest.raises(TypeError, match="Cannot deal with x as type datetime."):
- plot_hdi(x=x_data, y=y_data, hdi_data=hdi_data)
-
-
-@pytest.mark.parametrize("limits", [(-10.0, 10.0), (-5, 5), (None, None)])
-def test_kde_scipy(limits):
- """
- Evaluates if sum of density is the same for our implementation
- and the implementation in scipy
- """
- data = np.random.normal(0, 1, 10000)
- grid, density_own = _kde(data, custom_lims=limits)
- density_sp = gaussian_kde(data).evaluate(grid)
- np.testing.assert_almost_equal(density_own.sum(), density_sp.sum(), 1)
-
-
-@pytest.mark.parametrize("limits", [(-10.0, 10.0), (-5, 5), (None, None)])
-def test_kde_cumulative(limits):
- """
- Evaluates if last value of cumulative density is 1
- """
- data = np.random.normal(0, 1, 1000)
- density = _kde(data, custom_lims=limits, cumulative=True)[1]
- np.testing.assert_almost_equal(round(density[-1], 3), 1)
-
-
-def test_plot_ecdf_basic():
- data = np.random.randn(4, 1000)
- axes = plot_ecdf(data)
- assert axes is not None
-
-
-def test_plot_ecdf_eval_points():
- """Check that BehaviourChangeWarning is raised if eval_points is not specified."""
- data = np.random.randn(4, 1000)
- eval_points = np.linspace(-3, 3, 100)
- with pytest.warns(BehaviourChangeWarning):
- axes = plot_ecdf(data)
- assert axes is not None
- with does_not_warn(BehaviourChangeWarning):
- axes = plot_ecdf(data, eval_points=eval_points)
- assert axes is not None
-
-
-@pytest.mark.parametrize("confidence_bands", [True, "pointwise", "optimized", "simulated"])
-@pytest.mark.parametrize("ndraws", [100, 10_000])
-def test_plot_ecdf_confidence_bands(confidence_bands, ndraws):
- """Check that all confidence_bands values correctly accepted"""
- data = np.random.randn(4, ndraws // 4)
- axes = plot_ecdf(data, confidence_bands=confidence_bands, cdf=norm(0, 1).cdf)
- assert axes is not None
-
-
-def test_plot_ecdf_values2():
- data = np.random.randn(4, 1000)
- data2 = np.random.randn(4, 1000)
- axes = plot_ecdf(data, data2)
- assert axes is not None
-
-
-def test_plot_ecdf_cdf():
- data = np.random.randn(4, 1000)
- cdf = norm(0, 1).cdf
- axes = plot_ecdf(data, cdf=cdf)
- assert axes is not None
-
-
-def test_plot_ecdf_error():
- """Check that all error conditions are correctly raised."""
- dist = norm(0, 1)
- data = dist.rvs(1000)
-
- # cdf not specified
- with pytest.raises(ValueError):
- plot_ecdf(data, confidence_bands=True)
- plot_ecdf(data, confidence_bands=True, cdf=dist.cdf)
- with pytest.raises(ValueError):
- plot_ecdf(data, difference=True)
- plot_ecdf(data, difference=True, cdf=dist.cdf)
- with pytest.raises(ValueError):
- plot_ecdf(data, pit=True)
- plot_ecdf(data, pit=True, cdf=dist.cdf)
-
- # contradictory confidence band types
- with pytest.raises(ValueError):
- plot_ecdf(data, cdf=dist.cdf, confidence_bands="simulated", pointwise=True)
- with pytest.raises(ValueError):
- plot_ecdf(data, cdf=dist.cdf, confidence_bands="optimized", pointwise=True)
- plot_ecdf(data, cdf=dist.cdf, confidence_bands=True, pointwise=True)
- plot_ecdf(data, cdf=dist.cdf, confidence_bands="pointwise")
-
- # contradictory band probabilities
- with pytest.raises(ValueError):
- plot_ecdf(data, cdf=dist.cdf, confidence_bands=True, ci_prob=0.9, fpr=0.1)
- plot_ecdf(data, cdf=dist.cdf, confidence_bands=True, ci_prob=0.9)
- plot_ecdf(data, cdf=dist.cdf, confidence_bands=True, fpr=0.1)
-
- # contradictory reference
- data2 = dist.rvs(200)
- with pytest.raises(ValueError):
- plot_ecdf(data, data2, cdf=dist.cdf, difference=True)
- plot_ecdf(data, data2, difference=True)
- plot_ecdf(data, cdf=dist.cdf, difference=True)
-
-
-def test_plot_ecdf_deprecations():
- """Check that deprecations are raised correctly."""
- dist = norm(0, 1)
- data = dist.rvs(1000)
- # base case, no deprecations
- with does_not_warn(FutureWarning):
- axes = plot_ecdf(data, cdf=dist.cdf, confidence_bands=True)
- assert axes is not None
-
- # values2 is deprecated
- data2 = dist.rvs(200)
- with pytest.warns(FutureWarning):
- axes = plot_ecdf(data, values2=data2, difference=True)
-
- # pit is deprecated
- with pytest.warns(FutureWarning):
- axes = plot_ecdf(data, cdf=dist.cdf, pit=True)
- assert axes is not None
-
- # fpr is deprecated
- with does_not_warn(FutureWarning):
- axes = plot_ecdf(data, cdf=dist.cdf, ci_prob=0.9)
- with pytest.warns(FutureWarning):
- axes = plot_ecdf(data, cdf=dist.cdf, confidence_bands=True, fpr=0.1)
- assert axes is not None
-
- # pointwise is deprecated
- with does_not_warn(FutureWarning):
- axes = plot_ecdf(data, cdf=dist.cdf, confidence_bands="pointwise")
- with pytest.warns(FutureWarning):
- axes = plot_ecdf(data, cdf=dist.cdf, confidence_bands=True, pointwise=True)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"ic": "loo"},
- {"xlabels": True, "scale": "log"},
- {"color": "obs_dim", "xlabels": True},
- {"color": "obs_dim", "legend": True},
- {"ic": "loo", "color": "blue", "coords": {"obs_dim": slice(2, 5)}},
- {"color": np.random.uniform(size=8), "threshold": 0.1},
- {"threshold": 2},
- ],
-)
-@pytest.mark.parametrize("add_model", [False, True])
-@pytest.mark.parametrize("use_elpddata", [False, True])
-def test_plot_elpd(models, add_model, use_elpddata, kwargs):
- model_dict = {"Model 1": models.model_1, "Model 2": models.model_2}
- if add_model:
- model_dict["Model 3"] = create_model(seed=12)
-
- if use_elpddata:
- ic = kwargs.get("ic", "waic")
- scale = kwargs.get("scale", "deviance")
- if ic == "waic":
- model_dict = {k: waic(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
- else:
- model_dict = {k: loo(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
-
- axes = plot_elpd(model_dict, **kwargs)
- assert np.all(axes)
- if add_model:
- assert axes.shape[0] == axes.shape[1]
- assert axes.shape[0] == len(model_dict) - 1
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"ic": "loo"},
- {"xlabels": True, "scale": "log"},
- {"color": "dim1", "xlabels": True},
- {"color": "dim2", "legend": True},
- {"ic": "loo", "color": "blue", "coords": {"dim2": slice(2, 4)}},
- {"color": np.random.uniform(size=35), "threshold": 0.1},
- ],
-)
-@pytest.mark.parametrize("add_model", [False, True])
-@pytest.mark.parametrize("use_elpddata", [False, True])
-def test_plot_elpd_multidim(multidim_models, add_model, use_elpddata, kwargs):
- model_dict = {"Model 1": multidim_models.model_1, "Model 2": multidim_models.model_2}
- if add_model:
- model_dict["Model 3"] = create_multidimensional_model(seed=12)
-
- if use_elpddata:
- ic = kwargs.get("ic", "waic")
- scale = kwargs.get("scale", "deviance")
- if ic == "waic":
- model_dict = {k: waic(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
- else:
- model_dict = {k: loo(v, scale=scale, pointwise=True) for k, v in model_dict.items()}
-
- axes = plot_elpd(model_dict, **kwargs)
- assert np.all(axes)
- if add_model:
- assert axes.shape[0] == axes.shape[1]
- assert axes.shape[0] == len(model_dict) - 1
-
-
-def test_plot_elpd_bad_ic(models):
- model_dict = {
- "Model 1": waic(models.model_1, pointwise=True),
- "Model 2": loo(models.model_2, pointwise=True),
- }
- with pytest.raises(ValueError):
- plot_elpd(model_dict, ic="bad_ic")
-
-
-def test_plot_elpd_ic_error(models):
- model_dict = {
- "Model 1": waic(models.model_1, pointwise=True),
- "Model 2": loo(models.model_2, pointwise=True),
- }
- with pytest.raises(ValueError):
- plot_elpd(model_dict)
-
-
-def test_plot_elpd_scale_error(models):
- model_dict = {
- "Model 1": waic(models.model_1, pointwise=True, scale="log"),
- "Model 2": waic(models.model_2, pointwise=True, scale="deviance"),
- }
- with pytest.raises(ValueError):
- plot_elpd(model_dict)
-
-
-def test_plot_elpd_one_model(models):
- model_dict = {"Model 1": models.model_1}
- with pytest.raises(Exception):
- plot_elpd(model_dict)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"xlabels": True},
- {"color": "obs_dim", "xlabels": True, "show_bins": True, "bin_format": "{0}"},
- {"color": "obs_dim", "legend": True, "hover_label": True},
- {"color": "blue", "coords": {"obs_dim": slice(2, 4)}},
- {"color": np.random.uniform(size=8), "show_bins": True},
- {
- "color": np.random.uniform(size=(8, 3)),
- "show_bins": True,
- "show_hlines": True,
- "threshold": 1,
- },
- ],
-)
-@pytest.mark.parametrize("input_type", ["elpd_data", "data_array", "array"])
-def test_plot_khat(models, input_type, kwargs):
- khats_data = loo(models.model_1, pointwise=True)
-
- if input_type == "data_array":
- khats_data = khats_data.pareto_k
- elif input_type == "array":
- khats_data = khats_data.pareto_k.values
- if "color" in kwargs and isinstance(kwargs["color"], str) and kwargs["color"] == "obs_dim":
- kwargs["color"] = None
-
- axes = plot_khat(khats_data, **kwargs)
- assert axes
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"xlabels": True},
- {"color": "dim1", "xlabels": True, "show_bins": True, "bin_format": "{0}"},
- {"color": "dim2", "legend": True, "hover_label": True},
- {"color": "blue", "coords": {"dim2": slice(2, 4)}},
- {"color": np.random.uniform(size=35), "show_bins": True},
- {
- "color": np.random.uniform(size=(35, 3)),
- "show_bins": True,
- "show_hlines": True,
- "threshold": 1,
- },
- ],
-)
-@pytest.mark.parametrize("input_type", ["elpd_data", "data_array", "array"])
-def test_plot_khat_multidim(multidim_models, input_type, kwargs):
- khats_data = loo(multidim_models.model_1, pointwise=True)
-
- if input_type == "data_array":
- khats_data = khats_data.pareto_k
- elif input_type == "array":
- khats_data = khats_data.pareto_k.values
- if (
- "color" in kwargs
- and isinstance(kwargs["color"], str)
- and kwargs["color"] in ("dim1", "dim2")
- ):
- kwargs["color"] = None
-
- axes = plot_khat(khats_data, **kwargs)
- assert axes
-
-
-def test_plot_khat_threshold():
- khats = np.array([0, 0, 0.6, 0.6, 0.8, 0.9, 0.9, 2, 3, 4, 1.5])
- axes = plot_khat(khats, threshold=1)
- assert axes
-
-
-def test_plot_khat_bad_input(models):
- with pytest.raises(ValueError):
- plot_khat(models.model_1.sample_stats)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": ["theta"], "relative": True, "color": "r"},
- {"coords": {"school": slice(4)}, "n_points": 10},
- {"min_ess": 600, "hline_kwargs": {"color": "r"}},
- ],
-)
-@pytest.mark.parametrize("kind", ["local", "quantile", "evolution"])
-def test_plot_ess(models, kind, kwargs):
- """Test plot_ess arguments common to all kind of plots."""
- idata = models.model_1
- ax = plot_ess(idata, kind=kind, **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"rug": True},
- {"rug": True, "rug_kind": "max_depth", "rug_kwargs": {"color": "c"}},
- {"extra_methods": True},
- {"extra_methods": True, "extra_kwargs": {"ls": ":"}, "text_kwargs": {"x": 0, "ha": "left"}},
- {"extra_methods": True, "rug": True},
- ],
-)
-@pytest.mark.parametrize("kind", ["local", "quantile"])
-def test_plot_ess_local_quantile(models, kind, kwargs):
- """Test specific arguments in kinds local and quantile of plot_ess."""
- idata = models.model_1
- ax = plot_ess(idata, kind=kind, **kwargs)
- assert np.all(ax)
-
-
-def test_plot_ess_evolution(models):
- """Test specific arguments in evolution kind of plot_ess."""
- idata = models.model_1
- ax = plot_ess(idata, kind="evolution", extra_kwargs={"linestyle": "--"}, color="b")
- assert np.all(ax)
-
-
-def test_plot_ess_bad_kind(models):
- """Test error when plot_ess receives an invalid kind."""
- idata = models.model_1
- with pytest.raises(ValueError, match="Invalid kind"):
- plot_ess(idata, kind="bad kind")
-
-
-@pytest.mark.parametrize("dim", ["chain", "draw"])
-def test_plot_ess_bad_coords(models, dim):
- """Test error when chain or dim are used as coords to select a data subset."""
- idata = models.model_1
- with pytest.raises(ValueError, match="invalid coordinates"):
- plot_ess(idata, coords={dim: slice(3)})
-
-
-def test_plot_ess_no_sample_stats(models):
- """Test error when rug=True but sample_stats group is not present."""
- idata = models.model_1
- with pytest.raises(ValueError, match="must contain sample_stats"):
- plot_ess(idata.posterior, rug=True)
-
-
-def test_plot_ess_no_divergences(models):
- """Test error when rug=True, but the variable defined by rug_kind is missing."""
- idata = deepcopy(models.model_1)
- idata.sample_stats = idata.sample_stats.rename({"diverging": "diverging_missing"})
- with pytest.raises(ValueError, match="not contain diverging"):
- plot_ess(idata, rug=True)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"n_unif": 50, "legend": False},
- {"use_hdi": True, "color": "gray"},
- {"use_hdi": True, "hdi_prob": 0.68},
- {"use_hdi": True, "hdi_kwargs": {"fill": 0.1}},
- {"ecdf": True},
- {"ecdf": True, "ecdf_fill": False, "plot_unif_kwargs": {"ls": "--"}},
- {"ecdf": True, "hdi_prob": 0.97, "fill_kwargs": {"hatch": "/"}},
- ],
-)
-def test_plot_loo_pit(models, kwargs):
- axes = plot_loo_pit(idata=models.model_1, y="y", **kwargs)
- assert axes
-
-
-def test_plot_loo_pit_incompatible_args(models):
- """Test error when both ecdf and use_hdi are True."""
- with pytest.raises(ValueError, match="incompatible"):
- plot_loo_pit(idata=models.model_1, y="y", ecdf=True, use_hdi=True)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": ["theta"], "color": "r"},
- {"rug": True, "rug_kwargs": {"color": "r"}},
- {"errorbar": True, "rug": True, "rug_kind": "max_depth"},
- {"errorbar": True, "coords": {"school": slice(4)}, "n_points": 10},
- {"extra_methods": True, "rug": True},
- {"extra_methods": True, "extra_kwargs": {"ls": ":"}, "text_kwargs": {"x": 0, "ha": "left"}},
- ],
-)
-def test_plot_mcse(models, kwargs):
- idata = models.model_1
- ax = plot_mcse(idata, **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize("dim", ["chain", "draw"])
-def test_plot_mcse_bad_coords(models, dim):
- """Test error when chain or dim are used as coords to select a data subset."""
- idata = models.model_1
- with pytest.raises(ValueError, match="invalid coordinates"):
- plot_mcse(idata, coords={dim: slice(3)})
-
-
-def test_plot_mcse_no_sample_stats(models):
- """Test error when rug=True but sample_stats group is not present."""
- idata = models.model_1
- with pytest.raises(ValueError, match="must contain sample_stats"):
- plot_mcse(idata.posterior, rug=True)
-
-
-def test_plot_mcse_no_divergences(models):
- """Test error when rug=True, but the variable defined by rug_kind is missing."""
- idata = deepcopy(models.model_1)
- idata.sample_stats = idata.sample_stats.rename({"diverging": "diverging_missing"})
- with pytest.raises(ValueError, match="not contain diverging"):
- plot_mcse(idata, rug=True)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"var_names": ["theta"]},
- {"var_names": ["theta"], "coords": {"school": [0, 1]}},
- {"var_names": ["eta"], "posterior_kwargs": {"rug": True, "rug_kwargs": {"color": "r"}}},
- {"var_names": ["mu"], "prior_kwargs": {"fill_kwargs": {"alpha": 0.5}}},
- {
- "var_names": ["tau"],
- "prior_kwargs": {"plot_kwargs": {"color": "r"}},
- "posterior_kwargs": {"plot_kwargs": {"color": "b"}},
- },
- {"var_names": ["y"], "kind": "observed"},
- ],
-)
-def test_plot_dist_comparison(models, kwargs):
- idata = models.model_1
- ax = plot_dist_comparison(idata, **kwargs)
- assert np.all(ax)
-
-
-def test_plot_dist_comparison_different_vars():
- data = from_dict(
- posterior={
- "x": np.random.randn(4, 100, 30),
- },
- prior={"x_hat": np.random.randn(4, 100, 30)},
- )
- with pytest.raises(KeyError):
- plot_dist_comparison(data, var_names="x")
- ax = plot_dist_comparison(data, var_names=[["x_hat"], ["x"]])
- assert np.all(ax)
-
-
-def test_plot_dist_comparison_combinedims(models):
- idata = models.model_1
- ax = plot_dist_comparison(idata, combine_dims={"school"})
- assert np.all(ax)
-
-
-def test_plot_dist_comparison_different_vars_combinedims():
- data = from_dict(
- posterior={
- "x": np.random.randn(4, 100, 30),
- },
- prior={"x_hat": np.random.randn(4, 100, 30)},
- dims={"x": ["3rd_dim"], "x_hat": ["3rd_dim"]},
- )
- with pytest.raises(KeyError):
- plot_dist_comparison(data, var_names="x", combine_dims={"3rd_dim"})
- ax = plot_dist_comparison(data, var_names=[["x_hat"], ["x"]], combine_dims={"3rd_dim"})
- assert np.all(ax)
- assert ax.size == 3
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"reference": "analytical"},
- {"kind": "p_value"},
- {"kind": "t_stat", "t_stat": "std"},
- {"kind": "t_stat", "t_stat": 0.5, "bpv": True},
- ],
-)
-def test_plot_bpv(models, kwargs):
- axes = plot_bpv(models.model_1, **kwargs)
- assert not isinstance(axes, np.ndarray)
-
-
-def test_plot_bpv_discrete():
- fake_obs = {"a": np.random.poisson(2.5, 100)}
- fake_pp = {"a": np.random.poisson(2.5, (1, 10, 100))}
- fake_model = from_dict(posterior_predictive=fake_pp, observed_data=fake_obs)
- axes = plot_bpv(fake_model)
- assert not isinstance(axes, np.ndarray)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {
- "binwidth": 0.5,
- "stackratio": 2,
- "nquantiles": 20,
- },
- {"point_interval": True},
- {
- "point_interval": True,
- "dotsize": 1.2,
- "point_estimate": "median",
- "plot_kwargs": {"color": "grey"},
- },
- {
- "point_interval": True,
- "plot_kwargs": {"color": "grey"},
- "nquantiles": 100,
- "hdi_prob": 0.95,
- "intervalcolor": "green",
- },
- {
- "point_interval": True,
- "plot_kwargs": {"color": "grey"},
- "quartiles": False,
- "linewidth": 2,
- },
- ],
-)
-def test_plot_dot(continuous_model, kwargs):
- data = continuous_model["x"]
- ax = plot_dot(data, **kwargs)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {"rotated": True},
- {
- "point_interval": True,
- "rotated": True,
- "dotcolor": "grey",
- "binwidth": 0.5,
- },
- {
- "rotated": True,
- "point_interval": True,
- "plot_kwargs": {"color": "grey"},
- "nquantiles": 100,
- "dotsize": 0.8,
- "hdi_prob": 0.95,
- "intervalcolor": "green",
- },
- ],
-)
-def test_plot_dot_rotated(continuous_model, kwargs):
- data = continuous_model["x"]
- ax = plot_dot(data, **kwargs)
- assert ax
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {
- "point_estimate": "mean",
- "hdi_prob": 0.95,
- "quartiles": False,
- "linewidth": 2,
- "markersize": 2,
- "markercolor": "red",
- "marker": "o",
- "rotated": False,
- "intervalcolor": "green",
- },
- ],
-)
-def test_plot_point_interval(continuous_model, kwargs):
- _, ax = plt.subplots()
- data = continuous_model["x"]
- values = np.sort(data)
- ax = plot_point_interval(ax, values, **kwargs)
- assert ax
-
-
-def test_wilkinson_algorithm(continuous_model):
- data = continuous_model["x"]
- values = np.sort(data)
- _, stack_counts = wilkinson_algorithm(values, 0.5)
- assert np.sum(stack_counts) == len(values)
- stack_locs, stack_counts = wilkinson_algorithm([0.0, 1.0, 1.8, 3.0, 5.0], 1.0)
- assert stack_locs == [0.0, 1.4, 3.0, 5.0]
- assert stack_counts == [1, 2, 1, 1]
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"y_hat": "bad_name"},
- {"x": "x1"},
- {"x": ("x1", "x2")},
- {
- "x": ("x1", "x2"),
- "y_kwargs": {"color": "blue", "marker": "^"},
- "y_hat_plot_kwargs": {"color": "cyan"},
- },
- {"x": ("x1", "x2"), "y_model_plot_kwargs": {"color": "red"}},
- {
- "x": ("x1", "x2"),
- "kind_pp": "hdi",
- "kind_model": "hdi",
- "y_model_fill_kwargs": {"color": "red"},
- "y_hat_fill_kwargs": {"color": "cyan"},
- },
- ],
-)
-def test_plot_lm_1d(models, kwargs):
- """Test functionality for 1D data."""
- idata = models.model_1
- if "constant_data" not in idata.groups():
- y = idata.observed_data["y"]
- x1data = y.coords[y.dims[0]]
- idata.add_groups({"constant_data": {"_": x1data}})
- idata.constant_data["x1"] = x1data
- idata.constant_data["x2"] = x1data
-
- axes = plot_lm(idata=idata, y="y", y_model="eta", xjitter=True, **kwargs)
- assert np.all(axes)
-
-
-def test_plot_lm_multidim(multidim_models):
- """Test functionality for multidimentional data."""
- idata = multidim_models.model_1
- axes = plot_lm(
- idata=idata,
- x=idata.observed_data["y"].coords["dim1"].values,
- y="y",
- xjitter=True,
- plot_dim="dim1",
- show=False,
- figsize=(4, 16),
- )
- assert np.all(axes)
-
-
-@pytest.mark.parametrize(
- "val_err_kwargs",
- [
- {},
- {"kind_pp": "bad_kind"},
- {"kind_model": "bad_kind"},
- ],
-)
-def test_plot_lm_valueerror(multidim_models, val_err_kwargs):
- """Test error plot_dim gets no value for multidim data and wrong value in kind_... args."""
- idata2 = multidim_models.model_1
- with pytest.raises(ValueError):
- plot_lm(idata=idata2, y="y", **val_err_kwargs)
-
-
-@pytest.mark.parametrize(
- "warn_kwargs",
- [
- {"y_hat": "bad_name"},
- {"y_model": "bad_name"},
- ],
-)
-def test_plot_lm_warning(models, warn_kwargs):
- """Test Warning when needed groups or variables are not there in idata."""
- idata1 = models.model_1
- with pytest.warns(UserWarning):
- plot_lm(
- idata=from_dict(observed_data={"y": idata1.observed_data["y"].values}),
- y="y",
- **warn_kwargs,
- )
- with pytest.warns(UserWarning):
- plot_lm(idata=idata1, y="y", **warn_kwargs)
-
-
-def test_plot_lm_typeerror(models):
- """Test error when invalid value passed to num_samples."""
- idata1 = models.model_1
- with pytest.raises(TypeError):
- plot_lm(idata=idata1, y="y", num_samples=-1)
-
-
-def test_plot_lm_list():
- """Test the plots when input data is list or ndarray."""
- y = [1, 2, 3, 4, 5]
- assert plot_lm(y=y, x=np.arange(len(y)), show=False)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"y_hat": "bad_name"},
- {"x": "x"},
- {"x": ("x", "x")},
- {"y_holdout": "z"},
- {"y_holdout": "z", "x_holdout": "x_pred"},
- {"x": ("x", "x"), "y_holdout": "z", "x_holdout": ("x_pred", "x_pred")},
- {"y_forecasts": "z"},
- {"y_holdout": "z", "y_forecasts": "bad_name"},
- ],
-)
-def test_plot_ts(kwargs):
- """Test timeseries plots basic functionality."""
- nchains = 4
- ndraws = 500
- obs_data = {
- "y": 2 * np.arange(1, 9) + 3,
- "z": 2 * np.arange(8, 12) + 3,
- }
-
- posterior_predictive = {
- "y": np.random.normal(
- (obs_data["y"] * 1.2) - 3, size=(nchains, ndraws, len(obs_data["y"]))
- ),
- "z": np.random.normal(
- (obs_data["z"] * 1.2) - 3, size=(nchains, ndraws, len(obs_data["z"]))
- ),
- }
-
- const_data = {"x": np.arange(1, 9), "x_pred": np.arange(8, 12)}
-
- idata = from_dict(
- observed_data=obs_data,
- posterior_predictive=posterior_predictive,
- constant_data=const_data,
- coords={"obs_dim": np.arange(1, 9), "pred_dim": np.arange(8, 12)},
- dims={"y": ["obs_dim"], "z": ["pred_dim"]},
- )
-
- ax = plot_ts(idata=idata, y="y", **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {
- "y_holdout": "z",
- "holdout_dim": "holdout_dim1",
- "x": ("x", "x"),
- "x_holdout": ("x_pred", "x_pred"),
- },
- {"y_forecasts": "z", "holdout_dim": "holdout_dim1"},
- ],
-)
-def test_plot_ts_multidim(kwargs):
- """Test timeseries plots multidim functionality."""
- nchains = 4
- ndraws = 500
- ndim1 = 5
- ndim2 = 7
- data = {
- "y": np.random.normal(size=(ndim1, ndim2)),
- "z": np.random.normal(size=(ndim1, ndim2)),
- }
-
- posterior_predictive = {
- "y": np.random.randn(nchains, ndraws, ndim1, ndim2),
- "z": np.random.randn(nchains, ndraws, ndim1, ndim2),
- }
-
- const_data = {"x": np.arange(1, 6), "x_pred": np.arange(5, 10)}
-
- idata = from_dict(
- observed_data=data,
- posterior_predictive=posterior_predictive,
- constant_data=const_data,
- dims={
- "y": ["dim1", "dim2"],
- "z": ["holdout_dim1", "holdout_dim2"],
- },
- coords={
- "dim1": range(ndim1),
- "dim2": range(ndim2),
- "holdout_dim1": range(ndim1 - 1, ndim1 + 4),
- "holdout_dim2": range(ndim2 - 1, ndim2 + 6),
- },
- )
-
- ax = plot_ts(idata=idata, y="y", plot_dim="dim1", **kwargs)
- assert np.all(ax)
-
-
-@pytest.mark.parametrize("val_err_kwargs", [{}, {"plot_dim": "dim1", "y_holdout": "y"}])
-def test_plot_ts_valueerror(multidim_models, val_err_kwargs):
- """Test error plot_dim gets no value for multidim data and wrong value in kind_... args."""
- idata2 = multidim_models.model_1
- with pytest.raises(ValueError):
- plot_ts(idata=idata2, y="y", **val_err_kwargs)
-
-
-def test_plot_bf():
- idata = from_dict(
- posterior={"a": np.random.normal(1, 0.5, 5000)}, prior={"a": np.random.normal(0, 1, 5000)}
- )
- _, bf_plot = plot_bf(idata, var_name="a", ref_val=0)
- assert bf_plot is not None
-
-
-def generate_lm_1d_data():
- rng = np.random.default_rng()
- return from_dict(
- observed_data={"y": rng.normal(size=7)},
- posterior_predictive={"y": rng.normal(size=(4, 1000, 7)) / 2},
- posterior={"y_model": rng.normal(size=(4, 1000, 7))},
- dims={"y": ["dim1"]},
- coords={"dim1": range(7)},
- )
-
-
-def generate_lm_2d_data():
- rng = np.random.default_rng()
- return from_dict(
- observed_data={"y": rng.normal(size=(5, 7))},
- posterior_predictive={"y": rng.normal(size=(4, 1000, 5, 7)) / 2},
- posterior={"y_model": rng.normal(size=(4, 1000, 5, 7))},
- dims={"y": ["dim1", "dim2"]},
- coords={"dim1": range(5), "dim2": range(7)},
- )
-
-
-@pytest.mark.parametrize("data", ("1d", "2d"))
-@pytest.mark.parametrize("kind", ("lines", "hdi"))
-@pytest.mark.parametrize("use_y_model", (True, False))
-def test_plot_lm(data, kind, use_y_model):
- if data == "1d":
- idata = generate_lm_1d_data()
- else:
- idata = generate_lm_2d_data()
-
- kwargs = {"idata": idata, "y": "y", "kind_model": kind}
- if data == "2d":
- kwargs["plot_dim"] = "dim1"
- if use_y_model:
- kwargs["y_model"] = "y_model"
- if kind == "lines":
- kwargs["num_samples"] = 50
-
- ax = plot_lm(**kwargs)
- assert ax is not None
-
-
-@pytest.mark.parametrize(
- "coords, expected_vars",
- [
- ({"school": ["Choate"]}, ["theta"]),
- ({"school": ["Lawrenceville"]}, ["theta"]),
- ({}, ["theta"]),
- ],
-)
-def test_plot_autocorr_coords(coords, expected_vars):
- """Test plot_autocorr with coords kwarg."""
- idata = load_arviz_data("centered_eight")
-
- axes = plot_autocorr(idata, var_names=expected_vars, coords=coords, show=False)
- assert axes is not None
-
-
-def test_plot_forest_with_transform():
- """Test if plot_forest runs successfully with a transform dictionary."""
- data = xr.Dataset(
- {
- "var1": (["chain", "draw"], np.array([[1, 2, 3], [4, 5, 6]])),
- "var2": (["chain", "draw"], np.array([[7, 8, 9], [10, 11, 12]])),
- },
- coords={"chain": [0, 1], "draw": [0, 1, 2]},
- )
- transform_dict = {
- "var1": lambda x: x + 1,
- "var2": lambda x: x * 2,
- }
-
- axes = plot_forest(data, transform=transform_dict, show=False)
- assert axes is not None
diff --git a/arviz/tests/base_tests/test_rcparams.py b/arviz/tests/base_tests/test_rcparams.py
deleted file mode 100644
index ab1af1f624..0000000000
--- a/arviz/tests/base_tests/test_rcparams.py
+++ /dev/null
@@ -1,317 +0,0 @@
-# pylint: disable=redefined-outer-name
-import os
-
-import numpy as np
-import pytest
-from xarray.core.indexing import MemoryCachedArray
-
-from ...data import datasets, load_arviz_data
-from ...rcparams import (
- _make_validate_choice,
- _make_validate_choice_regex,
- _validate_float_or_none,
- _validate_positive_int_or_none,
- _validate_probability,
- make_iterable_validator,
- rc_context,
- rc_params,
- rcParams,
- read_rcfile,
-)
-from ...stats import compare
-from ..helpers import models # pylint: disable=unused-import
-
-
-### Test rcparams classes ###
-def test_rc_context_dict():
- rcParams["data.load"] = "lazy"
- with rc_context(rc={"data.load": "eager"}):
- assert rcParams["data.load"] == "eager"
- assert rcParams["data.load"] == "lazy"
-
-
-def test_rc_context_file():
- path = os.path.dirname(os.path.abspath(__file__))
- rcParams["data.load"] = "lazy"
- with rc_context(fname=os.path.join(path, "../test.rcparams")):
- assert rcParams["data.load"] == "eager"
- assert rcParams["data.load"] == "lazy"
-
-
-def test_bad_rc_file():
- """Test bad value raises error."""
- path = os.path.dirname(os.path.abspath(__file__))
- with pytest.raises(ValueError, match="Bad val "):
- read_rcfile(os.path.join(path, "../bad.rcparams"))
-
-
-def test_warning_rc_file(caplog):
- """Test invalid lines and duplicated keys log warnings and bad value raises error."""
- path = os.path.dirname(os.path.abspath(__file__))
- read_rcfile(os.path.join(path, "../test.rcparams"))
- records = caplog.records
- assert len(records) == 1
- assert records[0].levelname == "WARNING"
- assert "Duplicate key" in caplog.text
-
-
-def test_bad_key():
- """Test the error when using unexistent keys in rcParams is correct."""
- with pytest.raises(KeyError, match="bad_key is not a valid rc"):
- rcParams["bad_key"] = "nothing"
-
-
-def test_del_key_error():
- """Check that rcParams keys cannot be deleted."""
- with pytest.raises(TypeError, match="keys cannot be deleted"):
- del rcParams["data.load"]
-
-
-def test_clear_error():
- """Check that rcParams cannot be cleared."""
- with pytest.raises(TypeError, match="keys cannot be deleted"):
- rcParams.clear()
-
-
-def test_pop_error():
- """Check rcParams pop error."""
- with pytest.raises(TypeError, match=r"keys cannot be deleted.*get\(key\)"):
- rcParams.pop("data.load")
-
-
-def test_popitem_error():
- """Check rcParams popitem error."""
- with pytest.raises(TypeError, match=r"keys cannot be deleted.*get\(key\)"):
- rcParams.popitem()
-
-
-def test_setdefaults_error():
- """Check rcParams popitem error."""
- with pytest.raises(TypeError, match="Use arvizrc"):
- rcParams.setdefault("data.load", "eager")
-
-
-def test_rcparams_find_all():
- data_rcparams = rcParams.find_all("data")
- assert len(data_rcparams)
-
-
-def test_rcparams_repr_str():
- """Check both repr and str print all keys."""
- repr_str = repr(rcParams)
- str_str = str(rcParams)
- assert repr_str.startswith("RcParams")
- for string in (repr_str, str_str):
- assert all((key in string for key in rcParams.keys()))
-
-
-### Test arvizrc.template file is up to date ###
-def test_rctemplate_updated():
- fname = os.path.join(os.path.dirname(os.path.abspath(__file__)), "../../../arvizrc.template")
- rc_pars_template = read_rcfile(fname)
- rc_defaults = rc_params(ignore_files=True)
- assert all((key in rc_pars_template.keys() for key in rc_defaults.keys())), [
- key for key in rc_defaults.keys() if key not in rc_pars_template
- ]
- assert all((value == rc_pars_template[key] for key, value in rc_defaults.items())), [
- key for key, value in rc_defaults.items() if value != rc_pars_template[key]
- ]
-
-
-### Test validation functions ###
-@pytest.mark.parametrize("param", ["data.load", "stats.information_criterion"])
-def test_choice_bad_values(param):
- """Test error messages are correct for rcParams validated with _make_validate_choice."""
- msg = "{}: bad_value is not one of".format(param.replace(".", r"\."))
- with pytest.raises(ValueError, match=msg):
- rcParams[param] = "bad_value"
-
-
-@pytest.mark.parametrize("args", [("stats.hdi_prob", "stats.ci_prob", 0.7, 0.7)])
-def test_deprecated_param(args):
- """Test value and warning message correctly set for deprecated rcparams."""
- param_old, param_new, val_old, val_new = args
- assert param_new in rcParams
- assert not np.isclose(rcParams[param_new], val_new)
- msg = f"{param_old} is deprecated since .*, use {param_new} instead"
- with pytest.warns(FutureWarning, match=msg):
- with rc_context(rc={param_old: val_old}):
- assert np.isclose(rcParams[param_new], val_new)
-
-
-@pytest.mark.parametrize("allow_none", (True, False))
-@pytest.mark.parametrize("typeof", (str, int))
-@pytest.mark.parametrize("args", [("not one", 10), (False, None), (False, 4)])
-def test_make_validate_choice(args, allow_none, typeof):
- accepted_values = set(typeof(value) for value in (0, 1, 4, 6))
- validate_choice = _make_validate_choice(accepted_values, allow_none=allow_none, typeof=typeof)
- raise_error, value = args
- if value is None and not allow_none:
- raise_error = "not one of" if typeof == str else "Could not convert"
- if raise_error:
- with pytest.raises(ValueError, match=raise_error):
- validate_choice(value)
- else:
- value = validate_choice(value)
- assert value in accepted_values or value is None
-
-
-@pytest.mark.parametrize("allow_none", (True, False))
-@pytest.mark.parametrize(
- "args",
- [
- (False, None),
- (False, "row"),
- (False, "54row"),
- (False, "4column"),
- ("or in regex", "square"),
- ],
-)
-def test_make_validate_choice_regex(args, allow_none):
- accepted_values = {"row", "column"}
- accepted_values_regex = {r"\d*row", r"\d*column"}
- validate_choice = _make_validate_choice_regex(
- accepted_values, accepted_values_regex, allow_none=allow_none
- )
- raise_error, value = args
- if value is None and not allow_none:
- raise_error = "or in regex"
- if raise_error:
- with pytest.raises(ValueError, match=raise_error):
- validate_choice(value)
- else:
- value_result = validate_choice(value)
- assert value == value_result
-
-
-@pytest.mark.parametrize("allow_none", (True, False))
-@pytest.mark.parametrize("allow_auto", (True, False))
-@pytest.mark.parametrize("value", [(1, 2), "auto", None, "(1, 4)"])
-def test_make_iterable_validator_none_auto(value, allow_auto, allow_none):
- scalar_validator = _validate_float_or_none
- validate_iterable = make_iterable_validator(
- scalar_validator, allow_auto=allow_auto, allow_none=allow_none
- )
- raise_error = False
- if value is None and not allow_none:
- raise_error = "Only ordered iterable"
- if value == "auto" and not allow_auto:
- raise_error = "Could not convert"
- if raise_error:
- with pytest.raises(ValueError, match=raise_error):
- validate_iterable(value)
- else:
- value = validate_iterable(value)
- assert np.iterable(value) or value is None or value == "auto"
-
-
-@pytest.mark.parametrize("length", (2, None))
-@pytest.mark.parametrize("value", [(1, 5), (1, 3, 5), "(3, 4, 5)"])
-def test_make_iterable_validator_length(value, length):
- scalar_validator = _validate_float_or_none
- validate_iterable = make_iterable_validator(scalar_validator, length=length)
- raise_error = False
- if length is not None and len(value) != length:
- raise_error = "Iterable must be of length"
- if raise_error:
- with pytest.raises(ValueError, match=raise_error):
- validate_iterable(value)
- else:
- value = validate_iterable(value)
- assert np.iterable(value)
-
-
-@pytest.mark.parametrize(
- "args",
- [
- ("Only ordered iterable", set(["a", "b", "c"])),
- ("Could not convert", "johndoe"),
- ("Only ordered iterable", 15),
- ],
-)
-def test_make_iterable_validator_illegal(args):
- scalar_validator = _validate_float_or_none
- validate_iterable = make_iterable_validator(scalar_validator)
- raise_error, value = args
- with pytest.raises(ValueError, match=raise_error):
- validate_iterable(value)
-
-
-@pytest.mark.parametrize(
- "args",
- [("Only positive", -1), ("Could not convert", "1.3"), (False, "2"), (False, None), (False, 1)],
-)
-def test_validate_positive_int_or_none(args):
- raise_error, value = args
- if raise_error:
- with pytest.raises(ValueError, match=raise_error):
- _validate_positive_int_or_none(value)
- else:
- value = _validate_positive_int_or_none(value)
- assert isinstance(value, int) or value is None
-
-
-@pytest.mark.parametrize(
- "args",
- [
- ("Only.+between 0 and 1", -1),
- ("Only.+between 0 and 1", "1.3"),
- ("not convert to float", "word"),
- (False, "0.6"),
- (False, 0),
- (False, 1),
- ],
-)
-def test_validate_probability(args):
- raise_error, value = args
- if raise_error:
- with pytest.raises(ValueError, match=raise_error):
- _validate_probability(value)
- else:
- value = _validate_probability(value)
- assert isinstance(value, float)
-
-
-### Test integration of rcParams in ArviZ ###
-def test_data_load():
- rcParams["data.load"] = "lazy"
- idata_lazy = load_arviz_data("centered_eight")
- assert isinstance(
- idata_lazy.posterior.mu.variable._data, # pylint: disable=protected-access
- MemoryCachedArray,
- )
- assert rcParams["data.load"] == "lazy"
- rcParams["data.load"] = "eager"
- idata_eager = load_arviz_data("centered_eight")
- assert isinstance(
- idata_eager.posterior.mu.variable._data, np.ndarray # pylint: disable=protected-access
- )
- assert rcParams["data.load"] == "eager"
-
-
-def test_stats_information_criterion(models):
- rcParams["stats.information_criterion"] = "waic"
- df_comp = compare({"model1": models.model_1, "model2": models.model_2})
- assert "elpd_waic" in df_comp.columns
- rcParams["stats.information_criterion"] = "loo"
- df_comp = compare({"model1": models.model_1, "model2": models.model_2})
- assert "elpd_loo" in df_comp.columns
-
-
-def test_http_type_request(monkeypatch):
- def _urlretrive(url, _):
- raise ValueError(f"URL Retrieved: {url}")
-
- # Hijack url retrieve to inspect url passed
- monkeypatch.setattr(datasets, "urlretrieve", _urlretrive)
-
- # Test HTTPS default
- with pytest.raises(ValueError) as error:
- datasets.load_arviz_data("radon")
- assert "https://" in str(error)
-
- # Test HTTP setting
- with pytest.raises(ValueError) as error:
- rcParams["data.http_protocol"] = "http"
- datasets.load_arviz_data("radon")
- assert "http://" in str(error)
diff --git a/arviz/tests/base_tests/test_stats.py b/arviz/tests/base_tests/test_stats.py
deleted file mode 100644
index bc6f4d0739..0000000000
--- a/arviz/tests/base_tests/test_stats.py
+++ /dev/null
@@ -1,925 +0,0 @@
-# pylint: disable=redefined-outer-name, no-member
-from copy import deepcopy
-
-import numpy as np
-import pytest
-from numpy.testing import (
- assert_allclose,
- assert_array_almost_equal,
- assert_almost_equal,
- assert_array_equal,
-)
-from scipy.special import logsumexp
-from scipy.stats import linregress, norm, halfcauchy
-from xarray import DataArray, Dataset
-from xarray_einstats.stats import XrContinuousRV
-
-from ...data import concat, convert_to_inference_data, from_dict, load_arviz_data, InferenceData
-from ...rcparams import rcParams
-from ...stats import (
- apply_test_function,
- bayes_factor,
- compare,
- ess,
- hdi,
- loo,
- loo_pit,
- psens,
- psislw,
- r2_score,
- summary,
- waic,
- weight_predictions,
- _calculate_ics,
-)
-from ...stats.stats import _gpinv
-from ...stats.stats_utils import get_log_likelihood
-from ..helpers import check_multiple_attrs, multidim_models # pylint: disable=unused-import
-
-rcParams["data.load"] = "eager"
-
-
-@pytest.fixture(scope="session")
-def centered_eight():
- centered_eight = load_arviz_data("centered_eight")
- return centered_eight
-
-
-@pytest.fixture(scope="session")
-def non_centered_eight():
- non_centered_eight = load_arviz_data("non_centered_eight")
- return non_centered_eight
-
-
-@pytest.fixture(scope="module")
-def multivariable_log_likelihood(centered_eight):
- centered_eight = centered_eight.copy()
- new_arr = DataArray(
- np.zeros(centered_eight.log_likelihood["obs"].values.shape),
- dims=["chain", "draw", "school"],
- coords=centered_eight.log_likelihood.coords,
- )
- centered_eight.log_likelihood["decoy"] = new_arr
- return centered_eight
-
-
-def test_hdp():
- normal_sample = np.random.randn(5000000)
- interval = hdi(normal_sample)
- assert_array_almost_equal(interval, [-1.88, 1.88], 2)
-
-
-def test_hdp_2darray():
- normal_sample = np.random.randn(12000, 5)
- msg = (
- r"hdi currently interprets 2d data as \(draw, shape\) but this will "
- r"change in a future release to \(chain, draw\) for coherence with other functions"
- )
- with pytest.warns(FutureWarning, match=msg):
- result = hdi(normal_sample)
- assert result.shape == (5, 2)
-
-
-def test_hdi_multidimension():
- normal_sample = np.random.randn(12000, 10, 3)
- result = hdi(normal_sample)
- assert result.shape == (3, 2)
-
-
-def test_hdi_idata(centered_eight):
- data = centered_eight.posterior
- result = hdi(data)
- assert isinstance(result, Dataset)
- assert dict(result.sizes) == {"school": 8, "hdi": 2}
-
- result = hdi(data, input_core_dims=[["chain"]])
- assert isinstance(result, Dataset)
- assert result.sizes == {"draw": 500, "hdi": 2, "school": 8}
-
-
-def test_hdi_idata_varnames(centered_eight):
- data = centered_eight.posterior
- result = hdi(data, var_names=["mu", "theta"])
- assert isinstance(result, Dataset)
- assert result.sizes == {"hdi": 2, "school": 8}
- assert list(result.data_vars.keys()) == ["mu", "theta"]
-
-
-def test_hdi_idata_group(centered_eight):
- result_posterior = hdi(centered_eight, group="posterior", var_names="mu")
- result_prior = hdi(centered_eight, group="prior", var_names="mu")
- assert result_prior.sizes == {"hdi": 2}
- range_posterior = result_posterior.mu.values[1] - result_posterior.mu.values[0]
- range_prior = result_prior.mu.values[1] - result_prior.mu.values[0]
- assert range_posterior < range_prior
-
-
-def test_hdi_coords(centered_eight):
- data = centered_eight.posterior
- result = hdi(data, coords={"chain": [0, 1, 3]}, input_core_dims=[["draw"]])
- assert_array_equal(result.coords["chain"], [0, 1, 3])
-
-
-def test_hdi_multimodal():
- normal_sample = np.concatenate(
- (np.random.normal(-4, 1, 2500000), np.random.normal(2, 0.5, 2500000))
- )
- intervals = hdi(normal_sample, multimodal=True)
- assert_array_almost_equal(intervals, [[-5.8, -2.2], [0.9, 3.1]], 1)
-
-
-def test_hdi_multimodal_multivars():
- size = 2500000
- var1 = np.concatenate((np.random.normal(-4, 1, size), np.random.normal(2, 0.5, size)))
- var2 = np.random.normal(8, 1, size * 2)
- sample = Dataset(
- {
- "var1": (("chain", "draw"), var1[np.newaxis, :]),
- "var2": (("chain", "draw"), var2[np.newaxis, :]),
- },
- coords={"chain": [0], "draw": np.arange(size * 2)},
- )
- intervals = hdi(sample, multimodal=True)
- assert_array_almost_equal(intervals.var1, [[-5.8, -2.2], [0.9, 3.1]], 1)
- assert_array_almost_equal(intervals.var2, [[6.1, 9.9], [np.nan, np.nan]], 1)
-
-
-def test_hdi_circular():
- normal_sample = np.random.vonmises(np.pi, 1, 5000000)
- interval = hdi(normal_sample, circular=True)
- assert_array_almost_equal(interval, [0.6, -0.6], 1)
-
-
-def test_hdi_bad_ci():
- normal_sample = np.random.randn(10)
- with pytest.raises(ValueError):
- hdi(normal_sample, hdi_prob=2)
-
-
-def test_hdi_skipna():
- normal_sample = np.random.randn(500)
- interval = hdi(normal_sample[10:])
- normal_sample[:10] = np.nan
- interval_ = hdi(normal_sample, skipna=True)
- assert_array_almost_equal(interval, interval_)
-
-
-def test_r2_score():
- x = np.linspace(0, 1, 100)
- y = np.random.normal(x, 1)
- y_pred = x + np.random.randn(300, 100)
- res = linregress(x, y)
- assert_allclose(res.rvalue**2, r2_score(y, y_pred).r2, 2)
-
-
-@pytest.mark.parametrize("method", ["stacking", "BB-pseudo-BMA", "pseudo-BMA"])
-@pytest.mark.parametrize("multidim", [True, False])
-def test_compare_same(centered_eight, multidim_models, method, multidim):
- if multidim:
- data_dict = {"first": multidim_models.model_1, "second": multidim_models.model_1}
- else:
- data_dict = {"first": centered_eight, "second": centered_eight}
-
- weight = compare(data_dict, method=method)["weight"].to_numpy()
- assert_allclose(weight[0], weight[1])
- assert_allclose(np.sum(weight), 1.0)
-
-
-def test_compare_unknown_ic_and_method(centered_eight, non_centered_eight):
- model_dict = {"centered": centered_eight, "non_centered": non_centered_eight}
- with pytest.raises(ValueError):
- compare(model_dict, ic="Unknown", method="stacking")
- with pytest.raises(ValueError):
- compare(model_dict, ic="loo", method="Unknown")
-
-
-@pytest.mark.parametrize("ic", ["loo", "waic"])
-@pytest.mark.parametrize("method", ["stacking", "BB-pseudo-BMA", "pseudo-BMA"])
-@pytest.mark.parametrize("scale", ["log", "negative_log", "deviance"])
-def test_compare_different(centered_eight, non_centered_eight, ic, method, scale):
- model_dict = {"centered": centered_eight, "non_centered": non_centered_eight}
- weight = compare(model_dict, ic=ic, method=method, scale=scale)["weight"]
- assert weight["non_centered"] > weight["centered"]
- assert_allclose(np.sum(weight), 1.0)
-
-
-@pytest.mark.parametrize("ic", ["loo", "waic"])
-@pytest.mark.parametrize("method", ["stacking", "BB-pseudo-BMA", "pseudo-BMA"])
-def test_compare_different_multidim(multidim_models, ic, method):
- model_dict = {"model_1": multidim_models.model_1, "model_2": multidim_models.model_2}
- weight = compare(model_dict, ic=ic, method=method)["weight"]
-
- # this should hold because the same seed is always used
- assert weight["model_1"] > weight["model_2"]
- assert_allclose(np.sum(weight), 1.0)
-
-
-def test_compare_different_size(centered_eight, non_centered_eight):
- centered_eight = deepcopy(centered_eight)
- centered_eight.posterior = centered_eight.posterior.drop("Choate", "school")
- centered_eight.log_likelihood = centered_eight.log_likelihood.drop("Choate", "school")
- centered_eight.posterior_predictive = centered_eight.posterior_predictive.drop(
- "Choate", "school"
- )
- centered_eight.prior = centered_eight.prior.drop("Choate", "school")
- centered_eight.observed_data = centered_eight.observed_data.drop("Choate", "school")
- model_dict = {"centered": centered_eight, "non_centered": non_centered_eight}
- with pytest.raises(ValueError):
- compare(model_dict, ic="waic", method="stacking")
-
-
-@pytest.mark.parametrize("ic", ["loo", "waic"])
-def test_compare_multiple_obs(multivariable_log_likelihood, centered_eight, non_centered_eight, ic):
- compare_dict = {
- "centered_eight": centered_eight,
- "non_centered_eight": non_centered_eight,
- "problematic": multivariable_log_likelihood,
- }
- with pytest.raises(TypeError, match="several log likelihood arrays"):
- get_log_likelihood(compare_dict["problematic"])
- with pytest.raises(TypeError, match="error in ELPD computation"):
- compare(compare_dict, ic=ic)
- assert compare(compare_dict, ic=ic, var_name="obs") is not None
-
-
-@pytest.mark.parametrize("ic", ["loo", "waic"])
-def test_calculate_ics(centered_eight, non_centered_eight, ic):
- ic_func = loo if ic == "loo" else waic
- idata_dict = {"centered": centered_eight, "non_centered": non_centered_eight}
- elpddata_dict = {key: ic_func(value) for key, value in idata_dict.items()}
- mixed_dict = {"centered": idata_dict["centered"], "non_centered": elpddata_dict["non_centered"]}
- idata_out, _, _ = _calculate_ics(idata_dict, ic=ic)
- elpddata_out, _, _ = _calculate_ics(elpddata_dict, ic=ic)
- mixed_out, _, _ = _calculate_ics(mixed_dict, ic=ic)
- for model in idata_dict:
- ic_ = f"elpd_{ic}"
- assert idata_out[model][ic_] == elpddata_out[model][ic_]
- assert idata_out[model][ic_] == mixed_out[model][ic_]
- assert idata_out[model][f"p_{ic}"] == elpddata_out[model][f"p_{ic}"]
- assert idata_out[model][f"p_{ic}"] == mixed_out[model][f"p_{ic}"]
-
-
-def test_calculate_ics_ic_error(centered_eight, non_centered_eight):
- in_dict = {"centered": loo(centered_eight), "non_centered": waic(non_centered_eight)}
- with pytest.raises(ValueError, match="found both loo and waic"):
- _calculate_ics(in_dict)
-
-
-def test_calculate_ics_ic_override(centered_eight, non_centered_eight):
- in_dict = {"centered": centered_eight, "non_centered": waic(non_centered_eight)}
- with pytest.warns(UserWarning, match="precomputed elpddata: waic"):
- out_dict, _, ic = _calculate_ics(in_dict, ic="loo")
- assert ic == "waic"
- assert out_dict["centered"]["elpd_waic"] == waic(centered_eight)["elpd_waic"]
-
-
-def test_summary_ndarray():
- array = np.random.randn(4, 100, 2)
- summary_df = summary(array)
- assert summary_df.shape
-
-
-@pytest.mark.parametrize("var_names_expected", ((None, 10), ("mu", 1), (["mu", "tau"], 2)))
-def test_summary_var_names(centered_eight, var_names_expected):
- var_names, expected = var_names_expected
- summary_df = summary(centered_eight, var_names=var_names)
- assert len(summary_df.index) == expected
-
-
-@pytest.mark.parametrize("missing_groups", (None, "posterior", "prior"))
-def test_summary_groups(centered_eight, missing_groups):
- if missing_groups == "posterior":
- centered_eight = deepcopy(centered_eight)
- del centered_eight.posterior
- elif missing_groups == "prior":
- centered_eight = deepcopy(centered_eight)
- del centered_eight.posterior
- del centered_eight.prior
- if missing_groups == "prior":
- with pytest.warns(UserWarning):
- summary_df = summary(centered_eight)
- else:
- summary_df = summary(centered_eight)
- assert summary_df.shape
-
-
-def test_summary_group_argument(centered_eight):
- summary_df_posterior = summary(centered_eight, group="posterior")
- summary_df_prior = summary(centered_eight, group="prior")
- assert list(summary_df_posterior.index) != list(summary_df_prior.index)
-
-
-def test_summary_wrong_group(centered_eight):
- with pytest.raises(TypeError, match=r"InferenceData does not contain group: InvalidGroup"):
- summary(centered_eight, group="InvalidGroup")
-
-
-METRICS_NAMES = [
- "mean",
- "sd",
- "hdi_3%",
- "hdi_97%",
- "mcse_mean",
- "mcse_sd",
- "ess_bulk",
- "ess_tail",
- "r_hat",
- "median",
- "mad",
- "eti_3%",
- "eti_97%",
- "mcse_median",
- "ess_median",
- "ess_tail",
- "r_hat",
-]
-
-
-@pytest.mark.parametrize(
- "params",
- (
- ("mean", "all", METRICS_NAMES[:9]),
- ("mean", "stats", METRICS_NAMES[:4]),
- ("mean", "diagnostics", METRICS_NAMES[4:9]),
- ("median", "all", METRICS_NAMES[9:17]),
- ("median", "stats", METRICS_NAMES[9:13]),
- ("median", "diagnostics", METRICS_NAMES[13:17]),
- ),
-)
-def test_summary_focus_kind(centered_eight, params):
- stat_focus, kind, metrics_names_ = params
- summary_df = summary(centered_eight, stat_focus=stat_focus, kind=kind)
- assert_array_equal(summary_df.columns, metrics_names_)
-
-
-def test_summary_wrong_focus(centered_eight):
- with pytest.raises(TypeError, match=r"Invalid format: 'WrongFocus'.*"):
- summary(centered_eight, stat_focus="WrongFocus")
-
-
-@pytest.mark.parametrize("fmt", ["wide", "long", "xarray"])
-def test_summary_fmt(centered_eight, fmt):
- assert summary(centered_eight, fmt=fmt) is not None
-
-
-def test_summary_labels():
- coords1 = list("abcd")
- coords2 = np.arange(1, 6)
- data = from_dict(
- {"a": np.random.randn(4, 100, 4, 5)},
- coords={"dim1": coords1, "dim2": coords2},
- dims={"a": ["dim1", "dim2"]},
- )
- az_summary = summary(data, fmt="wide")
- assert az_summary is not None
- column_order = []
- for coord1 in coords1:
- for coord2 in coords2:
- column_order.append(f"a[{coord1}, {coord2}]")
- for col1, col2 in zip(list(az_summary.index), column_order):
- assert col1 == col2
-
-
-@pytest.mark.parametrize(
- "stat_funcs", [[np.var], {"var": np.var, "var2": lambda x: np.var(x) ** 2}]
-)
-def test_summary_stat_func(centered_eight, stat_funcs):
- arviz_summary = summary(centered_eight, stat_funcs=stat_funcs)
- assert arviz_summary is not None
- assert hasattr(arviz_summary, "var")
-
-
-def test_summary_nan(centered_eight):
- centered_eight = deepcopy(centered_eight)
- centered_eight.posterior["theta"].loc[{"school": "Deerfield"}] = np.nan
- summary_xarray = summary(centered_eight)
- assert summary_xarray is not None
- assert summary_xarray.loc["theta[Deerfield]"].isnull().all()
- assert (
- summary_xarray.loc[[ix for ix in summary_xarray.index if ix != "theta[Deerfield]"]]
- .notnull()
- .all()
- .all()
- )
-
-
-def test_summary_skip_nan(centered_eight):
- centered_eight = deepcopy(centered_eight)
- centered_eight.posterior["theta"].loc[{"draw": slice(10), "school": "Deerfield"}] = np.nan
- summary_xarray = summary(centered_eight)
- theta_1 = summary_xarray.loc["theta[Deerfield]"].isnull()
- assert summary_xarray is not None
- assert ~theta_1[:4].all()
- assert theta_1[4:].all()
-
-
-@pytest.mark.parametrize("fmt", [1, "bad_fmt"])
-def test_summary_bad_fmt(centered_eight, fmt):
- with pytest.raises(TypeError, match="Invalid format"):
- summary(centered_eight, fmt=fmt)
-
-
-def test_summary_order_deprecation(centered_eight):
- with pytest.warns(DeprecationWarning, match="order"):
- summary(centered_eight, order="C")
-
-
-def test_summary_index_origin_deprecation(centered_eight):
- with pytest.warns(DeprecationWarning, match="index_origin"):
- summary(centered_eight, index_origin=1)
-
-
-@pytest.mark.parametrize("scale", ["log", "negative_log", "deviance"])
-@pytest.mark.parametrize("multidim", (True, False))
-def test_waic(centered_eight, multidim_models, scale, multidim):
- """Test widely available information criterion calculation"""
- if multidim:
- assert waic(multidim_models.model_1, scale=scale) is not None
- waic_pointwise = waic(multidim_models.model_1, pointwise=True, scale=scale)
- else:
- assert waic(centered_eight, scale=scale) is not None
- waic_pointwise = waic(centered_eight, pointwise=True, scale=scale)
- assert waic_pointwise is not None
- assert "waic_i" in waic_pointwise
-
-
-def test_waic_bad(centered_eight):
- """Test widely available information criterion calculation"""
- centered_eight = deepcopy(centered_eight)
- delattr(centered_eight, "log_likelihood")
- with pytest.raises(TypeError):
- waic(centered_eight)
-
-
-def test_waic_bad_scale(centered_eight):
- """Test widely available information criterion calculation with bad scale."""
- with pytest.raises(TypeError):
- waic(centered_eight, scale="bad_value")
-
-
-def test_waic_warning(centered_eight):
- centered_eight = deepcopy(centered_eight)
- centered_eight.log_likelihood["obs"][:, :250, 1] = 10
- with pytest.warns(UserWarning):
- assert waic(centered_eight, pointwise=True) is not None
- # this should throw a warning, but due to numerical issues it fails
- centered_eight.log_likelihood["obs"][:, :, :] = 0
- with pytest.warns(UserWarning):
- assert waic(centered_eight, pointwise=True) is not None
-
-
-@pytest.mark.parametrize("scale", ["log", "negative_log", "deviance"])
-def test_waic_print(centered_eight, scale):
- waic_data = repr(waic(centered_eight, scale=scale))
- waic_pointwise = repr(waic(centered_eight, scale=scale, pointwise=True))
- assert waic_data is not None
- assert waic_pointwise is not None
- assert waic_data == waic_pointwise
-
-
-@pytest.mark.parametrize("scale", ["log", "negative_log", "deviance"])
-@pytest.mark.parametrize("multidim", (True, False))
-def test_loo(centered_eight, multidim_models, scale, multidim):
- """Test approximate leave one out criterion calculation"""
- if multidim:
- assert loo(multidim_models.model_1, scale=scale) is not None
- loo_pointwise = loo(multidim_models.model_1, pointwise=True, scale=scale)
- else:
- assert loo(centered_eight, scale=scale) is not None
- loo_pointwise = loo(centered_eight, pointwise=True, scale=scale)
- assert loo_pointwise is not None
- assert "loo_i" in loo_pointwise
- assert "pareto_k" in loo_pointwise
- assert "scale" in loo_pointwise
-
-
-def test_loo_one_chain(centered_eight):
- centered_eight = deepcopy(centered_eight)
- centered_eight.posterior = centered_eight.posterior.drop([1, 2, 3], "chain")
- centered_eight.sample_stats = centered_eight.sample_stats.drop([1, 2, 3], "chain")
- assert loo(centered_eight) is not None
-
-
-def test_loo_bad(centered_eight):
- with pytest.raises(TypeError):
- loo(np.random.randn(2, 10))
-
- centered_eight = deepcopy(centered_eight)
- delattr(centered_eight, "log_likelihood")
- with pytest.raises(TypeError):
- loo(centered_eight)
-
-
-def test_loo_bad_scale(centered_eight):
- """Test loo with bad scale value."""
- with pytest.raises(TypeError):
- loo(centered_eight, scale="bad_scale")
-
-
-def test_loo_bad_no_posterior_reff(centered_eight):
- loo(centered_eight, reff=None)
- centered_eight = deepcopy(centered_eight)
- del centered_eight.posterior
- with pytest.raises(TypeError):
- loo(centered_eight, reff=None)
- loo(centered_eight, reff=0.7)
-
-
-def test_loo_warning(centered_eight):
- centered_eight = deepcopy(centered_eight)
- # make one of the khats infinity
- centered_eight.log_likelihood["obs"][:, :, 1] = 10
- with pytest.warns(UserWarning) as records:
- assert loo(centered_eight, pointwise=True) is not None
- assert any("Estimated shape parameter" in str(record.message) for record in records)
-
- # make all of the khats infinity
- centered_eight.log_likelihood["obs"][:, :, :] = 1
- with pytest.warns(UserWarning) as records:
- assert loo(centered_eight, pointwise=True) is not None
- assert any("Estimated shape parameter" in str(record.message) for record in records)
-
-
-@pytest.mark.parametrize("scale", ["log", "negative_log", "deviance"])
-def test_loo_print(centered_eight, scale):
- loo_data = repr(loo(centered_eight, scale=scale, pointwise=False))
- loo_pointwise = repr(loo(centered_eight, scale=scale, pointwise=True))
- assert loo_data is not None
- assert loo_pointwise is not None
- assert len(loo_data) < len(loo_pointwise)
-
-
-def test_psislw(centered_eight):
- pareto_k = loo(centered_eight, pointwise=True, reff=0.7)["pareto_k"]
- log_likelihood = get_log_likelihood(centered_eight)
- log_likelihood = log_likelihood.stack(__sample__=("chain", "draw"))
- assert_allclose(pareto_k, psislw(-log_likelihood, 0.7)[1])
-
-
-def test_psislw_smooths_for_low_k():
- # check that log-weights are smoothed even when k < 1/3
- # https://github.com/arviz-devs/arviz/issues/2010
- rng = np.random.default_rng(44)
- x = rng.normal(size=100)
- x_smoothed, k = psislw(x.copy())
- assert k < 1 / 3
- assert not np.allclose(x - logsumexp(x), x_smoothed)
-
-
-@pytest.mark.parametrize("probs", [True, False])
-@pytest.mark.parametrize("kappa", [-1, -0.5, 1e-30, 0.5, 1])
-@pytest.mark.parametrize("sigma", [0, 2])
-def test_gpinv(probs, kappa, sigma):
- if probs:
- probs = np.array([0.1, 0.1, 0.1, 0.2, 0.3])
- else:
- probs = np.array([-0.1, 0.1, 0.1, 0.2, 0.3])
- assert len(_gpinv(probs, kappa, sigma)) == len(probs)
-
-
-@pytest.mark.parametrize("func", [loo, waic])
-def test_multidimensional_log_likelihood(func):
- llm = np.random.rand(4, 23, 15, 2)
- ll1 = llm.reshape(4, 23, 15 * 2)
- statsm = Dataset(dict(log_likelihood=DataArray(llm, dims=["chain", "draw", "a", "b"])))
-
- stats1 = Dataset(dict(log_likelihood=DataArray(ll1, dims=["chain", "draw", "v"])))
-
- post = Dataset(dict(mu=DataArray(np.random.rand(4, 23, 2), dims=["chain", "draw", "v"])))
-
- dsm = convert_to_inference_data(statsm, group="sample_stats")
- ds1 = convert_to_inference_data(stats1, group="sample_stats")
- dsp = convert_to_inference_data(post, group="posterior")
-
- dsm = concat(dsp, dsm)
- ds1 = concat(dsp, ds1)
-
- frm = func(dsm)
- fr1 = func(ds1)
-
- assert all(
- fr1[key] == frm[key] for key in fr1.index if key not in {"loo_i", "waic_i", "pareto_k"}
- )
- assert_array_almost_equal(frm[:4], fr1[:4])
-
-
-@pytest.mark.parametrize(
- "args",
- [
- {"y": "obs"},
- {"y": "obs", "y_hat": "obs"},
- {"y": "arr", "y_hat": "obs"},
- {"y": "obs", "y_hat": "arr"},
- {"y": "arr", "y_hat": "arr"},
- {"y": "obs", "y_hat": "obs", "log_weights": "arr"},
- {"y": "arr", "y_hat": "obs", "log_weights": "arr"},
- {"y": "obs", "y_hat": "arr", "log_weights": "arr"},
- {"idata": False},
- ],
-)
-def test_loo_pit(centered_eight, args):
- y = args.get("y", None)
- y_hat = args.get("y_hat", None)
- log_weights = args.get("log_weights", None)
- y_arr = centered_eight.observed_data.obs
- y_hat_arr = centered_eight.posterior_predictive.obs.stack(__sample__=("chain", "draw"))
- log_like = get_log_likelihood(centered_eight).stack(__sample__=("chain", "draw"))
- n_samples = len(log_like.__sample__)
- ess_p = ess(centered_eight.posterior, method="mean")
- reff = np.hstack([ess_p[v].values.flatten() for v in ess_p.data_vars]).mean() / n_samples
- log_weights_arr = psislw(-log_like, reff=reff)[0]
-
- if args.get("idata", True):
- if y == "arr":
- y = y_arr
- if y_hat == "arr":
- y_hat = y_hat_arr
- if log_weights == "arr":
- log_weights = log_weights_arr
- loo_pit_data = loo_pit(idata=centered_eight, y=y, y_hat=y_hat, log_weights=log_weights)
- else:
- loo_pit_data = loo_pit(idata=None, y=y_arr, y_hat=y_hat_arr, log_weights=log_weights_arr)
- assert np.all((loo_pit_data >= 0) & (loo_pit_data <= 1))
-
-
-@pytest.mark.parametrize(
- "args",
- [
- {"y": "y"},
- {"y": "y", "y_hat": "y"},
- {"y": "arr", "y_hat": "y"},
- {"y": "y", "y_hat": "arr"},
- {"y": "arr", "y_hat": "arr"},
- {"y": "y", "y_hat": "y", "log_weights": "arr"},
- {"y": "arr", "y_hat": "y", "log_weights": "arr"},
- {"y": "y", "y_hat": "arr", "log_weights": "arr"},
- {"idata": False},
- ],
-)
-def test_loo_pit_multidim(multidim_models, args):
- y = args.get("y", None)
- y_hat = args.get("y_hat", None)
- log_weights = args.get("log_weights", None)
- idata = multidim_models.model_1
- y_arr = idata.observed_data.y
- y_hat_arr = idata.posterior_predictive.y.stack(__sample__=("chain", "draw"))
- log_like = get_log_likelihood(idata).stack(__sample__=("chain", "draw"))
- n_samples = len(log_like.__sample__)
- ess_p = ess(idata.posterior, method="mean")
- reff = np.hstack([ess_p[v].values.flatten() for v in ess_p.data_vars]).mean() / n_samples
- log_weights_arr = psislw(-log_like, reff=reff)[0]
-
- if args.get("idata", True):
- if y == "arr":
- y = y_arr
- if y_hat == "arr":
- y_hat = y_hat_arr
- if log_weights == "arr":
- log_weights = log_weights_arr
- loo_pit_data = loo_pit(idata=idata, y=y, y_hat=y_hat, log_weights=log_weights)
- else:
- loo_pit_data = loo_pit(idata=None, y=y_arr, y_hat=y_hat_arr, log_weights=log_weights_arr)
- assert np.all((loo_pit_data >= 0) & (loo_pit_data <= 1))
-
-
-def test_loo_pit_multi_lik():
- rng = np.random.default_rng(0)
- post_pred = rng.standard_normal(size=(4, 100, 10))
- obs = np.quantile(post_pred, np.linspace(0, 1, 10))
- obs[0] *= 0.9
- obs[-1] *= 1.1
- idata = from_dict(
- posterior={"a": np.random.randn(4, 100)},
- posterior_predictive={"y": post_pred},
- observed_data={"y": obs},
- log_likelihood={"y": -(post_pred**2), "decoy": np.zeros_like(post_pred)},
- )
- loo_pit_data = loo_pit(idata, y="y")
- assert np.all((loo_pit_data >= 0) & (loo_pit_data <= 1))
-
-
-@pytest.mark.parametrize("input_type", ["idataarray", "idatanone_ystr", "yarr_yhatnone"])
-def test_loo_pit_bad_input(centered_eight, input_type):
- """Test incompatible input combinations."""
- arr = np.random.random((8, 200))
- if input_type == "idataarray":
- with pytest.raises(ValueError, match=r"type InferenceData or None"):
- loo_pit(idata=arr, y="obs")
- elif input_type == "idatanone_ystr":
- with pytest.raises(ValueError, match=r"all 3.+must be array or DataArray"):
- loo_pit(idata=None, y="obs")
- elif input_type == "yarr_yhatnone":
- with pytest.raises(ValueError, match=r"y_hat.+None.+y.+str"):
- loo_pit(idata=centered_eight, y=arr, y_hat=None)
-
-
-@pytest.mark.parametrize("arg", ["y", "y_hat", "log_weights"])
-def test_loo_pit_bad_input_type(centered_eight, arg):
- """Test wrong input type (not None, str not DataArray."""
- kwargs = {"y": "obs", "y_hat": "obs", "log_weights": None}
- kwargs[arg] = 2 # use int instead of array-like
- with pytest.raises(ValueError, match=f"not {type(2)}"):
- loo_pit(idata=centered_eight, **kwargs)
-
-
-@pytest.mark.parametrize("incompatibility", ["y-y_hat1", "y-y_hat2", "y_hat-log_weights"])
-def test_loo_pit_bad_input_shape(incompatibility):
- """Test shape incompatibilities."""
- y = np.random.random(8)
- y_hat = np.random.random((8, 200))
- log_weights = np.random.random((8, 200))
- if incompatibility == "y-y_hat1":
- with pytest.raises(ValueError, match="1 more dimension"):
- loo_pit(y=y, y_hat=y_hat[None, :], log_weights=log_weights)
- elif incompatibility == "y-y_hat2":
- with pytest.raises(ValueError, match="y has shape"):
- loo_pit(y=y, y_hat=y_hat[1:3, :], log_weights=log_weights)
- elif incompatibility == "y_hat-log_weights":
- with pytest.raises(ValueError, match="must have the same shape"):
- loo_pit(y=y, y_hat=y_hat[:, :100], log_weights=log_weights)
-
-
-@pytest.mark.parametrize("pointwise", [True, False])
-@pytest.mark.parametrize("inplace", [True, False])
-@pytest.mark.parametrize(
- "kwargs",
- [
- {},
- {"group": "posterior_predictive", "var_names": {"posterior_predictive": "obs"}},
- {"group": "observed_data", "var_names": {"both": "obs"}, "out_data_shape": "shape"},
- {"var_names": {"both": "obs", "posterior": ["theta", "mu"]}},
- {"group": "observed_data", "out_name_data": "T_name"},
- ],
-)
-def test_apply_test_function(centered_eight, pointwise, inplace, kwargs):
- """Test some usual call cases of apply_test_function"""
- centered_eight = deepcopy(centered_eight)
- group = kwargs.get("group", "both")
- var_names = kwargs.get("var_names", None)
- out_data_shape = kwargs.get("out_data_shape", None)
- out_pp_shape = kwargs.get("out_pp_shape", None)
- out_name_data = kwargs.get("out_name_data", "T")
- if out_data_shape == "shape":
- out_data_shape = (8,) if pointwise else ()
- if out_pp_shape == "shape":
- out_pp_shape = (4, 500, 8) if pointwise else (4, 500)
- idata = deepcopy(centered_eight)
- idata_out = apply_test_function(
- idata,
- lambda y, theta: np.mean(y),
- group=group,
- var_names=var_names,
- pointwise=pointwise,
- out_name_data=out_name_data,
- out_data_shape=out_data_shape,
- out_pp_shape=out_pp_shape,
- )
- if inplace:
- assert idata is idata_out
-
- if group == "both":
- test_dict = {"observed_data": ["T"], "posterior_predictive": ["T"]}
- else:
- test_dict = {group: [kwargs.get("out_name_data", "T")]}
-
- fails = check_multiple_attrs(test_dict, idata_out)
- assert not fails
-
-
-def test_apply_test_function_bad_group(centered_eight):
- """Test error when group is an invalid name."""
- with pytest.raises(ValueError, match="Invalid group argument"):
- apply_test_function(centered_eight, lambda y, theta: y, group="bad_group")
-
-
-def test_apply_test_function_missing_group():
- """Test error when InferenceData object is missing a required group.
-
- The function cannot work if group="both" but InferenceData object has no
- posterior_predictive group.
- """
- idata = from_dict(
- posterior={"a": np.random.random((4, 500, 30))}, observed_data={"y": np.random.random(30)}
- )
- with pytest.raises(ValueError, match="must have posterior_predictive"):
- apply_test_function(idata, lambda y, theta: np.mean, group="both")
-
-
-def test_apply_test_function_should_overwrite_error(centered_eight):
- """Test error when overwrite=False but out_name is already a present variable."""
- with pytest.raises(ValueError, match="Should overwrite"):
- apply_test_function(centered_eight, lambda y, theta: y, out_name_data="obs")
-
-
-def test_weight_predictions():
- idata0 = from_dict(
- posterior_predictive={"a": np.random.normal(-1, 1, 1000)}, observed_data={"a": [1]}
- )
- idata1 = from_dict(
- posterior_predictive={"a": np.random.normal(1, 1, 1000)}, observed_data={"a": [1]}
- )
-
- new = weight_predictions([idata0, idata1])
- assert (
- idata1.posterior_predictive.mean()
- > new.posterior_predictive.mean()
- > idata0.posterior_predictive.mean()
- )
- assert "posterior_predictive" in new
- assert "observed_data" in new
-
- new = weight_predictions([idata0, idata1], weights=[0.5, 0.5])
- assert_almost_equal(new.posterior_predictive["a"].mean(), 0, decimal=1)
- new = weight_predictions([idata0, idata1], weights=[0.9, 0.1])
- assert_almost_equal(new.posterior_predictive["a"].mean(), -0.8, decimal=1)
-
-
-@pytest.fixture(scope="module")
-def psens_data():
- non_centered_eight = load_arviz_data("non_centered_eight")
- post = non_centered_eight.posterior
- log_prior = {
- "mu": XrContinuousRV(norm, 0, 5).logpdf(post["mu"]),
- "tau": XrContinuousRV(halfcauchy, scale=5).logpdf(post["tau"]),
- "theta_t": XrContinuousRV(norm, 0, 1).logpdf(post["theta_t"]),
- }
- non_centered_eight.add_groups({"log_prior": log_prior})
- return non_centered_eight
-
-
-@pytest.mark.parametrize("component", ("prior", "likelihood"))
-def test_priorsens_global(psens_data, component):
- result = psens(psens_data, component=component)
- assert "mu" in result
- assert "theta" in result
- assert "school" in result.theta_t.dims
-
-
-def test_priorsens_var_names(psens_data):
- result1 = psens(
- psens_data, component="prior", component_var_names=["mu", "tau"], var_names=["mu", "tau"]
- )
- result2 = psens(psens_data, component="prior", var_names=["mu", "tau"])
- for result in (result1, result2):
- assert "theta" not in result
- assert "mu" in result
- assert "tau" in result
- assert not np.isclose(result1.mu, result2.mu)
-
-
-def test_priorsens_coords(psens_data):
- result = psens(psens_data, component="likelihood", component_coords={"school": "Choate"})
- assert "mu" in result
- assert "theta" in result
- assert "school" in result.theta_t.dims
-
-
-def test_bayes_factor():
- idata = from_dict(
- posterior={"a": np.random.normal(1, 0.5, 5000)}, prior={"a": np.random.normal(0, 1, 5000)}
- )
- bf_dict0 = bayes_factor(idata, var_name="a", ref_val=0)
- bf_dict1 = bayes_factor(idata, prior=np.random.normal(0, 10, 5000), var_name="a", ref_val=0)
- assert bf_dict0["BF10"] > bf_dict0["BF01"]
- assert bf_dict1["BF10"] < bf_dict1["BF01"]
-
-
-def test_compare_sorting_consistency():
- chains, draws = 4, 1000
-
- # Model 1 - good fit
- log_lik1 = np.random.normal(-2, 1, size=(chains, draws))
- posterior1 = Dataset(
- {"theta": (("chain", "draw"), np.random.normal(0, 1, size=(chains, draws)))},
- coords={"chain": range(chains), "draw": range(draws)},
- )
- log_like1 = Dataset(
- {"y": (("chain", "draw"), log_lik1)},
- coords={"chain": range(chains), "draw": range(draws)},
- )
- data1 = InferenceData(posterior=posterior1, log_likelihood=log_like1)
-
- # Model 2 - poor fit (higher variance)
- log_lik2 = np.random.normal(-5, 2, size=(chains, draws))
- posterior2 = Dataset(
- {"theta": (("chain", "draw"), np.random.normal(0, 1, size=(chains, draws)))},
- coords={"chain": range(chains), "draw": range(draws)},
- )
- log_like2 = Dataset(
- {"y": (("chain", "draw"), log_lik2)},
- coords={"chain": range(chains), "draw": range(draws)},
- )
- data2 = InferenceData(posterior=posterior2, log_likelihood=log_like2)
-
- # Compare models in different orders
- comp_dict1 = {"M1": data1, "M2": data2}
- comp_dict2 = {"M2": data2, "M1": data1}
-
- comparison1 = compare(comp_dict1, method="bb-pseudo-bma")
- comparison2 = compare(comp_dict2, method="bb-pseudo-bma")
-
- assert comparison1.index.tolist() == comparison2.index.tolist()
-
- se1 = comparison1["se"].values
- se2 = comparison2["se"].values
- np.testing.assert_array_almost_equal(se1, se2)
diff --git a/arviz/tests/base_tests/test_stats_ecdf_utils.py b/arviz/tests/base_tests/test_stats_ecdf_utils.py
deleted file mode 100644
index aaf7d95501..0000000000
--- a/arviz/tests/base_tests/test_stats_ecdf_utils.py
+++ /dev/null
@@ -1,166 +0,0 @@
-import pytest
-
-import numpy as np
-import scipy.stats
-from ...stats.ecdf_utils import (
- compute_ecdf,
- ecdf_confidence_band,
- _get_ecdf_points,
- _simulate_ecdf,
- _get_pointwise_confidence_band,
-)
-
-try:
- import numba # pylint: disable=unused-import
-
- numba_options = [True, False] # pylint: disable=invalid-name
-except ImportError:
- numba_options = [False] # pylint: disable=invalid-name
-
-
-def test_compute_ecdf():
- """Test compute_ecdf function."""
- sample = np.array([1, 2, 3, 3, 4, 5])
- eval_points = np.arange(0, 7, 0.1)
- ecdf_expected = (sample[:, None] <= eval_points).mean(axis=0)
- assert np.allclose(compute_ecdf(sample, eval_points), ecdf_expected)
- assert np.allclose(compute_ecdf(sample / 2 + 10, eval_points / 2 + 10), ecdf_expected)
-
-
-@pytest.mark.parametrize("difference", [True, False])
-def test_get_ecdf_points(difference):
- """Test _get_ecdf_points."""
- # if first point already outside support, no need to insert it
- sample = np.array([1, 2, 3, 3, 4, 5, 5])
- eval_points = np.arange(-1, 7, 0.1)
- x, y = _get_ecdf_points(sample, eval_points, difference)
- assert np.array_equal(x, eval_points)
- assert np.array_equal(y, compute_ecdf(sample, eval_points))
-
- # if first point is inside support, insert it if not in difference mode
- eval_points = np.arange(1, 6, 0.1)
- x, y = _get_ecdf_points(sample, eval_points, difference)
- assert len(x) == len(eval_points) + 1 - difference
- assert len(y) == len(eval_points) + 1 - difference
-
- # if not in difference mode, first point should be (eval_points[0], 0)
- if not difference:
- assert x[0] == eval_points[0]
- assert y[0] == 0
- assert np.allclose(x[1:], eval_points)
- assert np.allclose(y[1:], compute_ecdf(sample, eval_points))
- assert x[-1] == eval_points[-1]
- assert y[-1] == 1
-
-
-@pytest.mark.parametrize(
- "dist", [scipy.stats.norm(3, 10), scipy.stats.binom(10, 0.5)], ids=["continuous", "discrete"]
-)
-@pytest.mark.parametrize("seed", [32, 87])
-def test_simulate_ecdf(dist, seed):
- """Test _simulate_ecdf."""
- ndraws = 1000
- eval_points = np.arange(0, 1, 0.1)
-
- rvs = dist.rvs
-
- random_state = np.random.default_rng(seed)
- ecdf = _simulate_ecdf(ndraws, eval_points, rvs, random_state=random_state)
- random_state = np.random.default_rng(seed)
- ecdf_expected = compute_ecdf(np.sort(rvs(ndraws, random_state=random_state)), eval_points)
-
- assert np.allclose(ecdf, ecdf_expected)
-
-
-@pytest.mark.parametrize("prob", [0.8, 0.9])
-@pytest.mark.parametrize(
- "dist", [scipy.stats.norm(3, 10), scipy.stats.poisson(100)], ids=["continuous", "discrete"]
-)
-@pytest.mark.parametrize("ndraws", [10_000])
-def test_get_pointwise_confidence_band(dist, prob, ndraws, num_trials=1_000, seed=57):
- """Test _get_pointwise_confidence_band."""
- eval_points = np.linspace(*dist.interval(0.99), 10)
- cdf_at_eval_points = dist.cdf(eval_points)
-
- ecdf_lower, ecdf_upper = _get_pointwise_confidence_band(prob, ndraws, cdf_at_eval_points)
-
- # check basic properties
- assert np.all(ecdf_lower >= 0)
- assert np.all(ecdf_upper <= 1)
- assert np.all(ecdf_lower <= ecdf_upper)
-
- # use simulation to estimate lower and upper bounds on pointwise probability
- in_interval = []
- random_state = np.random.default_rng(seed)
- for _ in range(num_trials):
- ecdf = _simulate_ecdf(ndraws, eval_points, dist.rvs, random_state=random_state)
- in_interval.append((ecdf_lower <= ecdf) & (ecdf < ecdf_upper))
- asymptotic_dist = scipy.stats.norm(
- np.mean(in_interval, axis=0), scipy.stats.sem(in_interval, axis=0)
- )
- prob_lower, prob_upper = asymptotic_dist.interval(0.999)
-
- # check target probability within all bounds
- assert np.all(prob_lower <= prob)
- assert np.all(prob <= prob_upper)
-
-
-@pytest.mark.parametrize("prob", [0.8, 0.9])
-@pytest.mark.parametrize(
- "dist, rvs",
- [
- (scipy.stats.norm(3, 10), scipy.stats.norm(3, 10).rvs),
- (scipy.stats.norm(3, 10), None),
- (scipy.stats.poisson(100), scipy.stats.poisson(100).rvs),
- ],
- ids=["continuous", "continuous default rvs", "discrete"],
-)
-@pytest.mark.parametrize("ndraws", [10_000])
-@pytest.mark.parametrize("method", ["pointwise", "optimized", "simulated"])
-@pytest.mark.parametrize("use_numba", numba_options)
-def test_ecdf_confidence_band(
- dist, rvs, prob, ndraws, method, use_numba, num_trials=1_000, seed=57
-):
- """Test test_ecdf_confidence_band."""
- if use_numba and method != "optimized":
- pytest.skip("Numba only used in optimized method")
-
- eval_points = np.linspace(*dist.interval(0.99), 10)
- cdf_at_eval_points = dist.cdf(eval_points)
- random_state = np.random.default_rng(seed)
-
- ecdf_lower, ecdf_upper = ecdf_confidence_band(
- ndraws,
- eval_points,
- cdf_at_eval_points,
- prob=prob,
- rvs=rvs,
- random_state=random_state,
- method=method,
- )
-
- if method == "pointwise":
- # these values tested elsewhere, we just make sure they're the same
- ecdf_lower_pointwise, ecdf_upper_pointwise = _get_pointwise_confidence_band(
- prob, ndraws, cdf_at_eval_points
- )
- assert np.array_equal(ecdf_lower, ecdf_lower_pointwise)
- assert np.array_equal(ecdf_upper, ecdf_upper_pointwise)
- return
-
- # check basic properties
- assert np.all(ecdf_lower >= 0)
- assert np.all(ecdf_upper <= 1)
- assert np.all(ecdf_lower <= ecdf_upper)
-
- # use simulation to estimate lower and upper bounds on simultaneous probability
- in_envelope = []
- random_state = np.random.default_rng(seed)
- for _ in range(num_trials):
- ecdf = _simulate_ecdf(ndraws, eval_points, dist.rvs, random_state=random_state)
- in_envelope.append(np.all(ecdf_lower <= ecdf) & np.all(ecdf < ecdf_upper))
- asymptotic_dist = scipy.stats.norm(np.mean(in_envelope), scipy.stats.sem(in_envelope))
- prob_lower, prob_upper = asymptotic_dist.interval(0.999)
-
- # check target probability within bounds
- assert prob_lower <= prob <= prob_upper
diff --git a/arviz/tests/base_tests/test_stats_numba.py b/arviz/tests/base_tests/test_stats_numba.py
deleted file mode 100644
index 8b76bde113..0000000000
--- a/arviz/tests/base_tests/test_stats_numba.py
+++ /dev/null
@@ -1,45 +0,0 @@
-# pylint: disable=redefined-outer-name, no-member
-import numpy as np
-import pytest
-
-from ...rcparams import rcParams
-from ...stats import r2_score, summary
-from ...utils import Numba
-from ..helpers import ( # pylint: disable=unused-import
- check_multiple_attrs,
- importorskip,
- multidim_models,
-)
-from .test_stats import centered_eight, non_centered_eight # pylint: disable=unused-import
-
-numba = importorskip("numba")
-
-rcParams["data.load"] = "eager"
-
-
-@pytest.mark.parametrize("circ_var_names", [["mu"], None])
-def test_summary_circ_vars(centered_eight, circ_var_names):
- assert summary(centered_eight, circ_var_names=circ_var_names) is not None
- state = Numba.numba_flag
- Numba.disable_numba()
- assert summary(centered_eight, circ_var_names=circ_var_names) is not NotImplementedError
- Numba.enable_numba()
- assert state == Numba.numba_flag
-
-
-def test_numba_stats():
- """Numba test for r2_score"""
- state = Numba.numba_flag # Store the current state of Numba
- set_1 = np.random.randn(100, 100)
- set_2 = np.random.randn(100, 100)
- set_3 = np.random.rand(100)
- set_4 = np.random.rand(100)
- Numba.disable_numba()
- non_numba = r2_score(set_1, set_2)
- non_numba_one_dimensional = r2_score(set_3, set_4)
- Numba.enable_numba()
- with_numba = r2_score(set_1, set_2)
- with_numba_one_dimensional = r2_score(set_3, set_4)
- assert state == Numba.numba_flag # Ensure that initial state = final state
- assert np.allclose(non_numba, with_numba)
- assert np.allclose(non_numba_one_dimensional, with_numba_one_dimensional)
diff --git a/arviz/tests/base_tests/test_stats_utils.py b/arviz/tests/base_tests/test_stats_utils.py
deleted file mode 100644
index b16169c55b..0000000000
--- a/arviz/tests/base_tests/test_stats_utils.py
+++ /dev/null
@@ -1,384 +0,0 @@
-"""Tests for stats_utils."""
-
-# pylint: disable=no-member
-import numpy as np
-import pytest
-from numpy.testing import assert_array_almost_equal
-from scipy.special import logsumexp
-from scipy.stats import circstd
-
-from ...data import from_dict, load_arviz_data
-from ...stats.density_utils import histogram
-from ...stats.stats_utils import (
- ELPDData,
- _angle,
- _circfunc,
- _circular_standard_deviation,
- _sqrt,
- get_log_likelihood,
-)
-from ...stats.stats_utils import logsumexp as _logsumexp
-from ...stats.stats_utils import make_ufunc, not_valid, stats_variance_2d, wrap_xarray_ufunc
-
-
-@pytest.mark.parametrize("ary_dtype", [np.float64, np.float32, np.int32, np.int64])
-@pytest.mark.parametrize("axis", [None, 0, 1, (-2, -1)])
-@pytest.mark.parametrize("b", [None, 0, 1 / 100, 1 / 101])
-@pytest.mark.parametrize("keepdims", [True, False])
-def test_logsumexp_b(ary_dtype, axis, b, keepdims):
- """Test ArviZ implementation of logsumexp.
-
- Test also compares against Scipy implementation.
- Case where b=None, they are equal. (N=len(ary))
- Second case where b=x, and x is 1/(number of elements), they are almost equal.
-
- Test tests against b parameter.
- """
- ary = np.random.randn(100, 101).astype(ary_dtype) # pylint: disable=no-member
- assert _logsumexp(ary=ary, axis=axis, b=b, keepdims=keepdims, copy=True) is not None
- ary = ary.copy()
- assert _logsumexp(ary=ary, axis=axis, b=b, keepdims=keepdims, copy=False) is not None
- out = np.empty(5)
- assert _logsumexp(ary=np.random.randn(10, 5), axis=0, out=out) is not None
-
- # Scipy implementation
- scipy_results = logsumexp(ary, b=b, axis=axis, keepdims=keepdims)
- arviz_results = _logsumexp(ary, b=b, axis=axis, keepdims=keepdims)
-
- assert_array_almost_equal(scipy_results, arviz_results)
-
-
-@pytest.mark.parametrize("ary_dtype", [np.float64, np.float32, np.int32, np.int64])
-@pytest.mark.parametrize("axis", [None, 0, 1, (-2, -1)])
-@pytest.mark.parametrize("b_inv", [None, 0, 100, 101])
-@pytest.mark.parametrize("keepdims", [True, False])
-def test_logsumexp_b_inv(ary_dtype, axis, b_inv, keepdims):
- """Test ArviZ implementation of logsumexp.
-
- Test also compares against Scipy implementation.
- Case where b=None, they are equal. (N=len(ary))
- Second case where b=x, and x is 1/(number of elements), they are almost equal.
-
- Test tests against b_inv parameter.
- """
- ary = np.random.randn(100, 101).astype(ary_dtype) # pylint: disable=no-member
- assert _logsumexp(ary=ary, axis=axis, b_inv=b_inv, keepdims=keepdims, copy=True) is not None
- ary = ary.copy()
- assert _logsumexp(ary=ary, axis=axis, b_inv=b_inv, keepdims=keepdims, copy=False) is not None
- out = np.empty(5)
- assert _logsumexp(ary=np.random.randn(10, 5), axis=0, out=out) is not None
-
- if b_inv != 0:
- # Scipy implementation when b_inv != 0
- b_scipy = 1 / b_inv if b_inv is not None else None
- scipy_results = logsumexp(ary, b=b_scipy, axis=axis, keepdims=keepdims)
- arviz_results = _logsumexp(ary, b_inv=b_inv, axis=axis, keepdims=keepdims)
-
- assert_array_almost_equal(scipy_results, arviz_results)
-
-
-@pytest.mark.parametrize("quantile", ((0.5,), (0.5, 0.1)))
-@pytest.mark.parametrize("arg", (True, False))
-def test_wrap_ufunc_output(quantile, arg):
- ary = np.random.randn(4, 100)
- n_output = len(quantile)
- if arg:
- res = wrap_xarray_ufunc(
- np.quantile, ary, ufunc_kwargs={"n_output": n_output}, func_args=(quantile,)
- )
- elif n_output == 1:
- res = wrap_xarray_ufunc(np.quantile, ary, func_kwargs={"q": quantile})
- else:
- res = wrap_xarray_ufunc(
- np.quantile, ary, ufunc_kwargs={"n_output": n_output}, func_kwargs={"q": quantile}
- )
- if n_output == 1:
- assert not isinstance(res, tuple)
- else:
- assert isinstance(res, tuple)
- assert len(res) == n_output
-
-
-@pytest.mark.parametrize("out_shape", ((1, 2), (1, 2, 3), (2, 3, 4, 5)))
-@pytest.mark.parametrize("input_dim", ((4, 100), (4, 100, 3), (4, 100, 4, 5)))
-def test_wrap_ufunc_out_shape(out_shape, input_dim):
- func = lambda x: np.random.rand(*out_shape)
- ary = np.ones(input_dim)
- res = wrap_xarray_ufunc(
- func, ary, func_kwargs={"out_shape": out_shape}, ufunc_kwargs={"n_dims": 1}
- )
- assert res.shape == (*ary.shape[:-1], *out_shape)
-
-
-def test_wrap_ufunc_out_shape_multi_input():
- out_shape = (2, 4)
- func = lambda x, y: np.random.rand(*out_shape)
- ary1 = np.ones((4, 100))
- ary2 = np.ones((4, 5))
- res = wrap_xarray_ufunc(
- func, ary1, ary2, func_kwargs={"out_shape": out_shape}, ufunc_kwargs={"n_dims": 1}
- )
- assert res.shape == (*ary1.shape[:-1], *out_shape)
-
-
-def test_wrap_ufunc_out_shape_multi_output_same():
- func = lambda x: (np.random.rand(1, 2), np.random.rand(1, 2))
- ary = np.ones((4, 100))
- res1, res2 = wrap_xarray_ufunc(
- func,
- ary,
- func_kwargs={"out_shape": ((1, 2), (1, 2))},
- ufunc_kwargs={"n_dims": 1, "n_output": 2},
- )
- assert res1.shape == (*ary.shape[:-1], 1, 2)
- assert res2.shape == (*ary.shape[:-1], 1, 2)
-
-
-def test_wrap_ufunc_out_shape_multi_output_diff():
- func = lambda x: (np.random.rand(5, 3), np.random.rand(10, 4))
- ary = np.ones((4, 100))
- res1, res2 = wrap_xarray_ufunc(
- func,
- ary,
- func_kwargs={"out_shape": ((5, 3), (10, 4))},
- ufunc_kwargs={"n_dims": 1, "n_output": 2},
- )
- assert res1.shape == (*ary.shape[:-1], 5, 3)
- assert res2.shape == (*ary.shape[:-1], 10, 4)
-
-
-@pytest.mark.parametrize("n_output", (1, 2, 3))
-def test_make_ufunc(n_output):
- if n_output == 3:
- func = lambda x: (np.mean(x), np.mean(x), np.mean(x))
- elif n_output == 2:
- func = lambda x: (np.mean(x), np.mean(x))
- else:
- func = np.mean
- ufunc = make_ufunc(func, n_dims=1, n_output=n_output)
- ary = np.ones((4, 100))
- res = ufunc(ary)
- if n_output > 1:
- assert all(len(res_i) == 4 for res_i in res)
- assert all((res_i == 1).all() for res_i in res)
- else:
- assert len(res) == 4
- assert (res == 1).all()
-
-
-@pytest.mark.parametrize("n_output", (1, 2, 3))
-def test_make_ufunc_out(n_output):
- if n_output == 3:
- func = lambda x: (np.mean(x), np.mean(x), np.mean(x))
- res = (np.empty((4,)), np.empty((4,)), np.empty((4,)))
- elif n_output == 2:
- func = lambda x: (np.mean(x), np.mean(x))
- res = (np.empty((4,)), np.empty((4,)))
- else:
- func = np.mean
- res = np.empty((4,))
- ufunc = make_ufunc(func, n_dims=1, n_output=n_output)
- ary = np.ones((4, 100))
- ufunc(ary, out=res)
- if n_output > 1:
- assert all(len(res_i) == 4 for res_i in res)
- assert all((res_i == 1).all() for res_i in res)
- else:
- assert len(res) == 4
- assert (res == 1).all()
-
-
-def test_make_ufunc_bad_ndim():
- with pytest.raises(TypeError):
- make_ufunc(np.mean, n_dims=0)
-
-
-@pytest.mark.parametrize("n_output", (1, 2, 3))
-def test_make_ufunc_out_bad(n_output):
- if n_output == 3:
- func = lambda x: (np.mean(x), np.mean(x), np.mean(x))
- res = (np.empty((100,)), np.empty((100,)))
- elif n_output == 2:
- func = lambda x: (np.mean(x), np.mean(x))
- res = np.empty((100,))
- else:
- func = np.mean
- res = np.empty((100,))
- ufunc = make_ufunc(func, n_dims=1, n_output=n_output)
- ary = np.ones((4, 100))
- with pytest.raises(TypeError):
- ufunc(ary, out=res)
-
-
-@pytest.mark.parametrize("how", ("all", "any"))
-def test_nan(how):
- assert not not_valid(np.ones(10), check_shape=False, nan_kwargs=dict(how=how))
- if how == "any":
- assert not_valid(
- np.concatenate((np.random.randn(100), np.full(2, np.nan))),
- check_shape=False,
- nan_kwargs=dict(how=how),
- )
- else:
- assert not not_valid(
- np.concatenate((np.random.randn(100), np.full(2, np.nan))),
- check_shape=False,
- nan_kwargs=dict(how=how),
- )
- assert not_valid(np.full(10, np.nan), check_shape=False, nan_kwargs=dict(how=how))
-
-
-@pytest.mark.parametrize("axis", (-1, 0, 1))
-def test_nan_axis(axis):
- data = np.random.randn(4, 100)
- data[0, 0] = np.nan # pylint: disable=unsupported-assignment-operation
- axis_ = (len(data.shape) + axis) if axis < 0 else axis
- assert not_valid(data, check_shape=False, nan_kwargs=dict(how="any"))
- assert not_valid(data, check_shape=False, nan_kwargs=dict(how="any", axis=axis)).any()
- assert not not_valid(data, check_shape=False, nan_kwargs=dict(how="any", axis=axis)).all()
- assert not_valid(data, check_shape=False, nan_kwargs=dict(how="any", axis=axis)).shape == tuple(
- dim for ax, dim in enumerate(data.shape) if ax != axis_
- )
-
-
-def test_valid_shape():
- assert not not_valid(
- np.ones((2, 200)), check_nan=False, shape_kwargs=dict(min_chains=2, min_draws=100)
- )
- assert not not_valid(
- np.ones((200, 2)), check_nan=False, shape_kwargs=dict(min_chains=100, min_draws=2)
- )
- assert not_valid(
- np.ones((10, 10)), check_nan=False, shape_kwargs=dict(min_chains=2, min_draws=100)
- )
- assert not_valid(
- np.ones((10, 10)), check_nan=False, shape_kwargs=dict(min_chains=100, min_draws=2)
- )
-
-
-def test_get_log_likelihood():
- idata = from_dict(
- log_likelihood={
- "y1": np.random.normal(size=(4, 100, 6)),
- "y2": np.random.normal(size=(4, 100, 8)),
- }
- )
- lik1 = get_log_likelihood(idata, "y1")
- lik2 = get_log_likelihood(idata, "y2")
- assert lik1.shape == (4, 100, 6)
- assert lik2.shape == (4, 100, 8)
-
-
-def test_get_log_likelihood_warning():
- idata = from_dict(
- sample_stats={
- "log_likelihood": np.random.normal(size=(4, 100, 6)),
- }
- )
- with pytest.warns(DeprecationWarning):
- get_log_likelihood(idata)
-
-
-def test_get_log_likelihood_no_var_name():
- idata = from_dict(
- log_likelihood={
- "y1": np.random.normal(size=(4, 100, 6)),
- "y2": np.random.normal(size=(4, 100, 8)),
- }
- )
- with pytest.raises(TypeError, match="Found several"):
- get_log_likelihood(idata)
-
-
-def test_get_log_likelihood_no_group():
- idata = from_dict(
- posterior={
- "a": np.random.normal(size=(4, 100)),
- "b": np.random.normal(size=(4, 100)),
- }
- )
- with pytest.raises(TypeError, match="log likelihood not found"):
- get_log_likelihood(idata)
-
-
-def test_elpd_data_error():
- with pytest.raises(IndexError):
- repr(ELPDData(data=[0, 1, 2], index=["not IC", "se", "p"]))
-
-
-def test_stats_variance_1d():
- """Test for stats_variance_1d."""
- data = np.random.rand(1000000)
- assert np.allclose(np.var(data), stats_variance_2d(data))
- assert np.allclose(np.var(data, ddof=1), stats_variance_2d(data, ddof=1))
-
-
-def test_stats_variance_2d():
- """Test for stats_variance_2d."""
- data_1 = np.random.randn(1000, 1000)
- data_2 = np.random.randn(1000000)
- school = load_arviz_data("centered_eight").posterior["mu"].values
- n_school = load_arviz_data("non_centered_eight").posterior["mu"].values
- assert np.allclose(np.var(school, ddof=1, axis=1), stats_variance_2d(school, ddof=1, axis=1))
- assert np.allclose(np.var(school, ddof=1, axis=0), stats_variance_2d(school, ddof=1, axis=0))
- assert np.allclose(
- np.var(n_school, ddof=1, axis=1), stats_variance_2d(n_school, ddof=1, axis=1)
- )
- assert np.allclose(
- np.var(n_school, ddof=1, axis=0), stats_variance_2d(n_school, ddof=1, axis=0)
- )
- assert np.allclose(np.var(data_2), stats_variance_2d(data_2))
- assert np.allclose(np.var(data_2, ddof=1), stats_variance_2d(data_2, ddof=1))
- assert np.allclose(np.var(data_1, axis=0), stats_variance_2d(data_1, axis=0))
- assert np.allclose(np.var(data_1, axis=1), stats_variance_2d(data_1, axis=1))
- assert np.allclose(np.var(data_1, axis=0, ddof=1), stats_variance_2d(data_1, axis=0, ddof=1))
- assert np.allclose(np.var(data_1, axis=1, ddof=1), stats_variance_2d(data_1, axis=1, ddof=1))
-
-
-def test_variance_bad_data():
- """Test for variance when the data range is extremely wide."""
- data = np.array([1e20, 200e-10, 1e-17, 432e9, 2500432, 23e5, 16e-7])
- assert np.allclose(stats_variance_2d(data), np.var(data))
- assert np.allclose(stats_variance_2d(data, ddof=1), np.var(data, ddof=1))
- assert not np.allclose(stats_variance_2d(data), np.var(data, ddof=1))
-
-
-def test_histogram():
- school = load_arviz_data("non_centered_eight").posterior["mu"].values
- k_count_az, k_dens_az, _ = histogram(school, bins=np.asarray([-np.inf, 0.5, 0.7, 1, np.inf]))
- k_dens_np, *_ = np.histogram(school, bins=[-np.inf, 0.5, 0.7, 1, np.inf], density=True)
- k_count_np, *_ = np.histogram(school, bins=[-np.inf, 0.5, 0.7, 1, np.inf], density=False)
- assert np.allclose(k_count_az, k_count_np)
- assert np.allclose(k_dens_az, k_dens_np)
-
-
-def test_sqrt():
- x = np.random.rand(100)
- y = np.random.rand(100)
- assert np.allclose(_sqrt(x, y), np.sqrt(x + y))
-
-
-def test_angle():
- x = np.random.randn(100)
- high = 8
- low = 4
- res = (x - low) * 2 * np.pi / (high - low)
- assert np.allclose(_angle(x, low, high, np.pi), res)
-
-
-def test_circfunc():
- school = load_arviz_data("centered_eight").posterior["mu"].values
- a_a = _circfunc(school, 8, 4, skipna=False)
- assert np.allclose(a_a, _angle(school, 4, 8, np.pi))
-
-
-@pytest.mark.parametrize(
- "data", (np.random.randn(100), np.random.randn(100, 100), np.random.randn(100, 100, 100))
-)
-def test_circular_standard_deviation_1d(data):
- high = 8
- low = 4
- assert np.allclose(
- _circular_standard_deviation(data, high=high, low=low),
- circstd(data, high=high, low=low),
- )
diff --git a/arviz/tests/base_tests/test_utils.py b/arviz/tests/base_tests/test_utils.py
deleted file mode 100644
index 4f03b43afe..0000000000
--- a/arviz/tests/base_tests/test_utils.py
+++ /dev/null
@@ -1,376 +0,0 @@
-"""Tests for arviz.utils."""
-
-# pylint: disable=redefined-outer-name, no-member
-from unittest.mock import Mock
-
-import numpy as np
-import pytest
-import scipy.stats as st
-
-from ...data import dict_to_dataset, from_dict, load_arviz_data
-from ...stats.density_utils import _circular_mean, _normalize_angle, _find_hdi_contours
-from ...utils import (
- _stack,
- _subset_list,
- _var_names,
- expand_dims,
- flatten_inference_data_to_dict,
- one_de,
- two_de,
-)
-from ..helpers import RandomVariableTestClass
-
-
-@pytest.fixture(scope="session")
-def inference_data():
- centered_eight = load_arviz_data("centered_eight")
- return centered_eight
-
-
-@pytest.fixture(scope="session")
-def data():
- centered_eight = load_arviz_data("centered_eight")
- return centered_eight.posterior
-
-
-@pytest.mark.parametrize(
- "var_names_expected",
- [
- ("mu", ["mu"]),
- (None, None),
- (["mu", "tau"], ["mu", "tau"]),
- ("~mu", ["theta", "tau"]),
- (["~mu"], ["theta", "tau"]),
- ],
-)
-def test_var_names(var_names_expected, data):
- """Test var_name handling"""
- var_names, expected = var_names_expected
- assert _var_names(var_names, data) == expected
-
-
-def test_var_names_warning():
- """Test confusing var_name handling"""
- data = from_dict(
- posterior={
- "~mu": np.random.randn(2, 10),
- "mu": -np.random.randn(2, 10), # pylint: disable=invalid-unary-operand-type
- "theta": np.random.randn(2, 10, 8),
- }
- ).posterior
- var_names = expected = ["~mu"]
- with pytest.warns(UserWarning):
- assert _var_names(var_names, data) == expected
-
-
-def test_var_names_key_error(data):
- with pytest.raises(KeyError, match="bad_var_name"):
- _var_names(("theta", "tau", "bad_var_name"), data)
-
-
-@pytest.mark.parametrize(
- "var_args",
- [
- (["ta"], ["beta1", "beta2", "theta"], "like"),
- (["~beta"], ["phi", "theta"], "like"),
- (["beta[0-9]+"], ["beta1", "beta2"], "regex"),
- (["^p"], ["phi"], "regex"),
- (["~^t"], ["beta1", "beta2", "phi"], "regex"),
- ],
-)
-def test_var_names_filter_multiple_input(var_args):
- samples = np.random.randn(10)
- data1 = dict_to_dataset({"beta1": samples, "beta2": samples, "phi": samples})
- data2 = dict_to_dataset({"beta1": samples, "beta2": samples, "theta": samples})
- data = [data1, data2]
- var_names, expected, filter_vars = var_args
- assert _var_names(var_names, data, filter_vars) == expected
-
-
-@pytest.mark.parametrize(
- "var_args",
- [
- (["alpha", "beta"], ["alpha", "beta1", "beta2"], "like"),
- (["~beta"], ["alpha", "p1", "p2", "phi", "theta", "theta_t"], "like"),
- (["theta"], ["theta", "theta_t"], "like"),
- (["~theta"], ["alpha", "beta1", "beta2", "p1", "p2", "phi"], "like"),
- (["p"], ["alpha", "p1", "p2", "phi"], "like"),
- (["~p"], ["beta1", "beta2", "theta", "theta_t"], "like"),
- (["^bet"], ["beta1", "beta2"], "regex"),
- (["^p"], ["p1", "p2", "phi"], "regex"),
- (["~^p"], ["alpha", "beta1", "beta2", "theta", "theta_t"], "regex"),
- (["p[0-9]+"], ["p1", "p2"], "regex"),
- (["~p[0-9]+"], ["alpha", "beta1", "beta2", "phi", "theta", "theta_t"], "regex"),
- ],
-)
-def test_var_names_filter(var_args):
- """Test var_names filter with partial naming or regular expressions."""
- samples = np.random.randn(10)
- data = dict_to_dataset(
- {
- "alpha": samples,
- "beta1": samples,
- "beta2": samples,
- "p1": samples,
- "p2": samples,
- "phi": samples,
- "theta": samples,
- "theta_t": samples,
- }
- )
- var_names, expected, filter_vars = var_args
- assert _var_names(var_names, data, filter_vars) == expected
-
-
-def test_nonstring_var_names():
- """Check that non-string variables are preserved"""
- mu = RandomVariableTestClass("mu")
- samples = np.random.randn(10)
- data = dict_to_dataset({mu: samples})
- assert _var_names([mu], data) == [mu]
-
-
-def test_var_names_filter_invalid_argument():
- """Check invalid argument raises."""
- samples = np.random.randn(10)
- data = dict_to_dataset({"alpha": samples})
- msg = r"^\'filter_vars\' can only be None, \'like\', or \'regex\', got: 'foo'$"
- with pytest.raises(ValueError, match=msg):
- assert _var_names(["alpha"], data, filter_vars="foo")
-
-
-def test_subset_list_negation_not_found():
- """Check there is a warning if negation pattern is ignored"""
- names = ["mu", "theta"]
- with pytest.warns(UserWarning, match=".+not.+found.+"):
- assert _subset_list("~tau", names) == names
-
-
-@pytest.fixture(scope="function")
-def utils_with_numba_import_fail(monkeypatch):
- """Patch numba in utils so when its imported it raises ImportError"""
- failed_import = Mock()
- failed_import.side_effect = ImportError
-
- from ... import utils
-
- monkeypatch.setattr(utils.importlib, "import_module", failed_import)
- return utils
-
-
-def test_conditional_jit_decorator_no_numba(utils_with_numba_import_fail):
- """Tests to see if Numba jit code block is skipped with Import Failure
-
- Test can be distinguished from test_conditional_jit__numba_decorator
- by use of debugger or coverage tool
- """
-
- @utils_with_numba_import_fail.conditional_jit
- def func():
- return "Numba not used"
-
- assert func() == "Numba not used"
-
-
-def test_conditional_vect_decorator_no_numba(utils_with_numba_import_fail):
- """Tests to see if Numba vectorize code block is skipped with Import Failure
-
- Test can be distinguished from test_conditional_vect__numba_decorator
- by use of debugger or coverage tool
- """
-
- @utils_with_numba_import_fail.conditional_vect
- def func():
- return "Numba not used"
-
- assert func() == "Numba not used"
-
-
-def test_conditional_jit_numba_decorator():
- """Tests to see if Numba is used.
-
- Test can be distinguished from test_conditional_jit_decorator_no_numba
- by use of debugger or coverage tool
- """
- from ... import utils
-
- @utils.conditional_jit
- def func():
- return True
-
- assert func()
-
-
-def test_conditional_vect_numba_decorator():
- """Tests to see if Numba is used.
-
- Test can be distinguished from test_conditional_jit_decorator_no_numba
- by use of debugger or coverage tool
- """
- from ... import utils
-
- @utils.conditional_vect
- def func(a_a, b_b):
- return a_a + b_b
-
- value_one = np.random.randn(10)
- value_two = np.random.randn(10)
- assert np.allclose(func(value_one, value_two), value_one + value_two)
-
-
-def test_conditional_vect_numba_decorator_keyword(monkeypatch):
- """Checks else statement and vect keyword argument"""
- from ... import utils
-
- # Mock import lib to return numba with hit method which returns a function that returns kwargs
- numba_mock = Mock()
- monkeypatch.setattr(utils.importlib, "import_module", lambda x: numba_mock)
-
- def vectorize(**kwargs):
- """overwrite numba.vectorize function"""
- return lambda x: (x(), kwargs)
-
- numba_mock.vectorize = vectorize
-
- @utils.conditional_vect(keyword_argument="A keyword argument")
- def placeholder_func():
- """This function does nothing"""
- return "output"
-
- # pylint: disable=unpacking-non-sequence
- function_results, wrapper_result = placeholder_func
- assert wrapper_result == {"keyword_argument": "A keyword argument"}
- assert function_results == "output"
-
-
-def test_stack():
- x = np.random.randn(10, 4, 6)
- y = np.random.randn(100, 4, 6)
- assert x.shape[1:] == y.shape[1:]
- assert np.allclose(np.vstack((x, y)), _stack(x, y))
- assert _stack
-
-
-@pytest.mark.parametrize("data", [np.random.randn(1000), np.random.randn(1000).tolist()])
-def test_two_de(data):
- """Test to check for custom atleast_2d. List added to test for a non ndarray case."""
- assert np.allclose(two_de(data), np.atleast_2d(data))
-
-
-@pytest.mark.parametrize("data", [np.random.randn(100), np.random.randn(100).tolist()])
-def test_one_de(data):
- """Test to check for custom atleast_1d. List added to test for a non ndarray case."""
- assert np.allclose(one_de(data), np.atleast_1d(data))
-
-
-@pytest.mark.parametrize("data", [np.random.randn(100), np.random.randn(100).tolist()])
-def test_expand_dims(data):
- """Test to check for custom expand_dims. List added to test for a non ndarray case."""
- assert np.allclose(expand_dims(data), np.expand_dims(data, 0))
-
-
-@pytest.mark.parametrize("var_names", [None, "mu", ["mu", "tau"]])
-@pytest.mark.parametrize(
- "groups", [None, "posterior_groups", "prior_groups", ["posterior", "sample_stats"]]
-)
-@pytest.mark.parametrize("dimensions", [None, "draw", ["chain", "draw"]])
-@pytest.mark.parametrize("group_info", [True, False])
-@pytest.mark.parametrize(
- "var_name_format", [None, "brackets", "underscore", "cds", ((",", "[", "]"), ("_", ""))]
-)
-@pytest.mark.parametrize("index_origin", [None, 0, 1])
-def test_flatten_inference_data_to_dict(
- inference_data, var_names, groups, dimensions, group_info, var_name_format, index_origin
-):
- """Test flattening (stacking) inference data (subgroups) for dictionary."""
- res_dict = flatten_inference_data_to_dict(
- data=inference_data,
- var_names=var_names,
- groups=groups,
- dimensions=dimensions,
- group_info=group_info,
- var_name_format=var_name_format,
- index_origin=index_origin,
- )
- assert res_dict
- assert "draw" in res_dict
- assert any("mu" in item for item in res_dict)
- if group_info:
- if groups != "prior_groups":
- assert any("posterior" in item for item in res_dict)
- if var_names is None:
- assert any("sample_stats" in item for item in res_dict)
- else:
- assert any("prior" in item for item in res_dict)
- elif groups == "prior_groups":
- assert all("prior" not in item for item in res_dict)
-
- else:
- assert all("posterior" not in item for item in res_dict)
- if var_names is None:
- assert all("sample_stats" not in item for item in res_dict)
-
-
-@pytest.mark.parametrize("mean", [0, np.pi, 4 * np.pi, -2 * np.pi, -10 * np.pi])
-def test_circular_mean_scipy(mean):
- """Test our `_circular_mean()` function gives same result than Scipy version."""
- rvs = st.vonmises.rvs(loc=mean, kappa=1, size=1000)
- mean_az = _circular_mean(rvs)
- mean_sp = st.circmean(rvs, low=-np.pi, high=np.pi)
- np.testing.assert_almost_equal(mean_az, mean_sp)
-
-
-@pytest.mark.parametrize("mean", [0, np.pi, 4 * np.pi, -2 * np.pi, -10 * np.pi])
-def test_normalize_angle(mean):
- """Testing _normalize_angles() return values between expected bounds"""
- rvs = st.vonmises.rvs(loc=mean, kappa=1, size=1000)
- values = _normalize_angle(rvs, zero_centered=True)
- assert ((-np.pi <= values) & (values <= np.pi)).all()
-
- values = _normalize_angle(rvs, zero_centered=False)
- assert ((values >= 0) & (values <= 2 * np.pi)).all()
-
-
-@pytest.mark.parametrize("mean", [[0, 0], [1, 1]])
-@pytest.mark.parametrize(
- "cov",
- [
- np.diag([1, 1]),
- np.diag([0.5, 0.5]),
- np.diag([0.25, 1]),
- np.array([[0.4, 0.2], [0.2, 0.8]]),
- ],
-)
-@pytest.mark.parametrize("contour_sigma", [np.array([1, 2, 3])])
-def test_find_hdi_contours(mean, cov, contour_sigma):
- """Test `_find_hdi_contours()` against SciPy's multivariate normal distribution."""
- # Set up scipy distribution
- prob_dist = st.multivariate_normal(mean, cov)
-
- # Find standard deviations and eigenvectors
- eigenvals, eigenvecs = np.linalg.eig(cov)
- eigenvecs = eigenvecs.T
- stdevs = np.sqrt(eigenvals)
-
- # Find min and max for grid at 7-sigma contour
- extremes = np.empty((4, 2))
- for i in range(4):
- extremes[i] = mean + (-1) ** i * 7 * stdevs[i // 2] * eigenvecs[i // 2]
- x_min, y_min = np.amin(extremes, axis=0)
- x_max, y_max = np.amax(extremes, axis=0)
-
- # Create 256x256 grid
- x = np.linspace(x_min, x_max, 256)
- y = np.linspace(y_min, y_max, 256)
- grid = np.dstack(np.meshgrid(x, y))
-
- density = prob_dist.pdf(grid)
-
- contour_sp = np.empty(contour_sigma.shape)
- for idx, sigma in enumerate(contour_sigma):
- contour_sp[idx] = prob_dist.pdf(mean + sigma * stdevs[0] * eigenvecs[0])
-
- hdi_probs = 1 - np.exp(-0.5 * contour_sigma**2)
- contour_az = _find_hdi_contours(density, hdi_probs)
-
- np.testing.assert_allclose(contour_sp, contour_az, rtol=1e-2, atol=1e-4)
diff --git a/arviz/tests/base_tests/test_utils_numba.py b/arviz/tests/base_tests/test_utils_numba.py
deleted file mode 100644
index b2bdfe291d..0000000000
--- a/arviz/tests/base_tests/test_utils_numba.py
+++ /dev/null
@@ -1,87 +0,0 @@
-# pylint: disable=redefined-outer-name, no-member
-"""Tests for arviz.utils."""
-import importlib
-from unittest.mock import Mock
-
-import numpy as np
-import pytest
-
-from ...stats.stats_utils import stats_variance_2d as svar
-from ...utils import Numba, _numba_var, numba_check
-from ..helpers import importorskip
-from .test_utils import utils_with_numba_import_fail # pylint: disable=unused-import
-
-importorskip("numba")
-
-
-def test_utils_fixture(utils_with_numba_import_fail):
- """Test of utils fixture to ensure mock is applied correctly"""
-
- # If Numba doesn't exist in dev environment this will raise an ImportError
- import numba # pylint: disable=unused-import,W0612
-
- with pytest.raises(ImportError):
- utils_with_numba_import_fail.importlib.import_module("numba")
-
-
-def test_conditional_jit_numba_decorator_keyword(monkeypatch):
- """Checks else statement and JIT keyword argument"""
- from ... import utils
-
- # Mock import lib to return numba with hit method which returns a function that returns kwargs
- numba_mock = Mock()
- monkeypatch.setattr(utils.importlib, "import_module", lambda x: numba_mock)
-
- def jit(**kwargs):
- """overwrite numba.jit function"""
- return lambda fn: lambda: (fn(), kwargs)
-
- numba_mock.jit = jit
-
- @utils.conditional_jit(keyword_argument="A keyword argument")
- def placeholder_func():
- """This function does nothing"""
- return "output"
-
- # pylint: disable=unpacking-non-sequence
- function_results, wrapper_result = placeholder_func()
- assert wrapper_result == {"keyword_argument": "A keyword argument", "nopython": True}
- assert function_results == "output"
-
-
-def test_numba_check():
- """Test for numba_check"""
- numba = importlib.util.find_spec("numba")
- flag = numba is not None
- assert flag == numba_check()
-
-
-def test_numba_utils():
- """Test for class Numba."""
- flag = Numba.numba_flag
- assert flag == numba_check()
- Numba.disable_numba()
- val = Numba.numba_flag
- assert not val
- Numba.enable_numba()
- val = Numba.numba_flag
- assert val
- assert flag == Numba.numba_flag
-
-
-@pytest.mark.parametrize("axis", (0, 1))
-@pytest.mark.parametrize("ddof", (0, 1))
-def test_numba_var(axis, ddof):
- """Method to test numba_var."""
- flag = Numba.numba_flag
- data_1 = np.random.randn(100, 100)
- data_2 = np.random.rand(100)
- with_numba_1 = _numba_var(svar, np.var, data_1, axis=axis, ddof=ddof)
- with_numba_2 = _numba_var(svar, np.var, data_2, ddof=ddof)
- Numba.disable_numba()
- non_numba_1 = _numba_var(svar, np.var, data_1, axis=axis, ddof=ddof)
- non_numba_2 = _numba_var(svar, np.var, data_2, ddof=ddof)
- Numba.enable_numba()
- assert flag == Numba.numba_flag
- assert np.allclose(with_numba_1, non_numba_1)
- assert np.allclose(with_numba_2, non_numba_2)
diff --git a/arviz/tests/conftest.py b/arviz/tests/conftest.py
deleted file mode 100644
index a4710f7abd..0000000000
--- a/arviz/tests/conftest.py
+++ /dev/null
@@ -1,46 +0,0 @@
-# pylint: disable=redefined-outer-name
-"""Configuration for test suite."""
-import logging
-import os
-
-import numpy as np
-import pytest
-
-_log = logging.getLogger(__name__)
-
-
-@pytest.fixture(autouse=True)
-def random_seed():
- """Reset numpy random seed generator."""
- np.random.seed(0)
-
-
-def pytest_addoption(parser):
- """Definition for command line option to save figures from tests."""
- parser.addoption("--save", nargs="?", const="test_images", help="Save images rendered by plot")
-
-
-@pytest.fixture(scope="session")
-def save_figs(request):
- """Enable command line switch for saving generation figures upon testing."""
- fig_dir = request.config.getoption("--save")
-
- if fig_dir is not None:
- # Try creating directory if it doesn't exist
- _log.info("Saving generated images in %s", fig_dir)
-
- os.makedirs(fig_dir, exist_ok=True)
- _log.info("Directory %s created", fig_dir)
-
- # Clear all files from the directory
- # Does not alter or delete directories
- for file in os.listdir(fig_dir):
- full_path = os.path.join(fig_dir, file)
-
- try:
- os.remove(full_path)
-
- except OSError:
- _log.info("Failed to remove %s", full_path)
-
- return fig_dir
diff --git a/arviz/tests/external_tests/__init__.py b/arviz/tests/external_tests/__init__.py
deleted file mode 100644
index 43bd40001c..0000000000
--- a/arviz/tests/external_tests/__init__.py
+++ /dev/null
@@ -1 +0,0 @@
-"""Backend test suite."""
diff --git a/arviz/tests/external_tests/test_data_beanmachine.py b/arviz/tests/external_tests/test_data_beanmachine.py
deleted file mode 100644
index 5f2ab86b6d..0000000000
--- a/arviz/tests/external_tests/test_data_beanmachine.py
+++ /dev/null
@@ -1,78 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name
-import numpy as np
-import pytest
-
-from ...data.io_beanmachine import from_beanmachine # pylint: disable=wrong-import-position
-from ..helpers import ( # pylint: disable=unused-import, wrong-import-position
- chains,
- draws,
- eight_schools_params,
- importorskip,
- load_cached_models,
-)
-
-pytest.skip("Ignore beanmachine tests until it supports pytorch 2", allow_module_level=True)
-
-# Skip all tests if beanmachine or pytorch not installed
-torch = importorskip("torch")
-bm = importorskip("beanmachine.ppl")
-dist = torch.distributions
-
-
-class TestDataBeanMachine:
- @pytest.fixture(scope="class")
- def data(self, eight_schools_params, draws, chains):
- class Data:
- model, prior, obj = load_cached_models(
- eight_schools_params,
- draws,
- chains,
- "beanmachine",
- )["beanmachine"]
-
- return Data
-
- @pytest.fixture(scope="class")
- def predictions_data(self, data):
- """Generate predictions for predictions_params"""
- posterior_samples = data.obj
- model = data.model
- predictions = bm.inference.predictive.simulate([model.obs()], posterior_samples)
- return predictions
-
- def get_inference_data(self, eight_schools_params, predictions_data):
- predictions = predictions_data
- return from_beanmachine(
- sampler=predictions,
- coords={
- "school": np.arange(eight_schools_params["J"]),
- "school_pred": np.arange(eight_schools_params["J"]),
- },
- )
-
- def test_inference_data(self, data, eight_schools_params, predictions_data):
- inference_data = self.get_inference_data(eight_schools_params, predictions_data)
- model = data.model
- mu = model.mu()
- tau = model.tau()
- eta = model.eta()
- obs = model.obs()
-
- assert mu in inference_data.posterior
- assert tau in inference_data.posterior
- assert eta in inference_data.posterior
- assert obs in inference_data.posterior_predictive
-
- def test_inference_data_has_log_likelihood_and_observed_data(self, data):
- idata = from_beanmachine(data.obj)
- obs = data.model.obs()
-
- assert obs in idata.log_likelihood
- assert obs in idata.observed_data
-
- def test_inference_data_no_posterior(self, data):
- model = data.model
- # only prior
- inference_data = from_beanmachine(data.prior)
- assert not model.obs() in inference_data.posterior
- assert "observed_data" not in inference_data
diff --git a/arviz/tests/external_tests/test_data_cmdstan.py b/arviz/tests/external_tests/test_data_cmdstan.py
deleted file mode 100644
index 1ce6e95a36..0000000000
--- a/arviz/tests/external_tests/test_data_cmdstan.py
+++ /dev/null
@@ -1,398 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name
-# pylint: disable=too-many-lines
-import os
-
-import numpy as np
-import pytest
-
-from ... import from_cmdstan
-
-from ..helpers import check_multiple_attrs
-
-
-class TestDataCmdStan:
- @pytest.fixture(scope="session")
- def data_directory(self):
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "..", "saved_models")
- return data_directory
-
- @pytest.fixture(scope="class")
- def paths(self, data_directory):
- paths = {
- "no_warmup": [
- os.path.join(data_directory, "cmdstan/output_no_warmup1.csv"),
- os.path.join(data_directory, "cmdstan/output_no_warmup2.csv"),
- os.path.join(data_directory, "cmdstan/output_no_warmup3.csv"),
- os.path.join(data_directory, "cmdstan/output_no_warmup4.csv"),
- ],
- "warmup": [
- os.path.join(data_directory, "cmdstan/output_warmup1.csv"),
- os.path.join(data_directory, "cmdstan/output_warmup2.csv"),
- os.path.join(data_directory, "cmdstan/output_warmup3.csv"),
- os.path.join(data_directory, "cmdstan/output_warmup4.csv"),
- ],
- "no_warmup_glob": os.path.join(data_directory, "cmdstan/output_no_warmup[0-9].csv"),
- "warmup_glob": os.path.join(data_directory, "cmdstan/output_warmup[0-9].csv"),
- "eight_schools_glob": os.path.join(
- data_directory, "cmdstan/eight_schools_output[0-9].csv"
- ),
- "eight_schools": [
- os.path.join(data_directory, "cmdstan/eight_schools_output1.csv"),
- os.path.join(data_directory, "cmdstan/eight_schools_output2.csv"),
- os.path.join(data_directory, "cmdstan/eight_schools_output3.csv"),
- os.path.join(data_directory, "cmdstan/eight_schools_output4.csv"),
- ],
- }
- return paths
-
- @pytest.fixture(scope="class")
- def observed_data_paths(self, data_directory):
- observed_data_paths = [
- os.path.join(data_directory, "cmdstan/eight_schools.data.R"),
- os.path.join(data_directory, "cmdstan/example_stan.data.R"),
- os.path.join(data_directory, "cmdstan/example_stan.json"),
- ]
-
- return observed_data_paths
-
- def get_inference_data(self, posterior, **kwargs):
- return from_cmdstan(posterior=posterior, **kwargs)
-
- def test_sample_stats(self, paths):
- for key, path in paths.items():
- if "missing" in key:
- continue
- inference_data = self.get_inference_data(path)
- assert hasattr(inference_data, "sample_stats")
- assert "step_size" in inference_data.sample_stats.attrs
- assert inference_data.sample_stats.attrs["step_size"] == "stepsize"
-
- def test_inference_data_shapes(self, paths):
- """Assert that shapes are transformed correctly"""
- for key, path in paths.items():
- if "eight" in key or "missing" in key:
- continue
- inference_data = self.get_inference_data(path)
- test_dict = {"posterior": ["x", "y", "Z"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
- assert inference_data.posterior["y"].shape == (4, 100)
- assert inference_data.posterior["x"].shape == (4, 100, 3)
- assert inference_data.posterior["Z"].shape == (4, 100, 4, 6)
- dims = ["chain", "draw"]
- y_mean_true = 0
- y_mean = inference_data.posterior["y"].mean(dim=dims)
- assert np.isclose(y_mean, y_mean_true, atol=1e-1)
- x_mean_true = np.array([1, 2, 3])
- x_mean = inference_data.posterior["x"].mean(dim=dims)
- assert np.isclose(x_mean, x_mean_true, atol=1e-1).all()
- Z_mean_true = np.array([1, 2, 3, 4])
- Z_mean = inference_data.posterior["Z"].mean(dim=dims).mean(axis=1)
- assert np.isclose(Z_mean, Z_mean_true, atol=7e-1).all()
- assert "comments" in inference_data.posterior.attrs
-
- def test_inference_data_input_types1(self, paths, observed_data_paths):
- """Check input types
-
- posterior --> str, list of str
- prior --> str, list of str
- posterior_predictive --> str, variable in posterior
- observed_data --> Rdump format
- observed_data_var --> str, variable
- log_likelihood --> str
- coords --> one to many
- dims --> one to many
- """
- for key, path in paths.items():
- if "eight" not in key:
- continue
- inference_data = self.get_inference_data(
- posterior=path,
- posterior_predictive="y_hat",
- predictions="y_hat",
- prior=path,
- prior_predictive="y_hat",
- observed_data=observed_data_paths[0],
- observed_data_var="y",
- constant_data=observed_data_paths[0],
- constant_data_var="y",
- predictions_constant_data=observed_data_paths[0],
- predictions_constant_data_var="y",
- log_likelihood="log_lik",
- coords={"school": np.arange(8)},
- dims={
- "theta": ["school"],
- "y": ["school"],
- "log_lik": ["school"],
- "y_hat": ["school"],
- "eta": ["school"],
- },
- )
- test_dict = {
- "posterior": ["mu", "tau", "theta_tilde", "theta"],
- "posterior_predictive": ["y_hat"],
- "predictions": ["y_hat"],
- "prior": ["mu", "tau", "theta_tilde", "theta"],
- "prior_predictive": ["y_hat"],
- "sample_stats": ["diverging"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["log_lik"],
- }
- if "output_warmup" in path:
- test_dict.update({"warmup_posterior": ["mu", "tau", "theta_tilde", "theta"]})
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_input_types2(self, paths, observed_data_paths):
- """Check input types (change, see earlier)
-
- posterior_predictive --> List[str], variable in posterior
- observed_data_var --> List[str], variable
- """
- for key, path in paths.items():
- if "eight" not in key:
- continue
- inference_data = self.get_inference_data(
- posterior=path,
- posterior_predictive=["y_hat"],
- predictions=["y_hat"],
- prior=path,
- prior_predictive=["y_hat"],
- observed_data=observed_data_paths[0],
- observed_data_var=["y"],
- constant_data=observed_data_paths[0],
- constant_data_var=["y"],
- predictions_constant_data=observed_data_paths[0],
- predictions_constant_data_var=["y"],
- coords={"school": np.arange(8)},
- dims={
- "theta": ["school"],
- "y": ["school"],
- "log_lik": ["school"],
- "y_hat": ["school"],
- "eta": ["school"],
- },
- dtypes={"theta": np.int64},
- )
- test_dict = {
- "posterior": ["mu", "tau", "theta_tilde", "theta"],
- "posterior_predictive": ["y_hat"],
- "predictions": ["y_hat"],
- "prior": ["mu", "tau", "theta_tilde", "theta"],
- "prior_predictive": ["y_hat"],
- "sample_stats": ["diverging"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["log_lik"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
- assert isinstance(inference_data.posterior.theta.data.flat[0], np.integer)
-
- def test_inference_data_input_types3(self, paths, observed_data_paths):
- """Check input types (change, see earlier)
-
- posterior_predictive --> str, csv file
- coords --> one to many + one to one (default dim)
- dims --> one to many
- """
- for key, path in paths.items():
- if "eight" not in key:
- continue
- post_pred = paths["eight_schools_glob"]
- inference_data = self.get_inference_data(
- posterior=path,
- posterior_predictive=post_pred,
- prior=path,
- prior_predictive=post_pred,
- observed_data=observed_data_paths[0],
- observed_data_var=["y"],
- log_likelihood=["log_lik", "y_hat"],
- coords={
- "school": np.arange(8),
- "log_lik_dim_0": np.arange(8),
- "y_hat": np.arange(8),
- },
- dims={"theta": ["school"], "y": ["school"], "y_hat": ["school"], "eta": ["school"]},
- )
- test_dict = {
- "posterior": ["mu", "tau", "theta_tilde", "theta"],
- "sample_stats": ["diverging"],
- "prior": ["mu", "tau", "theta_tilde", "theta"],
- "prior_predictive": ["y_hat"],
- "observed_data": ["y"],
- "posterior_predictive": ["y_hat"],
- "log_likelihood": ["log_lik", "y_hat"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_input_types4(self, paths):
- """Check input types (change, see earlier)
-
- coords --> one to many + one to one (non-default dim)
- dims --> one to many + one to one
- """
-
- paths_ = paths["no_warmup"]
- for path in [paths_, paths_[0]]:
- inference_data = self.get_inference_data(
- posterior=path,
- posterior_predictive=path,
- prior=path,
- prior_predictive=path,
- observed_data=None,
- observed_data_var=None,
- log_likelihood=False,
- coords={"rand": np.arange(3)},
- dims={"x": ["rand"]},
- )
- test_dict = {
- "posterior": ["x", "y", "Z"],
- "prior": ["x", "y", "Z"],
- "prior_predictive": ["x", "y", "Z"],
- "sample_stats": ["lp"],
- "sample_stats_prior": ["lp"],
- "posterior_predictive": ["x", "y", "Z"],
- "~log_likelihood": [""],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_input_types5(self, paths, observed_data_paths):
- """Check input types (change, see earlier)
-
- posterior_predictive is None
- prior_predictive is None
- """
- for key, path in paths.items():
- if "eight" not in key:
- continue
- inference_data = self.get_inference_data(
- posterior=path,
- posterior_predictive=None,
- prior=path,
- prior_predictive=None,
- observed_data=observed_data_paths[0],
- observed_data_var=["y"],
- log_likelihood=["y_hat"],
- coords={"school": np.arange(8), "log_lik_dim": np.arange(8)},
- dims={
- "theta": ["school"],
- "y": ["school"],
- "log_lik": ["log_lik_dim"],
- "y_hat": ["school"],
- "eta": ["school"],
- },
- )
- test_dict = {
- "posterior": ["mu", "tau", "theta_tilde", "theta", "log_lik"],
- "prior": ["mu", "tau", "theta_tilde", "theta"],
- "log_likelihood": ["y_hat", "~log_lik"],
- "observed_data": ["y"],
- "sample_stats_prior": ["lp"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_input_types6(self, paths, observed_data_paths):
- """Check input types (change, see earlier)
-
- log_likelihood --> dict
- """
- for key, path in paths.items():
- if "eight" not in key:
- continue
- post_pred = paths["eight_schools_glob"]
- inference_data = self.get_inference_data(
- posterior=path,
- posterior_predictive=post_pred,
- prior=path,
- prior_predictive=post_pred,
- observed_data=observed_data_paths[0],
- observed_data_var=["y"],
- log_likelihood={"y": "log_lik"},
- coords={
- "school": np.arange(8),
- "log_lik_dim_0": np.arange(8),
- "y_hat": np.arange(8),
- },
- dims={"theta": ["school"], "y": ["school"], "y_hat": ["school"], "eta": ["school"]},
- )
- test_dict = {
- "posterior": ["mu", "tau", "theta_tilde", "theta"],
- "sample_stats": ["diverging"],
- "prior": ["mu", "tau", "theta_tilde", "theta"],
- "prior_predictive": ["y_hat"],
- "observed_data": ["y"],
- "posterior_predictive": ["y_hat"],
- "log_likelihood": ["y", "~log_lik"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_observed_data1(self, observed_data_paths):
- """Read Rdump/JSON, check shapes are correct
-
- All variables
- """
- # Check the Rdump (idx=1) and equivalent JSON data file (idx=2)
- for data_idx in (1, 2):
- path = observed_data_paths[data_idx]
- inference_data = self.get_inference_data(posterior=None, observed_data=path)
- assert hasattr(inference_data, "observed_data")
- assert len(inference_data.observed_data.data_vars) == 3
- assert inference_data.observed_data["x"].shape == (1,)
- assert inference_data.observed_data["x"][0] == 1
- assert inference_data.observed_data["y"].shape == (3,)
- assert inference_data.observed_data["Z"].shape == (4, 5)
-
- def test_inference_data_observed_data2(self, observed_data_paths):
- """Read Rdump/JSON, check shapes are correct
-
- One variable as str
- """
- # Check the Rdump (idx=1) and equivalent JSON data file (idx=2)
- for data_idx in (1, 2):
- path = observed_data_paths[data_idx]
- inference_data = self.get_inference_data(
- posterior=None, observed_data=path, observed_data_var="x"
- )
- assert hasattr(inference_data, "observed_data")
- assert len(inference_data.observed_data.data_vars) == 1
- assert inference_data.observed_data["x"].shape == (1,)
-
- def test_inference_data_observed_data3(self, observed_data_paths):
- """Read Rdump/JSON, check shapes are correct
-
- One variable as a list
- """
- # Check the Rdump (idx=1) and equivalent JSON data file (idx=2)
- for data_idx in (1, 2):
- path = observed_data_paths[data_idx]
- inference_data = self.get_inference_data(
- posterior=None, observed_data=path, observed_data_var=["x"]
- )
- assert hasattr(inference_data, "observed_data")
- assert len(inference_data.observed_data.data_vars) == 1
- assert inference_data.observed_data["x"].shape == (1,)
-
- def test_inference_data_observed_data4(self, observed_data_paths):
- """Read Rdump/JSON, check shapes are correct
-
- Many variables as list
- """
- # Check the Rdump (idx=1) and equivalent JSON data file (idx=2)
- for data_idx in (1, 2):
- path = observed_data_paths[data_idx]
- inference_data = self.get_inference_data(
- posterior=None, observed_data=path, observed_data_var=["y", "Z"]
- )
- assert hasattr(inference_data, "observed_data")
- assert len(inference_data.observed_data.data_vars) == 2
- assert inference_data.observed_data["y"].shape == (3,)
- assert inference_data.observed_data["Z"].shape == (4, 5)
diff --git a/arviz/tests/external_tests/test_data_cmdstanpy.py b/arviz/tests/external_tests/test_data_cmdstanpy.py
deleted file mode 100644
index dd2f63ce7b..0000000000
--- a/arviz/tests/external_tests/test_data_cmdstanpy.py
+++ /dev/null
@@ -1,496 +0,0 @@
-# pylint: disable=redefined-outer-name
-import os
-import sys
-import tempfile
-from glob import glob
-
-import numpy as np
-import pytest
-
-from ... import from_cmdstanpy
-
-from ..helpers import ( # pylint: disable=unused-import
- chains,
- check_multiple_attrs,
- draws,
- eight_schools_params,
- importorskip,
- load_cached_models,
- pystan_version,
-)
-
-
-def _create_test_data():
- """Create test data to local folder.
-
- This function is needed when test data needs to be updated.
- """
- import platform
- import shutil
- from pathlib import Path
-
- import cmdstanpy
-
- model_code = """
- data {
- int
J;
- real y[J];
- real sigma[J];
- }
-
- parameters {
- real mu;
- real tau;
- real eta[2, J / 2];
- }
-
- transformed parameters {
- real theta[J];
- for (j in 1:J/2) {
- theta[j] = mu + tau * eta[1, j];
- theta[j + 4] = mu + tau * eta[2, j];
- }
- }
-
- model {
- mu ~ normal(0, 5);
- tau ~ cauchy(0, 5);
- eta[1] ~ normal(0, 1);
- eta[2] ~ normal(0, 1);
- y ~ normal(theta, sigma);
- }
-
- generated quantities {
- vector[J] log_lik;
- vector[J] y_hat;
- for (j in 1:J) {
- log_lik[j] = normal_lpdf(y[j] | theta[j], sigma[j]);
- y_hat[j] = normal_rng(theta[j], sigma[j]);
- }
- }
- """
- stan_file = "stan_test_data.stan"
- with open(stan_file, "w", encoding="utf8") as file_handle:
- print(model_code, file=file_handle)
- model = cmdstanpy.CmdStanModel(stan_file=stan_file)
- os.remove(stan_file)
- stan_data = {
- "J": 8,
- "y": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),
- "sigma": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),
- }
- fit_no_warmup = model.sample(
- data=stan_data, iter_sampling=100, iter_warmup=1000, save_warmup=False
- )
- fit_no_warmup.save_csvfiles(dir=".")
- fit_files = {
- "cmdstanpy_eight_schools_nowarmup": [],
- "cmdstanpy_eight_schools_warmup": [],
- }
- for path in fit_no_warmup.runset.csv_files:
- path = Path(path)
- _, num = path.stem.rsplit("-", 1)
- new_path = path.parent / ("cmdstanpy_eight_schools_nowarmup-" + num + path.suffix)
- shutil.move(path, new_path)
- fit_files["cmdstanpy_eight_schools_nowarmup"].append(new_path)
- fit_warmup = model.sample(data=stan_data, iter_sampling=100, iter_warmup=500, save_warmup=True)
- fit_warmup.save_csvfiles(dir=".")
- for path in fit_no_warmup.runset.csv_files:
- path = Path(path)
- _, num = path.stem.rsplit("-", 1)
- new_path = path.parent / ("cmdstanpy_eight_schools_warmup-" + num + path.suffix)
- shutil.move(path, new_path)
- fit_files["cmdstanpy_eight_schools_warmup"].append(new_path)
- path = Path(stan_file)
- os.remove(str(path.parent / (path.stem + (".exe" if platform.system() == "Windows" else ""))))
- os.remove(str(path.parent / (path.stem + ".hpp")))
- return fit_files
-
-
-@pytest.mark.skipif(sys.version_info < (3, 6), reason="CmdStanPy is supported only Python 3.6+")
-class TestDataCmdStanPy:
- @pytest.fixture(scope="session")
- def data_directory(self):
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "..", "saved_models")
- return data_directory
-
- @pytest.fixture(scope="class")
- def filepaths(self, data_directory):
- files = {
- "nowarmup": glob(
- os.path.join(
- data_directory, "cmdstanpy", "cmdstanpy_eight_schools_nowarmup-[1-4].csv"
- )
- ),
- "warmup": glob(
- os.path.join(
- data_directory, "cmdstanpy", "cmdstanpy_eight_schools_warmup-[1-4].csv"
- )
- ),
- }
- return files
-
- @pytest.fixture(scope="class")
- def data(self, filepaths):
- # Skip tests if cmdstanpy not installed
- cmdstanpy = importorskip("cmdstanpy")
- CmdStanModel = cmdstanpy.CmdStanModel # pylint: disable=invalid-name
- CmdStanMCMC = cmdstanpy.CmdStanMCMC # pylint: disable=invalid-name
- RunSet = cmdstanpy.stanfit.RunSet # pylint: disable=invalid-name
- CmdStanArgs = cmdstanpy.model.CmdStanArgs # pylint: disable=invalid-name
- SamplerArgs = cmdstanpy.model.SamplerArgs # pylint: disable=invalid-name
-
- class Data:
- args = CmdStanArgs(
- "dummy.stan",
- "dummy.exe",
- list(range(1, 5)),
- method_args=SamplerArgs(iter_sampling=100),
- )
- runset_obj = RunSet(args)
- runset_obj._csv_files = filepaths["nowarmup"] # pylint: disable=protected-access
- obj = CmdStanMCMC(runset_obj)
- obj._assemble_draws() # pylint: disable=protected-access
-
- args_warmup = CmdStanArgs(
- "dummy.stan",
- "dummy.exe",
- list(range(1, 5)),
- method_args=SamplerArgs(iter_sampling=100, iter_warmup=500, save_warmup=True),
- )
- runset_obj_warmup = RunSet(args_warmup)
- runset_obj_warmup._csv_files = filepaths["warmup"] # pylint: disable=protected-access
- obj_warmup = CmdStanMCMC(runset_obj_warmup)
- obj_warmup._assemble_draws() # pylint: disable=protected-access
-
- _model_code = """model { real y; } generated quantities { int eta; int theta[N]; }"""
- _tmp_dir = tempfile.TemporaryDirectory(prefix="arviz_tests_")
- _stan_file = os.path.join(_tmp_dir.name, "stan_model_test.stan")
- with open(_stan_file, "w", encoding="utf8") as f:
- f.write(_model_code)
- model = CmdStanModel(stan_file=_stan_file, compile=False)
-
- return Data
-
- def get_inference_data(self, data, eight_schools_params):
- """vars as str."""
- return from_cmdstanpy(
- posterior=data.obj,
- posterior_predictive="y_hat",
- predictions="y_hat",
- prior=data.obj,
- prior_predictive="y_hat",
- observed_data={"y": eight_schools_params["y"]},
- constant_data={"y": eight_schools_params["y"]},
- predictions_constant_data={"y": eight_schools_params["y"]},
- log_likelihood={"y": "log_lik"},
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={
- "y": ["school"],
- "log_lik": ["school"],
- "y_hat": ["school"],
- "theta": ["school"],
- },
- )
-
- def get_inference_data2(self, data, eight_schools_params):
- """vars as lists."""
- return from_cmdstanpy(
- posterior=data.obj,
- posterior_predictive=["y_hat"],
- predictions=["y_hat", "log_lik"],
- prior=data.obj,
- prior_predictive=["y_hat"],
- observed_data={"y": eight_schools_params["y"]},
- constant_data=eight_schools_params,
- predictions_constant_data=eight_schools_params,
- log_likelihood=["log_lik", "y_hat"],
- coords={
- "school": np.arange(eight_schools_params["J"]),
- "log_lik_dim": np.arange(eight_schools_params["J"]),
- },
- dims={
- "eta": ["extra_dim", "half school"],
- "y": ["school"],
- "y_hat": ["school"],
- "theta": ["school"],
- "log_lik": ["log_lik_dim"],
- },
- )
-
- def get_inference_data3(self, data, eight_schools_params):
- """multiple vars as lists."""
- return from_cmdstanpy(
- posterior=data.obj,
- posterior_predictive=["y_hat", "log_lik"],
- prior=data.obj,
- prior_predictive=["y_hat", "log_lik"],
- observed_data={"y": eight_schools_params["y"]},
- coords={
- "school": np.arange(eight_schools_params["J"]),
- "half school": ["a", "b", "c", "d"],
- "extra_dim": ["x", "y"],
- },
- dims={
- "eta": ["extra_dim", "half school"],
- "y": ["school"],
- "y_hat": ["school"],
- "theta": ["school"],
- "log_lik": ["log_lik_dim"],
- },
- dtypes=data.model,
- )
-
- def get_inference_data4(self, data, eight_schools_params):
- """multiple vars as lists."""
- return from_cmdstanpy(
- posterior=data.obj,
- posterior_predictive=None,
- prior=data.obj,
- prior_predictive=None,
- log_likelihood=False,
- observed_data={"y": eight_schools_params["y"]},
- coords=None,
- dims=None,
- dtypes={"eta": int, "theta": int},
- )
-
- def get_inference_data5(self, data, eight_schools_params):
- """multiple vars as lists."""
- return from_cmdstanpy(
- posterior=data.obj,
- posterior_predictive=None,
- prior=data.obj,
- prior_predictive=None,
- log_likelihood="log_lik",
- observed_data={"y": eight_schools_params["y"]},
- coords=None,
- dims=None,
- dtypes=data.model.code(),
- )
-
- def get_inference_data_warmup_true_is_true(self, data, eight_schools_params):
- """vars as str."""
- return from_cmdstanpy(
- posterior=data.obj_warmup,
- posterior_predictive="y_hat",
- predictions="y_hat",
- prior=data.obj_warmup,
- prior_predictive="y_hat",
- observed_data={"y": eight_schools_params["y"]},
- constant_data={"y": eight_schools_params["y"]},
- predictions_constant_data={"y": eight_schools_params["y"]},
- log_likelihood="log_lik",
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={
- "eta": ["extra_dim", "half school"],
- "y": ["school"],
- "log_lik": ["school"],
- "y_hat": ["school"],
- "theta": ["school"],
- },
- save_warmup=True,
- )
-
- def get_inference_data_warmup_false_is_true(self, data, eight_schools_params):
- """vars as str."""
- return from_cmdstanpy(
- posterior=data.obj,
- posterior_predictive="y_hat",
- predictions="y_hat",
- prior=data.obj,
- prior_predictive="y_hat",
- observed_data={"y": eight_schools_params["y"]},
- constant_data={"y": eight_schools_params["y"]},
- predictions_constant_data={"y": eight_schools_params["y"]},
- log_likelihood="log_lik",
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={
- "eta": ["extra_dim", "half school"],
- "y": ["school"],
- "log_lik": ["school"],
- "y_hat": ["school"],
- "theta": ["school"],
- },
- save_warmup=True,
- )
-
- def get_inference_data_warmup_true_is_false(self, data, eight_schools_params):
- """vars as str."""
- return from_cmdstanpy(
- posterior=data.obj_warmup,
- posterior_predictive="y_hat",
- predictions="y_hat",
- prior=data.obj_warmup,
- prior_predictive="y_hat",
- observed_data={"y": eight_schools_params["y"]},
- constant_data={"y": eight_schools_params["y"]},
- predictions_constant_data={"y": eight_schools_params["y"]},
- log_likelihood="log_lik",
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={
- "eta": ["extra_dim", "half school"],
- "y": ["school"],
- "log_lik": ["school"],
- "y_hat": ["school"],
- "theta": ["school"],
- },
- save_warmup=False,
- )
-
- def test_sampler_stats(self, data, eight_schools_params):
- inference_data = self.get_inference_data(data, eight_schools_params)
- test_dict = {"sample_stats": ["lp", "diverging"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
- assert len(inference_data.sample_stats.lp.shape) == 2 # pylint: disable=no-member
-
- def test_inference_data(self, data, eight_schools_params):
- inference_data1 = self.get_inference_data(data, eight_schools_params)
- inference_data2 = self.get_inference_data2(data, eight_schools_params)
- inference_data3 = self.get_inference_data3(data, eight_schools_params)
- inference_data4 = self.get_inference_data4(data, eight_schools_params)
- inference_data5 = self.get_inference_data5(data, eight_schools_params)
-
- # inference_data 1
- test_dict = {
- "posterior": ["theta"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["y", "~log_lik"],
- "prior": ["theta"],
- }
- fails = check_multiple_attrs(test_dict, inference_data1)
- assert not fails
-
- # inference_data 2
- test_dict = {
- "posterior_predictive": ["y_hat"],
- "predictions": ["y_hat", "log_lik"],
- "observed_data": ["y"],
- "sample_stats_prior": ["lp"],
- "sample_stats": ["lp"],
- "constant_data": list(eight_schools_params),
- "predictions_constant_data": list(eight_schools_params),
- "prior_predictive": ["y_hat"],
- "log_likelihood": ["log_lik", "y_hat"],
- }
- fails = check_multiple_attrs(test_dict, inference_data2)
- assert not fails
-
- # inference_data 3
- test_dict = {
- "posterior_predictive": ["y_hat"],
- "observed_data": ["y"],
- "sample_stats_prior": ["lp"],
- "sample_stats": ["lp"],
- "prior_predictive": ["y_hat"],
- "log_likelihood": ["log_lik"],
- }
- fails = check_multiple_attrs(test_dict, inference_data3)
- assert not fails
- assert inference_data3.posterior.eta.dtype.kind == "i" # pylint: disable=no-member
- assert inference_data3.posterior.theta.dtype.kind == "i" # pylint: disable=no-member
-
- # inference_data 4
- test_dict = {
- "posterior": ["eta", "mu", "theta"],
- "prior": ["theta"],
- "~log_likelihood": [""],
- }
- fails = check_multiple_attrs(test_dict, inference_data4)
- assert not fails
- assert len(inference_data4.posterior.theta.shape) == 3 # pylint: disable=no-member
- assert len(inference_data4.posterior.eta.shape) == 4 # pylint: disable=no-member
- assert len(inference_data4.posterior.mu.shape) == 2 # pylint: disable=no-member
- assert inference_data4.posterior.eta.dtype.kind == "i" # pylint: disable=no-member
- assert inference_data4.posterior.theta.dtype.kind == "i" # pylint: disable=no-member
-
- # inference_data 5
- test_dict = {
- "posterior": ["eta", "mu", "theta"],
- "prior": ["theta"],
- "log_likelihood": ["log_lik"],
- }
- fails = check_multiple_attrs(test_dict, inference_data5)
- assert inference_data5.posterior.eta.dtype.kind == "i" # pylint: disable=no-member
- assert inference_data5.posterior.theta.dtype.kind == "i" # pylint: disable=no-member
-
- def test_inference_data_warmup(self, data, eight_schools_params):
- inference_data_true_is_true = self.get_inference_data_warmup_true_is_true(
- data, eight_schools_params
- )
- inference_data_false_is_true = self.get_inference_data_warmup_false_is_true(
- data, eight_schools_params
- )
- inference_data_true_is_false = self.get_inference_data_warmup_true_is_false(
- data, eight_schools_params
- )
- inference_data_false_is_false = self.get_inference_data(data, eight_schools_params)
- # inference_data warmup
- test_dict = {
- "posterior": ["theta"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["log_lik"],
- "prior": ["theta"],
- "warmup_posterior": ["theta"],
- "warmup_predictions": ["y_hat"],
- "warmup_log_likelihood": ["log_lik"],
- "warmup_prior": ["theta"],
- }
- fails = check_multiple_attrs(test_dict, inference_data_true_is_true)
- assert not fails
- # inference_data no warmup
- test_dict = {
- "posterior": ["theta"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["log_lik"],
- "prior": ["theta"],
- "~warmup_posterior": [""],
- "~warmup_predictions": [""],
- "~warmup_log_likelihood": [""],
- "~warmup_prior": [""],
- }
- fails = check_multiple_attrs(test_dict, inference_data_false_is_true)
- assert not fails
- # inference_data no warmup
- test_dict = {
- "posterior": ["theta"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["log_lik"],
- "prior": ["theta"],
- "~warmup_posterior": [""],
- "~warmup_predictions": [""],
- "~warmup_log_likelihood": [""],
- "~warmup_prior": [""],
- }
- fails = check_multiple_attrs(test_dict, inference_data_true_is_false)
- assert not fails
- # inference_data no warmup
- test_dict = {
- "posterior": ["theta"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "constant_data": ["y"],
- "predictions_constant_data": ["y"],
- "log_likelihood": ["y"],
- "prior": ["theta"],
- "~warmup_posterior": [""],
- "~warmup_predictions": [""],
- "~warmup_log_likelihood": [""],
- "~warmup_prior": [""],
- }
- fails = check_multiple_attrs(test_dict, inference_data_false_is_false)
- assert not fails
diff --git a/arviz/tests/external_tests/test_data_emcee.py b/arviz/tests/external_tests/test_data_emcee.py
deleted file mode 100644
index d1735ce89f..0000000000
--- a/arviz/tests/external_tests/test_data_emcee.py
+++ /dev/null
@@ -1,166 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name
-import os
-
-import numpy as np
-import pytest
-
-from ... import from_emcee
-
-from ..helpers import _emcee_lnprior as emcee_lnprior
-from ..helpers import _emcee_lnprob as emcee_lnprob
-from ..helpers import ( # pylint: disable=unused-import
- chains,
- check_multiple_attrs,
- draws,
- eight_schools_params,
- importorskip,
- load_cached_models,
- needs_emcee3_func,
-)
-
-# Skip all tests if emcee not installed
-emcee = importorskip("emcee")
-
-needs_emcee3 = needs_emcee3_func()
-
-
-class TestDataEmcee:
- arg_list = [
- ({}, {"posterior": ["var_0", "var_1", "var_7"], "observed_data": ["arg_0", "arg_1"]}),
- (
- {"var_names": ["mu", "tau", "eta"], "slices": [0, 1, slice(2, None)]},
- {
- "posterior": ["mu", "tau", "eta"],
- "observed_data": ["arg_0", "arg_1"],
- "sample_stats": ["lp"],
- },
- ),
- (
- {
- "arg_groups": ["observed_data", "constant_data"],
- "blob_names": ["y", "y"],
- "blob_groups": ["log_likelihood", "posterior_predictive"],
- },
- {
- "posterior": ["var_0", "var_1", "var_7"],
- "observed_data": ["arg_0"],
- "constant_data": ["arg_1"],
- "log_likelihood": ["y"],
- "posterior_predictive": ["y"],
- "sample_stats": ["lp"],
- },
- ),
- (
- {
- "blob_names": ["log_likelihood", "y"],
- "dims": {"eta": ["school"], "log_likelihood": ["school"], "y": ["school"]},
- "var_names": ["mu", "tau", "eta"],
- "slices": [0, 1, slice(2, None)],
- "arg_names": ["y", "sigma"],
- "arg_groups": ["observed_data", "constant_data"],
- "coords": {"school": range(8)},
- },
- {
- "posterior": ["mu", "tau", "eta"],
- "observed_data": ["y"],
- "constant_data": ["sigma"],
- "log_likelihood": ["log_likelihood", "y"],
- "sample_stats": ["lp"],
- },
- ),
- ]
-
- @pytest.fixture(scope="class")
- def data(self, eight_schools_params, draws, chains):
- class Data:
- # chains are not used
- # emcee uses lots of walkers
- obj = load_cached_models(eight_schools_params, draws, chains, "emcee")["emcee"]
-
- return Data
-
- def get_inference_data_reader(self, **kwargs):
- from emcee import backends # pylint: disable=no-name-in-module
-
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "..", "saved_models")
- filepath = os.path.join(data_directory, "reader_testfile.h5")
- assert os.path.exists(filepath)
- assert os.path.getsize(filepath)
- reader = backends.HDFBackend(filepath, read_only=True)
- return from_emcee(reader, **kwargs)
-
- @pytest.mark.parametrize("test_args", arg_list)
- def test_inference_data(self, data, test_args):
- kwargs, test_dict = test_args
- inference_data = from_emcee(data.obj, **kwargs)
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- @needs_emcee3
- @pytest.mark.parametrize("test_args", arg_list)
- def test_inference_data_reader(self, test_args):
- kwargs, test_dict = test_args
- kwargs = {k: i for k, i in kwargs.items() if k not in ("arg_names", "arg_groups")}
- inference_data = self.get_inference_data_reader(**kwargs)
- test_dict.pop("observed_data")
- if "constant_data" in test_dict:
- test_dict.pop("constant_data")
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_verify_var_names(self, data):
- with pytest.raises(ValueError):
- from_emcee(data.obj, var_names=["not", "enough"])
-
- def test_verify_arg_names(self, data):
- with pytest.raises(ValueError):
- from_emcee(data.obj, arg_names=["not enough"])
-
- @pytest.mark.parametrize("slices", [[0, 0, slice(2, None)], [0, 1, slice(1, None)]])
- def test_slices_warning(self, data, slices):
- with pytest.warns(UserWarning):
- from_emcee(data.obj, slices=slices)
-
- def test_no_blobs_error(self):
- sampler = emcee.EnsembleSampler(6, 1, lambda x: -(x**2))
- sampler.run_mcmc(np.random.normal(size=(6, 1)), 20)
- with pytest.raises(ValueError):
- from_emcee(sampler, blob_names=["inexistent"])
-
- def test_peculiar_blobs(self, data):
- sampler = emcee.EnsembleSampler(6, 1, lambda x: (-(x**2), (np.random.normal(x), 3)))
- sampler.run_mcmc(np.random.normal(size=(6, 1)), 20)
- inference_data = from_emcee(sampler, blob_names=["normal", "threes"])
- fails = check_multiple_attrs({"log_likelihood": ["normal", "threes"]}, inference_data)
- assert not fails
- inference_data = from_emcee(data.obj, blob_names=["mix"])
- fails = check_multiple_attrs({"log_likelihood": ["mix"]}, inference_data)
- assert not fails
-
- def test_single_blob(self):
- sampler = emcee.EnsembleSampler(6, 1, lambda x: (-(x**2), 3))
- sampler.run_mcmc(np.random.normal(size=(6, 1)), 20)
- inference_data = from_emcee(sampler, blob_names=["blob"], blob_groups=["blob_group"])
- fails = check_multiple_attrs({"blob_group": ["blob"]}, inference_data)
- assert not fails
-
- @pytest.mark.parametrize(
- "blob_args",
- [
- (ValueError, ["a", "b"], ["prior"]),
- (ValueError, ["too", "many", "names"], None),
- (SyntaxError, ["a", "b"], ["posterior", "observed_data"]),
- ],
- )
- def test_bad_blobs(self, data, blob_args):
- error, names, groups = blob_args
- with pytest.raises(error):
- from_emcee(data.obj, blob_names=names, blob_groups=groups)
-
- def test_ln_funcs_for_infinity(self):
- # after dropping Python 3.5 support use underscore 1_000_000
- ary = np.ones(10)
- ary[1] = -1
- assert np.isinf(emcee_lnprior(ary))
- assert np.isinf(emcee_lnprob(ary, ary[2:], ary[2:])[0])
diff --git a/arviz/tests/external_tests/test_data_numpyro.py b/arviz/tests/external_tests/test_data_numpyro.py
deleted file mode 100644
index bbbe194e06..0000000000
--- a/arviz/tests/external_tests/test_data_numpyro.py
+++ /dev/null
@@ -1,434 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name, too-many-public-methods
-from collections import namedtuple
-import numpy as np
-import pytest
-
-from ...data.io_numpyro import from_numpyro # pylint: disable=wrong-import-position
-from ..helpers import ( # pylint: disable=unused-import, wrong-import-position
- chains,
- check_multiple_attrs,
- draws,
- eight_schools_params,
- importorskip,
- load_cached_models,
-)
-
-# Skip all tests if jax or numpyro not installed
-jax = importorskip("jax")
-PRNGKey = jax.random.PRNGKey
-numpyro = importorskip("numpyro")
-Predictive = numpyro.infer.Predictive
-
-
-class TestDataNumPyro:
- @pytest.fixture(scope="class")
- def data(self, eight_schools_params, draws, chains):
- class Data:
- obj = load_cached_models(eight_schools_params, draws, chains, "numpyro")["numpyro"]
-
- return Data
-
- @pytest.fixture(scope="class")
- def predictions_params(self):
- """Predictions data for eight schools."""
- return {
- "J": 8,
- "sigma": np.array([5.0, 7.0, 12.0, 4.0, 6.0, 10.0, 3.0, 9.0]),
- }
-
- @pytest.fixture(scope="class")
- def predictions_data(self, data, predictions_params):
- """Generate predictions for predictions_params"""
- posterior_samples = data.obj.get_samples()
- model = data.obj.sampler.model
- predictions = Predictive(model, posterior_samples)(
- PRNGKey(2), predictions_params["J"], predictions_params["sigma"]
- )
- return predictions
-
- def get_inference_data(
- self, data, eight_schools_params, predictions_data, predictions_params, infer_dims=False
- ):
- posterior_samples = data.obj.get_samples()
- model = data.obj.sampler.model
- posterior_predictive = Predictive(model, posterior_samples)(
- PRNGKey(1), eight_schools_params["J"], eight_schools_params["sigma"]
- )
- prior = Predictive(model, num_samples=500)(
- PRNGKey(2), eight_schools_params["J"], eight_schools_params["sigma"]
- )
- dims = {"theta": ["school"], "eta": ["school"], "obs": ["school"]}
- pred_dims = {"theta": ["school_pred"], "eta": ["school_pred"], "obs": ["school_pred"]}
- if infer_dims:
- dims = None
- pred_dims = None
-
- predictions = predictions_data
- return from_numpyro(
- posterior=data.obj,
- prior=prior,
- posterior_predictive=posterior_predictive,
- predictions=predictions,
- coords={
- "school": np.arange(eight_schools_params["J"]),
- "school_pred": np.arange(predictions_params["J"]),
- },
- dims=dims,
- pred_dims=pred_dims,
- )
-
- def test_inference_data_namedtuple(self, data):
- samples = data.obj.get_samples()
- Samples = namedtuple("Samples", samples)
- data_namedtuple = Samples(**samples)
- _old_fn = data.obj.get_samples
- data.obj.get_samples = lambda *args, **kwargs: data_namedtuple
- inference_data = from_numpyro(
- posterior=data.obj,
- dims={}, # This mock test needs to turn off autodims like so or mock group_by_chain
- )
- assert isinstance(data.obj.get_samples(), Samples)
- data.obj.get_samples = _old_fn
- for key in samples:
- assert key in inference_data.posterior
-
- def test_inference_data(self, data, eight_schools_params, predictions_data, predictions_params):
- inference_data = self.get_inference_data(
- data, eight_schools_params, predictions_data, predictions_params
- )
- test_dict = {
- "posterior": ["mu", "tau", "eta"],
- "sample_stats": ["diverging"],
- "log_likelihood": ["obs"],
- "posterior_predictive": ["obs"],
- "predictions": ["obs"],
- "prior": ["mu", "tau", "eta"],
- "prior_predictive": ["obs"],
- "observed_data": ["obs"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- # test dims
- dims = inference_data.posterior_predictive.sizes["school"]
- pred_dims = inference_data.predictions.sizes["school_pred"]
- assert dims == 8
- assert pred_dims == 8
-
- def test_inference_data_no_posterior(
- self, data, eight_schools_params, predictions_data, predictions_params
- ):
- posterior_samples = data.obj.get_samples()
- model = data.obj.sampler.model
- posterior_predictive = Predictive(model, posterior_samples)(
- PRNGKey(1), eight_schools_params["J"], eight_schools_params["sigma"]
- )
- prior = Predictive(model, num_samples=500)(
- PRNGKey(2), eight_schools_params["J"], eight_schools_params["sigma"]
- )
- predictions = predictions_data
- constant_data = {"J": 8, "sigma": eight_schools_params["sigma"]}
- predictions_constant_data = predictions_params
- # only prior
- inference_data = from_numpyro(prior=prior)
- test_dict = {"prior": ["mu", "tau", "eta"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only prior: {fails}"
- # only posterior_predictive
- inference_data = from_numpyro(posterior_predictive=posterior_predictive)
- test_dict = {"posterior_predictive": ["obs"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only posterior_predictive: {fails}"
- # only predictions
- inference_data = from_numpyro(predictions=predictions)
- test_dict = {"predictions": ["obs"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only predictions: {fails}"
- # only constant_data
- inference_data = from_numpyro(constant_data=constant_data)
- test_dict = {"constant_data": ["J", "sigma"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only constant_data: {fails}"
- # only predictions_constant_data
- inference_data = from_numpyro(predictions_constant_data=predictions_constant_data)
- test_dict = {"predictions_constant_data": ["J", "sigma"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only predictions_constant_data: {fails}"
- # prior and posterior_predictive
- idata = from_numpyro(
- prior=prior,
- posterior_predictive=posterior_predictive,
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={"theta": ["school"], "eta": ["school"]},
- )
- test_dict = {"posterior_predictive": ["obs"], "prior": ["mu", "tau", "eta", "obs"]}
- fails = check_multiple_attrs(test_dict, idata)
- assert not fails, f"prior and posterior_predictive: {fails}"
-
- def test_inference_data_only_posterior(self, data):
- idata = from_numpyro(data.obj)
- test_dict = {
- "posterior": ["mu", "tau", "eta"],
- "sample_stats": ["diverging"],
- "log_likelihood": ["obs"],
- }
- fails = check_multiple_attrs(test_dict, idata)
- assert not fails
-
- def test_multiple_observed_rv(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- y1 = np.random.randn(10)
- y2 = np.random.randn(100)
-
- def model_example_multiple_obs(y1=None, y2=None):
- x = numpyro.sample("x", dist.Normal(1, 3))
- numpyro.sample("y1", dist.Normal(x, 1), obs=y1)
- numpyro.sample("y2", dist.Normal(x, 1), obs=y2)
-
- nuts_kernel = NUTS(model_example_multiple_obs)
- mcmc = MCMC(nuts_kernel, num_samples=10, num_warmup=2)
- mcmc.run(PRNGKey(0), y1=y1, y2=y2)
- inference_data = from_numpyro(mcmc)
- test_dict = {
- "posterior": ["x"],
- "sample_stats": ["diverging"],
- "log_likelihood": ["y1", "y2"],
- "observed_data": ["y1", "y2"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- # from ..stats import waic
- # waic_results = waic(inference_data)
- # print(waic_results)
- # print(waic_results.keys())
- # print(waic_results.waic, waic_results.waic_se)
- assert not fails
- assert not hasattr(inference_data.sample_stats, "log_likelihood")
-
- def test_inference_data_constant_data(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- x1 = 10
- x2 = 12
- y1 = np.random.randn(10)
-
- def model_constant_data(x, y1=None):
- _x = numpyro.sample("x", dist.Normal(1, 3))
- numpyro.sample("y1", dist.Normal(x * _x, 1), obs=y1)
-
- nuts_kernel = NUTS(model_constant_data)
- mcmc = MCMC(nuts_kernel, num_samples=10, num_warmup=2)
- mcmc.run(PRNGKey(0), x=x1, y1=y1)
- posterior = mcmc.get_samples()
- posterior_predictive = Predictive(model_constant_data, posterior)(PRNGKey(1), x1)
- predictions = Predictive(model_constant_data, posterior)(PRNGKey(2), x2)
- inference_data = from_numpyro(
- mcmc,
- posterior_predictive=posterior_predictive,
- predictions=predictions,
- constant_data={"x1": x1},
- predictions_constant_data={"x2": x2},
- )
- test_dict = {
- "posterior": ["x"],
- "posterior_predictive": ["y1"],
- "sample_stats": ["diverging"],
- "log_likelihood": ["y1"],
- "predictions": ["y1"],
- "observed_data": ["y1"],
- "constant_data": ["x1"],
- "predictions_constant_data": ["x2"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_num_chains(self, predictions_data, chains):
- predictions = predictions_data
- inference_data = from_numpyro(predictions=predictions, num_chains=chains)
- nchains = inference_data.predictions.sizes["chain"]
- assert nchains == chains
-
- @pytest.mark.parametrize("nchains", [1, 2])
- @pytest.mark.parametrize("thin", [1, 2, 3, 5, 10])
- def test_mcmc_with_thinning(self, nchains, thin):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- x = np.random.normal(10, 3, size=100)
-
- def model(x):
- numpyro.sample(
- "x",
- dist.Normal(
- numpyro.sample("loc", dist.Uniform(0, 20)),
- numpyro.sample("scale", dist.Uniform(0, 20)),
- ),
- obs=x,
- )
-
- nuts_kernel = NUTS(model)
- mcmc = MCMC(nuts_kernel, num_warmup=100, num_samples=400, num_chains=nchains, thinning=thin)
- mcmc.run(PRNGKey(0), x=x)
-
- inference_data = from_numpyro(mcmc)
- assert inference_data.posterior["loc"].shape == (nchains, 400 // thin)
-
- def test_mcmc_improper_uniform(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- def model():
- x = numpyro.sample("x", dist.ImproperUniform(dist.constraints.positive, (), ()))
- return numpyro.sample("y", dist.Normal(x, 1), obs=1.0)
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(mcmc)
- assert inference_data.observed_data
-
- def test_mcmc_infer_dims(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- def model():
- # note: group2 gets assigned dim=-1 and group1 is assigned dim=-2
- with numpyro.plate("group2", 5), numpyro.plate("group1", 10):
- _ = numpyro.sample("param", dist.Normal(0, 1))
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(
- mcmc, coords={"group1": np.arange(10), "group2": np.arange(5)}
- )
- assert inference_data.posterior.param.dims == ("chain", "draw", "group1", "group2")
- assert all(dim in inference_data.posterior.param.coords for dim in ("group1", "group2"))
-
- def test_mcmc_infer_unsorted_dims(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- def model():
- group1_plate = numpyro.plate("group1", 10, dim=-1)
- group2_plate = numpyro.plate("group2", 5, dim=-2)
-
- # the plate contexts are entered in a different order than the pre-defined dims
- # we should make sure this still works because the trace has all of the info it needs
- with group2_plate, group1_plate:
- _ = numpyro.sample("param", dist.Normal(0, 1))
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(
- mcmc, coords={"group1": np.arange(10), "group2": np.arange(5)}
- )
- assert inference_data.posterior.param.dims == ("chain", "draw", "group2", "group1")
- assert all(dim in inference_data.posterior.param.coords for dim in ("group1", "group2"))
-
- def test_mcmc_infer_dims_no_coords(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- def model():
- with numpyro.plate("group", 5):
- _ = numpyro.sample("param", dist.Normal(0, 1))
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(mcmc)
- assert inference_data.posterior.param.dims == ("chain", "draw", "group")
-
- def test_mcmc_event_dims(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- def model():
- _ = numpyro.sample(
- "gamma", dist.ZeroSumNormal(1, event_shape=(10,)), infer={"event_dims": ["groups"]}
- )
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(mcmc, coords={"groups": np.arange(10)})
- assert inference_data.posterior.gamma.dims == ("chain", "draw", "groups")
- assert "groups" in inference_data.posterior.gamma.coords
-
- @pytest.mark.xfail
- def test_mcmc_inferred_dims_univariate(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
- import jax.numpy as jnp
-
- def model():
- alpha = numpyro.sample("alpha", dist.Normal(0, 1))
- sigma = numpyro.sample("sigma", dist.HalfNormal(1))
- with numpyro.plate("obs_idx", 3):
- # mu is plated by obs_idx, but isnt broadcasted to the plate shape
- # the expected behavior is that this should cause a failure
- mu = numpyro.deterministic("mu", alpha)
- return numpyro.sample("y", dist.Normal(mu, sigma), obs=jnp.array([-1, 0, 1]))
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(mcmc, coords={"obs_idx": np.arange(3)})
- assert inference_data.posterior.mu.dims == ("chain", "draw", "obs_idx")
- assert "obs_idx" in inference_data.posterior.mu.coords
-
- def test_mcmc_extra_event_dims(self):
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- def model():
- gamma = numpyro.sample("gamma", dist.ZeroSumNormal(1, event_shape=(10,)))
- _ = numpyro.deterministic("gamma_plus1", gamma + 1)
-
- mcmc = MCMC(NUTS(model), num_warmup=10, num_samples=10)
- mcmc.run(PRNGKey(0))
- inference_data = from_numpyro(
- mcmc, coords={"groups": np.arange(10)}, extra_event_dims={"gamma_plus1": ["groups"]}
- )
- assert inference_data.posterior.gamma_plus1.dims == ("chain", "draw", "groups")
- assert "groups" in inference_data.posterior.gamma_plus1.coords
-
- def test_mcmc_predictions_infer_dims(
- self, data, eight_schools_params, predictions_data, predictions_params
- ):
- inference_data = self.get_inference_data(
- data, eight_schools_params, predictions_data, predictions_params, infer_dims=True
- )
- assert inference_data.predictions.obs.dims == ("chain", "draw", "J")
- assert "J" in inference_data.predictions.obs.coords
-
- def test_potential_energy_sign_conversion(self):
- """Test that potential energy is converted to log probability (lp) with correct sign."""
- import numpyro
- import numpyro.distributions as dist
- from numpyro.infer import MCMC, NUTS
-
- num_samples = 10
-
- def simple_model():
- numpyro.sample("x", dist.Normal(0, 1))
-
- nuts_kernel = NUTS(simple_model)
- mcmc = MCMC(nuts_kernel, num_samples=num_samples, num_warmup=5)
- mcmc.run(PRNGKey(0), extra_fields=["potential_energy"])
-
- # Get the raw extra fields from NumPyro
- extra_fields = mcmc.get_extra_fields(group_by_chain=True)
- # Convert to ArviZ InferenceData
- inference_data = from_numpyro(mcmc)
- arviz_lp = inference_data["sample_stats"]["lp"].values
-
- np.testing.assert_array_equal(arviz_lp, -extra_fields["potential_energy"])
diff --git a/arviz/tests/external_tests/test_data_pyjags.py b/arviz/tests/external_tests/test_data_pyjags.py
deleted file mode 100644
index 986546b741..0000000000
--- a/arviz/tests/external_tests/test_data_pyjags.py
+++ /dev/null
@@ -1,119 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name, unused-import
-import sys
-import typing as tp
-
-import numpy as np
-import pytest
-
-from ... import InferenceData, from_pyjags, waic
-from ...data.io_pyjags import (
- _convert_arviz_dict_to_pyjags_dict,
- _convert_pyjags_dict_to_arviz_dict,
- _extract_arviz_dict_from_inference_data,
-)
-from ..helpers import check_multiple_attrs, eight_schools_params
-
-pytest.skip("Uses deprecated numpy C-api", allow_module_level=True)
-
-PYJAGS_POSTERIOR_DICT = {
- "b": np.random.randn(3, 10, 3),
- "int": np.random.randn(1, 10, 3),
- "log_like": np.random.randn(1, 10, 3),
-}
-PYJAGS_PRIOR_DICT = {"b": np.random.randn(3, 10, 3), "int": np.random.randn(1, 10, 3)}
-
-
-PARAMETERS = ("mu", "tau", "theta_tilde")
-VARIABLES = tuple(list(PARAMETERS) + ["log_like"])
-
-NUMBER_OF_WARMUP_SAMPLES = 1000
-NUMBER_OF_POST_WARMUP_SAMPLES = 5000
-
-
-def verify_equality_of_numpy_values_dictionaries(
- dict_1: tp.Mapping[tp.Any, np.ndarray], dict_2: tp.Mapping[tp.Any, np.ndarray]
-) -> bool:
- if dict_1.keys() != dict_2.keys():
- return False
-
- for key in dict_1.keys():
- if not np.all(dict_1[key] == dict_2[key]):
- return False
-
- return True
-
-
-class TestDataPyJAGSWithoutEstimation:
- def test_convert_pyjags_samples_dictionary_to_arviz_samples_dictionary(self):
- arviz_samples_dict_from_pyjags_samples_dict = _convert_pyjags_dict_to_arviz_dict(
- PYJAGS_POSTERIOR_DICT
- )
-
- pyjags_dict_from_arviz_dict_from_pyjags_dict = _convert_arviz_dict_to_pyjags_dict(
- arviz_samples_dict_from_pyjags_samples_dict
- )
-
- assert verify_equality_of_numpy_values_dictionaries(
- PYJAGS_POSTERIOR_DICT,
- pyjags_dict_from_arviz_dict_from_pyjags_dict,
- )
-
- def test_extract_samples_dictionary_from_arviz_inference_data(self):
- arviz_samples_dict_from_pyjags_samples_dict = _convert_pyjags_dict_to_arviz_dict(
- PYJAGS_POSTERIOR_DICT
- )
-
- arviz_inference_data_from_pyjags_samples_dict = from_pyjags(PYJAGS_POSTERIOR_DICT)
- arviz_dict_from_idata_from_pyjags_dict = _extract_arviz_dict_from_inference_data(
- arviz_inference_data_from_pyjags_samples_dict
- )
-
- assert verify_equality_of_numpy_values_dictionaries(
- arviz_samples_dict_from_pyjags_samples_dict,
- arviz_dict_from_idata_from_pyjags_dict,
- )
-
- def test_roundtrip_from_pyjags_via_arviz_to_pyjags(self):
- arviz_inference_data_from_pyjags_samples_dict = from_pyjags(PYJAGS_POSTERIOR_DICT)
- arviz_dict_from_idata_from_pyjags_dict = _extract_arviz_dict_from_inference_data(
- arviz_inference_data_from_pyjags_samples_dict
- )
-
- pyjags_dict_from_arviz_idata = _convert_arviz_dict_to_pyjags_dict(
- arviz_dict_from_idata_from_pyjags_dict
- )
-
- assert verify_equality_of_numpy_values_dictionaries(
- PYJAGS_POSTERIOR_DICT, pyjags_dict_from_arviz_idata
- )
-
- @pytest.mark.parametrize("posterior", [None, PYJAGS_POSTERIOR_DICT])
- @pytest.mark.parametrize("prior", [None, PYJAGS_PRIOR_DICT])
- @pytest.mark.parametrize("save_warmup", [True, False])
- @pytest.mark.parametrize("warmup_iterations", [0, 5])
- def test_inference_data_attrs(self, posterior, prior, save_warmup, warmup_iterations: int):
- arviz_inference_data_from_pyjags_samples_dict = from_pyjags(
- posterior=posterior,
- prior=prior,
- log_likelihood={"y": "log_like"},
- save_warmup=save_warmup,
- warmup_iterations=warmup_iterations,
- )
- posterior_warmup_prefix = (
- "" if save_warmup and warmup_iterations > 0 and posterior is not None else "~"
- )
- prior_warmup_prefix = (
- "" if save_warmup and warmup_iterations > 0 and prior is not None else "~"
- )
- print(f'posterior_warmup_prefix="{posterior_warmup_prefix}"')
- test_dict = {
- f'{"~" if posterior is None else ""}posterior': ["b", "int"],
- f'{"~" if prior is None else ""}prior': ["b", "int"],
- f'{"~" if posterior is None else ""}log_likelihood': ["y"],
- f"{posterior_warmup_prefix}warmup_posterior": ["b", "int"],
- f"{prior_warmup_prefix}warmup_prior": ["b", "int"],
- f"{posterior_warmup_prefix}warmup_log_likelihood": ["y"],
- }
-
- fails = check_multiple_attrs(test_dict, arviz_inference_data_from_pyjags_samples_dict)
- assert not fails
diff --git a/arviz/tests/external_tests/test_data_pyro.py b/arviz/tests/external_tests/test_data_pyro.py
deleted file mode 100644
index 73b3c1c05c..0000000000
--- a/arviz/tests/external_tests/test_data_pyro.py
+++ /dev/null
@@ -1,260 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name
-import numpy as np
-import packaging
-import pytest
-
-from ...data.io_pyro import from_pyro # pylint: disable=wrong-import-position
-from ..helpers import ( # pylint: disable=unused-import, wrong-import-position
- chains,
- check_multiple_attrs,
- draws,
- eight_schools_params,
- importorskip,
- load_cached_models,
-)
-
-# Skip all tests if pyro or pytorch not installed
-torch = importorskip("torch")
-pyro = importorskip("pyro")
-Predictive = pyro.infer.Predictive
-dist = pyro.distributions
-
-
-class TestDataPyro:
- @pytest.fixture(scope="class")
- def data(self, eight_schools_params, draws, chains):
- class Data:
- obj = load_cached_models(eight_schools_params, draws, chains, "pyro")["pyro"]
-
- return Data
-
- @pytest.fixture(scope="class")
- def predictions_params(self):
- """Predictions data for eight schools."""
- return {
- "J": 8,
- "sigma": np.array([5.0, 7.0, 12.0, 4.0, 6.0, 10.0, 3.0, 9.0]),
- }
-
- @pytest.fixture(scope="class")
- def predictions_data(self, data, predictions_params):
- """Generate predictions for predictions_params"""
- posterior_samples = data.obj.get_samples()
- model = data.obj.kernel.model
- predictions = Predictive(model, posterior_samples)(
- predictions_params["J"], torch.from_numpy(predictions_params["sigma"]).float()
- )
- return predictions
-
- def get_inference_data(self, data, eight_schools_params, predictions_data):
- posterior_samples = data.obj.get_samples()
- model = data.obj.kernel.model
- posterior_predictive = Predictive(model, posterior_samples)(
- eight_schools_params["J"], torch.from_numpy(eight_schools_params["sigma"]).float()
- )
- prior = Predictive(model, num_samples=500)(
- eight_schools_params["J"], torch.from_numpy(eight_schools_params["sigma"]).float()
- )
- predictions = predictions_data
- return from_pyro(
- posterior=data.obj,
- prior=prior,
- posterior_predictive=posterior_predictive,
- predictions=predictions,
- coords={
- "school": np.arange(eight_schools_params["J"]),
- "school_pred": np.arange(eight_schools_params["J"]),
- },
- dims={"theta": ["school"], "eta": ["school"], "obs": ["school"]},
- pred_dims={"theta": ["school_pred"], "eta": ["school_pred"], "obs": ["school_pred"]},
- )
-
- def test_inference_data(self, data, eight_schools_params, predictions_data):
- inference_data = self.get_inference_data(data, eight_schools_params, predictions_data)
- test_dict = {
- "posterior": ["mu", "tau", "eta"],
- "sample_stats": ["diverging"],
- "posterior_predictive": ["obs"],
- "predictions": ["obs"],
- "prior": ["mu", "tau", "eta"],
- "prior_predictive": ["obs"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- # test dims
- dims = inference_data.posterior_predictive.sizes["school"]
- pred_dims = inference_data.predictions.sizes["school_pred"]
- assert dims == 8
- assert pred_dims == 8
-
- @pytest.mark.skipif(
- packaging.version.parse(pyro.__version__) < packaging.version.parse("1.0.0"),
- reason="requires pyro 1.0.0 or higher",
- )
- def test_inference_data_has_log_likelihood_and_observed_data(self, data):
- idata = from_pyro(data.obj)
- test_dict = {"log_likelihood": ["obs"], "observed_data": ["obs"]}
- fails = check_multiple_attrs(test_dict, idata)
- assert not fails
-
- def test_inference_data_no_posterior(
- self, data, eight_schools_params, predictions_data, predictions_params
- ):
- posterior_samples = data.obj.get_samples()
- model = data.obj.kernel.model
- posterior_predictive = Predictive(model, posterior_samples)(
- eight_schools_params["J"], torch.from_numpy(eight_schools_params["sigma"]).float()
- )
- prior = Predictive(model, num_samples=500)(
- eight_schools_params["J"], torch.from_numpy(eight_schools_params["sigma"]).float()
- )
- predictions = predictions_data
- constant_data = {"J": 8, "sigma": eight_schools_params["sigma"]}
- predictions_constant_data = predictions_params
- # only prior
- inference_data = from_pyro(prior=prior)
- test_dict = {"prior": ["mu", "tau", "eta"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only prior: {fails}"
- # only posterior_predictive
- inference_data = from_pyro(posterior_predictive=posterior_predictive)
- test_dict = {"posterior_predictive": ["obs"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only posterior_predictive: {fails}"
- # only predictions
- inference_data = from_pyro(predictions=predictions)
- test_dict = {"predictions": ["obs"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only predictions: {fails}"
- # only constant_data
- inference_data = from_pyro(constant_data=constant_data)
- test_dict = {"constant_data": ["J", "sigma"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only constant_data: {fails}"
- # only predictions_constant_data
- inference_data = from_pyro(predictions_constant_data=predictions_constant_data)
- test_dict = {"predictions_constant_data": ["J", "sigma"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails, f"only predictions_constant_data: {fails}"
- # prior and posterior_predictive
- idata = from_pyro(
- prior=prior,
- posterior_predictive=posterior_predictive,
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={"theta": ["school"], "eta": ["school"]},
- )
- test_dict = {"posterior_predictive": ["obs"], "prior": ["mu", "tau", "eta", "obs"]}
- fails = check_multiple_attrs(test_dict, idata)
- assert not fails, f"prior and posterior_predictive: {fails}"
-
- def test_inference_data_only_posterior(self, data):
- idata = from_pyro(data.obj)
- test_dict = {"posterior": ["mu", "tau", "eta"], "sample_stats": ["diverging"]}
- fails = check_multiple_attrs(test_dict, idata)
- assert not fails
-
- @pytest.mark.skipif(
- packaging.version.parse(pyro.__version__) < packaging.version.parse("1.0.0"),
- reason="requires pyro 1.0.0 or higher",
- )
- def test_inference_data_only_posterior_has_log_likelihood(self, data):
- idata = from_pyro(data.obj)
- test_dict = {"log_likelihood": ["obs"]}
- fails = check_multiple_attrs(test_dict, idata)
- assert not fails
-
- def test_multiple_observed_rv(self):
- y1 = torch.randn(10)
- y2 = torch.randn(10)
-
- def model_example_multiple_obs(y1=None, y2=None):
- x = pyro.sample("x", dist.Normal(1, 3))
- pyro.sample("y1", dist.Normal(x, 1), obs=y1)
- pyro.sample("y2", dist.Normal(x, 1), obs=y2)
-
- nuts_kernel = pyro.infer.NUTS(model_example_multiple_obs)
- mcmc = pyro.infer.MCMC(nuts_kernel, num_samples=10)
- mcmc.run(y1=y1, y2=y2)
- inference_data = from_pyro(mcmc)
- test_dict = {
- "posterior": ["x"],
- "sample_stats": ["diverging"],
- "log_likelihood": ["y1", "y2"],
- "observed_data": ["y1", "y2"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
- assert not hasattr(inference_data.sample_stats, "log_likelihood")
-
- def test_inference_data_constant_data(self):
- x1 = 10
- x2 = 12
- y1 = torch.randn(10)
-
- def model_constant_data(x, y1=None):
- _x = pyro.sample("x", dist.Normal(1, 3))
- pyro.sample("y1", dist.Normal(x * _x, 1), obs=y1)
-
- nuts_kernel = pyro.infer.NUTS(model_constant_data)
- mcmc = pyro.infer.MCMC(nuts_kernel, num_samples=10)
- mcmc.run(x=x1, y1=y1)
- posterior = mcmc.get_samples()
- posterior_predictive = Predictive(model_constant_data, posterior)(x1)
- predictions = Predictive(model_constant_data, posterior)(x2)
- inference_data = from_pyro(
- mcmc,
- posterior_predictive=posterior_predictive,
- predictions=predictions,
- constant_data={"x1": x1},
- predictions_constant_data={"x2": x2},
- )
- test_dict = {
- "posterior": ["x"],
- "posterior_predictive": ["y1"],
- "sample_stats": ["diverging"],
- "log_likelihood": ["y1"],
- "predictions": ["y1"],
- "observed_data": ["y1"],
- "constant_data": ["x1"],
- "predictions_constant_data": ["x2"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data_num_chains(self, predictions_data, chains):
- predictions = predictions_data
- inference_data = from_pyro(predictions=predictions, num_chains=chains)
- nchains = inference_data.predictions.sizes["chain"]
- assert nchains == chains
-
- @pytest.mark.parametrize("log_likelihood", [True, False])
- def test_log_likelihood(self, log_likelihood):
- """Test behaviour when log likelihood cannot be retrieved.
-
- If log_likelihood=True there is a warning to say log_likelihood group is skipped,
- if log_likelihood=False there is no warning and log_likelihood is skipped.
- """
- x = torch.randn((10, 2))
- y = torch.randn(10)
-
- def model_constant_data(x, y=None):
- beta = pyro.sample("beta", dist.Normal(torch.ones(2), 3))
- pyro.sample("y", dist.Normal(x.matmul(beta), 1), obs=y)
-
- nuts_kernel = pyro.infer.NUTS(model_constant_data)
- mcmc = pyro.infer.MCMC(nuts_kernel, num_samples=10)
- mcmc.run(x=x, y=y)
- if log_likelihood:
- with pytest.warns(UserWarning, match="Could not get vectorized trace"):
- inference_data = from_pyro(mcmc, log_likelihood=log_likelihood)
- else:
- inference_data = from_pyro(mcmc, log_likelihood=log_likelihood)
- test_dict = {
- "posterior": ["beta"],
- "sample_stats": ["diverging"],
- "~log_likelihood": [""],
- "observed_data": ["y"],
- }
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
diff --git a/arviz/tests/external_tests/test_data_pystan.py b/arviz/tests/external_tests/test_data_pystan.py
deleted file mode 100644
index 69f214f76b..0000000000
--- a/arviz/tests/external_tests/test_data_pystan.py
+++ /dev/null
@@ -1,307 +0,0 @@
-# pylint: disable=no-member, invalid-name, redefined-outer-name, too-many-function-args
-import importlib
-from collections import OrderedDict
-import os
-
-import numpy as np
-import pytest
-
-from ... import from_pystan
-
-from ...data.io_pystan import get_draws, get_draws_stan3 # pylint: disable=unused-import
-from ..helpers import ( # pylint: disable=unused-import
- chains,
- check_multiple_attrs,
- draws,
- eight_schools_params,
- importorskip,
- load_cached_models,
- pystan_version,
-)
-
-# Check if either pystan or pystan3 is installed
-pystan_installed = (importlib.util.find_spec("pystan") is not None) or (
- importlib.util.find_spec("stan") is not None
-)
-
-
-@pytest.mark.skipif(
- not (pystan_installed or "ARVIZ_REQUIRE_ALL_DEPS" in os.environ),
- reason="test requires pystan/pystan3 which is not installed",
-)
-class TestDataPyStan:
- @pytest.fixture(scope="class")
- def data(self, eight_schools_params, draws, chains):
- class Data:
- model, obj = load_cached_models(eight_schools_params, draws, chains, "pystan")["pystan"]
-
- return Data
-
- def get_inference_data(self, data, eight_schools_params):
- """vars as str."""
- return from_pystan(
- posterior=data.obj,
- posterior_predictive="y_hat",
- predictions="y_hat", # wrong, but fine for testing
- prior=data.obj,
- prior_predictive="y_hat",
- observed_data="y",
- constant_data="sigma",
- predictions_constant_data="sigma", # wrong, but fine for testing
- log_likelihood={"y": "log_lik"},
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={
- "theta": ["school"],
- "y": ["school"],
- "sigma": ["school"],
- "y_hat": ["school"],
- "eta": ["school"],
- },
- posterior_model=data.model,
- prior_model=data.model,
- )
-
- def get_inference_data2(self, data, eight_schools_params):
- """vars as lists."""
- return from_pystan(
- posterior=data.obj,
- posterior_predictive=["y_hat"],
- predictions=["y_hat"], # wrong, but fine for testing
- prior=data.obj,
- prior_predictive=["y_hat"],
- observed_data=["y"],
- log_likelihood="log_lik",
- coords={
- "school": np.arange(eight_schools_params["J"]),
- "log_likelihood_dim": np.arange(eight_schools_params["J"]),
- },
- dims={
- "theta": ["school"],
- "y": ["school"],
- "y_hat": ["school"],
- "eta": ["school"],
- "log_lik": ["log_likelihood_dim"],
- },
- posterior_model=data.model,
- prior_model=data.model,
- )
-
- def get_inference_data3(self, data, eight_schools_params):
- """multiple vars as lists."""
- return from_pystan(
- posterior=data.obj,
- posterior_predictive=["y_hat", "log_lik"], # wrong, but fine for testing
- predictions=["y_hat", "log_lik"], # wrong, but fine for testing
- prior=data.obj,
- prior_predictive=["y_hat", "log_lik"], # wrong, but fine for testing
- constant_data=["sigma", "y"], # wrong, but fine for testing
- predictions_constant_data=["sigma", "y"], # wrong, but fine for testing
- coords={"school": np.arange(eight_schools_params["J"])},
- dims={
- "theta": ["school"],
- "y": ["school"],
- "sigma": ["school"],
- "y_hat": ["school"],
- "eta": ["school"],
- },
- posterior_model=data.model,
- prior_model=data.model,
- )
-
- def get_inference_data4(self, data):
- """minimal input."""
- return from_pystan(
- posterior=data.obj,
- posterior_predictive=None,
- prior=data.obj,
- prior_predictive=None,
- coords=None,
- dims=None,
- posterior_model=data.model,
- log_likelihood=[],
- prior_model=data.model,
- save_warmup=True,
- )
-
- def get_inference_data5(self, data):
- """minimal input."""
- return from_pystan(
- posterior=data.obj,
- posterior_predictive=None,
- prior=data.obj,
- prior_predictive=None,
- coords=None,
- dims=None,
- posterior_model=data.model,
- log_likelihood=False,
- prior_model=data.model,
- save_warmup=True,
- dtypes={"eta": int},
- )
-
- def test_sampler_stats(self, data, eight_schools_params):
- inference_data = self.get_inference_data(data, eight_schools_params)
- test_dict = {"sample_stats": ["diverging"]}
- fails = check_multiple_attrs(test_dict, inference_data)
- assert not fails
-
- def test_inference_data(self, data, eight_schools_params):
- inference_data1 = self.get_inference_data(data, eight_schools_params)
- inference_data2 = self.get_inference_data2(data, eight_schools_params)
- inference_data3 = self.get_inference_data3(data, eight_schools_params)
- inference_data4 = self.get_inference_data4(data)
- inference_data5 = self.get_inference_data5(data)
- # inference_data 1
- test_dict = {
- "posterior": ["theta", "~log_lik"],
- "posterior_predictive": ["y_hat"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "constant_data": ["sigma"],
- "predictions_constant_data": ["sigma"],
- "sample_stats": ["diverging", "lp"],
- "log_likelihood": ["y", "~log_lik"],
- "prior": ["theta"],
- }
- fails = check_multiple_attrs(test_dict, inference_data1)
- assert not fails
- # inference_data 2
- test_dict = {
- "posterior_predictive": ["y_hat"],
- "predictions": ["y_hat"],
- "observed_data": ["y"],
- "sample_stats_prior": ["diverging"],
- "sample_stats": ["diverging", "lp"],
- "log_likelihood": ["log_lik"],
- "prior_predictive": ["y_hat"],
- }
- fails = check_multiple_attrs(test_dict, inference_data2)
- assert not fails
- assert any(
- item in inference_data2.posterior.attrs for item in ["stan_code", "program_code"]
- )
- assert any(
- item in inference_data2.sample_stats.attrs for item in ["stan_code", "program_code"]
- )
- # inference_data 3
- test_dict = {
- "posterior_predictive": ["y_hat", "log_lik"],
- "predictions": ["y_hat", "log_lik"],
- "constant_data": ["sigma", "y"],
- "predictions_constant_data": ["sigma", "y"],
- "sample_stats_prior": ["diverging"],
- "sample_stats": ["diverging", "lp"],
- "log_likelihood": ["log_lik"],
- "prior_predictive": ["y_hat", "log_lik"],
- }
- fails = check_multiple_attrs(test_dict, inference_data3)
- assert not fails
- # inference_data 4
- test_dict = {
- "posterior": ["theta"],
- "prior": ["theta"],
- "sample_stats": ["diverging", "lp"],
- "~log_likelihood": [""],
- "warmup_posterior": ["theta"],
- "warmup_sample_stats": ["diverging", "lp"],
- }
- fails = check_multiple_attrs(test_dict, inference_data4)
- assert not fails
- # inference_data 5
- test_dict = {
- "posterior": ["theta"],
- "prior": ["theta"],
- "sample_stats": ["diverging", "lp"],
- "~log_likelihood": [""],
- "warmup_posterior": ["theta"],
- "warmup_sample_stats": ["diverging", "lp"],
- }
- fails = check_multiple_attrs(test_dict, inference_data5)
- assert not fails
- assert inference_data5.posterior.eta.dtype.kind == "i"
-
- def test_invalid_fit(self, data):
- if pystan_version() == 2:
- model = data.model
- model_data = {
- "J": 8,
- "y": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),
- "sigma": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),
- }
- fit_test_grad = model.sampling(
- data=model_data, test_grad=True, check_hmc_diagnostics=False
- )
- with pytest.raises(AttributeError):
- _ = from_pystan(posterior=fit_test_grad)
- fit = model.sampling(data=model_data, iter=100, chains=1, check_hmc_diagnostics=False)
- del fit.sim["samples"]
- with pytest.raises(AttributeError):
- _ = from_pystan(posterior=fit)
-
- def test_empty_parameter(self):
- model_code = """
- parameters {
- real y;
- vector[3] x;
- vector[0] a;
- vector[2] z;
- }
- model {
- y ~ normal(0,1);
- }
- """
- if pystan_version() == 2:
- from pystan import StanModel # pylint: disable=import-error
-
- model = StanModel(model_code=model_code)
- fit = model.sampling(iter=500, chains=2, check_hmc_diagnostics=False)
- else:
- import stan # pylint: disable=import-error
-
- model = stan.build(model_code)
- fit = model.sample(num_samples=500, num_chains=2)
-
- posterior = from_pystan(posterior=fit)
- test_dict = {"posterior": ["y", "x", "z", "~a"], "sample_stats": ["diverging"]}
- fails = check_multiple_attrs(test_dict, posterior)
- assert not fails
-
- def test_get_draws(self, data):
- fit = data.obj
- if pystan_version() == 2:
- draws, _ = get_draws(fit, variables=["theta", "theta"])
- else:
- draws, _ = get_draws_stan3(fit, variables=["theta", "theta"])
- assert draws.get("theta") is not None
-
- @pytest.mark.skipif(pystan_version() != 2, reason="PyStan 2.x required")
- def test_index_order(self, data, eight_schools_params):
- """Test 0-indexed data."""
- # Skip test if pystan not installed
- pystan = importorskip("pystan") # pylint: disable=import-error
-
- fit = data.model.sampling(data=eight_schools_params)
- if pystan.__version__ >= "2.18":
- # make 1-indexed to 0-indexed
- for holder in fit.sim["samples"]:
- new_chains = OrderedDict()
- for i, (key, values) in enumerate(holder.chains.items()):
- if "[" in key:
- name, *shape = key.replace("]", "").split("[")
- shape = [str(int(item) - 1) for items in shape for item in items.split(",")]
- key = f"{name}[{','.join(shape)}]"
- new_chains[key] = np.full_like(values, fill_value=float(i))
- setattr(holder, "chains", new_chains)
- fit.sim["fnames_oi"] = list(fit.sim["samples"][0].chains.keys())
- idata = from_pystan(posterior=fit)
- assert idata is not None
- for j, fpar in enumerate(fit.sim["fnames_oi"]):
- par, *shape = fpar.replace("]", "").split("[")
- if par in {"lp__", "log_lik"}:
- continue
- assert hasattr(idata.posterior, par), (par, list(idata.posterior.data_vars))
- if shape:
- shape = [slice(None), slice(None)] + list(map(int, shape))
- assert idata.posterior[par][tuple(shape)].values.mean() == float(j)
- else:
- assert idata.posterior[par].values.mean() == float(j)
diff --git a/arviz/tests/helpers.py b/arviz/tests/helpers.py
deleted file mode 100644
index a51a20d0c9..0000000000
--- a/arviz/tests/helpers.py
+++ /dev/null
@@ -1,677 +0,0 @@
-# pylint: disable=redefined-outer-name, comparison-with-callable, protected-access
-"""Test helper functions."""
-import gzip
-import importlib
-import logging
-import os
-import sys
-from typing import Any, Dict, List, Optional, Tuple, Union
-import warnings
-from contextlib import contextmanager
-
-import cloudpickle
-import numpy as np
-import pytest
-from _pytest.outcomes import Skipped
-from packaging.version import Version
-
-from ..data import InferenceData, from_dict
-
-_log = logging.getLogger(__name__)
-
-
-class RandomVariableTestClass:
- """Example class for random variables."""
-
- def __init__(self, name):
- self.name = name
-
- def __repr__(self):
- """Return argument to constructor as string representation."""
- return self.name
-
-
-@contextmanager
-def does_not_warn(warning=Warning):
- with warnings.catch_warnings(record=True) as caught_warnings:
- warnings.simplefilter("always")
- yield
- for w in caught_warnings:
- if issubclass(w.category, warning):
- raise AssertionError(
- f"Expected no {warning.__name__} but caught warning with message: {w.message}"
- )
-
-
-@pytest.fixture(scope="module")
-def eight_schools_params():
- """Share setup for eight schools."""
- return {
- "J": 8,
- "y": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),
- "sigma": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),
- }
-
-
-@pytest.fixture(scope="module")
-def draws():
- """Share default draw count."""
- return 500
-
-
-@pytest.fixture(scope="module")
-def chains():
- """Share default chain count."""
- return 2
-
-
-def create_model(seed=10, transpose=False):
- """Create model with fake data."""
- np.random.seed(seed)
- nchains = 4
- ndraws = 500
- data = {
- "J": 8,
- "y": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),
- "sigma": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),
- }
- posterior = {
- "mu": np.random.randn(nchains, ndraws),
- "tau": abs(np.random.randn(nchains, ndraws)),
- "eta": np.random.randn(nchains, ndraws, data["J"]),
- "theta": np.random.randn(nchains, ndraws, data["J"]),
- }
- posterior_predictive = {"y": np.random.randn(nchains, ndraws, len(data["y"]))}
- sample_stats = {
- "energy": np.random.randn(nchains, ndraws),
- "diverging": np.random.randn(nchains, ndraws) > 0.90,
- "max_depth": np.random.randn(nchains, ndraws) > 0.90,
- }
- log_likelihood = {
- "y": np.random.randn(nchains, ndraws, data["J"]),
- }
- prior = {
- "mu": np.random.randn(nchains, ndraws) / 2,
- "tau": abs(np.random.randn(nchains, ndraws)) / 2,
- "eta": np.random.randn(nchains, ndraws, data["J"]) / 2,
- "theta": np.random.randn(nchains, ndraws, data["J"]) / 2,
- }
- prior_predictive = {"y": np.random.randn(nchains, ndraws, len(data["y"])) / 2}
- sample_stats_prior = {
- "energy": np.random.randn(nchains, ndraws),
- "diverging": (np.random.randn(nchains, ndraws) > 0.95).astype(int),
- }
- model = from_dict(
- posterior=posterior,
- posterior_predictive=posterior_predictive,
- sample_stats=sample_stats,
- log_likelihood=log_likelihood,
- prior=prior,
- prior_predictive=prior_predictive,
- sample_stats_prior=sample_stats_prior,
- observed_data={"y": data["y"]},
- dims={
- "y": ["obs_dim"],
- "log_likelihood": ["obs_dim"],
- "theta": ["school"],
- "eta": ["school"],
- },
- coords={"obs_dim": range(data["J"])},
- )
- if transpose:
- for group in model._groups:
- group_dataset = getattr(model, group)
- if all(dim in group_dataset.dims for dim in ("draw", "chain")):
- setattr(model, group, group_dataset.transpose(*["draw", "chain"], ...))
- return model
-
-
-def create_multidimensional_model(seed=10, transpose=False):
- """Create model with fake data."""
- np.random.seed(seed)
- nchains = 4
- ndraws = 500
- ndim1 = 5
- ndim2 = 7
- data = {
- "y": np.random.normal(size=(ndim1, ndim2)),
- "sigma": np.random.normal(size=(ndim1, ndim2)),
- }
- posterior = {
- "mu": np.random.randn(nchains, ndraws),
- "tau": abs(np.random.randn(nchains, ndraws)),
- "eta": np.random.randn(nchains, ndraws, ndim1, ndim2),
- "theta": np.random.randn(nchains, ndraws, ndim1, ndim2),
- }
- posterior_predictive = {"y": np.random.randn(nchains, ndraws, ndim1, ndim2)}
- sample_stats = {
- "energy": np.random.randn(nchains, ndraws),
- "diverging": np.random.randn(nchains, ndraws) > 0.90,
- }
- log_likelihood = {
- "y": np.random.randn(nchains, ndraws, ndim1, ndim2),
- }
- prior = {
- "mu": np.random.randn(nchains, ndraws) / 2,
- "tau": abs(np.random.randn(nchains, ndraws)) / 2,
- "eta": np.random.randn(nchains, ndraws, ndim1, ndim2) / 2,
- "theta": np.random.randn(nchains, ndraws, ndim1, ndim2) / 2,
- }
- prior_predictive = {"y": np.random.randn(nchains, ndraws, ndim1, ndim2) / 2}
- sample_stats_prior = {
- "energy": np.random.randn(nchains, ndraws),
- "diverging": (np.random.randn(nchains, ndraws) > 0.95).astype(int),
- }
- model = from_dict(
- posterior=posterior,
- posterior_predictive=posterior_predictive,
- sample_stats=sample_stats,
- log_likelihood=log_likelihood,
- prior=prior,
- prior_predictive=prior_predictive,
- sample_stats_prior=sample_stats_prior,
- observed_data={"y": data["y"]},
- dims={"y": ["dim1", "dim2"], "log_likelihood": ["dim1", "dim2"]},
- coords={"dim1": range(ndim1), "dim2": range(ndim2)},
- )
- if transpose:
- for group in model._groups:
- group_dataset = getattr(model, group)
- if all(dim in group_dataset.dims for dim in ("draw", "chain")):
- setattr(model, group, group_dataset.transpose(*["draw", "chain"], ...))
- return model
-
-
-def create_data_random(groups=None, seed=10):
- """Create InferenceData object using random data."""
- if groups is None:
- groups = ["posterior", "sample_stats", "observed_data", "posterior_predictive"]
- rng = np.random.default_rng(seed)
- data = rng.normal(size=(4, 500, 8))
- idata_dict = dict(
- posterior={"a": data[..., 0], "b": data},
- sample_stats={"a": data[..., 0], "b": data},
- observed_data={"b": data[0, 0, :]},
- posterior_predictive={"a": data[..., 0], "b": data},
- prior={"a": data[..., 0], "b": data},
- prior_predictive={"a": data[..., 0], "b": data},
- warmup_posterior={"a": data[..., 0], "b": data},
- warmup_posterior_predictive={"a": data[..., 0], "b": data},
- warmup_prior={"a": data[..., 0], "b": data},
- )
- idata = from_dict(
- **{group: ary for group, ary in idata_dict.items() if group in groups}, save_warmup=True
- )
- return idata
-
-
-@pytest.fixture()
-def data_random():
- """Fixture containing InferenceData object using random data."""
- idata = create_data_random()
- return idata
-
-
-@pytest.fixture(scope="module")
-def models():
- """Fixture containing 2 mock inference data instances for testing."""
- # blank line to keep black and pydocstyle happy
-
- class Models:
- model_1 = create_model(seed=10)
- model_2 = create_model(seed=11, transpose=True)
-
- return Models()
-
-
-@pytest.fixture(scope="module")
-def multidim_models():
- """Fixture containing 2 mock inference data instances with multidimensional data for testing."""
- # blank line to keep black and pydocstyle happy
-
- class Models:
- model_1 = create_multidimensional_model(seed=10)
- model_2 = create_multidimensional_model(seed=11, transpose=True)
-
- return Models()
-
-
-def check_multiple_attrs(
- test_dict: Dict[str, List[str]], parent: InferenceData
-) -> List[Union[str, Tuple[str, str]]]:
- """Perform multiple hasattr checks on InferenceData objects.
-
- It is thought to first check if the parent object contains a given dataset,
- and then (if present) check the attributes of the dataset.
-
- Given the output of the function, all mismatches between expectation and reality can
- be retrieved: a single string indicates a group mismatch and a tuple of strings
- ``(group, var)`` indicates a mismatch in the variable ``var`` of ``group``.
-
- Parameters
- ----------
- test_dict: dict of {str : list of str}
- Its structure should be `{dataset1_name: [var1, var2], dataset2_name: [var]}`.
- A ``~`` at the beginning of a dataset or variable name indicates the name NOT
- being present must be asserted.
- parent: InferenceData
- InferenceData object on which to check the attributes.
-
- Returns
- -------
- list
- List containing the failed checks. It will contain either the dataset_name or a
- tuple (dataset_name, var) for all non present attributes.
-
- Examples
- --------
- The output below indicates that ``posterior`` group was expected but not found, and
- variables ``a`` and ``b``:
-
- ["posterior", ("prior", "a"), ("prior", "b")]
-
- Another example could be the following:
-
- [("posterior", "a"), "~observed_data", ("sample_stats", "~log_likelihood")]
-
- In this case, the output indicates that variable ``a`` was not found in ``posterior``
- as it was expected, however, in the other two cases, the preceding ``~`` (kept from the
- input negation notation) indicates that ``observed_data`` group should not be present
- but was found in the InferenceData and that ``log_likelihood`` variable was found
- in ``sample_stats``, also against what was expected.
-
- """
- failed_attrs: List[Union[str, Tuple[str, str]]] = []
- for dataset_name, attributes in test_dict.items():
- if dataset_name.startswith("~"):
- if hasattr(parent, dataset_name[1:]):
- failed_attrs.append(dataset_name)
- elif hasattr(parent, dataset_name):
- dataset = getattr(parent, dataset_name)
- for attribute in attributes:
- if attribute.startswith("~"):
- if hasattr(dataset, attribute[1:]):
- failed_attrs.append((dataset_name, attribute))
- elif not hasattr(dataset, attribute):
- failed_attrs.append((dataset_name, attribute))
- else:
- failed_attrs.append(dataset_name)
- return failed_attrs
-
-
-def emcee_version():
- """Check emcee version.
-
- Returns
- -------
- int
- Major version number
-
- """
- import emcee
-
- return int(emcee.__version__[0])
-
-
-def needs_emcee3_func():
- """Check if emcee3 is required."""
- # pylint: disable=invalid-name
- needs_emcee3 = pytest.mark.skipif(emcee_version() < 3, reason="emcee3 required")
- return needs_emcee3
-
-
-def _emcee_lnprior(theta):
- """Proper function to allow pickling."""
- mu, tau, eta = theta[0], theta[1], theta[2:]
- # Half-cauchy prior, hwhm=25
- if tau < 0:
- return -np.inf
- prior_tau = -np.log(tau**2 + 25**2)
- prior_mu = -((mu / 10) ** 2) # normal prior, loc=0, scale=10
- prior_eta = -np.sum(eta**2) # normal prior, loc=0, scale=1
- return prior_mu + prior_tau + prior_eta
-
-
-def _emcee_lnprob(theta, y, sigma):
- """Proper function to allow pickling."""
- mu, tau, eta = theta[0], theta[1], theta[2:]
- prior = _emcee_lnprior(theta)
- like_vect = -(((mu + tau * eta - y) / sigma) ** 2)
- like = np.sum(like_vect)
- return like + prior, (like_vect, np.random.normal((mu + tau * eta), sigma))
-
-
-def emcee_schools_model(data, draws, chains):
- """Schools model in emcee."""
- import emcee
-
- chains = 10 * chains # emcee is sad with too few walkers
- y = data["y"]
- sigma = data["sigma"]
- J = data["J"] # pylint: disable=invalid-name
- ndim = J + 2
-
- pos = np.random.normal(size=(chains, ndim))
- pos[:, 1] = np.absolute(pos[:, 1]) # pylint: disable=unsupported-assignment-operation
-
- if emcee_version() < 3:
- sampler = emcee.EnsembleSampler(chains, ndim, _emcee_lnprob, args=(y, sigma))
- # pylint: enable=unexpected-keyword-arg
- sampler.run_mcmc(pos, draws)
- else:
- here = os.path.dirname(os.path.abspath(__file__))
- data_directory = os.path.join(here, "saved_models")
- filepath = os.path.join(data_directory, "reader_testfile.h5")
- backend = emcee.backends.HDFBackend(filepath) # pylint: disable=no-member
- backend.reset(chains, ndim)
- # pylint: disable=unexpected-keyword-arg
- sampler = emcee.EnsembleSampler(
- chains, ndim, _emcee_lnprob, args=(y, sigma), backend=backend
- )
- # pylint: enable=unexpected-keyword-arg
- sampler.run_mcmc(pos, draws, store=True)
- return sampler
-
-
-# pylint:disable=no-member,no-value-for-parameter,invalid-name
-def _pyro_noncentered_model(J, sigma, y=None):
- import pyro
- import pyro.distributions as dist
-
- mu = pyro.sample("mu", dist.Normal(0, 5))
- tau = pyro.sample("tau", dist.HalfCauchy(5))
- with pyro.plate("J", J):
- eta = pyro.sample("eta", dist.Normal(0, 1))
- theta = mu + tau * eta
- return pyro.sample("obs", dist.Normal(theta, sigma), obs=y)
-
-
-def pyro_noncentered_schools(data, draws, chains):
- """Non-centered eight schools implementation in Pyro."""
- import torch
- from pyro.infer import MCMC, NUTS
-
- y = torch.from_numpy(data["y"]).float()
- sigma = torch.from_numpy(data["sigma"]).float()
-
- nuts_kernel = NUTS(_pyro_noncentered_model, jit_compile=True, ignore_jit_warnings=True)
- posterior = MCMC(nuts_kernel, num_samples=draws, warmup_steps=draws, num_chains=chains)
- posterior.run(data["J"], sigma, y)
-
- # This block lets the posterior be pickled
- posterior.sampler = None
- posterior.kernel.potential_fn = None
- return posterior
-
-
-# pylint:disable=no-member,no-value-for-parameter,invalid-name
-def _numpyro_noncentered_model(J, sigma, y=None):
- import numpyro
- import numpyro.distributions as dist
-
- mu = numpyro.sample("mu", dist.Normal(0, 5))
- tau = numpyro.sample("tau", dist.HalfCauchy(5))
- with numpyro.plate("J", J):
- eta = numpyro.sample("eta", dist.Normal(0, 1))
- theta = mu + tau * eta
- return numpyro.sample("obs", dist.Normal(theta, sigma), obs=y)
-
-
-def numpyro_schools_model(data, draws, chains):
- """Centered eight schools implementation in NumPyro."""
- from jax.random import PRNGKey
- from numpyro.infer import MCMC, NUTS
-
- mcmc = MCMC(
- NUTS(_numpyro_noncentered_model),
- num_warmup=draws,
- num_samples=draws,
- num_chains=chains,
- chain_method="sequential",
- )
- mcmc.run(PRNGKey(0), extra_fields=("num_steps", "energy"), **data)
-
- # This block lets the posterior be pickled
- mcmc.sampler._sample_fn = None # pylint: disable=protected-access
- mcmc.sampler._init_fn = None # pylint: disable=protected-access
- mcmc.sampler._postprocess_fn = None # pylint: disable=protected-access
- mcmc.sampler._potential_fn = None # pylint: disable=protected-access
- mcmc.sampler._potential_fn_gen = None # pylint: disable=protected-access
- mcmc._cache = {} # pylint: disable=protected-access
- return mcmc
-
-
-def pystan_noncentered_schools(data, draws, chains):
- """Non-centered eight schools implementation for pystan."""
- schools_code = """
- data {
- int J;
- array[J] real y;
- array[J] real sigma;
- }
-
- parameters {
- real mu;
- real tau;
- array[J] real eta;
- }
-
- transformed parameters {
- array[J] real theta;
- for (j in 1:J)
- theta[j] = mu + tau * eta[j];
- }
-
- model {
- mu ~ normal(0, 5);
- tau ~ cauchy(0, 5);
- eta ~ normal(0, 1);
- y ~ normal(theta, sigma);
- }
-
- generated quantities {
- array[J] real log_lik;
- array[J] real y_hat;
- for (j in 1:J) {
- log_lik[j] = normal_lpdf(y[j] | theta[j], sigma[j]);
- y_hat[j] = normal_rng(theta[j], sigma[j]);
- }
- }
- """
- if pystan_version() == 2:
- import pystan # pylint: disable=import-error
-
- stan_model = pystan.StanModel(model_code=schools_code)
- fit = stan_model.sampling(
- data=data,
- iter=draws + 500,
- warmup=500,
- chains=chains,
- check_hmc_diagnostics=False,
- control=dict(adapt_engaged=False),
- )
- else:
- import stan # pylint: disable=import-error
-
- stan_model = stan.build(schools_code, data=data)
- fit = stan_model.sample(
- num_chains=chains, num_samples=draws, num_warmup=500, save_warmup=True
- )
- return stan_model, fit
-
-
-def bm_schools_model(data, draws, chains):
- import beanmachine.ppl as bm # pylint: disable=import-error
- import torch
- import torch.distributions as dist
-
- class EightSchools:
- @bm.random_variable
- def mu(self):
- return dist.Normal(0, 5)
-
- @bm.random_variable
- def tau(self):
- return dist.HalfCauchy(5)
-
- @bm.random_variable
- def eta(self):
- return dist.Normal(0, 1).expand((data["J"],))
-
- @bm.functional
- def theta(self):
- return self.mu() + self.tau() * self.eta()
-
- @bm.random_variable
- def obs(self):
- return dist.Normal(self.theta(), torch.from_numpy(data["sigma"]).float())
-
- model = EightSchools()
-
- prior = bm.GlobalNoUTurnSampler().infer(
- queries=[model.mu(), model.tau(), model.eta()],
- observations={},
- num_samples=draws,
- num_adaptive_samples=500,
- num_chains=chains,
- )
-
- posterior = bm.GlobalNoUTurnSampler().infer(
- queries=[model.mu(), model.tau(), model.eta()],
- observations={model.obs(): torch.from_numpy(data["y"]).float()},
- num_samples=draws,
- num_adaptive_samples=500,
- num_chains=chains,
- )
- return model, prior, posterior
-
-
-def library_handle(library):
- """Import a library and return the handle."""
- if library == "pystan":
- try:
- module = importlib.import_module("pystan")
- except ImportError:
- module = importlib.import_module("stan")
- else:
- module = importlib.import_module(library)
- return module
-
-
-def load_cached_models(eight_schools_data, draws, chains, libs=None):
- """Load pystan, emcee, and pyro models from pickle."""
- here = os.path.dirname(os.path.abspath(__file__))
- supported = (
- ("pystan", pystan_noncentered_schools),
- ("emcee", emcee_schools_model),
- ("pyro", pyro_noncentered_schools),
- ("numpyro", numpyro_schools_model),
- # ("beanmachine", bm_schools_model), # ignore beanmachine until it supports torch>=2
- )
- data_directory = os.path.join(here, "saved_models")
- models = {}
-
- if isinstance(libs, str):
- libs = [libs]
-
- for library_name, func in supported:
- if libs is not None and library_name not in libs:
- continue
- library = library_handle(library_name)
- if library.__name__ == "stan":
- # PyStan3 does not support pickling
- # httpstan caches models automatically
- _log.info("Generating and loading stan model")
- models["pystan"] = func(eight_schools_data, draws, chains)
- continue
-
- py_version = sys.version_info
- fname = "{0.major}.{0.minor}_{1.__name__}_{1.__version__}_{2}_{3}_{4}.pkl.gzip".format(
- py_version, library, sys.platform, draws, chains
- )
-
- path = os.path.join(data_directory, fname)
- if not os.path.exists(path):
- with gzip.open(path, "wb") as buff:
- try:
- _log.info("Generating and caching %s", fname)
- cloudpickle.dump(func(eight_schools_data, draws, chains), buff)
- except AttributeError as err:
- raise AttributeError(f"Failed caching {library_name}") from err
-
- with gzip.open(path, "rb") as buff:
- _log.info("Loading %s from cache", fname)
- models[library.__name__] = cloudpickle.load(buff)
-
- return models
-
-
-def pystan_version():
- """Check PyStan version.
-
- Returns
- -------
- int
- Major version number
-
- """
- try:
- import pystan # pylint: disable=import-error
-
- version = int(pystan.__version__[0])
- except ImportError:
- try:
- import stan # pylint: disable=import-error
-
- version = int(stan.__version__[0])
- except ImportError:
- version = None
- return version
-
-
-def test_precompile_models(eight_schools_params, draws, chains):
- """Precompile model files."""
- load_cached_models(eight_schools_params, draws, chains)
-
-
-def importorskip(
- modname: str, minversion: Optional[str] = None, reason: Optional[str] = None
-) -> Any:
- """Import and return the requested module ``modname``.
-
- Doesn't allow skips on CI machine.
- Borrowed and modified from ``pytest.importorskip``.
- :param str modname: the name of the module to import
- :param str minversion: if given, the imported module's ``__version__``
- attribute must be at least this minimal version, otherwise the test is
- still skipped.
- :param str reason: if given, this reason is shown as the message when the
- module cannot be imported.
- :returns: The imported module. This should be assigned to its canonical
- name.
- Example::
- docutils = pytest.importorskip("docutils")
- """
- # Unless ARVIZ_REQUIRE_ALL_DEPS is defined, tests that require a missing dependency are skipped
- # if set, missing optional dependencies trigger failed tests.
- if "ARVIZ_REQUIRE_ALL_DEPS" not in os.environ:
- return pytest.importorskip(modname=modname, minversion=minversion, reason=reason)
-
- compile(modname, "", "eval") # to catch syntaxerrors
-
- with warnings.catch_warnings():
- # make sure to ignore ImportWarnings that might happen because
- # of existing directories with the same name we're trying to
- # import but without a __init__.py file
- warnings.simplefilter("ignore")
- __import__(modname)
- mod = sys.modules[modname]
- if minversion is None:
- return mod
- verattr = getattr(mod, "__version__", None)
- if verattr is None or Version(verattr) < Version(minversion):
- raise Skipped(
- "module %r has __version__ %r, required is: %r" % (modname, verattr, minversion),
- allow_module_level=True,
- )
- return mod
diff --git a/arviz/tests/saved_models/.gitignore b/arviz/tests/saved_models/.gitignore
deleted file mode 100644
index 86d0cb2726..0000000000
--- a/arviz/tests/saved_models/.gitignore
+++ /dev/null
@@ -1,4 +0,0 @@
-# Ignore everything in this directory
-*
-# Except this file
-!.gitignore
\ No newline at end of file
diff --git a/arviz/tests/saved_models/cmdstan/eight_schools.data.R b/arviz/tests/saved_models/cmdstan/eight_schools.data.R
deleted file mode 100644
index 189a950f88..0000000000
--- a/arviz/tests/saved_models/cmdstan/eight_schools.data.R
+++ /dev/null
@@ -1,5 +0,0 @@
-J <- 8
-y <-
-c(28, 8, -3, 7, -1, 1, 18, 12)
-sigma <-
-c(15, 10, 16, 11, 9, 11, 10, 18)
diff --git a/arviz/tests/saved_models/cmdstan/eight_schools_output1.csv b/arviz/tests/saved_models/cmdstan/eight_schools_output1.csv
deleted file mode 100644
index 34c1d0cb05..0000000000
--- a/arviz/tests/saved_models/cmdstan/eight_schools_output1.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = eight_schools_nc_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = eight_schools.data.R
-# init = 2 (Default)
-# random
-# seed = 779839997
-# output
-# file = eight_schools_output1.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,theta_tilde.1,theta_tilde.2,theta_tilde.3,theta_tilde.4,theta_tilde.5,theta_tilde.6,theta_tilde.7,theta_tilde.8,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.457932
-# Diagonal elements of inverse mass matrix:
-# 9.90327, 1.6423, 0.896773, 0.818821, 0.863037, 1.01397, 0.923057, 0.843567, 0.9547, 0.785471
--6.80141,0.941564,0.457932,3,7,0,10.3077,8.22396,3.64491,-0.606567,0.890522,-2.30096,0.240332,-0.0384109,-0.121282,-0.264219,-0.987772,6.01308,11.4698,-0.162842,9.09995,8.08396,7.7819,7.2609,4.62362,-4.70127,-3.28172,-3.70725,-3.33506,-3.62553,-3.50689,-3.79816,-3.89328,20.7317,20.731,14.2208,34.2177,8.33889,9.67195,4.40839,41.2007
--8.50201,0.944826,0.457932,3,7,0,12.3851,13.1883,2.98982,-1.05137,-0.86088,-1.12852,1.09828,0.375517,-0.314971,0.00270363,0.0146909,10.0449,10.6145,9.81429,16.472,14.3111,12.2466,13.1964,13.2323,-4.3434,-3.2557,-4.01224,-3.68757,-4.56326,-3.83951,-3.33689,-3.81165,1.81016,11.0417,23.2999,20.7194,17.8092,18.2309,13.6693,8.1957
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--10.5479,0.667624,0.457932,3,7,0,12.5138,9.89787,0.562044,-0.963275,1.11552,-1.64382,2.12237,-0.201089,-1.11407,0.542274,-0.335501,9.35646,10.5248,8.97397,11.0907,9.78485,9.27171,10.2027,9.7093,-4.39939,-3.2534,-3.97156,-3.38598,-3.83414,-3.59957,-3.52552,-3.81741,-5.70605,19.387,3.8474,-7.0134,19.0316,0.086484,5.76302,17.9037
--2.92194,1,0.457932,3,7,0,12.7558,4.29585,10.5161,0.611914,-0.713049,-0.235614,-0.723464,-0.42108,0.0900804,0.741332,0.358071,10.7308,-3.20267,1.8181,-3.3122,-0.13229,5.24315,12.0918,8.06137,-4.28971,-3.84902,-3.73687,-3.75626,-3.12081,-3.39123,-3.39606,-3.83325,13.9585,9.7562,-17.0404,5.91912,-6.96988,-8.33308,14.9622,33.3132
--6.19853,0.817549,0.457932,3,7,0,7.46739,2.26643,3.5666,1.72322,1.57004,0.382306,1.31362,-0.498713,-0.67181,1.02122,-0.973517,8.41246,7.86614,3.62996,6.95158,0.48772,-0.129648,5.9087,-1.20572,-4.47959,-3.22161,-3.77738,-3.31684,-3.12983,-3.32211,-3.95252,-4.07843,-23.0347,24.1374,0.117233,0.363753,4.3479,-3.79096,4.55906,1.72285
--8.26246,0.927872,0.457932,3,7,0,11.6172,9.92307,1.52588,-0.943019,-1.81567,-1.0447,-1.28957,-0.348415,0.556206,-0.140635,0.917825,8.48413,7.15256,8.32898,7.95534,9.39143,10.7718,9.70848,11.3236,-4.47336,-3.22511,-3.9422,-3.32061,-3.78272,-3.71141,-3.56527,-3.81002,0.213002,-10.3836,10.7299,-2.11898,18.9142,11.7219,6.01522,31.7438
--7.58882,0.992907,0.457932,3,7,0,12.1989,-1.44882,6.46016,1.99337,1.99557,0.215248,1.39763,-0.547448,-1.02804,1.1354,0.0413888,11.4287,11.4429,-0.0582871,7.5801,-4.98543,-8.09016,5.88604,-1.18145,-4.23723,-3.28079,-3.70843,-3.31822,-3.21421,-3.65828,-3.95526,-4.07744,15.5186,7.16742,0.0959979,5.30586,3.59992,-2.21673,3.09204,20.9682
--7.63223,0.2721,0.457932,3,7,0,15.2999,1.24819,2.35015,2.12978,1.77483,0.0372755,1.24677,0.541055,-1.03395,0.707907,0.60125,6.25347,5.41931,1.33579,4.17827,2.51974,-1.18175,2.91187,2.66121,-4.6779,-3.25482,-3.72824,-3.34974,-3.19264,-3.3365,-4.35978,-3.9439,-4.99021,6.88843,-7.90346,-7.27038,-2.16681,1.66296,5.94941,35.9872
--3.98561,1,0.457932,3,7,0,9.95639,7.38847,4.29756,-0.500203,0.881604,-0.331805,-0.0390795,0.0942519,0.725288,0.0491885,-0.524292,5.23882,11.1772,5.96252,7.22052,7.79353,10.5054,7.59986,5.13529,-4.77826,-3.272,-3.84842,-3.31703,-3.59348,-3.6902,-3.76234,-3.88203,6.28307,-0.278637,-0.372263,-1.68321,3.16955,-1.98539,13.4965,2.81886
--7.59491,0.865731,0.457932,3,7,0,10.5281,2.38245,0.255692,-1.55673,-0.77487,-0.417289,0.702093,-0.434534,-0.825307,-1.03885,-0.135581,1.98441,2.18433,2.27576,2.56197,2.27135,2.17143,2.11683,2.34779,-5.13101,-3.39063,-3.74589,-3.39822,-3.18222,-3.3225,-4.4829,-3.95308,-18.7847,9.07744,-25.6834,-2.33496,0.0778909,-3.36405,-2.5908,-4.78985
--5.10392,0.987989,0.457932,3,7,0,11.389,6.73945,2.90606,1.67108,0.610377,0.307429,-0.884503,0.362046,0.812367,1.07818,0.0270375,11.5957,8.51324,7.63286,4.16904,7.79158,9.10024,9.87271,6.81803,-4.22499,-3.22284,-3.91234,-3.34995,-3.59327,-3.58797,-3.55179,-3.85075,20.1337,0.243415,23.256,12.3727,-4.89314,22.1045,20.364,12.9695
--6.10215,0.978953,0.457932,3,7,0,9.39413,1.57702,6.12371,-0.215099,2.14161,0.746355,-0.201173,-0.0991538,-1.0757,1.07315,-0.213189,0.259819,14.6916,6.14748,0.345098,0.969832,-5.01027,8.14867,0.271512,-5.33703,-3.44541,-3.85496,-3.49984,-3.14012,-3.4661,-3.70677,-4.02159,20.2231,12.4163,-10.6008,-6.90027,14.7229,-7.82024,10.0107,11.421
--6.35951,0.921357,0.457932,3,7,0,10.703,8.36129,8.00534,0.306054,-1.76941,-0.965945,0.449896,-0.864969,0.461195,-0.0128534,-0.678847,10.8114,-5.80343,0.628569,11.9629,1.43691,12.0533,8.25839,2.92689,-4.28354,-4.1742,-3.71724,-3.41861,-3.15282,-3.82169,-3.69602,-3.93635,30.5092,-2.23083,-9.70763,15.2018,-7.03222,5.77655,1.84327,35.6767
--6.35951,0.0482676,0.457932,2,3,0,20.407,8.36129,8.00534,0.306054,-1.76941,-0.965945,0.449896,-0.864969,0.461195,-0.0128534,-0.678847,10.8114,-5.80343,0.628569,11.9629,1.43691,12.0533,8.25839,2.92689,-4.28354,-4.1742,-3.71724,-3.41861,-3.15282,-3.82169,-3.69602,-3.93635,19.9871,-0.418202,-21.5897,-8.93988,16.5488,21.3699,17.4663,-50.8091
--9.14901,0.982546,0.457932,3,7,0,12.1714,3.46146,0.516365,-1.12581,2.77387,-0.808457,-0.518544,0.581601,-0.27739,-0.0726788,0.591016,2.88013,4.89379,3.04401,3.19371,3.76178,3.31823,3.42394,3.76664,-5.02923,-3.26977,-3.76287,-3.3767,-3.25613,-3.33904,-4.28383,-3.91392,5.80732,3.85287,15.5041,8.36677,6.92832,12.7851,11.5041,-1.29664
--12.7348,0.91032,0.457932,3,7,0,19.1449,2.95116,0.121929,0.340363,-0.345669,0.958259,-1.94547,2.13452,0.0748966,2.18148,-0.789884,2.99266,2.90901,3.068,2.71395,3.21142,2.96029,3.21714,2.85485,-5.01669,-3.35111,-3.76344,-3.39274,-3.22564,-3.33271,-4.31419,-3.93837,-11.0401,-8.11541,12.1556,12.1345,-9.55205,-3.4784,16.0606,-10.1147
--8.74133,0.568371,0.457932,3,15,0,20.5316,5.23857,1.40136,-0.134337,0.935525,-0.200827,-2.09017,1.05722,-1.85642,0.352422,1.33807,5.05032,6.54958,4.95714,2.30949,6.72012,2.63706,5.73244,7.11369,-4.79741,-3.23204,-3.81519,-3.40775,-3.48407,-3.32791,-3.97399,-3.84616,18.2435,-6.99812,-6.39445,-8.86034,-1.33963,10.0085,7.62953,8.53056
--6.01421,1,0.457932,3,7,0,10.2642,6.67327,5.11107,0.21475,-1.36336,-0.387868,1.35138,-1.32353,1.03009,0.354747,-0.328373,7.77087,-0.294957,4.69085,13.5803,-0.0913663,11.9381,8.48641,4.99493,-4.53636,-3.56556,-3.80705,-3.49576,-3.12126,-3.81122,-3.67407,-3.88504,15.0222,-24.7713,1.5032,11.1773,3.94371,22.9815,13.973,-9.5749
--6.70467,0.950984,0.457932,3,7,0,12.4799,-0.642817,3.64649,0.512288,1.68338,0.159233,-1.00566,0.584623,-1.39181,0.0363376,0.290918,1.22523,5.49561,-0.0621757,-4.30994,1.489,-5.71805,-0.510313,0.418013,-5.22007,-3.25288,-3.70838,-3.84541,-3.1544,-3.50333,-4.93468,-4.01632,7.66451,11.3029,-0.541259,3.83412,24.4263,-21.5938,5.52504,13.2051
--5.95249,0.967378,0.457932,3,7,0,10.5642,5.66237,2.78774,1.06692,1.84257,-0.324874,1.00668,1.15002,0.0817144,0.393365,-0.402939,8.63668,10.799,4.75671,8.46873,8.86834,5.89017,6.75897,4.53908,-4.46019,-3.2607,-3.80904,-3.32575,-3.7173,-3.41565,-3.85333,-3.89521,4.19821,21.3591,-6.92152,-6.13052,8.04629,-8.19951,8.27462,24.7413
--5.26416,0.974163,0.457932,3,7,0,9.96375,5.38575,6.53859,1.63789,-0.905845,1.33449,-0.457659,0.339313,-0.343984,0.439811,0.790355,16.0952,-0.537199,14.1114,2.3933,7.60438,3.13658,8.26149,10.5536,-3.94193,-3.58594,-4.2634,-3.40453,-3.57317,-3.3357,-3.69572,-3.81254,15.6028,6.39303,-4.8087,-3.78802,4.01157,6.7666,-14.0756,8.97454
--8.52101,0.940019,0.457932,3,7,0,11.4712,2.95109,0.749397,-0.153079,-2.01214,1.54349,0.941358,1.25302,0.203119,0.546905,-0.726896,2.83638,1.4432,4.10779,3.65655,3.89011,3.10331,3.36094,2.40636,-5.03412,-3.43648,-3.7902,-3.36303,-3.26378,-3.33511,-4.29303,-3.95134,-9.2996,-13.294,15.9848,-3.20711,-3.37382,7.409,2.68015,33.6563
--10.7281,0.951872,0.457932,3,7,0,16.1392,3.00157,0.470817,-0.928573,-1.45009,-1.41627,-0.525659,1.26115,-2.32161,1.02293,0.476258,2.56438,2.31884,2.33477,2.75408,3.59534,1.90852,3.48318,3.2258,-5.0647,-3.3829,-3.74711,-3.39133,-3.24652,-3.32024,-4.27521,-3.92812,12.0971,8.61969,12.4909,-27.2918,-1.29466,-6.09426,-2.39591,-29.4002
-#
-# Elapsed Time: 0.062 seconds (Warm-up)
-# 0.016 seconds (Sampling)
-# 0.078 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/eight_schools_output2.csv b/arviz/tests/saved_models/cmdstan/eight_schools_output2.csv
deleted file mode 100644
index d1882fe937..0000000000
--- a/arviz/tests/saved_models/cmdstan/eight_schools_output2.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = eight_schools_nc_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = eight_schools.data.R
-# init = 2 (Default)
-# random
-# seed = 779846429
-# output
-# file = eight_schools_output2.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,theta_tilde.1,theta_tilde.2,theta_tilde.3,theta_tilde.4,theta_tilde.5,theta_tilde.6,theta_tilde.7,theta_tilde.8,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.354157
-# Diagonal elements of inverse mass matrix:
-# 8.92369, 2.20199, 0.877628, 0.794746, 0.950111, 1.06785, 0.731149, 0.860933, 0.908968, 1.05407
--7.47394,0.95594,0.354157,4,15,0,11.5466,2.51683,0.655844,-0.313525,0.967759,0.662646,-0.785828,-1.97007,0.880318,-0.114292,-0.845168,2.3112,3.15153,2.95142,2.00145,1.22477,3.09418,2.44187,1.96253,-5.09346,-3.33906,-3.76071,-3.42008,-3.14672,-3.33496,-4.4318,-3.96479,-0.846175,10.2964,9.04263,22.9827,5.72963,-13.7602,0.605285,17.9853
--7.83688,0.986055,0.354157,4,15,0,12.0163,6.05813,0.804563,0.398913,-0.0505343,-2.10448,-0.569168,0.98696,-0.837938,1.4046,0.797109,6.37909,6.01748,4.36495,5.6002,6.85221,5.38396,7.18822,6.69946,-4.6658,-3.24118,-3.79747,-3.32493,-3.49676,-3.39625,-3.806,-3.85267,4.55598,7.17996,-29.1305,0.367047,11.6246,-5.15454,21.1637,14.9065
--9.69888,0.397004,0.354157,4,15,0,15.0281,5.70221,0.242001,0.533076,0.541915,1.23401,-0.488709,-1.72239,1.74132,-1.33748,-0.373935,5.83122,5.83336,6.00084,5.58394,5.28539,6.12361,5.37854,5.61172,-4.71911,-3.245,-3.84976,-3.32512,-3.36003,-3.42531,-4.01803,-3.87229,2.55417,20.2813,11.4121,-9.27873,3.77824,-6.27415,11.3639,-3.32206
--6.65928,0.974765,0.354157,3,7,0,13.9792,4.69706,1.08584,-0.431396,1.61088,1.96133,-0.264636,-0.204511,0.529295,-0.0227719,-0.217631,4.22863,6.44623,6.82676,4.40971,4.47499,5.27179,4.67233,4.46075,-4.88272,-3.23359,-3.88013,-3.34456,-3.3012,-3.39224,-4.10966,-3.89703,19.7913,4.16107,-14.19,11.529,4.69365,-2.25331,-1.51772,-15.143
--11.3516,0.917934,0.354157,3,7,0,13.7536,4.67067,2.98187,-1.00984,2.18466,2.56224,0.0499781,-0.599229,1.36766,1.60948,-0.642735,1.65946,11.185,12.3109,4.8197,2.88385,8.74885,9.46993,2.75412,-5.16882,-3.27225,-4.14939,-3.33648,-3.20928,-3.56495,-3.58533,-3.94123,6.41165,17.3863,-5.03145,-2.69374,3.09182,12.5522,-1.49999,-17.9405
--7.66731,0.926301,0.354157,4,15,0,19.5077,2.30707,2.59919,-1.6149,-0.214639,1.81891,0.483574,1.1637,-0.172235,0.0551978,1.02297,-1.89037,1.74918,7.03478,3.56397,5.33176,1.85939,2.45053,4.96596,-5.6124,-3.41689,-3.8882,-3.36562,-3.36364,-3.31989,-4.43045,-3.88566,-16.1578,-7.61453,-1.26256,0.562578,-4.53509,-4.15443,-4.08806,8.87469
--5.7603,0.994014,0.354157,4,15,0,11.5342,5.17134,7.62507,2.11924,0.503784,-1.75614,-0.688471,-1.01946,0.0658293,0.739653,-0.598824,21.3307,9.01272,-8.21934,-0.0782982,-2.6021,5.67329,10.8112,0.605261,-3.72583,-3.22665,-3.74473,-3.52387,-3.13201,-3.40708,-3.47992,-4.00968,4.65435,-0.350809,7.24804,6.25718,-2.83264,-1.58109,14.4606,0.414963
--7.75819,0.415072,0.354157,3,15,0,10.842,5.06983,3.33504,2.41519,0.55573,-2.0705,-0.521909,-0.732313,0.276091,1.28468,-0.824718,13.1246,6.92321,-1.83538,3.32925,2.62754,5.99061,9.35429,2.31937,-4.11872,-3.22732,-3.69418,-3.37251,-3.19739,-3.41975,-3.59527,-3.95393,8.11512,-6.11876,10.2838,11.5554,13.3597,10.147,2.05732,-13.7773
--2.46401,1,0.354157,3,15,0,8.7687,3.38879,12.7817,0.347131,0.540657,0.564453,-0.156422,-0.268726,-0.482472,1.1363,0.403242,7.82571,10.2993,10.6035,1.38945,-0.0459752,-2.77802,17.9126,8.5429,-4.53144,-3.24796,-4.05296,-3.44691,-3.12178,-3.37581,-3.22156,-3.82775,8.75372,6.02843,-8.0415,-18.6447,-10.8288,7.5835,16.4411,2.29692
--6.07374,0.506162,0.354157,3,15,0,12.7409,3.69075,2.42461,-0.516867,-0.810823,0.675061,-1.07628,1.29137,-1.01785,1.19088,0.461287,2.43755,1.72482,5.32751,1.0812,6.82181,1.22285,6.57817,4.80919,-5.07908,-3.41841,-3.82697,-3.4616,-3.49382,-3.31704,-3.87381,-3.88911,-17.8037,-7.34243,-18.7236,6.97621,-0.791315,11.8612,-9.16229,-3.3342
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--3.55845,1,0.354157,3,15,0,6.80717,4.43546,4.66234,0.528122,-0.0723997,-1.04681,0.8707,-0.531628,0.372383,-0.358003,-0.568411,6.89775,4.09791,-0.445122,8.49496,1.95683,6.17164,2.76633,1.78533,-4.61656,-3.29766,-3.70428,-3.32607,-3.17013,-3.42735,-4.38185,-3.97033,-25.9465,9.0618,1.07422,2.25513,-6.85527,-25.578,23.7393,-33.3081
--4.16343,0.980154,0.354157,4,15,0,6.31965,4.44426,2.96508,0.824258,-0.280971,0.165136,-0.676195,1.38469,-0.540542,0.539064,-0.066181,6.88825,3.61115,4.9339,2.43928,8.54997,2.8415,6.04263,4.24802,-4.61745,-3.31783,-3.81447,-3.40278,-3.67914,-3.33085,-3.93642,-3.90205,1.97566,13.9186,23.7,27.6075,0.815118,11.086,-1.5331,-11.175
--3.6067,0.936585,0.354157,4,15,0,8.00182,6.03772,4.37465,-0.386648,0.565163,0.0940498,0.235393,-1.38345,0.521954,0.79009,-0.240549,4.34627,8.51011,6.44916,7.06748,-0.0143716,8.32109,9.49409,4.98541,-4.87032,-3.22282,-3.86592,-3.31685,-3.12216,-3.53831,-3.58328,-3.88524,-5.62047,-3.9804,28.9678,14.8138,-2.60025,7.84138,-7.45938,-8.12666
--3.77026,0.900183,0.354157,4,15,0,7.80166,2.92712,4.76636,0.869327,0.428785,-1.30284,0.530322,0.641925,-0.201373,-0.251462,-0.0685885,7.07065,4.97087,-3.28268,5.45483,5.98677,1.96731,1.72857,2.60021,-4.60041,-3.2674,-3.69168,-3.3267,-3.41749,-3.3207,-4.54532,-3.94566,1.43269,7.44407,4.85872,-2.03509,0.133287,10.9837,8.03978,-2.64918
--9.55923,0.801666,0.354157,3,7,0,13.1579,8.15493,0.417492,-0.186416,-1.10191,1.48459,-0.545452,-1.79137,-0.398637,0.92646,1.48463,8.07711,7.69489,8.77474,7.92721,7.40705,7.9885,8.54172,8.77475,-4.50904,-3.22199,-3.96232,-3.32039,-3.55245,-3.51865,-3.66882,-3.82536,3.31401,13.2007,19.9087,-1.67816,5.03936,-5.14503,26.7311,19.0948
--8.42643,0.974032,0.354157,4,15,0,12.3493,0.0754629,0.806333,0.713878,1.55245,-1.97758,0.0849246,0.969246,0.302004,0.388854,-0.743353,0.651086,1.32726,-1.51913,0.14394,0.856998,0.318979,0.389009,-0.523928,-5.28913,-3.44415,-3.69581,-3.51107,-3.13745,-3.31875,-4.77226,-4.05136,6.12098,1.06409,29.5662,-14.4291,8.69335,-12.8054,16.8205,21.282
--5.9065,0.969742,0.354157,4,31,0,11.8489,-2.88608,1.89973,0.6754,0.41077,0.149956,-0.39986,-0.350713,-0.561561,0.848145,0.108551,-1.603,-2.10573,-2.6012,-3.6457,-3.55234,-3.95289,-1.27484,-2.67986,-5.57441,-3.73215,-3.69184,-3.78514,-3.15638,-3.4182,-5.07912,-4.14187,39.5658,-24.4255,9.65745,-17.1756,-3.00332,-21.2299,-13.0688,0.917936
--4.30531,0.966806,0.354157,3,7,0,9.54016,-0.993275,2.31244,0.210702,0.219541,0.0981948,-0.146457,-0.188087,-0.643453,0.572508,0.632073,-0.506039,-0.485599,-0.766205,-1.33195,-1.42821,-2.48122,0.330616,0.468356,-5.43275,-3.58155,-3.70127,-3.6037,-3.1173,-3.36691,-4.78256,-4.01452,30.6309,-3.75508,2.58391,-8.78291,-10.2157,-18.9887,-1.94144,-35.5629
--5.18772,0.926039,0.354157,3,7,0,10.2096,-0.329832,1.80661,0.524287,0.685652,0.00897306,-0.291768,-0.527856,-0.290122,0.572281,1.44998,0.617353,0.908877,-0.313621,-0.856945,-1.28346,-0.853971,0.70406,2.28973,-5.29323,-3.47294,-3.70562,-3.57192,-3.11666,-3.33104,-4.71727,-3.95482,5.89531,9.32472,11.4997,-9.59099,4.40914,-19.9701,-0.999336,15.7914
--6.95991,0.719992,0.354157,3,7,0,10.3047,-0.141701,0.367664,0.063391,-1.19533,-0.0344811,-0.112002,-0.255466,-0.47804,1.36773,0.0163573,-0.118394,-0.581181,-0.154378,-0.18288,-0.235626,-0.317459,0.361165,-0.135687,-5.38398,-3.58971,-3.70734,-3.53003,-3.11977,-3.32401,-4.77717,-4.03659,-7.52536,-6.99631,14.6977,-8.22898,6.97905,-6.11502,-16.239,5.64991
--5.1125,0.843785,0.354157,3,7,0,9.58193,0.691982,2.69368,0.222018,-0.312634,0.189221,-0.196863,0.17066,0.715987,2.11178,0.67668,1.29003,-0.150154,1.20168,0.161696,1.15168,2.62062,6.38044,2.51474,-5.21237,-3.55365,-3.72601,-3.51007,-3.14474,-3.32769,-3.89659,-3.94815,0.207283,-14.5794,-2.56741,13.8953,-10.7208,7.41178,-2.8011,7.44487
--5.06755,0.986765,0.354157,4,15,0,9.81284,5.92303,1.44263,0.942297,0.495934,-0.135528,1.33106,-0.142596,-0.985964,-0.76358,0.285706,7.28241,6.63848,5.72751,7.84325,5.71732,4.50065,4.82147,6.3352,-4.58081,-3.23079,-3.8403,-3.31977,-3.3947,-3.36747,-4.08989,-3.85883,16.8223,2.68592,20.7242,13.699,17.4032,15.5372,9.01115,3.89254
-#
-# Elapsed Time: 0.084 seconds (Warm-up)
-# 0.02 seconds (Sampling)
-# 0.104 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/eight_schools_output3.csv b/arviz/tests/saved_models/cmdstan/eight_schools_output3.csv
deleted file mode 100644
index f151a78bdb..0000000000
--- a/arviz/tests/saved_models/cmdstan/eight_schools_output3.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = eight_schools_nc_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = eight_schools.data.R
-# init = 2 (Default)
-# random
-# seed = 779850357
-# output
-# file = eight_schools_output3.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,theta_tilde.1,theta_tilde.2,theta_tilde.3,theta_tilde.4,theta_tilde.5,theta_tilde.6,theta_tilde.7,theta_tilde.8,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.46217
-# Diagonal elements of inverse mass matrix:
-# 10.2211, 1.04006, 0.837051, 0.867313, 0.896655, 0.845892, 0.751893, 0.777127, 0.970237, 0.989225
--4.54924,0.964931,0.46217,3,7,0,8.33891,1.37664,5.55848,1.33076,1.06894,-0.144721,0.102173,0.90316,-0.732836,0.474602,-0.943875,8.77366,7.31833,0.572216,1.94457,6.39684,-2.69681,4.01471,-3.86987,-4.44844,-3.22385,-3.71645,-3.42244,-3.4539,-3.37331,-4.19947,-4.19797,17.0892,6.88432,-17.4988,-0.929933,12.1068,17.0414,3.49897,-18.537
--6.51214,0.938057,0.46217,3,7,0,8.76924,8.73398,1.84289,-0.185979,-1.18792,-0.77943,-0.0506853,-1.42907,0.691048,-0.841192,1.01103,8.39124,6.54478,7.29758,8.64058,6.10036,10.0075,7.18376,10.5972,-4.48144,-3.23211,-3.89864,-3.32796,-3.42737,-3.6521,-3.80648,-3.81235,-1.25812,7.83355,-4.0309,22.1396,-3.62405,24.8154,11.1841,26.7111
--8.24786,0.944448,0.46217,3,7,0,13.1753,3.00857,5.67234,-1.40455,-1.00473,-0.0831752,1.09734,0.180775,-2.092,0.617633,0.538814,-4.95849,-2.69059,2.53678,9.23308,4.03399,-8.85793,6.512,6.06491,-6.04091,-3.79297,-3.7514,-3.33744,-3.27259,-3.7184,-3.88139,-3.86367,-29.609,-1.37327,-26.1646,15.5131,-6.16955,-28.3195,-0.945076,5.07752
--5.09479,1,0.46217,3,7,0,10.2288,6.931,0.628256,0.640968,0.70962,0.315611,-0.318589,-0.624961,0.535039,-0.709337,0.53566,7.33369,7.37682,7.12928,6.73084,6.53836,7.26714,6.48535,7.26753,-4.57609,-3.22347,-3.89192,-3.31713,-3.46695,-3.47914,-3.88446,-3.84387,-6.6734,12.3924,-20.6259,6.2794,6.42416,8.05041,-1.8584,10.4693
--3.53225,0.666672,0.46217,2,3,0,10.4816,3.05679,8.72987,0.199424,-0.788381,0.00676703,-0.579385,-0.181618,0.271412,0.494511,0.951217,4.79773,-3.82568,3.11586,-2.00117,1.47128,5.42618,7.37381,11.3608,-4.82331,-3.92076,-3.76458,-3.65163,-3.15386,-3.39779,-3.7861,-3.80994,6.94364,-5.14496,-5.57875,-0.0800579,0.902464,-1.48243,-11.7417,21.5411
--3.9508,0.827432,0.46217,3,7,0,7.89686,6.77145,2.11424,0.219054,1.10251,-0.058967,0.652808,-0.322667,-0.126193,-0.0311045,-0.902736,7.23458,9.10241,6.64678,8.15164,6.08926,6.50465,6.70569,4.86286,-4.58522,-3.2276,-3.87329,-3.32231,-3.4264,-3.44205,-3.85933,-3.88792,14.1418,14.7469,-9.69701,10.2679,9.31372,4.7583,25.6301,33.6286
--3.90758,0.988445,0.46217,3,7,0,6.26912,4.1016,4.98799,0.175051,-0.82782,0.169127,-1.14999,-0.294706,0.0652591,0.348292,1.0344,4.97475,-0.0275558,4.9452,-1.63453,2.63161,4.42711,5.83888,9.26119,-4.80513,-3.54373,-3.81482,-3.62491,-3.19757,-3.36537,-3.96099,-3.82089,23.0909,-2.96398,19.551,15.8445,-5.14437,8.85883,-1.32927,10.3594
--3.64186,0.879996,0.46217,3,7,0,9.7135,3.86282,5.49303,0.189639,-0.577668,-1.10926,-1.02965,-0.141624,0.181295,0.928773,0.352504,4.90452,0.689679,-2.23038,-1.79309,3.08488,4.85868,8.9646,5.79914,-4.81233,-3.48873,-3.69268,-3.63633,-3.21916,-3.37836,-3.62972,-3.86865,14.4903,-2.50334,4.97732,-5.21066,-8.09146,-8.26108,-0.0805677,-23.0003
--6.4681,0.95197,0.46217,3,7,0,7.84097,7.33811,2.18114,1.29857,-1.86969,-0.655395,-0.987013,-1.06411,0.0981364,0.0422256,0.57848,10.1705,3.26007,5.9086,5.1853,5.01713,7.55216,7.43021,8.59986,-4.33342,-3.33386,-3.84653,-3.33044,-3.33966,-3.49423,-3.78013,-3.82715,18.1726,15.7322,47.1296,20.2899,8.84922,1.49333,-9.4901,-33.3483
--12.7112,0.775787,0.46217,3,7,0,17.5652,8.00397,6.68198,3.19289,1.18848,1.11871,-0.0890833,-0.0493019,-1.0204,2.35681,-1.20846,29.3388,15.9453,15.4792,7.40872,7.67454,1.18568,23.7521,-0.0709549,-3.63097,-3.53717,-4.35848,-3.31752,-3.58065,-3.31698,-3.38696,-4.03417,26.5511,13.466,6.81425,9.31315,14.9668,-4.64829,15.0185,-11.3753
--12.7112,0.0462655,0.46217,3,7,0,20.9095,8.00397,6.68198,3.19289,1.18848,1.11871,-0.0890833,-0.0493019,-1.0204,2.35681,-1.20846,29.3388,15.9453,15.4792,7.40872,7.67454,1.18568,23.7521,-0.0709549,-3.63097,-3.53717,-4.35848,-3.31752,-3.58065,-3.31698,-3.38696,-4.03417,-3.30604,6.66462,22.1059,10.3164,-4.70922,2.92869,14.3735,-27.4616
--5.26783,0.817869,0.46217,3,7,0,16.6055,7.82135,1.86713,1.49843,0.170588,0.330897,1.13726,-0.167642,-0.780007,0.765105,0.569574,10.6191,8.13986,8.43918,9.94477,7.50834,6.36497,9.2499,8.88482,-4.29831,-3.22162,-3.9471,-3.35267,-3.56303,-3.43577,-3.60434,-3.82429,23.8095,-5.32286,14.9167,-21.4609,3.86464,-2.31077,17.1725,3.26112
--4.79972,0.996741,0.46217,3,7,0,9.86186,5.11209,1.01001,-0.754511,-0.0142336,-0.871143,-1.14585,-0.660096,0.259131,-0.121614,-0.325924,4.35003,5.09772,4.23223,3.95478,4.44539,5.37382,4.98926,4.78291,-4.86992,-3.26364,-3.79369,-3.35515,-3.2992,-3.39588,-4.06792,-3.88969,1.02113,5.0062,-8.86835,15.3273,-5.87039,-0.268687,0.386524,37.6426
--11.8029,0.901186,0.46217,3,7,0,15.132,4.13407,0.00507334,0.171341,0.0968985,0.377611,1.43072,2.14514,0.00723632,0.169131,-0.165663,4.13494,4.13456,4.13598,4.14133,4.14495,4.13411,4.13493,4.13323,-4.89264,-3.29623,-3.79098,-3.3506,-3.27956,-3.35742,-4.18272,-3.90481,7.93753,-23.7982,-21.2068,1.57647,19.7998,13.4915,0.9139,-6.09766
--5.38564,0.995276,0.46217,3,7,0,14.0313,6.13432,0.467004,0.111294,-0.448274,0.42149,-1.3919,0.234959,-0.104289,0.336777,0.610244,6.1863,5.92497,6.33116,5.4843,6.24405,6.08562,6.2916,6.41931,-4.68441,-3.24305,-3.86159,-3.32633,-3.44009,-3.42371,-3.90696,-3.85737,21.8813,0.304442,10.8938,30.1505,6.61664,3.6059,-13.852,30.627
--6.69726,0.905408,0.46217,3,7,0,11.3968,7.41203,0.566566,-0.949638,-1.15594,-0.227226,1.08431,0.420748,0.471144,1.16053,-0.236041,6.87399,6.75711,7.28329,8.02636,7.65041,7.67896,8.06954,7.27829,-4.61878,-3.22925,-3.89806,-3.32119,-3.57807,-3.50117,-3.71459,-3.84372,14.2587,5.77818,2.1543,9.72788,19.5244,-4.04321,-17.3615,-14.4264
--7.26818,0.96232,0.46217,3,7,0,11.2831,7.64648,0.513118,-0.693636,-0.574604,-1.17274,0.820658,0.210745,0.65548,1.66154,-0.343805,7.29056,7.35164,7.04473,8.06757,7.75461,7.98282,8.49904,7.47006,-4.58006,-3.22363,-3.88859,-3.32154,-3.58927,-3.51832,-3.67286,-3.84098,-12.6662,18.1879,43.6493,24.8261,12.2558,-2.74762,12.9519,15.5784
--6.73963,1,0.46217,3,7,0,10.2826,0.561352,0.586592,0.0564694,0.200442,-0.25276,0.98946,-1.0168,1.24996,-0.897497,-0.174534,0.594477,0.67893,0.413086,1.14176,-0.0350934,1.29457,0.0348881,0.458972,-5.29602,-3.48951,-3.71428,-3.45865,-3.12191,-3.31719,-4.83525,-4.01486,11.3072,-1.26908,13.4054,16.8973,3.59329,6.75734,5.19084,8.20658
--4.23415,1,0.46217,3,7,0,8.61449,8.75619,5.87913,0.464561,-0.14077,0.111112,-0.798624,0.101916,-1.12359,1.31311,0.271693,11.4874,7.92859,9.40943,4.06098,9.35537,2.15044,16.4761,10.3535,-4.23291,-3.22155,-3.9923,-3.35253,-3.7781,-3.3223,-3.23313,-3.81349,-6.02191,20.7217,12.0173,9.69742,13.5483,-13.9891,55.4011,-28.6745
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--7.62911,0.630306,0.46217,3,7,0,12.4205,3.02303,1.13253,1.32969,-0.685084,0.332909,-0.875794,-1.51883,-0.593475,-0.654073,1.73002,4.52895,2.24716,3.40006,2.03117,1.30291,2.35091,2.28228,4.98233,-4.85119,-3.387,-3.77153,-3.41886,-3.1489,-3.32437,-4.45676,-3.88531,-20.1021,1.09477,-5.67644,-2.79772,13.4696,11.0857,11.9171,25.2412
--9.63933,0.97145,0.46217,3,15,0,13.296,11.8549,0.175385,-0.43626,-0.765014,-0.85647,0.506706,-0.115913,0.213847,0.64408,-1.48327,11.7784,11.7207,11.7047,11.9438,11.8346,11.8924,11.9679,11.5947,-4.21175,-3.29074,-4.11385,-3.41783,-4.13299,-3.8071,-3.40346,-3.80956,27.8671,10.3545,30.2549,-12.9802,21.8548,-10.4223,5.04628,-14.9722
--8.70272,0.988436,0.46217,3,7,0,12.7169,9.66706,0.0697988,0.285259,0.804722,-0.463068,-0.00680156,0.00860104,-0.218511,0.974603,-1.21423,9.68697,9.72323,9.63474,9.66659,9.66766,9.65181,9.73509,9.58231,-4.37225,-3.23637,-4.00332,-3.34622,-3.81863,-3.62615,-3.56307,-3.81833,6.34493,-3.89035,-5.45454,-8.58035,-4.98234,11.9311,17.3581,4.34894
-#
-# Elapsed Time: 0.062 seconds (Warm-up)
-# 0.032 seconds (Sampling)
-# 0.094 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/eight_schools_output4.csv b/arviz/tests/saved_models/cmdstan/eight_schools_output4.csv
deleted file mode 100644
index 2b7fc6e8ab..0000000000
--- a/arviz/tests/saved_models/cmdstan/eight_schools_output4.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = eight_schools_nc_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = eight_schools.data.R
-# init = 2 (Default)
-# random
-# seed = 779853166
-# output
-# file = eight_schools_output4.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,theta_tilde.1,theta_tilde.2,theta_tilde.3,theta_tilde.4,theta_tilde.5,theta_tilde.6,theta_tilde.7,theta_tilde.8,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.456636
-# Diagonal elements of inverse mass matrix:
-# 10.1102, 1.42981, 1.03112, 0.70849, 0.910414, 0.922521, 0.649671, 0.763596, 1.19991, 0.953491
--6.21317,0.913029,0.456636,3,15,0,10.3671,1.08613,1.78064,0.334339,1.50267,0.782869,-1.34781,0.449765,0.371238,0.564256,-0.877969,1.68147,3.76184,2.48014,-1.31385,1.887,1.74717,2.09087,-0.47722,-5.16624,-3.31133,-3.75018,-3.60245,-3.16761,-3.31914,-4.48703,-4.04956,-12.8345,-18.1999,3.53722,-6.34161,5.69343,-1.1517,8.85626,-2.71599
--5.7865,0.992573,0.456636,3,15,0,10.3899,6.45462,2.09506,0.019801,-1.94259,0.86102,0.0932077,0.304059,0.699157,-0.133078,0.645031,6.4961,2.38478,8.25851,6.6499,7.09164,7.9194,6.17581,7.806,-4.65458,-3.37918,-3.93909,-3.31734,-3.52033,-3.51468,-3.92058,-3.83645,0.9365,6.73732,0.619372,0.861924,12.2414,8.05304,-19.9803,-11.8405
--3.37893,0.9726,0.456636,3,7,0,8.77356,2.85023,3.11002,0.39489,0.486493,-0.537914,0.463873,-0.942135,-0.585809,0.866742,-0.646922,4.07835,4.36324,1.17731,4.29289,-0.0798206,1.02836,5.54582,0.838297,-4.89865,-3.28765,-3.72561,-3.34712,-3.12139,-3.31684,-3.99706,-4.00157,-8.37139,1.16273,-30.0728,10.9724,-5.24862,-8.4415,6.84324,-5.79433
--4.73967,0.925921,0.456636,3,7,0,8.41528,8.72754,2.63888,0.010251,0.101557,-0.954992,-1.24924,0.352527,0.307916,0.165984,-0.53937,8.75459,8.99554,6.20743,5.43094,9.65781,9.54009,9.16555,7.30421,-4.45007,-3.22648,-3.85711,-3.32701,-3.81733,-3.61821,-3.61176,-3.84334,-0.72591,-1.63592,19.786,-5.69232,8.36524,19.9039,17.866,-5.93515
--6.22336,0.982781,0.456636,3,7,0,8.43994,2.80061,1.04443,-0.615193,1.04975,-0.536905,0.900958,1.40663,0.279291,0.220996,1.14004,2.15808,3.897,2.23985,3.74159,4.26974,3.09231,3.03142,3.9913,-5.111,-3.3057,-3.74515,-3.36071,-3.28758,-3.33492,-4.34182,-3.90829,-16.1068,-0.646218,13.4301,12.9246,-2.58308,6.19708,2.28717,33.8309
--4.21866,0.987395,0.456636,3,7,0,8.19288,3.7749,1.3864,-0.910513,0.148894,-0.242634,-0.366672,0.430598,0.548708,0.66131,0.83277,2.51257,3.98133,3.43851,3.26655,4.37189,4.53563,4.69175,4.92946,-5.07057,-3.30227,-3.77249,-3.37443,-3.29429,-3.36849,-4.10707,-3.88646,14.7245,12.9862,-14.2581,-2.89379,1.04154,9.89016,-8.77971,30.0359
--2.22674,0.998269,0.456636,3,7,0,4.75535,5.30467,3.8962,0.383526,0.399796,-0.312839,-0.23741,-0.191051,0.176619,0.603417,-0.304745,6.79896,6.86235,4.08578,4.37967,4.56029,5.99281,7.6557,4.11732,-4.62584,-3.22799,-3.78959,-3.34521,-3.30701,-3.41984,-3.75655,-3.9052,7.28605,6.46538,-19.4529,3.37909,10.5553,3.54753,-1.06851,42.6761
--2.55587,0.942234,0.456636,3,7,0,4.69287,6.12735,4.70741,0.0630656,0.244074,0.374619,0.0210427,-0.506444,0.408942,0.658843,-0.428905,6.42423,7.27631,7.89083,6.22641,3.74331,8.05241,9.2288,4.10832,-4.66146,-3.22414,-3.92319,-3.31931,-3.25505,-3.52236,-3.60619,-3.90542,-8.21089,-3.01208,-14.1051,19.041,7.20677,9.44342,5.55824,25.6695
--7.57752,0.748762,0.456636,3,7,0,11.6233,2.57357,1.25312,-1.31699,0.612107,1.76588,-1.10503,0.0176355,0.262528,-1.1777,0.099294,0.923216,3.34062,4.78645,1.18883,2.59567,2.90256,1.09778,2.698,-5.25622,-3.33007,-3.80994,-3.45638,-3.19597,-3.33179,-4.64995,-3.94284,-7.8618,-6.67962,-9.48952,5.53039,3.07029,0.489824,-5.05595,18.7837
--8.12526,0.965238,0.456636,4,23,0,13.5229,9.74658,8.60809,1.77021,0.0253161,-1.65746,0.64283,-1.38766,-1.45158,1.56764,0.387152,24.9847,9.96451,-4.52101,15.2801,-2.19855,-2.74877,23.241,13.0792,-3.64719,-3.24082,-3.69605,-3.60014,-3.12503,-3.37491,-3.35886,-3.81111,32.4616,19.1809,8.65693,25.2618,-12.2091,0.442019,19.2696,19.4492
--8.12526,0.00517947,0.456636,3,7,0,13.2318,9.74658,8.60809,1.77021,0.0253161,-1.65746,0.64283,-1.38766,-1.45158,1.56764,0.387152,24.9847,9.96451,-4.52101,15.2801,-2.19855,-2.74877,23.241,13.0792,-3.64719,-3.24082,-3.69605,-3.60014,-3.12503,-3.37491,-3.35886,-3.81111,31.861,-7.996,-17.3803,34.8931,4.22768,-21.7406,31.4302,36.4946
--8.05938,0.827601,0.456636,3,7,0,11.6144,-0.983445,3.4097,-0.79489,0.156796,1.59685,-0.882606,1.1214,0.802878,-0.592446,0.318667,-3.69378,-0.448817,4.46134,-3.99286,2.8402,1.75413,-3.0035,0.103115,-5.8592,-3.57844,-3.80026,-3.81619,-3.20719,-3.31918,-5.42726,-4.02773,-49.9117,15.1193,11.813,-12.8378,-11.3053,-18.9689,21.1253,8.01985
--7.02353,0.991024,0.456636,3,15,0,12.1171,3.14448,1.2596,-0.387162,-0.839519,2.00068,-0.692238,1.29611,-0.641643,0.381699,0.0276634,2.65681,2.08702,5.66454,2.27254,4.77706,2.33627,3.62527,3.17933,-5.05427,-3.39634,-3.83816,-3.40918,-3.32218,-3.32421,-4.25469,-3.92938,31.9677,-6.27124,9.91573,4.60114,17.0798,8.59653,-1.9431,-15.5712
--10.3358,0.873961,0.456636,3,15,0,16.9005,3.91662,1.66534,-2.82305,0.406708,-0.769058,-1.345,0.45454,0.692992,1.11782,-1.37086,-0.784726,4.59392,2.63587,1.67672,4.67358,5.07069,5.77817,1.63366,-5.46823,-3.27953,-3.75356,-3.43393,-3.31486,-3.38531,-3.96839,-3.97515,-11.5877,-0.600931,-13.3318,-1.978,6.36983,13.7493,-1.36725,-5.36762
--9.26405,0.779995,0.456636,3,7,0,13.5899,6.69018,4.55604,2.30195,1.047,-0.0102584,1.41546,-1.16415,-1.06734,-0.427135,2.07012,17.178,11.4604,6.64344,13.1391,1.38625,1.82733,4.74413,16.1217,-3.88725,-3.28139,-3.87316,-3.47257,-3.15131,-3.31966,-4.10011,-3.83553,26.2406,18.5083,11.5382,0.97375,-12.8934,-6.33122,-6.43784,18.4617
--11.3473,0.956157,0.456636,3,7,0,15.7805,9.59601,1.49127,2.22516,1.45348,-0.356553,1.78266,-1.74858,0.602041,-0.547984,1.10281,12.9143,11.7635,9.0643,12.2544,6.9884,10.4938,8.77882,11.2406,-4.13272,-3.29234,-3.9758,-3.43092,-3.51008,-3.68928,-3.64667,-3.8102,-3.89625,14.6217,2.2969,6.32006,1.82172,8.95217,0.858134,29.769
--8.84105,0.475678,0.456636,3,7,0,19.3088,4.65864,0.329414,2.18626,1.42144,0.485359,-0.512372,-1.04106,0.172941,-0.255492,-1.00616,5.37882,5.12688,4.81852,4.48985,4.3157,4.7156,4.57447,4.32719,-4.76414,-3.2628,-3.81092,-3.34287,-3.29059,-3.37388,-4.12275,-3.90016,1.19909,11.1726,20.0589,2.82904,7.36774,-4.85336,18.7852,-5.00907
--8.11394,0.99225,0.456636,3,7,0,13.3844,6.84937,0.153233,0.473867,-0.614877,0.447173,0.430743,-0.594369,2.08108,0.223871,0.357253,6.92198,6.75515,6.91789,6.91538,6.75829,7.16826,6.88368,6.90411,-4.61428,-3.22927,-3.88365,-3.31686,-3.48771,-3.47405,-3.83939,-3.84938,13.8102,22.7969,-19.9481,1.62794,8.05177,15.0976,-2.00784,-15.3387
--9.8294,0.510876,0.456636,3,7,0,14.9243,-1.4472,3.83139,0.407715,0.463989,2.25392,-0.0959977,-1.47936,1.31171,-0.686333,0.822924,0.114917,0.330521,7.18845,-1.815,-7.1152,3.57845,-4.0768,1.70574,-5.35494,-3.51563,-3.89427,-3.63793,-3.347,-3.34431,-5.65845,-3.97285,-22.5128,14.3441,2.48498,-8.96517,8.57932,-3.18191,12.1953,-9.75281
--10.5903,0.932416,0.456636,3,7,0,15.4118,-0.481306,2.4261,0.279389,0.856453,2.43403,0.411178,-1.24847,1.73726,1.22203,1.51284,0.19652,1.59653,5.42389,0.516254,-3.51023,3.73347,2.48346,3.18899,-5.34484,-3.42655,-3.83012,-3.49055,-3.15506,-3.34771,-4.42534,-3.92912,-20.0696,4.3349,16.5155,6.23697,3.39754,23.5738,5.52859,-30.904
--4.95983,0.918848,0.456636,2,3,0,12.461,3.00723,3.95063,0.0814956,1.18886,1.30315,0.194336,-1.01851,1.04329,0.40659,0.611966,3.32919,7.70397,8.15549,3.77498,-1.01651,7.12886,4.61352,5.42488,-4.97954,-3.22196,-3.93458,-3.35981,-3.11616,-3.47205,-4.11751,-3.87603,-6.75458,23.3994,9.81102,8.48262,5.68393,20.1909,-10.826,10.1981
--4.17044,0.917354,0.456636,3,7,0,10.7636,3.58663,6.08131,0.973072,-0.767879,-0.0936751,0.278367,0.777208,-1.11941,0.744067,-0.641808,9.50418,-1.08309,3.01696,5.27946,8.31307,-3.22085,8.11153,-0.316409,-4.3872,-3.63404,-3.76224,-3.32907,-3.65155,-3.39045,-3.71043,-4.04341,13.133,6.11776,22.7222,8.47785,15.958,-0.0612515,14.2821,-34.9369
--8.74569,0.818107,0.456636,3,7,0,12.3408,8.43871,0.442672,-1.8755,0.537517,0.673596,-0.904076,-0.660235,0.409133,-1.27756,-0.836007,7.60847,8.67665,8.73689,8.0385,8.14644,8.61982,7.87317,8.06863,-4.55102,-3.22381,-3.96058,-3.32129,-3.63257,-3.55676,-3.73429,-3.83316,-3.24462,17.6147,9.12196,-2.92485,3.82403,6.38301,4.55468,-19.6464
--6.07163,0.995923,0.456636,3,7,0,11.5348,8.34507,0.531581,0.120369,-0.183426,0.255987,1.37769,-0.655219,-0.330094,0.78895,0.57473,8.40905,8.24756,8.48115,9.07742,7.99677,8.1696,8.76446,8.65058,-4.47989,-3.22183,-3.94898,-3.33467,-3.6158,-3.52924,-3.648,-3.82662,-10.3694,11.9259,17.7953,-15.9843,-1.38059,15.0517,7.88726,-4.5378
--4.13884,0.94197,0.456636,3,7,0,11.0236,1.68207,8.96762,0.229444,0.963134,-0.251487,-1.02894,0.370165,0.285002,0.591178,-0.437683,3.73964,10.3191,-0.573173,-7.54503,5.00157,4.23786,6.98353,-2.24291,-4.93491,-3.24841,-3.70303,-4.19104,-3.3385,-3.36015,-3.82834,-4.12237,-17.8844,-3.73174,4.09696,-2.52604,11.2626,-8.73591,5.02056,-20.7918
--8.57354,0.720566,0.456636,3,7,0,10.4032,1.99272,1.78707,1.42161,0.61284,0.459052,2.56758,-1.16932,-0.450979,1.02615,1.0184,4.53325,3.08791,2.81308,6.58117,-0.0969368,1.18679,3.82653,3.81268,-4.85074,-3.34217,-3.75753,-3.31756,-3.1212,-3.31698,-4.22596,-3.91276,6.97449,19.7097,-20.0271,33.0922,-2.50853,-5.98898,8.62745,7.94511
--8.271,0.906116,0.456636,3,7,0,14.1135,4.04267,2.71145,-0.665121,1.59252,-0.77842,2.27475,-0.66232,0.199443,0.627221,1.6828,2.23923,8.36071,1.93202,10.2105,2.24682,4.58345,5.74334,8.6055,-5.10169,-3.22217,-3.73904,-3.35943,-3.18124,-3.3699,-3.97265,-3.82709,-32.9611,28.1824,0.477483,15.8205,-8.34927,16.6096,-1.68217,-45.1194
--7.29774,1,0.456636,3,7,0,10.0269,5.52667,1.79951,-0.752975,1.27396,-1.09827,1.7942,-0.596457,0.0984512,0.715506,1.50011,4.17169,7.81918,3.55032,8.75536,4.45334,5.70384,6.81423,8.22614,-4.88874,-3.22169,-3.77533,-3.32957,-3.29974,-3.40826,-3.84713,-3.83129,-9.43066,20.4405,-4.97303,12.4592,4.72515,1.04787,-0.0998949,44.2061
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--4.04865,0.666695,0.456636,2,3,0,9.38085,4.45324,0.988952,0.536189,0.807527,-0.604833,0.560717,-0.251816,0.273455,0.71845,0.135058,4.9835,5.25184,3.85509,5.00776,4.2042,4.72367,5.16375,4.5868,-4.80423,-3.25929,-3.78331,-3.33323,-3.28335,-3.37413,-4.04537,-3.89412,29.9019,15.1204,2.1367,14.5683,9.43762,28.614,15.0849,-40.6059
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--8.76323,0.735739,0.456636,3,7,0,9.8247,0.570233,0.191266,-0.718878,-0.505457,-1.49827,-0.518552,0.282783,0.679376,0.276978,1.58895,0.432737,0.473557,0.283665,0.471052,0.62432,0.700175,0.62321,0.874145,-5.31578,-3.50476,-3.71259,-3.49298,-3.13245,-3.31721,-4.73129,-4.00034,-16.7054,-12.2694,-19.4633,0.895927,9.81076,11.0796,-14.2077,21.399
--9.17407,0.93901,0.456636,3,7,0,13.8104,8.63009,1.09676,1.80267,0.262699,-0.476132,2.26025,0.182519,0.229967,-0.561362,-1.28676,10.6072,8.9182,8.10788,11.109,8.83027,8.8823,8.0144,7.21881,-4.29923,-3.22574,-3.93251,-3.3866,-3.71267,-3.57357,-3.72008,-3.84459,13.7866,-7.34167,-3.54853,28.3781,28.2311,21.3781,5.72484,19.6222
--8.52039,0.55082,0.456636,3,15,0,13.7584,7.80101,1.14966,1.23707,-0.500967,-0.214204,2.5112,-0.892138,-0.610697,1.14674,-0.36919,9.22322,7.22507,7.55475,10.688,6.77535,7.09891,9.11938,7.37657,-4.41047,-3.22453,-3.90911,-3.37304,-3.48935,-3.47054,-3.61585,-3.8423,-4.97158,6.35572,9.21205,-3.80278,14.5494,-1.32404,7.32849,23.3437
--5.39747,1,0.456636,3,7,0,11.9926,3.70906,5.26965,1.92633,0.576358,-0.808907,1.78367,-0.928264,-0.102675,0.62981,0.606236,13.8601,6.74626,-0.553599,13.1084,-1.18257,3.168,7.02793,6.9037,-4.07129,-3.22938,-3.70322,-3.47102,-3.11637,-3.33626,-3.82345,-3.84939,8.80116,7.90575,0.980599,-4.89419,-4.66255,-1.30471,-8.08031,-0.416586
--7.68036,0.919442,0.456636,3,7,0,10.6638,0.0147584,3.85022,-0.430911,0.980768,1.06693,-1.3988,1.23861,-0.75846,1.26251,-0.816181,-1.64434,3.79093,4.12268,-5.37095,4.78369,-2.90548,4.87569,-3.12772,-5.57985,-3.3101,-3.79061,-3.94923,-3.32265,-3.37986,-4.08276,-4.16247,-24.2315,2.86864,5.91369,25.7866,-12.1672,-8.39157,-0.834947,1.22998
--7.87415,0.9172,0.456636,3,7,0,10.9807,8.99854,3.81395,0.778183,-1.13583,-1.16654,1.48899,-1.25906,0.809547,-0.953574,0.857885,11.9665,4.66653,4.54941,14.6775,4.19655,12.0861,5.36166,12.2705,-4.19826,-3.27708,-3.80284,-3.5604,-3.28285,-3.82469,-4.02016,-3.80942,8.176,-13.2255,8.96874,28.0282,15.9648,17.1541,13.7299,11.6123
--10,0.654789,0.456636,3,7,0,16.7913,4.63606,0.117985,1.45396,-1.00841,0.398622,-0.915896,-0.807188,-1.32591,-1.70541,-0.369533,4.8076,4.51708,4.68309,4.52799,4.54082,4.47962,4.43484,4.59246,-4.82229,-3.28218,-3.80682,-3.34209,-3.30567,-3.36687,-4.14159,-3.89399,0.997634,14.5893,-0.966485,10.9208,8.55068,3.65196,-2.10363,22.3954
--8.69808,0.989341,0.456636,3,7,0,15.6077,4.79755,1.49789,1.91943,0.0746713,0.317086,-0.378123,-1.64724,-0.380267,-2.12577,-0.651292,7.67264,4.9094,5.2725,4.23116,2.33016,4.22795,1.61338,3.82198,-4.54521,-3.26928,-3.82519,-3.34851,-3.18462,-3.35989,-4.56413,-3.91252,-9.8749,-22.5486,43.5537,3.5726,20.2953,6.57813,9.85063,14.7536
--19.3547,0.851667,0.456636,3,7,0,22.3933,1.37225,0.0588145,-1.55283,-1.28285,0.090167,1.04371,3.65079,-0.293269,2.46201,-1.10918,1.28092,1.2968,1.37756,1.43364,1.58697,1.355,1.51705,1.30702,-5.21345,-3.44619,-3.72895,-3.44487,-3.15747,-3.31735,-4.57996,-3.98576,33.2955,-12.233,10.6841,-10.964,11.5115,-3.09199,6.5773,-27.2162
--15.184,1,0.456636,3,7,0,26.1681,7.88787,0.195162,-1.43388,-2.61636,0.812126,1.58133,2.16763,-0.65696,1.19978,-1.07484,7.60803,7.37726,8.04637,8.19649,8.31091,7.75966,8.12202,7.67811,-4.55106,-3.22346,-3.92985,-3.32275,-3.65131,-3.50565,-3.7094,-3.83814,15.2404,3.2121,-4.24999,-1.07346,15.5198,13.803,3.71114,14.3736
--9.3068,0.632117,0.456636,3,7,0,20.4685,10.3856,1.2664,-0.931946,-2.39866,-0.222212,1.05974,-0.570108,0.731045,0.545294,0.708938,9.20537,7.34792,10.1042,11.7276,9.6636,11.3114,11.0761,11.2834,-4.41196,-3.22365,-4.02692,-3.40919,-3.81809,-3.75619,-3.46122,-3.8101,-18.334,23.0286,0.314579,17.3643,4.96592,3.1414,22.0671,39.6881
--8.41679,0.598174,0.456636,3,7,0,14.8797,7.92035,5.25239,-1.20234,-2.06676,-0.1094,1.59553,-0.612796,0.137746,0.284103,0.595678,1.60521,-2.9351,7.34574,16.3007,4.70171,8.64385,9.41257,11.0491,-5.17518,-3.81941,-3.90058,-3.67429,-3.31684,-3.55827,-3.59024,-3.81071,2.4721,-6.94898,5.07353,13.9369,-5.1672,15.2115,17.8662,10.5192
--8.04308,0.968218,0.456636,3,7,0,15.6819,1.85366,8.00396,1.73945,1.73267,-0.10442,-1.63646,-0.290075,-0.799328,-0.0474536,-0.606594,15.7761,15.7219,1.01789,-11.2445,-0.468083,-4.54412,1.47385,-3.00149,-3.95904,-3.51966,-3.72306,-4.6923,-3.11791,-3.44385,-4.58709,-4.1566,10.6643,17.1301,5.74765,-1.96395,3.33127,0.34014,10.5155,30.1142
--5.0631,0.985383,0.456636,3,7,0,11.9244,3.26472,2.724,1.29836,0.290813,-0.621501,-0.462964,-1.06954,0.361787,1.58544,-0.992701,6.80145,4.05689,1.57175,2.00361,0.351302,4.25023,7.58346,0.560607,-4.62561,-3.29926,-3.73235,-3.41999,-3.12743,-3.36049,-3.76405,-4.01125,-14.9346,3.80959,2.16134,13.4013,17.5563,-8.33069,-25.3285,35.5943
--4.82036,0.559449,0.456636,3,7,0,9.41413,1.46279,1.68806,0.553086,0.345583,0.244183,0.374308,0.707533,-0.606425,0.610119,1.47955,2.39644,2.04616,1.87499,2.09465,2.65716,0.439112,2.49271,3.96037,-5.08375,-3.39876,-3.73794,-3.41627,-3.19872,-3.31813,-4.4239,-3.90906,-11.5744,-8.51386,16.3732,8.51401,14.8403,6.63093,5.2821,9.07625
--7.11557,0.282693,0.456636,3,7,0,19.5553,2.0116,6.35886,1.1714,-0.253885,-0.304658,1.25066,1.39539,0.691653,0.874385,2.0598,9.46036,0.39718,0.074325,9.9644,10.8847,6.40973,7.5717,15.1096,-4.39081,-3.51054,-3.70999,-3.35315,-3.98805,-3.43776,-3.76527,-3.82423,20.3617,12.4143,3.25783,9.36904,5.01012,7.19301,8.79747,23.5595
--9.24263,0.819839,0.456636,3,7,0,15.9428,1.03137,6.61281,1.71645,-0.643188,0.0826253,2.32728,0.65736,0.941175,0.118221,1.8636,12.3819,-3.22191,1.57775,16.4212,5.37837,7.25518,1.81314,13.355,-4.16904,-3.85118,-3.73246,-3.68361,-3.3673,-3.47852,-4.5316,-3.81214,-13.6695,7.90995,18.4461,18.8852,-1.97711,12.1494,-16.9661,21.649
--8.28281,0.994395,0.456636,3,7,0,14.0062,3.16764,1.41888,-0.542727,-1.46034,-1.23176,-1.35195,0.680827,-0.950954,0.831004,-1.60106,2.39757,1.0956,1.41991,1.24939,4.13365,1.81835,4.34673,0.895935,-5.08362,-3.45988,-3.72968,-3.45348,-3.27884,-3.3196,-4.15358,-3.99959,1.02986,5.16401,8.8941,1.84146,10.6254,6.52817,-2.64624,-9.37393
--6.18576,1,0.456636,3,7,0,10.5795,8.04229,2.86071,-0.107384,-1.86819,-1.16425,-0.237767,0.435116,-0.264695,-0.746476,-0.289979,7.7351,2.69795,4.71171,7.36211,9.28704,7.28508,5.90684,7.21275,-4.53958,-3.36208,-3.80768,-3.31738,-3.76939,-3.48007,-3.95275,-3.84468,-12.1062,0.371752,-0.0838938,-6.4132,-2.77364,25.9152,5.52046,-4.34697
--3.94984,1,0.456636,3,7,0,7.12251,4.0251,1.93653,-0.415212,-1.0825,-0.295398,0.272581,-0.353525,-0.556248,0.287663,-0.7865,3.22103,1.9288,3.45305,4.55296,3.34048,2.9479,4.58216,2.50202,-4.99143,-3.40582,-3.77286,-3.34158,-3.23246,-3.33251,-4.12172,-3.94853,9.74538,-14.1261,-13.7981,-13.6946,6.50245,5.26954,1.60372,13.1057
--5.51361,0.913016,0.456636,3,7,0,7.75331,5.21244,7.80309,2.11546,0.45566,0.178956,-1.22537,-0.133385,-0.278654,0.952388,-1.15501,21.7195,8.768,6.60885,-4.34923,4.17162,3.03807,12.644,-3.80019,-3.71464,-3.22447,-3.87186,-3.84909,-3.28126,-3.334,-3.36496,-4.19457,12.2334,0.479043,-4.62609,-11.3866,-4.08598,17.9223,11.5994,0.931242
--5.61048,0.272994,0.456636,3,7,0,10.9662,6.1941,2.21931,1.90257,-0.220373,0.413102,-1.08084,-0.14942,-0.802611,0.708126,-0.956908,10.4165,5.70502,7.1109,3.79538,5.86249,4.41286,7.76565,4.07043,-4.31405,-3.24786,-3.8912,-3.35927,-3.40687,-3.36496,-3.74523,-3.90634,-17.9723,3.73756,11.864,3.72134,25.3694,4.39429,7.76107,3.50982
--5.99431,0.960834,0.456636,3,7,0,8.83096,3.96196,1.24205,-0.499911,0.575344,-0.903622,1.97756,-0.774647,0.351415,0.302762,0.523624,3.34104,4.67656,2.83961,6.41818,2.99981,4.39843,4.338,4.61232,-4.97824,-3.27675,-3.75813,-3.31823,-3.21492,-3.36456,-4.15477,-3.89354,-1.22626,8.27719,23.7718,-1.29935,-1.9264,7.03,3.75501,39.2377
--5.88871,0.735842,0.456636,3,7,0,8.5961,4.04413,1.46469,1.42632,-0.0991244,0.903524,-0.201334,1.62234,-0.823736,0.178883,0.251972,6.13325,3.89894,5.36751,3.74924,6.42036,2.83761,4.30614,4.41319,-4.68955,-3.30562,-3.82828,-3.3605,-3.45605,-3.33079,-4.15913,-3.89814,25.3364,-3.36644,23.2094,-4.82175,9.50837,-0.846458,14.1567,11.0904
--3.76652,0.963501,0.456636,3,7,0,8.54169,6.17589,5.59941,1.11587,-0.153489,-0.188068,-0.862426,0.348404,0.444235,1.38278,-0.211118,12.4241,5.31644,5.12282,1.34681,8.12675,8.66334,13.9186,4.99375,-4.16612,-3.25753,-3.82039,-3.44889,-3.63035,-3.55951,-3.30481,-3.88506,6.10559,2.00395,-24.7829,7.80325,15.0044,17.6383,26.5593,2.55317
--6.29374,0.946541,0.456636,3,7,0,8.48955,-2.70817,5.3729,1.00215,-0.616489,0.39938,1.5215,-0.750408,-0.260069,0.581115,-0.0906709,2.67627,-6.0205,-0.562339,5.46668,-6.74003,-4.10549,0.414104,-3.19533,-5.05208,-4.2044,-3.70313,-3.32655,-3.31955,-3.42454,-4.76784,-4.16563,13.3994,-4.27908,11.9853,9.11077,-5.50407,-15.0782,7.67873,45.564
--6.69199,0.966011,0.456636,3,7,0,11.7277,7.61767,1.6636,0.421147,1.46604,0.124305,0.285286,1.06044,-0.473043,1.1399,1.49174,8.31829,10.0566,7.82446,8.09227,9.38182,6.83072,9.514,10.0993,-4.48781,-3.24267,-3.92037,-3.32176,-3.78148,-3.45732,-3.58158,-3.81489,24.0784,7.85531,-5.42193,13.8659,-2.03162,-11.4128,5.32541,16.7252
--7.61837,0.989549,0.456636,3,7,0,10.7848,2.94111,0.616903,-0.0547077,-0.792452,-0.106303,0.07022,0.865291,0.871011,-2.23923,-0.29498,2.90736,2.45224,2.87553,2.98442,3.47491,3.47844,1.55972,2.75913,-5.02619,-3.37541,-3.75895,-3.38347,-3.23977,-3.34222,-4.57294,-3.94109,0.922503,10.1129,12.8701,10.5815,-1.84459,-3.27487,9.99472,-8.96778
--10.4898,0.928561,0.456636,3,7,0,14.834,7.17444,0.860605,0.380523,0.597563,-0.472078,0.262992,-1.97751,0.281814,3.13682,0.338923,7.50192,7.68871,6.76817,7.40078,5.47259,7.41698,9.87401,7.46612,-4.5607,-3.22201,-3.87789,-3.3175,-3.37477,-3.48699,-3.55168,-3.84103,9.93766,20.0539,-18.1849,-18.7109,18.3421,14.7341,34.4021,-27.4504
--4.96802,0.751848,0.456636,3,7,0,13.7765,1.36663,13.7656,0.314383,-0.811901,-0.195564,0.357073,-0.227997,-0.870184,0.902755,-0.635047,5.6943,-9.80971,-1.32544,6.28196,-1.77189,-10.612,13.7936,-7.37519,-4.73264,-4.80745,-3.697,-3.31896,-3.11984,-3.87402,-3.30999,-4.38863,-0.707354,-18.302,-7.88081,-5.19032,-2.94251,-6.10625,23.7176,-35.1472
--6.759,0.140364,0.456636,3,7,0,11.1921,2.64906,14.9643,1.10544,-0.806051,-0.157357,0.303455,0.194004,-0.808928,1.06477,-1.50178,19.1912,-9.41292,0.294334,7.19006,5.5522,-9.45597,18.5826,-19.824,-3.79942,-4.73757,-3.71272,-3.31698,-3.38117,-3.7686,-3.22322,-5.37222,51.3866,-9.20718,-6.0839,17.7674,20.9351,-2.37889,27.9422,-14.0375
--4.26066,0.935881,0.456636,3,7,0,11.3337,7.73187,2.41431,0.726519,0.43441,0.627479,0.385172,0.45748,-0.990835,-0.388877,0.299532,9.48591,8.78067,9.2468,8.66179,8.83637,5.33968,6.793,8.45503,-4.3887,-3.22457,-3.98446,-3.32825,-3.71341,-3.39466,-3.84951,-3.8287,17.7971,15.9544,10.129,4.67265,6.97781,-10.2945,19.2056,13.3472
-#
-# Elapsed Time: 0.062 seconds (Warm-up)
-# 0.032 seconds (Sampling)
-# 0.094 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/example_stan.data.R b/arviz/tests/saved_models/cmdstan/example_stan.data.R
deleted file mode 100644
index 8a49555192..0000000000
--- a/arviz/tests/saved_models/cmdstan/example_stan.data.R
+++ /dev/null
@@ -1,5 +0,0 @@
-x <- 1
-y <-
-c(1.0, 1.0, 1.0)
-Z <-
-structure(c(1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0, 1.0), .Dim = c(4, 5))
diff --git a/arviz/tests/saved_models/cmdstan/example_stan.json b/arviz/tests/saved_models/cmdstan/example_stan.json
deleted file mode 100644
index 5cde52b6e9..0000000000
--- a/arviz/tests/saved_models/cmdstan/example_stan.json
+++ /dev/null
@@ -1,9 +0,0 @@
-{
- "x": 1.0,
- "y": [1.0, 1.0, 1.0],
- "Z": [
- [1.0, 1.0, 1.0, 1.0, 1.0],
- [1.0, 1.0, 1.0, 1.0, 1.0],
- [1.0, 1.0, 1.0, 1.0, 1.0],
- [1.0, 1.0, 1.0, 1.0, 1.0]]
-}
diff --git a/arviz/tests/saved_models/cmdstan/output_no_warmup1.csv b/arviz/tests/saved_models/cmdstan/output_no_warmup1.csv
deleted file mode 100644
index 29b2ece46f..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_no_warmup1.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721268069
-# output
-# file = output_no_warmup1.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
-# Adaptation terminated
-# Step size = 0.830775
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--12.6543,0.921464,0.830775,5,63,0,30.0749,-0.202441,0.355694,3.64272,1.64093,0.657728,4.0682,3.29224,4.77658,0.166118,5.11531,4.4304,4.59065,3.17088,1.61273,7.16316,4.72769,-1.96664,2.63084,-0.269298,-0.288923,1.01699,-2.46566,9.66223,-0.731973,-8.60955,-2.02439,-0.569771,7.11574
--14.4638,0.959078,0.830775,5,31,0,26.6517,0.36505,1.45164,3.00225,2.46308,0.289539,3.95774,2.90628,4.88464,-0.126912,5.94728,3.93982,4.32201,-4.28735,0.451037,1.40599,6.55043,2.79853,1.47174,5.73713,8.36895,-0.867325,16.0004,-0.700953,4.50305,7.22986,3.23297,3.64034,-4.00706
--19.5055,0.83882,0.830775,4,15,0,33.5825,-0.398026,0.649165,1.14661,3.80484,-1.04483,3.08361,3.92331,2.4103,2.08862,-1.47099,2.41584,4.70044,5.78117,-0.845554,4.87709,-0.912593,10.0662,-2.44255,5.29723,11.1314,3.64763,10.8811,7.1553,-2.49963,6.49419,8.40469,2.92164,-1.74328
--16.8644,0.985081,0.830775,4,31,0,30.2341,-0.982152,1.83059,1.47164,2.79069,0.354715,1.10512,2.72882,5.34341,1.52161,-0.0588455,1.6706,4.755,-5.53742,5.14139,3.57363,8.1366,-9.13183,8.10353,-0.77879,-4.45486,8.202,-1.98101,3.71351,7.67789,3.25209,-3.56204,5.84266,8.49597
--17.0369,0.997334,0.830775,4,15,0,30.5312,-1.03315,1.49407,1.18574,2.92264,0.558984,1.45691,2.91209,5.638,0.938924,3.86282,3.79415,2.83357,7.56175,0.0937066,5.12945,-3.28429,0.476702,-0.372456,1.26892,3.0204,0.777128,0.504444,1.40758,9.52618,-8.77247,-14.6904,6.16875,14.832
--18.7317,0.787258,0.830775,4,31,0,31.9786,-1.5823,1.35681,2.95131,1.88889,2.83238,2.01155,2.27857,2.57099,-0.402054,4.60194,4.22643,2.48244,-4.77762,2.29851,1.06431,10.1427,-1.69807,5.11908,6.32601,2.9171,5.15083,-0.654684,4.05568,-4.0171,14.3492,4.97161,3.92196,-8.97418
--11.7516,0.968982,0.830775,4,15,0,27.628,1.28912,1.42105,2.29831,4.00473,-0.52216,2.52388,3.10678,3.31002,0.101044,3.39942,0.14276,5.31971,6.85782,2.07244,5.01603,-1.61699,-0.660924,-3.21271,0.55289,4.30831,-5.11945,0.635269,2.9085,6.56983,0.828646,-6.3084,1.27302,8.06587
--9.58707,0.859772,0.830775,4,31,0,21.0557,0.225737,1.26125,2.69119,3.52391,-0.187477,1.17655,3.14525,3.52491,1.9956,0.902305,5.8365,2.95969,-5.28646,2.77894,3.51964,5.57199,3.71484,7.82313,-0.0995374,7.44283,-4.67055,5.02628,-4.5106,3.41734,3.54768,2.38032,0.456646,6.44395
--9.92852,0.604553,0.830775,5,31,0,25.6319,0.226505,1.25884,2.68869,3.52198,-0.188628,1.17453,3.14272,3.52608,-0.109219,3.16396,0.0346542,4.96138,-5.8028,2.13611,3.28835,6.16423,-1.63896,0.343438,1.9393,11.8003,8.41997,-0.169797,5.52494,2.75381,-2.62885,1.09911,5.47389,1.6191
--15.1815,0.845885,0.830775,4,15,0,25.5114,0.279758,0.514875,1.96521,2.8619,0.979001,3.04881,1.23122,4.80309,1.77921,-0.513595,3.62133,3.48772,6.85586,1.6223,-1.22689,3.30254,-1.44007,0.268064,-2.76367,-3.6386,3.88676,7.62681,6.96847,3.55354,3.8923,-11.0495,10.8213,-4.92824
--15.7586,0.959146,0.830775,5,31,0,25.1224,-0.786752,1.69886,2.03381,2.91159,1.18266,0.988533,4.92612,2.71396,1.13218,5.11241,3.47911,5.74643,7.25515,-1.45405,-0.654683,4.53346,5.16359,-2.52948,2.81178,1.11686,2.44702,-5.15617,-0.710616,8.52101,-0.613079,11.9974,-3.12916,14.8429
--10.768,0.983092,0.830775,4,31,0,28.085,-0.888667,1.9086,2.58078,3.78251,1.38683,0.983878,4.35497,3.33599,0.624616,-1.54559,3.35939,2.87709,-0.547951,0.185173,5.98085,2.24985,5.09427,-2.63249,-1.72487,4.64708,5.21946,1.55035,4.77623,8.1911,8.35054,3.54015,-2.71514,12.8858
--16.2931,0.451804,0.830775,4,15,0,35.3426,-0.0374679,0.702123,0.328449,3.6308,1.09554,0.39793,3.37299,3.87092,1.12733,5.71507,2.24029,4.93611,8.62606,1.10986,5.58246,7.65433,3.07551,-6.30955,1.44253,0.905619,9.62129,-0.858923,1.78973,9.10456,2.05236,-3.97868,-2.20622,13.4253
--20.1836,0.798076,0.830775,5,31,0,34.5489,0.822143,0.607108,3.41411,2.94774,2.14042,4.26237,3.32631,5.6311,0.846761,1.39977,2.60475,4.42512,-8.46109,1.64699,-0.742475,0.939109,3.13315,5.65744,2.20171,1.3551,3.51339,7.97141,10.6416,-5.30368,-12.9431,3.04696,0.9918,-1.98239
--13.4955,0.995212,0.830775,4,15,0,30.7881,-0.109136,0.518507,3.46617,2.40483,1.91298,3.40973,2.92047,6.23005,0.942597,2.5332,3.79457,2.82648,6.56365,-2.54475,5.89769,7.58102,2.50523,1.22086,0.256246,9.5756,3.89716,4.50479,9.6172,4.39681,-1.63683,0.852096,-4.75228,-1.81788
--12.1892,0.868022,0.830775,4,31,0,25.9883,-0.133587,-0.0373425,2.97284,2.72167,1.39986,2.16217,3.71787,5.12493,0.869472,1.46485,2.02913,4.82416,-4.80723,6.44405,-2.46796,1.90099,4.96027,-0.367595,-5.09235,5.33312,6.1284,-2.53363,0.803001,1.6363,-0.286466,-5.96334,5.14887,7.27624
--15.371,0.737581,0.830775,5,31,0,30.2875,1.08471,-0.0192562,1.36807,3.69131,1.76609,0.689265,3.98349,3.5081,4.41432,0.225631,6.01725,0.513399,-0.108181,-0.944371,-0.188382,8.14704,1.81539,-0.422886,-2.75473,2.04255,5.39851,14.269,3.79456,9.23577,1.30675,4.27573,0.646374,2.74813
--11.067,0.999344,0.830775,5,31,0,27.9605,-0.598354,2.44849,1.24275,2.10657,1.31249,2.04805,1.7821,3.62584,4.19755,2.61763,2.97602,6.9868,-0.56609,-0.0892443,4.16245,2.66287,-0.852321,-1.89853,-5.03523,4.63821,5.76348,-2.38244,7.91765,2.83768,4.17591,4.19389,11.4539,7.13771
--13.6961,0.962994,0.830775,5,31,0,21.0431,-0.125092,2.58605,2.61672,2.55344,2.15519,2.96055,2.08332,3.25707,3.94664,2.64275,1.43431,7.25318,1.51399,1.16971,2.60827,5.73262,2.70138,6.57649,11.8815,2.82834,-4.65526,7.67747,-0.770921,5.8539,2.66504,2.27089,1.29981,-9.01155
--10.872,0.906331,0.830775,5,31,0,25.322,0.173962,0.390416,2.39235,3.36282,-1.36387,1.50706,3.61654,3.10883,1.88473,0.556877,5.52197,6.33406,1.08283,2.32614,3.25055,2.65928,1.5714,1.52338,-4.52723,1.65527,7.15121,2.37397,7.05682,2.32138,12.4153,-0.981518,1.2333,4.17515
--12.1743,0.752142,0.830775,4,31,0,29.6356,-0.664505,0.63998,2.93072,4.03259,2.24624,0.30587,1.86177,1.89138,1.81913,0.609708,2.03564,3.12151,1.07867,4.66461,0.0848452,4.75218,1.24749,5.18133,10.2421,4.39081,-2.37231,1.42593,7.57021,2.67548,8.03341,4.93169,7.39398,10.997
--14.0484,0.99777,0.830775,4,15,0,23.2644,-0.224719,0.570075,1.64644,3.89344,0.795152,1.39303,4.76574,5.95635,-1.39452,2.23424,3.13548,3.46718,2.27847,4.49509,1.4073,7.4165,-3.26429,5.22973,9.79593,6.52165,-7.60208,4.55204,7.27486,-0.434076,13.3898,3.45224,2.61616,11.277
--16.1353,0.738832,0.830775,4,15,0,27.6523,-2.77861,2.42628,1.21913,2.10322,-0.33577,2.88498,1.47138,3.76749,-1.9081,2.01628,3.1857,2.92659,0.235501,3.81539,3.44673,8.7807,-3.25171,4.46836,8.698,7.65307,-6.91947,2.98168,6.23164,0.321281,9.57962,2.42346,1.61954,9.21998
--12.4082,0.997089,0.830775,4,31,0,23.9114,-2.13805,2.54799,1.09348,3.36901,-0.0875968,2.43085,1.78225,4.27353,3.97636,2.24878,2.83463,4.55887,3.24044,1.70594,2.03101,1.9358,4.34391,1.13293,-3.2651,1.7903,-3.59651,3.14233,2.41678,4.80195,3.79378,8.22097,1.39769,17.0084
--13.7243,0.902802,0.830775,4,31,0,27.163,-0.185213,2.69184,3.19867,1.56918,-0.357953,3.68323,2.65937,4.90805,4.58001,0.283259,2.65308,4.95787,-0.479485,1.00657,6.91604,4.99062,-3.67564,2.02049,7.29188,8.1087,6.63668,-1.1017,-2.12252,4.73662,7.95743,4.07676,4.9334,10.6158
--10.5284,0.904395,0.830775,5,31,0,28.0957,0.052351,1.6827,3.30344,2.76799,0.503408,3.5252,2.88397,4.24631,4.23454,-1.12749,3.38854,5.16333,2.17799,5.59695,0.472824,2.88307,6.73225,4.24396,-0.0117753,-0.0648311,-2.21393,1.9685,1.72937,0.459778,8.94767,2.96575,-3.63977,0.404325
--12.0407,0.795161,0.830775,5,31,0,24.0375,-0.825942,0.569848,1.79793,2.72252,2.11337,-0.385734,4.1238,2.97438,-1.73999,6.50283,2.85259,5.37252,-0.896935,0.100338,3.11997,4.26874,-1.63066,3.00215,7.24504,2.49681,3.51682,0.660525,2.28505,-2.31254,1.05571,-3.30481,7.34193,-0.685666
--14.457,0.994869,0.830775,4,15,0,27.7305,0.0542246,0.821793,1.53021,2.47078,-0.383496,3.44251,3.54352,5.97176,1.76372,0.603165,2.14207,4.65411,1.34044,4.38962,2.32572,4.42517,0.775611,-6.13438,0.979359,0.333268,-4.27121,-2.27038,-7.76114,11.263,3.51617,1.58932,-8.8997,8.74971
--10.1473,0.929423,0.830775,5,31,0,25.0298,-0.0203686,1.34332,1.20012,1.87671,1.35836,0.698969,3.9822,3.20643,0.733559,3.90516,2.13099,4.55691,-0.0548212,0.181199,5.78551,1.70981,-5.32422,4.80172,3.37145,10.8912,3.71628,4.52341,-2.89179,3.74114,-2.09272,11.5858,-3.01381,3.83065
--10.6927,0.767781,0.830775,5,31,0,23.1824,-0.050331,1.08607,1.93764,1.93703,1.58646,0.335012,4.1155,3.46754,-0.5475,3.49396,3.1627,5.2036,1.8121,3.7698,6.9559,6.85574,-5.52799,5.2728,1.70766,10.6869,7.52584,-0.631533,6.8877,-2.52165,-1.4704,-0.965977,4.20268,5.10012
--12.6549,0.335041,0.830775,5,31,0,36.7442,0.366747,1.06735,2.75248,1.49671,0.543772,0.192902,4.05169,2.65473,-0.518977,3.49162,3.13069,5.19319,-0.77042,2.76312,-0.89818,4.79445,7.49725,-1.25844,4.37584,-2.76661,-2.45235,7.13043,-4.04162,6.72344,-2.34585,4.44141,10.8549,4.54861
--11.9125,0.947381,0.830775,4,31,0,21.4925,-1.10204,2.56964,2.52556,1.93426,0.131786,0.180194,2.72337,2.92718,3.23967,-0.0251855,3.8217,4.19647,2.58275,3.56439,3.5015,2.8189,-0.642609,6.53177,8.04846,-0.02284,-1.02898,5.26524,-4.47797,10.2095,-5.03891,4.02644,7.80211,5.42319
--10.0522,0.85808,0.830775,4,15,0,27.8183,0.649915,1.04302,2.71041,3.08622,0.643931,2.44328,2.10463,5.57218,-0.455661,0.757712,2.65015,3.12612,-1.45457,0.0459728,3.70931,4.93244,-2.94583,2.90052,6.10512,-1.63008,1.16571,-0.786031,-3.00354,13.7361,-7.33213,5.34784,-4.81477,5.89141
--13.4177,0.689725,0.830775,5,31,0,25.2084,-0.772737,0.656955,2.07579,2.0135,1.5155,2.49198,5.69357,3.07389,4.60418,6.35685,0.650686,4.38054,3.73393,2.67817,4.11016,3.5105,2.06626,0.719054,-2.06013,4.88305,-3.62516,-2.78646,3.20524,3.62233,2.19325,7.8121,6.26241,-2.54813
--14.1879,0.988901,0.830775,6,127,0,26.7206,-0.504191,1.52887,0.855463,1.07763,1.02466,2.35182,5.21488,4.01882,4.54294,6.40789,0.68362,4.36231,3.88867,2.84757,4.30794,3.77423,-0.317922,2.83658,7.81034,3.20582,2.73988,-2.70067,-4.30208,3.39133,2.59933,7.65087,6.11241,-2.6162
--9.92634,0.994071,0.830775,5,31,0,20.4597,-0.376273,1.03504,0.770423,1.52277,0.739455,2.57535,4.29925,4.74414,4.70287,5.49478,1.3056,3.14442,-2.28382,3.33229,3.01758,5.15819,1.11929,1.15618,-1.98189,4.49891,-0.433768,1.76278,9.75665,-0.376161,0.643118,2.04843,4.95314,5.34682
--11.7438,0.70661,0.830775,5,63,0,25.5208,0.751843,0.932658,3.11203,4.7936,1.36854,0.771767,1.54083,2.62336,2.12003,4.00186,3.40626,3.99769,-2.40867,0.6615,-2.3827,1.46949,-0.816111,2.37033,6.06114,7.73117,2.83654,3.09564,-3.29789,9.12226,-1.43126,-0.663509,-0.906205,9.17285
--11.1685,0.996459,0.830775,5,31,0,22.6699,0.642208,0.388703,3.1688,4.64196,1.39673,1.0264,1.22917,2.77764,2.11084,4.00386,3.38436,3.99201,1.90169,1.15036,4.82996,2.44972,2.7059,1.6306,-0.036651,0.245024,-3.5403,-3.45303,7.4376,-1.51907,5.1604,8.88605,-5.66778,5.22186
--4.20629,0.846146,0.830775,4,15,0,22.2374,-0.649665,0.554896,2.05125,2.44561,1.11494,2.79646,3.47868,2.98184,0.731208,1.96196,1.37678,4.23311,-0.991961,3.21845,0.73369,5.54273,3.38126,1.59903,2.52035,5.64051,1.08356,-0.188457,7.38963,3.52954,-1.8956,-0.511423,-2.07181,-1.35406
--12.2398,0.785686,0.830775,4,15,0,17.7755,-0.790449,0.397901,2.54166,4.69852,0.81705,1.96698,3.63276,4.04843,1.67973,3.8634,0.767821,1.05738,2.1252,-1.3133,-2.00999,8.75507,4.09401,3.07266,5.73025,5.5107,1.8139,-3.25109,9.76682,-1.96001,-0.468209,-5.91433,-2.96975,0.347951
--13.3915,0.880267,0.830775,5,31,0,24.2429,0.790232,1.60254,1.45898,1.30033,1.1821,2.03356,2.36712,3.95213,3.03957,-0.482147,4.33807,7.48033,-0.18394,5.59739,7.7486,-0.625926,-4.12154,1.30886,-0.450444,7.02535,0.174763,-4.93411,4.44517,11.4263,-3.23834,-1.98359,8.86715,8.33718
--9.95091,0.80265,0.830775,5,31,0,25.8426,-0.54145,0.971476,2.72113,4.75911,0.90864,1.45809,3.87591,3.64631,0.423227,1.19085,5.13878,6.76362,-0.176489,1.86375,0.531464,0.329316,4.88779,2.55954,4.69082,-1.5958,2.04082,9.94058,2.63359,-3.52168,2.87926,7.96448,2.51932,6.26586
--9.98757,0.971307,0.830775,5,31,0,21.2768,-0.552428,1.99031,1.90652,3.70192,1.7493,2.16059,4.32714,3.89795,1.47044,2.86023,1.1193,1.30844,-0.756715,2.21382,0.612661,0.246772,0.913248,1.27207,-4.3666,1.38185,-0.546799,-1.86774,-1.08528,13.7604,-1.35991,-4.05435,3.8725,1.86391
--11.3939,0.80261,0.830775,4,15,0,23.8445,-1.0217,0.289544,0.785267,3.79356,1.10161,2.17655,2.95903,4.66729,0.784253,1.76963,1.74921,1.09159,-1.03698,2.91842,-0.76504,-0.256774,1.92872,0.799023,-4.45918,2.28502,0.491747,-1.33749,-2.42096,15.2508,-1.61242,-4.5363,3.1881,2.15795
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--15.7763,0.724133,0.830775,4,15,0,28.3273,1.36917,0.765262,3.55799,2.90022,2.16188,2.27246,5.19047,5.50345,0.148963,2.69229,3.43255,4.39679,1.04071,4.59617,5.99378,4.03299,-5.29287,9.63659,4.84546,0.631681,1.35802,5.22422,2.53864,-0.609615,11.1758,3.57572,6.63595,17.3319
--13.441,0.987793,0.830775,5,47,0,32.1889,0.0218252,1.94897,2.7734,4.0439,0.318264,0.572228,4.05923,6.26143,-0.012675,2.61756,3.77535,3.80691,-0.787418,7.76404,7.41647,5.40592,6.1774,-4.99707,-0.158096,7.96184,3.11471,-1.49744,6.19614,5.08359,-3.63424,-2.14062,4.61285,4.13558
--17.671,0.811765,0.830775,4,15,0,31.7751,-0.971577,0.75333,1.76869,3.20708,1.01007,1.00559,3.96626,5.99211,0.112718,1.18053,3.46511,5.09758,6.9009,-6.54741,-1.57282,3.05096,-5.20568,10.3803,7.13173,0.126658,2.33551,3.71007,4.93034,3.60236,4.37815,2.01327,-7.13624,9.70535
--14.2579,0.85056,0.830775,4,15,0,31.0122,0.311392,1.32019,2.10975,4.36414,1.65066,2.58579,0.628917,3.36002,-1.29267,0.151313,2.38955,2.69767,-4.78957,9.19001,5.71254,6.84381,2.67762,1.88939,0.835176,4.29246,4.39095,6.79792,0.240174,6.97434,2.60699,-0.0106917,7.10466,13.691
--12.6715,0.870801,0.830775,4,15,0,29.0746,-0.440296,0.377727,1.98087,1.76883,0.47062,1.51392,4.82142,4.00326,1.6467,3.47601,3.01733,5.29643,-0.833692,1.86987,5.18654,12.2924,0.0621044,-0.163009,-2.19347,8.3427,3.74156,7.36279,0.0978851,-0.921917,-1.30179,2.38521,4.55349,15.3968
--7.21416,0.997544,0.830775,5,31,0,22.4834,-0.939091,0.899855,2.74067,2.0939,0.961696,1.71176,3.90845,3.82235,0.64077,4.388,4.45122,6.57628,2.37245,3.15336,3.98198,4.19657,1.09761,1.71428,-3.27931,4.96475,-1.74747,-4.39245,5.56825,6.77579,8.52975,6.14435,2.17327,4.44091
--14.8726,0.629299,0.830775,4,15,0,23.5305,1.64953,2.8374,2.51983,2.14203,-1.25232,1.84991,2.47643,3.82294,2.57613,3.06485,4.60554,7.24694,2.37402,1.37659,0.396707,3.30713,-1.64729,3.66832,8.41829,3.50586,3.88914,7.88367,-6.4591,-3.14255,5.97921,5.93684,8.28527,0.704821
--17.8162,0.925698,0.830775,5,31,0,29.5339,2.01172,1.57557,3.45175,3.6111,-0.575184,1.94042,1.71043,3.92246,5.33515,3.58944,4.96895,7.56728,0.301971,-1.44117,7.37294,4.21087,3.00228,-0.0759889,-1.94876,4.41584,-1.27565,-2.0368,12.9715,13.2268,3.62518,-3.74531,1.64753,1.4742
--12.8464,1,0.830775,5,31,0,25.7987,0.1923,2.0807,0.654374,2.51816,1.88552,1.75706,3.78138,3.93358,4.44004,2.80843,4.55067,5.25102,5.34568,1.8392,4.71592,5.37797,-0.903798,4.31221,6.97827,4.13553,3.33378,8.14747,-6.49624,-3.65208,-7.97646,9.78525,-1.38525,-0.439758
--13.3816,0.928589,0.830775,5,31,0,24.1076,0.416173,1.13206,1.60589,1.85413,1.20711,2.19678,4.24757,3.97381,-1.79776,-0.81427,2.73609,6.50253,4.22809,0.264215,6.77034,3.91988,7.51475,2.65985,-2.75821,5.47937,-1.76302,-3.40353,12.1478,10.112,10.9845,-3.08139,5.22562,5.27032
--13.0048,0.836193,0.830775,5,31,0,29.3466,-0.303438,2.06344,0.602846,2.21379,2.18293,1.92452,3.97372,4.38872,2.92614,4.26297,2.90518,1.34432,4.168,0.343033,5.81792,4.13847,7.55287,3.16483,1.42458,2.75672,5.35715,5.37981,-7.3324,-0.553859,-9.61981,7.25374,0.641922,2.74269
-#
-# Elapsed Time: 0.031 seconds (Warm-up)
-# 0.031 seconds (Sampling)
-# 0.062 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_no_warmup2.csv b/arviz/tests/saved_models/cmdstan/output_no_warmup2.csv
deleted file mode 100644
index a1e72c3945..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_no_warmup2.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721270991
-# output
-# file = output_no_warmup2.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
-# Adaptation terminated
-# Step size = 0.844171
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--13.3909,0.674861,0.844171,6,63,0,27.9908,0.474392,-0.563751,1.36737,3.64664,0.33028,0.560926,3.86748,4.15233,-0.311046,3.28398,5.26612,3.57651,2.74314,-2.72328,1.3694,4.97468,5.65451,-8.40634,8.33407,8.49446,7.21058,-1.06257,2.43277,5.6806,-4.50462,0.952263,-0.184883,1.00549
--11.703,0.714189,0.844171,4,31,0,28.2504,0.657232,-1.14858,1.94455,2.17346,2.12125,0.998684,2.9452,3.23678,0.166365,2.13431,-0.612292,5.72454,3.94232,-0.5957,3.4856,4.22571,6.6618,1.7447,2.67607,-0.543392,5.13481,-5.57966,1.82514,6.35119,1.36147,2.02359,-2.58933,-3.2643
--13.4343,0.962894,0.844171,5,63,0,22.6299,-0.377308,2.20475,2.74325,4.81869,-0.426657,2.40457,2.33111,5.28354,-0.0328328,-0.767731,0.529411,6.67746,2.58169,-0.0983652,1.01763,5.68028,-5.63463,5.11665,5.5542,7.35959,-1.26758,8.61367,5.2876,1.24468,2.24355,0.831714,3.29848,14.5303
--14.5649,0.999194,0.844171,4,31,0,23.8969,-1.29809,1.35038,2.06607,5.1597,-0.074918,2.3831,3.63984,5.20397,2.37637,4.622,6.32532,1.56596,0.241691,3.61176,4.93417,1.56396,3.16792,-2.57979,0.872351,-2.13634,3.90372,7.60086,9.02549,-5.33542,1.83057,2.13092,0.506524,8.88566
--17.0574,0.800709,0.844171,5,63,0,33.4565,0.376468,0.234526,0.938151,0.402459,1.73188,0.805984,2.76008,2.28808,5.2863,4.62177,3.74649,1.99058,1.68932,6.59304,4.45555,3.58864,-3.05296,0.767774,4.16573,-2.05519,3.30981,10.6604,7.56338,-1.49103,-1.82048,3.89251,-2.71189,8.13169
--15.5468,0.989167,0.844171,6,63,0,28.1758,0.615362,1.36993,3.03314,3.84114,0.260887,3.39861,1.36096,6.6465,1.82324,5.93898,3.04213,0.994337,-2.31309,0.903254,2.35498,2.75567,5.12135,0.873727,2.94772,8.37942,0.444343,-7.50328,-1.17895,8.42302,1.69715,-0.726329,8.91213,2.15181
--16.2414,0.942558,0.844171,4,31,0,33.5732,0.354726,2.57804,2.85503,3.62597,0.728034,2.87334,1.58235,5.50767,-0.909693,5.88553,6.69592,1.9128,2.86063,5.56908,3.81786,8.52969,-3.14312,-0.0170392,0.829327,2.26417,2.63426,11.4787,10.0684,3.07923,1.21925,8.60023,8.95643,-0.409192
--16.3971,0.969498,0.844171,5,47,0,29.718,0.115806,1.81942,1.63914,3.68248,1.38378,2.34654,1.27421,5.63025,2.88663,-2.32352,-0.650427,6.09083,1.49414,4.01862,3.71018,9.65764,-7.22812,4.12368,-1.47431,4.71957,-1.02133,-6.40229,-0.755153,5.73439,2.37943,-4.07286,-1.4504,7.95339
--13.1078,0.99671,0.844171,5,31,0,30.9133,1.29164,-0.200619,2.90341,2.9732,1.37836,1.47167,4.75986,3.8107,2.81857,-0.36797,1.21296,2.27495,3.19661,0.592223,1.84734,3.30276,11.3151,1.87023,7.23413,2.28256,1.458,7.45334,6.73883,1.73322,7.57149,6.76966,9.5831,10.1509
--10.8732,0.867972,0.844171,5,31,0,25.2306,1.54179,0.487756,3.43839,1.99281,0.844981,0.805353,4.88978,3.70037,-0.298159,3.37825,4.92294,6.6285,1.70859,1.34242,2.92076,3.22264,-2.75259,0.344142,3.64389,5.64798,0.345914,-3.96901,1.72694,6.03162,-3.39436,-2.76486,-3.37604,-4.43411
--12.6324,0.987016,0.844171,4,15,0,19.7275,1.52156,0.369789,3.05173,2.20651,0.880105,0.62134,4.88494,3.48614,2.38075,0.668833,0.655822,1.72244,1.07787,4.01123,2.3941,2.83032,-0.21891,0.021967,0.698629,2.59991,-8.18118,-6.09323,1.58975,4.51475,-4.9437,-2.79656,-4.3784,-1.51852
--19.8146,0.568472,0.844171,4,31,0,37.3762,-1.88935,1.1254,0.810084,5.39844,1.0211,3.7715,2.72716,3.52596,1.3223,-1.0899,1.79635,1.50574,0.166968,3.56594,5.37739,6.48638,3.86364,3.84393,5.66395,6.40884,16.527,1.79257,-1.24579,7.27936,6.33072,-0.627544,14.973,-4.8018
--10.9752,0.976584,0.844171,4,31,0,27.0144,-0.532625,1.68117,1.40145,4.83459,0.352956,2.64911,2.85243,3.45584,0.843761,5.33358,4.15654,6.46637,2.00554,-0.156844,1.1499,2.31259,3.34428,8.06987,-2.97033,1.50899,7.07461,-2.83915,6.34215,9.56688,-2.4419,3.80353,3.37625,-0.534427
--16.367,0.808274,0.844171,4,31,0,27.4454,-0.796935,2.13198,2.31145,3.9143,1.53673,3.28859,5.0216,3.85575,0.962788,0.287573,3.19376,2.20392,0.218329,-6.73715,10.5172,4.2026,-2.10534,9.09983,2.31477,6.21009,7.35141,0.73558,7.03518,2.07985,-0.959772,-0.173263,-1.30716,1.84871
--11.0833,0.909004,0.844171,4,15,0,31.5454,0.702434,-0.427586,2.14613,2.19083,1.1489,2.01618,1.4436,4.30216,4.94298,0.222701,2.24145,4.75342,2.83077,-0.280528,4.64312,2.87108,-6.90601,7.78136,-1.94472,6.84758,4.82297,3.18542,4.99604,3.07343,0.420901,-1.50624,-2.42628,5.12465
--12.0993,0.751391,0.844171,4,31,0,28.152,-1.34135,0.112457,2.28799,3.13338,0.628899,2.23786,1.71882,4.74253,-2.91536,3.13739,4.03657,4.20171,-1.5138,-0.488248,2.75006,10.3776,-3.72258,5.61656,4.13345,3.69356,-7.29086,-1.33985,8.47869,2.25517,0.260792,6.653,-2.58375,-0.132752
--10.9165,0.766631,0.844171,4,15,0,24.0441,-1.02694,0.151263,2.46967,3.09469,0.961199,2.24452,1.37049,4.61203,4.9264,1.11657,2.21737,3.52837,4.76998,1.03292,2.75476,-1.24521,3.21856,0.242801,6.88003,3.81171,2.55641,12.6699,5.25221,5.6626,-2.45394,7.10425,2.1996,0.989803
--10.5415,0.582497,0.844171,5,63,0,29.2673,1.03583,1.8643,1.46097,2.93236,0.998496,1.75223,4.60641,3.4092,3.15094,3.95846,2.69958,0.960862,0.362269,0.997566,-1.72135,0.56565,1.37522,-0.380609,1.03898,0.677773,-0.94149,-9.04167,-0.00226802,3.36281,3.74236,-2.72841,4.41554,3.70131
--12.7709,0.99867,0.844171,4,15,0,22.2694,-1.30815,1.14705,1.82208,3.11291,1.1793,1.45073,1.96038,4.3123,3.42885,2.24273,1.96138,2.88268,1.99071,1.30411,7.78455,7.21025,1.62642,6.6842,7.80027,9.13956,0.725074,8.79677,1.2639,1.37055,9.96278,11.5324,14.6065,-2.28461
--12.7108,0.850715,0.844171,4,31,0,27.9946,-1.2157,-0.851499,1.56571,3.00568,0.961882,1.48095,3.00836,3.45603,1.22125,0.636049,2.88802,2.98307,0.411365,5.59616,1.56701,-0.603783,2.2734,-6.4822,-5.24694,8.63593,-1.97844,-3.70532,-2.72333,1.47194,5.32317,6.03517,6.90233,1.65111
--8.69027,0.797523,0.844171,4,31,0,23.8792,-1.08128,-0.651626,1.62182,3.277,1.13668,1.70715,2.94231,3.08618,0.674632,3.455,3.44473,5.61377,2.0679,-1.77939,3.40908,6.61201,-0.680572,3.75086,-4.18326,1.87669,-5.89675,-1.63956,0.22608,-1.97118,-0.920992,-1.58827,3.78606,2.58521
--14.515,0.923868,0.844171,4,15,0,21.9131,1.11789,2.48177,2.47236,3.66139,0.885121,2.67198,3.98687,4.80851,5.03986,1.37385,1.51164,5.09592,-0.138461,6.67381,1.77505,1.0452,-2.2907,-5.00294,7.51455,2.64065,1.96227,-0.798964,14.8482,3.58706,-2.79179,-3.47255,10.8873,2.98317
--12.3589,0.76461,0.844171,4,31,0,27.8493,-1.05448,-0.530073,1.63541,2.4745,1.35889,1.56816,2.17337,2.79509,1.84554,3.54108,4.27767,1.29353,2.14196,-2.49138,4.15301,6.95382,7.67906,9.92551,-0.077506,0.071646,4.80008,-2.85531,0.386291,0.562411,-2.4891,4.33041,7.9452,1.42169
--14.046,0.904713,0.844171,5,47,0,25.5801,1.04694,2.49946,2.39202,3.50756,0.629676,2.42962,3.86005,5.19221,1.85128,5.78547,1.37528,4.53368,1.17242,-0.0106621,1.35484,11.1041,-6.80524,-2.04293,9.0583,5.25306,-3.12428,7.18385,6.06843,7.39062,3.72411,6.12555,1.85306,8.11116
--9.12077,0.809482,0.844171,5,47,0,25.1089,0.692863,0.683467,1.07858,2.68902,1.00051,0.271333,2.17092,4.25824,0.0253895,5.2947,3.50667,5.30762,-2.47288,2.18219,2.34672,7.29158,4.59294,5.55311,0.581537,2.32371,5.25427,-3.17525,-0.182666,1.22987,-1.5612,-5.08278,5.34605,-0.499076
--16.5273,0.629522,0.844171,4,15,0,33.1213,0.221036,0.665019,0.991895,2.98469,1.08919,0.450001,1.97043,4.45578,1.53447,-1.14542,1.56842,3.27308,0.831151,5.46136,8.899,3.98932,-0.805724,12.4594,0.671372,0.958839,9.38661,-9.59292,6.134,-3.54411,-3.56278,2.49148,6.25533,6.01163
--16.1266,0.744069,0.844171,5,31,0,36.2638,-0.0968263,2.30768,1.86512,1.95263,-0.719143,2.45477,3.30936,4.16647,-0.248332,4.80953,1.1782,7.60286,2.65013,7.10588,4.13717,7.35904,2.36181,2.0963,5.76314,8.93644,-7.31169,12.8452,-0.712424,11.9252,3.8203,1.81563,-2.30877,-3.21359
--14.2271,0.944634,0.844171,4,31,0,27.9344,-0.912818,2.08602,1.31321,2.39549,-0.822422,2.61625,3.60349,5.24328,1.09485,-0.926203,3.99869,2.00682,-0.6111,1.67541,8.35127,6.6721,-6.79088,2.50945,2.69247,2.06705,-6.51361,13.0447,4.50893,2.26056,-1.58593,5.78973,-0.286624,2.67078
--13.0171,0.612119,0.844171,5,31,0,30.2212,-0.923804,0.130507,3.01881,3.00898,2.09017,2.6825,4.49857,3.91284,2.67841,5.12068,1.55749,4.69357,2.91913,2.68916,-2.23772,1.85495,5.49214,3.64014,-0.589121,0.837074,-2.14111,4.80473,10.5827,11.5117,2.66359,12.7608,0.474517,5.71646
--18.7257,0.731624,0.844171,4,15,0,30.5578,-0.461947,-0.28509,2.96859,3.27345,3.40526,3.19433,4.57425,3.05395,-0.83491,-2.46742,4.09186,2.83807,-0.700204,2.28151,7.69765,9.82208,1.94739,-5.92202,10.3203,-0.712808,2.70156,7.9282,1.47662,1.59045,1.27524,3.79882,0.791863,1.429
--17.5171,0.980904,0.844171,4,15,0,34.2336,-0.798617,0.140724,3.50673,3.42887,2.20625,3.19789,4.2266,3.1047,-0.960958,-2.58204,3.85728,2.56492,3.79263,5.51041,2.60777,-0.73333,0.0331795,9.98898,-3.96838,8.73807,-2.94422,-4.16282,-1.97908,6.86362,0.940253,8.97231,-2.12855,7.44243
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--16.3196,0.97137,0.844171,4,15,0,30.7575,0.872752,0.473047,0.490368,1.13409,1.71914,1.78575,3.61369,4.7516,0.206967,5.52239,5.47281,2.0948,6.42634,2.80203,3.97282,3.0324,-5.81204,-0.192876,0.19149,3.01561,6.75532,9.90655,1.36572,2.91926,0.729022,3.52712,16.4098,-5.08348
--11.5779,0.953696,0.844171,4,15,0,24.5811,-0.204967,1.3134,0.821247,3.79456,1.9126,1.61417,3.12947,4.603,2.08274,-2.07374,-0.808361,6.86351,-0.917012,0.291632,1.46218,2.02752,1.32733,-1.02408,3.32788,1.99516,1.3833,12.4351,1.65605,5.24364,-2.81558,0.293508,12.0403,3.9866
--6.73851,0.974535,0.844171,5,31,0,18.3186,0.205529,0.846244,2.9726,2.23778,0.11923,2.45071,2.78838,3.50662,-0.261114,0.698772,3.34341,6.80157,3.01724,3.6624,4.58464,5.86755,3.01418,4.14959,0.889165,5.30234,-0.352644,-0.0685028,3.75427,-2.77639,2.48827,9.14909,0.67015,11.8599
--14.5427,0.676303,0.844171,5,31,0,25.0376,-1.46701,1.65366,1.52356,2.26574,2.10341,1.4798,3.50296,3.9814,3.32141,5.99649,2.26503,0.369097,-2.53813,1.39522,2.125,3.44464,4.05941,4.97691,4.51951,-1.22979,5.76966,-0.96306,-3.9524,3.20673,7.56352,0.194681,15.6225,11.9399
--9.73543,0.779237,0.844171,5,31,0,26.4636,1.46915,0.354564,2.47886,3.72539,-0.0796324,2.55315,2.44614,4.04799,0.571768,3.60433,5.46528,6.2987,2.4712,0.551478,4.04904,1.64984,-0.979421,1.9776,1.9373,8.90109,-4.48168,5.37582,10.3261,4.99341,-6.1726,1.82024,-1.80807,-4.24293
--15.122,0.750069,0.844171,4,31,0,32.3461,-1.3236,1.42226,1.69592,2.33417,2.09834,1.50135,3.57728,4.36887,-1.80016,0.809161,3.05588,1.77062,-0.263665,3.22486,2.00555,6.31401,5.20883,3.15162,-0.207073,1.74948,5.89262,17.6933,9.06773,5.42609,-4.59632,-8.77338,3.44594,13.7396
--20.9717,0.748637,0.844171,4,15,0,33.8229,-0.0837825,2.26379,1.47646,1.68496,-1.08373,2.90545,2.81608,3.50999,0.85535,1.46595,6.1079,2.2809,0.601603,6.75251,4.75115,4.08668,5.85508,3.40341,-3.39954,2.21067,7.8095,17.7213,10.6192,6.92282,-4.985,-11.8432,3.93293,11.8181
--17.6253,0.874435,0.844171,4,15,0,32.2307,0.587272,2.65264,1.80902,0.962219,-0.875826,2.06001,3.70322,2.72837,1.07909,1.68817,0.0235253,6.03469,-0.426353,5.16734,-5.34417,4.58377,-0.902624,-1.19083,1.7696,1.33733,6.82443,5.89765,10.4214,7.26894,-1.97339,-7.6215,-1.2882,8.79216
--9.94873,0.966694,0.844171,5,31,0,31.5477,-0.899142,2.8235,2.56815,3.60931,0.668322,1.28238,3.01981,2.90741,-0.224277,-0.896799,3.35299,3.19795,2.11716,-0.637016,6.14661,1.34555,6.67195,4.3975,2.21731,0.99982,8.63426,2.50583,2.87487,9.47393,7.10283,-0.817618,3.557,3.22755
--10.6984,0.97101,0.844171,5,63,0,19.382,1.01859,-0.662955,1.51639,2.63813,1.3297,2.86064,3.03328,5.2313,-4.22162,2.75674,1.30242,3.34867,-0.156965,4.56783,-0.200733,6.80913,-1.03827,0.114539,2.88885,4.55804,-3.37489,1.69326,-1.71158,0.716529,0.918476,3.30371,10.3742,5.06467
--11.8913,0.586913,0.844171,4,15,0,27.5843,-1.2404,2.64702,2.7592,3.21847,0.790891,1.55573,3.30515,2.9732,4.48719,0.975067,1.25877,2.81707,2.30209,-0.686633,6.27586,1.12821,3.44488,4.38009,7.82181,5.54342,1.93323,1.99078,1.58443,15.5866,2.64533,2.38953,-3.71288,9.57479
--11.4806,0.9874,0.844171,4,31,0,24.2429,-1.41355,2.29311,3.0175,2.51816,1.82177,2.43321,3.72783,3.34116,-1.82743,3.33558,4.72446,5.27625,1.46573,3.1561,-0.297014,1.81955,6.73805,1.54235,1.05816,9.3673,9.40591,-1.11971,0.754985,2.31278,-1.23332,-4.50853,3.22544,-3.90991
--11.8147,0.836065,0.844171,5,31,0,30.3343,-0.91348,1.47155,2.2968,2.94862,2.06174,3.45567,3.24121,3.89373,4.2969,0.794628,1.33254,2.20281,0.824637,4.32091,2.02664,4.05411,-0.0433369,4.37313,0.719519,6.40311,-11.2095,5.79554,6.95996,11.5774,2.44396,7.91891,2.58113,13.0405
--14.0337,0.73187,0.844171,5,31,0,25.3548,1.08267,1.7434,1.65118,2.24881,-0.924059,-0.770808,3.18049,3.57587,0.0835103,3.5891,0.28852,4.04931,1.15529,0.024807,3.69694,4.85546,2.95674,2.41808,4.11061,-0.677878,4.5637,2.84894,3.78812,-3.14299,1.22527,6.11547,-8.86968,-4.75737
--18.5837,0.970664,0.844171,5,31,0,30.4991,-1.32,0.0831128,2.52753,3.83755,2.76989,4.55473,2.95457,4.3001,1.93207,4.06664,2.00493,9.59384,0.777961,3.93475,2.12598,3.15288,-0.869573,3.79069,-0.225023,5.9899,-7.13236,8.60624,7.0444,6.09814,-9.5784,3.64838,-5.43138,-4.93085
--15.3508,0.997211,0.844171,5,31,0,33.2661,0.79593,1.01404,0.504183,2.21068,-0.556904,1.60073,3.20305,5.67864,1.91563,2.92893,3.42073,6.03574,1.59455,-0.848079,3.74367,3.92876,3.07345,-1.8637,2.91959,0.30784,9.08841,1.37779,-5.77746,-4.59627,-13.102,-8.12595,5.31247,3.34805
--14.3057,0.832836,0.844171,5,31,0,26.5825,-0.557611,1.16026,3.93298,3.72569,2.61642,2.43208,3.20126,2.21769,0.762787,-1.11648,2.60943,2.06207,1.25285,0.564134,6.17987,2.52074,0.685323,-2.37334,5.48904,4.39882,-2.79369,-6.17768,6.90093,5.03043,15.6519,9.30724,2.35716,4.72172
--9.86483,0.99809,0.844171,5,31,0,24.0617,0.379766,1.06401,0.12788,2.73787,-0.378014,0.391936,2.46218,4.29855,0.946478,2.76991,4.34294,1.64764,-0.159915,3.20975,0.368481,4.50029,-2.52857,2.9142,-3.04508,3.60786,-3.29532,0.482629,4.28422,-0.853608,0.462176,12.2663,0.692186,3.52964
--10.1412,0.886394,0.844171,4,31,0,26.6743,1.90388,1.75204,1.49221,3.3329,0.927816,2.72408,4.00339,3.69458,4.32276,1.36671,2.0449,3.06858,1.87358,-4.99267,2.08122,3.44738,4.99249,3.54306,3.72013,5.67639,3.14664,1.46558,3.95706,4.94934,-8.99123,5.89884,6.35226,4.70879
--13.172,0.930259,0.844171,4,15,0,22.1654,0.851022,1.6233,2.05234,3.72122,-0.801303,2.31897,3.36054,3.06983,-0.806413,3.08703,3.42533,4.78091,2.02315,9.27818,1.77245,3.85574,3.087,8.18453,8.00432,0.195468,6.51639,-4.74466,12.2987,0.6904,4.00797,2.88325,-1.09218,2.28616
--22.0046,0.721987,0.844171,4,15,0,35.5266,1.27187,2.02787,1.39853,3.70369,0.249259,-0.131343,3.93954,4.06998,1.68835,0.901839,1.07634,5.86814,3.33005,-9.63914,4.81704,2.81703,1.00768,3.73211,7.48436,-6.40276,-1.13982,-6.54884,11.717,3.0177,6.434,0.440009,5.76618,8.63217
--24.5883,0.977107,0.844171,4,15,0,35.5845,1.93773,0.506812,2.6117,2.88943,1.68813,0.108005,3.04741,3.11637,-0.380658,0.709147,0.0524012,7.09228,-2.99534,13.2502,-0.123076,3.41287,1.9176,2.17796,-0.934387,15.8349,7.80932,9.33291,1.6022,7.78862,8.42092,7.21528,-0.45236,8.20494
--15.7174,0.996509,0.844171,4,15,0,37.1702,0.612152,-0.301057,2.67833,3.96213,0.214074,0.986607,3.96263,4.47922,2.51522,4.40928,4.3231,1.6982,2.64057,3.76027,6.34819,8.4137,2.1163,2.42055,3.34158,15.7225,1.27394,8.51195,2.9311,9.50719,11.2513,-0.821409,-6.55951,2.48691
--15.2729,0.718156,0.844171,4,31,0,35.8481,-0.308537,2.37592,1.14271,2.23241,2.10814,2.97309,2.27431,3.45235,-0.132863,1.66578,7.57442,5.95981,-0.333208,0.269069,-0.28458,-0.478635,-0.0241709,5.98551,3.44164,-3.42877,-3.0604,8.19852,-5.33651,13.7337,-2.31071,3.69602,1.6973,3.23005
--12.607,0.896918,0.844171,4,31,0,26.1597,-0.842561,0.691641,1.81322,1.81089,1.25056,3.89509,2.62674,5.51071,2.25533,1.8136,-0.350533,2.80741,-5.2463,-0.761904,2.50969,1.24594,-3.13583,7.27677,2.05374,4.89,-3.14602,2.36529,-1.28767,9.62826,-2.41359,-2.46844,-2.21782,3.09375
--12.2353,0.942005,0.844171,4,15,0,28.0929,-0.00770032,1.22693,2.45631,3.21531,1.3943,0.300564,1.84364,2.49048,2.51751,1.11241,5.87685,5.22643,4.99861,2.86424,2.6333,7.28688,0.474024,0.906479,-1.68417,2.856,-5.2014,-0.770237,-1.62801,3.53849,-10.4893,4.40182,4.25373,-6.5405
-#
-# Elapsed Time: 0.016 seconds (Warm-up)
-# 0.031 seconds (Sampling)
-# 0.047 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_no_warmup3.csv b/arviz/tests/saved_models/cmdstan/output_no_warmup3.csv
deleted file mode 100644
index e995f93c5a..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_no_warmup3.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721273429
-# output
-# file = output_no_warmup3.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
-# Adaptation terminated
-# Step size = 0.865839
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--7.99324,0.999747,0.865839,4,15,0,27.6343,-0.844196,0.922784,1.11596,3.33289,1.26162,2.63801,2.62082,4.81579,-0.113506,3.37881,2.72398,4.9507,-4.15259,0.409396,7.19858,4.4907,3.84388,0.188849,5.44927,1.12953,9.21771,3.87542,3.51038,-1.11744,2.83948,2.25042,9.57476,2.6958
--7.27794,0.787339,0.865839,4,31,0,17.9656,-0.177788,0.553513,2.57808,3.26861,1.46652,2.25006,3.62863,6.0655,1.29781,1.858,4.01405,4.04753,1.94077,0.297402,7.03119,2.42021,1.04903,0.917541,4.01647,0.28534,4.54928,-5.92583,6.15784,-0.811678,-2.97067,1.30415,6.28849,5.84893
--12.6199,0.89174,0.865839,4,15,0,21.7022,-0.171442,0.577617,2.5742,3.27303,1.47002,2.26874,3.64082,6.06042,0.378713,2.30591,2.24993,3.78692,-0.349151,-0.655644,1.6953,10.0951,5.29987,6.88419,3.85508,-1.21277,-2.50261,-9.06099,9.67236,-2.82613,-2.79365,-0.848853,3.63162,2.68581
--5.84582,0.987989,0.865839,4,15,0,21.0716,0.0566283,0.523975,2.29981,3.65304,1.5442,2.33579,3.41114,5.31892,1.36622,3.49859,3.40588,4.08015,3.18621,4.32752,5.1632,3.12048,3.02642,1.1747,2.54788,-2.49743,0.976737,-1.71909,-0.474999,1.99858,-3.15515,-0.0240975,-0.284267,10.6034
--7.22337,0.850255,0.865839,4,31,0,15.9429,-0.282573,0.872757,2.20886,2.46174,0.951999,1.97062,2.32487,2.51922,-0.266081,2.12637,-0.388608,3.92384,1.18699,2.31361,8.51638,1.80135,1.75958,-0.310884,2.72,0.30332,-3.61284,-0.656564,1.86656,1.84,1.98524,-0.176411,7.07668,9.80269
--10.9027,0.629366,0.865839,4,15,0,20.3633,-0.267822,0.86781,2.22225,2.47075,0.986891,1.97651,2.32298,2.55526,1.98188,1.9004,6.37901,4.1605,3.76463,2.46728,-3.42439,1.27804,3.0038,1.54017,-3.68265,4.39045,-4.01741,-2.99049,-1.29949,-1.52809,3.59167,-3.18263,5.72538,10.8005
--13.6529,0.485448,0.865839,4,15,0,37.2489,-0.304477,0.884764,2.23611,2.4443,0.999686,1.98382,2.31985,2.56786,0.606615,2.58643,-0.399411,3.62874,-0.0990902,0.86497,8.76022,-3.10849,5.39632,2.5384,-3.73664,8.16854,-4.6134,6.01937,5.49111,4.1775,-5.19809,-1.20448,6.77595,13.752
--16.1529,0.742143,0.865839,4,15,0,26.3979,0.685866,1.3344,1.52711,3.7443,1.08553,2.00639,4.69817,5.71526,-0.250819,4.40221,3.21389,2.42591,1.27585,3.98006,-3.47957,11.9815,-6.14861,1.21054,8.59525,2.75425,5.38849,2.0046,7.62004,-1.08816,6.33458,-1.38757,4.95418,-2.83878
--11.8451,0.903298,0.865839,5,47,0,28.405,0.542597,1.029,1.94745,2.47994,1.32574,3.03457,3.28534,4.31514,-0.938232,4.59922,4.11986,2.25136,1.53947,2.00002,3.16024,-2.35844,8.059,2.54331,-3.14169,5.96624,-6.4629,-0.456707,-0.992526,8.80419,-0.57704,4.67939,-8.04636,2.00115
--10.9875,0.812963,0.865839,4,31,0,22.2055,-0.482701,1.54112,2.54665,2.71581,1.44313,2.00495,2.1686,5.38665,3.04565,0.359664,2.43395,6.06075,-1.08732,3.07119,-1.04471,9.85066,4.74879,-2.61278,1.69013,5.12853,-2.24694,7.02258,-0.666805,7.95246,-4.37686,4.64755,-6.88761,8.08631
--13.0434,0.979197,0.865839,4,31,0,22.5717,-0.28054,0.782154,1.83513,3.49819,0.84054,2.43592,2.78484,5.10321,-1.47375,3.54508,4.10588,3.36072,2.15372,1.3401,8.10827,1.42736,4.5914,5.57409,-0.367588,1.19562,5.26484,7.77056,6.59344,-0.214634,-3.24266,12.4537,-11.7781,12.7925
--11.5127,0.727392,0.865839,4,31,0,32.9491,-0.30323,0.788135,1.84558,3.50252,0.810453,2.44972,2.78223,5.09386,3.23986,0.33077,1.78959,4.48338,2.40365,7.04372,4.29813,4.31678,1.97204,8.85181,1.64427,6.95323,-6.0013,-1.10681,-2.09259,3.25829,-13.3011,6.27541,2.167,-4.98625
--11.4206,0.412407,0.865839,5,31,0,31.9094,0.287928,-0.276135,2.70389,2.51593,0.720539,2.41993,2.57323,4.00277,0.913996,1.35948,2.50986,3.59495,-0.173889,3.16531,0.455747,4.2488,3.24512,-5.15689,5.0326,0.0926552,8.04189,5.04049,8.06164,4.66657,19.606,1.14812,-1.97762,7.16684
--18.5445,0.698432,0.865839,4,15,0,32.3379,-0.195709,1.42223,1.76309,2.91519,1.90046,1.56617,3.82203,6.41629,2.9139,-0.17021,5.77294,4.59101,1.67686,3.11779,-0.6432,6.64,0.985195,-4.41138,6.96971,2.50154,12.4163,2.47543,4.72897,5.91658,21.7661,2.62818,-4.02403,6.75413
--19.5386,0.778045,0.865839,4,31,0,33.1235,-9.201e-005,0.0345739,1.27053,3.56901,2.92652,0.746443,4.57169,3.88272,-2.94227,3.29373,2.85077,2.96293,-1.36667,2.49282,8.85221,1.92427,-1.05609,0.824308,5.67164,10.2465,8.67593,8.87729,6.59172,8.76937,19.4917,2.47129,-4.39933,5.64623
--14.2337,0.732577,0.865839,5,47,0,35.2073,-1.88233,0.422604,1.82597,4.28268,1.82123,1.82141,5.528,1.92671,-1.12753,3.31424,3.26225,2.7166,4.00374,1.98584,-0.0724984,5.88411,2.18578,4.19563,2.33336,-4.55359,-2.98077,0.936078,5.13166,2.28577,5.19381,5.6343,5.68543,5.43888
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--6.73131,0.991863,0.865839,4,15,0,18.2736,0.140827,0.824986,2.30359,2.39081,1.71806,1.90003,4.04789,3.31036,0.0688277,3.55725,4.04855,0.724011,-2.31251,1.11051,1.96403,6.15387,4.31458,2.14899,6.15933,6.11791,-1.89299,4.78035,1.1294,8.36327,-1.14462,-1.88356,8.95606,-0.0563538
--10.6589,0.787603,0.865839,4,31,0,18.5138,0.244793,1.91298,2.19723,3.94265,1.89903,0.969526,4.21433,2.98175,1.78104,0.321724,3.54037,7.55631,0.755057,4.31484,8.36285,-0.863514,-0.738317,7.00322,-0.348939,1.35922,3.10713,3.48382,4.28284,3.49783,5.77097,-3.11423,3.51461,4.00529
--17.2638,0.920745,0.865839,4,15,0,25.5458,0.00626759,0.456964,1.38365,2.63296,0.630415,3.26318,2.16423,5.31946,0.781345,-1.9716,4.6596,7.05532,1.06803,-0.30164,-2.48063,8.81593,2.47442,-0.430727,3.59914,6.66482,0.0754487,-3.9487,7.1394,4.17655,8.441,1.12703,2.18681,-16.2403
--15.1776,0.943402,0.865839,4,15,0,28.4463,0.22728,0.915835,1.47696,3.13999,1.03887,4.24526,2.30548,5.30382,2.33372,-2.09594,4.53037,6.52016,1.31595,1.66773,7.71053,-3.2777,-0.545744,4.80374,4.01769,2.81057,0.0744456,8.06504,9.3662,2.10504,-7.82404,4.36941,7.34277,8.96702
--18.7495,0.970623,0.865839,5,31,0,29.7172,0.233502,0.692681,2.62581,3.08135,0.79424,-0.541972,3.86131,2.97382,2.52239,2.11576,-0.185371,-0.383744,3.67145,-1.40288,5.33555,-1.68175,-0.953859,7.59358,0.617239,2.83702,2.01593,-10.3749,4.30039,11.923,11.0789,2.88227,0.123054,3.6013
--17.8757,0.989978,0.865839,4,15,0,29.9701,-0.616747,-0.344091,2.39225,2.16372,1.22484,0.40497,4.73184,4.01706,0.169365,1.43619,6.98009,9.44064,-4.46668,5.4735,1.73085,9.38835,2.02625,-1.49216,3.48034,1.28557,5.21917,1.27785,-0.471974,3.33344,10.3653,9.05425,-2.99605,5.75178
--16.4179,0.992418,0.865839,5,63,0,27.5448,-0.639253,-0.361403,2.37086,2.16291,1.23899,0.417747,4.7141,4.01507,1.98947,2.76955,-0.979462,-1.43756,0.596024,0.295883,7.48758,3.93106,2.88843,3.98906,2.04182,8.65503,4.08252,3.57994,-2.255,2.4974,8.08881,13.7455,-3.12733,2.23674
--10.8491,0.967371,0.865839,4,31,0,24.7654,0.0504549,3.25594,2.29329,2.64129,2.07182,2.75236,1.80632,4.03105,-0.0561385,1.42342,-0.578033,2.49782,1.99342,2.50832,-2.48786,4.14643,1.32878,0.648395,5.12332,2.56927,-2.43768,1.98894,6.01445,4.62018,-8.01919,-6.10385,1.10016,5.59807
--16.6656,0.875643,0.865839,4,15,0,29.3224,1.26773,0.968347,1.03149,4.2229,1.63662,0.772572,1.67162,3.00793,3.02118,1.19837,2.2556,4.00599,1.0904,2.72252,9.43036,3.49315,-6.46512,-8.58905,0.854746,5.04169,0.00102119,2.73105,0.518799,4.42446,-12.6278,4.85783,-5.5028,2.39641
--17.601,0.93024,0.865839,5,31,0,32.7627,1.49435,-0.445541,0.471767,3.89255,0.983118,1.36992,1.28416,4.51918,3.40915,1.27151,2.45759,4.36092,-0.118551,4.71724,4.75335,3.04436,9.18273,12.3631,4.60045,3.09361,7.5241,-2.22641,6.47034,0.377241,11.983,-7.3462,0.945585,-0.714589
--18.011,0.99826,0.865839,4,15,0,27.3134,0.533435,2.80677,1.33841,2.89245,-0.421687,2.01912,3.44621,4.74277,2.93374,-0.466209,1.41963,3.67076,0.164383,3.66256,3.09196,3.57613,10.5671,10.9787,6.07726,4.61743,10.4366,-3.46226,7.35537,0.435594,14.1865,-8.05412,0.691445,-0.472733
--18.44,0.929872,0.865839,5,31,0,38.4049,0.892812,1.52836,1.49351,4.71864,-0.439898,2.12137,3.7397,4.72385,-0.928394,4.22104,4.75728,4.79002,0.192425,3.62313,2.4814,3.68155,1.34971,3.06097,9.9993,-4.31983,-13.6256,6.35204,7.62664,6.77532,-12.0105,11.6985,4.87827,8.56848
--8.46771,0.917067,0.865839,4,15,0,28.1203,-0.432794,0.00426552,2.25792,2.07267,1.95017,1.86409,2.24747,3.39356,1.64569,4.01319,0.40591,5.28546,1.73484,0.34025,3.47897,4.51818,-3.26052,1.85891,-2.14667,7.36241,4.19128,7.6789,4.60197,-2.57532,5.25066,-2.10497,9.94394,3.62829
--8.94991,0.80347,0.865839,5,31,0,18.6935,0.375477,0.348753,1.86348,3.40688,0.85611,0.665444,3.76127,2.83418,1.21924,3.66113,0.843074,5.05807,2.49651,2.52654,4.69286,2.74322,4.49009,0.0905414,8.32528,-0.282046,-3.91457,-1.7219,7.26822,6.70315,-10.0271,6.13899,5.36049,2.88347
--8.34858,0.728646,0.865839,4,15,0,23.4839,0.359545,0.324223,1.86877,3.32479,0.857892,0.673869,3.80489,2.83122,1.87945,3.69187,0.950362,5.0378,-2.22468,-0.294786,0.396676,3.59832,-2.01301,3.33749,-1.98405,7.30219,8.17915,2.60526,0.136476,-0.389913,-0.749358,6.31893,1.82743,-1.11268
--13.1455,0.775968,0.865839,4,31,0,24.6358,1.54143,0.791554,3.44187,3.43646,0.507081,3.21067,3.4684,5.80148,0.891764,2.48472,-1.18804,4.19186,-2.59367,0.596778,0.133819,4.82079,-2.2395,3.18046,-2.99745,4.86223,7.70212,0.886227,5.13741,-1.93364,-0.827483,7.57935,-1.79912,-2.73335
--16.6126,0.963195,0.865839,4,31,0,27.1171,-0.169668,0.250883,1.44567,4.51685,1.46504,2.04821,0.366126,3.35962,1.35989,-0.0737264,6.35276,3.90277,-4.51004,5.30161,-0.352774,1.65118,0.800625,7.87873,4.30136,5.98248,10.2668,-5.0439,5.17346,3.90829,-3.37147,4.10636,-1.10772,-6.12715
--13.9085,0.958979,0.865839,4,31,0,28.8863,1.66679,1.89016,2.44499,3.61035,-0.693041,1.61888,2.39653,3.68025,-1.6377,3.87633,0.858217,3.02716,4.88763,1.62108,6.04599,6.51624,0.244226,-7.42272,-4.46411,4.36648,0.817814,0.454897,0.84875,1.75461,3.10533,-7.72444,-1.05247,3.91899
--10.3485,0.861063,0.865839,5,31,0,22.9173,1.59958,1.87596,2.45298,3.57034,-0.714912,1.58431,2.4587,3.78075,4.00812,0.367217,4.69677,4.97202,5.23884,2.37443,6.0697,6.45821,-1.46218,3.9578,5.40025,2.13457,2.71769,1.91523,7.34058,7.84895,-0.0852068,11.7638,6.91792,3.6685
--13.6929,0.989588,0.865839,4,31,0,22.4751,0.494077,1.06097,2.62294,1.93366,1.19953,2.08861,4.48215,5.70244,-2.22536,2.41954,1.03888,2.24248,-1.61899,0.583178,0.930719,2.49568,-2.78709,1.4487,-1.80238,5.7093,1.80629,15.8256,-4.07376,3.45328,-4.87977,-3.01638,2.69091,-0.210919
--14.3617,0.949735,0.865839,5,31,0,23.4696,-0.0313415,1.07303,1.29883,4.29325,0.485625,2.12991,2.65839,2.40754,-2.69905,1.24081,5.71097,2.80844,0.922683,2.9617,4.55817,2.56432,4.41194,2.35039,8.65686,2.59649,1.1746,-12.8512,9.46953,5.70976,3.76736,10.3669,6.08707,11.0088
--9.34654,0.750829,0.865839,4,15,0,27.5137,-0.0328678,1.09661,1.29703,4.26421,0.497428,2.10625,2.67804,2.41366,4.7858,2.54787,0.0216558,5.09419,2.26928,2.56129,5.48907,3.1745,-3.10345,2.42213,-0.952368,0.354423,-5.44642,0.288328,6.53408,1.93113,-3.05721,-0.187248,6.32519,0.526837
--12.4056,0.90735,0.865839,5,31,0,18.2585,-0.978996,0.00690375,1.41141,1.86007,0.51447,1.02493,1.9319,5.37076,5.54068,2.47167,0.679438,5.33147,-1.4708,0.961583,-0.721238,2.95015,-2.11095,2.74109,-1.07748,-0.0104726,-3.10683,4.16342,1.70519,7.98919,-6.29834,6.92657,1.10481,10.1567
--14.3828,0.941507,0.865839,5,31,0,20.1382,-0.00672402,1.61605,4.36607,2.02562,1.28405,2.19659,3.52132,2.71924,-4.30606,1.93849,5.83617,2.25769,-0.159121,0.0283844,-0.126287,2.52407,0.578712,2.02847,-2.59565,2.1823,5.26377,0.043613,6.90589,-0.3196,9.21973,-2.93732,5.21102,-1.96092
--13.7194,0.999776,0.865839,5,63,0,21.0899,-1.17045,2.06663,3.13037,2.18267,2.2352,1.67341,2.44201,3.31915,-5.0253,1.62782,5.56193,2.9926,0.711248,0.264753,0.424243,1.87671,0.661252,1.32603,-2.60536,3.3386,5.78726,0.0761449,6.28588,-0.188437,9.58905,-3.01468,4.66678,-1.81989
--12.7529,0.997347,0.865839,4,15,0,23.0897,0.607837,1.81155,1.02855,3.32901,1.23051,2.75226,3.04686,2.88393,4.3591,2.43018,1.39737,2.15521,-6.55385,2.30716,3.03137,2.33425,1.72829,3.28702,2.29772,2.96076,2.49212,1.20766,7.8574,-4.01907,13.1353,-3.98748,9.4927,0.124772
--11.5814,0.630604,0.865839,4,15,0,30.7951,1.43443,1.01579,0.568572,4.1202,2.66128,1.00705,3.51414,3.08582,4.71888,2.09385,0.0818523,1.35673,3.95681,3.18076,3.42843,3.2317,-0.0315153,-0.063473,4.7275,5.45006,-1.72694,5.11176,-2.27861,10.6081,0.951715,4.63525,2.31586,4.42389
--13.8856,0.996831,0.865839,4,31,0,23.1736,0.165278,0.95938,0.448315,3.69175,1.98476,1.43208,2.5957,2.14745,-2.48227,2.08165,5.79841,5.38045,0.998264,-1.05722,0.474262,5.73322,-2.42856,-1.8501,8.4341,1.96696,-1.03188,5.58373,5.05242,7.87883,8.7162,5.58385,-5.20054,-6.94391
--19.18,0.447455,0.865839,5,31,0,37.3489,0.592354,2.28471,3.95372,2.02488,-0.405467,3.74893,4.67849,4.89619,2.07418,4.28186,-0.531685,-0.00238162,-1.36822,-0.587818,0.977197,8.15588,-6.06356,3.66755,3.16506,1.40737,0.00143513,0.462973,2.82483,11.0907,-5.44575,-0.410612,8.50751,13.4168
--20.3354,0.992498,0.865839,5,31,0,33.4253,-1.01123,1.3018,3.98425,2.59648,-0.694918,1.32415,4.36559,4.42935,-1.31922,-0.79749,7.58135,8.78599,0.922406,1.2445,1.84801,6.72976,8.53429,-0.15796,7.33282,8.03413,2.57488,2.2403,6.10433,-5.29639,7.77296,3.15498,-2.67509,-5.64663
--25.0746,0.716257,0.865839,5,31,0,43.5928,1.12229,0.718229,3.13461,2.49461,-1.19697,0.5579,3.18327,2.10908,-1.33836,-0.917245,7.54097,8.80154,0.753881,5.70911,4.14734,5.44375,8.56038,-0.192641,7.33421,8.1166,6.76237,1.87966,5.24511,1.99138,-4.05888,14.7939,17.6857,11.0458
--17.1876,0.99983,0.865839,5,31,0,35.8868,0.454657,-0.199325,2.27296,1.36523,0.409303,1.34886,3.37512,2.46054,-0.37604,-0.0870231,5.44118,8.77376,0.92339,-0.716425,1.6693,4.45294,-5.02243,3.03965,0.115195,1.08269,3.43743,3.86233,2.96427,5.09515,-6.91654,-6.93059,-8.03607,-10.3997
--10.8028,0.999356,0.865839,5,31,0,23.2442,-0.570247,1.44764,2.36432,1.96155,2.56582,2.30689,3.11871,4.14345,1.03781,4.43651,3.77623,0.485184,1.3382,-0.850446,4.76083,3.57445,4.24137,1.63472,-0.122975,5.03148,-0.903792,0.143048,3.10452,2.36848,8.69338,7.57922,12.1533,17.0319
--15.054,0.763012,0.865839,5,31,0,23.2784,-1.49357,0.0806679,3.34929,1.79277,3.00865,1.84873,2.39673,3.72955,1.08461,-0.181087,2.32481,7.30052,1.77151,-1.07237,4.43703,3.22121,3.0044,-0.595539,-2.05357,6.90922,2.47116,5.64603,4.21159,-0.316235,-6.55707,-3.70955,-6.33269,-8.99167
--14.4651,0.972092,0.865839,4,31,0,25.214,-1.00767,-0.249485,2.32778,2.2765,3.03044,1.5968,1.29745,3.53143,-0.39877,4.90226,5.26916,1.29193,5.97646,1.74976,2.27734,7.67332,-2.90448,0.428399,-2.94759,5.15684,-1.4786,3.86064,8.52369,3.85953,-3.07611,3.32942,-3.48423,-3.59438
--21.4268,0.866597,0.865839,4,31,0,32.3452,-2.52158,0.131932,0.646933,2.65534,2.14149,1.6367,3.4117,3.62634,2.19458,-0.674677,1.15662,7.06146,-1.18394,-0.94759,5.11188,-1.09286,4.04269,11.056,11.7921,0.571518,9.3094,3.73453,4.96644,5.18273,-3.41688,8.55017,-11.3718,3.66098
--11.531,0.934526,0.865839,5,31,0,32.9183,-1.70719,0.701024,1.48878,3.04133,0.929906,2.40339,4.59259,5.79287,0.71755,3.99839,4.41476,0.652855,2.73787,3.8637,-1.03015,3.48397,0.621716,0.111376,-2.10476,1.57372,-4.5311,-0.783511,3.46738,-1.092,0.708118,7.53128,-1.27442,9.47838
--14.0544,0.968093,0.865839,4,15,0,25.699,1.76891,1.15436,2.84753,3.13794,1.16223,0.827416,2.32664,2.53994,3.19499,2.27923,4.62315,2.72355,-1.48439,4.151,5.55261,1.80742,3.7352,-0.0272048,-1.41041,4.87927,-3.65468,-4.79562,3.67322,-7.26507,3.83321,12.9485,-1.86531,11.2928
--14.1101,0.508562,0.865839,5,31,0,35.7331,1.75882,1.2685,2.82568,3.20115,1.14385,0.809612,2.27746,2.51694,3.28094,3.17389,4.75502,2.53877,1.87119,1.53271,3.48146,5.26554,-2.22567,3.83773,6.73944,3.29282,2.62255,7.92074,6.80584,14.6531,-8.17598,-1.8243,15.6526,10.9116
--13.5423,0.51509,0.865839,5,31,0,32.0258,-0.560323,1.54158,2.48505,2.35843,-0.222804,3.19825,4.21516,5.6957,2.49806,3.91757,2.75141,6.67588,-1.04653,3.02497,2.25281,2.10814,-2.2835,4.89104,5.71768,6.93677,3.96255,7.09775,5.44909,15.9834,-8.29843,0.419144,11.2253,7.2753
--14.7933,0.745696,0.865839,5,31,0,29.2532,1.21723,1.48665,0.373629,1.33037,1.52955,2.74904,4.19162,5.36418,2.66945,1.18077,3.76132,8.06554,4.78367,1.41284,2.11997,3.43092,4.09721,-2.38541,0.72479,0.892277,-1.82409,0.0496155,3.88417,-9.02399,-0.188268,7.03978,-1.87201,3.98573
-#
-# Elapsed Time: 0.016 seconds (Warm-up)
-# 0.031 seconds (Sampling)
-# 0.047 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_no_warmup4.csv b/arviz/tests/saved_models/cmdstan/output_no_warmup4.csv
deleted file mode 100644
index a13e35c4b8..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_no_warmup4.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721276882
-# output
-# file = output_no_warmup4.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
-# Adaptation terminated
-# Step size = 0.859916
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--22.6129,0.706157,0.859916,4,31,0,35.4383,0.20984,0.868052,1.77171,2.25843,2.88443,2.10095,5.07928,1.96094,5.20439,3.28477,3.17734,4.38809,3.98845,4.16185,7.0861,4.15191,7.18923,2.8777,9.84361,4.76784,-0.0251297,1.79367,0.0766986,2.95719,-1.91299,-8.47633,4.8799,-19.2805
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--21.1509,0.602111,0.859916,5,31,0,38.5764,-0.142924,0.946068,2.82701,2.75789,-1.12258,1.10227,0.620755,4.8328,-3.09598,-0.707412,0.869208,-1.24071,0.52419,3.24099,1.24957,-0.581173,6.07841,-2.18822,4.32392,9.3514,-2.76999,3.45691,1.02142,4.0615,-5.13439,3.27406,16.4918,11.1223
--22.1389,0.899823,0.859916,5,31,0,33.6966,-0.339193,0.931213,2.886,2.71804,-1.08924,1.09015,0.35164,4.97077,-2.83107,-0.830384,0.167681,-0.968036,6.55468,1.83697,3.55073,6.93599,-4.08308,6.51143,1.47794,-1.36632,9.90189,-1.42554,6.7934,7.12883,1.5445,9.13768,-1.75081,0.273884
--21.9804,0.967555,0.859916,4,15,0,40.1419,-0.540194,2.49695,2.99304,4.73491,0.173906,-0.480248,2.43778,4.49678,-2.02474,-1.90418,1.8689,-0.549195,-1.88555,1.95886,6.02981,2.09325,5.81386,-5.35707,4.08564,10.0766,-10.7442,-4.63033,0.712831,5.61362,5.62986,2.79374,6.95122,6.97647
--17.9912,0.96243,0.859916,4,31,0,36.9457,-0.527543,1.53903,1.5487,3.78224,0.506439,2.70253,4.40531,4.58875,3.46156,-2.66367,-0.0335695,0.647077,5.60124,1.93144,-0.89419,4.84778,-5.23454,8.0743,4.77393,-0.202629,7.21011,2.96783,6.42635,-0.505514,6.28818,-7.33191,-1.73906,-5.75029
--16.0253,0.778139,0.859916,5,31,0,32.287,0.76432,0.990039,2.55989,2.42681,1.361,1.75439,1.65682,2.84688,1.41667,-3.21304,4.3265,0.412717,5.77492,-1.89685,-0.744725,3.2843,6.16646,-2.5749,2.33507,5.12095,-5.4122,1.04321,-0.0364264,8.4328,-5.1995,8.96167,3.92101,14.0647
--16.4071,0.943162,0.859916,5,31,0,26.5687,-0.381833,2.07298,2.31868,2.06177,0.798281,2.45168,1.49451,3.6366,1.24822,-3.02469,4.2308,0.968445,-2.2413,7.69846,5.27872,6.69935,-4.27754,6.61837,3.07875,3.15348,3.97141,3.70027,6.23754,2.367,3.67751,-12.1563,-2.43528,-4.54102
--20.9305,0.862584,0.859916,5,47,0,34.4424,-0.709966,2.29291,2.16541,3.6833,0.639102,2.58386,1.74468,5.22968,0.595554,5.60459,2.35658,6.09126,3.40885,-5.45312,5.99079,-0.13053,4.61676,-3.59461,4.68933,6.85849,3.7477,-4.12346,0.290602,8.0503,-4.95875,-11.4845,-8.71178,-9.91394
--12.6123,0.808348,0.859916,4,15,0,32.6953,2.03431,-0.481515,1.85304,2.47349,1.07405,2.39354,4.14501,3.16814,-0.895454,-0.507796,4.10996,2.89084,-0.852421,8.54531,-0.779684,6.56818,2.32818,5.39589,5.94996,1.88772,-4.47533,5.36001,-2.03881,4.79507,-5.6791,1.93471,0.243327,5.75681
--12.3193,0.951801,0.859916,4,15,0,27.8022,2.07125,-0.497827,1.87295,2.47938,1.11321,2.36415,4.05436,3.05141,2.88669,4.7789,2.16574,5.57081,-1.20814,2.77729,4.32468,1.72462,-4.77712,1.98091,3.27797,1.55318,-2.8041,-5.49294,8.13332,5.5027,-1.74276,-6.71111,-2.87057,-1.88625
--15.847,0.817789,0.859916,5,31,0,26.9584,1.96685,-0.422424,1.84139,2.35552,1.10967,2.38798,4.05333,2.92283,-0.792415,-0.713089,3.8871,2.496,2.17455,-0.681791,-1.5091,0.122629,9.82555,-1.26646,5.39707,6.10618,1.583,-1.4231,6.72846,6.88418,-5.30276,-7.57486,-8.12539,4.63158
--16.4312,0.729381,0.859916,5,47,0,35.8245,-0.950554,1.2654,0.886089,3.70523,0.139229,2.57563,2.14612,5.5892,-3.61447,0.663131,0.298157,4.28795,7.04931,-1.67338,-0.590302,1.23336,-7.82902,6.50824,0.22734,3.4992,2.01079,6.11353,0.678041,-0.105617,7.89532,0.256027,8.04907,4.00376
-#
-# Elapsed Time: 0.016 seconds (Warm-up)
-# 0.031 seconds (Sampling)
-# 0.047 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_warmup1.csv b/arviz/tests/saved_models/cmdstan/output_warmup1.csv
deleted file mode 100644
index 8b5203850c..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_warmup1.csv
+++ /dev/null
@@ -1,248 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721290931
-# output
-# file = output_warmup1.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
--20.472,0.0612995,2,4,17,1,33.5509,-1.665,1.77729,0.980561,3.19839,1.2752,3.55305,6.99586,5.62094,-1.53951,2.90827,-0.644988,3.25774,0.494528,0.728339,1.86767,-0.44014,0.709119,5.0961,1.18393,-1.43364,2.68804,2.13608,2.59464,-5.22838,0.620564,-2.12552,-1.60487,0.508207
--20.472,2.78641e-030,2.61037,1,3,1,35.2726,-1.665,1.77729,0.980561,3.19839,1.2752,3.55305,6.99586,5.62094,-1.53951,2.90827,-0.644988,3.25774,0.494528,0.728339,1.86767,-0.44014,0.709119,5.0961,1.18393,-1.43364,2.68804,2.13608,2.59464,-5.22838,0.620564,-2.12552,-1.60487,0.508207
--11.5641,0.999717,0.266025,6,63,0,32.0677,-0.150239,1.38278,0.111106,2.1883,1.34722,2.03249,2.94661,2.18558,3.55802,2.66723,6.81927,3.18785,-0.319093,3.08166,4.59568,3.96313,-3.87696,4.72113,3.64804,-5.74482,2.80635,1.08725,4.04576,0.685053,3.13889,1.9219,5.79532,6.99064
--13.962,0.966922,0.282128,5,31,0,27.6704,-0.495203,3.14582,2.52203,2.56736,1.1801,1.90261,1.50922,3.7084,1.52787,2.48182,-0.394936,0.427627,2.81197,5.91215,1.94411,5.27218,-2.24588,-1.98639,4.01621,-7.82423,1.5856,-0.838006,6.15004,3.14336,0.313544,-2.00931,2.55586,3.2706
--15.9284,0.948005,0.351283,5,31,0,31.9452,-0.727586,3.14592,1.65807,2.12012,0.821523,4.8391,2.91056,3.28978,1.97757,1.06237,6.01335,7.88875,-2.37065,1.91518,-1.24824,0.596331,5.26392,1.72435,-1.74502,3.7761,-5.25973,1.58801,4.22104,8.77233,-1.36814,3.63841,7.48352,0.844924
--13.7651,0.998045,0.472101,5,63,0,30.9015,-0.145667,3.31926,2.94225,2.39482,1.57918,1.30802,4.6478,5.09696,0.754277,2.84592,1.24548,3.03707,3.63639,2.65573,4.56664,8.9909,2.05955,7.09782,1.82665,9.63438,2.5378,0.32562,-2.13452,5.55337,-6.10568,-8.54325,8.88333,8.29782
--11.8865,0.87431,0.797279,5,31,0,26.7937,-1.21642,-0.0257434,0.504229,2.90333,-0.751753,2.12802,3.13982,5.6551,0.141455,1.43272,1.86416,3.45911,2.17346,-0.619825,0.349178,1.08907,-0.404669,-4.27143,2.71488,-2.2783,-1.83734,3.95878,4.02865,3.46846,0.6154,13.4269,-1.47274,5.76033
--8.52197,0.90024,0.963484,4,15,0,20.9426,-1.22327,0.0228495,0.477555,3.1649,-0.363089,1.92912,3.22842,5.12011,2.44617,2.79401,4.14095,4.93582,1.506,4.02935,4.01759,3.40947,3.71105,3.91344,5.72248,5.65048,3.70945,-1.70162,11.0543,0.952832,-6.03162,6.06967,4.62103,6.52429
--5.70169,0.490193,1.29077,4,15,0,17.1567,0.847654,2.53951,3.43114,3.42478,1.39975,1.33723,2.4396,3.61782,-0.129472,1.04747,3.28643,4.61481,0.806614,-0.0676757,1.5477,4.70024,0.0174547,-2.09489,2.64642,5.70738,-1.26494,3.41588,5.44757,6.22638,-3.59054,4.16218,8.50235,3.1443
--10.2617,0.925018,0.480465,6,63,0,17.7641,-1.3474,-1.54959,3.04015,3.15706,1.39395,3.0469,3.90322,4.35564,2.61287,1.39143,0.776445,2.38125,-0.634134,1.29492,-0.818315,5.02337,0.621745,2.52602,-0.783233,3.32609,6.14565,3.87538,0.267525,1.32907,6.71649,2.48797,-0.726444,6.33942
--14.1896,0.951307,0.710439,4,15,0,26.0108,-1.70637,-1.00889,2.36982,3.05968,0.43831,2.1011,0.96996,4.41546,-0.433041,4.85162,2.76153,6.53905,0.28723,0.754818,4.0409,1.9457,0.260192,4.76722,1.8932,1.15773,2.19223,8.58848,9.13449,-7.29909,7.83213,4.90976,5.81574,7.93619
--12.1885,0.848456,1.14919,4,15,0,23.4384,1.12531,0.363927,1.67162,3.31068,2.32671,1.9654,2.65753,4.37906,0.906417,3.86205,2.89909,5.06216,5.68223,1.39875,1.75006,3.6019,2.7262,0.0503329,4.65283,6.15732,-1.32802,-5.80529,-5.09634,14.6994,-11.7322,-0.793659,9.52717,4.73608
--15.2699,0.39342,1.34739,4,15,0,27.494,-0.444246,1.95266,1.10515,4.47338,0.327919,1.44643,2.07413,5.13565,0.0681344,0.163354,5.88596,3.15452,-3.76213,2.68972,4.33687,4.33263,-3.12761,6.09847,4.88722,2.55411,-0.145599,16.3731,12.041,6.07643,2.34663,2.32885,0.0568579,14.2765
--15.4279,0.998214,0.379953,6,63,0,33.5133,-0.00648124,2.30747,1.47509,4.76354,1.2709,1.71622,1.93493,4.7658,1.94391,3.69848,-0.055974,4.45696,-1.97464,4.15917,4.37688,1.01943,-2.2293,0.422564,0.1714,1.26342,2.39786,9.2681,-5.93255,-5.72621,6.58127,-2.48128,15.6913,10.0502
--11.2653,0.949202,0.717696,5,31,0,27.6551,-0.209218,1.20502,2.40055,2.94022,-0.238716,2.39013,3.83003,2.32487,1.62991,3.29042,5.79872,4.95836,4.28122,0.476561,1.17503,7.03832,5.67924,5.76333,6.47223,5.30126,0.234378,-2.25569,6.09144,9.07281,10.8216,1.45053,-8.27812,5.37131
--20.7756,0.238258,1.15857,3,7,0,34.5097,-0.0471344,1.42103,2.62988,2.59096,-0.122192,2.4923,3.8245,2.16762,0.056172,0.213482,0.0399874,3.39957,-3.72879,1.31816,5.50711,1.54188,-0.31648,3.61302,3.48983,5.09074,1.67512,3.0018,1.99498,16.6743,20.4776,9.4369,-14.0864,9.97778
--9.6611,0.999993,0.208812,6,63,0,28.2359,-0.496759,1.38117,1.78708,2.93606,0.246256,2.68361,3.65165,2.35301,2.47326,3.94,5.48965,5.15494,4.30855,4.36421,-1.53758,7.73424,-1.2404,9.15523,1.80375,2.25764,1.54802,6.78125,3.9008,3.73229,3.59415,3.70455,-1.75017,4.80764
--8.63027,0.998348,0.395787,5,31,0,22.6542,-0.867252,0.882392,1.4265,2.22236,0.892426,2.36185,1.68772,4.05918,0.751176,1.9978,2.86819,3.7858,2.12619,6.93312,3.26637,5.66571,1.24926,2.00743,5.59096,8.19519,7.62532,5.81997,3.59387,6.69683,-1.31732,-4.30085,-9.43601,-1.31493
--11.5213,0.865878,0.74027,4,15,0,18.5533,0.868625,1.04913,2.45025,3.99479,1.14543,1.56742,4.27661,3.98657,3.02483,3.51846,3.37389,2.5164,6.75674,4.90726,1.90373,3.04162,4.73985,2.02266,4.00783,9.47732,7.25915,6.14692,-0.423591,4.31882,0.649006,-2.35339,-10.3305,-2.58595
--11.1317,0.846478,0.921448,4,15,0,24.0968,0.484665,-0.527295,1.05656,3.592,2.41934,1.5966,3.06427,4.55714,-0.152013,0.172038,5.96696,6.74348,2.0901,2.31528,0.418159,6.95424,2.28055,3.2286,11.226,4.52252,9.50819,0.871161,0.862863,4.06512,0.699645,6.05203,-2.16863,2.22647
--7.18811,0.917134,1.07936,4,15,0,23.3027,0.58829,1.61124,2.31772,2.74239,0.73323,1.61092,3.00389,4.23779,1.49861,2.64947,1.82349,6.19889,1.30586,0.741551,1.53641,8.1701,4.60029,7.12496,11.2891,3.37085,5.72676,5.7332,1.07189,1.1645,1.94855,2.62098,0.152858,1.46874
--7.70507,0.310058,1.5547,4,15,0,15.5552,-0.398436,0.587802,1.66251,3.69188,0.550371,2.1499,3.49595,3.55291,1.12665,1.93965,3.63801,7.44135,2.29821,1.52658,-2.49384,3.8682,-2.23016,-1.6745,-3.88822,3.4246,-2.05397,-2.66761,3.05132,7.76094,-2.39433,6.27609,1.77143,4.8665
--7.89651,0.951198,0.375591,5,31,0,19.5192,-0.297202,1.56038,3.2713,4.49142,0.0814248,1.80106,2.7169,2.9128,1.24108,3.00981,0.784529,0.924342,0.487675,1.29061,2.87702,7.94175,3.13192,5.77946,5.52172,2.82383,4.90081,1.6637,7.84202,0.884559,0.326636,3.71391,2.51017,2.97432
--12.2789,0.966925,0.599379,4,31,0,20.9731,0.394742,0.456865,0.484218,1.88214,1.73488,1.98737,3.67032,4.71232,-0.467137,6.30977,2.46754,5.35372,1.20695,2.32995,2.53874,0.153817,-3.41129,2.41662,-1.11869,5.4385,0.385867,-3.04889,-1.39905,12.0911,2.44523,3.2077,-9.86664,1.86425
--13.5591,0.67046,0.993223,4,15,0,27.8084,-0.425208,1.52587,3.56137,4.14923,0.287816,2.01713,2.35181,3.25156,2.14932,2.60345,0.433392,2.39919,-4.8582,-0.703752,3.90565,6.43136,-2.64814,4.84804,1.8615,7.8124,-0.967769,-7.66741,0.902055,14.0379,0.979047,5.13109,-6.70191,3.20967
--13.2504,0.934124,0.699638,4,31,0,27.2111,0.891312,0.631216,-0.124733,2.24608,1.44733,1.40267,3.71026,4.52485,3.56431,1.83918,4.10957,6.95443,-5.81813,-3.0585,4.07174,5.19274,-0.725651,1.66379,7.02169,5.01766,0.180041,0.549777,5.66874,12.4835,-4.48906,3.99741,-3.30547,6.08394
--10.1999,0.569159,1.04647,4,15,0,28.1707,1.14708,1.47634,0.891113,2.4159,1.21172,1.40807,3.73784,4.58476,-1.55882,2.14533,1.77394,1.13545,6.67825,2.44445,5.96985,5.08044,-0.746387,2.21447,6.85827,-1.56827,3.49389,-1.62204,4.28578,-2.51853,5.05041,-1.84907,3.35569,9.19414
--10.0519,0.984224,0.557788,5,31,0,19.8791,0.880947,2.0879,1.0816,1.46077,1.19245,1.7564,2.32836,4.34192,2.83231,1.56962,4.57105,7.01397,-1.46174,5.11564,2.30655,0.503129,-3.50557,-2.44476,-0.170995,8.43728,0.804548,1.82709,5.16273,7.72271,1.11262,6.93413,10.3569,5.23787
--10.0062,0.49712,0.95473,4,31,0,29.8092,1.26243,2.06538,1.81971,1.82773,1.14029,2.99519,2.67231,4.62858,2.7955,1.66759,4.5272,7.02001,0.426252,3.80486,4.70359,5.40236,5.32236,6.41362,5.96763,-0.648629,2.02938,4.80384,2.26098,-2.16029,5.92364,-5.55271,-0.464468,-1.8597
--11.6051,0.985886,0.421874,5,31,0,23.5007,-0.092207,1.02787,0.895078,2.14324,2.08193,1.97295,2.46524,4.59051,0.42007,-0.462069,2.19631,4.57127,3.66304,6.56777,6.49166,7.6551,-3.6102,9.20413,6.52742,6.76733,-2.84885,7.56709,2.53682,-1.25227,6.23084,-5.89301,3.87372,0.361606
--14.7448,0.899919,0.720651,4,31,0,26.4627,0.0447493,0.966879,3.0854,3.84422,-0.0297273,1.72951,3.76668,3.32079,4.87811,0.729796,3.32339,2.84167,-1.61816,-2.58759,-0.419885,0.367263,10.1832,-5.14568,5.36241,-1.55256,-1.60376,-6.07678,4.59441,7.50946,0.638035,-1.78264,6.69535,2.97167
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--11.8005,0.42482,1.56521,4,15,0,26.7738,-0.625407,0.965273,3.74259,2.63643,1.01722,2.85712,3.59453,4.8273,3.62959,1.58215,3.92451,7.57432,-1.27355,1.69242,6.89382,4.7335,2.27187,9.28938,2.51893,6.5603,-1.78369,-2.52244,-0.142083,10.1908,11.3514,-3.06302,3.89988,6.28208
--13.8673,0.888692,0.735641,5,31,0,38.2969,-0.738824,1.07544,3.25364,2.66962,0.743929,2.93297,3.49361,4.8944,3.63594,1.60022,3.91465,7.60503,-2.46186,1.76231,5.27284,1.40426,-0.204812,-5.26593,3.38966,1.4932,-6.65539,6.42616,1.97716,-0.305837,-10.7352,-8.70914,-1.76737,7.17826
--11.439,0.99121,0.892264,4,15,0,25.3622,0.164156,2.53657,2.24078,2.34709,0.939618,2.98323,2.51416,3.27892,3.5233,2.18283,4.14713,4.56792,5.4692,2.72277,-1.71943,6.26122,-0.139805,10.2532,1.94454,4.26003,1.57488,-0.151054,2.07642,10.5778,-0.448746,-0.240718,-9.12217,7.25493
--22.7824,0.803448,1.32821,3,15,0,32.0256,-0.178382,2.68255,2.34751,1.96273,1.01204,2.96323,3.31422,3.71195,-1.93417,2.45976,1.41308,3.0346,4.36478,0.875226,5.55699,9.48575,-8.38547,12.4296,0.996863,0.802938,8.40178,-13.2189,-1.99224,5.03541,3.86659,6.826,-10.7806,4.83688
--14.5923,0.445052,1.35091,4,15,0,33.2184,1.0353,0.800506,1.71812,1.43777,0.854231,1.98896,2.24966,5.00745,-0.629444,2.72327,3.50872,2.21702,-0.559703,2.71685,-1.49444,-1.42347,8.02734,-7.04796,4.9222,8.66217,-0.851574,10.9924,7.69874,8.00104,-6.49966,0.910913,0.799778,5.23212
--17.2783,0.828484,0.67144,4,15,0,28.3349,0.360315,1.9777,1.06757,0.581805,2.618,1.4106,3.20149,4.96484,3.02767,1.04856,4.3327,5.17847,-2.18219,2.59312,6.22231,-1.25434,3.34443,-5.45978,4.74584,6.8358,-0.417131,11.923,7.52287,-1.18897,-11.5874,-0.796765,-0.466891,3.57995
--13.4609,0.992663,0.719962,5,31,0,26.9992,1.00418,-0.0145473,2.57994,4.70254,-1.24534,2.3398,2.28956,3.8302,2.26516,1.14573,4.77038,3.70039,0.120046,3.02187,4.45224,0.0594489,5.46064,-4.31267,2.30155,8.30334,-1.24247,6.72558,4.65882,-1.23182,-12.4564,-0.057969,3.01466,5.19054
--21.9926,0.669151,1.06741,4,15,0,31.9416,-0.880943,1.69032,1.99276,1.05733,3.26778,1.12457,3.82243,4.16894,-0.924008,3.14229,3.15894,-0.29129,1.79551,4.64129,3.85087,-2.66134,-0.274146,-7.37684,-0.909224,8.79929,-2.03052,8.18811,4.1094,-4.35723,-14.8521,0.615662,5.20807,-1.10513
--14.8089,0.97096,0.833893,4,31,0,35.8577,0.887931,0.690301,2.40281,4.34465,0.118744,2.80159,2.47178,4.78434,0.929167,3.01796,4.47905,2.10855,-3.62987,3.38148,2.79814,0.741195,-0.0277827,-6.22929,1.90988,6.84748,-3.72363,7.20183,3.90756,-5.41184,-14.66,3.07979,7.38563,-2.46319
--12.2208,0.597325,1.17948,4,15,0,30.5602,-0.261161,0.876798,2.69681,2.54567,0.683572,1.69295,2.31062,3.22328,2.61213,3.41677,4.96605,5.76491,1.51835,-4.78187,2.21677,4.07865,0.168816,-1.03944,5.30506,12.658,-6.02422,7.05337,3.82222,0.835027,-12.1043,1.89507,-0.482545,1.9224
--17.3709,0.555064,0.80243,5,31,0,32.3857,-0.345692,1.90263,3.44139,1.94215,1.35064,2.00607,0.428583,3.9532,0.597167,0.790079,1.34499,1.05333,1.42048,-2.46706,2.33406,2.7537,7.12953,-4.97531,2.42914,-4.1225,4.55506,-3.53958,-0.17597,7.79198,14.9449,4.16838,6.01486,6.10785
--12.7787,0.960651,0.504705,5,31,0,33.7914,1.89687,1.31436,3.64031,3.42935,2.29719,1.03299,3.29487,3.87157,2.11183,3.00594,5.42084,4.54035,-4.27181,3.91638,2.57624,-1.17438,8.31137,1.89121,1.86432,5.95746,2.69617,4.72153,2.74588,0.651041,4.81356,4.59946,12.5912,4.26284
--11.8508,0.909852,0.697936,4,15,0,21.2908,1.80975,2.45322,4.03496,3.2127,2.23759,0.899302,3.37035,4.92636,-0.591516,0.76767,0.338112,3.92647,4.52956,1.63327,0.112156,5.69004,-0.665554,-0.254943,6.94983,3.20535,6.89077,3.0654,2.20353,6.02216,2.36457,3.80091,10.5369,6.01864
--17.082,0.956083,0.872676,4,15,0,28.6675,0.0714876,1.07011,2.85451,3.43751,0.229996,1.88586,3.90201,4.60575,2.2181,4.92182,6.33493,6.02644,2.08853,-2.62375,-1.92368,-0.719747,2.48678,-3.54161,7.16245,10.8155,13.2587,6.22945,2.54623,0.208147,6.90963,-4.59106,9.71252,8.93249
--7.16046,0.675408,1.18967,3,7,0,26.3139,0.258378,1.17774,2.90405,3.36708,0.220635,1.93658,3.82371,4.68425,-0.348089,-0.72812,0.265408,1.97511,0.128391,3.77363,4.07162,4.36151,0.583823,5.49713,5.53189,1.54341,1.6594,2.36775,4.84872,6.68072,11.8749,1.55385,2.90387,7.96144
--7.46965,0.983882,0.947228,5,31,0,16.6718,0.0396727,1.63512,1.63339,2.86176,1.04307,2.02447,2.63816,4.8143,2.34152,5.11443,3.70678,3.98507,0.303454,4.22226,5.12454,5.03838,4.00778,5.85265,9.45994,5.13362,3.37806,-2.79944,4.4517,1.8989,-9.54145,-0.0532048,3.43656,-0.495772
--9.33655,0.324943,1.35686,4,15,0,21.1401,0.100751,0.76244,2.07071,3.11102,1.11182,1.82367,2.98605,3.45281,3.17438,3.48874,1.20968,1.81432,-1.38652,6.3381,4.12089,5.56565,4.65764,3.63569,9.77755,6.64546,7.14557,-3.1941,3.87929,7.72892,-7.39442,-1.35099,1.43071,-3.47494
--15.0352,0.812758,0.558006,5,31,0,21.1361,-0.865991,0.525455,3.55492,3.82779,-0.438459,1.22237,3.03555,1.85307,1.22279,3.4621,0.555835,2.28962,2.66425,-1.91321,-1.6767,1.5724,-3.14305,0.265567,-4.22073,1.90852,-3.12778,7.64141,-0.269326,0.0236785,4.5627,1.89788,6.23219,13.2784
--16.6096,0.994805,0.578824,5,31,0,30.7165,0.369473,1.32674,2.30643,2.38341,0.114898,1.47581,2.83912,1.51545,1.91045,3.95718,0.955541,2.29124,-0.0347432,0.208766,7.249,4.98199,4.54418,3.96808,9.16981,7.12883,3.97587,-4.90776,16.6561,7.55584,-0.0969058,-5.21663,4.90543,-7.83237
--11.8235,1,0.843999,5,31,0,24.4078,0.118835,0.415542,2.0881,2.55391,0.871085,0.876136,2.81539,2.07409,1.16877,2.54324,0.687689,2.28828,1.85509,4.96613,3.53913,4.01695,4.57767,6.77479,9.05569,6.81044,4.71273,6.59276,5.52393,0.470939,-3.01756,4.65872,1.45128,19.8182
--21.1232,0.341056,1.23854,4,15,0,30.0765,2.95072,2.60757,0.748767,3.79609,1.79213,3.48745,2.86818,4.60734,2.9337,3.04573,0.655681,2.93769,3.58196,4.18536,8.24225,3.91312,-3.06876,-3.72429,-5.09601,0.0251389,-0.767416,-3.87498,1.88841,4.89487,9.4097,-1.25304,6.60394,-10.6563
--20.852,0.982419,0.533023,5,31,0,32.897,3.23202,2.63202,0.805858,3.60457,1.86524,3.61508,2.98317,4.79253,-0.878558,1.01244,5.48601,4.99715,-1.43767,4.64244,-0.704753,1.80348,1.9765,1.01468,-1.33363,-0.161785,-1.22068,-2.32709,9.25485,10.6059,17.5438,-1.29719,5.65054,-3.74828
--17.9003,0.945731,0.756127,4,31,0,39.8364,1.39837,1.43471,1.56197,3.56698,1.56766,2.3133,2.35672,4.65737,4.28406,4.68824,-0.422709,0.734859,4.32526,-6.94185,5.84382,8.5868,0.997052,7.18166,4.58804,4.0459,-0.212873,-1.95211,5.60494,7.29659,4.96695,3.75899,15.131,-0.625194
--15.1836,0.604299,0.999575,4,15,0,29.0458,-1.40747,0.567389,2.4335,2.427,0.43124,1.67916,3.63633,3.34845,0.798431,2.0401,6.53739,2.42821,-2.33456,10.9617,-0.0747876,-0.584041,0.38141,-1.56897,-0.663539,2.26741,9.6738,5.55176,-1.02467,0.901197,-8.56203,0.140837,2.08842,2.35976
--18.3177,0.851124,0.70497,4,31,0,28.7249,2.85206,1.37755,2.10498,4.04526,1.12091,2.92158,2.84714,4.85302,0.500609,1.09046,2.04686,3.09912,3.55689,-6.57325,7.80232,7.68261,-1.20624,8.60938,9.21962,8.79498,5.05999,6.02882,2.45006,3.18798,2.26687,13.191,4.79431,6.15835
--13.6358,0.998755,0.782466,4,15,0,27.3737,2.69277,1.34731,2.10613,3.91155,1.15639,2.87434,2.89231,4.89337,1.50569,2.89474,3.94179,4.91569,1.63645,10.3064,5.1821,2.54363,-1.80527,5.89834,2.16047,12.7339,-1.7401,4.38807,-0.216765,5.7318,3.42851,4.77884,-1.26504,5.78455
-# Adaptation terminated
-# Step size = 0.860161
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--19.8045,0.784555,0.860161,4,15,0,31.0277,1.42314,3.24308,1.2917,4.04247,0.341963,1.07628,4.02629,3.51623,-1.35967,-0.213643,3.09031,3.44637,1.54016,-5.83262,3.07372,3.55726,4.09832,4.20379,11.8131,-4.54901,4.1573,-8.43337,-0.555849,9.08006,3.79805,3.52034,0.246193,-3.85523
--14.7322,0.723346,0.860161,4,15,0,31.7687,1.16223,1.46836,0.69435,4.77263,2.83719,1.28777,4.81356,2.36917,2.65261,3.37119,3.82962,4.65885,1.96259,10.4225,2.84646,5.03555,-0.630156,1.06086,2.79671,3.03748,1.08858,-0.16819,5.6711,4.54249,8.35036,6.77732,7.30719,0.948396
--13.9542,0.988624,0.860161,4,31,0,27.6292,-1.78629,0.467201,3.59377,0.740073,-0.124989,2.73847,1.16444,4.77279,3.46308,1.52216,2.42487,5.91396,-0.862453,3.09935,1.25765,2.49237,-4.48003,6.9563,4.06792,3.74916,2.36881,-2.60901,4.50377,6.11856,10.3275,4.17098,1.54635,2.82217
--15.5389,0.982577,0.860161,5,31,0,26.1478,-0.885832,0.662304,3.99114,1.67956,-0.505076,2.42935,0.669802,4.76531,3.27478,1.31962,1.94326,6.3824,2.15687,6.50455,-0.421532,3.3905,6.50365,-2.75401,1.69232,3.55955,3.33833,4.41853,1.12512,5.20733,-8.25145,-5.18204,2.75203,-2.74715
--11.1068,0.99652,0.860161,4,15,0,30.8247,0.507654,0.614184,1.44271,2.87975,1.36267,0.117397,3.04462,5.132,2.68584,-0.261838,3.30381,5.05267,1.67125,5.18549,-1.23074,7.87929,4.98108,-1.66889,1.86772,1.31748,-0.783023,8.67809,-0.0393086,2.49872,-7.40151,-5.11304,2.47221,-2.81082
--9.19391,0.99506,0.860161,5,31,0,17.1506,-0.184065,1.31144,1.74748,3.87493,1.23435,1.69764,3.45968,4.85408,-0.923823,5.60435,2.64785,3.40306,1.73878,5.98797,-0.929465,7.43764,-1.58452,3.12587,1.92961,6.94447,0.113709,-2.86648,-0.391712,3.57223,10.2451,8.73783,4.22667,9.87115
--11.277,0.74854,0.860161,5,31,0,19.7999,-0.256496,2.51849,1.74768,2.71752,1.36776,2.56106,2.48215,4.5472,3.1567,-1.68999,3.42849,4.53781,1.87474,6.0572,-0.832841,7.47709,2.40555,1.92321,2.53121,1.37118,6.31242,9.64383,6.96572,2.30089,-8.18477,-4.74342,1.67094,-2.03261
--11.7741,0.732793,0.860161,5,31,0,22.2239,0.431236,-1.23718,2.26473,3.65982,0.703821,1.5545,4.13435,3.71009,2.25786,0.921197,5.24686,2.1179,0.0477161,-2.1286,6.8615,0.528117,-1.83317,3.6574,3.04737,4.29218,-1.55061,-5.79991,3.01777,8.1025,2.73711,9.62103,9.66895,-3.07734
--9.53011,0.809277,0.860161,5,31,0,23.3929,-0.909102,-0.551032,0.838413,2.29149,-0.510233,1.23192,3.17679,4.23651,0.50004,2.27262,1.11793,4.98463,2.74231,0.788292,4.56888,7.27211,1.75542,6.35394,2.38509,6.22079,5.8871,1.68454,10.6108,5.16371,1.841,11.2936,6.89559,1.89482
--15.6318,0.867634,0.860161,5,31,0,25.4085,-0.539457,1.19295,1.26426,2.91414,2.37511,4.17069,3.85663,4.22561,-1.43011,3.14933,6.0507,6.47374,0.059116,-3.8395,6.51253,7.78941,2.70192,0.546467,6.92001,-2.58946,-4.23794,3.14667,-3.85138,3.23937,-3.0133,-7.3636,-1.4891,4.24323
--19.6111,0.708572,0.860161,5,31,0,32.1515,-0.645484,1.4593,1.68009,3.78379,3.88937,3.93755,2.51316,2.91456,3.64705,1.03893,0.155457,1.7953,-0.0222461,-3.95801,6.61011,7.84981,-3.38362,1.42656,1.68359,2.38817,4.93761,4.49583,14.6899,8.4134,4.87501,11.3466,7.3772,3.76911
--23.7182,0.94165,0.860161,4,15,0,39.6492,-0.0710519,2.37767,2.08082,5.21635,3.33296,4.0488,2.72007,3.83466,3.89807,0.300216,0.664843,1.06574,-0.0982979,4.26552,-0.731478,1.38002,5.29161,3.45587,4.23147,5.91468,-2.3133,-0.828304,-10.1604,-7.96188,-1.71833,-10.1775,0.95589,12.6082
--20.5415,0.947762,0.860161,5,31,0,37.0236,1.38747,3.04783,3.68479,4.95453,1.70161,3.72335,2.81238,4.13023,2.21624,1.63975,1.00802,0.162197,0.980312,4.45047,6.16535,1.24784,4.52581,1.08439,4.26188,6.18625,2.43874,15.2107,-0.44712,8.36275,5.02379,15.2568,-1.57278,-3.71284
--17.9654,0.916593,0.860161,5,31,0,36.0983,1.06114,2.84022,3.81075,5.72632,1.37324,3.68787,4.35986,4.34996,2.22929,1.62622,1.01792,0.161521,-1.81955,0.280419,7.0558,4.34641,4.49317,1.19264,4.35392,6.22536,-0.608062,-1.34722,3.53503,6.20395,-1.81037,1.33121,16.097,8.77793
--9.52757,1,0.860161,5,31,0,24.6315,1.18497,0.59497,1.88868,2.27682,-0.746597,0.243439,1.72679,3.14074,1.18037,1.25662,1.68681,1.12444,4.27682,2.22099,-1.32326,3.83868,-1.82169,4.96595,3.23721,3.68422,2.17808,-0.390674,1.70515,-0.300281,2.29149,1.36487,5.49263,6.36309
--9.77282,0.899257,0.860161,4,15,0,19.2688,1.14394,2.0986,1.08534,3.67866,1.48118,0.757117,2.26519,4.71438,1.2112,2.73611,2.2129,5.77954,5.57074,-1.22205,7.06883,1.76756,-3.10528,7.02285,4.10736,6.29634,2.52693,-2.74673,-2.59431,3.62268,4.96135,2.5747,5.75367,3.80917
--8.74747,0.781106,0.860161,4,15,0,25.5551,0.457058,0.757244,1.21565,4.10256,0.379015,2.32027,3.01163,3.07884,-0.0501144,0.416171,3.6245,2.08362,-0.418398,1.47666,3.46769,0.866342,-0.889791,5.36102,5.20401,2.62941,-2.19749,-5.03285,2.85653,-1.7026,0.375225,-3.34699,15.3261,-1.04486
--10.1565,0.869405,0.860161,5,31,0,19.3143,0.563632,0.591317,2.47207,4.29476,1.17929,1.10882,2.31904,4.38846,0.11198,0.0418487,2.50256,1.51795,2.09136,1.29648,2.59082,3.16586,2.83705,3.14147,-1.71314,6.1339,3.49208,8.94285,2.93173,10.8583,4.48935,9.56003,-10.13,9.05171
--9.97454,0.617886,0.860161,4,31,0,24.0239,0.633627,0.768211,2.34529,4.1351,1.36602,1.06781,2.09737,4.60805,-0.0632031,-0.247857,2.55488,1.5033,0.389759,0.743143,7.55595,3.82813,0.038678,1.264,7.215,1.81436,1.90984,-1.871,-2.41919,-5.18312,-3.28446,-5.57349,9.16333,0.305028
--12.5092,0.630084,0.860161,5,31,0,23.4135,-0.35291,0.865377,2.28712,1.34467,1.54421,2.44524,5.13422,3.90833,4.49079,3.97661,1.55523,5.40419,1.9546,3.97505,-2.22822,4.60045,0.288336,3.37546,-4.35029,3.26562,2.07135,0.44565,-1.84383,3.42559,-9.4524,-1.77648,5.80034,2.76602
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--15.3251,0.834088,0.860161,5,31,0,27.3009,-1.09842,-1.44863,2.52003,4.06014,2.03568,3.26803,2.6931,4.57931,0.226772,3.10201,2.40431,4.40179,5.79498,0.534726,-0.581222,3.44338,-1.06064,-1.3879,9.51127,8.03588,3.10991,-2.11994,7.64384,-4.0303,0.976165,14.3009,5.29924,9.39642
--12.165,0.990032,0.860161,5,31,0,22.1424,0.824177,0.891237,2.65558,2.61068,1.06032,0.402221,2.86921,3.70613,1.84647,4.10486,3.84689,1.46704,5.30657,2.65713,1.3076,0.554108,-2.30764,-0.469482,12.6267,7.41776,-1.55067,2.16038,0.267382,0.372514,2.20095,-9.95964,0.898893,-1.27171
--18.5316,0.684816,0.860161,5,31,0,30.4117,-0.419474,1.58907,3.04191,2.31607,1.03407,1.42235,5.42771,3.4986,0.670127,2.72678,1.40821,2.41532,-4.09238,4.08976,6.6689,8.2711,5.04312,6.34404,-7.68186,1.61989,-4.9711,6.38655,9.05793,10.2051,-4.39774,11.1801,-4.30178,8.93144
--14.256,0.594593,0.860161,4,31,0,33.806,0.76931,0.911337,1.68097,4.98539,0.980599,3.05571,1.65854,4.32149,-1.05159,2.6455,3.26363,3.51377,-6.82978,4.32257,4.46292,8.00554,3.95884,0.467194,-2.66067,4.50543,-6.14473,4.75781,6.11417,6.56999,-2.03928,11.4115,-4.88269,5.08144
--14.6607,0.910061,0.860161,5,31,0,26.9192,-0.573766,2.13175,3.50244,2.62112,2.56538,2.61625,3.94228,5.40887,1.72032,-0.034149,0.645641,4.64015,6.37021,0.0929118,2.98076,0.0462494,3.91154,-0.316889,6.82137,6.14023,6.80063,3.19718,13.6048,0.866676,2.08905,9.61847,6.50235,-2.74844
--14.5434,0.879661,0.860161,5,31,0,28.6675,-1.23977,2.84924,0.850058,1.97849,-0.428324,2.02919,1.85443,3.14264,-1.89265,3.9888,4.25611,2.55832,6.87199,0.885921,2.75009,0.527245,6.13873,5.41787,0.615716,5.80921,-2.20629,-3.36678,1.46155,2.56776,-0.997269,-6.89165,-0.115064,10.3162
--19.5291,0.87771,0.860161,4,15,0,31.7462,1.15268,-1.31441,3.54375,4.29723,2.70214,1.76449,3.66489,5.18193,3.12446,2.08643,1.13467,2.30362,-4.81724,3.11495,3.05925,7.57315,-4.66948,-2.71641,6.14132,3.84075,10.8945,0.0932864,5.59013,16.7895,0.23701,1.90423,-1.29585,5.46123
--17.6051,0.992102,0.860161,5,63,0,32.7276,0.997958,3.36895,2.17518,3.6488,2.5068,1.97821,4.03313,3.6413,-0.336124,3.68728,5.84121,6.27435,6.05553,0.208641,1.76966,-1.57065,8.16179,1.73206,-1.94273,-0.485591,-3.56916,7.47885,-3.13838,12.6939,-1.73809,2.88293,-1.68312,4.25104
--19.6001,0.914096,0.860161,4,31,0,33.0725,-1.52715,-1.68872,2.10526,2.27722,-0.636677,2.15263,2.73646,4.12282,0.0389253,0.446216,1.96554,7.11978,-4.06525,3.82854,4.32008,9.70203,-3.15883,4.21074,10.3426,7.68124,-1.05794,2.24871,-1.46087,-1.97484,1.62371,14.6072,-0.232623,14.4617
--9.89759,0.987298,0.860161,5,31,0,30.8475,-0.592219,2.11456,3.03132,3.72262,1.30908,3.11013,1.34277,3.40065,-0.0628195,0.794051,2.6948,5.76322,1.23633,-0.0383222,4.97152,1.0126,-2.51479,3.35764,9.11481,7.58514,-1.6874,-2.98358,-2.39943,7.4559,-6.18955,0.981663,6.80284,3.05342
--18.3954,0.684805,0.860161,5,31,0,28.5617,0.696733,-0.57608,2.19451,2.2634,-1.89913,1.88493,1.71683,5.13573,-1.70294,0.819443,3.1915,6.16234,3.64645,4.97284,-0.591489,7.11019,-3.99784,3.80958,9.91014,7.05112,3.62426,-6.73845,0.0750765,0.45336,10.6804,8.10877,7.10162,8.84098
--13.3217,1,0.860161,4,15,0,28.1192,-0.495684,1.71607,2.65677,3.90954,2.98255,2.25948,4.9079,1.88095,0.508449,1.97171,4.52115,4.38444,-1.78218,-0.743927,5.71292,0.691213,6.22394,4.11344,-1.3591,3.68851,1.67447,-1.15277,8.9472,2.79441,7.23469,8.86082,0.950356,8.32681
--9.60937,0.609719,0.860161,5,63,0,30.9344,1.13225,-0.14572,1.71394,3.54364,0.783788,3.58454,4.88378,3.82415,0.97786,1.90636,4.25177,4.17521,2.42848,0.532961,4.32969,1.32662,-3.54724,-0.533146,6.97881,4.77709,-0.524565,5.81543,-1.35475,7.65876,-8.01449,-1.79823,8.03482,1.31983
--9.63063,0.98381,0.860161,5,31,0,22.6885,0.585748,0.920064,2.18891,2.64539,-0.396606,3.12795,2.28931,3.85065,1.52782,2.32635,2.29546,3.03757,3.20822,1.08432,4.86114,-0.94135,7.80145,3.77788,3.2853,9.6236,4.75869,-2.22046,8.91638,5.72866,8.29346,5.14115,-3.30923,5.80263
--15.1239,0.802703,0.860161,4,15,0,22.7574,-0.312174,0.834929,2.08819,3.33138,2.94225,1.1939,3.09799,4.2314,-1.57183,-1.49892,2.81379,3.38944,-1.16576,2.94949,1.12468,9.01994,-3.39807,0.811035,0.748035,-5.02208,-5.71863,3.28132,-5.97355,8.99827,7.78913,10.6963,3.05376,9.08331
--10.3791,0.720263,0.860161,5,47,0,33.5646,-0.601611,1.77251,2.24487,2.7955,1.17255,2.48093,4.04297,4.33445,3.18582,5.3764,3.25639,4.93486,-0.911479,2.99223,1.31406,9.0083,-0.428543,3.75101,3.96422,-3.97733,3.88206,2.77614,3.60308,-2.36084,-5.59919,-6.71723,2.93275,-0.928943
--8.18564,0.8608,0.860161,5,31,0,20.9394,0.389945,1.31247,1.96925,2.78033,0.710454,0.396883,3.22585,4.10191,3.1971,3.05693,2.721,5.54695,0.522881,2.57321,3.64235,0.381491,3.17562,-2.08669,1.59912,10.2124,-1.78625,-2.57643,2.01712,7.25234,0.442403,5.37701,3.53046,-7.80824
--8.28366,0.808909,0.860161,4,31,0,18.8758,-0.0185936,1.10417,1.52161,2.92178,0.578218,2.99766,3.61487,3.99134,2.20822,1.86431,1.92758,4.77313,0.797828,2.44698,1.71409,6.76083,-0.560119,4.57238,7.53057,-8.33291,2.28088,3.3145,4.44164,-0.250339,0.127216,-0.300822,6.01234,6.61719
--8.21436,0.37558,0.860161,4,15,0,28.8,-0.00442925,1.14925,1.67314,2.91421,0.669679,3.14311,3.47453,4.00639,-0.23451,2.39601,4.04011,3.72817,-4.92388,9.12714,3.46034,4.99355,0.308943,-4.55018,2.28729,3.52271,-1.02315,1.40635,1.46019,0.434386,4.75563,0.759275,5.29107,6.2981
--10.7232,0.752643,0.860161,4,15,0,23.8665,-0.0197261,1.21653,1.62161,2.90739,0.729189,3.21549,3.54177,3.97123,2.04274,1.38045,1.56883,3.90847,5.60476,-1.67941,2.83652,0.103631,3.5451,-2.82989,5.09449,13.2584,0.837433,5.28519,4.76293,12.3129,-4.82351,1.93577,9.40939,2.39663
--13.4985,0.613638,0.860161,4,15,0,25.2295,-0.0889772,0.804059,1.82614,4.16984,1.77178,0.436037,1.93002,4.44932,3.35651,3.9819,1.31074,3.19818,7.70993,4.79742,3.68221,1.94676,3.51786,1.04123,2.63831,14.2622,-0.946087,1.14419,3.28483,10.456,-4.46484,1.05849,10.985,3.51703
--14.0961,0.989603,0.860161,4,15,0,24.9168,-0.53897,1.4819,1.12363,3.79454,1.45956,1.48419,3.1164,4.12228,-2.73809,0.672987,3.27672,4.76684,-3.4019,-0.349877,4.47482,-1.30833,-0.471887,-1.1728,0.432583,10.5259,-4.86023,3.70041,12.3919,12.6732,-2.14511,0.180609,13.7203,2.08803
--17.7516,0.746492,0.860161,4,15,0,30.7237,0.709823,-0.0805363,1.72807,4.3355,0.840025,1.50464,3.12114,4.9115,5.31744,3.20439,2.99475,2.74566,3.74957,5.66954,1.21243,5.25744,-6.60502,1.74799,-6.88061,3.89149,-0.399157,1.05531,-1.00895,17.2516,-10.4806,-0.526832,9.37027,2.03879
--17.631,0.817312,0.860161,5,31,0,32.2216,0.809384,-0.0269166,1.69364,4.03495,0.781735,1.55723,3.04783,5.01795,5.31363,3.38061,2.88188,1.69993,-1.46306,-2.31427,4.03671,7.94355,8.21865,2.77757,13.0606,3.99813,-0.759139,0.777636,0.760145,-8.88024,0.0655978,-3.46654,-6.45877,2.29535
--19.4841,0.840457,0.860161,4,15,0,33.0148,-0.430515,0.0463381,1.4538,2.6783,0.752094,4.17453,4.32689,3.65912,-0.808562,1.96169,4.52467,3.80386,-2.6542,6.42989,-4.66555,9.80105,5.23404,3.77337,11.2442,9.82,-3.48129,-2.06107,2.16491,-4.29833,-4.55313,-1.86328,-6.0042,4.6857
--10.8598,0.995652,0.860161,4,15,0,27.1151,1.16817,0.1344,1.12809,3.24868,0.0945902,3.84951,4.01012,3.34988,2.96192,2.03783,1.76587,4.42443,2.63814,0.892271,6.87473,1.11875,-1.49435,9.90036,1.22227,-0.0140542,5.39243,-0.925155,2.1814,4.30836,5.56547,-0.102283,-3.93407,3.39302
--9.43665,0.759701,0.860161,5,31,0,23.6189,-1.51397,1.72075,2.72583,3.05429,1.23405,0.89344,2.18649,4.48467,0.824332,0.962245,2.23892,4.50642,5.67314,4.87234,2.56031,6.4281,7.14082,-4.91695,3.47556,7.22459,-3.46407,4.98533,3.53776,3.56696,1.95092,7.05757,8.75105,4.66221
--13.407,0.942936,0.860161,4,15,0,21.4307,-0.366133,0.77257,1.58293,2.55401,-0.685115,2.55513,2.67993,2.29127,1.65432,2.16071,3.83786,2.75297,-4.45762,0.229301,3.58611,2.68081,4.39495,4.48879,3.34102,6.73079,-3.48768,-1.66258,5.97449,15.5188,-6.69684,10.6436,12.9375,-0.113143
--22.5904,0.513345,0.860161,5,31,0,35.1617,1.11355,0.830244,2.35149,3.36942,2.03464,2.88836,4.45714,7.14839,1.07784,3.19302,4.64928,2.43245,-6.53332,-4.26313,4.09943,10.1695,-2.04883,-0.615791,2.92892,2.62615,5.26364,4.48945,-1.07983,-8.32693,-1.23957,-6.3423,-5.3755,6.75186
--10.9229,0.996343,0.860161,5,31,0,31.0264,0.107438,1.72981,2.14936,2.79507,0.867267,3.29443,5.27874,4.74249,1.25263,0.0804895,1.94188,5.01581,1.8528,4.1499,3.97024,6.2781,2.63012,1.95844,-1.62707,2.09308,3.09211,10.1802,-6.79233,0.455456,-0.814438,-1.00885,-4.93144,2.83118
--13.6288,0.552344,0.860161,4,31,0,32.0091,0.287139,1.65643,2.18941,2.84338,0.724906,3.31185,5.22486,4.71536,0.742124,4.19457,4.61409,2.77634,-5.24137,-5.55015,5.6856,1.22124,0.510136,5.88726,-1.28806,3.07136,-1.31508,4.2807,2.11412,2.66238,4.51492,5.66451,-3.65645,6.83198
--10.009,0.866846,0.860161,4,31,0,22.6276,-0.0422607,0.429896,1.94854,3.44859,1.50486,1.44779,1.98256,2.81076,1.321,0.228988,4.0812,2.68053,-4.29686,-4.56497,4.35972,3.78649,0.552617,5.56139,-1.42327,6.1645,-2.43043,3.32902,1.96709,-3.24986,5.25532,4.04,-2.75529,7.16297
--15.132,0.503381,0.860161,4,15,0,32.6064,1.52984,0.000663133,3.37597,2.71727,0.957702,4.28721,2.41987,4.17804,1.399,0.867309,2.83461,4.69523,-1.14723,-3.30278,3.09208,3.07061,2.6864,2.98463,3.54531,8.00303,-0.435721,8.94809,6.38867,-11.4523,0.429564,9.7004,1.44049,1.89921
--11.1053,1,0.860161,4,15,0,23.099,-0.243354,1.23866,1.34539,3.01015,0.906882,1.68793,4.08651,5.23574,-1.13665,2.67701,1.05442,5.67828,3.26009,7.4049,3.79403,3.45196,-1.4025,2.93493,4.68502,-2.76416,4.73609,-3.81046,3.58142,15.4464,5.57147,-2.31507,1.92227,7.19468
--10.3082,0.874731,0.860161,5,31,0,20.9063,-0.375407,2.26094,1.73437,1.95901,0.890111,1.80237,4.69891,3.70502,-1.22224,2.8394,2.04379,6.88277,3.35867,-3.02564,1.49623,4.08529,2.94023,1.13952,1.54192,10.5654,-0.696751,7.55392,8.88063,1.80707,-2.81614,5.71471,7.11459,4.89149
--7.85628,0.700211,0.860161,4,15,0,21.11,-0.394476,2.2401,1.77678,1.94079,0.823571,1.67828,4.6015,3.84045,2.94916,1.05866,3.80606,1.32151,3.82827,3.85764,0.321519,3.1517,0.786519,1.92696,3.62927,7.74596,0.913734,3.60886,4.26259,6.22864,-8.19283,5.50963,8.43057,5.53878
--9.7938,0.873603,0.860161,5,31,0,22.3144,0.805893,2.13702,2.49539,3.7947,1.44066,0.770104,2.73621,3.36077,1.01292,4.48467,2.94527,1.37948,2.22044,0.135645,1.96588,0.0379794,-0.347908,7.12809,5.97505,-1.22242,1.1972,-1.12778,2.39086,2.65557,11.1565,-1.9119,-2.69542,1.17805
-#
-# Elapsed Time: 0.016 seconds (Warm-up)
-# 0.031 seconds (Sampling)
-# 0.047 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_warmup2.csv b/arviz/tests/saved_models/cmdstan/output_warmup2.csv
deleted file mode 100644
index 093478747d..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_warmup2.csv
+++ /dev/null
@@ -1,248 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721293306
-# output
-# file = output_warmup2.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
--23.5491,7.18461e-009,2,3,10,1,33.584,-0.906349,1.26373,1.0243,1.46622,0.155039,-0.304288,1.60213,0.723284,1.19786,-1.98896,-1.45335,-1.80017,1.27008,1.45962,1.09203,-1.1192,-1.33588,0.932891,1.31403,-0.857182,0.402807,1.58501,1.01801,1.78023,1.86262,1.15535,0.032169,-1.19646
--23.5491,3.48647e-058,2.33506,1,2,1,42.9371,-0.906349,1.26373,1.0243,1.46622,0.155039,-0.304288,1.60213,0.723284,1.19786,-1.98896,-1.45335,-1.80017,1.27008,1.45962,1.09203,-1.1192,-1.33588,0.932891,1.31403,-0.857182,0.402807,1.58501,1.01801,1.78023,1.86262,1.15535,0.032169,-1.19646
--16.7669,0.999475,0.230236,7,159,0,33.2025,0.615777,0.856091,2.90583,4.83593,2.3122,4.25136,4.26438,7.39727,1.11922,-0.193063,1.32504,3.17652,2.83451,5.3926,2.27078,3.41373,5.86447,7.36499,2.79653,8.67806,1.78713,2.21527,5.10261,6.08009,2.03543,1.33785,4.03035,5.79061
--21.6891,0.994505,0.239456,6,63,0,33.5151,1.69249,0.677024,0.616013,2.8584,-0.0529588,0.390276,0.708075,1.02573,-1.89066,1.15333,4.99607,7.44445,-2.16824,-1.16109,4.1195,4.59156,-5.41453,0.0930025,5.85434,1.91067,-3.1493,-3.52969,2.33816,-6.47868,-0.353028,2.20936,7.0009,11.6875
--20.0564,0.999849,0.318802,5,63,0,37.945,-2.26599,1.09148,3.47496,3.06619,1.97238,3.7917,5.50166,6.28354,1.18588,-0.802846,5.02131,5.06922,1.08567,-1.39243,-1.0091,3.11655,-5.41679,-1.81573,4.03071,-1.29014,-2.38536,4.19566,3.75726,-5.23729,0.659035,0.390946,7.00171,9.44359
--22.4792,0.932045,0.49796,5,31,0,37.5886,-2.27342,1.11215,3.50395,3.08317,1.96618,3.80119,5.50127,6.32664,1.26247,-0.85883,4.97543,5.03467,-0.835819,5.17292,7.00972,3.11276,7.33087,5.76123,1.76246,9.25645,2.32844,-5.04027,2.37205,7.97512,11.6485,4.10824,-8.64768,2.8631
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--17.1898,0.986493,0.869396,4,15,0,39.4116,1.59671,1.41654,2.60759,3.95616,1.17614,1.53747,1.3126,3.46866,-3.53102,3.08536,2.82462,4.90803,-3.11684,1.36436,1.97522,8.768,0.301151,10.3703,1.36884,-0.583788,0.41133,-6.86618,-4.5682,5.6257,-1.48681,-10.8257,0.287336,0.217241
--14.8695,0.305933,1.24197,4,15,0,33.1949,0.897664,0.0495986,3.49298,4.58842,1.14159,1.4718,2.22435,4.18557,5.53737,0.920879,3.16701,3.07165,6.05292,0.406893,-0.301078,1.59637,4.7044,-0.216011,5.13582,-1.41306,-2.21397,5.08391,4.58687,1.18055,-7.89784,-8.02667,2.01572,-4.89651
--11.7504,0.973087,0.502664,6,63,0,26.53,-1.05337,1.87044,1.20223,1.78593,0.30963,2.49916,3.66377,4.14122,4.06352,2.2235,1.57829,7.617,2.58487,-0.0313113,4.1904,2.40906,7.62197,1.76177,4.05019,0.427776,-2.09314,6.09359,-2.33082,7.7159,9.70406,4.84457,1.21707,13.0113
--12.177,0.986876,0.700026,4,15,0,23.8392,0.596517,1.57648,3.26344,2.5601,0.553111,1.82441,3.79655,2.51847,-1.35744,4.27417,4.08851,1.06702,-2.10389,2.17033,1.92918,5.05751,3.54641,10.4793,5.74355,1.71189,9.80105,7.50215,1.81757,9.26125,4.75623,3.89216,1.61249,8.82866
--10.6345,0.449776,0.997032,5,63,0,31.879,0.654165,1.4779,3.1988,2.44775,0.374964,1.71444,3.7223,2.56866,3.01974,-1.16349,1.00006,5.6074,-3.49301,1.72384,2.42279,5.8487,-4.14766,0.698715,5.74132,0.217977,-4.4396,-1.81902,3.12894,-3.23494,-2.51658,1.66142,2.97255,-0.868097
--16.7127,0.865063,0.531083,5,31,0,30.7231,1.05993,1.39368,3.14993,2.19427,0.302784,1.62926,3.77378,2.91091,-1.00887,5.06907,4.84485,2.42404,3.7643,-1.36903,-3.05317,2.97748,8.73029,3.569,4.63195,6.69706,-5.67227,-7.94566,-3.19242,2.97584,8.92447,-5.16223,-0.495005,-2.84747
-# Adaptation terminated
-# Step size = 0.83483
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--10.8118,0.903483,0.83483,4,15,0,27.4531,1.30684,1.18695,2.89328,2.71496,0.512828,1.76801,3.54462,2.89904,3.11497,-0.962928,0.513172,5.57458,0.410598,3.18495,7.25059,8.27672,-0.728479,2.96385,0.536494,7.8231,2.19201,-3.03059,7.76866,9.13768,-2.10544,-1.10009,-3.83527,-2.24569
--10.85,0.947954,0.83483,4,15,0,19.0036,0.24329,1.50928,1.22245,4.27076,-0.307876,2.37807,1.76085,4.00918,0.143432,4.29228,5.43051,2.29196,-0.719144,0.509173,-0.253295,0.397325,-2.46928,2.40818,-0.945662,5.15032,-7.5408,-2.36507,7.78431,7.11559,-4.18619,-1.03694,-1.90535,0.194602
--9.19889,0.918833,0.83483,4,31,0,20.1491,-0.318261,0.523354,2.75815,1.68363,2.31251,1.67231,4.30389,4.01718,0.487233,2.26311,1.36839,2.67311,2.42995,3.40731,6.30134,7.65966,8.05384,4.80066,2.1079,3.70507,-0.1085,9.52673,5.48753,5.26623,-0.246121,-1.36984,3.82387,-2.67224
--7.47001,0.474007,0.83483,5,47,0,25.4212,0.40585,1.94773,2.06828,4.16533,-0.104244,1.5412,2.85398,5.31592,0.960084,1.16265,4.16444,5.17187,2.76374,0.583729,4.62138,9.15207,3.35916,2.21535,4.72107,4.14607,7.20573,1.33221,5.71698,0.731926,5.58023,4.8409,2.8179,10.1126
--8.29322,0.995989,0.83483,5,31,0,14.1156,-0.34096,0.296963,1.68963,1.98041,2.30234,2.46622,3.1588,2.82529,0.136487,0.415403,1.41015,1.15395,1.64534,1.10025,2.02698,10.352,1.62296,-1.2783,6.18761,2.34386,1.95798,1.86878,1.33336,4.18422,-3.71758,-2.50925,0.806055,0.415608
--10.3768,0.925702,0.83483,4,15,0,20.5692,0.72442,0.962242,1.5206,3.94695,0.885197,0.72794,2.8467,2.84049,0.649141,1.09884,-2.11315,2.02938,2.36165,1.57387,2.64056,-0.719334,-2.58199,6.75713,-1.26497,6.83596,4.57706,1.97738,-1.4957,2.54949,3.54681,-0.494983,2.75616,5.05101
--9.29825,0.787775,0.83483,5,47,0,19.1258,-1.00375,1.96501,2.1274,4.09137,0.484656,1.01178,1.70539,4.35854,-0.348001,0.413892,-0.366398,3.46897,0.0346729,-1.35617,1.83134,2.57426,4.16666,-4.33078,7.12039,1.90177,-0.9021,2.40779,7.98852,4.58838,1.89688,6.40309,0.224705,7.17924
--9.29359,0.835642,0.83483,4,15,0,21.0906,-0.730081,1.43468,3.56079,4.26262,2.56663,1.02023,3.41193,4.50329,1.56703,3.93126,3.5142,3.51401,-4.59911,0.933832,1.0978,4.26654,-1.64901,-1.80076,-2.2324,5.83062,1.1993,3.54876,2.05805,3.3818,-1.66441,7.01944,3.2918,8.36962
--13.4056,0.984764,0.83483,5,31,0,26.03,-0.472207,1.84002,3.43737,3.46825,2.24806,2.22566,2.23146,3.08654,0.359253,2.73375,5.26601,5.8967,2.01464,5.15206,2.60941,6.04146,-0.833389,2.36248,-0.215557,4.54448,10.192,-4.80883,10.9135,-9.33497,1.40997,2.60774,1.09626,-0.625476
--14.9422,0.716375,0.83483,5,31,0,33.7182,-0.333752,1.46956,2.83897,2.99494,1.43878,2.04759,2.76075,2.81178,0.347737,2.66824,5.25311,5.95135,-0.388141,-6.81385,-0.924502,-0.408635,2.80711,1.65457,6.2075,3.42366,-0.225619,3.15525,-6.95157,14.6037,2.30662,3.14013,-5.03214,9.04084
--7.80812,0.905479,0.83483,4,31,0,26.4589,-0.106511,1.19013,3.26199,3.31634,1.52136,1.95282,3.67723,3.68411,2.18849,1.74612,1.31435,1.90146,1.9039,5.27175,2.1486,4.05483,-5.1812,-0.870323,2.34367,5.28976,5.60364,-1.37889,2.99087,7.10427,-8.76137,0.496294,-2.72102,-2.46107
--10.3869,0.641586,0.83483,5,31,0,22.127,0.152646,0.498574,4.22013,2.26157,2.29774,0.936892,1.46331,2.96051,1.35272,4.16151,2.40772,1.98558,-0.258961,1.06213,4.56221,6.45547,6.69628,4.37833,2.7508,2.40946,-3.97728,3.50845,2.91814,3.56872,3.93528,3.15632,8.79346,0.156626
--9.67588,0.989126,0.83483,4,31,0,19.4524,1.29714,1.65757,3.68743,2.11579,2.38379,0.605008,2.26785,3.25166,1.05096,3.56815,2.73795,2.00609,0.770895,0.568979,4.35369,8.14048,5.8878,3.76169,2.47386,3.57792,-3.76768,3.52333,2.28455,2.76708,4.29009,2.67729,9.66027,0.51315
--9.03912,0.785537,0.83483,5,63,0,23.5064,-0.108631,1.69251,4.50693,3.11333,-0.312665,1.61179,3.54345,4.25794,0.277078,0.683315,2.36945,5.42756,0.751022,-0.0747109,4.14504,7.82268,5.57527,-0.540444,0.988144,1.23542,3.33156,-2.06507,2.26034,7.49851,-2.58348,1.18099,-3.49764,6.97527
--11.4965,0.959964,0.83483,4,31,0,23.4407,0.527295,1.54339,4.46298,3.14975,-0.127277,1.55776,3.58555,4.39885,1.79804,4.07837,3.5342,3.41096,1.26141,4.16661,5.79536,3.11826,7.97481,4.64669,-2.5611,7.25299,11.5927,4.25469,0.928557,1.26491,1.53386,4.80473,3.35962,4.77792
--15.9332,0.981517,0.83483,4,31,0,29.0746,0.0202344,1.97129,3.67417,3.35401,0.386662,1.49422,3.86972,5.29289,0.740423,-0.497854,2.96175,4.5052,2.19653,-4.90042,4.24964,7.35135,-1.54897,4.12959,4.05704,4.79472,2.47789,13.5225,1.7479,0.573378,-16.0418,2.34251,9.43647,-0.121188
--11.9389,0.809329,0.83483,5,31,0,28.8491,-2.58475,-0.214628,1.65744,2.12806,0.785739,1.9463,2.5074,2.63639,0.296572,-0.0439075,4.30234,4.83872,4.51415,6.70063,5.56921,1.924,-1.64182,3.4046,3.45714,4.61946,3.65957,4.67672,7.43632,2.78809,10.7023,-0.996721,8.61415,1.80565
--21.4553,0.813824,0.83483,4,15,0,34.2135,3.1229,2.00062,1.70537,4.07254,1.34042,1.58738,3.37675,6.19392,0.216038,1.99216,7.49101,10.0023,3.71952,3.16334,4.25034,-1.77519,-1.40899,0.161753,2.89859,5.90498,-0.438603,-1.76059,4.38021,1.81241,9.30621,-0.365851,13.0975,4.28702
--17.8383,0.99519,0.83483,5,47,0,38.8249,-2.70468,1.20465,3.21203,2.88288,-0.122581,0.973055,2.60059,2.20141,4.50839,-0.734655,-0.479037,5.7255,-2.15542,1.3124,8.69155,-1.50638,3.79823,1.01666,5.42401,3.66354,2.51484,5.58922,1.47463,5.99071,-1.86506,5.451,-5.35539,3.70241
--18.3114,0.929721,0.83483,4,31,0,29.9374,-3.39542,0.924035,3.51688,3.51244,0.643457,0.960774,2.54984,2.05659,-2.92979,4.24132,5.86515,2.9987,-0.288278,3.24841,1.3102,5.45708,-5.07762,6.62062,-1.65099,2.42569,-4.56242,2.01725,-1.03688,6.3846,1.13996,4.17237,-3.8149,0.61017
--13.5562,0.803051,0.83483,5,63,0,35.4449,-1.90835,-0.0513946,0.638928,1.62255,0.198443,3.35926,4.01968,2.59602,2.33688,1.92464,-0.059979,4.72447,-0.584373,2.92707,1.17339,6.85178,-2.37283,0.995599,4.50052,13.881,4.59895,1.35983,3.58823,2.405,0.16325,0.446389,7.05974,7.46729
--21.0051,0.974597,0.83483,4,15,0,33.179,-1.33185,1.32837,2.778,3.1257,0.149198,2.21901,4.16366,3.0505,-1.40292,1.91984,7.81834,5.01777,4.12088,0.0384752,2.99382,3.06311,-2.8693,17.7317,-0.707477,-5.05339,-3.91213,-2.60847,0.0421006,-2.35944,3.18508,1.48848,-2.46687,1.14271
--18.0865,0.747436,0.83483,4,15,0,37.2851,-0.340567,0.198996,2.03386,4.20787,0.151401,3.38111,1.09423,2.53669,4.09248,1.74787,-0.609673,2.12543,6.42785,-0.399284,5.15379,2.46692,-9.46906,1.97251,-1.62726,-0.0776925,-4.16429,0.335865,-0.340774,0.501024,9.77337,5.10034,-0.76072,6.56574
--13.9449,0.95336,0.83483,5,63,0,33.7777,0.958931,1.96791,1.9904,1.73691,1.70748,0.814271,4.75238,5.58728,-1.5659,2.17069,3.5208,1.98139,1.82987,5.88624,5.23437,3.50729,8.6946,4.04013,7.77024,9.98028,4.93552,3.04506,5.22549,7.77034,-5.29937,-0.299542,7.91733,9.68064
--11.1698,1,0.83483,4,31,0,28.6202,-1.14028,0.662864,1.6605,4.12948,0.292669,3.10307,1.09469,2.55162,1.95822,2.268,3.34643,3.70184,5.01549,4.26592,2.90824,4.37317,3.7223,4.54968,9.88362,5.99222,-6.20838,1.1616,1.68628,11.0018,-1.8686,-3.73784,4.37057,3.87167
--14.7338,0.798087,0.83483,4,15,0,27.297,0.454955,2.23795,2.54471,2.33325,1.75017,-0.291665,4.25224,4.38334,-0.0575036,3.05243,1.35619,5.28488,2.73889,-0.266487,-0.759825,4.72769,6.07201,3.54431,9.45137,2.24811,-10.2975,3.43966,1.13636,13.193,-0.55072,-5.71268,5.97327,5.39284
--15.5928,0.888822,0.83483,5,31,0,28.4642,0.852452,0.733989,1.29851,1.95409,0.763028,-0.743476,2.74197,4.01927,2.40969,-0.312787,5.12866,3.8006,-3.09351,2.86039,6.22226,5.30562,1.84676,-0.850126,-4.50709,2.56264,-5.06556,0.28793,2.37673,7.99897,-5.98311,-1.96412,-5.68375,16.805
--12.4088,0.904971,0.83483,4,15,0,25.4413,1.2761,0.307509,-0.134376,2.09676,2.6887,1.72587,3.81198,3.27608,-0.0614721,3.0157,-0.00423774,5.1392,2.56093,0.0466323,2.64434,-0.940056,2.23719,0.292915,-3.98691,3.76301,1.16928,-2.13466,1.10669,4.36414,-3.54433,0.0119594,-2.98196,9.51162
--15.2338,0.910584,0.83483,5,31,0,29.353,-0.332246,1.72282,0.694009,3.07999,3.02149,0.74277,5.19719,2.56537,0.256905,2.84852,2.32058,4.68247,1.4682,-0.787886,6.5061,3.30343,2.06854,-0.519096,-1.34343,4.91119,1.84001,8.51995,5.09496,-7.76132,-4.34453,11.6677,2.10342,1.57033
--15.8188,0.994945,0.83483,5,31,0,25.9837,0.615746,1.41775,1.00788,2.51371,3.34784,1.4047,4.88712,2.0327,0.511853,3.08503,2.83768,4.01104,2.56988,5.24136,0.130565,4.10243,0.919252,4.34201,7.5629,2.75478,0.582998,-3.784,8.31304,11.9962,12.6371,-1.88002,0.603062,13.9219
--16.2821,0.768207,0.83483,5,31,0,33.7424,-1.43444,0.862667,2.85207,4.0402,0.044387,3.3097,2.6348,4.14178,2.60555,-2.44364,2.032,5.42637,2.74352,1.30558,-1.8375,3.55626,4.63605,-3.94637,-1.77232,6.55706,1.42831,7.30581,-2.28068,-3.80113,-9.82447,7.4054,8.00741,-4.9923
--11.4661,0.915915,0.83483,4,15,0,27.2589,0.0640601,2.28507,2.965,4.22213,1.48752,1.00268,3.22179,4.39339,-0.617984,4.32974,3.62397,3.31667,6.02253,-0.309625,8.14872,4.42177,1.82965,-1.62854,0.968422,9.68138,0.756488,6.71307,5.53864,-0.705569,-5.0546,7.13774,-0.480284,-3.50774
--15.7272,0.576738,0.83483,5,31,0,29.4495,0.0436042,-0.92821,2.13853,3.0225,-0.689307,0.895166,1.61584,2.87794,3.13991,5.8156,1.30143,4.7673,-4.50276,3.42695,-2.16267,3.84924,-0.81005,2.83785,6.56743,5.01451,4.41728,-6.93262,6.89184,4.18354,10.5855,1.26059,1.89896,0.812231
--18.0808,0.943155,0.83483,5,31,0,32.2123,0.195536,-0.906077,2.07511,2.98784,-0.504179,0.807476,1.70638,2.92235,-1.81317,-1.8541,4.96973,3.42849,-4.86404,3.89787,-2.02637,3.83505,8.78806,6.68476,6.62125,8.97093,-0.181643,7.37321,1.82779,2.26768,-8.96033,2.19204,3.60268,8.28921
--17.2832,0.867,0.83483,5,31,0,32.7099,-1.51861,-0.509569,1.46938,3.43123,-0.258756,-0.655974,3.17576,4.58579,3.54022,5.3029,1.64814,4.49099,-4.43226,4.75484,-2.26342,3.7067,2.38516,-1.34663,2.20547,6.49734,6.11739,-5.85402,5.24322,2.05762,11.186,1.97892,1.9987,0.169044
--19.3809,0.921646,0.83483,5,63,0,32.3143,-1.12151,-0.570288,1.62493,2.3579,2.12189,4.33237,4.02928,2.48085,-1.92114,2.6844,4.98681,3.26972,-2.89729,5.51104,-0.123723,2.82622,-5.08963,-0.36089,9.16183,-2.46921,-3.96373,10.8888,1.40762,5.18757,-10.9457,-0.51071,3.8936,8.77953
--13.432,0.99899,0.83483,4,15,0,30.8508,-0.206404,0.293937,0.899432,1.17341,2.17799,1.41804,3.64428,5.22855,-0.637817,2.43698,3.48315,5.84437,4.54701,-0.76797,8.31979,5.89308,3.97469,5.93887,-2.82139,8.9037,0.274795,1.37855,4.65848,5.2169,13.5838,-2.89197,5.83565,2.42208
--9.0352,0.971278,0.83483,5,31,0,21.7208,-0.266199,0.667736,1.13927,1.91493,1.58711,1.38121,3.12303,5.38665,1.01616,1.92516,3.20587,5.47575,-1.23776,1.3545,-1.58468,3.32438,-2.07179,-2.4025,7.86498,-0.605993,-4.49406,-0.113733,5.07783,2.04357,-1.54565,11.5228,-1.88004,2.28992
--15.7804,0.614185,0.83483,4,31,0,26.9681,-1.12185,0.866627,2.03471,0.75873,2.30248,1.81593,4.02559,4.62399,1.47742,2.61169,3.22066,2.48367,1.56414,1.25653,6.57991,7.0567,4.04332,-0.440791,2.18319,-2.78898,-1.35589,-9.94519,8.8865,8.64231,-6.15493,14.8479,-0.0362832,8.14639
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--17.5213,0.995157,0.83483,4,15,0,33.0182,-0.0882513,-0.150307,1.32359,4.80248,0.525807,2.11932,1.17709,5.17601,0.859917,1.9682,3.78358,4.41043,-1.22363,1.01514,10.8521,3.8793,-0.358804,-3.91808,6.83336,5.92712,3.88565,1.92925,9.57317,11.6653,1.66751,-14.4467,8.10204,-2.6648
--16.3469,0.981162,0.83483,5,31,0,32.2769,-0.194272,0.119955,1.33306,4.90697,0.243144,1.81147,1.15914,4.9849,0.138497,1.57337,2.63842,3.75972,-2.0606,0.731789,-1.50205,3.3052,1.19482,-5.90678,6.30536,3.61453,-0.929199,-9.3374,7.1132,3.71833,0.285466,-9.83788,14.4635,-1.69331
--14.3793,0.956884,0.83483,5,31,0,26.2904,1.73549,0.402796,3.7394,3.84128,1.97494,2.85487,3.65101,3.90864,3.4006,2.38725,3.03798,3.61746,-3.65219,3.73669,2.55458,0.695151,2.23122,-5.43343,5.41061,2.22629,5.23311,0.272792,6.26529,7.92423,5.25143,9.95863,-10.1687,9.96236
--12.6757,0.928289,0.83483,5,31,0,25.8388,1.38384,0.208902,3.56354,3.3872,1.74356,2.74962,3.64868,3.89715,-1.20789,0.992838,2.71725,4.07512,1.37843,-1.1139,3.604,7.73779,8.38658,7.87932,8.90374,0.445377,4.29931,-0.562025,10.0762,7.72248,-3.83816,6.23906,-4.35023,5.28923
--13.4354,0.823167,0.83483,5,31,0,26.7762,0.554565,-0.246356,2.58226,2.60648,1.21155,3.67855,4.4744,5.72157,-3.2838,2.67886,3.20482,3.80729,0.552602,1.60852,3.62583,5.48106,-5.72767,-3.60482,-2.50196,6.94669,-1.22112,-0.820907,-1.78662,2.94731,2.54021,-3.1248,10.6819,0.559574
--15.3332,0.963142,0.83483,4,31,0,28.4467,-0.26168,-0.480551,1.6162,2.64708,-0.141524,4.1591,2.36011,5.22704,4.20182,-0.478539,3.14621,3.55536,-3.17406,5.74114,8.68387,10.1048,1.78366,2.85297,-1.9963,-1.09748,3.62595,1.50883,4.568,5.9887,-2.52205,-2.01162,5.99927,4.99629
--15.3778,0.946259,0.83483,4,31,0,32.01,-1.56214,-0.796007,0.164024,2.62667,0.696078,2.87316,2.90142,5.55965,-2.17226,3.29698,3.73987,4.79547,2.71769,0.737867,5.80112,0.985987,1.30753,5.20185,9.03804,-0.483702,-6.12864,-0.335334,1.88466,-4.27106,6.05599,5.05053,7.28618,12.416
--14.0244,0.994367,0.83483,4,15,0,27.0885,-1.62268,-0.464141,1.45023,3.41784,1.07936,3.02482,1.5747,5.30268,-0.902192,2.61135,3.02582,5.66632,2.54706,2.70504,6.39188,0.928956,1.63507,3.9373,9.94272,-0.356737,-6.68371,0.639644,2.74417,-4.68262,6.04772,4.32931,7.26832,13.2825
--16.5836,0.922613,0.83483,4,15,0,30.9394,0.191144,2.07233,2.09655,4.54387,0.0309058,1.03668,3.08189,5.49916,-0.159054,0.340813,0.248422,7.08412,1.20423,2.81703,-1.59406,7.71647,0.480008,-1.49273,-7.45798,8.05733,2.3979,3.12119,-4.09515,12.5444,1.92461,3.68287,11.0236,8.7107
--13.6497,0.97112,0.83483,5,31,0,27.2968,-0.302296,-0.0829458,1.10522,1.17663,1.43624,3.78145,3.64556,3.31326,0.356629,1.69662,1.2408,4.6353,0.829139,1.32821,8.33253,-0.177674,4.72723,3.79907,8.85145,1.97727,4.67062,5.85317,4.59425,5.30164,11.0484,13.8131,3.33908,5.36394
--14.6866,0.950907,0.83483,4,31,0,35.5999,0.640176,1.42647,2.45437,3.66658,1.4075,0.765389,2.43505,3.6809,0.481427,-0.0396887,1.63704,0.394027,-1.60201,3.68426,-0.859408,5.95755,7.5221,-0.18364,-5.06449,-3.27202,-4.02633,9.91592,10.5611,5.22265,-3.57167,2.42221,8.41064,-0.0685303
--15.6619,0.891186,0.83483,4,15,0,24.6287,0.736417,1.10281,2.40404,3.67398,1.01041,1.50427,2.1841,3.73231,0.485877,-0.0272711,1.70664,0.424976,5.9599,0.0769082,3.39522,4.44343,-5.52895,4.17967,11.0897,11.2831,7.08965,-5.17066,-2.0447,4.30583,13.5165,10.417,2.05862,3.49557
--15.739,0.802124,0.83483,5,31,0,30.4257,-0.41433,1.17469,1.42823,2.2043,0.942398,2.63697,3.63735,4.04622,-0.788289,-0.195085,-0.753101,2.02933,-1.74141,0.781675,3.44909,5.33927,9.57062,-1.09838,-0.2087,-2.31385,-5.43725,9.67399,7.27126,5.27379,-13.1026,-7.5675,-1.17203,5.85751
--17.2184,0.554375,0.83483,4,15,0,33.6153,0.332136,0.225981,2.32744,3.49729,1.36171,1.71554,3.2227,4.30314,0.0565614,2.56371,5.26488,5.79616,3.13931,2.08372,0.780676,0.398571,3.46416,-5.67763,3.03407,-3.1639,-4.90828,10.5409,10.9598,9.00137,-17.2989,-8.48035,-0.607664,7.26786
--13.9394,0.518918,0.83483,4,31,0,43.7154,-0.436462,1.66307,1.68845,2.57025,0.631327,2.36912,2.71284,3.76288,1.57394,2.13648,5.09356,4.79834,-0.888621,2.01377,4.99492,7.17745,5.1774,8.75254,12.5121,3.57339,-5.66478,-11.0096,-1.15642,8.33421,-7.44327,-1.67513,7.53604,9.1284
--12.363,0.783327,0.83483,4,15,0,24.6958,-1.14744,1.65554,1.54696,3.07057,2.22143,1.24656,2.45122,3.58253,1.76834,3.39747,4.98435,6.40201,-0.00371636,2.66224,0.97089,-1.44826,2.19071,1.08529,7.43077,-0.386727,-3.29753,-9.71437,-0.649837,9.60191,-7.24374,-1.05774,6.05328,7.07458
--18.0015,0.817657,0.83483,4,15,0,26.6881,1.83803,0.618081,2.44814,2.55915,-1.14914,2.70067,3.23367,4.05813,-0.994006,2.74898,5.97161,1.79175,4.33684,5.31696,1.1864,-0.450594,4.73126,-0.798072,5.51602,0.0640753,-1.42807,-11.9854,2.24233,10.6112,-10.4452,-0.0187378,4.84158,9.78279
-#
-# Elapsed Time: 0.031 seconds (Warm-up)
-# 0.016 seconds (Sampling)
-# 0.047 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_warmup3.csv b/arviz/tests/saved_models/cmdstan/output_warmup3.csv
deleted file mode 100644
index e847415e30..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_warmup3.csv
+++ /dev/null
@@ -1,248 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721295322
-# output
-# file = output_warmup3.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
--40.7575,4.52778e-010,2,3,12,1,61.0848,-0.908895,-0.210423,-1.66602,-0.532084,-1.92435,-0.260259,1.29952,-0.474823,-0.646627,-0.82624,0.122843,0.972666,0.168488,-1.66123,0.398169,-0.55107,-1.95338,0.00963683,1.67538,-0.375565,-0.683834,-0.0544662,-1.31405,-1.12647,-0.104102,0.484509,-0.421776,-0.144484
--40.7575,2.32657e-021,2.33506,1,3,1,55.0363,-0.908895,-0.210423,-1.66602,-0.532084,-1.92435,-0.260259,1.29952,-0.474823,-0.646627,-0.82624,0.122843,0.972666,0.168488,-1.66123,0.398169,-0.55107,-1.95338,0.00963683,1.67538,-0.375565,-0.683834,-0.0544662,-1.31405,-1.12647,-0.104102,0.484509,-0.421776,-0.144484
--42.5217,1,0.230236,5,47,0,56.7699,-1.00804,-0.235228,-1.75775,-0.502045,-1.97058,-0.194034,1.34734,-0.398566,2.66641,4.83795,5.8657,7.05385,3.56349,2.72995,0.913605,2.68964,-0.776338,-2.21541,-3.49379,2.70912,-5.74495,7.12823,9.93726,3.71123,2.55124,2.30148,-2.76768,12.4905
--28.3309,1,0.239791,4,31,0,53.117,1.11744,1.99449,4.69772,5.00823,2.96696,3.18049,4.55111,7.91758,0.93408,4.18273,4.38436,5.80121,3.84199,5.29953,-3.00861,7.78927,0.169459,-2.71343,-2.2563,3.58558,-6.06727,5.15189,9.53853,6.26427,1.13689,-0.439613,1.59541,12.9017
--12.9546,0.996539,0.324332,5,63,0,39.6049,-0.864532,2.63046,1.69397,1.11266,1.16094,2.60879,3.40057,3.26931,0.712506,2.09477,2.13356,5.33439,2.93542,4.311,-2.33211,8.16268,3.05704,-4.13598,-0.916373,1.0573,-3.54373,5.31283,10.6841,5.73665,-1.50751,-2.1664,0.589966,13.1472
--11.3434,0.996835,0.501998,5,31,0,26.0646,0.278763,0.225685,0.774697,4.30371,1.02722,1.73702,2.50414,5.63785,-0.219882,5.76346,3.47832,4.0143,3.11214,-2.93843,1.90496,7.50052,4.97332,0.120791,1.26732,-0.811996,3.69227,4.8467,8.7847,10.2217,2.8091,4.89376,3.52435,8.09293
--13.3521,0.902608,0.846037,4,31,0,23.7941,0.174717,0.287707,1.36389,4.68897,0.191149,2.65674,2.3574,5.95755,-0.403444,5.61174,3.29622,3.98594,3.46579,9.71105,2.51425,3.24427,-3.03878,3.87153,4.73137,8.64601,0.21346,4.82217,-3.64307,3.45425,-5.03432,0.979215,6.34784,1.42638
--13.6705,0.997679,1.11764,4,15,0,26.5585,-0.135786,1.43744,2.83178,1.55407,2.05566,1.48773,3.20297,1.8531,-1.35601,1.6183,0.69966,2.1202,-1.31026,-0.37209,4.37289,-1.6874,3.69743,3.10077,1.81823,-2.79975,1.71868,-0.56815,10.6812,5.0776,3.72681,5.77855,-6.16069,-0.394769
--13.6705,0.00100456,2.03666,3,7,0,30.4711,-0.135786,1.43744,2.83178,1.55407,2.05566,1.48773,3.20297,1.8531,-1.35601,1.6183,0.69966,2.1202,-1.31026,-0.37209,4.37289,-1.6874,3.69743,3.10077,1.81823,-2.79975,1.71868,-0.56815,10.6812,5.0776,3.72681,5.77855,-6.16069,-0.394769
--12.3841,0.999672,0.162103,6,127,0,28.3913,0.451685,2.24481,0.832238,1.9074,1.77233,1.15669,2.39578,5.57261,2.11891,2.24523,1.8802,5.21682,-1.61092,1.8277,2.10765,5.79967,8.23116,-6.61218,2.5612,-3.55669,1.24772,1.51299,9.81041,0.240902,3.26797,2.47161,3.60893,4.71353
--15.9217,0.985545,0.303059,6,63,0,26.4453,-0.420782,0.0225412,3.35477,4.6611,0.337796,2.49552,3.49239,2.04925,4.10119,2.73727,3.00449,3.57058,3.5462,2.58051,3.71889,2.61619,-4.11808,5.79694,5.95965,13.4631,-2.29712,-0.945851,-1.37442,6.80029,-4.19748,16.014,-2.61382,6.28696
--10.953,0.992237,0.546739,5,31,0,26.2398,-1.3184,0.898324,1.3356,3.14773,0.047731,2.04305,2.89215,5.48675,-1.11451,2.88596,3.16211,3.46647,0.445489,2.12027,2.51103,6.05797,12.3034,-4.23255,3.40209,-1.17731,-0.614662,2.69478,4.34922,-0.198407,-1.2098,-0.033775,2.40848,11.0448
--7.89356,0.986054,1.01041,4,15,0,17.6344,-1.40581,0.874601,1.36515,3.21445,0.0698834,2.06735,2.95208,5.50104,3.0569,1.32188,2.80287,4.64056,2.30919,-2.4462,2.53128,0.142838,0.12968,1.07553,1.23256,0.214573,1.98136,5.65454,8.094,2.82536,-4.01401,-4.08759,4.56891,6.80127
--6.67256,0.0886246,1.82908,3,15,0,15.8571,1.24355,0.757626,3.43658,2.72016,1.48183,1.51902,2.42048,2.37446,-0.977734,3.10864,1.90332,3.68924,-0.316009,2.80859,2.10447,6.02448,1.66374,2.93964,1.66467,5.91823,-4.34067,1.0508,2.93518,9.7263,4.16035,-1.51483,2.39751,6.63648
--12.0713,0.996546,0.200897,6,63,0,24.3458,0.937147,1.4051,3.64249,2.78421,0.75792,1.68391,3.46822,3.17474,2.54887,1.17596,4.30984,1.26085,-2.02499,4.4273,8.30409,1.23067,0.829249,2.97932,2.08129,3.4772,-1.93515,0.0968298,10.6961,8.53248,3.04389,4.38361,-1.02062,18.7441
--12.0184,0.999337,0.378573,6,63,0,21.216,0.580893,1.73497,2.88283,4.20456,1.94062,1.96791,3.51321,3.53876,0.123257,2.06702,1.61622,6.93092,-1.59443,4.9095,8.1497,2.23193,0.562628,3.11889,5.67344,-1.46803,-1.97445,-1.92105,-2.44691,6.21089,-1.35373,-1.28081,6.72658,-10.903
--12.9585,0.912118,0.715108,5,31,0,21.4726,-0.532489,-0.160313,2.49919,2.31963,1.27157,0.781201,4.28328,2.3818,2.46087,2.40656,3.60522,1.88591,-1.23775,4.43893,6.84677,2.41945,-4.58331,-0.411434,4.44398,-3.88952,2.11828,5.26558,4.25807,2.90225,1.42258,3.78184,-0.512051,18.0344
--19.9617,0.442986,1.02698,4,15,0,37.7448,0.582903,-0.37097,3.51793,1.32219,2.05358,0.567999,3.29253,1.1857,2.75564,5.98067,0.92669,2.67453,6.05826,-1.78212,3.89374,2.73299,6.04925,3.44847,1.19687,11.4879,-6.27262,0.177186,1.92518,1.19331,3.02593,-3.2194,7.66814,-1.86354
--15.2755,0.999409,0.354292,5,31,0,33.6362,0.15479,2.64176,0.362301,3.89953,0.090774,2.42089,2.9094,6.48635,-0.376248,3.8142,3.14327,4.47965,-4.77731,6.87178,2.35363,6.00321,0.546916,0.368802,2.71339,0.267121,0.783419,1.44726,-8.02149,-0.543943,-7.49901,4.13435,2.49791,2.58918
--16.303,0.992796,0.662737,5,31,0,28.492,-0.145738,-0.66672,3.49253,2.24147,2.29325,1.68552,2.92251,1.64675,3.17242,-1.62542,1.86386,4.8084,0.20032,8.48766,1.89521,1.76049,1.45913,1.97716,7.42147,7.3415,1.44777,2.65732,13.8355,9.1979,4.6264,-4.17527,5.20046,3.74129
--11.3856,0.999521,1.20411,4,15,0,22.8433,-1.61185,0.439896,1.76914,1.9305,0.986018,1.75939,2.19901,4.31276,0.619381,4.59793,4.41458,3.48741,-0.485958,-6.45967,5.18605,5.53291,1.8919,4.83845,0.525161,8.72075,-0.990612,5.74136,10.9367,4.97034,6.09658,-0.0640048,1.78246,5.9023
--11.3856,2.36807e-019,2.21072,1,3,1,25.9594,-1.61185,0.439896,1.76914,1.9305,0.986018,1.75939,2.19901,4.31276,0.619381,4.59793,4.41458,3.48741,-0.485958,-6.45967,5.18605,5.53291,1.8919,4.83845,0.525161,8.72075,-0.990612,5.74136,10.9367,4.97034,6.09658,-0.0640048,1.78246,5.9023
--13.4235,0.987467,0.214568,6,63,0,26.4792,0.55357,0.338447,2.57795,4.63294,0.595543,1.8441,3.64273,3.93001,4.3707,1.74997,4.5834,3.4594,4.17482,10.8124,0.116025,2.1296,-2.76985,0.569728,5.21757,1.66366,-4.52738,-0.758396,1.20239,1.72753,6.02938,-9.08322,5.31722,5.78307
--11.6267,0.981864,0.382298,5,31,0,25.3119,-0.575738,0.343063,1.57363,1.75436,1.39808,1.96704,2.71709,4.13446,1.98368,4.13716,4.68108,5.77326,-3.85151,-6.23784,5.13427,6.11951,7.46675,3.43153,0.407071,4.81647,1.88161,9.84083,3.6958,2.05753,2.96253,-1.08548,5.83665,4.33007
--11.5502,0.741834,0.663913,4,15,0,29.379,-0.407792,1.19262,2.45766,3.95793,0.348376,2.21539,2.4039,4.07035,1.99199,8.83875,0.940501,5.89454,1.63811,0.569871,5.3815,3.77141,7.29116,-1.00774,1.74302,3.66179,3.83498,9.2718,6.0896,3.16561,1.61409,2.70694,4.77303,5.06324
--9.44307,0.971261,0.575434,5,31,0,24.4434,0.362226,1.01115,1.52108,2.31244,1.10325,1.96886,3.33778,3.72021,-2.58529,-1.09785,3.19433,2.67891,-1.85092,0.609477,5.72013,2.95857,8.69394,3.21653,3.92103,6.50703,3.52421,4.12423,11.2325,-1.20093,-4.52603,-0.526511,0.131063,3.43035
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--14.7513,0.947659,0.600053,5,31,0,44.4832,1.21662,1.64766,0.373254,3.61371,2.46428,2.66908,2.94345,5.90459,2.84078,4.19646,1.84911,6.53249,-2.39622,3.29429,1.16606,2.92231,-3.1154,5.24142,4.61711,-4.14945,5.73274,5.20829,3.06082,10.2467,-7.73537,-4.63186,0.607785,4.17856
--14.4465,0.89661,0.829626,5,31,0,26.1823,1.36216,1.43024,0.648288,3.73814,1.68693,3.17382,2.83962,5.39801,2.93687,3.05497,1.14071,6.62107,1.67766,2.95279,5.86028,5.63105,-2.82804,5.00506,2.72428,-3.99359,3.81898,7.10485,6.58179,10.2397,8.495,12.8959,6.01393,11.2901
--19.7289,0.619599,1.02783,4,15,0,28.1296,0.900098,2.07931,3.73269,2.95023,2.05903,1.85895,3.55271,0.95896,3.82808,3.41536,1.81991,5.46416,0.957492,-1.80928,3.19443,5.37841,5.64065,-0.505074,3.44327,11.7747,0.519535,-5.59262,-1.92187,-4.48277,-5.95806,-7.62252,0.0728154,-5.90518
--29.5732,0.852446,0.716106,4,15,0,41.2486,-0.563653,-0.926885,-0.31785,2.81336,-1.17442,2.50888,3.30742,6.0124,-4.67417,4.82507,0.882392,2.24164,2.4904,3.6278,2.15988,4.57921,4.00328,-0.0490614,0.833886,14.894,-3.29329,-3.8677,-1.88176,-10.5407,-8.80539,-6.39264,-1.19465,-6.04745
--17.7728,0.845495,0.808793,5,31,0,50.0487,1.02685,0.0703207,1.43211,3.31288,0.877981,0.492769,3.44496,3.17192,1.60501,1.60524,6.64653,4.01285,0.566122,3.25347,3.25478,7.97368,-3.89192,8.66735,1.13491,11.3012,-0.435072,2.9913,-3.13959,-0.558184,-6.56125,-2.68701,-6.07727,-14.834
--17.4324,0.847332,0.899376,5,31,0,29.9216,0.557843,1.66483,0.704451,4.53157,0.814351,1.48307,3.68351,4.75011,1.82463,1.82171,6.96488,1.71215,0.421935,0.950676,4.3532,6.44412,-2.99298,6.77633,2.82882,12.6281,-0.0163348,6.20307,-1.95612,-0.484969,-9.14093,0.412463,-5.41816,-12.7632
--17.4527,0.896712,1.00271,5,31,0,30.324,0.589881,0.72085,1.01813,3.87949,2.85716,2.00359,3.7323,2.93301,1.86819,1.14582,6.38686,2.16261,-3.20534,2.63345,2.96425,1.54867,5.30715,-2.82023,3.0571,-3.74766,-0.164217,-6.8653,12.247,6.16558,8.16125,0.595971,3.5355,18.9418
--15.4735,0.953573,1.23419,4,15,0,31.8795,-1.58318,0.579714,1.33036,3.44047,-0.2097,3.13539,4.02329,3.51686,-0.618306,0.834637,0.139055,6.36875,2.6379,-1.05764,7.08323,6.46245,-9.84189,4.78912,1.21665,2.60505,4.45185,-3.92877,-0.2313,2.25172,10.2907,-3.2852,9.80446,6.97904
--11.4158,0.24128,1.70012,3,15,0,27.84,-1.04268,0.805983,1.19823,3.62343,-0.316428,3.26556,4.52408,3.55472,1.74205,3.08204,3.70384,3.6372,-0.395798,0.805845,-2.36329,6.01783,-4.74241,9.00141,-4.36731,2.45727,1.55264,3.50262,2.68465,4.20283,7.81146,2.93705,1.02354,4.6976
--15.95,0.981187,0.558791,5,31,0,26.4147,1.96042,2.17026,1.86324,3.17981,2.3745,1.94537,3.19513,4.16835,0.387932,0.411123,2.69473,3.76736,-1.14221,-3.19575,-0.103345,5.6143,1.75758,4.53093,-10.4715,0.768731,4.84109,-3.88496,2.13154,-0.417053,9.9073,8.8218,6.10126,2.46321
--17.4114,0.634552,0.813913,4,15,0,35.1549,0.965,0.397493,-0.867183,1.42696,1.34944,1.89846,4.57422,4.39751,2.47291,1.73816,3.19364,0.306495,-2.93724,1.33277,7.88194,8.31643,8.15525,2.54153,-1.61995,4.84025,1.3012,2.92112,-0.638026,-0.556894,8.59791,9.49143,4.27512,0.235582
--13.0428,0.999163,0.59302,5,31,0,26.6352,0.870499,0.93974,3.2059,3.26646,0.763665,2.50718,1.76334,2.82396,0.834642,-0.0337284,5.56441,2.40483,-1.98805,4.0731,8.53792,9.26871,6.89632,1.90771,-2.19144,5.9516,2.71776,3.91229,1.55709,-0.723145,8.7716,9.27044,7.42761,0.914553
--17.55,0.995714,0.891418,4,15,0,26.6419,1.00202,0.766797,2.97609,3.24851,0.7784,2.48983,1.64707,2.97058,1.15368,4.03991,0.448853,5.58976,2.67188,0.772165,-1.05127,-1.44034,0.603649,10.1478,-0.146136,5.70839,-0.569851,-3.19512,0.0544128,-11.6559,8.95188,3.68885,13.078,3.53539
--23.539,0.298151,1.32564,4,15,0,36.1305,-0.39294,1.0062,2.28907,5.42405,-1.25996,-0.166693,3.42053,4.74062,1.17465,2.30049,5.58779,7.15266,3.98082,3.24665,0.883407,3.904,6.27676,9.65302,-8.1996,9.84114,-0.423462,-0.429744,0.990726,-6.32136,11.8105,2.21717,9.63115,3.49375
--21.9981,0.90964,0.500691,5,31,0,45.7649,-0.899092,0.243619,0.664149,3.55458,1.08804,1.11723,3.59312,0.553705,3.02928,-0.0207037,2.31278,-0.277573,-0.652005,4.90762,1.94458,9.64549,8.47235,2.07308,-6.5652,4.69527,1.39066,-0.0731588,1.98476,2.97062,8.7589,0.392818,14.1058,10.5374
--16.7574,1,0.628825,5,31,0,31.7551,0.444882,0.469993,3.35854,2.30888,0.0516264,1.4188,4.12829,5.83826,0.525266,1.38507,1.70134,1.05983,-2.46529,5.91263,2.10924,8.65525,6.314,0.340374,-5.77657,5.62798,3.73193,1.02407,0.799907,2.59898,8.97942,2.98563,17.6253,10.829
--12.7254,0.627784,0.939097,4,15,0,31.4082,0.112148,0.753366,3.47075,2.17266,0.112267,1.6816,4.12305,5.55314,0.576979,1.3349,1.45664,0.988885,3.09669,-3.96132,4.22427,3.39602,-4.02935,2.98318,11.7089,2.27265,-1.49624,-3.16342,5.48877,7.67625,5.01449,4.12546,-2.80655,1.89287
--11.394,0.873708,0.680691,5,31,0,30.8682,0.453937,1.84551,3.9915,2.42895,1.25478,1.08867,4.2346,4.72925,1.37296,1.88661,1.67623,1.90447,-1.87646,2.70902,1.44321,-0.231019,6.28377,0.156443,-5.1044,6.07687,3.26331,5.9717,-3.12222,3.76464,0.440328,4.61027,1.37671,9.61391
--14.9224,0.915297,0.79405,4,15,0,28.4563,-0.281933,0.0940854,-0.0131987,3.45332,0.766517,2.61905,1.72746,3.35936,-0.244504,2.41663,2.42658,3.45108,-3.12217,-4.10694,-0.87984,1.80452,3.32076,9.8556,-3.89921,6.63665,0.572123,7.95071,-1.26217,7.84331,1.97974,8.98624,-0.381008,10.9619
--12.8854,0.975029,1.0016,4,15,0,27.8212,0.786566,0.196143,0.583364,3.753,0.56542,1.96081,1.4508,3.82885,-0.188265,2.9836,4.00886,3.52702,0.353939,0.0865787,1.17989,4.33751,-0.870766,-6.08748,9.53715,1.73045,-0.581658,-1.80316,13.0986,-1.5692,-3.03788,-8.82783,4.71796,-0.172014
--10.5463,0.312546,1.41272,4,15,0,33.2678,0.806119,0.190775,0.595486,3.78283,0.580987,1.94754,1.4365,3.81895,1.38394,1.9607,2.86648,3.60526,-5.53625,1.7664,4.48219,5.99379,3.37548,-4.73809,-0.802234,6.19272,7.56064,-3.72724,5.48249,3.80849,-4.65883,0.653804,5.91839,1.49069
--14.5144,0.919239,0.565162,5,31,0,27.5916,0.737763,-0.650749,2.87468,2.20698,1.58766,1.34618,5.24289,3.89873,1.15863,2.34456,3.02726,3.71912,6.1522,0.175315,0.0217992,2.77614,-1.11345,6.93168,7.58288,-3.90715,-5.22668,0.593202,-3.07049,11.9273,1.28849,-1.5369,5.31119,9.65801
--27.0736,0.672688,0.716975,4,15,0,39.6973,0.426757,-1.43728,3.786,2.31437,1.67213,0.500095,5.61744,4.02269,1.04867,2.41523,3.66132,4.65729,-3.66368,7.38238,11.4993,8.19386,-6.25368,-2.7883,11.0371,1.45645,-1.97025,5.92305,-2.01182,11.7891,5.68295,-2.45491,1.03393,16.1546
--19.0425,0.971509,0.570858,5,31,0,39.1965,-0.848926,0.256282,1.99896,3.43998,2.68604,0.745336,3.19902,2.68225,1.11462,1.8268,4.41368,4.6176,6.73,-2.79846,-4.44959,-0.221565,9.71927,6.77595,-4.62834,5.44276,-2.20625,6.36817,11.4561,-0.722772,-1.83743,-1.21673,4.70008,3.64437
--17.4598,0.908987,0.796901,4,15,0,30.0082,2.67548,0.790473,1.49572,3.90044,1.41174,1.73817,4.60218,3.91837,-0.0341142,2.87958,4.2358,4.63781,5.32545,-0.770354,-1.61378,0.877115,10.3844,6.1314,-6.24463,3.70573,-2.72846,4.27025,10.6597,0.432423,-0.810136,-3.05409,4.78139,2.1866
--19.678,0.981385,0.987153,4,15,0,33.2505,1.09893,1.38644,1.9726,4.34693,1.83425,2.21611,5.10229,2.50543,3.33871,1.74176,2.34072,3.31394,-3.19516,7.66679,6.06143,8.04772,0.485271,1.57641,12.3157,12.5117,0.226576,1.30135,14.1011,4.34662,8.97555,0.434616,5.50787,-4.10595
--18.2396,0.975108,1.39613,4,15,0,30.4861,0.0789429,-1.25702,2.02002,0.70779,0.584211,2.05473,2.6676,3.43475,2.62211,3.601,0.21929,2.25537,5.14236,-4.09067,0.316168,-0.0124051,3.62052,-1.46029,-2.13967,-1.22919,1.74886,-0.823272,-2.0223,1.66101,-2.81166,15.7655,7.56537,-0.471688
--13.9956,0.0669312,1.94596,4,15,0,28.5648,0.353346,-0.891728,2.26236,1.47622,0.327218,2.64066,3.44845,2.90071,3.86605,1.47496,1.64248,0.723302,0.801525,-1.65888,1.52735,6.4474,-0.505482,5.33074,8.65585,9.04066,-2.20904,1.11918,6.10682,5.10425,-0.343636,-11.9428,-3.59484,4.07085
--11.5527,0.924075,0.508199,5,31,0,28.6497,-1.08664,-0.703038,2.17123,2.20532,1.80166,2.30273,2.34727,4.54681,-1.19703,1.9393,5.63331,5.39062,2.02453,7.43231,3.23452,4.26585,2.02506,6.66967,-2.05739,2.93361,2.77633,5.28591,-0.870032,7.98258,-1.40659,-7.71565,10.0034,10.1034
--11.9393,0.995732,0.645964,5,31,0,20.686,0.86026,2.58457,1.71216,3.95579,0.158216,1.75375,3.50233,3.45848,4.43341,3.70759,3.10866,1.07875,-0.637206,-3.52595,2.76563,4.10481,-1.71972,1.52223,8.65851,4.35898,0.912033,2.11968,8.15322,0.592783,-0.833548,-6.03329,11.0915,10.2589
--14.8148,0.804923,0.933932,4,15,0,26.6163,0.433633,1.96954,3.52334,2.96625,1.8092,3.78506,2.54309,5.06702,0.477544,2.35133,0.293402,1.18266,1.56908,6.7682,2.51589,3.60503,3.69151,4.30569,-3.31166,8.41474,1.57971,5.21918,2.05081,9.51078,-4.45976,14.1185,-1.27477,-6.18969
-# Adaptation terminated
-# Step size = 0.839587
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--17.3096,0.912766,0.839587,4,15,0,31.3288,0.620694,-0.117153,0.649115,3.58074,0.604721,0.878353,2.57891,2.57568,0.445331,3.12371,1.80518,1.41915,6.67667,7.43463,0.493523,5.8499,9.67562,2.40474,-2.0302,3.59475,0.0873912,8.74857,2.11082,10.6929,-5.0085,11.3629,0.861308,-6.89749
--10.1464,0.93777,0.839587,4,15,0,32.5462,-0.0706865,1.89177,0.822557,3.78565,1.11996,0.271527,2.68288,4.58357,0.904646,1.95541,4.56706,3.35728,0.894116,4.84047,5.96082,0.339995,-7.20997,3.46178,-0.171759,-2.74108,-0.7398,4.81157,3.09794,2.33757,-0.79112,8.34376,4.9156,0.749627
--12.7185,0.67664,0.839587,4,15,0,26.593,2.46045,-0.200071,2.06519,3.68712,0.913244,0.323938,2.21937,5.06525,1.74249,3.44541,1.95462,4.36932,3.30741,-1.75309,5.88666,7.98417,8.133,-2.13736,-0.727913,4.73638,1.72721,7.42687,3.5612,4.26402,4.29116,0.50127,-0.515827,3.18435
--21.9121,0.72534,0.839587,4,15,0,36.6168,-0.786572,2.09051,2.34394,2.5584,0.181011,2.71656,5.01596,5.15574,-0.572694,2.80129,6.2904,1.208,-2.02525,3.11356,-0.378917,0.485841,-12.4355,6.45374,3.37432,2.03893,7.30125,-9.25653,-1.81816,13.784,7.12022,4.63904,-1.00055,4.95936
--24.4295,0.746601,0.839587,4,31,0,46.3406,-1.14167,2.79567,3.5432,4.12733,-0.00733446,2.81835,5.1191,5.35262,2.94389,1.2298,0.078781,7.36294,2.68443,0.209894,4.1239,1.2356,6.23048,-1.35764,-6.45932,-0.12044,12.8427,2.53744,10.0367,-6.84839,2.10369,-6.95595,-3.87116,3.43937
--13.2944,0.998404,0.839587,4,15,0,32.2507,0.804589,1.13809,2.34351,1.78514,-0.157056,2.82529,1.3086,4.49866,-0.370975,4.00897,4.8129,0.204384,-0.64387,4.1213,2.07277,6.38609,-0.605417,6.26881,7.12493,4.66748,5.25367,-3.37893,10.1439,-4.61976,-0.936205,-7.21492,3.70253,3.53242
--19.0885,0.888344,0.839587,5,31,0,31.2566,-0.837124,0.342509,3.83456,2.37576,0.295952,2.44202,4.04857,3.56506,3.35508,0.694786,-0.846428,7.1997,0.868326,3.62227,2.38035,6.18395,3.01541,7.51933,1.16376,9.58604,-11.7958,9.26949,-10.3073,8.57619,4.40736,8.33156,2.8132,5.05767
--8.62617,0.987043,0.839587,5,47,0,26.0448,-0.0936385,1.4308,1.83786,3.68863,2.54515,2.77176,2.04696,3.57736,2.89679,-0.649151,0.844028,4.92749,1.25083,-0.303797,2.6546,2.06077,0.604308,0.122222,5.56491,-1.74444,3.11483,-2.87937,11.1858,6.78608,-1.49336,0.584578,1.21377,0.792087
--8.52597,0.796877,0.839587,5,31,0,22.7574,0.339932,0.197974,2.6214,1.97827,0.451773,0.908706,2.85267,4.0519,-0.144752,1.95108,1.33122,7.17966,1.88323,4.16695,-0.766786,4.95791,1.11973,4.40812,4.37393,-2.03716,0.0825178,0.0283813,9.29351,6.82287,-5.50786,-1.95985,1.18118,-1.85705
--7.70699,0.89241,0.839587,5,31,0,20.0046,-0.340792,1.68263,1.35757,3.98361,1.57934,3.29848,3.26915,3.91878,0.0412287,1.03885,5.52703,5.19055,0.387039,-0.281986,1.31643,2.15592,2.54522,-3.0874,2.55457,9.16929,1.90159,4.40138,-2.50582,1.32714,8.16222,2.39822,-2.54623,1.82385
--12.4207,0.773922,0.839587,5,63,0,19.6556,-0.561464,1.57532,1.31138,5.31039,1.22413,2.33539,3.48554,4.73979,2.3069,2.70082,0.8387,2.97959,2.54738,4.57001,3.5543,7.45151,6.04733,1.59773,-2.7553,-3.06654,7.67498,-1.512,-3.00375,3.65874,8.11145,-3.56572,4.04976,0.767614
--12.9715,0.610576,0.839587,6,95,0,31.2829,-0.386329,1.71925,1.25332,4.67971,1.53708,1.70224,3.17861,4.47618,0.667757,0.912153,4.56426,5.39174,-0.654437,2.81933,4.33467,2.16686,2.48615,-10.6278,-2.10427,0.531979,8.46743,-0.6198,-1.63101,4.77259,8.97246,-3.90837,0.716181,1.74823
--13.0471,0.967988,0.839587,5,31,0,25.5084,-0.639785,1.63089,1.32274,4.55734,1.40384,1.91472,3.41352,4.44684,1.09145,2.77372,1.18174,3.17264,2.13924,-4.17214,1.20095,3.52675,-0.718907,1.22355,-0.414132,2.72482,7.75053,-4.52771,8.43421,3.91267,11.0313,-10.5979,-2.27844,-4.92371
--13.1735,0.898703,0.839587,5,31,0,25.5453,-0.097206,1.34625,1.45127,3.09346,1.00043,2.82708,2.35782,3.91663,1.31681,0.926529,1.58738,2.81127,6.24864,9.11583,3.32742,2.28727,3.26812,1.46327,6.68648,4.92116,-5.75581,7.18683,-2.30296,4.64474,-12.0409,12.5966,8.82565,-0.422146
--15.1591,0.684304,0.839587,5,63,0,36.2606,0.137492,1.00695,1.41877,2.95638,1.22675,2.77068,2.65291,3.89321,1.05745,2.97534,3.75947,4.61976,6.72713,9.01321,3.56831,1.83398,4.77586,-0.529831,-5.93748,6.80883,4.30255,1.8687,9.02919,7.95081,13.7416,-9.07929,-3.42625,8.9413
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--19.6886,0.840268,0.839587,4,15,0,36.9974,-0.903444,-1.38112,2.26048,2.83501,3.07973,0.988266,4.89261,1.86006,4.20174,1.96097,1.70688,3.67963,-2.71204,6.2382,3.63371,4.83926,6.56019,-4.49396,8.03686,3.27317,0.72939,-4.20376,10.1619,8.55157,1.08433,3.33374,6.7643,-3.53416
--22.4138,0.830961,0.839587,5,31,0,39.3054,-1.21738,-1.5769,2.82296,3.12926,3.10832,0.483047,4.86897,1.90216,-1.64366,2.19296,4.08444,4.65934,-2.23716,-0.4377,-1.5458,2.75294,1.66004,-4.07523,4.36229,4.63175,-7.9949,-0.580358,12.9042,1.42532,1.09352,8.62012,-4.86445,-4.08595
--14.7341,0.999354,0.839587,5,31,0,31.8144,0.541223,2.932,0.741817,3.0954,-0.782148,2.64244,1.47967,6.26742,1.02235,1.13753,6.18536,3.30953,-0.714454,1.22964,3.60923,3.11257,-0.487853,-6.08039,2.15627,3.29286,1.53602,5.43875,-4.11904,0.798876,-4.02193,1.19259,9.00894,8.27586
--13.1559,0.953234,0.839587,4,15,0,26.9956,-0.959197,-0.839656,2.90101,1.95591,2.4536,0.710967,4.52669,2.75314,3.08713,4.65491,5.82527,5.54419,2.92364,3.85286,2.2137,5.76758,-0.0339377,4.37828,-0.441215,5.48658,2.64583,-5.03391,7.09527,8.20393,-0.154063,-2.59844,6.63673,5.17994
--10.1383,0.98993,0.839587,5,63,0,23.3133,-0.59619,2.61473,2.22621,3.29978,-0.669655,2.68893,1.41107,4.61798,1.86162,1.57834,5.49472,7.28105,3.46984,2.65799,4.76779,4.5294,1.20375,-1.23353,4.09371,5.75766,-0.141535,9.30561,-0.90471,0.0503751,1.88701,7.80687,0.932596,3.90359
--13.9429,0.949759,0.839587,4,15,0,24.7337,-1.09646,0.981817,2.96765,2.8242,2.27475,2.44538,4.68343,2.15879,-0.641329,0.96908,-0.264953,1.48194,-1.24116,1.08414,2.18191,2.9568,6.94567,1.02602,7.47721,-0.176526,3.2249,3.76364,5.75031,-0.961909,0.613356,13.7365,4.34455,-3.42319
--12.2777,0.997885,0.839587,5,31,0,25.5276,-1.29447,0.0298463,3.08856,2.06029,0.838589,3.56816,2.26929,2.55166,1.69261,2.4801,5.31458,6.51059,-1.15871,3.57184,2.25505,7.14624,1.63848,3.93721,2.79518,8.99562,-4.71211,4.84634,7.7613,-1.52233,4.78508,8.82646,12.3452,3.37705
--13.1631,0.830468,0.839587,5,47,0,33.3939,-1.28857,0.0149313,3.07803,2.05868,0.843455,3.57393,2.26934,2.54977,2.24719,1.69255,4.12226,5.00626,1.23819,3.06681,7.36186,0.776179,2.58824,4.60223,3.03799,10.3795,8.97626,11.0994,8.09303,0.98819,1.73186,7.86289,-2.07982,2.55329
--11.7624,0.893207,0.839587,5,31,0,26.1499,0.122823,2.43582,2.29937,1.44439,0.140129,2.16075,2.36065,5.95497,1.08421,-0.684741,2.30397,4.51282,0.240989,2.57093,8.81279,0.40222,2.48823,1.3078,0.472313,7.33396,-3.58128,-4.76031,1.6572,4.88652,-1.62834,-5.63601,8.38121,3.40404
--12.4852,0.963898,0.839587,4,15,0,22.9072,-0.850633,1.30385,2.79011,1.74734,0.632455,2.14141,2.50706,5.90802,-0.041289,4.79472,4.60113,3.98089,-0.540904,2.01709,-2.82197,8.55459,5.3804,3.38959,5.47335,3.98919,-0.551,0.69578,-1.53666,0.901183,-3.27147,-10.5934,5.6443,-0.419529
--11.5357,0.980598,0.839587,5,31,0,23.2738,0.470042,1.26038,3.4296,3.6751,1.64318,3.29307,2.77029,4.63768,-1.80335,2.23848,-0.169526,2.64642,0.569158,-0.402602,-2.5288,6.87108,2.19959,0.164577,1.33085,6.46036,2.99195,2.95637,9.48543,7.00139,4.66349,14.2736,0.867393,5.21077
--9.5214,0.991126,0.839587,4,31,0,19.5143,-0.39047,0.733434,0.4168,2.38529,0.444734,0.715389,3.29581,3.3612,2.28374,2.9025,4.42913,4.69721,1.48104,4.42581,8.3798,1.08627,6.81994,4.12154,0.395068,1.35964,-5.41782,-1.98468,0.379273,7.12563,0.794038,7.024,7.18121,4.07545
--16.827,0.917836,0.839587,4,15,0,22.6134,0.0041343,1.80118,3.63479,3.97546,1.66715,3.86664,3.24303,4.62535,-0.561764,2.35108,2.65735,6.71957,-0.0592426,-0.972254,-1.1477,6.56734,-7.53558,2.06124,4.9019,11.0878,-2.42764,-4.66167,-1.06904,-0.622654,5.77566,5.81208,5.03898,-10.58
--11.449,0.960716,0.839587,5,31,0,25.8211,0.440658,1.5497,3.0784,3.50993,1.54913,3.42139,3.25325,4.77018,-0.511883,2.33927,2.77568,6.89315,3.08512,-0.173029,0.845151,5.71013,9.53615,1.98218,1.08653,-3.1165,5.8306,7.69216,4.04229,6.14448,6.6349,-3.13566,-3.00456,7.90753
--11.9478,0.993381,0.839587,4,31,0,20.6856,-0.394524,0.235335,1.46911,3.18325,1.42072,1.65127,2.38229,3.4616,1.18419,2.64995,1.78437,7.30475,-0.719777,4.22073,6.50996,1.6416,-6.67504,0.76576,4.38914,10.0892,-1.46969,-4.34725,6.33606,-3.3281,5.41896,-7.14875,2.90945,13.0226
--5.60775,0.837055,0.839587,4,15,0,17.7582,-0.39709,0.572305,1.35198,2.92728,1.45452,1.71314,2.76124,3.62159,0.796341,1.11952,4.09051,0.73756,1.86546,0.313083,1.40277,4.6,4.34437,1.04362,1.72291,9.3857,-2.35104,-3.12972,1.40545,-0.930727,2.41251,-1.65875,-0.724094,4.75671
--10.9976,0.724742,0.839587,4,15,0,23.5131,1.07651,1.52118,2.48203,2.69755,0.481617,1.85634,3.53955,3.45761,-2.5925,3.87654,3.61608,2.91348,5.57623,1.47133,2.15077,3.3178,2.87187,-5.18915,-1.62389,10.5693,1.22403,-7.94447,0.515944,2.74631,4.76864,-0.416121,2.75248,5.59898
--12.8265,0.768437,0.839587,5,47,0,27.3685,0.148403,1.75725,2.35434,2.44025,0.93856,2.21868,3.1515,3.56341,-2.73208,5.46737,2.50654,2.0681,1.72196,6.69235,3.90636,5.95882,-0.287287,8.88946,8.62843,-2.67124,3.75038,6.62349,0.539519,6.80937,-2.86,9.53164,-4.65993,-0.95938
--12.1054,0.658855,0.839587,4,31,0,25.9918,0.0638667,-0.411417,2.15268,3.86874,1.50258,1.84439,3.38857,4.37325,3.39944,1.41605,5.00712,3.3367,-1.36102,5.17056,2.37073,3.85027,0.466777,9.25274,10.8621,-1.9264,5.21127,10.807,3.37141,3.28037,-6.33676,8.52028,-1.492,4.48058
--15.6794,0.624807,0.839587,6,79,0,26.6358,0.720903,2.7416,2.63025,2.76937,0.140203,1.26715,2.82356,2.62023,6.1429,2.39885,3.05897,2.6697,-1.42692,6.24865,4.17491,1.42512,3.5056,5.1008,9.97072,-0.909194,-8.20481,-4.85772,0.6829,2.53012,4.91894,-4.15551,8.62669,5.07623
--12.8221,0.818058,0.839587,4,15,0,26.7841,-0.66036,3.39223,2.34756,3.24031,-0.984237,2.17495,2.11448,4.5443,-1.9941,0.680422,4.58887,4.98827,2.27201,-2.99026,-0.0530216,8.21618,-3.4348,1.7421,4.31714,0.874036,-3.07488,-3.42962,-0.0114133,6.16074,-0.103463,1.45869,4.3269,7.35635
--9.66506,0.98878,0.839587,4,31,0,23.0841,0.958879,0.449569,2.23258,3.47564,-0.23272,3.09313,2.37379,3.60199,-1.25445,1.81566,5.68917,4.40784,2.0228,-2.96263,-0.570615,8.90756,-1.40428,1.69564,4.18016,2.67183,-4.38519,-3.24443,-0.352755,2.72445,2.17291,2.5328,8.09458,7.70886
--10.1011,0.784169,0.839587,4,15,0,20.7998,-0.872598,1.57565,1.96097,2.74095,2.18411,0.857584,3.54162,4.25852,1.64682,1.24585,4.87223,5.46179,0.0261911,6.7867,6.66798,-1.16932,1.4377,6.21872,-0.283288,4.98612,6.59663,2.07198,4.32004,4.40872,3.46903,8.72993,5.07007,13.4223
--10.2585,0.909639,0.839587,5,31,0,20.6888,0.223678,0.802335,1.5913,3.15724,0.272139,-0.365751,3.41519,3.59399,1.46927,1.78079,4.69071,4.72701,-0.559306,5.27499,-0.324078,6.85765,1.31892,-3.06603,5.76575,3.66978,-2.72679,-1.51272,4.46457,5.26846,-7.76544,-4.59136,-2.89061,-3.73507
--19.1242,0.685198,0.839587,4,15,0,27.5,-0.873185,2.33614,1.65821,1.34717,-0.732394,4.72221,3.24133,4.82181,1.31545,2.06649,1.62662,5.75933,1.90038,3.20975,4.92871,-0.369919,2.55857,-7.66145,8.12999,10.5573,-3.22993,4.37219,8.96895,-0.619409,-6.61122,-3.09394,-1.53597,-2.59674
--17.531,0.996254,0.839587,4,15,0,34.7953,1.57797,1.04554,2.26534,3.88856,2.63649,-0.00426793,1.84081,4.6263,0.533331,1.67311,5.31314,3.77901,2.54798,1.58857,0.036305,9.36536,3.93606,9.14144,2.23669,0.763566,-0.597701,8.00659,11.4914,12.1255,-8.62622,-0.788683,0.758768,-6.34185
--20.2375,0.942329,0.839587,4,31,0,37.6691,1.79432,0.611979,2.38007,4.00509,2.39464,0.043687,1.54838,4.706,1.91674,2.41195,0.813214,3.86149,-2.85461,3.86689,1.38886,8.6947,-8.27016,-0.587169,2.69507,12.1409,-2.31575,1.66072,10.9933,11.7707,-6.11939,-9.40393,8.89033,4.50475
--20.8409,0.980919,0.839587,5,31,0,39.1992,0.899762,0.639018,1.66498,2.61254,3.38112,0.792454,4.16646,4.97781,-0.710188,1.72206,6.27497,4.22826,-2.70798,4.49836,1.784,9.69085,3.43746,4.09156,-0.34458,11.9992,8.12673,-0.456892,-2.63158,-8.62695,9.24148,13.3536,-2.6059,3.64091
--15.4453,0.865795,0.839587,5,31,0,34.8023,1.23311,1.14976,0.77969,2.37836,-0.0139242,2.32558,1.28026,4.78853,-1.35272,-1.47581,5.98159,4.23763,5.07209,2.6252,3.62464,-0.834095,0.662598,2.54594,6.78636,-4.02755,-3.84727,6.50394,7.66763,9.81885,-2.79928,9.41072,-0.313684,0.0459655
--12.2472,0.998809,0.839587,5,31,0,30.6259,-1.2693,0.656456,3.0972,3.70948,2.0694,1.6481,4.66793,3.26848,-0.271712,2.52419,2.17094,4.25046,-1.81608,-0.28699,3.38235,3.09034,-4.91575,3.97995,0.259465,6.50339,5.11832,-2.30367,-1.03555,-2.11798,1.49026,-13.8742,4.07949,7.5114
--14.068,0.876102,0.839587,5,31,0,26.6644,-1.54207,2.41098,3.12626,4.66668,1.5592,2.47784,3.94193,5.00873,1.79692,1.13938,3.6445,4.15341,-0.681745,0.710242,3.36777,3.16589,1.85254,8.00448,2.0599,2.15824,-6.63885,9.22439,-0.486619,10.2734,0.870627,17.5864,1.7446,0.256944
--13.3234,0.996358,0.839587,4,15,0,23.0199,1.48837,0.385745,2.1822,3.06303,0.430663,0.755869,2.74709,3.42828,0.723028,2.3384,4.04148,3.55847,4.90311,-3.52598,3.1303,5.44044,5.26557,10.8505,-0.648511,8.29837,-6.07438,3.52927,1.58001,11.1934,3.21138,13.452,3.89866,3.75656
--15.9762,0.680905,0.839587,5,31,0,30.7479,-1.3222,1.71359,1.7831,2.9557,1.48096,3.05135,3.07601,4.37111,1.38948,4.91319,4.28789,0.464787,-2.86441,7.34626,2.86411,2.41941,-0.388583,-5.93528,7.40427,7.13985,7.59566,-5.09539,0.328369,5.27282,-6.90309,2.61963,0.629162,-10.0222
--18.3702,0.750309,0.839587,4,31,0,30.9226,0.0665266,0.852099,4.51707,2.40746,1.051,4.158,3.14396,4.79819,0.436068,-0.34362,2.03146,6.53567,7.10945,-2.34688,2.98796,8.06018,10.544,1.56109,2.13247,0.205336,9.59703,-2.24944,2.80602,7.1171,2.80268,0.577638,10.576,-1.61392
--11.3445,0.993681,0.839587,4,31,0,32.9205,0.150612,0.741511,0.29845,4.29596,0.223671,1.34816,2.81992,3.78735,2.12839,1.14438,0.405555,4.85056,0.0388847,1.09908,-0.246072,7.77793,1.87692,-4.18915,2.69987,6.04082,1.64833,-7.6365,4.36644,8.66667,7.12336,-6.44058,9.23727,6.06697
--11.5595,0.807041,0.839587,5,31,0,23.4633,1.80323,0.618497,0.645638,4.20749,0.443443,1.44432,2.63673,4.76914,-0.341328,3.47961,5.94039,2.98207,3.26079,1.46979,2.54461,0.119772,5.59157,-2.46694,2.72516,5.76211,-1.14447,-5.59174,-0.109341,11.1115,5.70071,4.31359,2.44397,-1.82036
--12.1114,0.992216,0.839587,5,31,0,24.0437,1.28199,0.737472,0.941712,4.72224,-0.134786,1.50033,2.97878,4.2107,-0.170063,3.68388,4.90823,3.01279,-0.466946,1.05727,0.0534928,9.16081,-3.69622,7.6515,2.13841,2.93883,1.9255,3.58381,0.781605,-4.37978,-5.22424,11.694,3.00469,2.56769
--10.0655,0.88089,0.839587,5,31,0,26.964,1.14843,-0.0362419,1.07881,3.79814,1.46804,1.35988,2.53834,3.80731,1.68738,-0.605384,1.16263,4.58353,0.961763,2.96189,1.65136,9.16149,3.66625,0.361581,-1.63098,2.82459,-2.26378,-3.37956,4.35479,11.8092,8.61928,-5.4933,4.34774,3.52824
--9.10161,0.992752,0.839587,4,15,0,22.3397,-1.0329,1.73044,2.67476,1.92101,0.588666,2.6232,3.80226,4.29621,3.59645,2.81311,4.07685,5.25085,5.27459,3.83651,6.5588,4.56025,9.30316,0.535716,-0.359556,2.59298,-0.779866,4.63156,5.69678,8.96805,3.46612,0.359956,4.78293,2.96754
--10.9654,0.483129,0.839587,4,31,0,29.2231,0.92541,1.07506,1.08831,4.14461,1.32892,2.69406,1.93565,3.64022,-1.18565,2.06555,3.60115,8.58682,-0.197838,4.14698,6.53251,1.29266,7.41866,-0.237846,1.19754,4.83418,-0.879056,-1.0742,7.63841,10.8343,-4.07089,-1.62331,4.13194,1.5988
--14.81,0.695267,0.839587,5,63,0,25.5705,-1.08218,-0.764141,3.20637,1.1026,1.26531,0.0699188,3.96562,4.27187,3.63076,3.07694,-0.235184,2.58238,2.41008,-1.92547,8.35825e-005,5.64272,-0.369475,6.82397,5.1267,1.9764,2.88429,-0.596777,1.37886,7.0371,4.67739,1.67943,13.9789,0.280176
--14.7315,0.884882,0.839587,4,31,0,30.409,-0.00431764,1.3361,0.0309576,3.19817,0.778952,1.70673,3.24208,2.84074,3.16218,1.89055,-0.678347,-1.17322,-1.75536,6.61175,5.333,1.07055,1.78012,-2.33097,-1.25162,7.09718,-6.44256,1.31088,0.294922,0.293916,0.966222,0.555536,-4.74941,6.27538
-#
-# Elapsed Time: 0.032 seconds (Warm-up)
-# 0.015 seconds (Sampling)
-# 0.047 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstan/output_warmup4.csv b/arviz/tests/saved_models/cmdstan/output_warmup4.csv
deleted file mode 100644
index 69cfc9319a..0000000000
--- a/arviz/tests/saved_models/cmdstan/output_warmup4.csv
+++ /dev/null
@@ -1,248 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 18
-# stan_version_patch = 0
-# model = test_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 100
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 0 (Default)
-# data
-# file = (Default)
-# init = 2 (Default)
-# random
-# seed = 721297525
-# output
-# file = output_warmup4.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,y,x.1,x.2,x.3,Z.1.1,Z.2.1,Z.3.1,Z.4.1,Z.1.2,Z.2.2,Z.3.2,Z.4.2,Z.1.3,Z.2.3,Z.3.3,Z.4.3,Z.1.4,Z.2.4,Z.3.4,Z.4.4,Z.1.5,Z.2.5,Z.3.5,Z.4.5,Z.1.6,Z.2.6,Z.3.6,Z.4.6
--40.2408,0,4,0,1,1,52.9811,-0.911677,-0.74393,-0.0384146,-1.38241,-0.369228,0.744203,-1.84863,1.66237,-1.79712,1.48203,-0.392856,0.0999244,-0.192028,-1.21838,-0.62791,-1.42826,0.897633,1.89757,-1.28889,-0.942528,0.0751593,-1.29244,-1.64417,-1.01905,1.34992,1.79509,-1.5587,-0.141753
--40.2408,1.48915e-032,2.33506,1,3,1,49.9456,-0.911677,-0.74393,-0.0384146,-1.38241,-0.369228,0.744203,-1.84863,1.66237,-1.79712,1.48203,-0.392856,0.0999244,-0.192028,-1.21838,-0.62791,-1.42826,0.897633,1.89757,-1.28889,-0.942528,0.0751593,-1.29244,-1.64417,-1.01905,1.34992,1.79509,-1.5587,-0.141753
--25.399,1,0.230236,5,47,0,53.9983,1.57898,2.28379,3.30425,5.94291,2.38524,3.27444,6.62202,6.46026,4.20733,0.382482,1.903,4.45174,-1.06886,-0.272011,2.51159,1.0869,-1.82513,0.086033,-1.40807,1.29392,3.94344,0.702045,-0.56303,-1.36999,3.18112,8.2887,-4.83899,-0.533591
--15.6181,0.997544,0.239791,6,63,0,39.0915,0.0862465,1.11554,1.82589,0.0841481,0.46299,0.765856,1.08473,4.99742,3.62206,-0.35318,3.12988,5.54209,3.37724,4.88646,1.87208,5.42626,7.36652,4.72044,9.56036,5.22155,-5.79676,0.944533,9.90731,5.05998,4.31046,-0.454906,6.8344,2.2996
--21.9736,0.962173,0.322064,5,63,0,38.5565,-1.59723,1.52003,3.00505,5.77275,1.91303,2.19672,4.81247,2.31504,3.66196,4.5402,5.5989,6.68521,0.845974,10.7172,1.92604,4.40579,5.04492,6.23279,5.8395,3.82478,-8.23555,5.18408,10.751,4.30083,5.39787,-1.00244,4.95042,6.66348
--16.3335,0.999801,0.449805,6,63,0,35.5037,0.354986,2.40505,2.91494,4.57335,1.8807,1.0821,3.16101,4.16678,-0.872214,-1.74013,-0.888819,1.72585,0.86683,9.37379,2.20581,4.81375,-0.442069,-0.0947791,0.430547,7.9752,3.96395,-5.93703,-7.42494,5.59159,-1.60648,4.55076,1.9524,0.0933505
--17.33,0.888127,0.762725,5,31,0,32.1658,-0.559084,2.18396,1.42759,0.816487,2.29026,3.40065,3.13364,3.13385,-0.601609,5.84713,3.83875,5.61518,3.58413,6.86763,1.90607,7.27112,3.21876,6.15072,11.3215,1.04428,-1.3005,8.53553,13.5735,0.595448,2.33052,-1.84471,3.70451,4.25114
--17.9167,0.635632,0.961524,4,15,0,35.3348,2.03634,1.54554,2.01104,1.57264,3.53873,3.06708,1.96708,1.08564,2.56001,-0.045237,1.58705,2.63583,-1.59004,-0.114216,-1.47261,6.9255,-2.02982,3.04756,1.92754,-1.74485,-3.84086,-0.969539,3.43965,8.82781,2.48496,2.1002,1.05964,4.03292
--16.323,0.994608,0.560795,5,31,0,29.5874,1.27433,1.12311,3.43678,2.25155,3.0686,3.34087,2.82411,1.97942,1.80108,0.540837,1.52007,2.86568,2.80565,5.8199,5.54229,-3.14958,4.26849,1.58867,5.22889,9.10933,7.07045,7.10558,0.711972,-0.0959076,-3.97181,-2.65851,8.02519,1.06084
--18.9128,0.798286,1.02247,4,15,0,31.6423,-0.360134,0.523928,2.65763,3.39675,-0.886653,2.25896,4.97218,5.06827,-0.613758,4.57536,5.91951,5.11712,-2.80592,-1.67539,-0.0755035,11.1914,2.46492,1.26354,4.10691,-0.132682,-0.164608,7.25193,0.195309,11.733,13.3877,-9.34168,6.1109,0.816674
--14.2688,0.614223,1.01373,4,15,0,35.1322,0.46192,1.35219,1.36461,1.77559,2.58053,1.73891,1.39428,2.53922,-1.86266,-0.388615,2.02474,2.7209,4.02696,-0.813568,0.989843,4.45253,2.05501,-2.43325,0.020331,9.50817,2.70853,-3.13171,5.82797,-4.12322,-5.73697,10.6743,-2.59425,7.92908
--14.2538,0.998415,0.565197,5,31,0,30.6475,0.895439,1.67452,2.17746,1.70662,3.22106,1.43179,2.24602,3.46006,-1.78879,-0.758425,1.87484,2.75856,2.05436,-2.80701,2.43147,3.29599,0.353759,6.29181,5.85331,-0.885124,-0.0390908,10.7281,0.996347,9.01109,-9.42951,7.47653,8.40777,3.9964
--13.1167,0.607201,1.06493,4,31,0,31.8217,0.179317,2.25604,2.38575,2.83737,2.69978,2.27207,2.99377,3.44459,4.14407,4.42704,4.39889,5.28683,1.80626,7.82818,-0.52391,7.67755,-3.77671,-1.49648,3.9712,2.60551,0.923913,1.54317,-2.70478,2.00222,0.211406,9.02664,8.64181,-7.20396
--10.0526,0.896022,0.587628,5,31,0,24.1543,0.0296381,1.06993,0.719692,4.00706,1.25108,1.41644,2.14729,3.02184,-2.57888,-0.954049,3.22416,2.28333,4.83428,1.11624,1.13137,1.41874,-1.42192,2.26385,3.97024,3.72231,7.02,2.15205,5.12831,-0.310198,-1.28998,1.51511,7.25891,-6.2377
--12.3202,0.88588,0.805174,4,15,0,21.0055,1.20498,0.902226,3.37609,1.7904,-0.0452538,2.60652,4.40638,4.13102,-3.01437,-0.949227,3.74332,4.70496,-2.21158,3.01369,4.44798,7.01097,6.01236,-1.02268,2.35602,4.02303,2.4029,5.43918,0.0640483,2.00824,-9.23406,0.902433,0.372015,-2.12836
--9.74258,0.769986,1.06746,4,15,0,22.2942,1.23203,1.26289,3.50562,2.09837,0.0889444,2.46919,4.13898,4.02265,-3.5045,-1.28601,2.46036,3.45326,4.20352,1.43269,1.67682,3.45929,-3.7637,5.49346,3.91387,4.0538,3.17523,0.0985123,1.1771,2.26005,1.49497,4.22738,1.23312,5.8492
--12.9124,0.736863,0.988492,5,47,0,21.1159,-1.24117,0.0147336,1.36139,1.95741,-0.151039,3.89271,1.47925,2.92126,-2.66947,-1.44233,3.60709,3.79509,-1.55191,3.54394,2.40341,7.57142,4.0702,-1.55775,2.05373,5.20877,-0.663296,2.57134,3.21607,7.47778,-0.582713,-3.71815,-0.910806,-2.05662
--12.5223,0.887943,0.829211,5,31,0,26.7509,0.115805,0.309562,0.722145,2.13564,2.08307,-0.203246,1.78542,4.36241,2.10576,3.86426,5.02725,6.35093,-2.52531,1.81779,2.13715,4.90245,0.074769,4.25885,0.0905843,6.78038,1.34997,5.47824,-3.21487,12.6983,0.0692012,-7.79357,0.452673,2.24305
--18.345,0.350444,1.10356,4,15,0,34.7399,0.00715556,3.08309,1.43847,3.3567,0.820645,-0.414117,0.594254,5.68284,-2.43687,3.64937,2.63192,4.18228,4.33262,2.58285,5.64652,2.19397,1.98901,-0.757062,6.12832,-0.946109,9.17454,-0.70389,7.59338,-5.60084,5.95409,4.94573,2.44021,1.08584
--14.1497,0.989367,0.290778,6,63,0,29.2998,0.0587484,0.132006,2.14998,2.98867,0.714783,3.85072,4.88447,2.82618,-4.05659,0.823444,6.15316,5.51857,-2.29036,1.27806,0.855475,5.67894,2.26793,3.91873,2.16582,6.74813,-3.27796,0.628768,-1.23637,10.3737,-4.3691,4.34677,-4.13527,-1.48184
--13.7992,0.998677,0.526487,5,31,0,25.242,-0.243022,1.99457,1.87709,3.3651,1.45135,-0.0215868,1.22811,4.94986,-0.818825,1.2747,3.24181,5.15295,2.71229,-3.38383,-1.17886,1.2233,2.44824,4.21409,2.39001,0.924905,4.80287,2.93372,7.39222,-2.36114,10.6974,-0.0603038,13.4297,8.69976
--10.3886,0.975941,0.970903,4,15,0,23.5419,-0.364051,0.295084,1.89111,2.71466,1.01169,0.0743849,2.0245,4.05491,2.64231,3.05245,2.57209,2.71309,-1.07318,5.17778,-0.0951594,8.71467,-5.41365,5.66184,6.5501,7.83416,4.47218,1.41484,8.94756,0.858467,5.81977,-2.46107,5.43264,2.49182
--13.5353,0.334839,1.65857,3,15,0,23.8009,-0.341401,1.65311,-0.249532,3.29096,0.803403,3.18091,2.71206,4.2172,-0.339456,4.2195,3.02625,6.22141,3.14503,0.366842,-0.0397112,7.98294,-0.431756,5.21674,3.79701,14.2123,7.8996,2.70708,7.12521,-1.59648,4.16699,-3.72914,5.18105,9.35168
--15.1609,0.997831,0.435711,5,63,0,26.7033,-0.188392,1.90692,-0.234803,3.14154,0.744583,3.1767,2.71877,4.08583,2.266,-0.243552,2.94156,1.86191,-3.2443,1.55741,3.17568,3.16034,-1.4029,7.18649,4.07568,4.41492,17.3781,-3.43186,1.68917,0.0400794,-4.6565,-1.98502,-1.49781,11.0547
--16.183,0.787961,0.791419,5,31,0,30.6313,1.86769,0.631495,0.146983,1.95741,-0.545782,3.49912,1.6703,4.38647,3.23247,1.88566,2.68976,0.741264,3.56354,2.45518,3.75027,0.992404,6.04021,-3.31554,2.27686,2.52015,-10.6256,8.50319,1.6149,0.100161,-0.554924,0.564316,5.42193,0.581767
--11.7735,0.895856,0.781403,4,31,0,27.6281,-1.82663,1.46401,3.8284,4.02293,2.37831,0.469634,4.17699,3.55404,1.98511,1.93246,2.67776,4.14778,0.731512,1.3234,3.19243,-0.188723,4.93351,-4.88919,4.39009,5.33964,-4.93211,2.7128,4.56675,-2.67045,0.328196,2.23041,3.05428,3.54222
--13.694,0.632448,1.04771,4,31,0,30.987,1.61895,1.401,4.16321,2.67326,0.499167,3.32265,2.14676,4.72843,1.38252,1.58207,-3.24322,3.91069,1.61202,1.31167,4.29689,-0.267938,3.90317,-1.57061,3.75405,5.01896,-5.69147,0.714764,1.64473,0.856795,3.0618,-1.44829,5.16377,2.09097
--17.0463,0.995089,0.667081,5,31,0,30.4549,1.88259,-0.285653,3.44285,3.67396,2.40957,2.0987,2.16069,4.86556,2.15942,1.94068,-2.2446,2.64172,-1.11129,-0.576231,2.98839,9.88384,-0.960497,6.684,0.767134,3.0613,8.3808,-0.0490733,5.06059,6.75412,6.79882,12.2372,-4.37501,3.8116
--16.5576,0.913797,1.1751,4,15,0,31.2573,-1.24138,1.99465,0.9781,2.83093,0.439084,1.739,3.66107,4.13577,1.567,-2.5954,2.54942,-0.0454085,-1.74776,2.40859,4.44705,6.49592,-1.27678,12.5788,-1.12626,-1.03488,3.02464,1.7221,0.914537,9.5147,4.62776,14.6659,-0.931772,8.70087
--13.5181,0.300648,1.63819,4,15,0,31.9855,-1.15847,1.63878,0.674036,3.15052,0.435214,1.81144,4.10719,4.03422,-1.43438,0.576227,4.30077,6.07163,-0.110902,6.1405,1.29358,2.50454,2.25658,8.53215,-0.259109,0.326233,-9.85799,-0.386114,-1.8615,5.70419,-3.74161,-11.0857,0.557949,3.83087
--9.83773,0.994799,0.423642,5,63,0,22.7861,1.35682,0.977052,3.74066,2.72572,1.54994,2.30921,2.58343,4.18426,-0.691737,4.85903,3.48857,4.60382,2.08898,-1.79157,4.96439,5.33387,-2.47923,-3.24125,1.86718,9.25486,-6.9453,3.06165,4.23678,-0.581884,-5.17787,1.42196,3.69191,3.0601
--19.8866,0.775166,0.738102,5,31,0,30.6766,1.8247,0.456069,3.20295,3.00195,0.930117,3.86986,3.51458,5.83925,4.36142,1.02459,1.79509,3.5813,-1.58523,4.75271,-4.92046,1.76443,4.28507,1.31448,9.95675,3.51726,-4.9978,7.29359,8.18567,-3.76859,-6.44642,13.0136,-0.0581424,4.59651
--15.4295,0.998781,0.705234,5,31,0,28.4131,-1.20424,1.56796,0.352787,3.01308,0.255681,0.355819,2.64094,2.90057,1.44668,2.90501,2.68288,4.01006,-2.7601,2.18828,-2.33037,0.990493,6.99256,3.65099,9.93561,2.14729,-5.60252,7.46808,4.14472,-2.59211,-3.73558,14.2905,-0.234611,7.19804
--18.5072,0.66135,1.22557,4,15,0,32.6658,1.05572,0.0147449,2.84572,3.94076,0.302357,1.14132,3.19564,5.14969,1.45026,0.779685,2.49826,4.50288,0.626386,1.1376,-1.83641,1.74072,3.98107,2.53409,16.9145,10.0881,-4.0921,4.43587,12.3543,-0.382624,-7.30726,11.5114,-5.33637,5.1615
--11.8007,0.881218,0.863106,4,15,0,30.1714,-1.00559,-0.827656,0.0299341,2.73085,1.34806,1.78492,1.96383,3.72465,1.88109,2.78841,3.36908,2.93893,1.77072,5.23794,6.74896,5.64723,6.42938,3.99819,1.54639,4.20548,-4.28102,4.86857,-1.53323,-0.00195841,-1.90514,4.30731,-5.80258,13.5842
--15.1028,0.381785,1.08959,4,15,0,34.7327,-0.641775,-0.791003,-0.0702397,2.55077,1.06124,1.75524,2.03546,3.85389,2.45794,2.1984,3.84997,2.47116,-2.94867,0.625829,-2.71747,5.05772,-3.97988,0.263061,4.81563,3.56219,1.37901,6.3006,8.70666,9.02803,-11.3521,3.0221,15.128,9.05239
--14.3124,0.996071,0.372409,6,63,0,30.1675,0.0956265,-0.577004,0.684231,2.59352,2.0117,0.703174,2.46777,5.41775,-0.725505,2.61993,2.29284,6.25215,2.44116,0.227235,4.30307,1.51134,6.59939,1.55147,8.24839,3.55079,-1.93087,7.39294,-4.26368,11.0056,0.0548432,1.33853,7.69074,18.2091
--9.39268,0.988121,0.634662,5,31,0,27.619,0.133695,-0.710822,1.65136,3.55947,1.178,0.858134,3.01514,4.56729,2.44714,2.14897,2.23088,1.0091,2.17641,0.332403,4.48543,4.67899,10.2734,2.55479,0.477372,8.36495,-4.56516,2.45725,5.26358,0.563238,-3.84833,6.26794,3.5941,4.04096
--19.5905,0.593039,1.05099,4,15,0,28.9662,1.12632,0.184068,1.98098,4.29264,3.32019,0.314579,2.49034,3.98879,0.323943,0.63388,4.46065,-0.483574,0.457457,3.61295,2.07519,1.43286,-7.18641,-1.10402,9.34188,-3.73686,11.731,-0.52881,10.1256,2.99683,-0.514546,-2.72561,6.54741,9.3342
--15.0992,0.988871,0.630852,5,31,0,33.6556,0.136204,-1.24123,1.83164,2.49637,1.82973,0.407945,1.98808,4.93564,-0.129573,0.867912,4.48264,0.921021,-1.51414,3.45218,4.84116,3.23997,8.56568,4.61555,-3.39188,9.73433,-7.31066,5.36829,-1.32054,5.14902,2.35144,7.74044,9.61435,3.58751
--7.84343,0.998191,1.03862,4,15,0,23.0939,0.937532,0.883612,3.06109,1.84016,-0.0789411,2.18296,1.67693,4.6846,1.49513,2.7829,2.3491,4.92015,5.09552,-1.04121,3.36769,4.94204,0.795133,1.37384,5.68883,3.42178,5.41386,3.62351,-5.06647,5.72393,6.62796,1.98696,-0.365604,5.57218
--11.2867,0.1729,1.73738,4,15,0,19.3768,1.0509,0.803819,3.13406,2.04086,-0.255371,2.29588,2.10103,4.95318,3.78255,-2.05051,1.52294,6.22533,3.09941,-3.53184,1.45259,4.93344,2.71847,2.45234,6.79799,3.76146,5.4954,0.1173,5.18819,6.94004,-5.40213,2.61477,4.01791,4.3368
--12.4058,0.970499,0.368662,5,31,0,24.689,-0.538102,1.78679,2.31864,2.68038,1.29058,1.38343,2.4424,3.43626,-2.99747,6.53405,5.4737,7.49317,-2.14538,6.42525,5.19513,3.23764,-1.42349,1.09024,2.44067,5.16339,4.04417,0.876947,6.63595,10.3789,2.59257,-2.88133,9.40391,5.26035
--10.907,0.977697,0.575782,5,31,0,24.3312,0.628638,0.413863,1.71539,3.56042,0.889886,2.75356,3.56495,4.61455,3.4073,-1.40742,4.59276,5.54154,2.26684,8.72686,7.74806,6.347,-3.06464,1.43624,0.898345,5.71328,6.90786,-0.596785,5.35465,7.96827,6.37141,-1.67419,6.08409,5.04645
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--14.5839,0.556529,1.18918,4,15,0,29.0271,-0.806902,1.22878,3.0587,3.09929,0.107625,1.73879,3.91996,4.28373,-0.636191,2.8677,6.91966,5.88809,-1.90676,-2.10107,7.65953,4.70397,4.07973,-1.75129,10.8923,7.6908,0.685194,8.0969,4.10218,-4.27375,-6.97064,7.47415,-4.4784,2.91709
--13.1044,0.797669,0.756385,4,15,0,29.5972,0.778516,0.729489,0.929475,2.93615,1.90877,2.29803,2.10247,3.81076,0.959734,-1.26706,5.91915,3.86115,6.57481,-0.867344,7.82999,2.17278,3.63175,-3.9545,5.90523,6.52001,2.85785,6.78616,8.37433,-0.20186,-3.96777,9.11352,-5.243,3.11505
--12.3166,0.730357,0.761696,5,31,0,27.2837,-0.782635,1.31716,3.28331,3.24396,0.0945582,1.75213,4.19874,4.20331,0.679404,3.85633,2.90635,4.26253,4.29998,-1.97073,9.09541,2.26556,0.79354,0.409925,1.28124,5.65708,2.33399,-2.80897,-3.17852,8.83268,5.28662,-3.64077,17.8841,4.16761
--8.83996,0.988904,0.675762,5,31,0,24.3859,-0.837865,1.38969,3.30192,3.18759,0.0732604,1.68627,4.08883,4.2142,1.26093,-0.0575198,3.16715,3.60829,3.48307,1.78593,0.584472,9.37536,-2.20408,-0.0877793,8.30647,2.4841,5.2341,3.94443,0.433221,4.81253,-9.24623,3.42927,5.30042,6.25772
--16.9398,0.594026,0.973865,4,15,0,27.9589,1.01912,0.717182,0.651853,3.78321,2.1954,2.68801,3.07372,3.67464,2.279,0.170965,0.274305,0.600512,-0.981782,-0.242413,3.02799,8.79058,5.88535,6.32823,-3.2698,3.55634,-2.46625,-0.816868,4.67913,1.77113,21.7632,-0.529179,1.06019,0.820935
--17.476,0.858633,0.66999,5,31,0,33.0671,-1.02876,1.35283,3.20709,2.14147,-0.276601,1.58334,2.63217,4.44075,4.05121,7.09534,1.59196,3.87008,3.01249,4.2483,2.98392,-0.795397,-2.64437,-2.80983,10.7276,5.4877,1.6727,9.55445,-5.30059,4.08972,8.03351,-3.82217,-3.67662,-4.04901
--13.4662,0.86523,0.755709,5,31,0,31.7553,-1.08499,-0.280776,0.886096,1.65188,1.31035,2.20501,2.09916,4.51269,-1.6218,-1.83603,4.44592,4.22282,3.23791,2.41291,4.28647,1.35906,0.0784515,7.18499,-0.262252,-0.375228,0.159479,-0.588849,13.5147,3.61323,-6.69314,6.30792,8.22987,10.4017
--17.2161,0.844388,0.861936,4,15,0,28.7431,1.77337,1.71689,3.96828,4.55764,0.844125,1.66893,4.02086,3.50632,2.56619,1.45421,4.19521,3.25193,5.84813,-1.34235,0.95127,0.956831,-2.04014,3.9154,-5.40385,-0.551959,-2.68278,1.32384,15.887,5.75556,-3.5795,4.91184,7.52885,10.8129
--15.8637,0.980149,0.945003,4,15,0,29.976,2.1192,1.13943,3.60195,4.40416,0.33997,2.76581,4.18282,3.3001,-0.139911,2.08383,1.64223,4.8568,-0.348271,6.74381,-1.04796,7.24192,9.10331,4.91386,4.35117,1.15403,-0.180753,-0.0453957,10.7702,5.23275,-5.00183,10.3399,11.6819,1.87083
--11.3767,0.822259,1.32779,4,15,0,21.9881,-0.724814,-0.980689,2.90638,2.80639,1.8499,0.648759,4.00498,3.3148,-0.0356002,1.87653,1.88496,4.47731,2.23353,0.478871,1.00196,0.201602,-6.30849,-0.514079,1.32463,6.75658,0.698743,5.95953,-5.37294,5.86941,4.60216,-2.37891,-4.19325,4.77658
--9.2447,0.757247,1.39444,4,15,0,19.2372,-0.704172,-1.08672,2.76074,3.06906,1.78198,1.24258,4.11819,3.67016,0.349452,2.41828,2.2857,5.44824,0.740398,3.27072,3.97689,5.20461,8.75818,2.92298,2.58472,1.7037,-2.01239,0.0892322,10.7579,1.00799,2.93599,1.04793,-2.41191,-1.63781
-# Adaptation terminated
-# Step size = 0.893525
-# Diagonal elements of inverse mass matrix:
-# 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1
--14.5637,0.923055,0.893525,5,31,0,25.3697,-0.140089,3.02032,1.30538,3.4861,-0.535523,2.54442,2.06237,4.905,3.9262,2.76354,7.19636,2.92295,-0.52672,-1.44163,5.81469,6.1275,4.60826,2.64725,1.71697,-3.38758,-3.80328,1.41592,9.96794,9.09879,-1.24637,6.81069,-2.86019,4.55396
--18.6055,0.996181,0.893525,4,31,0,28.3434,-0.247938,2.57013,1.19418,4.27355,0.39661,1.74405,2.95021,5.70274,-0.642005,1.31775,-1.17257,5.45012,7.71595,-4.26276,1.96711,3.01332,-0.82055,5.61446,5.81436,-0.830599,-5.70842,-0.00568549,6.22567,13.9746,-5.88785,6.48792,-6.56154,2.46304
--15.8491,0.952444,0.893525,4,15,0,29.3963,-0.189515,0.525713,3.05651,1.60925,1.65299,3.1408,2.23476,2.47286,4.46502,4.25816,6.88929,1.767,5.24958,-3.01773,3.40555,4.58247,5.97197,6.04483,6.57843,0.182499,-3.99278,0.679445,6.13907,7.72295,-5.1653,5.43287,-4.92316,1.63365
--18.6719,0.996453,0.893525,4,15,0,29.3722,-1.54034,0.10261,2.20841,2.43012,0.83601,2.2333,2.06847,2.76487,-2.26622,1.22012,-2.54749,5.1348,-5.06622,7.44375,1.48177,4.1113,-4.81097,-1.49472,-2.56726,8.71056,1.36498,-0.350277,1.55641,5.60506,-3.69569,-7.35731,6.61025,-6.09752
--17.8565,1,0.893525,4,15,0,28.6654,0.399863,1.19623,1.6881,2.24395,1.11218,2.45183,3.3732,5.20652,1.20835,4.26506,8.78891,2.51742,6.05038,-3.96739,6.17659,4.14321,1.36524,8.87419,9.04344,-3.47944,-3.19909,3.64642,10.1948,10.2808,-0.858082,-2.43222,-0.494491,-1.07433
--14.4184,0.965725,0.893525,4,15,0,25.593,0.223243,0.0381863,1.81138,4.10629,1.76782,1.5937,3.26093,2.99951,-2.35052,3.26931,5.85013,4.23414,-4.09332,7.80311,0.00108596,3.74043,2.84484,-1.27402,-3.07015,8.27638,9.18176,-2.8219,-3.4108,1.31402,5.66062,0.112084,-1.21591,9.46317
--19.7427,0.637693,0.893525,4,15,0,34.5674,-1.28384,1.23429,1.06547,3.123,2.24939,2.42668,2.76753,5.2716,1.16028,5.63443,4.30686,4.84847,6.65858,-3.78725,6.49866,4.49138,4.84492,2.43551,9.78792,-1.62206,-4.79697,7.13343,1.26594,-1.57627,-4.85737,8.6497,21.1229,5.20203
--16.8677,0.693689,0.893525,4,15,0,37.1781,1.40231,0.733874,2.74417,2.50454,-0.0324282,1.27122,3.41188,2.843,-0.351031,1.52035,6.86092,3.93268,-4.00678,7.55,-0.511843,4.20007,-3.35425,2.19141,3.07901,13.8161,-3.87458,-3.06855,0.238381,-0.0342969,-9.87794,5.38384,11.7317,2.08058
--12.7024,0.566165,0.893525,4,15,0,30.5352,1.52284,1.40542,2.85839,2.65916,-0.160572,1.3584,3.21789,3.42063,2.33184,2.48699,-0.84918,4.06537,5.0943,-4.57162,8.66017,4.95958,2.50871,0.0117415,2.26324,-0.0605425,-1.94565,-0.196514,-2.15917,3.62639,0.847416,6.76118,10.7297,2.77624
--13.8145,0.760097,0.893525,4,31,0,27.1565,1.6247,1.08864,2.38602,3.68414,1.72205,0.192893,3.90927,5.03117,2.34365,3.49836,-0.958407,3.15255,5.47203,-3.57418,8.44477,5.15532,3.93294,0.67117,2.93024,-0.419003,-1.66562,-1.06561,-0.212455,4.21906,0.0711818,5.51796,9.35271,2.98187
--16.853,0.998678,0.893525,4,15,0,25.958,-1.51019,0.799463,1.61333,2.22313,-0.0235371,3.63522,2.04937,2.99182,1.03918,3.25926,6.23113,3.96767,-3.08019,8.03554,-2.7525,3.13001,-2.29084,-2.19063,9.47251,7.11951,-0.0630567,0.00599027,0.682764,2.89754,1.59222,8.61656,-5.72232,-7.25265
--11.4006,0.962657,0.893525,4,15,0,31.7437,1.80956,0.658122,2.73139,3.90103,1.4594,0.691091,3.92058,5.44943,-0.584093,0.514167,2.50044,5.38627,-1.89763,8.2207,2.85793,4.38652,-1.66178,3.91773,2.95845,6.22016,-0.771454,0.214931,1.14487,8.18381,4.75991,8.87118,-1.02369,-4.46687
--8.86267,0.962587,0.893525,5,31,0,23.222,-0.614601,0.15744,2.88792,2.79931,1.35163,1.6982,2.98566,4.53288,-1.42169,3.85668,6.58621,3.96246,-0.623683,4.90876,3.35526,4.34451,4.57731,0.912742,2.91822,8.98448,1.90845,2.6858,4.15792,-1.36621,-1.60151,-2.21022,7.96851,15.1542
--12.2506,0.76877,0.893525,4,31,0,23.5483,-0.501397,0.242336,2.96442,2.74597,1.56762,1.44997,3.27158,4.74234,3.40228,0.123343,-0.568112,3.99457,-4.24986,-1.69944,2.75098,-1.49107,-0.495327,4.27861,0.615069,0.836494,1.37223,-8.4925,-0.798024,1.25035,-3.34555,4.88966,2.67872,8.20961
--10.9482,0.89249,0.893525,4,15,0,19.78,0.133869,1.28405,2.59083,2.91704,1.06517,3.7949,4.65211,3.79464,-3.38317,2.93632,5.94596,4.61623,1.80591,2.57827,3.82374,2.18467,-1.36024,7.28976,3.30056,2.42599,2.28778,-4.718,2.47811,4.27702,-4.28055,9.20592,5.38937,10.2586
--9.65537,0.999192,0.893525,4,15,0,19.1104,0.627371,-0.0870634,0.99786,2.05359,0.365053,1.60624,2.15725,4.60467,1.74461,2.73768,0.624291,4.43225,-0.502032,2.04663,2.72803,5.48917,2.78984,-0.776285,4.073,10.9063,2.3856,-1.00221,-4.0998,0.714025,-4.03788,12.6828,8.8956,8.25287
--10.9573,0.872665,0.893525,4,31,0,24.9626,1.44196,1.27282,3.3475,2.59916,2.20386,2.00973,3.45067,3.84709,0.3344,2.07475,4.08673,3.5037,-0.471927,2.67844,2.17367,-0.255667,3.089,6.05882,-3.28304,0.679542,-5.19167,1.72028,-3.59777,10.826,8.71748,0.759107,-5.33391,5.08552
--10.7904,0.524321,0.893525,5,31,0,28.3929,0.405475,2.47907,2.7374,2.5281,1.37975,0.917753,4.62755,2.9779,1.68784,1.79738,1.77912,4.4052,-0.462273,2.69048,2.17175,-0.267531,0.680014,4.9587,0.702168,11.2309,7.97867,5.06539,4.86783,1.54698,-6.75266,3.27354,11.3006,2.85205
--11.2621,0.994478,0.893525,4,31,0,20.7327,0.213212,-0.618528,1.14462,2.57341,0.245507,2.52245,2.4565,3.89948,0.822596,3.72169,4.48521,4.45195,0.520677,-0.94318,3.13862,9.49379,-3.28289,-1.27214,6.34319,2.06072,-0.902651,3.53141,8.23783,10.9697,-9.19241,6.81726,12.5107,5.06184
--11.0362,0.729295,0.893525,5,47,0,22.7971,0.501273,0.284518,2.45251,3.70188,0.331549,0.883099,2.67813,3.98175,1.56133,7.33188,2.9901,2.80088,1.40668,3.59709,2.52817,5.47925,6.08621,5.84475,0.0473105,3.04972,3.30036,-0.408242,-2.35021,-3.01115,11.0345,-3.81775,0.827957,6.19048
--15.9562,0.535029,0.893525,4,15,0,28.7109,-1.79597,2.20845,0.784405,2.19225,0.553156,3.85868,3.09588,3.20711,0.805961,1.30889,2.05724,2.68049,0.349541,5.31234,-0.868492,3.7428,3.65463,5.02906,-4.37003,0.28793,0.261584,-3.61087,-3.8417,3.30039,14.3753,-6.00989,-1.51803,10.8935
--13.5933,0.983168,0.893525,5,31,0,31.0776,-1.66901,2.45703,0.527752,2.53295,0.545329,3.95896,2.91738,3.72048,1.58356,2.9641,3.68964,3.5151,0.626009,4.00002,-0.524809,3.53263,1.25975,5.19593,4.27023,4.00876,6.35008,2.67948,7.19221,7.54364,-12.9751,12.0702,7.27632,-3.44857
--14.0162,0.911472,0.893525,4,31,0,26.9153,-1.44036,1.29668,2.71874,2.50025,1.97251,1.79272,3.85874,4.29564,-2.21554,5.4997,3.25072,4.20781,2.9135,3.96785,-0.317563,3.92671,0.503123,2.97421,3.89688,2.00355,8.38079,5.19054,7.62715,6.78858,-14.4346,9.79602,6.42135,-6.0346
--20.3376,0.948143,0.893525,5,31,0,32.5283,-1.31535,1.37301,2.72728,2.8169,0.828161,3.12593,1.66253,4.05151,-2.02791,5.12339,4.94543,3.48522,1.89053,-0.712976,-0.487831,1.67047,1.36196,0.583201,2.69726,6.07016,-3.40537,3.6665,0.256506,1.76361,17.1715,-16.5718,-12.5854,10.469
--7.90988,0.947824,0.893525,4,15,0,30.1735,1.43315,1.72615,1.55564,2.67262,0.2833,1.49299,3.21764,3.74442,0.890453,1.51366,6.03572,6.22457,-0.0830757,4.05688,6.36265,5.88093,-3.12761,5.59906,2.8465,-1.24375,-1.07917,4.10866,6.49733,4.28837,2.04979,2.74845,2.77086,11.8505
--18.1185,0.543461,0.893525,5,31,0,25.5461,-1.17508,-0.0627492,0.267268,4.23459,0.843675,-0.423184,5.15422,3.7773,2.33261,2.59019,4.57454,4.91487,3.20949,0.127573,1.39425,2.60105,7.28366,-0.892099,4.63317,9.65162,-2.7793,0.585314,-5.00423,8.24828,-11.5177,0.500533,-6.07456,4.9621
--18.8,0.988235,0.893525,5,31,0,32.2861,-0.575177,2.74078,2.48424,1.66317,0.420421,3.51064,1.05825,4.82107,-0.667859,4.75632,3.6187,2.75861,-2.78135,-0.91643,5.59444,3.69944,-3.7029,5.97209,0.601044,-3.99882,4.72315,3.07064,11.6838,0.105695,11.7035,5.7805,14.9357,7.28854
--18.2375,0.871995,0.893525,4,15,0,35.111,0.747237,-1.0312,1.67806,4.12213,1.42134,0.435892,4.9987,2.94953,-3.51913,-1.29534,1.92765,5.14672,4.90647,5.58139,1.30633,3.68956,3.61124,0.168841,8.80413,9.37605,3.47908,-3.78832,-0.124127,5.82406,10.7062,5.39847,1.94965,10.5546
--14.9609,0.713395,0.893525,4,15,0,35.8312,0.460159,-0.921442,1.24309,3.13019,2.14031,2.17269,4.30728,3.70301,-3.08237,-1.33752,1.91308,5.6111,-3.90979,1.31069,0.291473,-0.769684,-2.31544,2.93943,-4.38948,0.332715,-1.19088,8.81542,3.64002,-0.0307212,0.577298,-0.799103,0.384709,1.26989
--17.2734,0.999627,0.893525,4,31,0,28.5305,-0.353195,2.78625,2.62788,2.74257,-0.100185,1.94407,1.47427,4.51245,1.54442,0.582966,7.66429,5.657,5.80597,3.14555,6.00338,8.94905,6.74565,1.86345,8.74561,3.47967,8.24574,7.45581,9.5129,-2.33516,5.59778,-1.93881,-3.0904,-2.12975
--15.6104,0.935218,0.893525,5,31,0,30.9534,-0.667353,2.41421,2.72602,2.33561,0.0278979,2.44078,1.38261,3.99267,-1.23275,3.28697,-1.69144,3.89278,4.8476,2.33739,6.79447,8.9984,0.179798,1.14939,3.2612,7.87079,-5.34921,-4.95588,-1.09327,11.347,-2.69056,6.41763,7.99384,12.1265
--15.2412,0.993027,0.893525,5,31,0,30.3587,-1.13794,2.60377,2.81437,1.94279,0.641674,2.25765,1.84922,3.45356,-2.63113,3.67566,-1.55406,4.34584,-1.39997,2.44595,1.25762,0.125323,1.86584,3.81639,1.86713,1.39863,-6.55387,11.248,2.54488,-0.672876,11.3907,-0.622815,-0.472842,7.11634
--12.7048,0.884285,0.893525,5,31,0,29.3975,1.38451,-0.55402,0.70087,2.35347,1.89637,2.29023,3.80475,4.73614,3.56731,2.69368,1.18642,0.336252,-1.26129,2.54572,3.4767,0.722511,3.30443,2.3962,5.00623,8.2649,8.36771,-0.308716,0.0719292,9.93858,-8.97299,2.39494,6.10643,1.15275
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--11.0905,0.808797,0.893525,4,15,0,26.5302,-1.87008,2.75653,1.53599,3.50526,0.731473,1.19673,3.17746,3.34983,1.92448,-0.70812,4.08998,3.46714,-2.19773,1.97579,4.48006,2.60783,1.06533,3.81559,-2.54053,4.50512,-8.05484,3.16453,9.15859,-3.36171,4.3046,4.31926,4.30486,7.21183
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--17.3543,0.813258,0.893525,4,31,0,28.9077,0.0995882,-0.61489,4.21843,4.3885,0.546887,1.76988,3.18754,4.03555,-3.48162,3.98316,1.14112,0.00905213,-2.70441,4.09159,4.74723,6.29746,8.57389,5.83351,-4.24051,6.80179,-2.91162,6.64972,-1.02542,1.34013,3.11015,1.34268,4.66757,0.892395
--17.0597,0.664637,0.893525,5,31,0,31.1521,0.501819,-0.478273,4.0853,4.08763,0.669078,1.92712,3.13974,4.00349,-3.45465,3.78695,0.872742,0.864679,3.96227,-0.568575,2.23715,5.0573,9.0873,5.02007,-4.99889,6.41471,-2.23232,-5.58452,9.07098,3.30405,-5.03934,5.1364,0.202684,2.8957
--10.9863,0.964602,0.893525,4,15,0,25.7316,-0.70149,2.64124,0.0235415,2.13395,1.09315,1.88298,3.06093,3.97376,4.01068,0.623916,3.89958,0.87079,-1.67026,4.68024,4.02814,2.78739,-5.57176,1.35553,5.59385,2.5526,2.61444,1.72871,-2.93259,3.88191,-5.36364,-3.58446,1.98353,2.95125
--21.4667,0.645293,0.893525,4,15,0,32.8557,1.12247,3.97507,1.10746,2.485,0.87984,1.91876,3.61987,3.51378,-2.61342,4.64565,3.60121,7.61697,9.15455,-1.65464,0.355653,2.08391,10.1771,3.79972,4.69807,2.50111,5.89906,2.8902,4.61814,6.24979,-8.56209,-3.81923,-1.97165,-3.1841
--15.4172,0.929132,0.893525,5,63,0,31.7813,1.0772,2.88625,0.310453,2.93548,0.815666,1.75336,2.59251,4.2675,-2.22707,5.5239,3.42781,7.99967,-4.16985,2.82917,6.53844,5.55484,-8.63338,0.258797,2.89693,4.82539,0.344772,0.145851,5.62336,3.19072,5.28475,1.53057,7.31204,-1.83064
--15.9158,0.993213,0.893525,4,15,0,30.6295,-0.98606,0.974237,2.64128,3.50116,1.95136,1.86185,2.89247,5.06572,2.25936,1.03344,0.875431,-0.412529,6.24271,1.01984,2.63408,4.19259,-6.96394,-3.19594,8.67486,1.98242,-9.0392,9.03634,-1.49999,5.67064,8.32133,-2.96241,8.47937,-0.0686124
--13.5022,0.617236,0.893525,4,31,0,31.4789,-0.772851,0.663792,2.75894,3.64684,1.57597,2.10361,2.39282,5.18761,-0.247648,2.97274,5.11592,8.39684,1.6676,4.17048,4.093,-0.813395,9.58205,0.258444,-3.63758,4.25567,-0.564469,5.35201,7.77694,6.28437,3.82919,1.30368,9.68441,-5.7191
--10.1837,0.982855,0.893525,4,15,0,24.8148,-0.0813405,1.48675,1.59444,3.20333,0.138064,2.37394,2.21443,4.97182,1.56947,1.07592,2.40034,-0.0292575,3.95817,4.24088,4.06281,9.32499,3.39054,-2.12006,0.887821,1.77208,2.85528,2.88062,3.79955,-2.36749,3.25021,-0.288394,-4.25373,-5.77331
--15.2424,0.634658,0.893525,4,15,0,29.3555,0.26192,1.06184,1.32857,3.24646,0.105676,2.10103,2.2316,4.7272,0.397005,2.94057,3.61797,8.0502,2.05767,0.0946534,-2.54421,4.68743,0.227441,-0.527785,0.973414,7.77589,-2.18593,-9.66458,8.72383,3.12217,15.715,1.6949,-8.03492,-2.82362
--21.7031,0.512295,0.893525,5,31,0,35.6522,1.53774,0.564724,3.1462,3.01728,1.33731,-0.629154,2.70888,4.28114,2.13029,1.39936,6.69758,5.67412,0.357838,3.76323,0.129607,4.71674,0.431047,2.67697,3.31256,0.813414,5.44879,14.9263,-1.48969,6.1293,-22.753,-0.654993,9.77894,6.39091
--17.002,0.708165,0.893525,4,15,0,38.2451,1.66775,-0.0235217,3.20881,2.71261,0.990574,-0.768468,2.81723,4.40748,-0.0944332,2.54826,-0.707318,2.33946,-0.497456,1.02717,5.16429,1.48354,1.87775,-7.75441,4.56153,2.37241,-4.83378,3.83945,6.40429,2.9772,-10.6761,1.67171,10.3947,10.1916
--23.0368,0.87009,0.893525,4,15,0,33.9832,1.83167,2.01864,1.93584,4.5996,2.61348,4.14364,3.13296,5.13595,2.64525,1.33777,5.43077,6.61306,2.11652,-1.60444,1.78383,6.04533,0.584077,-4.62404,-0.630664,-2.03172,-2.84429,1.74386,10.4971,-0.370851,-19.3028,-1.2909,6.69696,14.1151
--16.9184,1,0.893525,4,15,0,33.9474,-1.84112,-0.113636,2.06362,1.50179,-0.845997,0.0688089,3.06622,2.64436,2.26826,2.43111,2.50971,1.5926,0.571359,5.55928,4.34064,2.01372,6.0988,9.11372,6.5976,6.85665,6.80288,-8.30991,1.31011,6.18976,2.70739,7.30028,-2.21959,0.575756
--13.4497,0.964031,0.893525,4,15,0,28.2657,2.06759,1.88517,2.03153,4.55671,2.68962,3.88013,2.97665,4.94323,-1.1051,0.461124,0.821261,3.88711,1.5784,-1.09376,2.04646,5.44215,-2.40918,-0.376104,3.03831,4.50095,3.40338,2.18021,6.44679,-3.86522,-4.53872,8.8569,-2.86883,0.101805
--13.3097,0.985689,0.893525,5,63,0,23.9978,-0.458641,1.81688,1.13067,4.55108,-0.587807,2.57821,4.3395,3.59766,1.80005,4.38142,5.78002,7.34884,2.61074,1.62711,5.34154,-1.13147,-6.19384,1.43466,3.87577,6.57833,0.80797,0.35862,6.48445,-1.30164,-3.47383,9.08207,0.444976,5.32321
--16.7548,0.992864,0.893525,4,15,0,25.9435,-0.611885,1.70722,1.91256,4.08753,-0.558718,2.26147,4.67506,2.724,1.42638,3.7584,6.13557,7.74223,-1.93648,1.70896,-1.53221,11.4993,6.4725,3.41124,1.63341,1.08779,-1.627,1.87967,-1.20276,4.74747,2.94572,2.71493,-6.95711,11.8567
--13.6977,1,0.893525,5,31,0,23.7709,-0.0348727,2.3753,1.91407,4.24065,-0.183338,2.48153,4.59809,2.66369,1.47017,3.75191,6.17902,7.7481,2.8035,4.73861,4.93427,-1.13856,-4.43991,0.557245,4.37004,6.92477,1.69042,2.56632,7.2931,0.636308,-4.63603,4.21434,3.18431,-3.83695
--12.9904,0.829105,0.893525,5,31,0,24.7757,0.954512,2.32357,2.24258,4.46564,-0.175143,2.48001,4.42127,2.25393,0.606598,0.516433,-0.0972527,1.0992,2.75168,3.51613,5.74296,-0.589358,3.52465,5.54552,1.34431,-0.528801,2.23151,-1.22841,0.833627,5.63139,6.32234,0.830982,2.23831,10.8867
--12.7779,0.809684,0.893525,4,31,0,30.9311,-1.59846,0.551151,1.69222,2.01716,1.90067,1.39215,1.68216,5.07921,0.539343,3.87064,6.0261,1.46666,4.39794,4.01495,3.05614,4.42868,2.16376,8.91362,2.91122,2.61688,1.75577,-4.57003,3.88422,8.54643,5.72136,-4.11807,-1.00082,14.6943
--14.7469,0.686421,0.893525,5,31,0,31.2114,-1.19389,-0.189501,1.1353,2.28576,1.53594,1.57361,1.23782,4.75839,1.39719,-0.785606,0.917998,7.69384,3.32751,3.75673,1.60609,3.90543,0.104839,5.53187,-4.8396,7.30008,1.23704,10.5911,2.03966,4.13257,-4.32783,7.34504,8.42392,-6.15992
--15.2475,0.986114,0.893525,4,31,0,27.8445,-1.08349,1.35892,1.39036,2.95446,0.24891,2.91195,2.26254,2.75983,-0.727421,2.11583,3.41033,0.589622,-8.07355,1.32732,4.86093,5.28108,0.468481,3.57796,0.0377441,7.45135,5.24168,2.42214,-2.72864,0.154655,0.209238,10.774,9.20091,-8.80637
--12.8691,0.902218,0.893525,4,15,0,28.0952,1.0945,0.315962,2.55991,3.02734,1.8883,1.14326,3.49762,5.12975,0.866947,-0.80464,1.99675,3.32733,9.47022,2.80686,1.82135,3.13032,6.65696,-1.78161,-0.546003,-0.834536,4.79197,1.67196,4.52639,-0.973493,6.70168,4.44846,-5.79521,2.38978
-#
-# Elapsed Time: 0.031 seconds (Warm-up)
-# 0.015 seconds (Sampling)
-# 0.046 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-1.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-1.csv
deleted file mode 100644
index 1c4eafe7bf..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-1.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 1
-# data
-# file = /tmp/tmp2ipdytqf/_pz629gf.json
-# init = 2 (Default)
-# random
-# seed = 81267
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-1-wo553htr.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.385518
-# Diagonal elements of inverse mass matrix:
-# 10.1549, 1.29488, 0.830867, 0.877862, 0.947812, 0.829839, 0.697341, 0.945683, 0.979058, 0.880175
--2.53762,0.966042,0.385518,3,7,0,9.94669,4.93861,7.59555,0.687798,0.0208477,0.581306,-0.354748,0.728817,0.423159,-0.110977,-0.379925,10.1628,9.35395,10.4744,4.09568,5.09696,2.2441,8.15274,2.05287,-4.33402,-3.23069,-4.04613,-3.35169,-3.34563,-3.32323,-3.70637,-3.962,24.9445,6.84183,32.7516,-1.26242,8.78332,8.23955,22.3938,-30.9551
--3.33816,0.959191,0.385518,3,7,0,4.78594,4.2105,3.4602,0.404119,-0.463639,-0.146885,-0.760172,-0.955706,0.283386,0.405943,1.09034,5.60883,3.70225,0.903566,5.61514,2.60621,1.58015,5.19107,7.9833,-4.74113,-3.31388,-3.72129,-3.32476,-3.19644,-3.31822,-4.04187,-3.83421,-6.36696,1.9282,-3.29464,12.8701,19.3994,-4.26254,-5.29595,8.83474
--6.66471,0.902778,0.385518,3,7,0,10.9397,9.41289,3.87017,0.291728,-1.27416,0.106004,-0.379673,-0.121491,-1.31763,-1.75334,0.336399,10.5419,9.82315,8.9427,2.62717,4.48166,7.94349,4.31343,10.7148,-4.30429,-3.23814,-3.9701,-3.39585,-3.30165,-3.51606,-4.15814,-3.81186,-6.48702,10.8039,10.3472,6.79224,19.854,15.3535,-1.11585,9.35172
--7.1506,0.895685,0.385518,3,7,0,15.35,3.37853,3.25133,-1.31991,-0.130096,-1.22281,1.29657,0.937701,1.45588,-0.221657,-0.79866,-0.912935,-0.597229,6.42731,2.65785,2.95555,7.5941,8.11207,0.781829,-5.48467,-3.59109,-3.86511,-3.39474,-3.21275,-3.49651,-3.71038,-4.00352,-3.47308,8.96633,18.6681,3.47742,21.3402,10.06,32.3956,-0.313593
--7.24426,0.985366,0.385518,4,15,0,12.356,7.61691,5.77209,1.8573,-0.653496,1.08093,-1.66562,-1.2252,-0.917503,0.0637779,0.403957,18.3374,13.8562,0.544958,7.98504,3.84487,-1.99722,2.321,9.94858,-3.83447,-3.393,-3.71607,-3.32084,-3.26106,-3.35396,-4.45068,-3.8158,30.4123,11.0991,21.9865,-1.31762,-9.74822,-9.8988,0.463525,25.319
--9.93085,0.839441,0.385518,3,7,0,14.9675,13.1323,0.738575,1.16694,1.14407,1.57696,-0.332227,-0.302995,0.0847276,-0.493177,0.0149621,13.9941,14.297,12.9085,12.768,13.9773,12.8869,13.1948,13.1433,-4.06291,-3.41978,-4.18582,-3.45431,-4.50084,-3.90071,-3.33697,-3.81133,4.5756,15.161,2.69951,13.9869,15.2501,20.4692,12.9592,-20.7697
--7.81605,0.927431,0.385518,3,7,0,13.4071,10.6243,1.7915,1.78277,0.756987,0.901341,-0.484762,-0.40294,1.04253,-0.142778,-1.05151,13.8182,12.2391,9.90247,10.3685,11.9805,9.75589,12.492,8.74057,-4.07393,-3.31137,-4.01667,-3.36372,-4.15624,-3.63363,-3.37321,-3.82571,0.157246,31.882,17.4461,15.4002,9.78053,8.17528,16.6432,-13.8994
--6.45841,0.995063,0.385518,4,15,0,11.6149,5.06787,6.16347,0.303549,0.173719,2.06496,-0.799385,-0.231615,-0.262808,0.803892,-1.15831,6.93878,17.7952,3.64032,10.0226,6.13858,0.140886,3.44806,-2.07134,-4.61271,-3.70125,-3.77765,-3.35459,-3.43073,-3.31988,-4.28032,-4.11487,20.7176,21.6496,2.07108,7.76042,4.25999,-3.1521,6.67988,9.80551
--8.43013,0.932174,0.385518,4,15,0,15.74,4.92484,0.410107,-0.0186004,-0.467561,-2.03042,1.10922,-0.202476,0.874985,-0.658854,1.47117,4.91721,4.09215,4.8418,4.65464,4.73309,5.37974,5.28368,5.52818,-4.81102,-3.29788,-3.81163,-3.33956,-3.31905,-3.3961,-4.03005,-3.87395,8.4989,3.63888,1.91457,-2.53732,14.6687,4.152,14.6282,1.1654
--4.22323,0.99988,0.385518,3,7,0,10.1219,5.55073,2.52881,0.341519,-0.340181,0.336258,0.152026,0.373228,0.0587043,-1.67025,-0.543497,6.41437,6.40106,6.49455,1.32698,4.69047,5.93517,5.69918,4.17633,-4.66241,-3.23431,-3.86759,-3.44982,-3.31605,-3.41748,-3.97807,-3.90377,15.742,4.66187,13.4889,-2.85989,3.75199,20.3686,-12.4496,-14.8644
--3.73383,0.987907,0.385518,4,15,0,7.03525,1.63385,8.04543,1.07466,-0.849183,0.784832,0.178971,-0.418864,1.41385,1.33693,-0.0250151,10.2799,7.94817,-1.7361,12.3901,-5.1982,3.07375,13.0088,1.43259,-4.32477,-3.22154,-3.69465,-3.43689,-3.22496,-3.3346,-3.34608,-3.98164,22.133,-10.2838,23.849,12.992,1.73386,18.8017,13.6438,-16.3598
--9.78357,0.748074,0.385518,4,15,0,13.7284,7.52032,1.09036,0.024407,0.895515,-0.53958,1.54634,-1.09424,0.892892,2.55757,0.668077,7.54693,6.93198,6.3272,10.309,8.49676,9.2064,8.4939,8.24877,-4.55661,-3.22723,-3.86144,-3.36208,-3.67288,-3.59512,-3.67335,-3.83103,-7.59594,-6.2725,4.04512,20.0134,21.5596,0.0967351,21.449,27.6762
--5.35381,0.975301,0.385518,4,31,0,13.567,1.57827,2.37307,0.589367,-0.684788,-0.919043,0.343651,0.0212604,-0.490333,1.57821,-0.503307,2.97688,-0.602686,1.62872,5.32349,-0.046781,2.39378,0.414674,0.383886,-5.01845,-3.59155,-3.73337,-3.32845,-3.12177,-3.32486,-4.76774,-4.01754,18.4008,2.36735,9.39143,-6.67736,0.372087,-8.18885,2.57163,31.4124
--6.13778,0.979817,0.385518,4,15,0,9.37806,4.02661,4.62906,-0.160315,-1.67963,1.24366,-1.28472,-0.246801,1.58669,-0.498222,-0.693775,3.28451,9.78358,2.88415,1.72032,-3.74848,-1.92041,11.3715,0.815087,-4.98445,-3.23743,-3.75915,-3.43202,-3.16279,-3.35208,-3.44121,-4.00237,-22.1287,-0.717723,23.2681,-11.0546,-3.1639,-9.02577,15.3855,-22.5293
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--3.57012,0.978728,0.385518,4,15,0,11.5075,2.16724,4.28741,0.848686,0.784048,0.0122719,-0.0704019,0.535136,0.57842,-0.910977,0.150393,5.8059,2.21985,4.46159,-1.73849,5.52877,1.8654,4.64716,2.81204,-4.72161,-3.38857,-3.80027,-3.63238,-3.37928,-3.31993,-4.11302,-3.93959,10.1515,0.942317,-11.4717,-2.87173,-2.15255,-1.96229,-6.18639,-11.5867
--5.71552,0.953764,0.385518,3,7,0,7.5567,5.18188,4.79297,0.197623,0.264471,1.24283,-0.177861,-1.70205,0.694792,1.02248,1.44822,6.12909,11.1387,-2.97597,10.0826,6.44949,4.3294,8.512,12.1232,-4.68996,-3.27078,-3.69153,-3.3561,-3.45872,-3.36264,-3.67163,-3.80933,22.3644,-9.31615,4.77942,27.0775,7.94338,6.78692,22.9146,-14.4558
--7.48523,0.950119,0.385518,5,39,0,11.7693,1.50404,0.738203,1.2646,-1.14504,-0.881476,-0.529194,0.194484,-1.04242,1.17359,0.877372,2.43758,0.853334,1.64761,2.37039,0.658769,1.11339,0.734522,2.15172,-5.07907,-3.4769,-3.73372,-3.4054,-3.13315,-3.31689,-4.71201,-3.95898,-1.73658,10.8703,23.8903,5.29939,2.35226,-14.346,28.4556,-3.65272
--7.29664,0.986551,0.385518,3,15,0,11.7876,8.83,1.12759,1.06794,-0.171176,-0.204102,-0.482476,-0.554099,1.24103,-0.375854,2.01153,10.0342,8.59985,8.2052,8.40619,8.63698,8.28596,10.2294,11.0982,-4.34425,-3.22332,-3.93675,-3.325,-3.68944,-3.53619,-3.52344,-3.81057,17.9722,9.05458,-2.48611,9.22641,1.6735,-0.947614,5.29048,0.862101
--5.96692,0.989533,0.385518,3,7,0,10.9597,9.34948,13.6781,-0.494972,-0.728989,-0.815078,0.241453,-0.581316,-0.375488,-0.480268,0.310744,2.57923,-1.7992,1.3982,2.78035,-0.621676,12.6521,4.21353,13.5999,-5.06302,-3.70165,-3.72931,-3.39041,-3.11705,-3.87787,-4.17186,-3.81326,11.0313,3.22052,-1.97456,3.48576,-5.52664,10.76,3.19276,4.31117
--6.04693,1,0.385518,3,7,0,8.05874,10.8004,2.2575,0.362243,-1.50873,-0.089532,-0.685658,-0.382761,0.942418,0.671715,-0.673368,11.6182,10.5983,9.93631,12.3168,7.39443,9.25252,12.9279,9.28027,-4.22335,-3.25528,-4.01838,-3.43364,-3.55114,-3.59826,-3.35015,-3.82073,-2.5582,20.6438,26.3398,25.0129,-1.3185,-2.72148,12.6062,15.5287
--6.41578,0.776287,0.385518,4,23,0,10.9607,9.06737,0.671532,0.355793,-1.07882,-0.0371514,-0.0953811,-0.758793,-0.0389723,1.06442,-1.04848,9.3063,9.04242,8.55782,9.78216,8.34291,9.00332,9.0412,8.36328,-4.40355,-3.22696,-3.95243,-3.34882,-3.65499,-3.58152,-3.62282,-3.82972,-12.2664,1.43154,8.89884,4.41676,5.20958,0.968425,-5.4337,-4.03021
--2.50112,0.841596,0.385518,3,7,0,7.24577,1.05021,12.6362,1.00451,0.209848,-0.306386,-0.0617685,0.419931,0.533195,0.180316,0.728383,13.7434,-2.82135,6.35655,3.32872,3.7019,0.269693,7.78778,10.2542,-4.07866,-3.80703,-3.86251,-3.37253,-3.25263,-3.31904,-3.74297,-3.81401,28.3318,-9.2508,-1.5294,-8.34022,-2.82224,6.25377,-2.8107,-1.27704
-#
-# Elapsed Time: 0.02366 seconds (Warm-up)
-# 0.00441 seconds (Sampling)
-# 0.02807 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-2.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-2.csv
deleted file mode 100644
index 1efb8e7f2d..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-2.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 2
-# data
-# file = /tmp/tmp2ipdytqf/_pz629gf.json
-# init = 2 (Default)
-# random
-# seed = 81267
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-2-gjhvdtyv.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.40918
-# Diagonal elements of inverse mass matrix:
-# 11.5948, 1.56488, 1.05158, 0.780774, 1.03901, 0.756746, 0.876817, 1.08772, 0.899484, 0.839705
--8.67722,0.974355,0.40918,3,7,0,17.3887,0.464724,3.58185,-0.167717,-0.283528,-1.25549,-1.63701,-1.39541,-0.584162,0.0377451,1.67728,-0.136014,-4.03225,-4.53341,0.599921,-0.55083,-5.3988,-1.62766,6.47247,-5.38618,-3.9454,-3.69612,-3.48609,-3.11741,-3.48603,-5.14775,-3.85646,10.1112,-1.28152,16.3638,16.9716,-1.8239,11.2806,13.2108,8.37732
--9.51664,0.985884,0.40918,3,7,0,14.4674,4.05812,1.44524,0.104786,-0.030639,0.173932,-2.67857,-0.507921,-0.654223,0.581434,2.295,4.20956,4.30949,3.32405,4.89843,4.01384,0.186923,3.11261,7.37496,-4.88473,-3.28962,-3.76964,-3.33508,-3.27134,-3.31957,-4.3297,-3.84232,24.9347,-11.1068,10.9492,-4.90384,13.6504,-0.0767166,-5.8205,19.4711
--8.77949,1,0.40918,3,7,0,13.6599,-0.406779,2.44777,0.127763,0.664987,0.129205,-1.05902,-1.1611,-0.619788,0.291593,2.5864,-0.0940455,-0.0905155,-3.24888,0.306972,1.22095,-2.99901,-1.92388,5.92411,-5.38093,-3.54881,-3.69165,-3.50194,-3.14661,-3.38292,-5.20633,-3.86628,6.93933,1.68346,7.478,-0.914628,-12.3128,0.902323,5.9146,8.28699
--10.8457,0.961075,0.40918,3,7,0,16.2024,6.21218,2.4341,0.947002,1.31152,2.67668,0.182283,0.935768,-0.916512,0.594774,1.90194,8.51727,12.7275,8.48993,7.65992,9.40456,6.65587,3.98129,10.8417,-4.47049,-3.33327,-3.94938,-3.31863,-3.7844,-3.44902,-4.20414,-3.81138,8.93921,25.0498,0.276982,-13.4558,-2.02797,11.2997,2.16293,17.3901
--9.38828,0.905272,0.40918,3,7,0,17.2085,6.35584,0.959567,0.189701,-0.508533,2.32867,1.35769,0.363399,-1.73893,0.343385,0.981145,6.53787,8.59036,6.70455,6.68534,5.86787,7.65864,4.68722,7.29731,-4.6506,-3.22327,-3.87547,-3.31724,-3.40732,-3.50005,-4.10767,-3.84344,6.97638,17.9778,14.2998,3.96929,10.2317,18.963,12.5707,-0.169651
--5.64407,0.984707,0.40918,3,7,0,13.5117,5.16124,2.58232,0.675462,-0.222148,-0.72931,-1.60694,-0.912962,1.07686,-0.775194,-1.1347,6.9055,3.27792,2.80367,3.15944,4.58758,1.01161,7.94204,2.23107,-4.61583,-3.33301,-3.75731,-3.37778,-3.30889,-3.31683,-3.72734,-3.95658,7.71718,-6.86141,16.8173,-14.6203,-3.40512,2.88952,3.11039,-3.85306
--9.47463,0.189962,0.40918,4,23,0,14.9024,0.938447,0.0587804,-0.570854,-0.157308,0.243966,1.11978,-0.744701,-0.776549,1.61965,0.583234,0.904892,0.952787,0.894673,1.03365,0.9292,1.00427,0.892801,0.97273,-5.25842,-3.46984,-3.72115,-3.46393,-3.13914,-3.31683,-4.6848,-3.99697,-1.12314,12.2076,-8.44677,2.57089,10.4649,-10.8864,-6.408,-18.9148
--8.35385,0.992533,0.40918,3,15,0,14.2131,4.48394,0.800681,1.67124,-0.180386,-0.389671,-0.362157,-1.18044,-0.954632,1.69583,1.41672,5.82207,4.17194,3.53879,5.84176,4.33951,4.19397,3.71959,5.61828,-4.72001,-3.29479,-3.77503,-3.32238,-3.29215,-3.35899,-4.24117,-3.87216,23.592,-5.6186,11.6706,24.6936,9.24028,-2.5778,3.87511,-55.2082
--8.12521,0.996604,0.40918,4,23,0,11.3024,5.0345,2.33392,-0.189017,-0.258359,1.24432,1.25097,1.30902,2.22557,-1.05599,-0.915833,4.59335,7.93864,8.08964,2.56991,4.43151,7.95416,10.2288,2.89702,-4.84448,-3.22154,-3.93172,-3.39793,-3.29827,-3.51667,-3.52348,-3.93719,-9.60781,0.253746,10.48,-9.50309,8.21325,1.30332,15.4534,-21.1317
--6.63385,0.981375,0.40918,3,7,0,12.6946,1.4494,0.686209,1.62996,0.943447,-0.0671362,0.593576,1.03933,-0.264726,0.656818,-0.0859316,2.56789,1.40333,2.1626,1.90011,2.0968,1.85672,1.26774,1.39043,-5.0643,-3.4391,-3.74358,-3.42431,-3.17536,-3.31987,-4.62137,-3.98302,12.2268,-3.46796,-2.8746,-13.556,4.95906,3.26693,0.653091,-7.91704
--3.54197,1,0.40918,3,7,0,9.45582,5.03716,4.74639,-0.247764,-0.592026,-0.123187,0.382299,-0.436669,0.961686,-1.25666,0.0784759,3.86117,4.45246,2.96455,-0.927425,2.22717,6.8517,9.6017,5.40963,-4.92184,-3.28445,-3.76101,-3.57652,-3.18045,-3.45833,-3.57418,-3.87634,12.8029,14.2777,-0.776172,12.1001,-2.17168,10.6467,28.2655,53.994
--4.42822,0.972633,0.40918,3,7,0,6.0017,7.0566,3.73611,-0.305653,0.0991266,0.491996,-0.496478,-0.068094,1.07094,-0.838101,1.42597,5.91465,8.89475,6.80219,3.92536,7.42695,5.2017,11.0577,12.3842,-4.71091,-3.22553,-3.87919,-3.3559,-3.55452,-3.38979,-3.4625,-3.80954,6.92731,4.76772,11.2244,4.19712,2.32093,-12.4702,7.58231,27.5687
--3.82914,0.992995,0.40918,4,23,0,7.13908,-0.149817,6.91626,1.74751,-0.234132,0.513696,0.307251,-0.172964,-0.0237439,0.658983,-0.253909,11.9364,3.40304,-1.34608,4.40788,-1.76914,1.97521,-0.314036,-1.90592,-4.20041,-3.32718,-3.69687,-3.3446,-3.11981,-3.32076,-4.89854,-4.10773,-12.2938,6.50801,-3.23722,20.8523,6.09619,7.87187,14.5767,1.7687
--6.61624,0.737066,0.40918,3,7,0,11.1671,0.161254,3.47579,-0.0810591,-1.29491,1.5687,0.471104,0.0640465,0.757445,1.61155,-0.805158,-0.120491,5.61374,0.383866,5.76267,-4.33959,1.79871,2.79398,-2.63731,-5.38424,-3.24999,-3.71389,-3.32316,-3.18501,-3.31947,-4.37764,-4.13994,4.98443,0.298666,16.0802,-8.25106,-5.67471,-2.86823,-4.53392,-27.4468
--5.97086,0.960998,0.40918,3,7,0,12.1621,6.11127,1.50397,0.0145014,1.45439,-0.913201,-0.317255,-1.14191,0.34442,-0.13776,1.24763,6.13307,4.73784,4.39387,5.90408,8.29863,5.63412,6.62926,7.98766,-4.68957,-3.27473,-3.7983,-3.3218,-3.64989,-3.40557,-3.86799,-3.83415,-11.0347,7.7298,4.48564,25.8046,10.6858,-5.92757,5.31065,-0.60662
--6.2798,0.981937,0.40918,3,15,0,9.5194,4.17872,3.46873,-0.575314,-1.48276,0.423789,-0.442561,-0.374988,-1.36417,-1.20485,0.0600114,2.18312,5.64873,2.87799,-0.00059112,-0.964579,2.6436,-0.553218,4.38688,-5.10813,-3.24917,-3.75901,-3.51935,-3.11617,-3.328,-4.94263,-3.89875,13.1042,-0.638476,-4.22771,-12.9903,3.90358,7.36404,9.49249,23.422
--5.34199,0.966724,0.40918,4,23,0,12.1825,1.77412,6.36556,0.684142,0.549267,-0.402652,-0.359899,1.06005,1.50492,1.59626,-0.477095,6.12906,-0.788987,8.52195,11.9352,5.27051,-0.516838,11.3538,-1.26286,-4.68996,-3.60776,-3.95081,-3.41748,-3.35887,-3.32634,-3.44238,-4.08077,-13.9358,-14.286,-13.7044,26.1835,6.80091,-9.85138,-3.54038,-19.8011
--5.34199,0.014673,0.40918,2,3,0,9.79513,1.77412,6.36556,0.684142,0.549267,-0.402652,-0.359899,1.06005,1.50492,1.59626,-0.477095,6.12906,-0.788987,8.52195,11.9352,5.27051,-0.516838,11.3538,-1.26286,-4.68996,-3.60776,-3.95081,-3.41748,-3.35887,-3.32634,-3.44238,-4.08077,-19.6181,11.4038,23.8724,-5.45414,8.35562,-30.6925,0.296784,1.68544
--9.48727,0.876846,0.40918,3,15,0,12.8271,4.1908,1.16216,-0.154372,0.326603,2.42023,1.31942,0.0996147,-1.81268,0.175318,1.16209,4.0114,7.0035,4.30657,4.39455,4.57037,5.72418,2.08418,5.54134,-4.90577,-3.22649,-3.7958,-3.34488,-3.3077,-3.40906,-4.48809,-3.87368,-5.06328,-1.0213,35.0926,10.7259,5.64012,-1.43366,20.5792,16.1901
--10.2462,0.996622,0.40918,3,7,0,11.9751,3.97367,1.20497,-0.0667577,1.03467,2.56695,1.1929,0.244168,-1.8366,0.281754,1.11828,3.89323,7.06677,4.26789,4.31318,5.22042,5.41107,1.76063,5.32117,-4.9184,-3.22588,-3.7947,-3.34666,-3.35501,-3.39724,-4.54011,-3.87815,-23.1775,12.4679,25.8645,6.15831,16.0666,-1.43488,-2.50246,2.73286
--7.80048,0.973615,0.40918,3,7,0,16.7675,6.31126,1.10223,-0.898287,-0.184952,-1.46287,-2.03994,-0.600149,0.934085,0.150675,-1.0196,5.32114,4.69884,5.64975,6.47734,6.1074,4.06276,7.34084,5.18742,-4.76995,-3.27601,-3.83766,-3.31796,-3.42798,-3.3556,-3.78961,-3.88093,-26.289,-0.434591,13.2906,7.0609,17.4938,8.46261,17.9908,-12.2461
--6.79955,0.628231,0.40918,3,15,0,14.1693,4.08609,1.57665,-0.518747,0.642735,-1.7228,-1.35936,-0.144077,0.62886,0.433907,-1.31247,3.26821,1.36985,3.85893,4.77021,5.09946,1.94286,5.07758,2.01679,-4.98624,-3.44132,-3.78341,-3.33738,-3.34581,-3.32051,-4.05647,-3.96311,-22.0533,-1.43731,-3.04913,16.142,7.65652,-6.62829,26.3255,9.02787
--8.50053,0.973226,0.40918,3,7,0,11.0728,3.87115,3.53339,-1.31015,0.370059,-2.26308,-0.649435,1.0482,-0.0923588,0.737093,-0.749461,-0.758111,-4.1252,7.57483,6.47558,5.17871,1.57644,3.54481,1.22301,-5.46483,-3.95663,-3.90994,-3.31797,-3.35182,-3.31821,-4.26629,-3.98854,0.853478,3.44838,32.5558,-14.7296,1.79979,-12.176,-0.810901,31.7481
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--9.31456,0.661942,0.40918,3,7,0,12.4547,8.85388,1.53038,-1.71569,0.446163,0.944278,1.81102,1.14229,1.33019,-0.0360661,0.179027,6.22823,10.299,10.602,8.79869,9.53668,11.6254,10.8896,9.12786,-4.68034,-3.24795,-4.05288,-3.3302,-3.80148,-3.78336,-3.47431,-3.82204,-19.2668,13.6003,30.724,8.79838,9.88291,-22.0708,22.3135,20.1209
--9.06894,0.992986,0.40918,3,7,0,14.0528,0.803413,3.07497,1.78127,-0.508637,-0.549039,-1.72911,-1.50982,-1.27762,-0.300838,-0.656001,6.28075,-0.884862,-3.83922,-0.121654,-0.76063,-4.51356,-3.12521,-1.21377,-4.67527,-3.61623,-3.6929,-3.52641,-3.11652,-3.44245,-5.4529,-4.07876,17.6617,15.3541,-17.2417,-0.271557,1.6877,-5.43971,-5.30483,7.41874
--10.9172,0.835891,0.40918,3,7,0,19.9368,-1.51089,2.44901,3.5964,1.24931,0.182371,0.0556694,0.700229,0.477447,-0.491079,-0.0504435,7.29673,-1.06426,0.203978,-2.71355,1.54869,-1.37456,-0.341619,-1.63443,-4.57949,-3.63233,-3.71158,-3.70672,-3.15626,-3.34013,-4.9036,-4.09619,8.14366,-4.35851,-2.88072,-15.4579,-17.6238,-12.6634,8.22483,11.4969
--3.6768,1,0.40918,3,7,0,12.283,1.13073,5.53923,0.328385,0.64082,-0.469835,0.671062,0.51837,0.697084,0.336291,0.853058,2.94973,-1.47179,4.0021,2.99353,4.68038,4.8479,4.99204,5.85602,-5.02147,-3.6701,-3.78729,-3.38316,-3.31534,-3.37802,-4.06756,-3.86756,-5.67493,-13.4211,5.97341,12.3197,-7.62128,8.20342,-8.23879,-1.47231
--7.80206,0.87508,0.40918,3,7,0,11.6757,6.85945,1.51186,2.23852,-1.57595,-0.304999,-0.493015,-0.701794,0.511363,0.944353,-1.16028,10.2438,6.39833,5.79843,8.28718,4.47684,6.11408,7.63256,5.10527,-4.32762,-3.23435,-3.84272,-3.32368,-3.30132,-3.42491,-3.75894,-3.88267,10.0692,7.81277,18.1137,10.0559,-3.93033,-16.3213,7.7291,6.98908
--9.22561,0.987435,0.40918,3,7,0,14.0874,8.50886,1.25851,1.42731,-0.97389,1.0616,0.692872,-0.115919,1.03309,1.96049,-1.45893,10.3052,9.8449,8.36298,10.9762,7.28321,9.38085,9.80902,6.67278,-4.32278,-3.23854,-3.94371,-3.38216,-3.53969,-3.60708,-3.55698,-3.85311,-1.51975,0.29492,-19.9698,4.3819,9.96499,33.3827,14.4447,-24.4061
--7.81545,0.983302,0.40918,3,7,0,13.5669,1.49408,4.05984,0.0802005,0.813069,0.121547,-0.204916,1.06719,-0.266261,-2.13831,1.3655,1.81969,1.98754,5.82673,-7.18714,4.79502,0.662157,0.413104,7.0378,-5.15012,-3.40227,-3.8437,-4.14855,-3.32346,-3.31731,-4.76802,-3.84731,1.71091,2.845,2.10508,-7.82955,-2.7051,5.97097,-0.781618,-17.3565
--3.28922,0.989191,0.40918,3,7,0,10.1604,5.42494,4.04912,1.24673,0.475804,0.112289,0.200897,-0.605035,0.746686,-0.421602,-0.603776,10.4731,5.87961,2.97508,3.71783,7.35153,6.2384,8.44836,2.98018,-4.30964,-3.244,-3.76126,-3.36135,-3.54671,-3.43023,-3.67769,-3.93486,34.8882,13.4196,-4.49789,5.39389,-12.6354,-2.39598,4.53749,-5.3363
--3.49835,0.740245,0.40918,3,7,0,13.3451,3.01889,2.78308,0.403926,0.593536,0.139366,-0.81581,0.117718,1.32442,-0.382293,0.0591398,4.14305,3.40676,3.34651,1.95494,4.67075,0.748426,6.70486,3.18348,-4.89178,-3.32701,-3.7702,-3.42201,-3.31467,-3.3171,-3.85942,-3.92927,-2.8887,2.13477,12.5471,-0.478719,16.7502,16.4691,3.94038,-43.1455
--3.25941,0.945533,0.40918,2,7,0,7.6126,4.33167,2.06276,0.104007,0.339692,-0.228015,0.531398,0.0749742,-0.625663,-0.250814,0.232637,4.54621,3.86133,4.48632,3.8143,5.03237,5.42782,3.04107,4.81155,-4.84939,-3.30717,-3.80099,-3.35877,-3.34079,-3.39785,-4.34037,-3.88905,8.76361,1.66913,14.1943,4.63906,11.6337,-9.34158,-2.38076,-43.5403
--7.37085,1,0.40918,3,7,0,17.4557,6.63587,0.47852,0.708936,-0.746048,0.594384,-0.167577,-0.316476,1.98978,0.854391,-0.912786,6.97511,6.92029,6.48443,7.04471,6.27887,6.55568,7.58802,6.19908,-4.60931,-3.22735,-3.86722,-3.31684,-3.44321,-3.44438,-3.76357,-3.86124,18.6118,11.0277,7.53928,31.4361,-1.90019,28.4797,11.7023,-15.474
--4.83851,0.753922,0.40918,3,7,0,9.14212,6.71558,17.2724,1.07482,-0.58323,-0.192807,-0.333437,0.73431,-0.082162,0.603892,-0.614714,25.2804,3.38534,19.3989,17.1463,-3.35821,0.956321,5.29645,-3.90201,-3.64343,-3.328,-4.67143,-3.74223,-3.15049,-3.31684,-4.02843,-4.19955,21.1701,11.6254,11.7337,8.30855,8.15352,0.617957,5.1847,-7.97438
--6.4048,0.894469,0.40918,3,7,0,9.15763,4.46406,1.48497,1.33415,-0.128147,0.439078,0.891714,-0.801811,1.7176,-0.243961,1.41251,6.44523,5.11608,3.27339,4.10178,4.27376,5.78823,7.01465,6.56159,-4.65945,-3.26311,-3.76839,-3.35154,-3.28785,-3.41157,-3.82491,-3.85495,-16.3357,22.6853,1.98666,7.65058,8.36099,2.66517,12.3029,24.2817
--6.03793,1,0.40918,3,7,0,9.77277,5.78797,2.11276,1.12847,0.277226,0.84197,0.456969,-0.677387,1.60283,0.205399,1.68944,8.17216,7.56685,4.35681,6.22192,6.37368,6.75343,9.17437,9.35735,-4.50064,-3.22246,-3.79724,-3.31934,-3.45179,-3.45362,-3.61098,-3.82009,17.0441,16.8945,30.4,2.92398,13.9294,12.2679,6.56133,4.13314
--4.4536,0.995846,0.40918,3,15,0,9.58568,1.08501,4.04858,0.31935,1.09645,0.446008,0.00870564,1.08815,1.42298,0.387977,-0.0877993,2.37792,2.89071,5.49047,2.65577,5.5241,1.12025,6.84604,0.729545,-5.08586,-3.35205,-3.83232,-3.39482,-3.3789,-3.31689,-3.84358,-4.00533,12.9036,14.2521,3.5629,-5.44971,7.08818,0.0231727,-1.94113,-21.3987
--4.55551,0.964113,0.40918,3,7,0,8.76436,3.29671,4.91053,1.05823,-1.61635,0.971432,-0.0365319,0.0763876,1.33083,-0.520885,-0.565038,8.49318,8.06695,3.67181,0.738888,-4.64044,3.11732,9.83177,0.522073,-4.47258,-3.22155,-3.77847,-3.47882,-3.19797,-3.33536,-3.55512,-4.01262,20.2966,10.4317,-0.0889452,-22.5516,-1.31691,0.802587,-6.40379,0.681534
--6.39359,0.857115,0.40918,3,7,0,11.4513,2.21358,4.91512,2.10286,-1.92087,0.719988,-0.800607,-0.0509664,0.929312,-0.270368,-0.623,12.5494,5.75242,1.96308,0.884694,-7.22772,-1.7215,6.78127,-0.848536,-4.15748,-3.24678,-3.73964,-3.47137,-3.35557,-3.34744,-3.85082,-4.06407,-6.77492,14.1562,17.0533,-3.96444,-0.0512073,5.7273,6.63223,12.0327
--5.73607,0.967933,0.40918,3,7,0,9.56961,6.58902,2.37052,-1.40717,1.25836,-0.451736,0.498144,-0.240181,0.226667,-0.0582759,0.922649,3.25331,5.51817,6.01967,6.45088,9.57198,7.76988,7.12634,8.77618,-4.98788,-3.25232,-3.85042,-3.31808,-3.80608,-3.50622,-3.81271,-3.82535,-4.10449,-4.73873,-1.12456,-14.5099,12.8753,-2.20484,0.516357,11.073
--7.1453,0.879156,0.40918,3,7,0,12.0315,4.45475,1.55047,1.40921,-0.654768,0.202146,-2.17945,0.805022,-0.735015,0.173603,0.881943,6.63969,4.76817,5.70291,4.72391,3.43955,1.07557,3.31513,5.82218,-4.64091,-3.27375,-3.83946,-3.33824,-3.23783,-3.31686,-4.29975,-3.86821,19.0097,10.8369,12.1982,18.9896,9.04921,9.31055,9.86962,-3.51491
--5.90557,0.999237,0.40918,3,7,0,10.1921,7.99665,4.32893,-0.598449,-0.229756,-1.35885,1.07814,0.331981,-0.639893,0.450641,-0.140086,5.40601,2.11429,9.43378,9.94745,7.00206,12.6638,5.2266,7.39023,-4.76141,-3.39473,-3.99348,-3.35273,-3.51143,-3.879,-4.03732,-3.8421,19.0719,3.82759,-14.8975,-2.39075,26.7415,34.2604,-0.322707,18.8028
--3.53944,1,0.40918,3,7,0,7.04876,3.75078,1.98809,0.444071,0.0994205,-0.110646,1.21456,0.307006,0.0726814,0.324999,-0.237255,4.63363,3.5308,4.36113,4.3969,3.94843,6.16543,3.89527,3.27909,-4.84029,-3.32139,-3.79736,-3.34483,-3.26732,-3.42709,-4.21624,-3.92668,22.2908,3.07991,27.4411,21.5133,1.69041,7.42463,-1.3415,5.09801
--7.53037,0.918866,0.40918,3,7,0,8.93583,7.89879,2.97965,2.12093,0.477895,0.483224,-0.011942,-0.51375,-1.80116,-0.560152,0.0664408,14.2184,9.33863,6.368,6.22973,9.32275,7.86321,2.53195,8.09676,-4.04906,-3.23048,-3.86293,-3.31929,-3.77394,-3.51148,-4.41783,-3.83282,18.2535,8.00521,31.2664,-4.97141,9.80841,32.8428,-6.33419,-24.802
--7.12689,0.613436,0.40918,3,15,0,15.5345,0.435662,2.42628,0.608702,0.568455,2.26809,-0.650137,-1.38159,0.17503,-0.189908,0.716559,1.91254,5.93868,-2.91645,-0.0251066,1.81489,-1.14175,0.860335,2.17423,-5.13933,-3.24277,-3.69154,-3.52077,-3.16507,-3.33579,-4.69036,-3.9583,10.8138,15.1797,-11.8906,-0.0858161,1.8446,7.56047,-0.640922,35.4717
--5.3239,1,0.40918,3,7,0,9.83947,1.12057,3.31747,-0.124627,0.348896,0.985752,-0.965423,-0.937521,-0.0329732,0.60948,1.48289,0.707126,4.39077,-1.98962,3.1425,2.27802,-2.08219,1.01118,6.04002,-5.28232,-3.28666,-3.69352,-3.37832,-3.18249,-3.35609,-4.66462,-3.86413,10.0292,-13.8072,1.16042,-1.37605,17.5921,-0.247484,8.71211,-4.07371
--7.84376,0.715088,0.40918,3,7,0,14.824,2.76748,2.44888,-1.09819,0.236645,-1.63302,-0.596781,-1.84438,0.721742,1.11751,0.860422,0.0781427,-1.23159,-1.74919,5.50414,3.347,1.30603,4.53494,4.87455,-5.3595,-3.64763,-3.69458,-3.32608,-3.23281,-3.31722,-4.12806,-3.88766,-15.1778,-0.636884,-0.0153786,-4.26945,-6.56351,5.18625,6.26607,-3.09575
--7.74158,0.942815,0.40918,3,15,0,12.9616,3.89074,5.78835,2.49924,-0.657511,1.2274,0.781437,1.67867,0.991056,-0.678869,0.642726,18.3572,10.9954,13.6075,-0.0387863,0.0848373,8.41398,9.62733,7.61107,-3.83362,-3.26638,-4.23022,-3.52156,-3.12343,-3.54397,-3.57203,-3.83904,9.7839,-4.37356,5.6142,1.81191,5.40329,8.02306,9.68771,1.75541
--7.32493,0.92734,0.40918,3,15,0,14.8671,7.80039,3.14772,-0.24747,-0.105179,0.830078,0.670625,0.141643,2.21761,0.235374,-1.77973,7.02142,10.4132,8.24624,8.54128,7.46931,9.91132,14.7808,2.1983,-4.60499,-3.25064,-3.93855,-3.32665,-3.55894,-3.64498,-3.27334,-3.95757,14.9172,2.73246,11.8188,13.1149,18.1001,23.5716,6.32425,-16.1218
--5.32733,1,0.40918,3,7,0,8.71125,1.07495,5.98377,0.76678,-0.390565,-0.986514,-0.459895,0.145537,-0.80732,-0.215864,0.656294,5.66318,-4.82812,1.94581,-0.216735,-1.2621,-1.67696,-3.75587,5.00205,-4.73573,-4.04433,-3.7393,-3.53205,-3.11659,-3.34645,-5.58811,-3.88488,38.7359,9.67313,-6.51124,7.26424,-2.0588,0.874946,3.53167,-9.92451
--6.98048,0.77354,0.40918,3,7,0,10.3414,8.72275,0.934299,2.02528,0.441109,0.489192,-0.964439,-0.48888,0.153655,-0.48201,-0.594611,10.615,9.17981,8.26599,8.27241,9.13488,7.82168,8.86631,8.16721,-4.29863,-3.22848,-3.93942,-3.32352,-3.75021,-3.50913,-3.63864,-3.83198,11.2521,-2.58098,39.6077,9.50556,-2.15642,-5.99085,0.201799,23.783
--5.59856,0.933874,0.40918,3,15,0,10.5568,9.80176,2.35539,-0.540534,-1.36267,-0.466656,0.169534,0.86711,-0.227721,0.697902,-0.260203,8.52859,8.70261,11.8441,11.4456,6.59215,10.2011,9.26539,9.18888,-4.46951,-3.22399,-4.1219,-3.3985,-3.47197,-3.66667,-3.60299,-3.82151,23.5932,21.4193,20.9,10.0173,-4.06105,5.0608,-1.59769,0.308632
--6.76316,0.855917,0.40918,3,7,0,16.2496,2.9936,1.03823,0.0031507,0.695785,0.658496,0.830082,-1.12388,-1.1981,0.790949,-1.33101,2.99687,3.67727,1.82675,3.81479,3.71598,3.85541,1.74968,1.6117,-5.01623,-3.31495,-3.73703,-3.35876,-3.25345,-3.35053,-4.54189,-3.97585,1.98399,-6.65863,22.2665,13.4734,-7.78923,-9.66676,8.55688,10.2225
--6.05135,0.89268,0.40918,3,7,0,14.5205,5.10547,0.455265,-0.0295606,0.0392158,0.0836845,0.622315,-1.58674,-0.515271,0.742919,-0.763768,5.09201,5.14357,4.38308,5.4437,5.12333,5.38879,4.87089,4.75776,-4.79316,-3.26232,-3.79799,-3.32684,-3.34761,-3.39643,-4.08339,-3.89025,4.48915,-12.6192,8.92806,5.40728,4.6231,-17.8177,14.1507,-15.3132
--7.07183,0.976088,0.40918,3,15,0,10.2783,4.29125,6.8153,-1.34054,-0.243969,-0.464196,-1.11754,1.13508,-0.467312,0.345144,0.93361,-4.84493,1.12762,12.0271,6.64351,2.62853,-3.32511,1.10638,10.6541,-6.0243,-3.45767,-4.13257,-3.31736,-3.19744,-3.39413,-4.6485,-3.81211,4.73095,-2.98624,19.1795,1.03106,-6.04577,-3.7636,-2.62356,12.9275
--10.0368,0.820975,0.40918,3,7,0,13.3282,4.88167,0.421502,1.3449,-0.532117,-1.231,-0.442666,-0.367974,2.7552,0.93214,-0.475818,5.44855,4.3628,4.72657,5.27457,4.65738,4.69509,6.04299,4.68111,-4.75714,-3.28767,-3.80813,-3.32914,-3.31373,-3.37325,-3.93637,-3.89197,11.0563,-5.60207,12.019,22.5203,4.78757,9.19113,7.58015,4.91578
--5.879,1,0.40918,3,7,0,13.174,9.64592,7.30351,0.162132,-0.368014,-1.59928,0.752016,0.17479,-0.00648439,-0.149038,-0.303708,10.8301,-2.0344,10.9225,8.55742,6.95813,15.1383,9.59856,7.42779,-4.28212,-3.72497,-4.07011,-3.32686,-3.5071,-4.14283,-3.57444,-3.84157,6.69957,-1.29268,25.7062,6.33501,4.11189,28.7527,-10.4756,11.9959
--4.86273,1,0.40918,3,7,0,8.18144,4.67487,0.716522,0.00565509,0.9166,0.0638742,-0.534166,0.83944,-0.368249,0.705838,0.525396,4.67892,4.72064,5.27635,5.18062,5.33163,4.29213,4.41101,5.05133,-4.83559,-3.27529,-3.82531,-3.33051,-3.36363,-3.36162,-4.14483,-3.88382,15.3587,12.5415,31.584,-19.4061,34.2822,2.55665,-1.17017,22.3613
--12.9882,0.855619,0.40918,3,7,0,14.623,3.4773,2.88631,-0.089531,1.90787,-1.27192,0.911883,-0.67347,-1.33091,2.049,2.48278,3.21889,-0.19384,1.53346,9.39136,8.984,6.10927,-0.36412,10.6434,-4.99166,-3.55722,-3.73167,-3.34046,-3.73147,-3.4247,-4.90773,-3.81215,-29.6327,-11.012,4.40883,5.6878,3.56145,-5.91092,6.40165,47.3433
-#
-# Elapsed Time: 0.032638 seconds (Warm-up)
-# 0.00743 seconds (Sampling)
-# 0.040068 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-3.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-3.csv
deleted file mode 100644
index f5dcc44632..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-3.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 3
-# data
-# file = /tmp/tmp2ipdytqf/_pz629gf.json
-# init = 2 (Default)
-# random
-# seed = 81267
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-3-llkr9wpb.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.427277
-# Diagonal elements of inverse mass matrix:
-# 12.6931, 1.16115, 0.989902, 0.910845, 0.958385, 0.911528, 0.76311, 0.950557, 0.805897, 0.992369
--5.79095,0.967314,0.427277,3,7,0,10.365,3.01052,2.6873,-0.473404,-1.45263,0.31315,-0.18336,-1.63014,1.64636,0.167379,0.380245,1.73834,3.85205,-1.37015,3.46032,-0.893121,2.51778,7.43478,4.03235,-5.1596,-3.30755,-3.69672,-3.36861,-3.11623,-3.32635,-3.77964,-3.90728,0.0422749,2.26619,-6.12752,10.0996,-15.0136,-11.386,25.1375,21.1875
--8.07588,0.946646,0.427277,3,15,0,11.606,8.55464,4.47064,0.723242,0.452029,-0.510986,2.2942,0.406132,0.639866,0.215814,-1.13542,11.788,6.27021,10.3703,9.51947,10.5755,18.8112,11.4153,3.47858,-4.21105,-3.23648,-4.04068,-3.34306,-3.94328,-4.62774,-3.43832,-3.92137,14.4822,10.1253,36.7617,22.6547,30.469,23.8266,21.8378,19.5739
--4.98864,0.978877,0.427277,3,15,0,13.6811,7.11007,7.16199,1.07826,-0.947594,-0.275759,0.847614,-1.78481,0.423834,0.207942,-0.60672,14.8326,5.13509,-5.67275,8.59935,0.323419,13.1807,10.1456,2.76475,-4.01228,-3.26256,-3.70548,-3.3274,-3.12697,-3.92993,-3.52998,-3.94093,12.6788,12.6516,-12.1518,7.58184,8.57212,11.6951,-12.7672,-14.7221
--4.67212,0.999443,0.427277,3,7,0,7.59585,3.24958,5.59917,0.284411,-0.805205,0.216358,-1.08105,1.1924,1.40357,0.605027,1.12364,4.84204,4.461,9.92602,6.63722,-1.2589,-2.80339,11.1084,9.54101,-4.81875,-3.28415,-4.01786,-3.31738,-3.11658,-3.37661,-3.459,-3.81864,-14.3316,-14.6096,17.6746,2.86421,8.79528,-5.86463,17.1408,-7.40981
--4.50208,0.981408,0.427277,3,7,0,8.17045,0.508995,5.55888,0.262235,0.876289,0.783007,0.4043,-0.155355,-0.232564,-0.687559,0.613249,1.96673,4.86164,-0.354604,-3.31307,5.38019,2.75645,-0.783801,3.91798,-5.13306,-3.27077,-3.7052,-3.75634,-3.36744,-3.32958,-4.98568,-3.91011,-7.03528,10.5341,-7.86156,-21.8781,2.73323,16.8201,-2.311,-15.115
--4.44091,0.862133,0.427277,3,7,0,11.8488,5.80564,1.84191,0.156455,-1.10973,-1.12321,-0.746936,-0.108845,0.874935,0.496397,-0.390372,6.09382,3.7368,5.60516,6.71996,3.76161,4.42985,7.4172,5.08661,-4.69339,-3.3124,-3.83615,-3.31716,-3.25612,-3.36544,-3.7815,-3.88307,-8.03861,-14.8288,-21.0963,13.6328,13.8217,-2.48648,-16.9,-18.6294
--5.58378,0.955063,0.427277,3,7,0,10.1909,2.05839,1.51051,0.477381,0.741143,2.10778,0.245345,-0.201056,-0.0971007,0.0931374,-0.0185124,2.77948,5.24222,1.7547,2.19908,3.1779,2.42899,1.91172,2.03043,-5.04049,-3.25955,-3.73568,-3.41208,-3.22391,-3.32527,-4.51569,-3.96269,20.3405,-4.09254,-4.34628,3.02329,11.1568,2.50622,8.90532,-14.6975
--5.9575,0.944683,0.427277,3,7,0,11.1314,5.5821,2.38442,-0.488822,0.710989,-2.18504,0.350608,-0.62047,0.404595,0.140501,0.0743951,4.41654,0.372032,4.10264,5.91711,7.2774,6.4181,6.54683,5.75949,-4.86294,-3.51245,-3.79006,-3.32168,-3.5391,-3.43814,-3.8774,-3.86941,-14.2204,9.73889,-28.8332,17.1468,14.3814,-0.445429,11.9812,9.85768
--4.51882,0.978899,0.427277,3,7,0,9.06162,2.93187,0.833376,-0.411022,-0.60528,0.241282,0.462756,-0.265925,-0.233405,0.936239,0.630502,2.58933,3.13295,2.71025,3.71211,2.42744,3.31752,2.73735,3.45731,-5.06188,-3.33996,-3.75521,-3.3615,-3.18868,-3.33903,-4.38627,-3.92193,0.613841,13.4854,-10.2327,7.88901,4.82029,23.9929,18.7687,-10.7736
--2.6833,0.972535,0.427277,3,7,0,6.74386,5.73082,14.1062,0.800466,-0.349681,-0.205786,-0.00362346,-0.0566165,0.88178,-0.818961,0.174667,17.0224,2.82795,4.93217,-5.82164,0.798134,5.6797,18.1694,8.19471,-3.89478,-3.35527,-3.81442,-3.99615,-3.13612,-3.40733,-3.22167,-3.83166,18.4595,0.788126,-10.9877,-12.5882,-14.344,-0.528336,17.7638,-2.23533
--4.04749,0.889552,0.427277,3,7,0,5.51155,0.699194,4.35284,1.4553,-0.3658,0.951651,0.47443,-0.103688,0.374417,1.09709,0.560293,7.0339,4.84158,0.247856,5.47466,-0.893078,2.76431,2.32897,3.13806,-4.60383,-3.2714,-3.71213,-3.32645,-3.11623,-3.3297,-4.44943,-3.9305,17.0896,23.6224,-0.0809572,18.7562,1.45291,13.3826,19.5796,26.2246
--3.84476,0.617753,0.427277,3,7,0,6.79858,1.41419,2.38985,0.863576,-0.28029,0.32534,-0.221685,-0.462732,0.29596,-0.198284,1.23496,3.478,2.1917,0.308329,0.940319,0.744338,0.884394,2.12149,4.36555,-4.96327,-3.39021,-3.7129,-3.46857,-3.13495,-3.31689,-4.48216,-3.89926,8.21512,1.41171,-0.0794572,9.66776,0.302412,-19.6378,-13.1964,6.45377
--6.44506,0.964131,0.427277,3,7,0,7.86909,7.69789,1.62127,0.135732,-0.875059,-0.490448,1.87074,0.110924,0.680432,1.1768,-0.465985,7.91795,6.90275,7.87773,9.6058,6.27919,10.7309,8.80106,6.94241,-4.52319,-3.22754,-3.92263,-3.34489,-3.44324,-3.70811,-3.64463,-3.84878,13.1448,2.95008,11.9271,23.4681,3.60921,8.54682,0.246466,-3.34083
--6.823,0.899726,0.427277,3,7,0,14.0497,2.96765,3.36903,0.0208052,-1.43633,-0.497866,-0.543906,0.905771,-0.738031,1.94879,-0.440355,3.03774,1.29032,6.01922,9.53319,-1.8714,1.13521,0.481198,1.48408,-5.01169,-3.44662,-3.85041,-3.34335,-3.12085,-3.31691,-4.75607,-3.97997,27.0863,-11.2204,0.437573,6.13205,-15.7291,8.27031,-1.26459,7.72182
--6.13788,0.833499,0.427277,3,7,0,14.8143,5.44042,1.64335,0.55459,0.40272,0.0118594,1.74881,1.41357,-0.626337,0.235581,-0.466412,6.35181,5.45991,7.76341,5.82757,6.10223,8.31434,4.41113,4.67395,-4.66842,-3.25378,-3.9178,-3.32251,-3.42753,-3.53791,-4.14481,-3.89214,40.5997,18.9005,38.0638,20.6416,16.4854,22.9209,-11.1122,-8.38134
--6.24101,0.982481,0.427277,3,7,0,9.41308,3.04073,5.75963,0.0449293,-0.959203,0.0816919,-1.95529,-1.59282,1.15443,-0.329565,0.678393,3.29951,3.51125,-6.13335,1.14255,-2.48393,-8.22104,9.68982,6.94802,-4.9828,-3.32227,-3.7107,-3.45861,-3.12976,-3.66819,-3.56682,-3.8487,-8.72501,4.23811,23.985,12.729,10.5934,-12.5816,8.87108,32.0065
--7.99241,0.983221,0.427277,3,7,0,11.5531,7.99594,3.23202,1.20296,-1.83961,-0.0944298,-0.491554,-1.33733,0.139108,-1.85639,1.39041,11.8839,7.69074,3.67364,1.99606,2.05027,6.40722,8.44554,12.4898,-4.20416,-3.222,-3.77851,-3.4203,-3.1736,-3.43765,-3.67796,-3.80968,5.31875,17.0794,4.91002,-6.12496,10.8327,3.59355,3.7895,-18.336
--9.88207,0.955115,0.427277,3,7,0,12.775,1.32546,3.70849,-0.870636,1.5473,0.277073,0.278349,1.57568,0.281286,2.1713,-1.43545,-1.90328,2.35298,7.16886,9.37772,7.06362,2.35771,2.36861,-3.99789,-5.61411,-3.38097,-3.89349,-3.3402,-3.51753,-3.32445,-4.44323,-4.20427,5.13072,-1.6165,23.4027,15.1884,4.13878,3.29577,-4.81719,-24.7485
--8.38299,0.861866,0.427277,3,7,0,16.3933,6.22116,0.525899,0.536235,-0.781979,-1.6257,-0.868934,-0.284183,1.26366,-1.82675,-0.166423,6.50316,5.36621,6.07171,5.26047,5.80992,5.76419,6.88571,6.13364,-4.65391,-3.25621,-3.85226,-3.32934,-3.40243,-3.41063,-3.83916,-3.86242,0.2532,1.33809,-27.7887,-1.3753,12.6691,4.37615,5.93705,17.9338
--8.47709,0.984283,0.427277,3,7,0,13.4482,3.15106,6.59852,0.553053,-0.957865,-1.58903,-0.22129,1.10119,-0.431944,1.31058,-1.39795,6.80039,-7.33422,10.4173,11.799,-3.16944,1.69087,0.300867,-6.07333,-4.62571,-4.39722,-4.04313,-3.412,-3.14522,-3.31881,-4.78782,-4.31339,46.295,-7.97982,-3.57704,15.1103,8.4028,9.24298,-1.92837,-1.50341
--8.47709,0.103857,0.427277,3,7,0,16.3524,3.15106,6.59852,0.553053,-0.957865,-1.58903,-0.22129,1.10119,-0.431944,1.31058,-1.39795,6.80039,-7.33422,10.4173,11.799,-3.16944,1.69087,0.300867,-6.07333,-4.62571,-4.39722,-4.04313,-3.412,-3.14522,-3.31881,-4.78782,-4.31339,-0.0839041,-1.58207,13.0508,11.0933,-13.8052,18.3756,14.3476,-21.9579
--8.12451,0.390264,0.427277,3,15,0,19.0466,4.5323,1.75985,0.735207,-0.384923,-0.352729,1.34872,-1.46501,1.71972,-1.72481,1.07205,5.82615,3.91155,1.95411,1.4969,3.8549,6.90584,7.55875,6.41894,-4.71961,-3.3051,-3.73946,-3.44197,-3.26166,-3.46096,-3.76662,-3.85738,-7.02392,-4.19828,5.91172,-0.713662,4.20597,-17.8411,20.3284,16.0921
--4.37828,0.995389,0.427277,3,15,0,10.8234,1.75018,8.38417,0.282976,-0.0766654,1.22827,0.600437,-0.319544,1.7973,-0.72278,0.0989791,4.1227,12.0482,-0.928929,-4.30973,1.1074,6.78434,16.8191,2.58004,-4.89393,-3.30346,-3.6999,-3.84539,-3.14358,-3.45509,-3.2285,-3.94625,-34.9997,25.1992,-24.5345,-9.6837,-11.2961,1.55115,13.3154,-35.7499
--3.61639,1,0.427277,3,7,0,6.24327,1.79977,6.07624,1.22872,1.00228,0.785761,-0.0267704,0.00948983,0.3642,0.847744,0.299046,9.26577,6.57424,1.85743,6.95086,7.88984,1.63711,4.01273,3.61685,-4.40692,-3.23169,-3.73761,-3.31684,-3.604,-3.31851,-4.19974,-3.91776,9.57906,16.2977,-5.4291,6.36077,-1.04067,15.0805,10.2666,26.8349
--4.28248,0.897576,0.427277,3,7,0,8.09795,4.42423,3.17823,-0.519162,-1.54205,-0.692866,-0.230953,-0.192289,0.759224,-0.755182,-0.0752014,2.77421,2.22214,3.81309,2.02409,-0.476772,3.6902,6.83721,4.18522,-5.04108,-3.38844,-3.78219,-3.41915,-3.11785,-3.34674,-3.84456,-3.90356,17.5869,-9.81317,28.3888,5.72169,-3.615,-0.921389,0.364992,-10.2826
--4.48304,0.97619,0.427277,3,7,0,6.99485,5.28713,7.29948,0.20246,-0.940065,1.44704,0.767989,0.44661,0.448907,0.0589771,-0.557508,6.76498,15.8498,8.54716,5.71763,-1.57485,10.8931,8.56392,1.21761,-4.62905,-3.52962,-3.95195,-3.32363,-3.1182,-3.72127,-3.66672,-3.98872,-5.16192,26.5557,39.1283,24.6143,-0.756144,14.1427,-7.50858,-17.3251
--6.14086,0.976052,0.427277,3,7,0,8.21701,6.18903,2.79315,0.573305,0.329433,-2.05859,-1.32396,-0.595069,0.827796,0.546967,0.26443,7.79036,0.43907,4.52691,7.71679,7.10919,2.49099,8.50119,6.92762,-4.53461,-3.50736,-3.80218,-3.31896,-3.52208,-3.32602,-3.67266,-3.84902,-6.41623,-1.52512,2.02933,-8.57768,8.34886,4.2034,35.4649,-6.23497
--8.30488,0.940314,0.427277,3,7,0,12.4418,2.12333,2.09958,-1.74661,-1.63393,0.452232,0.784436,1.54472,0.946346,-0.430298,-0.718011,-1.54381,3.07283,5.3666,1.21988,-1.30724,3.77031,4.11026,0.61581,-5.56663,-3.34291,-3.82825,-3.45489,-3.11675,-3.34855,-4.18615,-4.00931,-1.1202,-12.9661,28.5635,-15.2976,5.64586,-7.95285,12.5692,-18.7591
--9.00417,0.855853,0.427277,3,7,0,23.4685,-0.884482,3.0086,0.662631,-1.68453,0.0267744,1.31538,0.0550476,2.55992,-0.939829,0.377136,1.10911,-0.803928,-0.718865,-3.71205,-5.95257,3.07296,6.81731,0.25017,-5.23392,-3.60907,-3.70169,-3.791,-3.26757,-3.33459,-3.84679,-4.02236,6.42492,-5.70163,-16.1444,-1.90891,-5.4314,-5.96029,13.0148,-11.4644
--4.27746,1,0.427277,3,7,0,11.1705,3.336,7.28652,-0.0910245,0.728262,0.984374,-1.12661,0.158913,1.01447,0.769837,-0.0487915,2.67275,10.5087,4.49393,8.94544,8.6425,-4.87308,10.728,2.98048,-5.05248,-3.25299,-3.80121,-3.33247,-3.6901,-3.45937,-3.48593,-3.93485,-2.00027,10.7673,15.2215,13.9671,-1.04253,7.80014,10.2122,1.85631
--5.83238,0.830997,0.427277,3,7,0,10.9994,-1.35199,9.06899,-0.19609,0.496157,0.868968,-1.24869,-0.2477,0.747704,1.02745,-0.448383,-3.13033,6.52867,-3.59838,7.96599,3.14765,-12.6763,5.42893,-5.41837,-5.78054,-3.23235,-3.69223,-3.32069,-3.22235,-4.08973,-4.01168,-4.27752,0.454498,11.1517,8.24755,28.0323,7.83198,-31.4204,-0.902692,20.399
--9.12072,0.810368,0.427277,3,7,0,13.859,5.11432,1.21256,1.46251,-0.0585328,0.929484,-0.33965,0.178413,0.287668,-3.0279,-0.465284,6.88771,6.24137,5.33065,1.4428,5.04334,4.70247,5.46313,4.55013,-4.6175,-3.23699,-3.82707,-3.44445,-3.34161,-3.37348,-4.00739,-3.89496,9.77817,2.0331,-2.41977,-8.39848,0.783586,-8.18717,15.595,-1.44915
--9.18627,0.999024,0.427277,3,7,0,13.6373,3.01741,4.99714,-1.19393,-2.20951,-0.999991,0.477322,-0.352528,1.3755,1.76402,0.0765238,-2.9488,-1.97968,1.25578,11.8325,-8.02382,5.40266,9.89099,3.39981,-5.7555,-3.71949,-3.7269,-3.41333,-3.42069,-3.39693,-3.5503,-3.92345,2.36628,9.22219,22.4445,-3.56508,-0.921132,6.05284,-20.2506,9.60355
--9.06634,0.521555,0.427277,3,15,0,17.2751,2.07922,1.09021,0.205479,-1.36495,1.03814,-0.402504,-0.350498,2.83354,1.18133,-0.0299832,2.30323,3.21101,1.6971,3.36711,0.591139,1.6404,5.16836,2.04653,-5.09438,-3.3362,-3.73462,-3.37137,-3.13179,-3.31853,-4.04478,-3.9622,21.1283,-4.27951,-9.97341,34.6489,-13.0603,10.4038,6.98761,-36.7351
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--5.36202,0.950306,0.427277,3,15,0,8.52502,2.28182,2.89426,0.484119,-0.449143,-0.533742,1.25648,1.44854,1.27952,-0.166364,0.620535,3.68299,0.737033,6.47428,1.80032,0.981883,5.91839,5.98509,4.07781,-4.94103,-3.48528,-3.86684,-3.42856,-3.14041,-3.41679,-3.94331,-3.90616,4.35428,10.5624,-11.9286,6.44032,-8.07084,6.26075,2.96309,-8.79287
--4.68517,0.900394,0.427277,3,7,0,11.3253,8.58588,9.77794,0.145621,-0.181553,0.458059,-1.23658,-1.24562,-0.276395,0.07389,-0.360508,10.0098,13.0647,-3.59376,9.30837,6.81066,-3.50535,5.88331,5.06085,-4.34621,-3.34978,-3.69222,-3.33885,-3.49275,-3.40071,-3.9556,-3.88362,-17.4706,17.32,-7.21888,13.7155,14.0095,2.28515,-1.11052,21.1939
--5.48304,0.990686,0.427277,3,7,0,6.72874,-1.51732,7.28059,1.29433,-0.657717,-0.356307,0.968388,0.88483,1.62605,0.0109271,0.75344,7.90615,-4.11144,4.92477,-1.43776,-6.30589,5.53312,10.3213,3.96817,-4.52424,-3.95496,-3.81419,-3.61103,-3.28994,-3.40175,-3.51634,-3.90886,3.3685,-2.32347,5.3409,2.46274,1.07362,-3.76473,-3.99886,34.4639
--5.48304,0.0768333,0.427277,2,3,0,9.3581,-1.51732,7.28059,1.29433,-0.657717,-0.356307,0.968388,0.88483,1.62605,0.0109271,0.75344,7.90615,-4.11144,4.92477,-1.43776,-6.30589,5.53312,10.3213,3.96817,-4.52424,-3.95496,-3.81419,-3.61103,-3.28994,-3.40175,-3.51634,-3.90886,7.87168,-10.3671,18.3377,-13.259,-11.8502,-4.40466,-4.08537,-6.96647
--6.07549,0.978291,0.427277,5,47,0,8.837,6.02116,1.41531,-1.43631,-0.341598,-0.725885,-1.16944,0.0974304,0.579771,-1.34004,-0.00449627,3.98834,4.99381,6.15906,4.1246,5.5377,4.36605,6.84172,6.0148,-4.90823,-3.26671,-3.85537,-3.351,-3.38,-3.36365,-3.84406,-3.86459,4.30883,-4.41645,8.06295,7.4703,9.2925,7.04586,12.8477,-8.15797
--5.48481,0.916015,0.427277,3,7,0,9.51876,1.97619,17.8389,1.81811,-0.315858,0.724618,0.759278,-0.227412,0.494465,1.14648,0.0713062,34.4091,14.9025,-2.08057,22.4281,-3.65835,15.5208,10.7969,3.24821,-3.71827,-3.45975,-3.69318,-4.30042,-3.15979,-4.18813,-3.48095,-3.92751,48.7575,2.9313,8.0869,24.2656,24.2387,-8.89572,1.5214,-18.6056
--5.48481,0.0699794,0.427277,2,3,0,11.2917,1.97619,17.8389,1.81811,-0.315858,0.724618,0.759278,-0.227412,0.494465,1.14648,0.0713062,34.4091,14.9025,-2.08057,22.4281,-3.65835,15.5208,10.7969,3.24821,-3.71827,-3.45975,-3.69318,-4.30042,-3.15979,-4.18813,-3.48095,-3.92751,15.7053,13.9996,-26.1156,39.6862,-3.64651,31.8967,31.3683,-16.6465
--3.17225,0.598496,0.427277,3,7,0,6.49185,2.25659,13.6822,1.70014,-0.523955,0.0874953,0.551085,0.185503,0.657866,0.870675,0.396532,25.5183,3.45372,4.79468,14.1694,-4.91228,9.79666,11.2577,7.68203,-3.64068,-3.32487,-3.81019,-3.52923,-3.21064,-3.63659,-3.44882,-3.83808,8.32997,18.9917,-0.419898,33.2635,12.2622,23.9771,12.5365,13.7391
--4.39198,0.903324,0.427277,3,7,0,6.91561,-0.677262,8.29764,0.215854,-0.173452,-0.023072,-0.752329,0.327243,0.740624,-0.483833,1.21043,1.11382,-0.868705,2.03808,-4.69194,-2.1165,-6.91981,5.46817,9.36647,-5.23336,-3.61479,-3.7411,-3.88172,-3.12386,-3.57602,-4.00676,-3.82001,-5.59912,5.85455,21.8312,-8.06681,-9.80431,-11.4752,9.34559,6.65841
--2.94514,0.821851,0.427277,3,7,0,7.67007,-0.789231,14.144,0.309604,-0.000179215,-0.251902,-0.312336,0.168085,0.983472,0.288634,0.691958,3.5898,-4.35213,1.58816,3.2932,-0.791766,-5.2069,13.121,8.99781,-4.95112,-3.9844,-3.73264,-3.37361,-3.11643,-3.47603,-3.34055,-3.82322,17.0451,-7.64838,-8.9602,19.3132,-6.53436,-18.213,6.3352,-6.95488
--4.44812,0.793547,0.427277,3,7,0,7.05275,7.88032,2.87665,1.18548,-0.401131,1.26037,0.651529,-0.1098,0.545363,0.275094,-0.0796838,11.2905,11.506,7.56447,8.67167,6.72641,9.75454,9.44914,7.6511,-4.24745,-3.28298,-3.90951,-3.32838,-3.48467,-3.63354,-3.58711,-3.8385,19.3627,-1.26641,-10.8079,13.4352,22.4515,-1.18284,5.03079,14.2039
--4.11839,0.854024,0.427277,3,7,0,13.8538,2.87033,2.99471,-0.475556,-0.460351,-1.06816,-0.901252,-0.345883,0.149367,-0.466215,0.357201,1.44618,-0.328484,1.83451,1.47415,1.49172,0.171344,3.31764,3.94005,-5.19389,-3.56834,-3.73718,-3.44301,-3.15449,-3.31967,-4.29938,-3.90956,-8.19196,8.85886,-8.89302,0.557452,10.3935,14.1534,5.54258,-9.22965
--4.79478,0.962158,0.427277,3,15,0,7.35888,1.15094,5.49511,1.02235,-0.0911424,-1.13924,-0.471704,0.332017,0.183043,-0.735113,0.849636,6.76884,-5.10933,2.97541,-2.88859,0.650098,-1.44113,2.15678,5.81978,-4.62868,-4.0808,-3.76126,-3.7209,-3.13297,-3.34146,-4.47656,-3.86825,13.4208,-9.11184,-7.83934,-24.4347,-2.8605,1.31959,-9.71236,-37.2346
--6.29139,0.940579,0.427277,3,15,0,8.74212,7.30089,0.717152,-0.965773,0.189059,1.70805,-0.352182,-0.22206,0.00683397,0.88964,-0.225824,6.60829,8.52583,7.14164,7.9389,7.43648,7.04833,7.3058,7.13894,-4.64389,-3.22291,-3.89241,-3.32048,-3.55551,-3.468,-3.79335,-3.84578,-25.0449,3.44078,2.49996,21.2094,-4.5069,11.9993,24.1867,4.98922
--3.08872,0.994922,0.427277,3,7,0,7.95388,0.568037,8.95969,0.721435,-0.589397,0.0161783,-0.177219,-0.36419,0.731054,1.24766,-0.113973,7.03187,0.71299,-2.69499,11.7467,-4.71278,-1.01979,7.11805,-0.453123,-4.60402,-3.48703,-3.69171,-3.40994,-3.20125,-3.33369,-3.81361,-4.04863,-7.86425,-12.1965,-6.07824,-2.90389,-15.623,-4.19968,5.40672,-9.73602
--4.6242,0.868841,0.427277,3,7,0,5.63684,5.25779,3.96688,0.255375,0.852532,0.870593,0.624216,0.496438,1.38154,-0.68176,-0.614541,6.27083,8.71132,7.2271,2.55333,8.63968,7.73398,10.7382,2.81998,-4.67623,-3.22405,-3.89581,-3.39854,-3.68976,-3.50422,-3.48519,-3.93936,-0.042251,-7.18887,14.7745,-8.94365,18.7364,18.3103,14.6269,-6.022
--4.02043,0.999002,0.427277,3,7,0,6.15484,2.98583,3.16965,-0.15083,0.66865,-0.312305,-1.36479,-0.346809,0.0139446,-0.0440691,0.615111,2.50775,1.99594,1.88657,2.84615,5.10522,-1.34008,3.03003,4.93551,-5.07111,-3.40177,-3.73817,-3.38813,-3.34625,-3.33946,-4.34202,-3.88633,19.8319,0.329542,17.5858,-9.05984,0.504468,13.407,4.43766,-15.8262
--12.9403,0.807359,0.427277,3,7,0,14.6633,7.67044,1.78743,0.449019,-0.11185,2.35666,0.0237058,2.54268,-1.10244,-2.19859,-0.679469,8.47303,11.8828,12.2153,3.74063,7.47052,7.71281,5.69991,6.45594,-4.47433,-3.2969,-4.14369,-3.36073,-3.55906,-3.50304,-3.97798,-3.85674,7.17656,12.0865,20.0681,1.75167,4.98578,20.4366,-8.30639,15.2081
--7.82363,0.962776,0.427277,3,7,0,19.0131,4.35316,1.80602,0.928154,-0.0433897,-0.462048,0.898717,-0.998941,2.54959,1.21768,-0.926662,6.02943,3.51869,2.54905,6.55232,4.2748,5.97627,8.95777,2.67959,-4.69967,-3.32193,-3.75167,-3.31766,-3.28791,-3.41916,-3.63033,-3.94337,22.9256,-21.9586,9.65868,8.29689,-12.2344,23.0648,24.2466,-12.3451
--8.75307,0.425556,0.427277,3,7,0,14.3572,5.94359,0.692801,1.66726,0.0783984,-0.44265,1.06842,-1.10335,1.96523,0.797601,-1.03163,7.09866,5.63692,5.17919,6.49617,5.9979,6.68379,7.3051,5.22888,-4.5978,-3.24944,-3.82219,-3.31788,-3.41845,-3.45033,-3.79343,-3.88006,14.5255,-2.26847,-1.39855,-5.01492,9.93978,-17.6999,11.3,35.3382
--6.40235,0.9864,0.427277,3,7,0,10.8932,6.11895,2.39391,1.12311,0.623062,-0.348431,1.32121,-0.917843,0.890979,1.27942,-1.11996,8.80757,5.28484,3.92171,9.18177,7.6105,9.28181,8.25187,3.43785,-4.44554,-3.25838,-3.7851,-3.3365,-3.57382,-3.60026,-3.69665,-3.92244,22.0144,24.0537,7.44165,19.8931,14.0976,5.93846,9.57742,0.393786
--5.70956,0.996705,0.427277,3,7,0,8.8117,1.64589,8.01624,0.577923,0.233696,1.53043,-0.946013,0.385203,0.617561,-1.27605,0.652598,6.27866,13.9142,4.73377,-8.58325,3.51925,-5.93758,6.5964,6.87727,-4.67547,-3.39641,-3.80835,-4.3203,-3.24224,-3.51572,-3.87173,-3.84981,0.538523,29.3714,-4.88568,-10.8225,11.9627,10.1641,12.7226,3.42322
--5.71715,0.8533,0.427277,3,7,0,10.149,1.64021,3.36414,-0.0914467,-0.425009,-0.707049,1.03612,-0.482345,2.25718,0.229707,-0.578774,1.33257,-0.738404,0.0175309,2.41298,0.210419,5.12587,9.23369,-0.306869,-5.20733,-3.60332,-3.70931,-3.40378,-3.12521,-3.38718,-3.60576,-4.04304,20.2996,-9.80301,-12.559,-2.83557,3.94986,12.4174,14.1874,-8.58131
--5.43334,0.975626,0.427277,3,7,0,9.71174,6.58683,5.0604,1.59441,-0.486602,1.74761,-0.584236,-0.157756,-0.43303,0.209085,0.804114,14.6552,15.4304,5.78852,7.64488,4.12443,3.63036,4.39553,10.656,-4.02273,-3.49758,-3.84238,-3.31855,-3.27826,-3.34542,-4.14693,-3.8121,37.3641,13.5893,26.2486,28.8347,10.1804,0.271595,-23.2863,16.9546
--7.063,0.894759,0.427277,3,7,0,12.6227,5.07936,1.80732,-0.538163,-0.889065,-0.918783,1.81753,-1.72836,0.231252,-0.205443,0.690958,4.10673,3.41883,1.95566,4.70806,3.47254,8.36423,5.49731,6.32815,-4.89563,-3.32646,-3.73949,-3.33854,-3.23964,-3.54093,-4.00311,-3.85896,12.2228,19.448,6.83914,1.23396,17.908,10.3777,10.2191,-12.9826
--7.16514,0.925436,0.427277,5,39,0,14.3806,3.1861,1.05063,-1.4443,-1.77498,0.640387,0.972553,0.00715867,0.872698,-0.785647,-0.221477,1.66868,3.85891,3.19362,2.36068,1.32126,4.20789,4.10298,2.95341,-5.16774,-3.30727,-3.76645,-3.40577,-3.14942,-3.35936,-4.18716,-3.93561,-0.822112,6.56459,-26.8935,4.29027,0.869777,3.47466,1.61115,-19.873
-#
-# Elapsed Time: 0.020332 seconds (Warm-up)
-# 0.004139 seconds (Sampling)
-# 0.024471 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-4.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-4.csv
deleted file mode 100644
index 91369bc6f1..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_nowarmup-4.csv
+++ /dev/null
@@ -1,148 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 4
-# data
-# file = /tmp/tmp2ipdytqf/_pz629gf.json
-# init = 2 (Default)
-# random
-# seed = 81267
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-4-_7_vglm2.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
-# Adaptation terminated
-# Step size = 0.369164
-# Diagonal elements of inverse mass matrix:
-# 11.9057, 1.02604, 0.984918, 0.805498, 0.940485, 0.825545, 1.07806, 1.02634, 0.799015, 0.796004
--12.9054,0.860945,0.369164,4,15,0,20.0226,2.27967,0.053022,1.06348,1.56898,-0.382589,-0.242891,-0.951297,1.62889,-1.89014,-1.53313,2.33606,2.25939,2.22923,2.17945,2.36286,2.26679,2.36604,2.19838,-5.09063,-3.3863,-3.74494,-3.41286,-3.18597,-3.32347,-4.44363,-3.95757,21.1433,8.50276,3.38737,30.0161,1.9272,11.5612,-3.18932,28.4895
--8.72747,0.990053,0.369164,4,15,0,16.06,3.32534,5.00513,-0.487143,-1.05593,0.693422,0.540779,0.417943,-1.58726,1.68983,1.44191,0.887127,6.796,5.4172,11.7831,-1.95973,6.03201,-4.61912,10.5423,-5.26056,-3.22877,-3.8299,-3.41137,-3.12185,-3.42147,-5.77965,-3.81259,20.83,9.4722,18.5255,6.88461,-11.1075,-1.2777,0.292344,4.77507
--6.09541,1,0.369164,4,15,0,11.9207,1.59609,1.21145,-0.650409,-1.46728,0.234131,-1.05427,0.473004,1.0605,0.715038,0.47437,0.808152,1.87973,2.16911,2.46233,-0.181446,0.318889,2.88084,2.17077,-5.27009,-3.40881,-3.74371,-3.40192,-3.1203,-3.31875,-4.36447,-3.95841,8.26745,-0.541297,12.4046,1.16677,5.0671,4.42632,7.59085,34.2168
--4.73033,0.985952,0.369164,3,15,0,8.97097,3.72425,2.89107,0.486321,-1.6402,-0.0575241,-0.334589,-1.2242,0.468439,-0.812286,0.620091,5.13024,3.55795,0.185001,1.37587,-1.0177,2.75693,5.07855,5.51698,-4.78927,-3.32018,-3.71134,-3.44754,-3.11617,-3.32959,-4.05634,-3.87417,-19.8264,6.19799,19.4294,-17.979,2.77588,-6.96988,3.1006,19.7729
--7.69667,0.942321,0.369164,3,7,0,10.6613,1.66344,2.80933,-0.493246,-2.08877,-1.01563,0.635585,-0.700588,-0.209337,-1.31814,0.481958,0.277746,-1.18979,-0.304745,-2.03964,-4.2046,3.44901,1.07534,3.01742,-5.33482,-3.64378,-3.70572,-3.6545,-3.17955,-3.34162,-4.65374,-3.93383,0.0130492,-9.55911,7.65741,-17.6039,-9.86163,-2.79762,-4.79594,4.11473
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--8.34962,0.930414,0.369164,3,7,0,9.44166,9.25376,4.87321,-0.755058,0.409122,-0.574664,-2.3829,-0.907006,0.784179,1.17055,-0.508045,5.57421,6.4533,4.83373,14.9581,11.2475,-2.35863,13.0752,6.77795,-4.74458,-3.23348,-3.81139,-3.57853,-4.0421,-3.36345,-3.34279,-3.85139,-21.0584,5.19874,-10.8232,8.89772,24.8612,-4.51728,5.0089,3.15279
--5.57653,0.800702,0.369164,3,7,0,15.3286,6.4131,0.967993,-0.634413,-0.269267,0.363772,-0.986324,0.277539,1.01045,-1.09479,0.953782,5.79899,6.76523,6.68176,5.35336,6.15245,5.45835,7.39121,7.33635,-4.72229,-3.22915,-3.87461,-3.32804,-3.43195,-3.39897,-3.78426,-3.84287,19.2316,11.5183,7.98162,-20.1991,-6.07484,18.6265,18.2215,-12.6417
--6.71761,0.967312,0.369164,3,7,0,10.6376,2.11573,0.200697,-0.0421767,-0.00371396,-0.160334,0.892812,-0.690464,0.496336,-0.794879,1.14536,2.10726,2.08355,1.97715,1.9562,2.11498,2.29491,2.21534,2.3456,-5.11684,-3.39655,-3.73991,-3.42196,-3.17606,-3.32376,-4.4673,-3.95315,-15.0795,-3.90645,6.06748,-20.2038,3.23166,-16.9818,-0.464655,-13.8763
--11.3805,0.920223,0.369164,3,7,0,14.5313,10.0334,0.0580724,-0.697239,-1.06028,-1.25013,-0.558169,-1.00541,0.233174,0.548736,-1.7817,9.99291,9.9608,9.97501,10.0653,9.97182,10.001,10.0469,9.92993,-4.34756,-3.24075,-4.02034,-3.35566,-3.85926,-3.65162,-3.53778,-3.81592,-4.50666,8.81291,25.6592,9.81901,23.7309,9.235,8.27836,20.8535
--15.4822,0.971944,0.369164,3,7,0,18.6457,10.8565,0.0130103,-0.979334,-0.905573,-0.728073,-0.20969,-2.20911,0.317032,1.21348,-1.85769,10.8437,10.847,10.8277,10.8722,10.8447,10.8537,10.8606,10.8323,-4.28107,-3.26205,-4.06498,-3.37879,-3.98219,-3.71806,-3.47638,-3.81141,4.8798,12.863,24.6007,12.0423,14.7231,10.5678,2.45621,5.67474
--11.9581,0.992954,0.369164,3,7,0,20.5768,9.21139,0.0429352,0.729296,1.00982,-2.48475,0.471202,-0.102803,-0.118155,0.240747,-1.15788,9.2427,9.10471,9.20698,9.22173,9.25475,9.23162,9.20632,9.16168,-4.40885,-3.22763,-3.98256,-3.33723,-3.7653,-3.59683,-3.60817,-3.82174,25.0768,12.9549,21.5169,18.0085,5.46124,5.31182,-0.134686,19.1052
--10.1633,0.93777,0.369164,3,15,0,14.8789,5.69027,0.0768514,-0.253482,0.597941,-1.63552,0.106869,-0.168771,-1.49064,1.20845,-1.44398,5.67079,5.56458,5.6773,5.78314,5.73623,5.69849,5.57571,5.5793,-4.73497,-3.25118,-3.83859,-3.32295,-3.39627,-3.40806,-3.99334,-3.87293,25.9584,7.47085,16.2784,10.8111,-11.1892,0.89964,2.45489,-22.4096
--11.5487,0.966963,0.369164,4,15,0,15.574,2.74915,0.201511,0.662124,-0.412949,2.51725,0.0194159,-0.937281,1.73162,-0.734125,1.50248,2.88258,3.25641,2.56028,2.60122,2.66594,2.75307,3.0981,3.05192,-5.02895,-3.33403,-3.75191,-3.39679,-3.19912,-3.32953,-4.33186,-3.93287,0.000809418,-10.8504,20.9864,-14.1546,-6.6259,-20.6254,5.23079,-3.28123
--7.77253,0.941499,0.369164,4,15,0,20.401,6.61674,2.75698,-0.793575,0.0003745,-2.02221,-0.192798,0.377567,-1.36432,0.357472,-1.24095,4.42886,1.04153,7.65768,7.60228,6.61777,6.0852,2.85534,3.19546,-4.86165,-3.46363,-3.91338,-3.31833,-3.47438,-3.42369,-4.36833,-3.92894,-3.78415,-2.71286,-14.8503,26.8556,5.71236,18.2021,8.00909,9.86687
--5.12619,0.988886,0.369164,3,15,0,10.6825,4.27521,1.14884,-0.571456,-0.466946,0.0477136,0.567276,-0.61037,-0.539591,-1.50088,-0.366833,3.6187,4.33003,3.574,2.55094,3.73877,4.92692,3.65531,3.85378,-4.94798,-3.28887,-3.77594,-3.39863,-3.25478,-3.38056,-4.25037,-3.91172,0.824411,5.38386,-14.6761,-0.106592,7.66441,9.52876,9.32237,6.5858
--3.50537,0.995637,0.369164,4,15,0,6.8989,1.73855,7.58974,1.1382,-0.628591,0.21975,-0.923567,0.0523461,1.56521,0.898335,0.55285,10.3772,3.4064,2.13585,8.55669,-3.03229,-5.27109,13.6181,5.93455,-4.31713,-3.32703,-3.74304,-3.32685,-3.14166,-3.47934,-3.31753,-3.86608,2.87919,-0.113072,-5.29197,0.491614,-1.99548,-7.21118,24.1082,44.8652
--4.83846,0.933485,0.369164,4,15,0,6.09819,6.88596,2.75276,-0.624966,0.259124,-0.229295,0.786199,-0.00429061,-0.934789,-1.02887,-0.0740179,5.16558,6.25477,6.87415,4.05373,7.59927,9.05018,4.31272,6.68221,-4.78568,-3.23675,-3.88195,-3.3527,-3.57263,-3.58462,-4.15823,-3.85295,17.5386,5.23708,11.6551,11.7318,-0.716813,16.3302,-10.849,-4.54687
--9.24879,0.793122,0.369164,3,15,0,11.934,6.9483,2.36001,0.355073,-0.332595,3.06556,-1.25799,-0.138166,0.604937,0.766475,1.2077,7.78628,14.1831,6.62222,8.75719,6.16337,3.97943,8.37596,9.79849,-4.53498,-3.41267,-3.87236,-3.32959,-3.43292,-3.35352,-3.68463,-3.81679,3.61199,14.3008,10.3082,24.7793,3.62602,19.8556,0.826582,21.1578
--7.05936,0.966872,0.369164,3,7,0,13.06,7.41992,3.16871,0.133504,-0.0207399,1.91467,-0.753423,-0.551502,-0.475157,1.21224,1.51295,7.84296,13.487,5.67238,11.2612,7.3542,5.03255,5.91429,12.214,-4.52989,-3.37206,-3.83842,-3.39186,-3.54698,-3.38403,-3.95185,-3.80938,-3.59444,21.6925,12.6345,7.2172,-1.75594,4.10417,-0.878026,14.7639
--5.75873,0.974934,0.369164,3,7,0,11.9014,3.46091,3.4507,1.54104,-0.490229,1.42125,-1.20618,-0.327352,0.325712,-1.38777,-0.119216,8.77856,8.36521,2.33131,-1.32787,1.76928,-0.701265,4.58484,3.04953,-4.44802,-3.22219,-3.74704,-3.60342,-3.1635,-3.32879,-4.12136,-3.93294,-14.4331,17.6602,30.2322,-0.330285,8.77282,3.68602,6.89152,11.3052
--5.17056,0.989611,0.369164,3,15,0,9.43447,4.00089,3.85198,0.601921,-0.443723,1.30706,-1.38316,-0.0132967,0.183312,-1.44891,-0.249168,6.31947,9.03564,3.94967,-1.58028,2.29168,-1.32702,4.707,3.0411,-4.67153,-3.22689,-3.78586,-3.62105,-3.18305,-3.33921,-4.10504,-3.93317,20.0935,8.03936,-3.08813,14.0591,10.9219,8.98946,5.33822,-13.8562
--5.67346,0.982425,0.369164,3,15,0,8.92791,4.71261,2.46567,0.791174,0.700934,-1.10685,0.817554,0.820516,-0.597322,-0.429301,-1.14297,6.66338,1.98349,6.73573,3.65409,6.44088,6.72842,3.23981,1.89442,-4.63866,-3.40252,-3.87665,-3.36309,-3.45793,-3.45243,-4.31084,-3.96691,-7.49043,-5.54055,-0.193541,4.11438,19.1878,5.54598,23.6038,2.84796
-#
-# Elapsed Time: 0.021656 seconds (Warm-up)
-# 0.0047 seconds (Sampling)
-# 0.026356 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-1.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-1.csv
deleted file mode 100644
index ddfc050f3d..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-1.csv
+++ /dev/null
@@ -1,648 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 500
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 1
-# data
-# file = /tmp/tmp2ipdytqf/x8rvpwpf.json
-# init = 2 (Default)
-# random
-# seed = 31709
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-1-lu7otosq.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
--4.80703,0.749647,0.5,3,7,0,9.44134,-2.17477,9.61676,0.766957,-0.853735,0.251743,-0.660749,0.507976,1.11998,-0.295372,0.272729,5.20087,0.246182,2.71032,-5.01529,-10.3849,-8.52903,8.59579,0.448001,-4.7821,-3.52213,-3.75521,-3.91339,-3.65985,-3.69205,-3.66372,-4.01525,-3.67582,3.84024,18.2507,6.00108,-15.8241,-5.59099,1.55725,38.0562
--4.80703,0,9.12515,0,1,1,11.5047,-2.17477,9.61676,0.766957,-0.853735,0.251743,-0.660749,0.507976,1.11998,-0.295372,0.272729,5.20087,0.246182,2.71032,-5.01529,-10.3849,-8.52903,8.59579,0.448001,-4.7821,-3.52213,-3.75521,-3.91339,-3.65985,-3.69205,-3.66372,-4.01525,22.4505,-1.73883,23.5022,1.06256,5.63565,-11.2577,16.8225,-33.3708
--4.80703,5.87081e-171,1.34755,1,1,0,7.70774,-2.17477,9.61676,0.766957,-0.853735,0.251743,-0.660749,0.507976,1.11998,-0.295372,0.272729,5.20087,0.246182,2.71032,-5.01529,-10.3849,-8.52903,8.59579,0.448001,-4.7821,-3.52213,-3.75521,-3.91339,-3.65985,-3.69205,-3.66372,-4.01525,4.08946,9.36857,8.03954,-17.5175,-10.0589,-1.80532,7.44362,-2.71864
--6.91452,0.986501,0.123058,5,31,0,13.6175,-2.73577,4.43247,-0.278325,-1.12206,0.261722,-0.912603,1.04024,1.05503,0.771632,-0.210872,-3.96944,-1.5757,1.87508,0.684463,-7.70928,-6.78086,1.94061,-3.67046,-5.8982,-3.67999,-3.73795,-3.48165,-3.39403,-3.56701,-4.51104,-4.18827,14.0146,6.16736,18.9239,8.56157,-4.32486,-10.5457,4.40152,-13.2114
--5.76513,0.998715,0.152613,5,47,0,11.5222,0.010128,4.10414,0.91448,0.455095,-0.341084,-0.911001,1.27188,1.83153,-0.354759,0.427351,3.76328,-1.38973,5.23008,-1.44585,1.8779,-3.72874,7.52699,1.76404,-4.93236,-3.66236,-3.82382,-3.6116,-3.16729,-3.40923,-3.76994,-3.971,-18.3847,27.7396,28.6303,-10.4047,1.15247,-6.10554,6.82012,14.2478
--5.58764,0.988312,0.230081,4,31,0,12.5677,2.27235,2.4009,0.707326,-0.585418,0.990767,1.21584,-1.38345,-0.210076,0.944624,0.612765,3.97057,4.65108,-1.04917,4.54029,0.866816,5.19145,1.76798,3.74353,-4.91013,-3.2776,-3.69896,-3.34183,-3.13768,-3.38943,-4.53892,-3.91451,-4.46518,13.5917,-15.5612,13.8122,17.1237,15.5177,-0.616516,13.552
--6.01635,0.974945,0.369907,4,31,0,12.2265,8.21028,2.38798,-0.077072,-0.0703838,-0.690142,-1.67491,0.652561,1.2533,-0.910436,-0.680404,8.02623,6.56223,9.76858,6.03617,8.0422,4.21063,11.2031,6.58548,-4.51355,-3.23186,-4.00996,-3.32067,-3.62086,-3.35943,-3.45251,-3.85455,6.44637,2.58935,16.3075,3.4781,0.216914,4.64432,12.8936,22.0458
--5.35047,0.937392,0.603718,3,7,0,10.7065,5.04253,3.4725,0.766765,-0.768986,0.471989,1.29735,-0.956046,-0.823817,0.911984,0.79291,7.70512,6.68151,1.72265,8.2094,2.37222,9.5476,2.18182,7.79591,-4.54228,-3.23022,-3.73509,-3.32288,-3.18636,-3.61874,-4.4726,-3.83659,12.4895,11.1629,28.7118,7.70884,2.6551,-12.5466,-0.974793,39.4774
--3.76791,0.845456,0.904868,2,3,0,7.98011,4.76195,3.15076,0.430938,0.991915,0.00317065,-0.240165,-0.531147,0.535616,1.21016,-0.165793,6.11974,4.77194,3.08843,8.57488,7.88724,4.00525,6.44955,4.23958,-4.69087,-3.27363,-3.76393,-3.32708,-3.60371,-3.35415,-3.88859,-3.90225,11.435,5.94707,6.38769,15.8923,-18.491,6.85994,0.730843,15.1984
--3.76791,0.245228,1.03248,2,3,0,10.2892,4.76195,3.15076,0.430938,0.991915,0.00317065,-0.240165,-0.531147,0.535616,1.21016,-0.165793,6.11974,4.77194,3.08843,8.57488,7.88724,4.00525,6.44955,4.23958,-4.69087,-3.27363,-3.76393,-3.32708,-3.60371,-3.35415,-3.88859,-3.90225,14.4644,-18.0268,31.783,19.3325,9.69936,1.26953,3.33534,25.6402
--5.11185,0.996094,0.178078,4,15,0,8.90438,4.82839,10.8689,1.60096,-1.09065,-0.0457278,-0.232334,-1.60606,1.44369,0.268672,0.911323,22.229,4.33138,-12.6277,7.74855,-7.02576,2.30318,20.5197,14.7335,-3.701,-3.28882,-3.87257,-3.31915,-3.3403,-3.32385,-3.25327,-3.82084,13.0314,11.9505,-21.1651,20.6884,-10.3245,-3.89996,17.739,-0.872244
--6.97083,0.960545,0.332351,4,15,0,9.77599,4.90083,1.20195,-1.8334,0.444866,0.492326,-0.117845,1.20576,0.142436,-1.03486,1.06283,2.69718,5.49258,6.35009,3.65699,5.43554,4.75919,5.07203,6.17829,-5.04973,-3.25296,-3.86228,-3.36301,-3.37182,-3.37523,-4.05719,-3.86161,-1.12391,-14.1708,11.0894,-6.0662,3.34754,9.26496,24.1299,23.7254
--3.82928,0.883855,0.556698,3,7,0,13.1232,3.55262,2.38358,1.29446,0.573255,0.0267012,-0.105605,0.318493,1.06444,0.572305,0.62794,6.63808,3.61626,4.31177,4.91675,4.91902,3.3009,6.08979,5.04936,-4.64106,-3.31761,-3.79595,-3.33477,-3.33243,-3.33871,-3.93079,-3.88386,-17.2327,6.23676,10.3471,1.80862,7.91152,11.0824,3.485,8.08966
--4.61894,0.759289,0.733406,2,3,0,9.70674,3.22115,1.09577,1.05485,0.334572,-0.408131,0.142248,0.163441,-0.450635,-0.844808,-0.733661,4.37703,2.77393,3.40025,2.29543,3.58777,3.37702,2.72736,2.41723,-4.86709,-3.35808,-3.77153,-3.40829,-3.24609,-3.34018,-4.38779,-3.95102,21.122,-5.26345,-9.36575,-10.3337,-9.4839,18.1247,25.7701,2.03426
--5.28992,0.733309,0.655308,3,7,0,11.1181,0.995581,2.8535,-0.76669,-0.855327,0.881083,0.262676,0.130623,1.54247,0.904037,0.843208,-1.19217,3.50975,1.36831,3.57525,-1.4451,1.74513,5.39702,3.40168,-5.52073,-3.32234,-3.7288,-3.3653,-3.11739,-3.31913,-4.0157,-3.9234,-26.6084,-21.8248,10.3794,11.6251,10.0421,4.28903,5.63639,-23.5128
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--5.64231,0.613018,0.639127,3,7,0,13.512,11.5627,8.03223,0.858163,-0.183666,-0.663918,-1.20858,-0.591247,0.732643,-1.01626,0.66443,18.4557,6.22996,6.81367,3.39986,10.0875,1.85509,17.4475,16.8996,-3.82942,-3.23719,-3.87963,-3.37039,-3.875,-3.31986,-3.22305,-3.84636,21.2801,-19.6462,9.41011,3.51553,12.6482,-9.67315,28.888,18.1251
--6.96789,0.890373,0.380072,3,15,0,9.52225,12.0962,18.4962,0.845203,-0.352802,-0.504727,-1.49215,-0.391342,0.480822,-0.778379,0.248976,27.7292,2.76069,4.85787,-2.30083,5.57072,-15.5028,20.9896,16.7013,-3.62715,-3.35878,-3.81213,-3.67429,-3.38267,-4.44222,-3.26621,-3.84342,44.3811,6.29434,-1.68046,4.62562,4.71122,-14.5454,20.5738,21.7365
--6.78455,0.746986,0.507269,3,7,0,11.0379,10.2214,4.24852,0.389175,-1.15783,0.527886,0.863407,-2.01097,0.816667,0.487443,-0.0120267,11.8748,12.4642,1.6778,12.2923,5.30237,13.8896,13.691,10.1703,-4.20481,-3.32117,-3.73427,-3.43257,-3.36135,-4.00337,-3.31436,-3.81448,19.3305,0.727334,4.07017,1.42497,20.72,7.10878,0.520929,51.7842
--7.41991,0.498082,0.447361,2,3,0,11.8444,10.6335,1.16788,0.506801,-1.2438,0.297212,0.412841,-1.7931,0.783238,-0.0569512,-0.332821,11.2253,10.9806,8.53933,10.5669,9.18085,11.1156,11.5482,10.2448,-4.2523,-3.26594,-3.9516,-3.36941,-3.75598,-3.73967,-3.42965,-3.81406,4.04138,5.67414,5.6443,18.8387,24.643,7.35035,2.42168,-32.7704
--7.0477,0.994685,0.195373,4,15,0,10.9791,10.2427,1.86139,-0.0365651,-1.81321,0.007168,0.093616,-1.68828,0.861062,-0.0758013,-0.388155,10.1747,10.2561,7.10018,10.1016,6.86762,10.417,11.8455,9.52021,-4.33308,-3.24697,-3.89077,-3.35659,-3.49826,-3.68328,-3.41091,-3.8188,-6.20209,11.073,22.8751,14.0662,-4.16889,-2.00494,9.51006,13.9595
--8.43706,1,0.349143,4,15,0,11.8463,1.80069,0.132451,0.741161,1.69883,-0.0406002,-0.19151,1.11644,0.103423,0.447171,0.995862,1.89885,1.79531,1.94856,1.85992,2.0257,1.77532,1.81439,1.93259,-5.14092,-3.41401,-3.73936,-3.42601,-3.17267,-3.31932,-4.53139,-3.96572,-21.0281,-2.92592,22.1328,5.74341,-2.21513,-3.52252,-6.74198,26.6643
--11.2045,0.423248,0.627131,3,7,0,16.0971,4.3762,3.68449,-1.27623,0.32178,0.513804,0.439323,2.51483,-1.81379,0.667766,-1.08527,-0.326061,6.26931,13.6421,6.83658,5.5618,5.99488,-2.30672,0.377537,-5.41002,-3.2365,-4.23246,-3.31694,-3.38195,-3.41993,-5.28334,-4.01777,-27.1736,3.20202,16.6769,6.80419,9.28107,-2.84836,-5.3153,-4.54865
--9.21942,1,0.226849,3,7,0,12.6068,3.29074,2.52735,-1.24311,0.634221,0.0975326,0.278204,2.16819,-1.60789,0.873981,-0.850193,0.148966,3.53724,8.77052,5.4996,4.89364,3.99386,-0.772961,1.14201,-5.35072,-3.3211,-3.96212,-3.32614,-3.33058,-3.35387,-4.98364,-3.99125,0.548499,-5.78983,19.2869,2.72075,-0.834196,27.8275,22.8897,-6.45429
--5.47212,0.981521,0.404996,3,7,0,12.1173,4.32698,0.524931,-0.256605,-1.22642,0.512519,-0.224162,0.222497,1.09982,0.765243,0.114,4.19228,4.59602,4.44378,4.72868,3.68319,4.20931,4.90431,4.38682,-4.88656,-3.27946,-3.79975,-3.33815,-3.25155,-3.35939,-4.07901,-3.89876,1.19594,18.5553,-12.1199,-5.28642,-1.67175,0.85067,-15.5238,30.5151
--8.87901,0.531472,0.681097,2,7,0,14.7338,2.587,0.912931,0.294084,-2.33027,1.73965,0.954745,0.668117,0.162513,1.19129,-0.111963,2.85548,4.17518,3.19694,3.67456,0.459623,3.45862,2.73536,2.48479,-5.03198,-3.29467,-3.76653,-3.36253,-3.12931,-3.34181,-4.38657,-3.94903,-16.3303,8.79336,-9.43226,0.608446,4.1717,-1.89645,-5.58435,-5.99351
--10.71,0.961828,0.337877,4,15,0,18.2466,4.29429,4.43084,-1.83419,0.844567,-1.58189,-0.892166,0.818481,1.84691,-0.973522,-1.30157,-3.83272,-2.71481,7.92085,-0.0192334,8.03643,0.341241,12.4776,-1.47278,-5.87882,-3.79556,-3.92447,-3.52043,-3.62022,-3.31863,-3.37401,-4.08943,19.8148,-4.26303,-16.4664,7.81707,-14.1146,-8.30608,1.23421,2.44464
--10.71,0.00429409,0.535319,2,3,0,14.4116,4.29429,4.43084,-1.83419,0.844567,-1.58189,-0.892166,0.818481,1.84691,-0.973522,-1.30157,-3.83272,-2.71481,7.92085,-0.0192334,8.03643,0.341241,12.4776,-1.47278,-5.87882,-3.79556,-3.92447,-3.52043,-3.62022,-3.31863,-3.37401,-4.08943,-0.655417,2.33819,15.8949,11.8837,6.66555,-11.8212,19.3932,-8.81638
--9.02932,0.999855,0.0665345,6,63,0,14.8624,6.21995,3.29596,2.54445,-2.05164,0.294322,-0.208964,-0.987829,-0.922273,1.27365,0.682794,14.6063,7.19003,2.96411,10.4178,-0.542169,5.53122,3.18018,8.47041,-4.02563,-3.2248,-3.761,-3.36511,-3.11746,-3.40168,-4.31966,-3.82854,-1.94261,11.1267,-2.23907,6.00518,4.12347,9.13871,-1.55478,15.5947
--12.7248,0.991627,0.117139,5,31,0,19.2249,1.46842,3.28948,0.955072,0.868397,-2.12866,0.534431,-0.507094,1.04631,-3.19369,0.46605,4.61011,-5.53377,-0.19966,-9.03716,4.32499,3.22642,4.91025,3.00148,-4.84274,-4.13734,-3.70684,-4.3796,-3.2912,-3.33732,-4.07823,-3.93427,-6.79426,-13.6215,-28.7434,-17.8664,1.55908,6.2357,-17.9615,-17.5719
--6.66557,0.998644,0.200043,4,15,0,15.6432,1.94004,1.70139,-0.877981,-0.616828,1.80802,-0.46792,-0.448169,0.351073,1.48422,-0.671562,0.446254,5.01618,1.17753,4.46528,0.890577,1.14393,2.53735,0.797453,-5.31412,-3.26604,-3.72561,-3.34338,-3.13823,-3.31692,-4.41699,-4.00298,12.0404,33.211,-8.07559,-13.9926,-2.5547,12.8057,17.6319,34.8065
--6.86859,0.970641,0.344959,4,15,0,13.3441,2.25531,0.647759,0.678266,1.28101,-0.844213,-0.0925989,1.03994,1.2999,-0.235705,0.839938,2.69466,1.70846,2.92894,2.10263,3.08509,2.19533,3.09733,2.79939,-5.05001,-3.41944,-3.76018,-3.41594,-3.21918,-3.32274,-4.33197,-3.93995,-6.29572,5.30872,-6.91156,5.22784,6.40557,9.84435,1.63553,11.9142
--3.68642,0.285714,0.548896,3,7,0,11.0139,5.82576,4.98991,0.445869,0.0970939,1.13354,-0.550254,-1.18751,0.929544,-0.545573,-0.145753,8.05061,11.482,-0.0998016,3.1034,6.31025,3.08004,10.4641,5.09847,-4.51138,-3.28215,-3.70796,-3.37958,-3.44604,-3.33471,-3.50547,-3.88282,-1.32638,10.211,11.5134,-13.7949,1.74556,-1.28031,-1.8315,9.41607
--4.14183,0.999472,0.151316,5,31,0,5.81549,1.49199,7.13326,0.531115,-0.52021,-0.552958,0.825878,1.14086,0.680745,0.704046,-0.0683649,5.28057,-2.45241,9.63001,6.51413,-2.21881,7.38319,6.34792,1.00432,-4.77404,-3.76779,-4.00308,-3.31781,-3.12533,-3.4852,-3.90038,-3.99589,5.78424,-11.3719,25.5667,2.47503,-1.33939,8.22757,-7.37216,-7.99606
--5.77077,0.921404,0.258731,4,15,0,11.3052,8.55359,2.12609,0.577639,0.0759579,1.35116,-0.759581,-1.55255,-0.000154278,0.252871,-0.516888,9.78171,11.4263,5.25273,9.09122,8.71509,6.93865,8.55326,7.45464,-4.36456,-3.28022,-3.82455,-3.3349,-3.69877,-3.46257,-3.66773,-3.84119,25.7673,20.7197,-9.34194,7.32844,-4.78184,6.4464,5.78728,21.6669
--6.90939,0.952564,0.36071,4,15,0,12.6592,0.299984,1.71253,0.142937,-0.25867,-1.58081,1.5046,1.07428,0.0518215,0.423454,0.365075,0.544769,-2.4072,2.13973,1.02516,-0.142996,2.87665,0.38873,0.925186,-5.30208,-3.76307,-3.74312,-3.46435,-3.1207,-3.33139,-4.77231,-3.99859,-14.7239,-3.86053,24.826,-1.90496,7.64847,-20.8901,-6.31629,7.1269
--7.04083,0.8782,0.540792,3,7,0,12.5217,8.371,2.586,0.377972,-1.2575,1.1122,-2.04065,-1.20799,0.486643,-0.779544,-0.308765,9.34843,11.2471,5.24713,6.3551,5.11909,3.09389,9.62945,7.57253,-4.40006,-3.27424,-3.82437,-3.31855,-3.34729,-3.33495,-3.57185,-3.83956,-8.30877,24.1395,26.8213,-10.5416,-13.9236,15.8417,6.85201,3.59022
--10.4712,0.0312093,0.670479,2,3,0,13.2953,6.05398,9.11541,-0.301858,-1.37684,0.785565,-2.76908,-0.588073,0.672782,-1.04376,-0.614443,3.30242,13.2147,0.693454,-3.46027,-6.49645,-19.1873,12.1867,0.453086,-4.98248,-3.35749,-3.71817,-3.76897,-3.30265,-5.00083,-3.3905,-4.01507,0.237704,9.71519,-16.151,-5.2462,10.7161,-11.7518,20.335,1.62097
--8.86044,1,0.103433,5,31,0,13.0495,3.65475,0.657329,1.06857,0.993681,-0.267731,2.05595,0.343947,-0.932964,1.24969,1.23092,4.35716,3.47876,3.88084,4.47621,4.30793,5.00619,3.04149,4.46387,-4.86918,-3.32373,-3.784,-3.34315,-3.29008,-3.38315,-4.34031,-3.89695,15.2773,-11.3488,14.2502,25.6859,13.5729,-2.89279,-7.15154,5.12575
--7.73282,0.998097,0.174071,4,31,0,12.3297,-0.317946,0.30493,-0.0700247,0.950302,0.433853,1.00579,0.687474,-0.383946,-0.685886,1.13098,-0.339298,-0.185651,-0.108314,-0.527093,-0.0281698,-0.0112491,-0.435023,0.0269245,-5.41169,-3.55655,-3.70786,-3.55095,-3.12199,-3.32106,-4.92077,-4.03054,-5.62772,-0.310577,5.49102,20.5928,2.89931,-1.87682,-7.87233,-7.72369
--7.663,0.992628,0.289442,4,15,0,12.812,5.67211,11.9747,2.15922,0.293588,-1.06717,-0.430143,0.620461,1.4876,0.788698,-0.318339,31.5281,-7.10688,13.1019,15.1165,9.18773,0.521286,23.4856,1.86011,-3.65465,-4.36261,-4.19792,-3.58906,-3.75684,-3.31778,-3.37198,-3.96798,32.3548,-21.6825,13.2219,5.99426,16.5924,7.45847,20.273,-26.1621
--5.80392,0.378065,0.471592,3,7,0,11.1395,3.78751,8.93039,1.56751,0.408403,-0.59347,-0.0394752,0.493958,1.80032,1.47838,-0.0821701,17.786,-1.5124,8.19875,16.9901,7.43471,3.43498,19.8651,3.0537,-3.85882,-3.67395,-3.93647,-3.72924,-3.55533,-3.34133,-3.23892,-3.93282,41.8075,-1.8949,10.0772,-3.79049,3.61079,-12.5323,20.7032,18.1358
--5.62999,0.998615,0.175784,5,31,0,9.73086,10.6273,1.79749,0.095776,-0.458993,0.170023,0.731531,0.0393832,-0.320807,-1.22988,-0.221065,10.7995,10.9329,10.6981,8.41662,9.80229,11.9422,10.0507,10.23,-4.28445,-3.26453,-4.05801,-3.32513,-3.83647,-3.8116,-3.53748,-3.81415,15.863,20.1191,-22.3033,-22.0062,-3.90934,13.4274,32.7167,12.7025
--4.94753,0.979901,0.289495,4,15,0,9.18783,5.34352,10.1522,0.209323,-0.512977,-0.484104,-1.42263,-0.507954,0.893691,-0.0626177,1.63493,7.46861,0.428813,0.186687,4.70782,0.135695,-9.09926,14.4164,21.9416,-4.56374,-3.50814,-3.71136,-3.33855,-3.12412,-3.7383,-3.28573,-3.96183,19.27,-7.44073,31.0883,6.18554,-10.2342,-17.6043,17.7583,31.8866
-# Adaptation terminated
-# Step size = 0.298701
-# Diagonal elements of inverse mass matrix:
-# 10.9788, 1.6107, 0.905631, 0.857679, 0.874675, 0.918614, 0.905908, 0.656822, 0.685638, 0.897676
--7.7547,0.983555,0.298701,3,15,0,10.6146,2.23865,2.41786,1.04403,0.909048,-0.0265812,1.48909,-0.429918,0.608725,-0.0612811,-2.36912,4.76296,2.17438,1.19917,2.09048,4.4366,5.83906,3.71046,-3.48956,-4.8269,-3.39121,-3.72597,-3.41643,-3.29861,-3.4136,-4.24248,-4.17957,3.72461,7.9298,-1.0375,6.80849,2.91272,11.9743,-1.4385,1.23895
--8.68292,0.991264,0.298701,4,15,0,13.6695,2.4904,4.12539,0.902298,-0.454897,-1.68334,0.757774,-1.41872,1.34609,-0.207312,-2.119,6.21273,-4.45403,-3.36238,1.63516,0.613773,5.61651,8.04353,-6.25129,-4.68184,-3.99704,-3.69178,-3.43577,-3.13224,-3.4049,-3.71718,-4.32337,1.81269,6.1436,11.5124,-0.601469,0.804788,7.66185,-3.0383,-24.4993
--7.55395,0.996231,0.298701,4,15,0,12.4429,6.5832,1.06536,0.274415,0.657289,1.17664,-0.611537,1.64139,-0.387932,-0.0793054,1.823,6.87555,7.83675,8.33187,6.49871,7.28345,5.93169,6.16991,8.52536,-4.61864,-3.22166,-3.94233,-3.31787,-3.53972,-3.41734,-3.92128,-3.82794,6.55809,-10.5003,-7.5713,14.7557,15.487,0.412797,-5.42402,8.2997
--4.01204,0.998042,0.298701,4,15,0,10.2128,2.60019,8.66261,1.37939,0.576383,-0.046111,0.109333,1.22423,0.190152,0.00226807,-0.0969001,14.5494,2.20075,13.2052,2.61984,7.59318,3.5473,4.2474,1.76079,-4.02903,-3.38968,-4.20443,-3.39611,-3.57198,-3.34365,-4.16719,-3.9711,-0.983463,1.2052,4.61561,-1.58858,10.7773,-3.79109,4.78015,-10.8444
--5.65096,0.991113,0.298701,4,15,0,7.49059,1.12147,6.25997,0.437656,-0.604327,0.72261,-1.18806,-0.156402,2.53783,0.624698,0.566016,3.86118,5.64499,0.142399,5.03206,-2.6616,-6.31576,17.0082,4.66471,-4.92184,-3.24925,-3.71081,-3.33284,-3.13321,-3.53799,-3.22644,-3.89235,-8.51363,0.860218,5.03511,-4.33438,-12.4677,8.23369,24.9681,-2.2249
--4.84208,0.960741,0.298701,4,15,0,10.859,2.72065,8.03039,1.16836,0.466901,1.46806,-0.723998,-0.457919,1.73974,0.891924,0.290516,12.103,14.5097,-0.956624,9.88314,6.47004,-3.09335,16.6914,5.0536,-4.18858,-3.4334,-3.69968,-3.35118,-3.46062,-3.38607,-3.23009,-3.88377,-2.20352,13.1653,-5.8092,29.0462,15.4253,-20.6826,25.5801,-33.2307
--4.66496,0.998449,0.298701,4,15,0,7.29661,6.98442,1.28798,0.199234,-0.578286,-0.943643,0.901358,0.373301,-0.560097,-0.550666,0.0641013,7.24103,5.76902,7.46522,6.27517,6.2396,8.14535,6.26302,7.06698,-4.58462,-3.24641,-3.90544,-3.319,-3.43969,-3.52781,-3.91031,-3.84686,14.091,1.73235,1.8459,19.32,6.80066,-6.51085,-1.01646,27.0551
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--7.15322,1,0.298701,4,15,0,8.93942,2.19761,0.216423,-0.691992,-0.659126,-1.2081,-0.178952,0.253867,0.649532,-1.248,0.212706,2.04784,1.93615,2.25255,1.92751,2.05496,2.15888,2.33818,2.24364,-5.12369,-3.40538,-3.74541,-3.42316,-3.17377,-3.32238,-4.44799,-3.9562,-18.7635,5.19047,20.669,0.497807,20.3789,16.1536,10.2686,1.3874
--6.05396,0.994141,0.298701,4,15,0,10.1986,9.62099,6.60056,0.762039,-0.28662,1.43602,-0.577523,0.733611,0.656053,0.582272,0.945151,14.6509,19.0995,14.4632,13.4643,7.72914,5.80902,13.9513,15.8595,-4.02299,-3.83752,-4.28716,-3.48951,-3.58652,-3.4124,-3.30348,-3.8323,-3.53227,14.0812,13.1713,1.44334,3.7727,-1.87988,7.1337,4.07812
--3.678,0.98216,0.298701,4,15,0,10.4908,4.92666,2.50902,0.395408,0.699052,-1.01188,0.503663,-0.455034,0.389979,0.115298,-0.418459,5.91875,2.38782,3.78497,5.21594,6.6806,6.19036,5.90513,3.87673,-4.7105,-3.37901,-3.78144,-3.32999,-3.48031,-3.42816,-3.95295,-3.91114,-8.33957,9.19656,-5.72847,3.53603,8.28603,14.4595,2.0116,-10.8579
--8.44917,0.947535,0.298701,3,15,0,10.195,7.86539,3.16488,0.493629,1.03516,-1.50507,-0.177981,0.0465552,0.827363,1.76594,1.82328,9.42767,3.10201,8.01273,13.4544,11.1415,7.3021,10.4839,13.6359,-4.3935,-3.34148,-3.9284,-3.48898,-4.02614,-3.48095,-3.50398,-3.81344,16.836,-1.31298,25.0069,13.3362,18.4449,12.5245,6.43021,13.5906
--5.97597,0.972934,0.298701,3,7,0,13.3326,2.44747,1.89381,1.95352,-0.331594,-0.558668,-0.975416,-0.767408,-0.549727,0.841294,0.380742,6.14706,1.38946,0.994149,4.04072,1.8195,0.600222,1.40639,3.16852,-4.68821,-3.44002,-3.72269,-3.35302,-3.16523,-3.31749,-4.59826,-3.92967,24.4446,-10.3695,6.66254,-0.56871,-3.08656,9.62354,19.6181,34.7841
--4.39673,0.99646,0.298701,4,15,0,8.86893,5.85649,5.22616,0.29136,0.81846,0.464994,-1.50011,-0.601651,-0.26843,0.0916813,-0.0449602,7.37918,8.28662,2.71217,6.33563,10.1339,-1.98332,4.45363,5.62152,-4.57192,-3.22193,-3.75526,-3.31866,-3.88137,-3.35361,-4.13904,-3.8721,24.587,1.83164,4.89885,4.89924,6.33123,7.72337,7.54479,47.3436
--8.86343,0.836314,0.298701,4,15,0,12.4514,4.61578,0.961777,0.976378,-1.8264,-0.977469,-0.391516,-1.24556,1.69565,-0.898635,1.28421,5.55484,3.67568,3.41783,3.7515,2.8592,4.23923,6.24662,5.85091,-4.74651,-3.31502,-3.77197,-3.36044,-3.2081,-3.36019,-3.91223,-3.86766,6.98382,-8.4932,-13.1622,10.5682,22.2829,4.76992,37.7407,-13.5179
--11.0203,0.98643,0.298701,4,15,0,14.0085,8.18337,0.582851,0.10697,1.57793,0.987385,0.367349,0.882117,-0.646052,2.61438,-1.20992,8.24572,8.75887,8.69752,9.70717,9.10307,8.39748,7.80682,7.47817,-4.49417,-3.2244,-3.95878,-3.34712,-3.74624,-3.54296,-3.74103,-3.84086,30.0099,-1.26557,-9.88182,10.8707,-8.99998,26.3214,7.0102,-5.24199
--17.7022,0.937688,0.298701,3,7,0,19.8158,7.95742,0.44804,-0.468725,2.94314,2.24603,-0.44634,0.96232,-0.378093,2.6986,-1.89665,7.74742,8.96373,8.38858,9.1665,9.27607,7.75744,7.78802,7.10765,-4.53847,-3.22617,-3.94485,-3.33623,-3.768,-3.50552,-3.74295,-3.84625,23.0647,-3.67956,-7.03349,-27.9092,20.3599,2.66393,-0.98903,22.013
--11.63,0.992818,0.298701,3,7,0,21.1328,8.60126,2.12502,-0.821593,2.07055,1.18963,0.41072,1.71115,0.0315378,1.81081,-1.22039,6.85536,11.1292,12.2375,12.4493,13.0012,9.47405,8.66828,6.00791,-4.62053,-3.27048,-4.14501,-3.43954,-4.32625,-3.61357,-3.65693,-3.86472,-8.93307,8.45686,14.8708,23.1382,9.33991,19.0214,31.1974,18.0889
--4.77201,0.941716,0.298701,3,7,0,16.1014,3.98163,1.72608,0.511906,-1.68323,0.552363,0.960583,0.364086,0.534098,0.241591,0.322667,4.86522,4.93505,4.61007,4.39863,1.07624,5.63967,4.90352,4.53858,-4.81636,-3.26849,-3.80464,-3.3448,-3.14277,-3.40579,-4.07911,-3.89523,-7.38956,15.3499,-10.1588,14.4254,8.27827,23.6033,4.03859,-11.2164
--2.87819,0.932391,0.298701,4,23,0,5.87175,6.39457,5.97546,1.23326,-0.995589,-0.0478442,0.333601,-0.159633,0.50998,-0.36202,0.616917,13.7638,6.10868,5.44068,4.23133,0.445458,8.38799,9.44193,10.0809,-4.07736,-3.23941,-3.83068,-3.34851,-3.12906,-3.54238,-3.58773,-3.81499,28.4692,18.3268,5.05752,2.50892,-9.96816,11.4711,17.8379,35.1381
--5.41563,0.876657,0.298701,3,15,0,8.98142,7.5158,2.06891,0.359093,0.0262081,-0.796236,-1.07159,-1.18087,0.363046,0.202727,1.47581,8.25873,5.86846,5.07268,7.93523,7.57002,5.29877,8.26691,10.5691,-4.49303,-3.24424,-3.81881,-3.32045,-3.56953,-3.3932,-3.69519,-3.81247,30.7627,19.6985,15.138,4.5736,7.78217,2.58912,4.64287,-11.4374
--4.29673,0.973607,0.298701,4,15,0,11.8066,2.33458,5.06701,0.936671,-0.114264,0.154244,-0.636432,1.15673,0.0170147,0.692202,-1.06583,7.0807,3.11614,8.19576,5.84197,1.75561,-0.890222,2.4208,-3.06596,-4.59947,-3.34078,-3.93634,-3.32238,-3.16304,-3.3316,-4.43508,-4.15959,-15.9001,0.851256,26.9712,8.42796,8.3954,-12.4332,10.0616,-8.11024
--7.00182,0.883983,0.298701,4,15,0,12.0094,-1.0203,4.32209,0.788839,0.31646,0.857686,0.408764,-2.29977,1.61322,0.629391,0.614493,2.38914,2.6867,-10.9601,1.69999,0.34747,0.746419,5.95218,1.6356,-5.08458,-3.36268,-3.81528,-3.43291,-3.12737,-3.3171,-3.94727,-3.97508,21.6381,2.95945,-8.71215,5.85179,-4.75696,-1.97892,-9.22513,-0.800425
-#
-# Elapsed Time: 0.042168 seconds (Warm-up)
-# 0.010171 seconds (Sampling)
-# 0.052339 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-2.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-2.csv
deleted file mode 100644
index b2dba3f3a2..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-2.csv
+++ /dev/null
@@ -1,648 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 500
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 2
-# data
-# file = /tmp/tmp2ipdytqf/x8rvpwpf.json
-# init = 2 (Default)
-# random
-# seed = 31709
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-2-6qogngy4.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
--12.1371,0.916626,1,2,3,0,17.6316,0.521388,0.0578072,-1.90026,-0.571792,-0.718746,0.452926,-0.0452018,-1.85238,0.430521,-1.5517,0.411539,0.47984,0.518775,0.546276,0.488335,0.547571,0.414307,0.431689,-5.31837,-3.50429,-3.71571,-3.48894,-3.12984,-3.31768,-4.76781,-4.01583,2.77667,-1.09237,5.80619,-7.12762,-1.11964,-2.51896,-4.76215,1.34525
--12.1371,0,12.3621,0,1,1,16.2689,0.521388,0.0578072,-1.90026,-0.571792,-0.718746,0.452926,-0.0452018,-1.85238,0.430521,-1.5517,0.411539,0.47984,0.518775,0.546276,0.488335,0.547571,0.414307,0.431689,-5.31837,-3.50429,-3.71571,-3.48894,-3.12984,-3.31768,-4.76781,-4.01583,3.11911,-3.68003,-5.77452,11.5363,5.94629,21.8511,1.86974,-6.62708
--12.1371,0,1.99742,0,1,1,28.0182,0.521388,0.0578072,-1.90026,-0.571792,-0.718746,0.452926,-0.0452018,-1.85238,0.430521,-1.5517,0.411539,0.47984,0.518775,0.546276,0.488335,0.547571,0.414307,0.431689,-5.31837,-3.50429,-3.71571,-3.48894,-3.12984,-3.31768,-4.76781,-4.01583,7.0329,-1.40253,2.34109,-1.47163,-0.0806743,-1.16375,-6.32676,0.433227
--12.1954,0.990822,0.192021,4,31,0,16.3336,0.711382,0.0541624,1.93316,0.906728,0.98561,0.968741,0.00155065,1.03809,0.527877,1.77004,0.816086,0.764765,0.711466,0.739973,0.760493,0.763851,0.767607,0.807251,-5.26913,-3.48327,-3.71843,-3.47877,-3.13529,-3.31706,-4.7063,-4.00264,5.07469,9.87297,25.6999,21.4353,3.77813,-7.7505,-18.4207,16.7559
--16.028,0.972906,0.24897,4,15,0,20.3975,-1.27918,1.27217,-3.42495,-1.7414,-0.751138,-0.742876,0.362139,-0.494373,-1.57909,-1.34524,-5.63628,-2.23476,-0.818484,-3.28804,-3.49453,-2.22425,-1.90811,-2.99056,-6.14121,-3.74527,-3.70082,-3.75421,-3.15457,-3.35979,-5.20319,-4.1561,-5.24078,0.175639,-5.64661,14.4888,-18.3641,-20.1902,-9.68876,12.9837
--6.58309,0.85195,0.355029,4,15,0,18.8059,-0.814774,2.14307,0.815184,0.58298,0.534624,0.219057,-0.462547,0.701509,-1.21291,-1.49527,0.932221,0.330961,-1.80604,-3.41412,0.43459,-0.345319,0.688607,-4.01924,-5.25513,-3.51559,-3.69431,-3.76499,-3.12887,-3.32431,-4.71995,-4.20532,-40.792,0.0430035,-1.84329,-6.11172,4.05633,-14.5248,5.29306,25.5357
--6.26399,0.971074,0.380391,3,7,0,10.7535,-0.771819,1.84342,0.71036,0.137135,1.35356,0.301467,-0.727633,0.506134,-0.835563,-1.0972,0.537674,1.72336,-2.11315,-2.31211,-0.51902,-0.216088,0.161199,-2.79441,-5.30294,-3.4185,-3.69306,-3.67516,-3.11759,-3.32294,-4.81264,-4.14708,10.4404,0.948118,-9.88608,2.81093,-5.04689,-0.773933,6.50228,33.149
--8.93826,0.902868,0.613677,3,7,0,11.4352,-0.0136695,2.83232,-0.130322,0.121883,-1.17896,2.22977,-0.00447873,-1.00431,-0.126966,1.34851,-0.382783,-3.35287,-0.0263547,-0.373278,0.331544,6.30177,-2.85819,3.80576,-5.41717,-3.86596,-3.7088,-3.54148,-3.12711,-3.43299,-5.39684,-3.91293,-5.75012,-13.8013,2.85765,-2.51467,15.9104,10.6606,6.15303,14.8533
--7.83478,0.994627,0.825351,2,7,0,11.1985,3.04296,1.26862,0.760505,-0.129158,0.595224,-2.40628,0.459858,1.31528,-0.230063,-1.24813,4.00775,3.79807,3.62634,2.75109,2.8791,-0.00970756,4.71156,1.45955,-4.90616,-3.3098,-3.77729,-3.39143,-3.20905,-3.32105,-4.10444,-3.98076,-0.895441,-3.43736,-5.40359,-8.21833,-0.0269799,-11.4519,19.1417,-4.38241
--7.83478,0.000708267,1.50773,1,3,1,14.7409,3.04296,1.26862,0.760505,-0.129158,0.595224,-2.40628,0.459858,1.31528,-0.230063,-1.24813,4.00775,3.79807,3.62634,2.75109,2.8791,-0.00970756,4.71156,1.45955,-4.90616,-3.3098,-3.77729,-3.39143,-3.20905,-3.32105,-4.10444,-3.98076,9.03307,1.73842,28.906,7.4702,-3.04363,-3.21795,9.5788,5.58577
--7.96321,1,0.120079,5,31,0,9.52527,6.40282,3.87033,-0.634797,-0.163006,-0.4999,2.27671,-0.362914,-0.932538,0.171822,1.2903,3.94595,4.46804,4.99823,7.06783,5.77194,15.2145,2.79359,11.3967,-4.91276,-3.2839,-3.81647,-3.31685,-3.39924,-4.15175,-4.3777,-3.80987,-0.617675,4.04717,-6.35203,17.1282,4.5442,11.5226,17.214,13.0353
--10.1255,0.982659,0.226989,4,15,0,15.3147,6.41952,0.187369,0.893861,-0.0935691,0.500671,-2.44893,0.272811,1.31539,-0.100549,-1.3029,6.58701,6.51333,6.47064,6.40068,6.40199,5.96067,6.66599,6.1754,-4.64591,-3.23257,-3.86671,-3.31832,-3.45437,-3.41852,-3.86382,-3.86167,-26.5511,10.7706,20.1656,-0.0118128,2.08345,-4.12545,12.4817,14.9695
--8.25525,0.992662,0.408105,4,23,0,13.8991,3.4875,0.633392,0.30749,0.0902819,-1.35612,1.47084,-1.37513,-1.48159,0.634392,0.650947,3.68226,2.62854,2.6165,3.88931,3.54468,4.41911,2.54907,3.8998,-4.94111,-3.36579,-3.75314,-3.35682,-3.24366,-3.36514,-4.41518,-3.91057,12,26.8075,-21.0258,6.74509,-6.2081,19.7934,-17.3861,4.54912
--8.98988,0.271374,0.757264,3,15,0,12.7472,0.1603,1.22119,-0.691804,0.0458066,2.13512,-1.08164,1.26264,0.90039,-1.28595,0.36478,-0.684527,2.76769,1.70223,-1.41009,0.216239,-1.16059,1.25985,0.605767,-5.45544,-3.35841,-3.73471,-3.6091,-3.12529,-3.33612,-4.62269,-4.00966,-0.343778,5.77194,-18.4457,2.33609,-11.3912,-3.50315,-7.52626,-0.0664662
--9.14462,0.997806,0.147762,5,31,0,14.5112,-0.139995,2.57365,0.0983561,-1.30431,2.7669,-0.677067,-1.03257,1.39504,0.270339,-0.429494,0.113139,6.98102,-2.79746,0.555761,-3.49682,-1.88253,3.45035,-1.24536,-5.35516,-3.22672,-3.69161,-3.48844,-3.15465,-3.35117,-4.27998,-4.08005,-18.1687,-8.76903,23.9923,1.15687,-4.18315,10.8141,15.4057,-6.16308
--14.2352,0.96829,0.280075,4,15,0,21.1252,-2.95243,3.77418,-0.728861,2.36032,-0.284152,0.141759,2.83538,-0.301692,0.685313,1.34286,-5.70328,-4.02487,7.74882,-0.365933,5.95585,-2.41741,-4.09107,2.11577,-6.15124,-3.94451,-3.91719,-3.54104,-3.41483,-3.36509,-5.6616,-3.96008,-6.28709,-4.15085,-14.4885,18.5626,8.63194,-13.9255,8.2006,-26.9046
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--7.18432,0.427618,0.900354,2,3,0,10.8048,4.65458,0.629869,-0.0897822,-0.0976787,0.226388,1.06272,-1.51408,-1.50212,-0.997293,-0.504859,4.59803,4.79717,3.7009,4.02641,4.59305,5.32396,3.70844,4.33658,-4.84399,-3.27281,-3.77923,-3.35337,-3.30926,-3.39409,-4.24277,-3.89994,6.78161,-5.26288,-14.9641,14.3246,18.2827,-3.55817,15.6528,-16.8283
--4.29236,0.999584,0.316646,4,15,0,8.56552,4.02177,8.36248,1.03848,-0.363841,0.0980807,-0.786277,1.043,1.89861,0.601634,0.497291,12.7061,4.84197,12.7439,9.05292,0.979159,-2.55345,19.8989,8.18036,-4.14678,-3.27139,-4.17565,-3.33425,-3.14034,-3.36901,-3.23955,-3.83183,-14.0292,-2.44128,5.40541,6.92139,-6.28894,-12.2666,0.67355,-3.24861
--6.49597,0.207446,0.573055,3,7,0,9.89878,1.11269,1.10778,-0.205062,0.0055965,-1.01344,0.957638,-0.382329,0.826528,-0.433414,1.69776,0.885522,-0.00998455,0.689149,0.632558,1.11888,2.17354,2.0283,2.99343,-5.26076,-3.54232,-3.71811,-3.48437,-3.14388,-3.32252,-4.497,-3.93449,-6.68174,-15.8311,9.84953,5.41055,5.89826,-8.87477,4.79242,13.1363
--6.20689,0.999893,0.110978,5,31,0,9.46953,8.07151,1.15597,0.64108,-0.326931,1.03797,-1.15575,0.258085,0.184368,0.290402,-1.56632,8.81258,9.27137,8.36985,8.4072,7.69359,6.7355,8.28463,6.26089,-4.44512,-3.22961,-3.94401,-3.32502,-3.5827,-3.45277,-3.69347,-3.86014,20.6323,5.31383,31.5316,29.5761,13.2208,-16.1146,20.9151,16.2287
--7.18908,0.960367,0.200832,4,15,0,9.65382,-1.43154,1.32635,0.579063,0.0402359,0.0653857,0.884447,-0.134621,0.751533,0.0591878,2.03404,-0.663504,-1.34482,-1.6101,-1.35304,-1.37818,-0.25846,-0.43475,1.2663,-5.45276,-3.65815,-3.6953,-3.60515,-3.11705,-3.32338,-4.92072,-3.98711,3.52158,0.696133,23.8127,12.6262,-5.18433,3.76962,11.9999,-26.4628
--5.90628,0.999766,0.322646,4,15,0,10.6205,9.71728,2.0638,-0.055345,-0.234793,-0.0589014,0.312755,-0.0338381,-1.01219,0.531903,-1.49836,9.60306,9.59572,9.64744,10.815,9.23271,10.3627,7.62833,6.62497,-4.37909,-3.23426,-4.00394,-3.37698,-3.76251,-3.67907,-3.75938,-3.8539,-19.9642,0.208733,20.2169,17.2268,11.7248,-5.49171,1.15264,22.3148
--11.0429,0.505687,0.572878,2,7,0,12.7015,11.1506,0.407769,1.29481,-1.81922,-0.751157,0.367395,0.494053,-0.776708,0.68025,-1.75307,11.6785,10.8443,11.352,11.4279,10.4087,11.3004,10.8338,10.4357,-4.21897,-3.26197,-4.09383,-3.39785,-3.91962,-3.75525,-3.47829,-3.81309,17.641,7.69041,31.1366,19.6369,26.952,27.1763,13.5984,-4.69673
--10.162,0.987446,0.263325,4,15,0,16.2153,10.5755,0.318257,1.39768,-1.78546,-1.01249,0.179459,0.0144665,-0.50812,0.677134,-1.27166,11.0203,10.2532,10.5801,10.791,10.0072,10.6326,10.4137,10.1707,-4.26768,-3.24691,-4.05172,-3.37622,-3.86406,-3.70025,-3.50928,-3.81447,5.07295,9.3438,27.9039,10.6845,7.58937,8.70589,7.91977,21.3293
--5.96222,0.995793,0.448791,3,7,0,13.9549,0.983455,1.85086,-0.578236,0.427316,0.427229,-0.491019,0.131609,0.039321,2.04386,0.671451,-0.08678,1.7742,1.22704,4.76636,1.77436,0.0746462,1.05623,2.22622,-5.38003,-3.41533,-3.72643,-3.33745,-3.16368,-3.32037,-4.65698,-3.95673,-4.45438,8.78975,31.4149,3.50525,-4.5411,-12.3344,-1.28911,4.81576
--4.97829,0.624862,0.775366,2,3,0,12.8922,4.29915,4.8335,-0.360891,0.311627,0.779206,-0.275169,0.392393,1.02468,0.682947,-1.75492,2.55479,8.06545,6.19578,7.60018,5.8054,2.96912,9.25195,-4.18326,-5.06579,-3.22155,-3.85669,-3.31832,-3.40205,-3.33286,-3.60417,-4.21347,5.88078,12.2081,9.47429,7.4148,13.395,-8.03281,8.05148,11.7517
--8.29373,0.874372,0.496786,3,7,0,11.2753,5.75326,2.67118,-0.60335,-0.879698,-0.25942,1.55503,1.23976,0.923386,0.853748,-2.12158,4.1416,5.0603,9.06486,8.03377,3.40343,9.90703,8.21979,0.0861273,-4.89193,-3.26473,-3.97583,-3.32125,-3.23586,-3.64467,-3.69979,-4.02835,-9.89145,8.73755,39.7874,8.70549,27.1589,2.58568,8.74352,-15.2103
--9.43983,0.469255,0.617741,3,7,0,17.2135,4.60349,5.54439,0.96893,0.145938,0.261857,-2.40677,-1.26213,-0.866892,-0.501946,2.02026,9.97562,6.05533,-2.39427,1.8205,5.41263,-8.74058,-0.202902,15.8046,-4.34894,-3.24043,-3.69224,-3.42769,-3.37,-3.7089,-4.87825,-3.83165,14.4241,-2.70383,-8.60545,21.9448,4.4743,8.762,-12.8654,8.39867
--6.74613,1,0.266043,3,7,0,11.4586,7.80401,1.63469,0.5427,0.439574,0.393913,-0.89801,-1.51189,-1.16316,-0.537882,1.30261,8.69116,8.44794,5.33254,6.92474,8.52258,6.33604,5.90261,9.93339,-4.4555,-3.22253,-3.82714,-3.31686,-3.67591,-3.43449,-3.95326,-3.8159,6.36321,-3.55339,4.13863,-4.29423,-12.2636,7.54688,8.2841,6.06748
--7.13135,0.861053,0.458551,3,7,0,11.4794,1.81463,1.96922,0.896047,0.870062,0.999517,0.065718,-0.942823,-0.836381,-1.89374,0.487239,3.57914,3.78289,-0.0419954,-1.91456,3.52797,1.94404,0.167612,2.77411,-4.95227,-3.31044,-3.70862,-3.64522,-3.24272,-3.32052,-4.81149,-3.94066,-1.34301,-12.098,29.5668,-1.80206,11.6279,-10.8971,9.49724,26.0338
--6.3883,0.924928,0.548471,3,7,0,12.6718,5.69399,3.57467,-0.452138,0.22081,-0.615541,0.273539,1.34174,0.820563,1.85824,-0.8747,4.07774,3.49363,10.4903,12.3366,6.48331,6.6718,8.62723,2.56722,-4.89871,-3.32306,-4.04697,-3.43452,-3.46184,-3.44976,-3.66077,-3.94662,6.61065,12.3618,-9.72392,13.137,-1.28076,9.36079,19.2462,-11.6252
--9.01821,0.866866,0.769858,2,7,0,11.7651,2.71302,2.15343,1.06605,1.26724,-0.0454357,-0.607767,-0.604172,0.325766,2.5484,-1.72248,5.00868,2.61518,1.41198,8.20082,5.44193,1.40424,3.41453,-0.99622,-4.80166,-3.36651,-3.72955,-3.32279,-3.37233,-3.31751,-4.2852,-4.06996,24.3598,14.9511,-19.8979,2.42352,9.51528,-14.6631,15.1074,-8.58273
--9.833,0.26792,0.928168,3,11,0,12.5753,0.47102,4.02421,0.660939,0.713057,-0.234424,-0.381909,0.852925,0.429158,3.30148,-0.976205,3.13078,-0.472354,3.90337,13.7569,3.34051,-1.06586,2.19804,-3.45744,-5.00138,-3.58043,-3.78461,-3.50549,-3.23246,-3.33447,-4.47003,-4.17803,23.3036,-8.3799,36.691,-4.11686,-18.036,-0.393224,2.57356,7.75073
--8.53305,0.808924,0.247993,4,15,0,15.7002,11.7455,5.11434,0.25912,-1.6056,-0.0165903,-0.0626547,-1.70006,0.393035,-2.1685,0.220696,13.0707,11.6607,3.05081,0.655071,3.53392,11.4251,13.7556,12.8742,-4.12228,-3.28853,-3.76304,-3.48319,-3.24305,-3.76593,-3.3116,-3.81049,-11.7231,19.1941,-21.5097,22.2197,-0.307206,9.69775,38.956,-2.60776
--4.9706,0.909518,0.260187,4,15,0,12.1795,5.95128,0.701246,-0.117135,-0.959264,0.234583,-0.800751,0.348871,-0.167572,-0.707969,-0.81899,5.86914,6.11578,6.19593,5.45482,5.2786,5.38976,5.83377,5.37697,-4.71538,-3.23928,-3.85669,-3.3267,-3.3595,-3.39646,-3.96161,-3.877,-4.21884,-7.97024,16.1821,-20.7682,7.70494,-1.87408,-1.29072,36.6638
--5.89382,0.926166,0.349851,3,15,0,7.99444,5.31393,0.488607,0.211477,-0.782328,0.96318,-1.23572,0.68776,-0.416046,0.239524,-0.634761,5.41726,5.78454,5.64997,5.43096,4.93168,4.71015,5.11064,5.00378,-4.76028,-3.24606,-3.83766,-3.32701,-3.33335,-3.37371,-4.0522,-3.88485,7.51938,8.15017,-4.01702,20.7974,2.45949,-5.82045,-1.61168,-17.3443
--7.49734,0.584703,0.487922,3,7,0,12.3098,3.50017,3.45592,0.252117,0.567104,1.30903,-1.15928,1.36655,0.0966106,-1.67182,1.3485,4.37147,8.02407,8.22285,-2.27749,5.46004,-0.506197,3.83405,8.16049,-4.86767,-3.22153,-3.93753,-3.6725,-3.37377,-3.32621,-4.22489,-3.83206,17.766,5.34673,15.7029,-8.92491,8.24988,-22.3564,4.96425,13.228
--6.97752,0.994391,0.294429,4,15,0,11.983,4.40713,4.63609,1.68936,-1.23498,-1.27049,1.64582,-0.502768,1.43558,0.0543794,-0.310088,12.2391,-1.48298,2.07625,4.65924,-1.31836,12.0373,11.0626,2.96953,-4.179,-3.67116,-3.74186,-3.33948,-3.11679,-3.82023,-3.46216,-3.93516,-18.5037,-13.2815,-9.3866,-3.86884,11.6343,11.0952,1.95328,-26.5462
--9.22926,0.777865,0.482639,3,7,0,10.6075,4.00732,1.76005,-1.07305,2.07104,1.51813,-1.1928,0.421457,-1.32436,0.217783,0.739512,2.11869,6.6793,4.7491,4.39062,7.65243,1.90793,1.67638,5.30889,-5.11553,-3.23024,-3.80881,-3.34497,-3.57829,-3.32024,-4.55383,-3.8784,27.519,6.72892,36.3969,-3.31846,8.83864,8.94087,-4.23739,58.8636
--8.36422,0.970557,0.466705,3,7,0,14.156,4.16698,1.56426,0.0928929,2.33384,-1.27713,-1.02101,0.957121,-0.977198,-0.110303,0.0265707,4.31229,2.16922,5.66417,3.99444,7.81771,2.56986,2.63839,4.20855,-4.87389,-3.39151,-3.83814,-3.35416,-3.59611,-3.32702,-4.40142,-3.90299,16.7879,-6.15576,22.439,15.2614,10.8246,7.95488,-7.70073,-6.86893
--6.92298,0.368702,0.715396,2,7,0,11.7834,1.16309,0.444134,-0.507681,1.39049,-1.01701,-1.02569,0.0371941,-0.269253,-0.199834,0.546858,0.937614,0.711402,1.17961,1.07434,1.78065,0.707549,1.04351,1.40597,-5.25448,-3.48714,-3.72565,-3.46193,-3.16389,-3.31719,-4.65914,-3.98251,-24.2935,-8.35139,-12.2758,1.13072,5.03007,-0.39863,-3.82081,-9.83258
--6.49962,0.988048,0.261379,4,15,0,12.0534,11.1491,7.15407,1.24266,-1.98121,0.814627,0.104468,-0.545557,0.644678,-0.537078,-0.0560875,20.0392,16.977,7.24617,7.30683,-3.02462,11.8965,15.7612,10.7479,-3.76782,-3.62446,-3.89657,-3.31722,-3.14147,-3.80747,-3.24658,-3.81173,30.7599,28.4978,15.1501,8.53135,-4.88899,32.7254,12.0107,-2.21285
-# Adaptation terminated
-# Step size = 0.404623
-# Diagonal elements of inverse mass matrix:
-# 11.3295, 2.44986, 1.21625, 1.0489, 0.857588, 0.732574, 0.69433, 0.832315, 0.889247, 0.879256
--6.4805,0.188521,0.404623,2,3,0,10.6733,10.1366,1.97273,1.06151,-1.61665,1.21924,0.116057,-0.398322,0.756643,-0.164763,0.177397,12.2307,12.5418,9.35083,9.81158,6.9474,10.3656,11.6293,10.4866,-4.17959,-3.32467,-3.98946,-3.3495,-3.50605,-3.67929,-3.42446,-3.81284,23.1478,7.60409,20.2644,-3.18861,5.37553,15.0963,3.7169,4.88755
--6.96441,0.914334,0.404623,5,39,0,12.3714,5.5209,10.2315,0.60474,-1.73996,0.227752,-1.08049,-0.941034,0.543333,0.167188,2.01128,11.7083,7.85116,-4.10732,7.2315,-12.2815,-5.53422,11.08,26.0994,-4.21681,-3.22163,-3.69392,-3.31706,-3.9018,-3.49326,-3.46095,-4.11609,1.6834,15.3099,-11.356,4.10313,-11.7825,-17.8175,17.413,47.9221
--5.79961,0.449793,0.404623,3,7,0,11.9772,1.98893,0.578353,0.739975,0.964887,-1.09722,-0.776031,-0.319883,0.0341439,-0.461382,0.170651,2.4169,1.35435,1.80393,1.72209,2.54698,1.54011,2.00868,2.08763,-5.08142,-3.44235,-3.7366,-3.43194,-3.19382,-3.31804,-4.50014,-3.96094,32.7216,8.21896,44.8171,2.01234,2.30076,4.35294,-5.92428,30.6023
--2.91561,0.855852,0.404623,3,7,0,7.42574,6.16494,2.31841,0.198306,-0.0517854,0.603496,0.335619,-0.0236528,0.505868,0.00591257,0.602733,6.62469,7.56409,6.1101,6.17865,6.04488,6.94304,7.33775,7.56232,-4.64233,-3.22247,-3.85362,-3.31962,-3.42252,-3.46278,-3.78994,-3.8397,3.07911,9.8195,25.8454,-2.21643,-1.07875,-7.23167,11.9669,29.9976
--2.86296,0.477973,0.404623,3,15,0,6.83197,4.58112,3.78535,-0.477446,0.314256,0.632404,0.19674,0.239139,0.117854,-0.187694,0.142323,2.77382,6.97498,5.48634,3.87063,5.77069,5.32585,5.02723,5.11986,-5.04112,-3.22678,-3.83219,-3.3573,-3.39914,-3.39416,-4.06299,-3.88236,18.3294,-1.52121,-6.36842,-4.81219,0.870432,-5.1764,-6.56447,-14.0818
--5.37162,0.76529,0.404623,3,7,0,9.10022,2.03683,6.94559,-1.09448,0.240585,-0.608264,-0.317496,0.692065,1.14612,-0.613804,0.46388,-5.56496,-2.18792,6.84363,-2.2264,3.70783,-0.168369,9.99733,5.25874,-6.13056,-3.74049,-3.88078,-3.6686,-3.25298,-3.32247,-3.54174,-3.87944,3.45563,0.825276,9.95002,11.6909,0.541719,-7.1307,4.11195,-14.8494
--5.88226,0.9473,0.404623,3,7,0,8.34743,9.68342,1.62216,0.25997,-0.300854,0.139916,-0.692324,0.306077,1.62873,0.841029,0.55938,10.1051,9.91038,10.1799,11.0477,9.19538,8.56035,12.3255,10.5908,-4.3386,-3.23977,-4.03081,-3.38454,-3.7578,-3.55303,-3.38252,-3.81237,18.4918,3.14141,7.73636,9.10958,-0.179432,2.98282,15.1923,37.9861
--9.02567,0.760429,0.404623,3,7,0,12.3082,7.30331,10.6834,0.345971,-0.94074,1.04766,-0.311416,-0.228818,0.503646,-1.24217,-2.42382,10.9994,18.4959,4.85876,-5.96721,-2.74695,3.97634,12.6839,-18.5912,-4.26925,-3.77234,-3.81215,-4.01166,-3.135,-3.35344,-3.36283,-5.25348,12.9258,22.0551,-8.25793,-3.78447,-9.31208,-10.4486,18.7487,-23.5237
--11.4293,1,0.404623,3,7,0,14.9924,7.21651,2.16891,-0.0137545,-0.123751,-2.15093,-1.89,-0.553044,0.704564,0.488552,2.91373,7.18668,2.55133,6.01701,8.27614,6.94811,3.11726,8.74465,13.5361,-4.58964,-3.36996,-3.85033,-3.32356,-3.50612,-3.33536,-3.64983,-3.81295,11.4197,-13.5589,2.05122,-8.26959,8.06633,5.58947,3.05923,41.6005
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--8.21911,6.88214e-05,0.404623,2,3,0,14.0084,6.88429,3.70795,0.103917,0.243417,1.13418,-1.00704,0.449293,-1.89505,1.70022,0.22324,7.26961,11.0898,8.55025,13.1886,7.78687,3.15024,-0.14245,7.71206,-4.58199,-3.26926,-3.95209,-3.4751,-3.59276,-3.33594,-4.86727,-3.83768,-7.57545,4.87334,11.2422,10.089,30.0084,23.342,24.443,6.92805
--6.47931,0.998696,0.404623,3,7,0,12.1225,8.40172,1.67607,-0.0808645,0.531463,-0.262424,-0.510307,-0.332924,2.31215,0.630156,0.478563,8.26619,7.96188,7.84372,9.45791,9.29249,7.54641,12.2771,9.20383,-4.49237,-3.22153,-3.92119,-3.3418,-3.77009,-3.49392,-3.38528,-3.82138,2.66569,12.184,9.1177,22.6323,3.34182,17.0284,14.7101,11.4766
--8.41711,0.971404,0.404623,3,7,0,11.3616,7.14775,1.54288,0.0423064,-0.285105,-0.867581,-0.947431,0.682167,3.04354,-0.172594,0.421047,7.21303,5.80918,8.20026,6.88146,6.70787,5.68598,11.8436,7.79738,-4.58721,-3.24552,-3.93654,-3.31689,-3.4829,-3.40757,-3.41103,-3.83657,9.23861,3.17006,5.60593,-8.86457,6.67294,4.32632,21.6189,15.5888
--10.6479,0.542833,0.404623,5,47,0,17.4446,8.75962,1.28807,-1.81155,-0.671823,1.59633,-1.0838,0.885811,2.37198,-0.448799,0.0329129,6.42622,10.8158,9.90061,8.18154,7.89427,7.36361,11.8149,8.80202,-4.66127,-3.26117,-4.01658,-3.3226,-3.60448,-3.48417,-3.4128,-3.82509,-18.2283,0.956567,58.6602,17.6869,-7.55352,7.31562,20.5042,-6.60139
--4.23181,1,0.404623,3,7,0,12.0106,4.84069,6.995,0.556811,0.693018,-0.32401,0.379838,0.470203,-0.303856,0.617731,-0.706851,8.73558,2.57424,8.12976,9.16172,9.68835,7.49766,2.71522,-0.10373,-4.4517,-3.36872,-3.93346,-3.33614,-3.82135,-3.49129,-4.38965,-4.03539,8.74038,-1.83183,-25.9114,13.4438,3.24101,13.8907,10.5203,-8.16016
--8.0549,0.775604,0.404623,3,7,0,10.3726,8.77038,0.97741,0.210408,-1.06477,-0.878612,0.747944,-2.26782,0.900081,0.16159,0.409594,8.97604,7.91162,6.55379,8.92832,7.72966,9.50143,9.65013,9.17072,-4.43124,-3.22156,-3.8698,-3.3322,-3.58658,-3.61549,-3.57013,-3.82166,-1.52133,4.155,-17.4092,8.5937,-2.43069,12.8119,0.314872,13.0803
--6.47147,0.754545,0.404623,3,7,0,18.1299,0.781066,2.35573,-0.216085,0.516815,1.08889,-0.270405,-0.147925,1.55252,-1.56989,-0.876688,0.272028,3.3462,0.432594,-2.91716,1.99854,0.144065,4.43838,-1.28417,-5.33552,-3.32981,-3.71454,-3.72324,-3.17166,-3.31986,-4.14111,-4.08164,-30.9101,-0.987351,11.3298,13.2603,7.19626,0.950377,5.35274,-2.9031
--2.79756,0.956047,0.404623,3,7,0,9.04508,6.8404,4.36995,0.58353,-0.192618,0.530755,-0.186937,0.523426,0.147738,-0.531708,-0.227056,9.3904,9.15977,9.12775,4.51686,5.99867,6.0235,7.48601,5.84818,-4.39658,-3.22825,-3.9788,-3.34231,-3.41852,-3.42111,-3.77424,-3.86771,2.78546,-0.560833,13.2936,-5.63263,-4.47663,8.8246,15.9521,-5.61671
--4.05708,0.565008,0.404623,3,7,0,6.587,6.74274,1.28664,0.666944,-0.431897,0.646043,-0.184375,0.320133,0.398808,-0.955611,-0.0980765,7.60085,7.57396,7.15463,5.51321,6.18704,6.50551,7.25586,6.61655,-4.55171,-3.22243,-3.89293,-3.32597,-3.43501,-3.44208,-3.79871,-3.85403,22.3624,6.64819,19.4835,6.01702,18.6667,11.3409,6.66054,7.30597
--7.10276,0.85934,0.404623,3,7,0,8.84306,2.2129,6.53203,-1.35485,-0.988984,0.555304,0.115552,-0.480266,-1.08358,0.0110199,0.155788,-6.63706,5.84016,-0.924216,2.28488,-4.24718,2.96768,-4.86508,3.23051,-6.29305,-3.24485,-3.69994,-3.4087,-3.18125,-3.33283,-5.83558,-3.92799,-14.1509,-8.31662,-28.5804,1.48308,1.93046,3.45483,7.87207,-18.4928
--9.63333,0.952515,0.404623,3,7,0,12.5219,7.33307,0.187511,0.530101,1.47137,-1.44195,-0.565557,1.39845,-0.595014,0.239224,1.32932,7.43247,7.06269,7.5953,7.37793,7.60897,7.22702,7.2215,7.58233,-4.56704,-3.22592,-3.91079,-3.31742,-3.57366,-3.47706,-3.8024,-3.83943,-15.4096,21.297,-16.3349,9.51875,12.0108,1.17058,-10.8054,22.0126
--9.47001,0.972126,0.404623,3,7,0,14.8514,4.95371,3.71188,-0.779143,1.12309,-0.900559,1.26192,1.91961,-0.508963,1.00048,1.43378,2.06163,1.61095,12.0791,8.66739,9.12248,9.63781,3.0645,10.2757,-5.1221,-3.42562,-4.13563,-3.32832,-3.74866,-3.62515,-4.33687,-3.8139,15.936,-0.139161,28.7263,6.69072,13.2012,17.755,8.21879,6.73271
--10.0231,0.998731,0.404623,3,7,0,15.5634,0.0147585,0.756786,-0.166526,-0.904897,1.44473,1.58429,2.26949,0.151043,0.841247,-0.241884,-0.111266,1.10811,1.73227,0.651402,-0.670055,1.21373,0.129066,-0.168296,-5.38308,-3.45901,-3.73527,-3.48338,-3.11684,-3.31702,-4.81838,-4.03781,-13.9955,-4.97614,14.3811,-0.903628,8.85237,-3.36246,-4.96789,-8.01378
-#
-# Elapsed Time: 0.023495 seconds (Warm-up)
-# 0.004659 seconds (Sampling)
-# 0.028154 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-3.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-3.csv
deleted file mode 100644
index 76fd479175..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-3.csv
+++ /dev/null
@@ -1,648 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 500
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 3
-# data
-# file = /tmp/tmp2ipdytqf/x8rvpwpf.json
-# init = 2 (Default)
-# random
-# seed = 31709
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-3-rh2l2pkd.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
--9.69072,1.84804e-13,2,1,1,0,14.9553,1.6499,0.203791,-0.536572,0.523297,0.118934,0.175504,-1.9843,-1.70525,1.27199,0.07893,1.54056,1.67414,1.24552,1.90913,1.75655,1.68567,1.30239,1.66599,-5.18277,-3.42161,-3.72673,-3.42393,-3.16307,-3.31878,-4.61557,-3.97411,13.4694,-21.2925,-4.12945,3.79621,14.2354,-20.8889,4.40736,3.46646
--9.69072,3.26461e-34,2.33506,1,1,0,14.4284,1.6499,0.203791,-0.536572,0.523297,0.118934,0.175504,-1.9843,-1.70525,1.27199,0.07893,1.54056,1.67414,1.24552,1.90913,1.75655,1.68567,1.30239,1.66599,-5.18277,-3.42161,-3.72673,-3.42393,-3.16307,-3.31878,-4.61557,-3.97411,1.08706,-3.12027,6.03691,-12.5055,-5.32172,-22.3008,6.63884,9.13731
--9.11559,0.993168,0.230236,4,31,0,13.9838,4.64278,0.0629857,0.772733,1.22283,0.454491,-0.491118,1.05547,1.34281,-0.830319,-0.666555,4.69145,4.67141,4.70926,4.59048,4.7198,4.61185,4.72736,4.6008,-4.8343,-3.27692,-3.80761,-3.34082,-3.31811,-3.37074,-4.10234,-3.8938,33.9296,-4.88605,28.1339,8.14029,5.19936,-13.8322,2.29479,-13.3486
--8.34147,0.995418,0.235466,4,31,0,13.6655,-0.217878,0.551173,-0.840547,-1.2629,-0.556233,0.284764,-0.860767,-1.43081,0.908144,0.570164,-0.681165,-0.524458,-0.692309,0.282666,-0.913953,-0.060924,-1.0065,0.0963809,-5.45501,-3.58486,-3.70193,-3.50329,-3.11621,-3.32148,-5.02776,-4.02798,-23.0125,18.3147,30.7099,-1.77747,3.44171,9.11989,-8.2306,-1.16107
--8.98992,0.982266,0.313926,4,15,0,13.0315,2.45071,2.68701,3.44678,1.37144,0.677356,-0.127343,-0.324484,0.485461,-0.0363097,-0.248848,11.7122,4.27078,1.57882,2.35315,6.13578,2.10854,3.75515,1.78206,-4.21652,-3.29106,-3.73248,-3.40606,-3.43048,-3.32191,-4.2361,-3.97043,5.90238,-2.97616,32.3125,13.2996,11.5024,22.5604,4.89491,28.493
--13.3678,0.814525,0.46499,3,7,0,16.2347,2.00313,1.84462,3.27535,2.58451,1.12184,0.0248472,0.606644,-1.29807,-0.163008,-0.173904,8.0449,4.0725,3.12216,1.70244,6.77057,2.04897,-0.391307,1.68235,-4.51189,-3.29865,-3.76473,-3.4328,-3.48889,-3.32138,-4.91272,-3.97359,-25.199,14.4277,17.6019,9.0484,2.66432,8.58527,-4.79471,33.8942
--6.43411,0.993713,0.447514,3,7,0,15.8618,1.05475,6.06683,-0.855955,-1.14255,-0.709084,-0.0150803,-1.23252,1.10032,1.17829,0.757552,-4.13818,-3.24714,-6.42273,8.20324,-5.8769,0.963265,7.7302,5.65069,-5.92224,-3.85401,-3.71441,-3.32282,-3.26298,-3.31684,-3.74887,-3.87152,1.12165,-3.45332,-29.8432,-7.51286,-11.2663,9.99822,12.1055,18.1449
--9.77478,0.565636,0.776767,2,3,0,12.3781,0.856063,4.37467,-0.546908,-1.47767,-2.27539,-0.299753,-1.15169,1.50238,-0.113867,1.14189,-1.53648,-9.098,-4.18219,0.357935,-5.60825,-0.455255,7.42849,5.85144,-5.56566,-4.68323,-3.69426,-3.49914,-3.24725,-3.32558,-3.78031,-3.86765,1.71584,-0.97172,-5.67895,3.67206,0.063225,3.29117,14.007,-19.3012
--6.40919,1,0.362832,4,15,0,12.8212,0.975263,1.41956,-1.06589,0.423469,-0.327538,-0.133909,0.382999,1.39946,-1.49896,0.131866,-0.537823,0.510304,1.51895,-1.15259,1.5764,0.785172,2.96187,1.16245,-5.43678,-3.502,-3.73141,-3.59148,-3.15714,-3.31702,-4.35225,-3.99056,0.896996,-14.7201,7.3668,-5.27145,0.471389,-5.08173,-2.30738,23.8762
--5.69692,0.971888,0.671478,3,7,0,8.62038,-0.163838,4.52898,0.347273,0.617647,0.0985786,-0.279117,-0.688254,2.42507,-0.437923,0.840578,1.40895,0.282622,-3.28093,-2.14718,2.63348,-1.42795,10.8193,3.64313,-5.19829,-3.51931,-3.69168,-3.66258,-3.19766,-3.34119,-3.47934,-3.91708,41.3348,-8.00531,-27.0547,-10.2033,-3.33724,3.83071,16.1757,11.4939
--5.69692,0.000424931,1.15204,2,7,0,9.27444,-0.163838,4.52898,0.347273,0.617647,0.0985786,-0.279117,-0.688254,2.42507,-0.437923,0.840578,1.40895,0.282622,-3.28093,-2.14718,2.63348,-1.42795,10.8193,3.64313,-5.19829,-3.51931,-3.69168,-3.66258,-3.19766,-3.34119,-3.47934,-3.91708,-7.05324,8.39841,5.69437,1.83605,5.35618,-7.52349,3.21624,18.3863
--11.12,0.98487,0.0924002,5,47,0,15.6592,2.5103,0.0164366,-0.0220643,-0.843658,-0.179379,-0.180067,0.644719,-2.4845,0.00310937,-0.266681,2.50994,2.50735,2.5209,2.51035,2.49643,2.50734,2.46946,2.50592,-5.07086,-3.37237,-3.75106,-3.40013,-3.19163,-3.32622,-4.42751,-3.94841,9.87036,-13.2991,-11.7573,-3.16541,4.74593,5.44142,-1.20197,22.9461
--10.0422,0.995863,0.16774,4,31,0,14.507,3.70103,0.0144212,-0.271738,-0.853817,-0.555536,-0.789274,0.511747,0.127443,1.81362,0.306775,3.69711,3.69301,3.70841,3.72718,3.68871,3.68964,3.70286,3.70545,-4.9395,-3.31427,-3.77942,-3.3611,-3.25187,-3.34673,-4.24356,-3.91548,46.7307,5.80122,-6.00021,0.829266,-5.34904,2.7876,-14.2602,-10.3227
--6.17545,0.961286,0.31563,3,15,0,15.6782,4.75357,0.553388,0.102245,-0.529393,-2.03925,0.333612,-0.310714,0.0648779,-0.326367,-0.449341,4.81015,3.62508,4.58163,4.57297,4.46061,4.93819,4.78948,4.50491,-4.82203,-3.31722,-3.80379,-3.34117,-3.30023,-3.38092,-4.09411,-3.896,4.35903,-16.671,-6.97175,0.912668,12.6381,-2.67451,1.44347,-12.0848
--12.7043,0.847179,0.531893,3,7,0,15.2578,5.58824,0.248467,1.67246,-2.65811,0.58585,0.325665,0.464695,0.0484529,-2.44327,-0.240413,6.00379,5.7338,5.7037,4.98117,4.92779,5.66916,5.60028,5.5285,-4.70217,-3.2472,-3.83949,-3.33368,-3.33307,-3.40692,-3.99029,-3.87394,-6.02912,11.8718,22.7095,10.6912,12.5316,7.22766,-0.348571,-1.60434
--14.418,0.532538,0.62711,2,7,0,20.7842,4.58157,0.103017,0.100355,-1.91168,-1.64658,1.72099,0.0911791,-0.413297,-2.26672,1.87082,4.59191,4.41195,4.59097,4.34806,4.38464,4.75886,4.539,4.7743,-4.84463,-3.28589,-3.80407,-3.34589,-3.29514,-3.37522,-4.12752,-3.88988,-22.3621,9.10234,-17.925,-4.30149,19.344,2.51361,3.20974,12.3856
--9.23273,0.996026,0.280716,3,7,0,16.4724,4.58872,0.187046,-0.230327,-1.63735,-1.15818,0.628557,-0.144249,-0.245908,-1.71487,1.21871,4.54564,4.37208,4.56174,4.26796,4.28246,4.70629,4.54272,4.81667,-4.84945,-3.28733,-3.80321,-3.34768,-3.28841,-3.3736,-4.12702,-3.88894,-4.98579,13.1141,-9.24072,23.5491,11.7536,7.44761,6.70179,-2.70272
--11.7122,1,0.524518,3,7,0,13.022,4.1274,0.0146127,0.434022,1.7294,0.814941,-0.750951,0.0745528,0.153963,1.32801,-1.61875,4.13374,4.13931,4.12849,4.1468,4.15267,4.11643,4.12965,4.10374,-4.89276,-3.29605,-3.79078,-3.35047,-3.28005,-3.35697,-4.18346,-3.90553,4.97158,7.69737,7.26865,5.36706,-8.29434,17.8631,-8.20963,-5.86189
--11.484,0.654856,0.983819,2,4,1,17.652,5.50324,0.132735,1.99319,1.50293,0.751567,-0.348928,0.933949,0.0751853,1.65333,-1.48727,5.76781,5.603,5.62721,5.72269,5.70273,5.45693,5.51322,5.30583,-4.72537,-3.25025,-3.8369,-3.32358,-3.39349,-3.39892,-4.00112,-3.87846,3.1065,11.9827,-14.2743,18.5375,1.98914,16.1902,-8.66429,30.5555
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--8.35787,0.401424,0.40981,3,7,0,12.3928,1.26938,5.17775,-0.108277,1.39322,0.645779,-1.95017,-0.605633,1.19719,1.84598,0.593481,0.708752,4.61307,-1.86643,10.8274,8.48311,-8.82812,7.46813,4.34228,-5.28213,-3.27888,-3.69404,-3.37737,-3.67128,-3.71597,-3.77613,-3.89981,-10.0115,3.81505,1.63988,9.18332,16.1041,-27.5894,5.47562,1.40548
--8.34633,1,0.138377,5,31,0,12.9554,1.27735,2.45249,0.213267,0.036652,0.300577,-2.36208,-1.97253,0.816743,-0.667722,0.831931,1.80038,2.01451,-3.56027,-0.360234,1.36724,-4.51564,3.2804,3.31765,-5.15237,-3.40065,-3.69214,-3.54069,-3.15075,-3.44255,-4.30486,-3.92564,-10.8091,10.3065,-14.0933,4.96705,-5.00684,-14.4553,2.67184,8.29479
--10.3356,0.988419,0.252085,4,15,0,14.3944,7.74088,2.58366,-0.851806,1.11996,-1.33419,2.37587,1.11176,-0.459158,0.559893,-0.948982,5.5401,4.29378,10.6133,9.18745,10.6345,13.8793,6.55457,5.28903,-4.74798,-3.2902,-4.05348,-3.33661,-3.95172,-4.00227,-3.87651,-3.87881,55.3208,6.07066,10.2686,20.2732,-5.2664,11.798,22.4028,7.13911
--10.6375,1,0.440354,3,7,0,11.9499,8.22136,2.39513,-1.08269,1.13357,-1.32588,2.34551,0.71646,-0.604705,0.391723,-1.27522,5.62818,5.0457,9.93738,9.15959,10.9364,13.8392,6.77301,5.16705,-4.73921,-3.26516,-4.01843,-3.33611,-3.99566,-3.99801,-3.85175,-3.88136,-0.817727,6.63699,8.83425,10.3336,17.9631,27.0372,13.5006,3.83911
--7.27903,0.6,0.7867,2,5,1,14.052,0.103569,3.8924,1.01717,-1.72874,-0.386011,-0.948895,-1.39055,1.40904,-0.359011,0.933994,4.06279,-1.39894,-5.30901,-1.29384,-6.62536,-3.58991,5.58813,3.73905,-4.9003,-3.66322,-3.70194,-3.60108,-3.3115,-3.40389,-3.9918,-3.91462,-15.5514,5.2761,17.9035,4.64302,-26.039,-22.9629,18.6653,-10.7951
--8.3671,0.0684597,0.469718,3,7,0,11.4442,1.36617,10.5396,1.16213,-1.57079,-0.64489,-0.307788,-1.47727,1.81592,-0.262751,1.28933,13.6145,-5.43068,-14.2036,-1.40311,-15.1893,-1.87778,20.5051,14.9551,-4.08686,-4.12344,-3.93668,-3.60862,-4.35897,-3.35106,-3.2529,-3.82279,15.4843,-13.6109,-1.80745,12.4569,-24.9281,-1.96243,18.0395,2.17386
--6.98763,1,0.0675599,6,63,0,14.9454,5.48125,0.666182,1.23279,-0.495893,-1.02993,0.176187,-0.16351,-1.3698,0.524845,-1.33954,6.30251,4.79513,5.37233,5.8309,5.1509,5.59863,4.56872,4.58888,-4.67317,-3.27288,-3.82843,-3.32248,-3.3497,-3.40422,-4.12352,-3.89407,22.6948,2.73564,-6.47561,23.7645,8.10997,-15.0574,-1.19317,-9.26013
--4.19579,0.997907,0.120818,5,31,0,10.1584,3.17479,5.1709,0.551162,-1.5182,0.522002,0.925752,0.555833,0.858965,0.80857,0.0977587,6.02479,5.87401,6.04895,7.35582,-4.67568,7.96176,7.61641,3.68029,-4.70012,-3.24412,-3.85146,-3.31736,-3.19956,-3.51711,-3.76062,-3.91613,14.5774,11.5597,10.5491,27.1745,-2.74544,27.7309,14.0669,7.25866
--7.30934,0.96725,0.212848,4,15,0,10.2047,4.16889,1.25516,0.624993,0.329557,1.86712,-1.89911,-0.125974,-1.03141,-0.134985,0.254735,4.95336,6.51243,4.01078,3.99947,4.58254,1.7852,2.87431,4.48863,-4.80732,-3.23259,-3.78753,-3.35404,-3.30854,-3.31938,-4.36546,-3.89638,-23.7468,7.24746,9.64958,7.45804,0.440931,19.8146,15.2626,-1.5018
--7.18467,0.997245,0.342804,4,15,0,9.59857,6.60355,2.09381,-0.4415,-0.803116,-1.7822,1.62219,-0.63702,1.43199,0.174852,-0.0318996,5.67914,2.87197,5.26976,6.96966,4.92198,10.0001,9.60186,6.53676,-4.73415,-3.35301,-3.8251,-3.31684,-3.33264,-3.65155,-3.57417,-3.85537,4.58158,-5.72567,-8.62788,17.9181,-3.8618,16.2371,19.0969,8.85271
--9.07318,0.4059,0.592523,3,7,0,12.731,9.20585,0.838748,0.513055,-1.49582,0.171365,2.4149,-0.44356,0.169456,-0.16204,-0.996337,9.63618,9.34958,8.83382,9.06994,7.95123,11.2313,9.34798,8.37018,-4.37639,-3.23063,-3.96504,-3.33454,-3.61076,-3.7494,-3.59581,-3.82964,29.171,4.80996,14.2953,1.88613,-14.7775,11.5376,9.73146,0.712853
--9.95021,0.764723,0.219722,4,15,0,20.0394,8.79055,0.281219,0.165698,-1.59786,0.306412,2.20175,-0.926614,0.338031,-0.0792644,-1.02441,8.83715,8.87672,8.52997,8.76826,8.3412,9.40972,8.88561,8.50246,-4.44302,-3.22537,-3.95118,-3.32975,-3.65479,-3.60908,-3.63688,-3.82819,19.8321,8.28734,8.69979,1.16046,11.0154,11.1541,10.4806,8.93572
--10.1263,0.991883,0.207916,4,15,0,12.838,1.62337,0.430483,0.3764,1.11351,-0.259982,-2.69205,0.545496,0.533398,0.911928,1.23955,1.7854,1.51145,1.85819,2.01593,2.10271,0.464484,1.85298,2.15697,-5.15411,-3.43203,-3.73762,-3.41948,-3.17559,-3.31802,-4.52515,-3.95882,-9.5924,-0.0421473,17.9382,-7.59326,-3.17888,20.9168,16.6113,7.76797
--9.51527,0.788982,0.351301,3,7,0,15.3456,1.10835,3.31675,0.097613,0.982955,-0.90883,-2.59911,1.34756,0.935892,1.28246,-0.231002,1.43211,-1.90601,5.57787,5.36196,4.36857,-7.51225,4.21247,0.342178,-5.19555,-3.71217,-3.83524,-3.32792,-3.29407,-3.61625,-4.172,-4.01904,7.5171,-5.20701,21.1336,18.4929,13.9601,-12.6113,16.9958,-26.8102
--9.54726,0.980739,0.352419,4,15,0,16.5417,3.78698,2.55502,0.06293,-3.22104,-0.544238,1.54626,-0.406883,0.166933,0.699191,0.782395,3.94777,2.39644,2.74738,5.57343,-4.44285,7.73771,4.2135,5.78602,-4.91257,-3.37852,-3.75604,-3.32524,-3.18933,-3.50442,-4.17186,-3.8689,4.74084,4.57804,-21.2984,13.6869,-13.6431,7.25324,1.32415,-6.15502
--8.1664,0.657151,0.572112,3,7,0,14.7944,1.71225,1.37511,0.722851,-2.13409,-0.78335,1.22276,-0.228435,-0.874458,1.2784,0.314271,2.70625,0.635056,1.39813,3.47019,-1.22236,3.39368,0.509773,2.14441,-5.04871,-3.49274,-3.72931,-3.36832,-3.11647,-3.34051,-4.75106,-3.95921,3.00168,5.53661,-42.3428,-11.3186,0.145282,-0.183449,-25.2479,-6.65023
--6.49249,0.972585,0.411591,3,7,0,13.9162,7.66126,2.93654,-0.237365,-0.0235632,-2.29478,-1.17448,0.178752,0.779588,-0.247711,-0.328295,6.96422,0.922554,8.18617,6.93384,7.59206,4.21235,9.95055,6.69721,-4.61033,-3.47197,-3.93592,-3.31685,-3.57186,-3.35948,-3.54549,-3.8527,-12.7772,11.444,38.3791,24.721,12.3929,14.1332,7.04917,-0.825368
--4.71937,0.856893,0.649321,2,7,1,7.76804,6.30394,5.15739,-0.125259,-0.888072,1.41208,0.422677,0.301551,-0.699435,0.0482482,0.442806,5.65793,13.5866,7.85916,6.55278,1.7238,8.48385,2.69668,8.58767,-4.73625,-3.37757,-3.92184,-3.31766,-3.16196,-3.54827,-4.39248,-3.82728,21.0272,15.9418,3.21449,-2.44773,5.71981,17.1119,-2.33698,6.50271
--4.89409,0.491738,0.765804,2,5,1,6.86645,0.37884,7.23038,1.58746,0.216761,-0.416086,-0.572006,-0.212236,2.0192,0.210938,-0.698799,11.8568,-2.62962,-1.15571,1.904,1.94611,-3.75698,14.9784,-4.67375,-4.20611,-3.78647,-3.69817,-3.42414,-3.16974,-3.41034,-3.26717,-4.23834,6.57938,0.102176,5.72666,12.8955,-5.09189,24.0583,16.7082,7.99899
--7.0675,0.90227,0.369714,3,7,0,10.0862,-0.131309,5.60875,0.543854,0.461038,-0.447219,1.24214,-0.488964,0.663237,0.568692,-2.09278,2.91903,-2.63965,-2.87379,3.05834,2.45454,6.83553,3.58862,-11.8692,-5.02489,-3.78753,-3.69156,-3.38103,-3.18983,-3.45755,-4.25996,-4.68853,4.3701,-5.73359,-4.18338,15.4004,7.09734,10.5727,-3.1036,-14.2497
--5.48403,0.934929,0.487377,3,7,0,11.8117,5.39354,8.88938,0.98283,-0.693654,-0.0129001,-1.05112,1.20644,1.01626,-0.249414,1.77537,14.1303,5.27887,16.118,3.17641,-0.77261,-3.95024,14.4274,21.1755,-4.05448,-3.25855,-4.40539,-3.37725,-3.11648,-3.41809,-3.28534,-3.93923,14.2199,1.32258,28.7531,16.4695,1.50985,-11.5843,27.967,36.9389
--3.89102,0.82705,0.692249,3,7,0,8.8088,6.65052,7.50849,1.09357,-1.32356,-0.831657,-0.441604,-0.13332,1.16368,-0.167913,0.783395,14.8616,0.406043,5.6495,5.38976,-3.28739,3.33475,15.388,12.5326,-4.01058,-3.50986,-3.83765,-3.32755,-3.14846,-3.33936,-3.25564,-3.80975,39.6294,5.46288,32.3546,1.21834,-7.41397,18.136,3.0468,37.4265
--3.89102,0.192268,0.756119,3,7,0,7.87928,6.65052,7.50849,1.09357,-1.32356,-0.831657,-0.441604,-0.13332,1.16368,-0.167913,0.783395,14.8616,0.406043,5.6495,5.38976,-3.28739,3.33475,15.388,12.5326,-4.01058,-3.50986,-3.83765,-3.32755,-3.14846,-3.33936,-3.25564,-3.80975,-25.5218,-0.789958,-1.26312,-4.33436,5.5409,3.73308,23.6477,16.2457
--3.66799,0.984883,0.182889,5,47,0,8.4571,1.06396,11.613,0.820501,0.436766,0.0239397,-1.00216,-0.62947,0.938451,-0.299449,-0.201558,10.5924,1.34197,-6.24606,-2.41353,6.13611,-10.5741,11.9622,-1.27673,-4.30038,-3.44317,-3.71211,-3.68301,-3.43051,-3.87039,-3.4038,-4.08133,5.66043,10.6641,12.558,-30.5739,-4.91084,-16.4988,-7.1387,17.2244
-# Adaptation terminated
-# Step size = 0.339982
-# Diagonal elements of inverse mass matrix:
-# 10.8626, 2.5466, 0.829996, 0.90972, 0.858617, 1.26414, 0.894053, 0.867558, 0.966067, 0.934681
--10.893,0.630439,0.339982,3,7,0,13.2306,-0.443486,0.563427,-1.61248,0.087617,-0.323382,-0.039501,2.71912,-0.603932,0.626723,0.832743,-1.352,-0.625688,1.08854,-0.0903732,-0.39412,-0.465742,-0.783758,0.0257041,-5.54152,-3.59354,-3.72418,-3.52458,-3.11843,-3.32571,-4.98567,-4.03058,-10.5446,6.47487,-7.22809,2.80695,3.87292,0.953728,-19.0504,5.48563
--9.6909,0.972425,0.339982,4,15,0,20.7655,7.2946,1.35519,0.0333484,-2.73045,1.26831,0.289276,-0.227443,1.14811,-1.04253,-1.48333,7.33979,9.0134,6.98637,5.88177,3.59432,7.68662,8.85051,5.28441,-4.57553,-3.22666,-3.88631,-3.322,-3.24646,-3.50159,-3.64009,-3.87891,-4.10673,18.0149,2.10526,0.766913,22.769,-13.6289,24.784,8.8182
--8.39916,0.98858,0.339982,3,15,0,13.3573,0.169798,1.73541,0.873704,1.60531,-0.623022,0.00834419,-0.291286,0.2071,1.01971,2.28544,1.68603,-0.911399,-0.335702,1.93941,2.95566,0.184278,0.5292,4.13596,-5.16571,-3.61859,-3.70539,-3.42266,-3.21275,-3.31958,-4.74767,-3.90475,-24.6469,11.9125,-14.0822,2.59167,-7.57046,1.87238,0.368315,-9.91349
--7.86684,0.994248,0.339982,4,15,0,13.6136,3.37474,1.78445,-1.59712,0.155423,0.56911,-1.25221,0.742003,-0.436657,-1.85895,-0.69087,0.524754,4.39029,4.69881,0.0575288,3.65209,1.14024,2.59555,2.14191,-5.30452,-3.28667,-3.80729,-3.516,-3.24976,-3.31692,-4.40801,-3.95928,-3.21431,5.46837,0.0195119,-2.70968,-4.2296,-16.2759,-4.01492,29.3184
--5.24501,0.988787,0.339982,3,7,0,10.2393,4.35339,3.15563,-0.794361,0.0880965,-0.0470737,-0.574955,-0.0666585,-0.795369,-0.351698,-1.61405,1.84668,4.20484,4.14304,3.24356,4.63139,2.53904,1.84349,-0.739961,-5.14698,-3.29354,-3.79118,-3.37514,-3.31192,-3.32662,-4.52669,-4.05978,18.1743,0.489176,0.0899429,6.78765,29.89,-3.87386,16.2825,6.16541
--3.80714,0.970377,0.339982,3,15,0,8.40223,4.07582,1.874,0.352072,-1.08422,-0.609261,0.536449,-0.412546,0.787147,-0.0738472,0.591004,4.73561,2.93407,3.30272,3.93744,2.04401,5.08113,5.55093,5.18336,-4.82973,-3.34984,-3.76911,-3.35559,-3.17336,-3.38566,-3.99642,-3.88102,-1.17245,-29.6634,31.9264,-5.75544,13.1499,-8.05923,23.3595,9.72728
--4.43902,0.998413,0.339982,3,7,0,6.28226,8.22157,14.4469,1.4319,-0.00283884,0.388795,0.510628,-0.265201,0.147379,0.2573,0.493266,28.908,13.8384,4.39025,11.9387,8.18056,15.5985,10.3507,15.3477,-3.62882,-3.39196,-3.7982,-3.41762,-3.63643,-4.19748,-3.51408,-3.82661,24.7367,12.0244,19.7761,6.98994,14.5575,-8.2612,-11.1923,28.3985
--4.27976,0.725663,0.339982,3,7,0,7.87488,9.34215,2.03098,0.703803,0.416763,0.573834,-0.245057,0.0752525,0.574924,0.273264,0.129446,10.7716,10.5076,9.49499,9.89714,10.1886,8.84444,10.5098,9.60505,-4.28659,-3.25296,-3.99646,-3.35152,-3.88891,-3.57111,-3.50204,-3.81816,8.96435,22.6815,2.83365,40.2352,-3.78151,-1.56609,-5.80569,8.25197
--9.11288,0.920884,0.339982,3,7,0,11.763,1.5787,5.0846,0.0187109,-1.09081,0.757832,1.25085,0.374964,0.263893,2.49057,-1.61807,1.67384,5.43197,3.48524,14.2422,-3.96763,7.93876,2.92049,-6.64853,-5.16714,-3.2545,-3.77367,-3.53357,-3.17053,-3.51579,-4.35848,-4.34599,-20.0218,20.6398,-11.0531,-3.36375,7.79892,30.1608,14.739,-31.4417
--9.40454,0.221618,0.339982,4,15,0,16.2585,5.13786,0.288743,0.704809,2.08401,-1.15405,-1.66664,0.915622,0.522782,0.265352,0.116819,5.34136,4.80463,5.40224,5.21447,5.7396,4.65662,5.28881,5.17159,-4.76791,-3.27258,-3.82941,-3.33001,-3.39655,-3.37209,-4.0294,-3.88127,13.0161,-7.00097,10.3812,12.1123,18.3562,2.76877,3.2462,-14.4871
--9.74313,0.724316,0.339982,3,15,0,15.672,4.41809,4.23529,0.381029,1.94616,0.671367,-0.0164131,0.00268556,-1.46303,0.289549,-2.09249,6.03186,7.26152,4.42946,5.64441,12.6606,4.34858,-1.77827,-4.4442,-4.69943,-3.22425,-3.79933,-3.32443,-4.2681,-3.36317,-5.17742,-4.22661,16.0317,14.9369,25.0828,-1.68161,15.834,-15.2576,-1.42459,16.303
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--7.5262,0.631128,0.339982,4,15,0,9.29686,4.18255,0.381299,-1.12447,-0.932251,-0.785216,0.54814,0.690835,-1.36387,0.821928,0.828542,3.75379,3.88315,4.44597,4.49595,3.82708,4.39156,3.66251,4.49847,-4.93339,-3.30627,-3.79981,-3.34274,-3.25999,-3.36437,-4.24934,-3.89615,21.679,13.1168,-7.95761,-7.00159,14.754,5.73047,-4.67378,-1.59846
--11.6003,0.772446,0.339982,3,15,0,16.6248,4.37015,0.448965,-2.39029,-0.638657,-2.19048,-0.525732,0.915433,-0.692396,1.5155,0.551501,3.29699,3.3867,4.78114,5.05055,4.08341,4.13411,4.05928,4.61775,-4.98307,-3.32794,-3.80978,-3.33254,-3.27568,-3.35742,-4.19324,-3.89341,4.27121,-4.10026,23.9095,-3.09117,3.26942,-15.7852,-11.3079,7.86449
--8.91872,0.997605,0.339982,4,15,0,15.8487,7.37484,4.53662,-1.71563,-0.304097,-0.0882439,-0.731616,0.516063,-1.48385,1.58743,-0.595855,-0.408347,6.97451,9.71602,14.5764,5.99527,4.05577,0.643169,4.67167,-5.4204,-3.22678,-4.00734,-3.55403,-3.41822,-3.35542,-4.72782,-3.89219,17.84,1.92896,20.0142,4.79733,0.119525,10.7656,4.91147,10.7076
--7.99843,0.866727,0.339982,4,15,0,13.2826,1.79006,0.790653,1.59771,0.312465,-0.827791,0.950488,-0.933931,1.21544,-1.52806,-0.0413145,3.05329,1.13556,1.05164,0.581888,2.03711,2.54156,2.75105,1.75739,-5.00996,-3.45713,-3.72359,-3.48705,-3.1731,-3.32665,-4.38418,-3.97121,-7.88038,0.960447,1.12096,0.42686,15.7738,19.79,-4.06051,34.2331
--8.4284,0.907774,0.339982,4,15,0,13.6347,8.52362,0.492045,0.576543,-0.809881,0.790159,-0.966687,0.298239,-1.82044,1.31223,0.275422,8.80731,8.91242,8.67037,9.1693,8.12512,8.04797,7.62788,8.65914,-4.44557,-3.22569,-3.95754,-3.33628,-3.63016,-3.5221,-3.75943,-3.82653,1.64344,-0.527325,18.9582,18.058,7.34324,14.8128,8.07213,22.7944
--6.49365,0.983823,0.339982,3,7,0,11.123,2.97446,8.16935,0.102866,-0.509651,-0.0785697,-1.53435,-0.778247,-0.740283,-0.70857,0.927801,3.8148,2.3326,-3.38331,-2.81409,-1.18905,-9.56019,-3.07317,10.554,-4.92682,-3.38212,-3.69181,-3.71484,-3.11638,-3.77765,-5.44192,-3.81254,-11.9707,5.2241,-9.59766,-8.40126,4.98305,6.69941,-14.5627,-4.89522
--4.62742,1,0.339982,4,15,0,7.4113,6.2715,1.06212,0.249154,-0.120069,1.18939,-0.554706,-0.118247,0.923775,0.748114,-0.191206,6.53613,7.53478,6.14591,7.06609,6.14397,5.68233,7.25266,6.06842,-4.65076,-3.22261,-3.8549,-3.31685,-3.4312,-3.40743,-3.79905,-3.86361,-6.13432,2.00619,23.7261,-0.762813,6.0935,7.8415,-8.51312,14.9151
--9.03212,0.946514,0.339982,3,7,0,11.1039,-0.869433,0.398167,-1.0013,0.128054,2.06384,-0.0431922,-0.375424,0.382653,-0.977789,0.775827,-1.26812,-0.0476777,-1.01891,-1.25876,-0.818446,-0.886631,-0.717073,-0.560524,-5.53059,-3.54535,-3.69919,-3.59868,-3.11637,-3.33154,-4.97317,-4.05278,2.52906,22.8681,-10.9436,3.33716,10.4131,4.73562,-10.6136,39.5003
--6.11181,1,0.339982,3,7,0,9.98708,0.346473,0.76484,-0.918743,0.50009,1.16499,-0.475955,0.0635154,0.286067,-0.790265,0.509886,-0.356219,1.2375,0.395052,-0.257954,0.728962,-0.0175566,0.565268,0.736454,-5.41382,-3.45018,-3.71404,-3.53451,-3.13462,-3.32111,-4.74137,-4.00509,1.19141,4.80758,-7.0614,-7.4226,-3.56803,-15.28,-1.01936,-36.0832
--5.56054,0.869735,0.339982,4,15,0,9.81823,7.48722,3.42373,0.479786,0.972044,-1.66431,0.123808,-0.593005,0.408759,0.849546,-0.0858158,9.12987,1.78906,5.45693,10.3958,10.8152,7.9111,8.8867,7.19341,-4.41828,-3.4144,-3.83121,-3.36449,-3.97789,-3.5142,-3.63678,-3.84496,7.98756,-20.5902,-21.0232,4.78475,9.18614,-0.207916,13.1947,30.2204
--6.30561,0.9476,0.339982,3,15,0,12.5392,1.22003,7.59806,2.05946,-1.47285,0.869274,0.0369718,-1.40592,0.979333,-0.507283,-0.197309,16.8679,7.82482,-9.46224,-2.63433,-9.97074,1.50094,8.66105,-0.279135,-3.90237,-3.22168,-3.77309,-3.70039,-3.61292,-3.31787,-3.6576,-4.04199,27.4187,1.98953,2.1891,-6.46639,-2.56308,2.80804,26.5199,11.9164
--7.31851,0.83151,0.339982,4,15,0,15.1824,7.24188,1.78433,0.287162,2.10035,-0.955953,-0.22028,0.885023,-0.611844,0.924395,0.0478374,7.75427,5.53614,8.82106,8.89131,10.9896,6.84883,6.15015,7.32724,-4.53785,-3.25188,-3.96445,-3.33161,-4.00351,-3.45819,-3.92362,-3.84301,-4.64711,23.385,9.36954,45.8526,1.16713,-17.25,-5.2994,-2.72355
-#
-# Elapsed Time: 0.024466 seconds (Warm-up)
-# 0.004564 seconds (Sampling)
-# 0.02903 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-4.csv b/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-4.csv
deleted file mode 100644
index 871b1e6ca5..0000000000
--- a/arviz/tests/saved_models/cmdstanpy/cmdstanpy_eight_schools_warmup-4.csv
+++ /dev/null
@@ -1,648 +0,0 @@
-# stan_version_major = 2
-# stan_version_minor = 20
-# stan_version_patch = 0
-# model = stan_test_data_model
-# method = sample (Default)
-# sample
-# num_samples = 100
-# num_warmup = 500
-# save_warmup = 1
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.80000000000000004 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# init_buffer = 75 (Default)
-# term_buffer = 50 (Default)
-# window = 25 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# metric_file = (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 4
-# data
-# file = /tmp/tmp2ipdytqf/x8rvpwpf.json
-# init = 2 (Default)
-# random
-# seed = 31709
-# output
-# file = /tmp/tmp2ipdytqf/stan_test_data-202102230057-4-h3yaihdn.csv
-# diagnostic_file = (Default)
-# refresh = 100 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,n_leapfrog__,divergent__,energy__,mu,tau,eta.1.1,eta.2.1,eta.1.2,eta.2.2,eta.1.3,eta.2.3,eta.1.4,eta.2.4,theta.1,theta.2,theta.3,theta.4,theta.5,theta.6,theta.7,theta.8,log_lik.1,log_lik.2,log_lik.3,log_lik.4,log_lik.5,log_lik.6,log_lik.7,log_lik.8,y_hat.1,y_hat.2,y_hat.3,y_hat.4,y_hat.5,y_hat.6,y_hat.7,y_hat.8
--13.3095,1.2231e-11,2,1,1,0,19.9737,-0.991455,0.2459,-1.83948,1.22721,-1.8175,1.38095,-0.81022,-0.496013,-1.25183,1.30426,-1.44378,-1.43838,-1.19069,-1.29928,-0.689684,-0.651879,-1.11342,-0.670738,-5.55351,-3.66694,-3.69792,-3.60145,-3.11676,-3.32811,-5.04814,-4.05707,-31.1955,0.926049,3.55825,14.2731,21.3712,13.5828,2.81909,3.55566
--13.3095,1.07237e-23,2.33506,1,1,0,19.052,-0.991455,0.2459,-1.83948,1.22721,-1.8175,1.38095,-0.81022,-0.496013,-1.25183,1.30426,-1.44378,-1.43838,-1.19069,-1.29928,-0.689684,-0.651879,-1.11342,-0.670738,-5.55351,-3.66694,-3.69792,-3.60145,-3.11676,-3.32811,-5.04814,-4.05707,-11.2309,-29.4419,-15.3354,30.4119,4.37933,10.5536,-15.6524,-12.8072
--4.70631,0.981481,0.230236,4,15,0,16.0246,2.29954,1.20002,0.825039,-0.895977,1.09128,0.0129517,0.0741672,0.042978,0.283974,-0.7995,3.28961,3.6091,2.38854,2.64032,1.22435,2.31508,2.35112,1.34012,-4.98389,-3.31792,-3.74824,-3.39537,-3.1467,-3.32398,-4.44596,-3.98467,-15.9577,-1.78724,-13.73,-0.590091,-6.11513,-11.0355,9.81625,-22.5053
--6.70599,0.990144,0.228246,4,15,0,8.55757,2.71693,6.71199,-0.0930505,-1.87486,-0.463229,0.45503,-0.868786,0.0451027,1.31929,-0.732033,2.09237,-0.392259,-3.11436,11.572,-9.86713,5.77108,3.01966,-2.19647,-5.11856,-3.57367,-3.69155,-3.40321,-3.60151,-3.4109,-4.34358,-4.12033,-19.4183,-13.75,-45.2564,3.76314,-2.43983,9.53533,-11.6085,13.2503
--5.25887,1,0.299077,4,15,0,9.3785,3.42016,1.29592,0.946511,0.699508,-1.61694,-0.342709,0.316561,0.350759,0.542198,-0.24782,4.64676,1.32473,3.8304,4.1228,4.32667,2.97604,3.87471,3.099,-4.83893,-3.44432,-3.78265,-3.35104,-3.29131,-3.33297,-4.21914,-3.93158,27.5238,8.60309,21.5645,9.07009,8.57919,-2.58547,-0.609818,-2.15092
--3.49041,0.983995,0.466063,3,7,0,8.64938,3.87693,7.36848,0.581786,-0.947805,1.33806,0.527924,0.30724,0.924859,-0.24226,0.229683,8.1638,13.7364,6.14082,2.09184,-3.10696,7.76693,10.6917,5.56934,-4.50138,-3.38606,-3.85472,-3.41638,-3.14357,-3.50605,-3.48858,-3.87313,26.0609,23.3712,0.867238,-13.8136,8.66174,11.3972,-1.94608,8.53651
--5.95905,0.373526,0.75368,3,11,0,7.85584,2.42335,2.21532,1.05428,-0.523611,-0.116758,0.708857,-1.51957,1.9616,0.429094,0.420681,4.75893,2.16469,-0.942976,3.37393,1.26338,3.9937,6.76892,3.35529,-4.82732,-3.39178,-3.69979,-3.37117,-3.14779,-3.35387,-3.85221,-3.92464,-22.6966,19.0709,15.4823,-7.99164,2.43963,15.8976,11.1289,-19.4064
--4.26796,0.996637,0.191449,4,31,0,9.84285,3.36509,3.87117,0.474031,-0.0324501,-0.749309,1.00254,-1.19267,1.30597,0.518951,-0.154921,5.20014,0.464378,-1.25195,5.37403,3.23947,7.24608,8.42072,2.76536,-4.78217,-3.50545,-3.6975,-3.32776,-3.22711,-3.47805,-3.68034,-3.94091,-2.8098,-6.26248,8.91735,21.4209,6.4275,0.274966,3.73599,26.685
--4.89679,0.941209,0.341861,4,15,0,9.66664,5.56411,1.5858,0.131111,-0.495167,0.818787,-0.940215,1.35048,-0.316573,-0.659656,0.363368,5.77203,6.86254,7.70571,4.51803,4.77888,4.07312,5.06209,6.14034,-4.72495,-3.22799,-3.91538,-3.34229,-3.32231,-3.35586,-4.05847,-3.8623,-12.7297,10.4034,-6.69688,15.201,-9.02066,15.5946,5.06255,16.0556
--3.75181,0.991934,0.525317,3,15,0,7.66732,2.76049,3.82307,0.769664,0.327691,-0.598101,0.505133,-1.23295,0.0276041,0.516299,-0.158099,5.70297,0.47391,-1.95315,4.73434,4.01327,4.69165,2.86602,2.15607,-4.73178,-3.50473,-3.69367,-3.33805,-3.2713,-3.37315,-4.36671,-3.95885,19.0033,-5.2083,-1.29738,-3.90056,-8.354,5.15185,9.18527,5.76527
--5.72518,0.432662,0.959932,2,3,0,7.72256,3.26458,2.5293,0.964736,1.06684,0.771077,-1.12848,-0.683559,0.365552,1.08425,-1.18407,5.70469,5.21487,1.53565,6.00699,5.96295,0.410306,4.18917,0.269715,-4.73161,-3.26031,-3.73171,-3.32091,-3.41544,-3.31827,-4.17522,-4.02166,23.0333,6.91079,-15.8489,13.6394,4.87308,-6.14778,12.4661,12.0892
--4.71936,0.998664,0.301634,4,15,0,8.73753,3.53037,2.60536,0.157219,-1.14507,-0.218043,0.911947,0.489313,0.971247,-0.820917,1.1084,3.93998,2.96229,4.80521,1.39158,0.547054,5.90632,6.06082,6.41815,-4.9134,-3.34842,-3.81051,-3.44681,-3.13094,-3.4163,-3.93424,-3.85739,12.7269,-5.05436,4.50286,12.0242,3.7155,2.14265,-2.44414,-6.74653
--7.62485,0.332584,0.569854,3,7,0,11.675,3.10489,12.1517,-0.661271,-1.26656,1.06809,-0.402356,-0.817368,-0.337884,0.800363,0.254475,-4.9307,16.0841,-6.82756,12.8307,-12.286,-1.78444,-1.001,6.1972,-6.03684,-3.54828,-3.72014,-3.45732,-3.90243,-3.34887,-5.02671,-3.86127,-27.6537,37.9786,-5.82014,11.3283,-24.4619,-5.0091,9.6852,26.7408
--7.22843,0.976358,0.133296,5,31,0,12.3932,0.53429,0.644191,1.03948,1.29131,-0.991361,0.368765,0.816193,0.892859,-0.741826,-0.0953312,1.20391,-0.104336,1.06007,0.0564121,1.36614,0.771845,1.10946,0.472878,-5.22261,-3.54992,-3.72372,-3.51606,-3.15072,-3.31705,-4.64798,-4.01436,21.1903,-16.9127,-3.35807,3.33179,-1.20526,-9.11316,-4.09514,4.43465
--9.71994,0.978983,0.236554,4,15,0,15.0266,2.11943,0.174527,0.118787,-1.04238,1.96144,-0.134181,-0.841696,-1.71562,0.73955,0.0690717,2.14016,2.46175,1.97253,2.2485,1.9375,2.09601,1.82001,2.13148,-5.11306,-3.37488,-3.73982,-3.41013,-3.16943,-3.3218,-4.53048,-3.9596,10.7278,15.379,0.660873,13.8052,-6.55345,-16.2407,-0.340588,1.19119
--7.17778,0.896894,0.42172,3,15,0,18.087,3.40452,0.144431,0.246052,0.213878,0.555816,0.228307,-1.43876,1.31841,-0.0724618,0.0517688,3.44005,3.48479,3.19671,3.39405,3.43541,3.43749,3.59494,3.41199,-4.96741,-3.32346,-3.76653,-3.37056,-3.2376,-3.34138,-4.25905,-3.92313,-13.5881,19.3503,-10.3779,6.66592,23.6482,-1.54013,12.6953,-28.9802
--6.76966,0.873777,0.580802,3,7,0,11.4315,2.17098,0.8057,-1.5782,0.833481,0.705974,-0.989374,-0.521312,0.214393,-0.999231,-0.230236,0.899418,2.73978,1.75096,1.3659,2.84251,1.37384,2.34371,1.98548,-5.25908,-3.35987,-3.73561,-3.448,-3.2073,-3.31741,-4.44712,-3.96408,26.8725,-0.537906,0.248087,7.93561,-0.422728,10.9977,16.1534,36.7826
--7.3321,0.376129,0.743075,4,15,0,12.5452,5.53073,0.61785,-1.35408,-0.683172,0.293619,-1.27706,0.630547,0.698809,-1.28829,-0.941209,4.69411,5.71214,5.92031,4.73476,5.10863,4.7417,5.96249,4.9492,-4.83402,-3.2477,-3.84694,-3.33804,-3.34651,-3.37469,-3.94603,-3.88603,24.4199,19.6817,-0.428209,12.5123,-9.5253,21.739,-7.58089,19.4695
--13.8727,0.959364,0.20986,4,15,0,18.9945,6.57293,4.25652,2.29537,-0.737326,-0.536731,-2.65053,-1.09061,-1.19131,-2.59259,0.412405,16.3432,4.28832,1.93072,-4.46247,3.43449,-4.7091,1.50209,8.32834,-3.92895,-3.29041,-3.73901,-3.85976,-3.23755,-3.45152,-4.58243,-3.83011,6.35801,25.6012,37.9622,-7.03094,12.6272,8.77988,-12.9322,-6.26998
--6.58064,0.97565,0.349506,3,7,0,18.869,5.5623,0.912552,-0.155902,-0.244067,0.806106,1.02734,1.48,-0.514313,-0.590502,-1.33356,5.42003,6.29792,6.91288,5.02344,5.33958,6.49981,5.09296,4.34536,-4.76,-3.23601,-3.88345,-3.33298,-3.36425,-3.44183,-4.05448,-3.89973,4.15062,4.79138,-13.3799,-9.53441,37.4429,23.3573,0.427019,15.2386
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--11.3356,0.562718,0.593944,3,7,0,13.7419,9.38103,1.49884,0.386309,-0.0298448,1.57996,-0.199761,0.741988,-2.1751,-0.963511,-2.2813,9.96004,11.7491,10.4931,7.93688,9.3363,9.08162,6.12091,5.96173,-4.35019,-3.2918,-4.04712,-3.32046,-3.77566,-3.58672,-3.92709,-3.86558,6.56414,-4.75965,10.6803,28.6121,14.0697,9.38943,30.435,-10.6115
--9.37307,0.99683,0.316908,4,15,0,14.0585,0.450273,2.74728,-0.168728,-0.275646,-0.356439,-0.0314581,-0.968673,2.72413,0.994837,2.28114,-0.0132708,-0.528964,-2.21094,3.18337,-0.307004,0.363848,7.93422,6.71719,-5.37086,-3.58524,-3.69274,-3.37703,-3.11913,-3.31851,-3.72812,-3.85238,18.8311,8.20844,-0.192149,9.41146,5.83757,9.99264,9.34085,7.12859
--6.37889,0.995332,0.561043,3,7,0,13.0195,2.90946,7.27153,0.756814,0.838825,0.371539,-0.171376,-1.97147,-0.578587,-0.694121,0.391208,8.41266,5.61112,-11.4262,-2.13786,9.00901,1.6633,-1.29775,5.75415,-4.47958,-3.25006,-3.8302,-3.66188,-3.73456,-3.31865,-5.08354,-3.86951,30.1747,4.05712,2.05583,1.10547,17.2811,-1.79953,-5.86744,31.9141
--4.17363,0.933913,0.979924,2,7,0,8.11831,5.80236,2.82093,0.510644,1.07664,-0.250488,-1.14785,-0.35089,0.282863,0.703818,0.434952,7.24285,5.09575,4.81253,7.78778,8.83949,2.56436,6.6003,7.02933,-4.58445,-3.2637,-3.81074,-3.3194,-3.71379,-3.32695,-3.87129,-3.84744,17.0653,14.8737,6.65002,-3.15069,-8.25203,2.22084,7.48425,-1.19219
--4.17363,0.10008,1.43734,3,8,1,12.4165,5.80236,2.82093,0.510644,1.07664,-0.250488,-1.14785,-0.35089,0.282863,0.703818,0.434952,7.24285,5.09575,4.81253,7.78778,8.83949,2.56436,6.6003,7.02933,-4.58445,-3.2637,-3.81074,-3.3194,-3.71379,-3.32695,-3.87129,-3.84744,19.2331,-17.9312,-1.51014,23.8307,-2.08559,10.9438,7.03627,39.1537
--9.98796,0.959218,0.22576,4,15,0,11.7896,0.907275,0.179496,-1.47322,-0.543558,0.00940428,0.167737,0.0793804,0.876337,2.34556,0.546389,0.642838,0.908963,0.921524,1.32829,0.809709,0.937383,1.06457,1.00535,-5.29013,-3.47294,-3.72156,-3.44976,-3.13638,-3.31685,-4.65557,-3.99586,16.621,10.197,4.04587,-3.99452,-8.31155,14.0963,-7.19981,27.176
--3.99311,0.967892,0.356086,3,7,0,17.3761,6.38252,3.1096,1.09035,-0.728188,0.359752,-0.673826,-0.665463,0.304515,-1.22026,-0.329164,9.77305,7.5012,4.31319,2.58801,4.11814,4.28719,7.32943,5.35895,-4.36526,-3.22277,-3.79599,-3.39727,-3.27786,-3.36149,-3.79083,-3.87737,12.4301,20.9102,3.67695,0.108946,8.1797,0.368555,5.48587,4.38621
--4.82418,0.949311,0.570408,3,7,0,7.28339,1.89506,6.86167,-0.832748,0.369588,-0.0554061,0.675816,0.462027,0.325855,1.1999,0.508376,-3.81898,1.51488,5.06534,10.1284,4.43105,6.53229,4.13097,5.38337,-5.87687,-3.43181,-3.81858,-3.35727,-3.29824,-3.44331,-4.18327,-3.87687,6.22113,-5.53396,25.4678,2.14096,4.59182,7.76868,13.1378,6.70075
--4.82418,0.244869,0.863997,2,3,0,12.0289,1.89506,6.86167,-0.832748,0.369588,-0.0554061,0.675816,0.462027,0.325855,1.1999,0.508376,-3.81898,1.51488,5.06534,10.1284,4.43105,6.53229,4.13097,5.38337,-5.87687,-3.43181,-3.81858,-3.35727,-3.29824,-3.44331,-4.18327,-3.87687,-6.85627,24.0286,6.3239,4.59213,-9.22813,4.55128,0.784916,-0.45609
--7.96345,0.951332,0.209949,4,15,0,13.0768,8.08236,0.591805,1.18857,0.296738,0.967604,-0.435931,0.21705,1.95459,-0.981572,-0.611249,8.78576,8.65499,8.21081,7.50146,8.25797,7.82437,9.23909,7.72062,-4.4474,-3.22367,-3.937,-3.31787,-3.64524,-3.50928,-3.60529,-3.83757,24.3753,13.4164,-2.89751,31.4023,20.7288,-10.6121,0.943594,4.94872
--7.26023,0.980474,0.320023,4,15,0,12.734,-2.62591,7.54484,-0.857507,0.23887,0.321459,0.548091,-1.01539,0.0844181,-0.298921,1.1483,-9.09566,-0.200553,-10.2868,-4.88122,-0.823677,1.50934,-1.98899,6.03782,-6.68496,-3.55777,-3.79523,-3.90015,-3.11636,-3.31791,-5.21932,-3.86417,-14.6402,13.5613,7.86996,-25.0944,-11.0671,14.5743,8.19552,8.54997
--6.43157,0.988487,0.522002,3,7,0,10.7497,-0.694482,3.32573,-1.0585,-0.611891,1.13321,0.317629,-0.915854,1.33253,-0.836718,0.109437,-4.21476,3.07426,-3.74037,-3.47718,-2.72947,0.361869,3.73715,-0.330522,-5.93319,-3.34284,-3.6926,-3.77043,-3.13463,-3.31852,-4.23867,-4.04394,-3.72097,13.3151,10.0639,-3.89799,-6.02677,1.04877,0.666197,-17.3958
--6.79908,0.317747,0.862429,2,3,0,10.3678,1.41696,3.81896,-0.180051,-0.742721,1.4149,0.156367,-0.451063,2.50416,0.201391,1.42453,0.729352,6.8204,-0.305632,2.18607,-1.41946,2.01412,10.9802,6.85719,-5.27963,-3.22848,-3.70571,-3.41259,-3.11725,-3.32108,-3.46791,-3.85013,20.5634,6.53921,-11.8879,-5.98546,-0.458243,8.30767,8.21848,6.42336
--6.02392,0.997976,0.26244,4,15,0,11.5752,2.76592,5.65889,0.269961,-0.619783,-0.351081,-1.14945,-0.466436,2.39061,0.120404,1.52718,4.2936,0.779194,0.12641,3.44727,-0.741361,-3.73871,16.2941,11.4081,-4.87586,-3.48222,-3.71062,-3.36899,-3.11658,-3.40962,-3.23607,-3.80985,15.0622,-8.73528,-0.379044,-5.4656,-0.5572,-2.32316,30.2564,9.23969
--7.12765,0.924505,0.442838,3,15,0,9.79347,5.34446,0.557421,0.588151,-0.0980776,0.0153352,0.962812,0.106961,-1.69768,-0.146219,-1.55717,5.67231,5.35301,5.40409,5.26296,5.28979,5.88116,4.39814,4.47647,-4.73482,-3.25656,-3.82947,-3.3293,-3.36037,-3.41529,-4.14658,-3.89666,4.50419,16.7229,-3.57569,3.48371,2.29822,3.24219,3.15623,23.6065
--7.76049,0.852472,0.618229,3,7,0,13.9178,4.78942,0.474197,0.524858,0.0799262,0.811577,2.32898,0.56347,-0.744069,-0.123477,-0.700401,5.0383,5.17427,5.05661,4.73087,4.82732,5.89381,4.43658,4.45729,-4.79863,-3.26145,-3.8183,-3.33811,-3.32578,-3.4158,-4.14135,-3.89711,28.7515,2.372,-9.70119,4.6775,5.73365,-2.7664,13.0404,14.9878
--9.35059,0.463484,0.719563,2,7,0,13.8643,10.1456,0.861007,-1.50484,-0.57572,1.1976,-0.00842597,-1.51873,0.389287,-0.218763,-1.62813,8.84994,11.1768,8.83799,9.95726,9.64992,10.1384,10.4808,8.74378,-4.44193,-3.27198,-3.96523,-3.35297,-3.81629,-3.66192,-3.50422,-3.82567,2.35104,9.2777,-7.09802,15.3534,13.2595,24.7164,-14.2178,-12.7084
--7.7343,0.980981,0.323531,4,15,0,14.1507,5.90573,0.420652,1.13952,1.72613,0.408416,0.782748,0.583886,-0.261059,1.02549,0.910736,6.38507,6.07753,6.15134,6.3371,6.63183,6.23499,5.79591,6.28883,-4.66522,-3.24,-3.8551,-3.31865,-3.4757,-3.43008,-3.96622,-3.85965,14.1011,1.52228,18.6674,14.9983,-1.54324,-2.89088,2.60725,-14.9607
--5.46676,0.854159,0.5152,3,7,0,10.912,9.58009,2.20707,-0.314878,-0.402162,1.06118,-0.453308,-0.970252,0.20413,1.00581,0.483059,8.88514,11.9222,7.43868,11.8,8.69249,8.57961,10.0306,10.6462,-4.43894,-3.29844,-3.90435,-3.41204,-3.69607,-3.55423,-3.53908,-3.81214,18.957,27.2057,26.1589,-12.324,3.7666,0.685077,11.8511,19.0874
--4.08374,1,0.600748,3,7,0,7.83901,0.0104924,7.11243,1.94868,0.0380325,-0.305578,0.371236,0.723505,0.7635,0.394666,-0.244497,13.8704,-2.16291,5.15637,2.81753,0.280996,2.65088,5.44083,-1.72847,-4.07065,-3.73795,-3.82146,-3.38912,-3.12629,-3.3281,-4.01019,-4.10016,16.9482,9.21238,23.6655,-0.438905,-9.90762,-7.54524,-2.26621,-7.74847
--4.08374,0.00482967,0.990292,2,7,0,12.0637,0.0104924,7.11243,1.94868,0.0380325,-0.305578,0.371236,0.723505,0.7635,0.394666,-0.244497,13.8704,-2.16291,5.15637,2.81753,0.280996,2.65088,5.44083,-1.72847,-4.07065,-3.73795,-3.82146,-3.38912,-3.12629,-3.3281,-4.01019,-4.10016,47.5189,-5.7527,33.1614,-16.7015,-0.526181,-1.62922,-8.17529,13.6866
--7.39284,0.988832,0.152862,4,15,0,9.40933,0.467311,5.29418,2.44886,0.139144,-1.52021,0.0985774,0.584874,0.791412,0.521561,-0.857122,13.432,-7.58098,3.56374,3.22855,1.20397,0.989198,4.65719,-4.07045,-4.0986,-4.43536,-3.77567,-3.37561,-3.14615,-3.31683,-4.11168,-4.20786,-3.05281,-13.505,-13.6225,4.96518,6.23859,-0.431019,-0.581437,16.6038
-# Adaptation terminated
-# Step size = 0.436713
-# Diagonal elements of inverse mass matrix:
-# 10.4634, 1.33203, 1.08422, 0.887361, 0.979304, 0.736565, 0.685875, 0.729361, 0.796152, 0.916666
--3.96798,1,0.436713,3,7,0,9.42343,2.58808,6.51356,1.86627,-0.862259,-0.730425,-0.205932,0.287435,1.16766,-0.0843556,0.34937,14.7442,-2.16959,4.46031,2.03863,-3.02829,1.24673,10.1937,4.86373,-4.01747,-3.73863,-3.80023,-3.41855,-3.14156,-3.31709,-3.52621,-3.8879,18.4242,-10.681,9.69277,9.44694,2.8361,8.83929,19.1675,-0.399984
--5.69167,0.873969,0.436713,3,7,0,10.2911,-0.34126,2.70165,1.65556,0.187138,-0.186241,-0.608195,0.862927,-0.477933,-0.503536,0.172601,4.13148,-0.844418,1.99007,-1.70164,0.164322,-1.98439,-1.63247,0.125047,-4.893,-3.61264,-3.74016,-3.62972,-3.12453,-3.35364,-5.14869,-4.02693,-7.79377,-1.92683,4.51147,-3.38587,-6.41704,-15.943,5.05281,-31.593
--6.18838,0.955452,0.436713,3,15,0,11.1231,-1.52177,4.69945,0.294962,0.169135,1.29322,1.34776,0.0657089,1.6886,1.40727,0.15206,-0.135613,4.55566,-1.21297,5.09162,-0.726931,4.81196,6.41371,-0.80717,-5.38613,-3.28084,-3.69776,-3.33188,-3.11662,-3.37688,-3.89273,-4.06243,12.1786,3.997,12.8206,3.03726,-8.32866,12.731,13.0922,-20.635
--5.47981,0.938909,0.436713,3,15,0,12.5305,3.39813,3.07643,0.372491,0.108266,-0.681923,1.71644,-0.671446,1.1821,-0.279478,-1.04251,4.54407,1.30024,1.33248,2.53834,3.7312,8.67864,7.03477,0.190922,-4.84961,-3.44596,-3.72819,-3.39909,-3.25434,-3.56048,-3.8227,-4.02452,14.6397,14.3096,7.01371,14.6859,2.52803,32.4815,8.74598,12.1148
--6.58728,0.971347,0.436713,3,7,0,10.5251,4.6942,5.60387,0.0547252,-0.787636,-0.31638,-1.76158,-1.83837,0.692558,-1.07099,0.914013,5.00087,2.92125,-5.60777,-1.30751,0.280388,-5.17749,8.5752,9.81621,-4.80246,-3.35049,-3.70481,-3.60202,-3.12628,-3.47453,-3.66566,-3.81667,-3.63755,2.8184,-31.5707,-6.29619,-6.91025,-8.31978,7.97653,26.2879
--5.08232,1,0.436713,3,7,0,8.43049,3.96614,4.24413,1.09092,-0.0912902,0.423883,1.24591,1.43458,0.425733,1.08454,-0.176263,8.59614,5.76516,10.0547,8.56909,3.5787,9.25393,5.77301,3.21806,-4.46368,-3.2465,-4.02439,-3.32701,-3.24557,-3.59835,-3.96902,-3.92833,18.114,5.13757,-4.0792,12.0623,14.8888,3.76665,-1.93895,24.7885
--6.54257,0.956062,0.436713,3,7,0,11.5735,3.74937,0.889362,0.962199,-0.884897,0.118793,0.375338,0.648702,-0.963035,1.64795,0.854405,4.60511,3.85502,4.3263,5.215,2.96238,4.08318,2.89288,4.50925,-4.84326,-3.30743,-3.79636,-3.33,-3.21308,-3.35611,-4.36265,-3.8959,-10.5571,2.06944,12.1755,2.72949,-7.47344,3.63252,4.38922,9.35362
--4.46296,0.98865,0.436713,3,7,0,9.09274,4.86241,2.57513,0.234876,-1.37031,0.0529805,-0.25407,-0.0625208,-1.28752,0.331987,0.209023,5.46725,4.99884,4.70141,5.71732,1.33368,4.20814,1.54689,5.40067,-4.75527,-3.26656,-3.80737,-3.32363,-3.14978,-3.35936,-4.57505,-3.87652,-33.4449,12.0451,2.49826,-4.59061,-11.042,18.3368,3.40376,-13.6994
--6.36814,0.963227,0.436713,3,15,0,8.68757,4.24016,3.4397,0.000935688,1.42619,-0.0964177,-0.609634,-0.958872,2.4006,-0.0867755,0.25149,4.24338,3.90851,0.941924,3.94168,9.14582,2.1432,12.4975,5.10521,-4.88116,-3.30522,-3.72188,-3.35548,-3.75158,-3.32223,-3.37291,-3.88267,24.5638,5.77312,12.6494,5.95435,0.684816,-3.17992,2.65142,-33.4365
--4.94209,0.977142,0.436713,3,7,0,10.3733,4.52923,1.917,0.0585984,-0.365833,-1.32574,0.245559,-0.116862,-0.898296,-0.128977,1.1965,4.64157,1.98779,4.30521,4.28198,3.82793,4.99997,2.8072,6.82293,-4.83947,-3.40226,-3.79576,-3.34736,-3.26005,-3.38295,-4.37563,-3.85067,9.18764,17.9664,9.65835,-0.516896,-3.70323,-5.01576,1.74692,34.2682
--8.5227,0.860252,0.436713,3,7,0,14.4547,2.87359,2.04234,0.938926,2.33651,0.51093,-0.567543,0.885446,1.39591,0.469051,-1.4813,4.7912,3.91709,4.68198,3.83156,7.64556,1.71447,5.72452,-0.151731,-4.82398,-3.30487,-3.80679,-3.35832,-3.57756,-3.31894,-3.97496,-4.03719,23.8047,2.36876,52.5899,-2.66896,4.10987,-13.3483,-1.19539,13.9983
--9.66611,0.794595,0.436713,3,7,0,19.0912,5.57925,0.109211,-0.389297,-0.362836,-0.107304,-0.801998,-1.97372,-1.68386,0.0399448,0.994291,5.53673,5.56753,5.36369,5.58361,5.53962,5.49166,5.39535,5.68783,-4.74832,-3.25111,-3.82815,-3.32512,-3.38015,-3.4002,-4.01591,-3.8708,14.8468,23.8905,27.2161,19.7426,15.2391,-7.84734,8.00601,15.6468
--6.1245,0.701112,0.436713,3,11,0,15.2388,2.6651,2.03308,0.500266,-0.0341715,-0.0108607,-0.716865,-0.310142,1.00611,2.44775,0.11527,3.68218,2.64302,2.03456,7.64157,2.59563,1.20766,4.7106,2.89945,-4.94111,-3.36501,-3.74103,-3.31853,-3.19597,-3.31701,-4.10456,-3.93712,4.90985,26.3715,-12.7597,-0.878494,12.0892,-28.1826,17.0643,4.23084
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--13.559,0.927975,0.436713,3,7,0,18.9605,1.53781,0.206195,-0.457543,-0.522666,-1.3657,-1.12633,-3.20847,0.472935,-1.37576,0.914846,1.44347,1.25621,0.876239,1.25413,1.43004,1.30557,1.63533,1.72645,-5.19421,-3.44892,-3.72087,-3.45326,-3.15261,-3.31722,-4.56054,-3.97219,1.00782,3.76191,15.1692,6.30554,8.56473,12.4443,12.3973,17.2268
--11.9749,0.989823,0.436713,3,15,0,15.1142,7.66924,1.64104,0.496044,-0.227249,1.42815,1.08221,3.22743,-0.409397,1.37911,-0.913265,8.48327,10.0129,12.9656,9.93242,7.29631,9.44519,6.9974,6.17053,-4.47344,-3.24178,-4.18938,-3.35237,-3.54103,-3.61155,-3.82681,-3.86175,4.14053,11.6107,27.2579,-18.7393,-5.63018,-0.13168,14.1069,-1.2595
--7.69639,0.978933,0.436713,3,7,0,18.3894,-2.14259,1.69165,-0.194959,1.17808,-0.514867,0.316354,-0.527261,-1.45166,0.382354,0.10355,-2.47239,-3.01356,-3.03453,-1.49578,-0.149701,-1.60743,-4.59828,-1.96742,-5.69047,-3.82802,-3.69153,-3.61509,-3.12063,-3.34493,-5.77494,-4.11037,12.8658,-3.24202,-36.7471,3.04906,-9.59883,17.7043,-14.326,22.7767
--6.72512,0.932974,0.436713,3,15,0,11.2417,5.2188,3.77619,1.3459,-0.852952,1.21014,0.206174,0.333875,2.63559,0.580244,0.667209,10.3012,9.78852,6.47957,7.40991,1.99789,5.99735,15.1713,7.73831,-4.3231,-3.23752,-3.86704,-3.31753,-3.17164,-3.42003,-3.26153,-3.83734,-29.8734,-0.681237,20.9198,8.62003,-0.693048,14.7425,7.48588,17.1929
--8.78781,0.939713,0.436713,3,7,0,14.0557,7.16821,4.38902,-0.525051,-0.843532,-1.5068,0.539268,-1.52679,2.18386,-0.0626235,1.67902,4.86375,0.554807,0.467086,6.89335,3.46592,9.53507,16.7532,14.5374,-4.81651,-3.49868,-3.71501,-3.31688,-3.23928,-3.61786,-3.2293,-3.81925,6.97256,-2.32261,14.3272,4.8157,-6.55892,10.1342,14.9615,17.2824
--4.90252,1,0.436713,3,7,0,11.1868,8.58925,6.60234,1.25539,-0.925871,1.31644,0.046576,0.120696,0.107203,-0.865333,-0.173341,16.8778,17.2808,9.38613,2.87603,2.47634,8.89676,9.29704,7.4448,-3.90189,-3.65219,-3.99117,-3.38711,-3.19076,-3.57451,-3.60023,-3.84133,-25.8184,15.9418,17.0387,-3.58259,15.5283,12.2942,19.9725,-13.2686
--7.7406,0.970133,0.436713,3,7,0,10.6304,-2.31031,2.86949,-0.163729,1.00896,-0.720878,-0.180005,-0.437933,1.54325,1.70591,0.84247,-2.78013,-4.37887,-3.56696,2.58479,0.584895,-2.82683,2.11802,0.107151,-5.73236,-3.98771,-3.69216,-3.39739,-3.13167,-3.37735,-4.48271,-4.02758,8.72359,2.58623,28.1673,0.892796,-9.51284,3.02114,7.80321,-3.03994
--6.24377,0.923775,0.436713,3,7,0,13.6827,3.33142,9.22052,0.793958,-0.849003,0.971866,0.224636,0.285373,-0.710093,-0.350898,1.79805,10.6521,12.2925,5.9627,0.0959552,-4.49683,5.40268,-3.21601,19.9103,-4.29576,-3.31365,-3.84842,-3.5138,-3.19164,-3.39693,-5.47212,-3.90587,27.8098,27.4832,16.3894,10.7169,-11.1983,-1.14117,-5.66651,-10.0507
--5.02565,1,0.436713,3,7,0,8.66406,8.67861,1.88381,0.297162,0.17331,-0.867329,-1.05028,0.462701,0.684949,0.953253,-0.0303146,9.23841,7.04473,9.55025,10.4744,9.00509,6.70008,9.96892,8.6215,-4.40921,-3.22609,-3.99916,-3.36671,-3.73408,-3.45109,-3.54401,-3.82692,0.476372,3.22476,22.9414,18.8303,11.227,13.7054,16.9439,3.92959
-#
-# Elapsed Time: 0.042753 seconds (Warm-up)
-# 0.00453 seconds (Sampling)
-# 0.047283 seconds (Total)
-#
diff --git a/arviz/tests/saved_models/stan_diagnostics/blocker.1.csv b/arviz/tests/saved_models/stan_diagnostics/blocker.1.csv
deleted file mode 100644
index 19f9bdecdf..0000000000
--- a/arviz/tests/saved_models/stan_diagnostics/blocker.1.csv
+++ /dev/null
@@ -1,1046 +0,0 @@
-# stan_version_major = 1
-# stan_version_minor = 3
-# stan_version_patch = 0
-# model = blocker_model
-# method = sample (Default)
-# sample
-# num_samples = 1000 (Default)
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.65000000000000002 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 1
-# data = src/models/bugs_examples/vol1/blocker/blocker.data.R
-# init = src/models/bugs_examples/vol1/blocker/blocker.init.R
-# random
-# seed = 1434717929
-# output
-# sample = samples.csv (Default)
-# append_sample = 0 (Default)
-# diagnostic = (Default)
-# append_diagnostic = 0 (Default)
-# refresh = 100 (Default)
-# save_warmup = 0 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,d,sigmasq_delta,mu.1,mu.2,mu.3,mu.4,mu.5,mu.6,mu.7,mu.8,mu.9,mu.10,mu.11,mu.12,mu.13,mu.14,mu.15,mu.16,mu.17,mu.18,mu.19,mu.20,mu.21,mu.22,delta.1,delta.2,delta.3,delta.4,delta.5,delta.6,delta.7,delta.8,delta.9,delta.10,delta.11,delta.12,delta.13,delta.14,delta.15,delta.16,delta.17,delta.18,delta.19,delta.20,delta.21,delta.22,delta_new,sigma_delta
-# Adaptation terminated
-# Step size = 0.350484
-# Diagonal elements of inverse mass matrix:
-# 0.00353462, 0.935044, 0.207488, 0.057726, 0.0832164, 0.00725564, 0.0211464, 0.132239, 0.00629474, 0.015251, 0.0197042, 0.00475182, 0.0121151, 0.0166284, 0.0441517, 0.0187878, 0.0191823, 0.0188328, 0.0371399, 0.0956852, 0.106922, 0.0165145, 0.0231892, 0.0176588, 0.0290442, 0.0224101, 0.018034, 0.00933002, 0.0173806, 0.0260654, 0.0113518, 0.0125966, 0.0132406, 0.00643862, 0.00999104, 0.0133324, 0.0193036, 0.0283918, 0.0150186, 0.0120746, 0.0197684, 0.0258469, 0.023299, 0.0124972, 0.0209571, 0.0176207, 0.0276856
--5922.44,0.784353,0.350484,3,-0.233883,0.0351674,-2.26717,-2.18819,-2.30188,-2.44328,-2.5678,-2.401,-1.72203,-2.11902,-1.81217,-2.32678,-2.2435,-1.55042,-3.02961,-2.74758,-1.56368,-1.54294,-2.30471,-2.9833,-2.80307,-1.41886,-2.03942,-2.87719,-0.440641,-0.204123,-0.346597,-0.431105,-0.0834789,-0.163559,-0.467268,-0.253734,-0.216699,-0.301357,-0.281817,-0.0640587,-0.263632,0.00142648,-0.390133,-0.207506,0.0652445,0.0320738,-0.487441,-0.306619,-0.477649,-0.5027,-0.117267,0.18753
--5923.39,0.974627,0.350484,2,-0.189516,0.0171881,-2.66688,-2.0593,-1.9125,-2.26705,-2.47121,-2.82718,-1.66179,-2.13879,-2.1367,-2.22678,-2.38648,-1.69212,-3.04741,-2.91928,-1.30114,-1.36538,-1.93611,-2.85462,-3.07431,-1.42184,-2.22869,-2.72604,-0.0647202,-0.255459,-0.197714,-0.290459,-0.0141306,0.0171178,-0.300294,0.0335036,-0.268703,-0.20407,-0.100682,-0.0731371,-0.353475,0.127748,-0.322846,-0.254493,-0.20447,-0.237309,-0.642206,-0.0606385,-0.0977055,-0.346635,-0.0406729,0.131104
--5920.56,0.987544,0.350484,2,-0.192369,0.0190425,-1.9621,-1.75502,-2.50503,-2.33585,-2.42642,-2.80894,-1.79992,-2.15396,-1.94577,-2.31232,-2.29971,-1.52165,-2.68166,-2.89991,-1.53145,-1.36584,-2.08769,-3.17537,-3.38881,-1.57224,-2.04449,-2.99396,-0.12969,-0.301535,-0.141812,-0.327239,-0.11772,0.0526682,-0.312569,-0.1357,-0.23536,-0.296251,-0.197137,-0.0438254,-0.374016,0.18937,-0.259717,-0.462538,-0.195768,-0.334735,-0.216376,-0.226915,-0.305009,-0.147411,0.145772,0.137995
--5924.28,0.654378,0.350484,3,-0.326973,0.0140364,-2.95661,-2.68618,-1.71925,-2.46756,-2.38362,-1.57195,-1.66512,-2.03524,-1.85676,-2.18353,-2.34168,-1.32851,-3.26592,-2.6173,-1.25359,-1.49569,-1.72008,-2.71063,-3.69519,-1.42077,-2.24279,-2.90699,-0.525608,-0.390053,-0.394079,-0.239183,-0.245416,-0.561497,-0.468253,-0.195203,-0.330481,-0.403728,-0.36402,-0.361285,-0.241842,-0.295722,-0.259919,-0.0693857,-0.201931,-0.161922,-0.332239,-0.376229,-0.363975,-0.43692,-0.875785,0.118475
--5919.79,0.65234,0.350484,2,-0.26668,0.0191611,-2.36048,-2.22265,-2.408,-2.46987,-2.40688,-1.8984,-1.61404,-2.17069,-1.78915,-2.09168,-2.30773,-1.22091,-3.16179,-2.57429,-1.58849,-1.45629,-1.85631,-2.72012,-3.71654,-1.54804,-1.92541,-2.90197,-0.0300726,-0.204275,-0.260622,-0.220558,-0.306588,-0.367781,-0.496329,-0.133509,-0.39685,-0.406125,-0.248903,-0.253586,-0.162485,-0.180462,-0.322044,-0.317002,-0.251057,-0.41058,-0.204486,-0.405652,-0.384079,-0.352638,-0.577029,0.138424
--5923.22,0.675633,0.350484,2,-0.251043,0.0139204,-2.85225,-2.24954,-2.37077,-2.48834,-2.34219,-2.30156,-1.58827,-2.17894,-1.75791,-2.08061,-2.4505,-1.21097,-3.06046,-2.54474,-1.50084,-1.46674,-1.935,-2.80817,-3.86312,-1.58144,-1.99601,-2.90118,0.0169835,-0.187501,-0.241538,-0.232279,-0.347084,-0.355015,-0.50975,-0.129991,-0.35426,-0.369191,-0.252938,-0.277262,-0.180394,-0.286837,-0.238551,-0.323734,-0.189829,-0.396444,-0.271448,-0.429501,-0.461237,-0.348601,-0.585163,0.117985
--5922.63,0.908053,0.350484,3,-0.294359,0.0117279,-2.08818,-2.2114,-1.9954,-2.29878,-2.60305,-1.62402,-1.74382,-2.39658,-1.90046,-2.1439,-2.41548,-1.45325,-2.94299,-2.69621,-1.14286,-1.4313,-2.15084,-2.94917,-3.82379,-1.43367,-1.95543,-3.16171,-0.421318,-0.364828,-0.361479,-0.269182,-0.150351,-0.210069,-0.495992,0.0686964,-0.343211,-0.47224,-0.153332,-0.307413,-0.201816,-0.174324,-0.238335,-0.276706,-0.252519,-0.151895,-0.274823,-0.226563,-0.624962,-0.427655,-0.0421297,0.108295
--5918.57,1,0.350484,3,-0.234249,0.0138187,-2.10389,-1.97003,-2.36576,-2.441,-2.3301,-2.07041,-1.59639,-2.20529,-1.82132,-2.22881,-2.4361,-1.36252,-2.9661,-2.70793,-1.28863,-1.55143,-2.3065,-3.04295,-3.32847,-1.40253,-2.04666,-3.0347,-0.420121,-0.285681,-0.416123,-0.25159,-0.261515,-0.418266,-0.340104,0.0521737,-0.310178,-0.282213,-0.25408,-0.150625,-0.188563,-0.0751108,-0.334,-0.243916,-0.0300634,-0.341032,-0.176222,-0.195109,-0.833659,-0.183631,-0.257906,0.117553
--5922.4,0.931297,0.350484,3,-0.228512,0.0206528,-2.8723,-2.341,-1.74072,-2.46843,-2.55631,-2.49058,-1.72017,-2.37516,-2.08407,-2.26485,-2.386,-1.67289,-2.89233,-2.78862,-1.41989,-1.39706,-1.79433,-2.81223,-3.49287,-1.35351,-1.76985,-2.84422,-0.116178,-0.34611,-0.322395,-0.178802,0.0210883,-0.140298,-0.475767,0.0434597,-0.256711,-0.36275,-0.187474,-0.145856,-0.52637,0.039908,-0.205193,-0.199689,-0.245014,-0.0428158,-0.266568,-0.550002,-0.487647,-0.489519,-0.24205,0.143711
--5912.22,0.973176,0.350484,3,-0.229906,0.00999282,-2.0068,-2.07893,-2.46587,-2.3893,-2.37911,-1.98705,-1.74023,-1.90083,-1.89836,-2.23891,-2.18771,-1.39064,-2.77813,-2.69913,-1.38108,-1.62329,-2.20109,-3.02355,-3.40277,-1.37415,-2.18785,-3.09314,-0.278379,-0.222124,-0.0524843,-0.424951,-0.247229,-0.278642,-0.256579,-0.312557,-0.223527,-0.314509,-0.27312,-0.201797,-0.511709,-0.0987716,-0.211083,-0.165709,-0.0803913,-0.140788,-0.151164,-0.137397,-0.399389,-0.221132,-0.228707,0.0999641
--5916.24,0.830382,0.350484,3,-0.32024,0.0115255,-2.65497,-2.31227,-1.93877,-2.44072,-2.44276,-2.41835,-1.68749,-2.36381,-1.89745,-2.20297,-2.40919,-1.52327,-2.7715,-2.85246,-1.27151,-1.39594,-1.64524,-3.03679,-3.40977,-1.55869,-2.02745,-2.78587,-0.30863,-0.42188,-0.552496,-0.151432,-0.283086,-0.472299,-0.395421,-0.0527649,-0.363481,-0.353291,-0.356475,-0.210037,-0.655099,0.00328286,-0.288187,-0.366569,-0.461523,-0.360734,-0.259888,-0.369998,-0.264875,-0.367186,-0.317251,0.107357
--5923.94,0.838838,0.350484,2,-0.368009,0.0158579,-2.29273,-2.00385,-2.63486,-2.37934,-2.39249,-2.13384,-1.65349,-2.1808,-1.74722,-2.2244,-2.30862,-1.56054,-2.83858,-2.88208,-1.17091,-1.64159,-1.82098,-2.24274,-3.60016,-1.48611,-2.02622,-2.90698,-0.396534,-0.404673,-0.281415,-0.437271,-0.170012,-0.515625,-0.390284,0.164974,-0.269709,-0.249951,-0.218294,-0.323322,-0.526212,-0.0724234,-0.464998,-0.249218,-0.349065,-0.456698,-0.440869,-0.274964,-0.529521,-0.313721,-0.436621,0.125928
--5924.78,0.842537,0.350484,3,-0.328346,0.0181327,-2.74781,-2.44262,-2.10247,-2.37711,-2.23449,-2.1295,-1.66068,-2.43787,-1.92011,-2.2195,-2.1495,-1.1927,-3.32947,-2.68351,-1.25736,-1.33254,-1.82799,-3.63243,-3.41149,-1.46124,-2.18226,-2.99729,-0.253453,-0.349571,-0.51166,-0.185915,-0.478756,-0.24055,-0.501965,-0.141176,-0.625196,-0.432669,-0.491439,-0.348361,-0.369067,-0.0850504,-0.346672,-0.35838,-0.337071,-0.253784,-0.268318,-0.387522,-0.271977,-0.427144,-0.345404,0.134658
--5926.17,0.914059,0.350484,2,-0.356327,0.014559,-2.49273,-2.22876,-2.47608,-2.44459,-2.1529,-2.10311,-1.68373,-2.24604,-1.91235,-2.25236,-2.16493,-1.34942,-3.11402,-2.78177,-1.2436,-1.40629,-1.8407,-3.43218,-3.4744,-1.40889,-2.16301,-2.90114,-0.0912857,-0.325104,-0.513917,-0.318363,-0.638574,-0.281748,-0.531022,-0.0372622,-0.642271,-0.470548,-0.395118,-0.364268,-0.44188,-0.214894,-0.168049,-0.366575,-0.235767,-0.121311,-0.193591,-0.295445,-0.321062,-0.52317,-0.422709,0.120661
--5922.36,0.967609,0.350484,3,-0.311124,0.0101636,-2.35669,-2.28716,-2.14599,-2.22211,-2.42291,-2.10944,-1.72093,-1.86035,-1.72421,-2.15428,-2.36924,-1.33726,-2.77761,-2.62132,-1.39179,-1.59696,-2.13235,-2.34924,-3.30764,-1.46995,-1.97004,-2.87131,-0.426223,-0.367288,0.0540651,-0.363184,-0.0727771,-0.328123,-0.30707,-0.375842,-0.252458,-0.233418,-0.258405,-0.279063,-0.268462,-0.224054,-0.43793,-0.17202,-0.364831,-0.380741,-0.398855,-0.407753,-0.468274,-0.263187,-0.191306,0.100815
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--5914.59,0.723856,0.350484,2,-0.367838,0.00489244,-2.4853,-2.28122,-2.29317,-2.49816,-2.186,-1.90176,-1.68743,-1.85109,-1.90996,-2.1308,-2.19222,-1.43612,-2.82593,-2.7662,-1.107,-1.56828,-2.06483,-2.80635,-2.96751,-1.31277,-1.91501,-2.5687,-0.323713,-0.370796,-0.32152,-0.258995,-0.357596,-0.454894,-0.367921,-0.489921,-0.392572,-0.395021,-0.264338,-0.365465,-0.423925,-0.285628,-0.462285,-0.212469,-0.228018,-0.375086,-0.43488,-0.446678,-0.256345,-0.46156,-0.373077,0.069946
--5914.55,0.72176,0.350484,3,-0.341912,0.00379741,-2.0473,-2.10015,-1.88285,-2.2233,-2.45752,-2.31204,-1.65207,-2.24993,-1.73025,-2.35272,-2.2531,-1.26606,-2.86681,-2.62232,-1.65357,-1.25191,-1.87442,-2.9542,-3.62423,-1.52742,-2.25589,-3.20496,-0.326912,-0.369878,-0.307482,-0.326301,-0.326904,-0.431612,-0.34586,-0.177507,-0.359288,-0.264718,-0.445744,-0.314976,-0.361914,-0.405276,-0.197891,-0.471152,-0.284673,-0.37401,-0.423158,-0.2879,-0.342187,-0.339379,-0.39475,0.0616232
--5918.66,0.572979,0.350484,2,-0.330576,0.00294926,-2.03375,-1.89699,-1.89189,-2.2777,-2.44497,-2.41238,-1.63577,-2.28312,-1.71985,-2.31508,-2.26028,-1.34617,-2.97276,-2.60844,-1.68863,-1.35621,-1.84088,-3.0417,-3.59596,-1.48532,-2.13921,-3.27676,-0.293807,-0.411284,-0.382269,-0.334037,-0.303286,-0.468437,-0.307184,-0.178664,-0.417924,-0.279616,-0.450683,-0.350569,-0.255337,-0.372231,-0.286794,-0.486176,-0.349836,-0.334922,-0.501101,-0.240953,-0.349237,-0.288948,-0.296514,0.0543071
--5926.05,1,0.350484,2,-0.355814,0.0066193,-1.8666,-1.71816,-2.09317,-2.33056,-2.42709,-3.04035,-1.88951,-2.27626,-1.99829,-2.23917,-2.10367,-1.42508,-3.08603,-2.76989,-1.5407,-1.25984,-2.01408,-3.12803,-3.47877,-1.59642,-2.15973,-3.16796,-0.449812,-0.343894,-0.432554,-0.414964,-0.371702,-0.1753,-0.380773,-0.0537494,-0.320319,-0.392317,-0.320285,-0.318857,-0.471096,-0.147179,-0.462902,-0.230372,-0.332106,-0.348846,-0.0806727,-0.431463,-0.394293,-0.399313,-0.429033,0.0813591
--5921.19,0.62059,0.350484,2,-0.266859,0.0132601,-2.46638,-1.93456,-2.20061,-2.24084,-2.4282,-2.5685,-1.81375,-2.16949,-1.89789,-2.25674,-2.2477,-1.37489,-3.00788,-2.72036,-1.60474,-1.61614,-2.05694,-2.51269,-3.33934,-1.41087,-2.24825,-2.81365,-0.293272,-0.330178,-0.215082,-0.285403,-0.236046,0.0427413,-0.0436575,-0.220546,-0.467399,-0.351704,-0.272719,-0.263907,-0.285162,-0.0613406,-0.415478,-0.327309,-0.137614,-0.198463,-0.374383,-0.384566,-0.23044,-0.26916,-0.304426,0.115153
--5939.93,0.430816,0.350484,3,-0.139694,0.0636248,-2.08375,-2.0364,-1.942,-2.4255,-2.33592,-2.04179,-1.69451,-1.98141,-2.0429,-2.23498,-2.17802,-1.42349,-3.30555,-2.61918,-1.17665,-1.2834,-1.95524,-3.16918,-2.94613,-1.54509,-1.98404,-3.22956,-0.14358,-0.514493,-0.400018,-0.358168,-0.180084,-0.283189,-0.656257,-0.265472,-0.00895367,-0.220283,-0.397798,-0.244856,-0.251736,-0.353515,0.0363305,-0.188149,-0.299919,-0.430404,-0.209108,-0.0954017,-0.517011,-0.332351,-0.15691,0.252239
--5932.2,1,0.350484,3,-0.0596346,0.053237,-2.87091,-2.19272,-2.54451,-2.52509,-2.43117,-2.35771,-1.8508,-2.18937,-1.92378,-2.18458,-2.54226,-1.62932,-2.7022,-3.06052,-1.34246,-1.43936,-2.19818,-3.51183,-3.92121,-1.37341,-2.25936,-2.8019,-0.212305,-0.0512713,-0.123745,-0.206313,0.179029,-0.24434,-0.399407,0.00804065,-0.49633,-0.291814,-0.0189445,-0.0210197,-0.314149,0.500322,-0.318117,-0.0688799,-0.0103507,0.0271386,0.0236404,-0.279335,-0.197343,-0.539125,-0.38948,0.230731
--5932.67,0.863166,0.350484,2,-0.0849929,0.0200181,-2.19592,-2.19191,-2.1859,-2.29973,-2.62031,-2.12736,-1.68064,-2.4492,-1.82579,-2.28147,-2.32032,-1.46313,-2.89382,-3.13059,-1.48684,-1.62705,-2.20136,-2.48128,-3.22575,-1.4359,-2.14574,-2.71429,-0.0151353,-0.144837,0.119021,-0.359559,-0.246657,-0.18989,-0.256309,0.159791,-0.194971,-0.293788,-0.161084,-0.0115968,-0.367978,0.430176,0.021672,0.0126375,-0.0794464,0.166347,-0.394856,-0.152521,-0.29947,-0.483452,0.0957875,0.141485
--5937.67,0.966627,0.350484,3,-0.150331,0.024233,-2.38965,-2.25616,-2.31493,-2.38446,-1.93477,-2.43788,-1.83303,-2.21413,-2.22013,-2.24066,-2.28597,-1.88571,-2.9653,-2.78285,-1.08411,-1.81928,-1.96108,-3.60878,-3.61048,-1.36015,-2.11955,-3.08311,-0.178999,-0.314814,-0.488112,-0.289142,-0.351261,-0.287341,-0.366858,0.0462175,-0.108006,-0.212693,-0.279353,0.262163,-0.494849,0.047692,-0.343064,0.154117,0.0417568,-0.151729,-0.0547022,-0.328555,-0.31663,-0.189104,0.290255,0.15567
--5935.34,0.54221,0.350484,3,-0.269335,0.0530168,-1.83476,-2.42099,-2.11945,-2.41138,-2.48883,-2.28487,-1.65926,-2.28657,-1.96,-2.20703,-2.40999,-1.46832,-2.91187,-2.77586,-1.44642,-1.86173,-1.97961,-2.46475,-3.27443,-1.784,-1.79596,-3.04694,-0.215388,0.053962,-0.237775,-0.168359,-0.22839,-0.453282,-0.171552,-0.178568,-0.251071,-0.409753,-0.0964413,-0.0539777,-0.296024,-0.0597935,-0.222316,0.132155,-0.30664,-0.202166,-0.308631,0.021776,-0.613924,-0.275578,0.439289,0.230254
--5932.62,0.937387,0.350484,3,-0.104827,0.0690368,-3.05449,-2.34465,-2.08179,-2.4502,-2.30957,-2.11545,-1.84401,-2.0954,-2.02986,-2.3084,-2.23206,-1.46673,-3.09443,-2.8694,-1.57561,-1.56938,-1.73972,-3.16606,-4.45638,-1.35661,-2.11211,-2.87514,-0.10995,-0.364036,-0.113427,-0.213721,-0.0706475,-0.28905,-0.464212,-0.027091,-0.169623,-0.12331,-0.322205,-0.246085,-0.122203,0.150344,-0.0679014,0.0180877,-0.213304,-0.240342,0.24665,-0.220636,-0.512093,-0.217441,0.498282,0.262749
-
-# Elapsed Time: 0.189802 seconds (Warm-up)
-# 0.180837 seconds (Sampling)
-# 0.370639 seconds (Total)
-
diff --git a/arviz/tests/saved_models/stan_diagnostics/blocker.2.csv b/arviz/tests/saved_models/stan_diagnostics/blocker.2.csv
deleted file mode 100644
index d4b8043075..0000000000
--- a/arviz/tests/saved_models/stan_diagnostics/blocker.2.csv
+++ /dev/null
@@ -1,1046 +0,0 @@
-# stan_version_major = 1
-# stan_version_minor = 3
-# stan_version_patch = 0
-# model = blocker_model
-# method = sample (Default)
-# sample
-# num_samples = 1000 (Default)
-# num_warmup = 1000 (Default)
-# save_warmup = 0 (Default)
-# thin = 1 (Default)
-# adapt
-# engaged = 1 (Default)
-# gamma = 0.050000000000000003 (Default)
-# delta = 0.65000000000000002 (Default)
-# kappa = 0.75 (Default)
-# t0 = 10 (Default)
-# algorithm = hmc (Default)
-# hmc
-# engine = nuts (Default)
-# nuts
-# max_depth = 10 (Default)
-# metric = diag_e (Default)
-# stepsize = 1 (Default)
-# stepsize_jitter = 0 (Default)
-# id = 2
-# data = src/models/bugs_examples/vol1/blocker/blocker.data.R
-# init = src/models/bugs_examples/vol1/blocker/blocker.init.R
-# random
-# seed = 1434732768
-# output
-# sample = samples.csv (Default)
-# append_sample = 0 (Default)
-# diagnostic = (Default)
-# append_diagnostic = 0 (Default)
-# refresh = 100 (Default)
-# save_warmup = 0 (Default)
-lp__,accept_stat__,stepsize__,treedepth__,d,sigmasq_delta,mu.1,mu.2,mu.3,mu.4,mu.5,mu.6,mu.7,mu.8,mu.9,mu.10,mu.11,mu.12,mu.13,mu.14,mu.15,mu.16,mu.17,mu.18,mu.19,mu.20,mu.21,mu.22,delta.1,delta.2,delta.3,delta.4,delta.5,delta.6,delta.7,delta.8,delta.9,delta.10,delta.11,delta.12,delta.13,delta.14,delta.15,delta.16,delta.17,delta.18,delta.19,delta.20,delta.21,delta.22,delta_new,sigma_delta
-# Adaptation terminated
-# Step size = 0.394006
-# Diagonal elements of inverse mass matrix:
-# 0.00322863, 0.807456, 0.197456, 0.057008, 0.0568689, 0.00658556, 0.0245002, 0.140821, 0.00633985, 0.0154381, 0.0227073, 0.00514662, 0.0106679, 0.0159943, 0.0524667, 0.0180388, 0.0261897, 0.0206052, 0.0286902, 0.0842937, 0.12626, 0.0161488, 0.019305, 0.019815, 0.0227948, 0.0226141, 0.0219908, 0.00837366, 0.0195498, 0.0276844, 0.0110352, 0.017097, 0.0176254, 0.00791707, 0.0105336, 0.0152164, 0.0236931, 0.026425, 0.0168275, 0.0155721, 0.0222602, 0.0295932, 0.0266263, 0.0133522, 0.0213881, 0.0193669, 0.0282044
--5920.06,0.944906,0.394006,2,-0.276974,0.00698287,-2.23739,-2.21334,-2.05925,-2.47399,-2.41292,-2.35844,-1.62829,-1.8695,-2.01179,-2.11007,-2.12297,-1.34989,-2.7458,-2.74806,-1.20604,-1.29538,-2.07298,-2.84211,-3.43846,-1.38036,-2.259,-3.0108,-0.223517,-0.345224,-0.163577,-0.221923,-0.184189,-0.0723447,-0.413496,-0.17643,-0.433357,-0.374598,-0.294718,-0.213375,-0.308022,0.167087,-0.306168,-0.241594,-0.272264,-0.265095,-0.321432,-0.339087,-0.278745,-0.575254,-0.531282,0.0835636
--5917.44,0.671807,0.394006,2,-0.344137,0.0126025,-2.52455,-1.93874,-2.08888,-2.39717,-2.39638,-2.04962,-1.70191,-2.17563,-1.8456,-2.29173,-2.3289,-1.35021,-2.87549,-2.93081,-1.21805,-1.51178,-2.28474,-3.50208,-3.56655,-1.37007,-2.31733,-2.75564,-0.548792,-0.23423,-0.479447,-0.338692,-0.310713,-0.34672,-0.426283,-0.336209,-0.24475,-0.296641,-0.231255,-0.254477,-0.387691,-0.0610687,-0.510707,-0.361057,-0.237379,-0.316267,-0.30089,-0.351853,-0.27341,-0.457794,-0.0945774,0.112261
--5926.15,0.340292,0.394006,2,-0.304378,0.020668,-1.72091,-2.30777,-1.73107,-2.51424,-2.30365,-2.05909,-1.56437,-1.95899,-1.84788,-2.22173,-2.52369,-1.35507,-3.06967,-2.9196,-1.35252,-1.42984,-1.73738,-2.62132,-3.00057,-1.45912,-2.27021,-2.85245,-0.0944224,-0.428497,-0.296265,-0.0462034,-0.2053,-0.372324,-0.49651,-0.153522,-0.457103,-0.28902,-0.0222778,-0.257379,-0.365907,0.449935,-0.223847,-0.223592,-0.154201,-0.117066,-0.220239,-0.237823,-0.227183,-0.539932,-0.48562,0.143764
--5935.98,0.426438,0.394006,2,-0.209506,0.0587488,-3.0916,-2.20599,-2.37811,-2.51981,-2.51717,-2.34206,-1.72623,-1.92897,-1.77862,-2.3439,-2.51954,-1.35229,-2.71466,-3.04462,-1.22782,-1.45819,-1.92973,-3.38742,-3.42173,-1.82031,-2.03604,-2.95642,-0.319037,-0.312097,-0.326303,-0.214735,-0.307383,-0.0374532,-0.425509,-0.482996,-0.147137,-0.176322,-0.0560504,-0.29956,-0.107503,0.220582,-0.257533,-0.227431,-0.325191,-0.207543,-0.197388,-0.325624,-0.302159,-0.396417,0.235017,0.242381
--5935.62,0.952999,0.394006,3,-0.114865,0.0453928,-1.83415,-2.2597,-1.94742,-2.43854,-2.4601,-1.96194,-1.75763,-2.17929,-2.20157,-2.23312,-2.27728,-1.6098,-3.53496,-3.07053,-1.53633,-1.51549,-2.21837,-3.06522,-3.36957,-1.04354,-2.20737,-2.86122,-0.096135,-0.174357,0.0302226,-0.191519,0.00786599,-0.12103,-0.263588,0.0763438,-0.222911,-0.390095,-0.276728,0.0660285,-0.282595,0.176826,-0.147859,-0.0437559,-0.158226,0.415384,0.0423299,-0.240262,-0.317187,-0.273653,-0.582085,0.213056
--5927.61,0.987393,0.394006,3,-0.272865,0.0112325,-2.66352,-2.14788,-2.13352,-2.39186,-2.51353,-2.05731,-1.59513,-1.93535,-2.15159,-2.31435,-2.40895,-1.35454,-3.48338,-2.68772,-1.44706,-1.55398,-2.24853,-2.95778,-3.37319,-1.42513,-2.2449,-2.9807,-0.360323,-0.188151,-0.183886,-0.30463,-0.131545,-0.444793,-0.445012,-0.342836,-0.275241,-0.383813,-0.159719,-0.369755,-0.474818,-0.224491,-0.391199,-0.1477,-0.273196,-0.170335,-0.314983,0.105146,-0.238287,-0.209836,0.188416,0.105983
--5921.66,0.98483,0.394006,2,-0.304855,0.0115173,-2.47041,-2.07954,-2.10003,-2.35217,-2.56796,-2.12264,-1.55604,-1.95495,-1.5148,-2.23318,-2.33247,-1.41098,-3.31666,-2.69961,-1.2571,-1.51237,-2.03092,-3.03189,-2.70372,-1.5156,-2.08567,-2.91376,-0.0911935,-0.394811,-0.184736,-0.348436,-0.187512,-0.317453,-0.517262,-0.475246,-0.49021,-0.275005,-0.388496,-0.302941,-0.215994,-0.171974,-0.173202,-0.115658,-0.256229,-0.384111,-0.293565,-0.0721072,-0.304349,-0.411123,-0.442522,0.107319
--5924.08,0.824202,0.394006,3,-0.129915,0.0197248,-2.21512,-2.21024,-2.00463,-2.42766,-2.25768,-2.49663,-1.81297,-2.07297,-1.87622,-2.22391,-2.26393,-1.56049,-3.3619,-2.83234,-1.25022,-1.60966,-2.03937,-3.08636,-3.02996,-1.3137,-2.17819,-2.65293,-0.138003,-0.362817,-0.182045,-0.252211,-0.334601,-0.391961,-0.271913,-0.197439,-0.364729,-0.366425,-0.0424159,-0.285062,-0.0684897,0.0970762,-0.162415,-0.08455,-0.106394,-0.153678,-0.0465626,-0.277596,-0.48811,-0.288933,0.0384193,0.140445
--5917.86,0.765326,0.394006,2,-0.233643,0.0143883,-2.30233,-1.99876,-1.97859,-2.39453,-2.31897,-1.89364,-1.77257,-1.80812,-1.88395,-2.32868,-2.37174,-1.51827,-3.19629,-2.85539,-1.30857,-1.4706,-2.21033,-2.93805,-3.62946,-1.41748,-2.27169,-2.82758,-0.279417,-0.257838,-0.169471,-0.246301,-0.214701,-0.289783,-0.207601,-0.248224,-0.23519,-0.36024,-0.344305,-0.137737,-0.210402,0.0520599,-0.148968,-0.114805,0.150383,-0.0677617,-0.118328,-0.273412,-0.439413,-0.305038,-0.153416,0.119951
--5920.22,0.820091,0.394006,2,-0.254796,0.0108544,-2.14963,-2.11049,-2.06287,-2.36087,-2.12873,-2.35213,-1.72251,-1.91015,-2.0526,-2.18057,-2.27843,-1.51412,-3.2172,-2.9605,-1.51978,-1.43225,-2.35889,-2.90516,-3.35751,-1.39105,-1.9527,-2.814,-0.292179,-0.324215,-0.324736,-0.294178,-0.331952,-0.369967,-0.363211,-0.370209,-0.0935574,-0.217467,-0.372836,-0.0339553,-0.0674899,0.290458,-0.155827,-0.236514,0.175702,-0.302772,-0.0914077,-0.155995,-0.405914,-0.270458,-0.309365,0.104184
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--5925.19,0.656367,0.394006,2,-0.148885,0.0204667,-2.80479,-2.25346,-1.97245,-2.31349,-2.10153,-1.93186,-1.75409,-2.32023,-2.12486,-2.31615,-2.29183,-1.64459,-2.95215,-2.81212,-1.54945,-1.67679,-2.16426,-3.06155,-3.70259,-1.54566,-2.36747,-3.14272,0.0267904,-0.111129,-0.0317378,-0.324926,-0.110972,-0.11332,-0.367653,-0.0252701,-0.243341,-0.212276,-0.273337,-0.0735794,-0.218845,-0.102067,-0.14225,0.189708,0.177713,0.19299,-0.230864,-0.231458,-0.28751,-0.276922,-0.0219496,0.143062
--5919.35,0.575153,0.394006,3,-0.378352,0.0247638,-2.11597,-2.23512,-1.60695,-2.35427,-2.19276,-1.82996,-1.7725,-2.13016,-2.08013,-2.16594,-2.17366,-1.33281,-3.17723,-2.73846,-1.22261,-1.31773,-2.10229,-2.61971,-3.52844,-1.26163,-2.12756,-2.92879,-0.481042,-0.423873,-0.351702,-0.335574,-0.216142,-0.467102,-0.437571,-0.219854,-0.409517,-0.426084,-0.371557,-0.343386,-0.276105,0.0814689,-0.450385,-0.370549,-0.324888,-0.288824,-0.547965,-0.570928,-0.273939,-0.467961,-0.436042,0.157365
--5923.99,0.250714,0.394006,2,-0.301479,0.0127942,-1.8846,-2.03717,-1.67301,-2.31915,-2.43521,-1.9557,-1.74861,-1.96509,-1.9367,-2.23619,-2.12482,-1.52571,-2.81405,-2.60605,-1.27126,-1.35031,-1.78827,-2.6576,-3.28896,-1.25257,-2.30729,-2.97011,-0.54756,-0.356929,-0.509573,-0.326488,-0.197569,-0.384851,-0.460436,-0.215854,-0.309598,-0.386038,-0.345617,-0.407581,-0.330738,0.0798398,-0.204607,-0.192035,-0.33252,-0.233615,-0.587396,-0.529599,-0.349868,-0.303887,-0.546068,0.113112
--5926.42,0.807175,0.394006,2,-0.327262,0.0148402,-1.55551,-1.72494,-1.42335,-2.31711,-2.24013,-2.07505,-1.64891,-2.02456,-1.81189,-2.20705,-2.30761,-1.30164,-2.96291,-2.79939,-1.44587,-1.21232,-1.79381,-3.37064,-3.08206,-1.41629,-2.11185,-2.93025,-0.286642,-0.325534,-0.339848,-0.371709,-0.0405648,-0.152859,-0.358109,-0.249833,-0.252542,-0.222903,-0.291377,-0.222333,-0.287232,-0.0688645,-0.300109,-0.340369,-0.178883,-0.270468,-0.196204,-0.576001,-0.315391,-0.608241,-0.357147,0.12182
--5928,0.342424,0.394006,2,-0.218577,0.0128824,-2.93399,-2.12871,-2.17133,-2.39477,-2.50269,-2.05862,-1.68226,-1.79548,-2.36742,-2.35168,-2.44907,-1.6194,-2.72929,-2.78688,-1.40251,-1.32783,-2.2282,-3.20364,-3.65699,-1.45631,-2.01634,-2.46867,-0.24914,-0.422198,-0.25599,-0.333838,-0.22537,-0.228259,-0.523292,-0.378849,-0.162331,-0.264939,-0.147203,-0.255049,-0.229365,0.0895914,-0.111572,-0.419731,-0.242614,-0.161719,-0.173661,-0.370579,-0.287761,-0.521935,-0.336472,0.113501
--5925.82,0.285647,0.394006,2,-0.338902,0.00972867,-2.87118,-2.29964,-1.45477,-2.44099,-2.39072,-1.88884,-1.79147,-2.20894,-1.87493,-2.18191,-2.3565,-1.4091,-3.14098,-2.89755,-1.07689,-1.3272,-1.8089,-2.90632,-3.05068,-1.43757,-2.33333,-2.9569,-0.344233,-0.210034,-0.57933,-0.224139,-0.2803,-0.417409,-0.315575,-0.179994,-0.144497,-0.487402,-0.11987,-0.290393,-0.308984,0.208358,-0.418706,-0.389628,-0.164391,-0.155752,-0.203618,-0.370283,-0.158905,-0.388824,-0.10665,0.098634
--5918.48,0.54007,0.394006,2,-0.274459,0.0101253,-2.12092,-2.24084,-1.69682,-2.51452,-2.17176,-1.59455,-1.6779,-2.09063,-2.06463,-2.10679,-2.34741,-1.40457,-3.10185,-3.01107,-1.06673,-1.23075,-2.001,-3.02213,-3.15004,-1.46347,-2.30311,-3.0226,-0.219408,-0.296782,-0.530301,-0.207036,-0.334321,-0.264481,-0.36659,-0.248118,-0.217662,-0.472862,-0.133915,-0.349531,-0.273905,0.348962,-0.357007,-0.368522,-0.31452,-0.258293,-0.374076,-0.262841,-0.397313,-0.379085,-0.318284,0.100624
--5910.98,0.632625,0.394006,2,-0.12934,0.00473423,-2.09393,-2.28594,-2.23098,-2.48037,-2.53287,-2.68241,-1.78012,-1.95311,-1.97026,-2.27822,-2.56103,-1.37949,-2.85621,-2.75915,-1.44262,-1.79765,-1.88488,-3.06805,-3.49353,-1.64286,-2.14479,-2.81321,-0.268059,-0.196494,-0.0537084,-0.0943827,-0.101956,-0.258668,-0.316248,-0.324521,-0.193499,-0.216894,-0.138516,-0.133958,-0.250409,-0.0959429,-0.220508,-0.137888,-0.120172,-0.163779,-0.050384,-0.148727,-0.108157,-0.210316,-0.15199,0.0688058
--5908.03,0.158498,0.394006,3,-0.178018,0.00445031,-1.92224,-2.29512,-2.15405,-2.46519,-2.41829,-2.58258,-1.91427,-2.18887,-2.09545,-2.14936,-2.41168,-1.29643,-3.01044,-2.5586,-1.27603,-1.62881,-2.1347,-3.07831,-3.20539,-1.52986,-2.04223,-2.98792,-0.269723,-0.174848,-0.30569,-0.179021,-0.217483,-0.208728,-0.101457,-0.161089,-0.185646,-0.229148,-0.191378,-0.244462,-0.0683009,-0.216937,-0.123887,-0.177736,-0.219465,-0.1693,-0.239651,-0.143358,-0.317836,-0.127913,-0.204033,0.0667106
--5908.03,0.181003,0.394006,2,-0.178018,0.00445031,-1.92224,-2.29512,-2.15405,-2.46519,-2.41829,-2.58258,-1.91427,-2.18887,-2.09545,-2.14936,-2.41168,-1.29643,-3.01044,-2.5586,-1.27603,-1.62881,-2.1347,-3.07831,-3.20539,-1.52986,-2.04223,-2.98792,-0.269723,-0.174848,-0.30569,-0.179021,-0.217483,-0.208728,-0.101457,-0.161089,-0.185646,-0.229148,-0.191378,-0.244462,-0.0683009,-0.216937,-0.123887,-0.177736,-0.219465,-0.1693,-0.239651,-0.143358,-0.317836,-0.127913,-0.204033,0.0667106
--5914.74,0.00402167,0.394006,3,-0.231178,0.00602674,-2.00964,-2.11745,-2.26902,-2.40742,-2.32923,-2.32428,-1.83231,-2.0318,-1.94871,-2.17126,-2.46471,-1.30464,-2.89418,-2.70198,-1.25426,-1.50135,-2.27707,-3.02056,-3.49447,-1.6359,-2.04597,-2.82156,-0.256294,-0.415606,-0.0792214,-0.172117,0.0281725,-0.222134,-0.165808,-0.205257,-0.223938,-0.253304,-0.137047,-0.302748,-0.129897,-0.173396,-0.387075,-0.260497,-0.207097,-0.347425,-0.15973,-0.237417,-0.34013,-0.142841,-0.320874,0.0776321
--5916.73,1,0.394006,2,-0.15064,0.017351,-2.26322,-2.10594,-2.00695,-2.47251,-2.39427,-2.05474,-1.74523,-2.19338,-2.06613,-2.34334,-2.31845,-1.51244,-3.03847,-2.63928,-1.32123,-1.51492,-1.94681,-2.54953,-3.22812,-1.53347,-2.37431,-3.01232,-0.177777,-0.0244224,-0.332735,-0.220878,-0.45631,-0.15119,-0.35972,-0.115708,-0.241912,-0.234761,-0.208734,-0.103837,-0.249174,-0.0960714,-0.432873,-0.082274,-0.112334,-0.108847,-0.187637,-0.119933,-0.110995,-0.408513,-0.0820288,0.131723
--5924.26,0.65056,0.394006,2,-0.279739,0.0166843,-1.86503,-1.99288,-1.92919,-2.31439,-2.33975,-2.16693,-1.70094,-1.95803,-1.90497,-2.16541,-2.27916,-1.41969,-2.55331,-2.8304,-1.27111,-1.51044,-2.38748,-2.94386,-3.40097,-1.58504,-2.2292,-2.96227,-0.273465,-0.339588,0.0534483,-0.308446,-0.246551,-0.168877,-0.167758,-0.287819,-0.0990285,-0.191222,-0.273382,-0.163446,-0.302433,-0.046853,-0.135663,-0.247304,-0.110615,-0.218238,-0.0798249,-0.20417,-0.244006,-0.352001,-0.121557,0.129168
--5923.29,0.965501,0.394006,3,-0.255606,0.0235855,-2.67252,-2.44209,-2.29394,-2.46875,-2.56942,-1.68649,-1.50948,-2.27225,-1.66529,-2.14944,-2.35983,-1.45635,-3.15964,-2.76938,-1.35647,-1.42623,-1.79256,-3.04984,-3.66905,-1.40797,-2.07139,-2.98638,-0.0636753,-0.199701,-0.473038,-0.137245,-0.0575955,-0.295419,-0.444335,0.0298729,-0.233311,-0.228439,-0.157783,-0.163367,-0.0935531,-0.124048,-0.329778,-0.171263,-0.197807,-0.195595,-0.394586,-0.282765,-0.398495,-0.387386,-0.168911,0.153576
--5920.16,0.971327,0.394006,2,-0.229639,0.00633133,-2.09276,-2.21845,-1.8426,-2.4303,-2.42516,-2.68929,-1.912,-2.16619,-2.12847,-2.34136,-2.47673,-1.58717,-3.04774,-2.55181,-1.25383,-1.73265,-2.01335,-3.33698,-3.70988,-1.65018,-1.97145,-2.72551,-0.329504,-0.269306,-0.0841147,-0.236126,-0.237421,-0.234292,-0.244686,-0.239176,-0.316206,-0.324111,-0.113477,-0.185894,-0.324344,-0.217102,-0.189961,-0.201164,-0.219273,-0.539629,-0.0573529,-0.165802,-0.32912,-0.416612,-0.268131,0.0795696
--5911.63,0.760756,0.394006,2,-0.207285,0.00530494,-2.63007,-2.03179,-2.11033,-2.51515,-2.6039,-2.14535,-1.80691,-2.0984,-1.91525,-2.17858,-2.5178,-1.333,-3.01526,-2.7001,-1.20213,-1.69535,-2.04087,-3.39977,-3.07685,-1.56804,-2.20731,-2.84091,-0.190583,-0.328625,-0.462132,-0.123713,-0.228273,-0.227756,-0.221922,-0.219288,-0.228047,-0.230803,-0.154313,-0.256161,-0.17906,-0.229638,-0.349023,-0.143907,-0.287782,-0.322035,-0.16188,-0.306931,-0.236934,-0.165562,-0.260876,0.072835
-
-# Elapsed Time: 0.176053 seconds (Warm-up)
-# 0.165157 seconds (Sampling)
-# 0.34121 seconds (Total)
-
diff --git a/arviz/tests/saved_models/stan_diagnostics/reference_posterior.csv b/arviz/tests/saved_models/stan_diagnostics/reference_posterior.csv
deleted file mode 100644
index 86eca35f29..0000000000
--- a/arviz/tests/saved_models/stan_diagnostics/reference_posterior.csv
+++ /dev/null
@@ -1,49 +0,0 @@
-"","rhat_rank","rhat_raw","ess_bulk","ess_tail","ess_mean","ess_sd","ess_median","ess_raw","ess_quantile01","ess_quantile10","ess_quantile30","mcse_mean","mcse_sd","mcse_median","mcse_quantile01","mcse_quantile10","mcse_quantile30"
-"d",1.00780272388603,1.0004168232094,465.136513484671,349.135270438316,467.84472286415,488.89443945697,311.806319792458,467.367576858138,1500.2193689464,754.211496074801,354.746981701936,0.00265985849234941,0.00206270285278761,0.005242,0.00812199999999999,0.003997,0.00375200000000001
-"sigmasq_delta",1.01090196780102,1.00035874354121,73.249623982678,48.5806371372426,134.497570910906,801.332161569803,132.049677080929,138.627800274732,33.1982442776445,63.6980562732759,98.6290985074029,0.00114848510125919,0.0010201024173082,0.00095392,0.0003001,0.00044662,0.00058668
-"mu.1",1.00731450966132,0.999545827128633,1231.30913527034,1119.63456276453,1189.5912192317,425.063968137942,811.795584886631,1171.62891354699,1030.60309993778,465.95223908163,635.768730056618,0.0125124382036462,0.0162666049948541,0.022465,0.02589,0.0285949999999999,0.0175350000000001
-"mu.2",1.00332752771857,1.00046552033653,558.783738495551,920.913340029631,569.193418116839,782.034728874135,560.847913565582,543.893011358525,1250.00943663727,715.745937098207,603.702320409943,0.0100753323647403,0.00677123534676899,0.012035,0.0344149999999999,0.0169700000000002,0.0116750000000001
-"mu.3",1.00400884522485,1.00119273844036,545.006145537413,721.191572843273,525.001599973821,487.131645340556,409.25009203697,519.896707667091,980.123379207967,597.010589383933,776.855700473939,0.012221584083923,0.00875247281355774,0.0182549999999999,0.0148200000000001,0.0200100000000001,0.015765
-"mu.4",1.00992230528499,1.00088653210741,582.054899011997,475.118727680651,572.691571673006,819.783260947192,453.404375352865,590.532677591646,1150.49950736189,1061.12497686928,297.464682466101,0.00338150237488137,0.00188911998992983,0.00423499999999999,0.00789000000000017,0.0046250000000001,0.00692500000000007
-"mu.5",1.00733922911401,1.00017537414794,754.786642573516,1073.96515350853,763.910100475586,540.466147265881,762.522622136922,764.757297566194,1601.95897581453,823.748224208616,602.971885735321,0.00535619470645841,0.00480446457947108,0.00728499999999999,0.01271,0.0105449999999998,0.00721499999999997
-"mu.6",1.0063264651477,1.00019046380718,681.625145574341,841.509646646211,710.977179062471,551.470250858593,469.426815292446,690.219361038973,496.664104993923,854.423772463052,799.11107396604,0.0128934361623842,0.011011524371348,0.02196,0.0800150000000002,0.0284499999999999,0.015415
-"mu.7",1.0009508247325,1.00226228815332,338.501572250893,798.174111097497,338.298033186,923.852334364149,271.172024542225,326.217452597384,925.997070900362,842.297594532647,322.156375656936,0.00461535071570277,0.00196184477437271,0.00647500000000001,0.00655499999999998,0.00410999999999995,0.00627499999999992
-"mu.8",1.0090643975564,0.999538833472528,500.370209497559,578.884594887594,493.348188663339,748.922281715359,313.922618265292,505.50985231336,1386.39640838638,640.804896232492,697.131902186387,0.00532227304880204,0.00302056504657623,0.00929000000000002,0.0093049999999999,0.0109100000000002,0.00605499999999992
-"mu.9",1.01019493017765,0.999603164368487,340.342755003858,946.607791310505,333.492896973282,747.532519745591,484.326477329234,356.445106502136,1562.99962092251,56.5180669671026,220.186644019022,0.00778879135503874,0.00373806209510348,0.00825999999999993,0.0133449999999999,0.0254349999999999,0.014645
-"mu.10",1.00075487572724,0.999511473112951,583.991419920615,471.41183217468,588.28304374764,544.526707462149,477.481294770334,590.14928532837,799.772115109561,906.418393458689,311.515150979097,0.00276260856418602,0.00217633000850717,0.00405000000000011,0.011425,0.00260499999999997,0.00502000000000002
-"mu.11",1.00595414640273,1.00237422670742,635.150979523831,800.479933058152,665.620410175752,649.717620197507,519.624529420413,655.71371952012,945.861386301236,586.200764916719,408.369416259054,0.00431255652753725,0.00329002222006113,0.00705500000000003,0.0158449999999999,0.01007,0.0102799999999998
-"mu.12",1.0047268539977,1.00514527883668,496.929163495085,531.044721860628,504.262711368638,610.093515741603,319.158390701,480.727694997398,1853.86082845226,572.398861171123,317.880247530293,0.0057037756397616,0.00363873911388514,0.00858499999999995,0.0151549999999999,0.01154,0.00814000000000004
-"mu.13",1.008945349242,1.0056573986565,183.23984965215,350.35095755959,187.049324363394,270.940571239581,475.166782427048,178.745879678592,719.678538769825,371.680213864137,532.208029969556,0.0173131687638012,0.00933778226030946,0.00905,0.0248349999999999,0.0225550000000001,0.013755
-"mu.14",1.01304235232272,0.999571875876497,146.455619305836,905.20577806428,156.913168025411,323.907305569586,326.757781606977,184.871406789517,1501.15708995927,275.031545588726,379.47949263356,0.0112582926739193,0.00525249835026592,0.00992499999999996,0.00940499999999989,0.012775,0.00852999999999993
-"mu.15",1.00166475852766,1.00098644134086,647.052787106276,631.753828191276,650.018161664313,711.883895013457,658.62198403898,643.855640478448,836.543429989515,760.283671777858,375.926738510082,0.0060179931852768,0.00400129337763143,0.00807999999999998,0.0173800000000001,0.0116149999999999,0.00492999999999999
-"mu.16",1.00740317948224,1.00853464974225,499.036519568152,746.05300433263,501.454892472435,585.824943822467,485.39675231805,472.13048627122,1341.97413184728,277.102847934913,609.721215668554,0.00640986388102947,0.00436871165434051,0.00609499999999996,0.014005,0.0172800000000001,0.00823499999999999
-"mu.17",1.00235785729279,1.00079863526808,568.525190685684,577.67526711659,570.160744519766,488.43648728312,549.959891120855,563.848255834083,1431.6908440639,747.739233140895,581.929203983128,0.00753372166353053,0.0057425523697688,0.00883,0.02302,0.0112099999999999,0.011695
-"mu.18",1.0058815147689,0.999605048059416,542.537401212283,553.368100868642,550.366452404361,493.121927080476,433.167272775349,584.744508829451,1341.05872361933,720.8954493708,422.716253311392,0.0122763089002585,0.00966254096644109,0.01478,0.0384899999999999,0.0162549999999999,0.02017
-"mu.19",1.00414368524188,1.00060208238245,449.416857063488,739.485184107347,446.219468477619,587.037945065159,345.725868771874,449.137074366437,1561.55711641924,544.69861487889,419.996836681418,0.0160809134566196,0.0102521331347103,0.02644,0.0399750000000001,0.0198449999999999,0.02633
-"mu.20",1.00303319392542,1.00045657842583,429.352356666043,667.698241600053,408.218014375817,644.200142740266,416.536296772658,400.23475139616,1563.70741553559,133.612813080646,279.606683576796,0.00693974335849805,0.00373913385852037,0.00812000000000002,0.015245,0.012025,0.010345
-"mu.21",1.00975536911073,1.01022808966214,374.47529790908,470.815645795366,364.204306828113,718.497561467271,336.118912328004,339.216837731465,1055.53653994431,585.531004662949,181.680640103669,0.00699623341543813,0.00347672764264547,0.00904500000000019,0.0112399999999999,0.00910499999999992,0.0165649999999999
-"mu.22",1.00294755213814,0.999600478698527,674.597258384371,600.678471867714,678.699385312522,684.513700576372,324.316517855016,680.605387522155,908.437133488286,764.541352392027,383.852018821601,0.00533742583176886,0.00385706039033489,0.0127699999999999,0.010505,0.007185,0.00717499999999993
-"delta.1",1.00193273557651,1.00110042421068,1172.74856393641,974.786547170994,1419.23404652728,595.145865508099,649.830820193222,1410.38271694321,977.529406338044,782.300515662222,668.284695026047,0.0038676938490309,0.00691910271515977,0.0048955,0.0203195,0.00914400000000001,0.00684599999999999
-"delta.2",1.00439696727112,0.999671764127513,757.273755729388,1041.21641448256,841.741917392082,708.716112634396,440.437505212779,836.017025076283,910.440957531096,819.510207777999,444.090052381873,0.004732095521024,0.00650851949720249,0.0056435,0.0389715,0.013379,0.00763449999999999
-"delta.3",1.0048779262348,0.999733784057189,854.667318035899,601.21846326955,881.923285826474,465.25904775017,667.795651854425,871.389790934645,1030.78267333512,610.820032214856,543.056438051934,0.00483645532470361,0.00690951517315717,0.00615350000000001,0.0424825,0.0080035,0.00698349999999998
-"delta.4",1.00178244152549,0.999578735499239,933.614899067375,750.167856320663,960.420142222955,710.318520349167,466.804294420144,952.265093307421,1562.99962092251,808.248888293026,848.385826906282,0.00286776827314079,0.00263559492868887,0.00450449999999999,0.016153,0.00641250000000002,0.00339400000000001
-"delta.5",1.01081774716755,1.00241813072529,586.411691467462,943.409653768766,610.921485388949,555.703140734042,493.500353919725,620.944209858451,1396.11137524087,958.339509742365,773.928892663521,0.00509922346905432,0.00489061156273221,0.008062,0.020229,0.007526,0.00504300000000002
-"delta.6",1.00190020811646,1.00213136770008,933.591422341377,680.772965157488,917.641844958605,491.499151214083,466.105251245502,869.978957461908,1019.34979665739,615.944560171407,464.449517690915,0.00467404005100357,0.00799313228494064,0.00564049999999999,0.042385,0.0136695,0.00843949999999999
-"delta.7",1.00412724855361,1.00244365868817,229.195505938696,203.70063395052,239.599032907495,499.306704483073,258.226892482532,235.167900306928,1298.99528753311,469.228350866314,335.674635373719,0.00738452488138673,0.00357892714561876,0.00690850000000001,0.00962150000000001,0.011208,0.00955349999999999
-"delta.8",1.01302686669844,0.999978104471402,767.371699778806,1069.01390989025,773.726493231427,675.028325538577,524.725055273804,788.520229384148,1617.62037766705,1228.32563592794,321.895527707361,0.00418005595173392,0.00394234473694659,0.0074535,0.0110275,0.00659949999999998,0.0072275
-"delta.9",1.00240486051678,0.999686448177722,967.147813834465,805.14293480976,921.332318713367,650.980891315601,714.971441907894,911.348066015493,1181.60609792208,988.399569707275,453.575392453051,0.00390437482860046,0.00435205963702307,0.00506200000000001,0.0135795,0.00882050000000001,0.00756899999999999
-"delta.10",1.01148346905793,1.00079092738233,221.58398760916,512.070682182092,227.340028184212,493.504192166091,321.202034626446,234.227618555189,1552.55702598724,1158.43349854518,502.709517349779,0.00558111846776516,0.00288399911648472,0.006744,0.010841,0.00319900000000001,0.00472249999999999
-"delta.11",1.00436479181684,0.999546010444357,865.224447923887,936.150395054657,900.81898633316,573.877464367464,420.212037985204,909.208813980858,1856.30870029447,998.186312144878,432.595765534901,0.00353200967338314,0.00383235362887953,0.005305,0.0114425,0.00684750000000001,0.00582550000000001
-"delta.12",1.0051455786984,1.00090228472677,746.592500353552,819.359175324269,748.477550571627,782.874695457754,464.352491232898,748.709658864382,1622.75285471028,1154.40505296934,436.170801499081,0.00438862230801511,0.00469488123015017,0.005106,0.00893000000000002,0.00667599999999999,0.003271
-"delta.13",1.00712064755481,1.00136237270726,783.642427498242,702.762955320348,727.365240511935,605.035938547086,590.519739539686,722.362255781916,891.110531194617,594.203121864699,517.190497501427,0.00513748338041085,0.0072270599204413,0.005607,0.068738,0.0169845,0.00620400000000002
-"delta.14",1.00889674194067,1.00288110313765,235.105098167191,295.2486556867,184.948807956383,323.287038146436,261.769361538788,196.761686493461,1563.56576720135,508.292867142042,241.656603953637,0.0136025602147262,0.00768487365672108,0.0116275,0.0037885,0.00726100000000002,0.014438
-"delta.15",1.002224994901,1.00035977797783,866.084170529215,924.630560015452,948.425424421912,624.75693151017,585.465279369756,945.741384752513,1304.47140508689,986.025789385593,547.648223875118,0.00373367946357549,0.00460707662574424,0.00571149999999998,0.0226165,0.005799,0.00572149999999999
-"delta.16",1.00118003375548,0.999889392269564,755.774599660567,582.770014668784,776.030216190205,539.95182923561,483.546077965929,768.797014600277,1695.47768547515,739.326289777271,748.420238399519,0.00430530869948785,0.00454091674268505,0.00664550000000001,0.0131295,0.0092825,0.00629549999999998
-"delta.17",1.00380769102248,1.00076796399963,741.233121810086,962.832809052428,735.27919044424,596.147437540295,459.696957867442,725.527316156038,1299.209055217,1095.53838527224,626.271526768023,0.00469314819989086,0.00506173088067739,0.007065,0.0208985,0.0060105,0.00402949999999999
-"delta.18",1.00282616625804,0.999971769662763,947.860153722703,1023.23760607047,1077.17739932405,641.888764191894,487.717830067959,1078.46726259807,1497.18404611291,1201.49370767278,421.965090431785,0.00447069886378408,0.00784038874200639,0.007466,0.024036,0.00412000000000001,0.0032065
-"delta.19",1.00187580387435,1.001941742794,735.893087934427,371.764051856208,475.25192234922,178.319541709711,750.537309072572,471.569878282543,1696.8877681804,951.551381547666,536.673613756547,0.0071125986704165,0.0138440988308067,0.00451449999999999,0.011247,0.00719049999999999,0.00651800000000002
-"delta.20",1.00225051797168,0.999717822530123,915.344392247887,1001.50462372747,955.28139954216,760.352893165514,494.374876093356,956.356734742678,1079.60736139358,1042.06407315138,476.08812586776,0.0036538376539592,0.0036982307535789,0.004577,0.018725,0.00770850000000001,0.00630150000000002
-"delta.21",1.00334854286192,1.00257449161737,486.571699178618,1107.14145806569,503.045495460339,906.655544279501,307.419511508529,498.194977586284,1554.67632672808,722.008102896109,430.97692940852,0.00574577160547241,0.00422215239803544,0.0082565,0.024096,0.0126775,0.0101385
-"delta.22",1.00133416957847,1.00108924163034,610.268446055575,549.42853808316,591.91289033177,691.360100340346,476.866844366228,582.663245138487,1296.27868963479,862.34812726394,400.797188229444,0.00514852849282923,0.00434132985764044,0.00678100000000001,0.0247445,0.010288,0.00797699999999998
-"delta_new",1.00208610605722,1.00004179219059,917.51606421515,591.868599290854,715.969590769736,391.495722708247,690.543958491751,696.850690503065,411.457471234125,461.972146449706,317.003585824348,0.00625781442705714,0.0146806979189298,0.00437649999999998,0.075263,0.0152875,0.0082045
-"sigma_delta",1.01090190553445,0.999554581904689,73.2498471698009,48.5806371372426,95.5938079021702,419.161051351765,132.049677080929,99.783539352302,33.1982442776445,63.6980562732759,98.6290985074029,0.00508027514881167,0.00239560824916483,0.0054414,0.0041236,0.00481375,0.0043662
diff --git a/arviz/tests/test.rcparams b/arviz/tests/test.rcparams
deleted file mode 100644
index 54c0b89844..0000000000
--- a/arviz/tests/test.rcparams
+++ /dev/null
@@ -1,6 +0,0 @@
-data.http_protocol : http
-data.load : eager
-plot.max_subplots : 30
-plot.point_estimate : median
-plot.backend : bokeh
-plot.max_subplots : 20
diff --git a/arviz/utils.py b/arviz/utils.py
deleted file mode 100644
index 9182fe25fc..0000000000
--- a/arviz/utils.py
+++ /dev/null
@@ -1,773 +0,0 @@
-# pylint: disable=too-many-nested-blocks
-"""General utilities."""
-import functools
-import importlib
-import importlib.resources
-import re
-import warnings
-from functools import lru_cache
-
-import matplotlib.pyplot as plt
-import numpy as np
-from numpy import newaxis
-
-from .rcparams import rcParams
-
-
-STATIC_FILES = ("static/html/icons-svg-inline.html", "static/css/style.css")
-
-
-class BehaviourChangeWarning(Warning):
- """Custom warning to ease filtering it."""
-
-
-def _check_tilde_start(x):
- return bool(isinstance(x, str) and x.startswith("~"))
-
-
-def _var_names(var_names, data, filter_vars=None, errors="raise"):
- """Handle var_names input across arviz.
-
- Parameters
- ----------
- var_names: str, list, or None
- data : xarray.Dataset
- Posterior data in an xarray
- filter_vars: {None, "like", "regex"}, optional, default=None
- If `None` (default), interpret var_names as the real variables names. If "like",
- interpret var_names as substrings of the real variables names. If "regex",
- interpret var_names as regular expressions on the real variables names. A la
- `pandas.filter`.
- errors: {"raise", "ignore"}, optional, default="raise"
- Select either to raise or ignore the invalid names.
-
- Returns
- -------
- var_name: list or None
- """
- if filter_vars not in {None, "like", "regex"}:
- raise ValueError(
- f"'filter_vars' can only be None, 'like', or 'regex', got: '{filter_vars}'"
- )
-
- if errors not in {"raise", "ignore"}:
- raise ValueError(f"'errors' can only be 'raise', or 'ignore', got: '{errors}'")
-
- if var_names is not None:
- if isinstance(data, (list, tuple)):
- all_vars = []
- for dataset in data:
- dataset_vars = list(dataset.data_vars)
- for var in dataset_vars:
- if var not in all_vars:
- all_vars.append(var)
- else:
- all_vars = list(data.data_vars)
-
- all_vars_tilde = [var for var in all_vars if _check_tilde_start(var)]
- if all_vars_tilde:
- warnings.warn(
- """ArviZ treats '~' as a negation character for variable selection.
- Your model has variables names starting with '~', {0}. Please double check
- your results to ensure all variables are included""".format(
- ", ".join(all_vars_tilde)
- )
- )
-
- try:
- var_names = _subset_list(
- var_names, all_vars, filter_items=filter_vars, warn=False, errors=errors
- )
- except KeyError as err:
- msg = " ".join(("var names:", f"{err}", "in dataset"))
- raise KeyError(msg) from err
- return var_names
-
-
-def _subset_list(subset, whole_list, filter_items=None, warn=True, errors="raise"):
- """Handle list subsetting (var_names, groups...) across arviz.
-
- Parameters
- ----------
- subset : str, list, or None
- whole_list : list
- List from which to select a subset according to subset elements and
- filter_items value.
- filter_items : {None, "like", "regex"}, optional
- If `None` (default), interpret `subset` as the exact elements in `whole_list`
- names. If "like", interpret `subset` as substrings of the elements in
- `whole_list`. If "regex", interpret `subset` as regular expressions to match
- elements in `whole_list`. A la `pandas.filter`.
- errors: {"raise", "ignore"}, optional, default="raise"
- Select either to raise or ignore the invalid names.
-
- Returns
- -------
- list or None
- A subset of ``whole_list`` fulfilling the requests imposed by ``subset``
- and ``filter_items``.
- """
- if subset is not None:
- if isinstance(subset, str):
- subset = [subset]
-
- whole_list_tilde = [item for item in whole_list if _check_tilde_start(item)]
- if whole_list_tilde and warn:
- warnings.warn(
- "ArviZ treats '~' as a negation character for selection. There are "
- "elements in `whole_list` starting with '~', {0}. Please double check"
- "your results to ensure all elements are included".format(
- ", ".join(whole_list_tilde)
- )
- )
-
- excluded_items = [
- item[1:] for item in subset if _check_tilde_start(item) and item not in whole_list
- ]
- filter_items = str(filter_items).lower()
- if excluded_items:
- not_found = []
-
- if filter_items in {"like", "regex"}:
- for pattern in excluded_items[:]:
- excluded_items.remove(pattern)
- if filter_items == "like":
- real_items = [real_item for real_item in whole_list if pattern in real_item]
- else:
- # i.e filter_items == "regex"
- real_items = [
- real_item for real_item in whole_list if re.search(pattern, real_item)
- ]
- if not real_items:
- not_found.append(pattern)
- excluded_items.extend(real_items)
- not_found.extend([item for item in excluded_items if item not in whole_list])
- if not_found:
- warnings.warn(
- f"Items starting with ~: {not_found} have not been found and will be ignored"
- )
- subset = [item for item in whole_list if item not in excluded_items]
-
- elif filter_items == "like":
- subset = [item for item in whole_list for name in subset if name in item]
- elif filter_items == "regex":
- subset = [item for item in whole_list for name in subset if re.search(name, item)]
-
- existing_items = np.isin(subset, whole_list)
- if not np.all(existing_items) and (errors == "raise"):
- raise KeyError(f"{np.array(subset)[~existing_items]} are not present")
-
- return subset
-
-
-class lazy_property: # pylint: disable=invalid-name
- """Used to load numba first time it is needed."""
-
- def __init__(self, fget):
- """Lazy load a property with `fget`."""
- self.fget = fget
-
- # copy the getter function's docstring and other attributes
- functools.update_wrapper(self, fget)
-
- def __get__(self, obj, cls):
- """Call the function, set the attribute."""
- if obj is None:
- return self
-
- value = self.fget(obj)
- setattr(obj, self.fget.__name__, value)
- return value
-
-
-class maybe_numba_fn: # pylint: disable=invalid-name
- """Wrap a function to (maybe) use a (lazy) jit-compiled version."""
-
- def __init__(self, function, **kwargs):
- """Wrap a function and save compilation keywords."""
- self.function = function
- kwargs.setdefault("nopython", True)
- self.kwargs = kwargs
-
- @lazy_property
- def numba_fn(self):
- """Memoized compiled function."""
- try:
- numba = importlib.import_module("numba")
- numba_fn = numba.jit(**self.kwargs)(self.function)
- except ImportError:
- numba_fn = self.function
- return numba_fn
-
- def __call__(self, *args, **kwargs):
- """Call the jitted function or normal, depending on flag."""
- if Numba.numba_flag:
- return self.numba_fn(*args, **kwargs)
- else:
- return self.function(*args, **kwargs)
-
-
-class interactive_backend: # pylint: disable=invalid-name
- """Context manager to change backend temporarily in ipython sesson.
-
- It uses ipython magic to change temporarily from the ipython inline backend to
- an interactive backend of choice. It cannot be used outside ipython sessions nor
- to change backends different than inline -> interactive.
-
- Notes
- -----
- The first time ``interactive_backend`` context manager is called, any of the available
- interactive backends can be chosen. The following times, this same backend must be used
- unless the kernel is restarted.
-
- Parameters
- ----------
- backend : str, optional
- Interactive backend to use. It will be passed to ``%matplotlib`` magic, refer to
- its docs to see available options.
-
- Examples
- --------
- Inside an ipython session (i.e. a jupyter notebook) with the inline backend set:
-
- .. code::
-
- >>> import arviz as az
- >>> idata = az.load_arviz_data("centered_eight")
- >>> az.plot_posterior(idata) # inline
- >>> with az.interactive_backend():
- ... az.plot_density(idata) # interactive
- >>> az.plot_trace(idata) # inline
-
- """
-
- # based on matplotlib.rc_context
- def __init__(self, backend=""):
- """Initialize context manager."""
- try:
- from IPython import get_ipython
- except ImportError as err:
- raise ImportError(
- "The exception below was risen while importing Ipython, this "
- f"context manager can only be used inside ipython sessions:\n{err}"
- ) from err
- self.ipython = get_ipython()
- if self.ipython is None:
- raise EnvironmentError("This context manager can only be used inside ipython sessions")
- self.ipython.magic(f"matplotlib {backend}")
-
- def __enter__(self):
- """Enter context manager."""
- return self
-
- def __exit__(self, exc_type, exc_value, exc_tb):
- """Exit context manager."""
- plt.show(block=True)
- self.ipython.magic("matplotlib inline")
-
-
-def conditional_jit(_func=None, **kwargs):
- """Use numba's jit decorator if numba is installed.
-
- Notes
- -----
- If called without arguments then return wrapped function.
-
- @conditional_jit
- def my_func():
- return
-
- else called with arguments
-
- @conditional_jit(nopython=True)
- def my_func():
- return
-
- """
- if _func is None:
- return lambda fn: functools.wraps(fn)(maybe_numba_fn(fn, **kwargs))
- lazy_numba = maybe_numba_fn(_func, **kwargs)
- return functools.wraps(_func)(lazy_numba)
-
-
-def conditional_vect(function=None, **kwargs): # noqa: D202
- """Use numba's vectorize decorator if numba is installed.
-
- Notes
- -----
- If called without arguments then return wrapped function.
- @conditional_vect
- def my_func():
- return
- else called with arguments
- @conditional_vect(nopython=True)
- def my_func():
- return
-
- """
-
- def wrapper(function):
- try:
- numba = importlib.import_module("numba")
- return numba.vectorize(**kwargs)(function)
-
- except ImportError:
- return function
-
- if function:
- return wrapper(function)
- else:
- return wrapper
-
-
-def numba_check():
- """Check if numba is installed."""
- numba = importlib.util.find_spec("numba")
- return numba is not None
-
-
-class Numba:
- """A class to toggle numba states."""
-
- numba_flag = numba_check()
- """bool: Indicates whether Numba optimizations are enabled. Defaults to False."""
-
- @classmethod
- def disable_numba(cls):
- """To disable numba."""
- cls.numba_flag = False
-
- @classmethod
- def enable_numba(cls):
- """To enable numba."""
- if numba_check():
- cls.numba_flag = True
- else:
- raise ValueError("Numba is not installed")
-
-
-def _numba_var(numba_function, standard_numpy_func, data, axis=None, ddof=0):
- """Replace the numpy methods used to calculate variance.
-
- Parameters
- ----------
- numba_function : function()
- Custom numba function included in stats/stats_utils.py.
-
- standard_numpy_func: function()
- Standard function included in the numpy library.
-
- data : array.
- axis : axis along which the variance is calculated.
- ddof : degrees of freedom allowed while calculating variance.
-
- Returns
- -------
- array:
- variance values calculate by appropriate function for numba speedup
- if Numba is installed or enabled.
-
- """
- if Numba.numba_flag:
- return numba_function(data, axis=axis, ddof=ddof)
- else:
- return standard_numpy_func(data, axis=axis, ddof=ddof)
-
-
-def _stack(x, y):
- assert x.shape[1:] == y.shape[1:]
- return np.vstack((x, y))
-
-
-def arange(x):
- """Jitting numpy arange."""
- return np.arange(x)
-
-
-def one_de(x):
- """Jitting numpy atleast_1d."""
- if not isinstance(x, np.ndarray):
- return np.atleast_1d(x)
- result = x.reshape(1) if x.ndim == 0 else x
- return result
-
-
-def two_de(x):
- """Jitting numpy at_least_2d."""
- if not isinstance(x, np.ndarray):
- return np.atleast_2d(x)
- if x.ndim == 0:
- result = x.reshape(1, 1)
- elif x.ndim == 1:
- result = x[newaxis, :]
- else:
- result = x
- return result
-
-
-def expand_dims(x):
- """Jitting numpy expand_dims."""
- if not isinstance(x, np.ndarray):
- return np.expand_dims(x, 0)
- shape = x.shape
- return x.reshape(shape[:0] + (1,) + shape[0:])
-
-
-@conditional_jit(cache=True, nopython=True)
-def _dot(x, y):
- return np.dot(x, y)
-
-
-@conditional_jit(cache=True, nopython=True)
-def _cov_1d(x):
- x = x - x.mean()
- ddof = x.shape[0] - 1
- return np.dot(x.T, x.conj()) / ddof
-
-
-# @conditional_jit(cache=True)
-def _cov(data):
- if data.ndim == 1:
- return _cov_1d(data)
- elif data.ndim == 2:
- x = data.astype(float)
- avg, _ = np.average(x, axis=1, weights=None, returned=True)
- ddof = x.shape[1] - 1
- if ddof <= 0:
- warnings.warn("Degrees of freedom <= 0 for slice", RuntimeWarning, stacklevel=2)
- ddof = 0.0
- x -= avg[:, None]
- prod = _dot(x, x.T.conj())
- prod *= np.true_divide(1, ddof)
- prod = prod.squeeze()
- prod += 1e-6 * np.eye(prod.shape[0])
- return prod
- else:
- raise ValueError(f"{data.ndim} dimension arrays are not supported")
-
-
-def flatten_inference_data_to_dict(
- data,
- var_names=None,
- groups=None,
- dimensions=None,
- group_info=False,
- var_name_format=None,
- index_origin=None,
-):
- """Transform data to dictionary.
-
- Parameters
- ----------
- data : obj
- Any object that can be converted to an az.InferenceData object
- Refer to documentation of az.convert_to_inference_data for details
- var_names : str or list of str, optional
- Variables to be processed, if None all variables are processed.
- groups : str or list of str, optional
- Select groups for CDS. Default groups are
- {"posterior_groups", "prior_groups", "posterior_groups_warmup"}
- - posterior_groups: posterior, posterior_predictive, sample_stats
- - prior_groups: prior, prior_predictive, sample_stats_prior
- - posterior_groups_warmup: warmup_posterior, warmup_posterior_predictive,
- warmup_sample_stats
- ignore_groups : str or list of str, optional
- Ignore specific groups from CDS.
- dimension : str, or list of str, optional
- Select dimensions along to slice the data. By default uses ("chain", "draw").
- group_info : bool
- Add group info for `var_name_format`
- var_name_format : str or tuple of tuple of string, optional
- Select column name format for non-scalar input.
- Predefined options are {"brackets", "underscore", "cds"}
- "brackets":
- - add_group_info == False: theta[0,0]
- - add_group_info == True: theta_posterior[0,0]
- "underscore":
- - add_group_info == False: theta_0_0
- - add_group_info == True: theta_posterior_0_0_
- "cds":
- - add_group_info == False: theta_ARVIZ_CDS_SELECTION_0_0
- - add_group_info == True: theta_ARVIZ_GROUP_posterior__ARVIZ_CDS_SELECTION_0_0
- tuple:
- Structure:
- tuple: (dim_info, group_info)
- dim_info: (str: `.join` separator,
- str: dim_separator_start,
- str: dim_separator_end)
- group_info: (str: group separator start, str: group separator end)
- Example: ((",", "[", "]"), ("_", ""))
- - add_group_info == False: theta[0,0]
- - add_group_info == True: theta_posterior[0,0]
- index_origin : int, optional
- Start parameter indices from `index_origin`. Either 0 or 1.
-
- Returns
- -------
- dict
- """
- from .data import convert_to_inference_data
-
- data = convert_to_inference_data(data)
-
- if groups is None:
- groups = ["posterior", "posterior_predictive", "sample_stats"]
- elif isinstance(groups, str):
- if groups.lower() == "posterior_groups":
- groups = ["posterior", "posterior_predictive", "sample_stats"]
- elif groups.lower() == "prior_groups":
- groups = ["prior", "prior_predictive", "sample_stats_prior"]
- elif groups.lower() == "posterior_groups_warmup":
- groups = ["warmup_posterior", "warmup_posterior_predictive", "warmup_sample_stats"]
- else:
- raise TypeError(
- (
- "Valid predefined groups are "
- "{posterior_groups, prior_groups, posterior_groups_warmup}"
- )
- )
-
- if dimensions is None:
- dimensions = "chain", "draw"
- elif isinstance(dimensions, str):
- dimensions = (dimensions,)
-
- if var_name_format is None:
- var_name_format = "brackets"
-
- if isinstance(var_name_format, str):
- var_name_format = var_name_format.lower()
-
- if var_name_format == "brackets":
- dim_join_separator, dim_separator_start, dim_separator_end = ",", "[", "]"
- group_separator_start, group_separator_end = "_", ""
- elif var_name_format == "underscore":
- dim_join_separator, dim_separator_start, dim_separator_end = "_", "_", ""
- group_separator_start, group_separator_end = "_", ""
- elif var_name_format == "cds":
- dim_join_separator, dim_separator_start, dim_separator_end = (
- "_",
- "_ARVIZ_CDS_SELECTION_",
- "",
- )
- group_separator_start, group_separator_end = "_ARVIZ_GROUP_", ""
- elif isinstance(var_name_format, str):
- msg = 'Invalid predefined format. Select one {"brackets", "underscore", "cds"}'
- raise TypeError(msg)
- else:
- (
- (dim_join_separator, dim_separator_start, dim_separator_end),
- (group_separator_start, group_separator_end),
- ) = var_name_format
-
- if index_origin is None:
- index_origin = rcParams["data.index_origin"]
-
- data_dict = {}
- for group in groups:
- if hasattr(data, group):
- group_data = getattr(data, group).stack(stack_dimension=dimensions)
- for var_name, var in group_data.data_vars.items():
- var_values = var.values
- if var_names is not None and var_name not in var_names:
- continue
- for dim_name in dimensions:
- if dim_name not in data_dict:
- data_dict[dim_name] = var.coords.get(dim_name).values
- if len(var.shape) == 1:
- if group_info:
- var_name_dim = (
- "{var_name}" "{group_separator_start}{group}{group_separator_end}"
- ).format(
- var_name=var_name,
- group_separator_start=group_separator_start,
- group=group,
- group_separator_end=group_separator_end,
- )
- else:
- var_name_dim = f"{var_name}"
- data_dict[var_name_dim] = var.values
- else:
- for loc in np.ndindex(var.shape[:-1]):
- if group_info:
- var_name_dim = (
- "{var_name}"
- "{group_separator_start}{group}{group_separator_end}"
- "{dim_separator_start}{dim_join}{dim_separator_end}"
- ).format(
- var_name=var_name,
- group_separator_start=group_separator_start,
- group=group,
- group_separator_end=group_separator_end,
- dim_separator_start=dim_separator_start,
- dim_join=dim_join_separator.join(
- (str(item + index_origin) for item in loc)
- ),
- dim_separator_end=dim_separator_end,
- )
- else:
- var_name_dim = (
- "{var_name}" "{dim_separator_start}{dim_join}{dim_separator_end}"
- ).format(
- var_name=var_name,
- dim_separator_start=dim_separator_start,
- dim_join=dim_join_separator.join(
- (str(item + index_origin) for item in loc)
- ),
- dim_separator_end=dim_separator_end,
- )
-
- data_dict[var_name_dim] = var_values[loc]
- return data_dict
-
-
-def get_coords(data, coords):
- """Subselects xarray DataSet or DataArray object to provided coords. Raises exception if fails.
-
- Raises
- ------
- ValueError
- If coords name are not available in data
-
- KeyError
- If coords dims are not available in data
-
- Returns
- -------
- data: xarray
- xarray.DataSet or xarray.DataArray object, same type as input
- """
- if not isinstance(data, (list, tuple)):
- try:
- return data.sel(**coords)
-
- except ValueError as err:
- invalid_coords = set(coords.keys()) - set(data.coords.keys())
- raise ValueError(f"Coords {invalid_coords} are invalid coordinate keys") from err
-
- except KeyError as err:
- raise KeyError(
- (
- "Coords should follow mapping format {{coord_name:[dim1, dim2]}}. "
- "Check that coords structure is correct and"
- " dimensions are valid. {}"
- ).format(err)
- ) from err
- if not isinstance(coords, (list, tuple)):
- coords = [coords] * len(data)
- data_subset = []
- for idx, (datum, coords_dict) in enumerate(zip(data, coords)):
- try:
- data_subset.append(get_coords(datum, coords_dict))
- except ValueError as err:
- raise ValueError(f"Error in data[{idx}]: {err}") from err
- except KeyError as err:
- raise KeyError(f"Error in data[{idx}]: {err}") from err
- return data_subset
-
-
-@lru_cache(None)
-def _load_static_files():
- """Lazily load the resource files into memory the first time they are needed.
-
- Clone from xarray.core.formatted_html_template.
- """
- return [
- importlib.resources.files("arviz").joinpath(fname).read_text(encoding="utf-8")
- for fname in STATIC_FILES
- ]
-
-
-class HtmlTemplate:
- """Contain html templates for InferenceData repr."""
-
- html_template = """
-
- """
- element_template = """
-
-
- {group}
-
-
-
- """
- _, css_style = _load_static_files() # pylint: disable=protected-access
- specific_style = ".xr-wrap{width:700px!important;}"
- css_template = f""
-
-
-def either_dict_or_kwargs(
- pos_kwargs,
- kw_kwargs,
- func_name,
-):
- """Clone from xarray.core.utils."""
- if pos_kwargs is None:
- return kw_kwargs
- if not hasattr(pos_kwargs, "keys") and hasattr(pos_kwargs, "__getitem__"):
- raise ValueError(f"the first argument to .{func_name} must be a dictionary")
- if kw_kwargs:
- raise ValueError(f"cannot specify both keyword and positional arguments to .{func_name}")
- return pos_kwargs
-
-
-class Dask:
- """Class to toggle Dask states.
-
- Warnings
- --------
- Dask integration is an experimental feature still in progress. It can already be used
- but it doesn't work with all stats nor diagnostics yet.
- """
-
- dask_flag = False
- """bool: Enables Dask parallelization when set to True. Defaults to False."""
- dask_kwargs = None
- """dict: Additional keyword arguments for Dask configuration.
- Defaults to an empty dictionary."""
-
- @classmethod
- def enable_dask(cls, dask_kwargs=None):
- """To enable Dask.
-
- Parameters
- ----------
- dask_kwargs : dict
- Dask related kwargs passed to :func:`~arviz.wrap_xarray_ufunc`.
- """
- cls.dask_flag = True
- cls.dask_kwargs = dask_kwargs
-
- @classmethod
- def disable_dask(cls):
- """To disable Dask."""
- cls.dask_flag = False
- cls.dask_kwargs = None
-
-
-def conditional_dask(func):
- """Conditionally pass dask kwargs to `wrap_xarray_ufunc`."""
-
- @functools.wraps(func)
- def wrapper(*args, **kwargs):
- if not Dask.dask_flag:
- return func(*args, **kwargs)
- user_kwargs = kwargs.pop("dask_kwargs", None)
- if user_kwargs is None:
- user_kwargs = {}
- default_kwargs = Dask.dask_kwargs
- return func(dask_kwargs={**default_kwargs, **user_kwargs}, *args, **kwargs)
-
- return wrapper
diff --git a/arviz/wrappers/__init__.py b/arviz/wrappers/__init__.py
deleted file mode 100644
index d6de945430..0000000000
--- a/arviz/wrappers/__init__.py
+++ /dev/null
@@ -1,13 +0,0 @@
-"""Sampling wrappers."""
-
-from .base import SamplingWrapper
-from .wrap_stan import PyStan2SamplingWrapper, PyStanSamplingWrapper, CmdStanPySamplingWrapper
-from .wrap_pymc import PyMCSamplingWrapper
-
-__all__ = [
- "CmdStanPySamplingWrapper",
- "PyMCSamplingWrapper",
- "PyStan2SamplingWrapper",
- "PyStanSamplingWrapper",
- "SamplingWrapper",
-]
diff --git a/arviz/wrappers/base.py b/arviz/wrappers/base.py
deleted file mode 100644
index ee9963d7ae..0000000000
--- a/arviz/wrappers/base.py
+++ /dev/null
@@ -1,236 +0,0 @@
-# pylint: disable=too-many-instance-attributes,too-many-arguments
-"""Base class for sampling wrappers."""
-from xarray import apply_ufunc
-
-# from ..data import InferenceData
-from ..stats import wrap_xarray_ufunc as _wrap_xarray_ufunc
-
-
-class SamplingWrapper:
- """Class wrapping sampling routines for its usage via ArviZ.
-
- Using a common class, all inference backends can be supported in ArviZ. Hence, statistical
- functions requiring refitting like Leave Future Out or Simulation Based Calibration can be
- performed from ArviZ.
-
- For usage examples see user guide pages on :ref:`wrapper_guide`.See other
- SamplingWrapper classes at :ref:`wrappers api section `.
-
- Parameters
- ----------
- model
- The model object used for sampling.
- idata_orig : InferenceData, optional
- Original InferenceData object.
- log_lik_fun : callable, optional
- For simple cases where the pointwise log likelihood is a Python function, this
- function will be used to calculate the log likelihood. Otherwise,
- ``point_log_likelihood`` method must be implemented. It's callback must be
- ``log_lik_fun(*args, **log_lik_kwargs)`` and will be called using
- :func:`wrap_xarray_ufunc` or :func:`xarray:xarray.apply_ufunc` depending
- on the value of `is_ufunc`.
-
- For more details on ``args`` or ``log_lik_kwargs`` see the notes and
- parameters ``posterior_vars`` and ``log_lik_kwargs``.
- is_ufunc : bool, default True
- If True, call ``log_lik_fun`` using :func:`xarray:xarray.apply_ufunc` otherwise
- use :func:`wrap_xarray_ufunc`.
- posterior_vars : list of str, optional
- List of variable names to unpack as ``args`` for ``log_lik_fun``. Each string in
- the list will be used to retrieve a DataArray from the Dataset in the posterior
- group and passed to ``log_lik_fun``.
- sample_kwargs : dict, optional
- Sampling kwargs are stored as class attributes for their usage in the ``sample``
- method.
- idata_kwargs : dict, optional
- kwargs are stored as class attributes to be used in the ``get_inference_data`` method.
- log_lik_kwargs : dict, optional
- Keyword arguments passed to ``log_lik_fun``.
- apply_ufunc_kwargs : dict, optional
- Passed to :func:`xarray:xarray.apply_ufunc` or :func:`wrap_xarray_ufunc`.
-
-
- Warnings
- --------
- Sampling wrappers are an experimental feature in a very early stage. Please use them
- with caution.
-
- Notes
- -----
- Example of ``log_like_fun`` usage.
- """
-
- def __init__(
- self,
- model,
- idata_orig=None,
- log_lik_fun=None,
- is_ufunc=True,
- posterior_vars=None,
- sample_kwargs=None,
- idata_kwargs=None,
- log_lik_kwargs=None,
- apply_ufunc_kwargs=None,
- ):
- self.model = model
-
- # if not isinstance(idata_orig, InferenceData) or idata_orig is not None:
- # raise TypeError("idata_orig must be of InferenceData type or None")
- self.idata_orig = idata_orig
-
- if log_lik_fun is None or callable(log_lik_fun):
- self.log_lik_fun = log_lik_fun
- self.is_ufunc = is_ufunc
- self.posterior_vars = posterior_vars
- else:
- raise TypeError("log_like_fun must be a callable object or None")
-
- self.sample_kwargs = {} if sample_kwargs is None else sample_kwargs
- self.idata_kwargs = {} if idata_kwargs is None else idata_kwargs
- self.log_lik_kwargs = {} if log_lik_kwargs is None else log_lik_kwargs
- self.apply_ufunc_kwargs = {} if apply_ufunc_kwargs is None else apply_ufunc_kwargs
-
- def sel_observations(self, idx):
- """Select a subset of the observations in idata_orig.
-
- **Not implemented**: This method must be implemented by the SamplingWrapper subclasses.
- It is documented here to show its format and call signature.
-
- Parameters
- ----------
- idx
- Indexes to separate from the rest of the observed data.
-
- Returns
- -------
- modified_observed_data
- Observed data whose index is *not* ``idx``
- excluded_observed_data
- Observed data whose index is ``idx``
- """
- raise NotImplementedError("sel_observations method must be implemented for each subclass")
-
- def sample(self, modified_observed_data):
- """Sample ``self.model`` on the ``modified_observed_data`` subset.
-
- **Not implemented**: This method must be implemented by the SamplingWrapper subclasses.
- It is documented here to show its format and call signature.
-
- Parameters
- ----------
- modified_observed_data
- Data to fit the model on.
-
- Returns
- -------
- fitted_model
- Result of the fit.
- """
- raise NotImplementedError("sample method must be implemented for each subclass")
-
- def get_inference_data(self, fitted_model):
- """Convert the ``fitted_model`` to an InferenceData object.
-
- **Not implemented**: This method must be implemented by the SamplingWrapper subclasses.
- It is documented here to show its format and call signature.
-
- Parameters
- ----------
- fitted_model
- Result of the current fit.
-
- Returns
- -------
- idata_current: InferenceData
- InferenceData object containing the samples in ``fitted_model``
- """
- raise NotImplementedError("get_inference_data method must be implemented for each subclass")
-
- def log_likelihood__i(self, excluded_obs, idata__i):
- r"""Get the log likelilhood samples :math:`\log p_{post(-i)}(y_i)`.
-
- Calculate the log likelihood of the data contained in excluded_obs using the
- model fitted with this data excluded, the results of which are stored in ``idata__i``.
-
- Parameters
- ----------
- excluded_obs
- Observations for which to calculate their log likelihood. The second item from
- the tuple returned by `sel_observations` is passed as this argument.
- idata__i: InferenceData
- Inference results of refitting the data excluding some observations. The
- result of `get_inference_data` is used as this argument.
-
- Returns
- -------
- log_likelihood: xr.Dataarray
- Log likelihood of ``excluded_obs`` evaluated at each of the posterior samples
- stored in ``idata__i``.
- """
- if self.log_lik_fun is None:
- raise NotImplementedError(
- "When `log_like_fun` is not set during class initialization "
- "log_likelihood__i method must be overwritten"
- )
- posterior = idata__i.posterior
- arys = (*excluded_obs, *[posterior[var_name] for var_name in self.posterior_vars])
- ufunc_applier = apply_ufunc if self.is_ufunc else _wrap_xarray_ufunc
- log_lik_idx = ufunc_applier(
- self.log_lik_fun,
- *arys,
- kwargs=self.log_lik_kwargs,
- **self.apply_ufunc_kwargs,
- )
- return log_lik_idx
-
- def _check_method_is_implemented(self, method, *args):
- """Check a given method is implemented."""
- try:
- getattr(self, method)(*args)
- except NotImplementedError:
- return False
- except: # pylint: disable=bare-except
- return True
- return True
-
- def check_implemented_methods(self, methods):
- """Check that all methods listed are implemented.
-
- Not all functions that require refitting need to have all the methods implemented in
- order to work properly. This function should be used before using the SamplingWrapper and
- its subclasses to get informative error messages.
-
- Parameters
- ----------
- methods: list
- Check all elements in methods are implemented.
-
- Returns
- -------
- List with all non implemented methods
- """
- supported_methods_1arg = (
- "sel_observations",
- "sample",
- "get_inference_data",
- )
- supported_methods_2args = ("log_likelihood__i",)
- supported_methods = [*supported_methods_1arg, *supported_methods_2args]
- bad_methods = [method for method in methods if method not in supported_methods]
- if bad_methods:
- raise ValueError(
- f"Not all method(s) in {bad_methods} supported. "
- f"Supported methods in SamplingWrapper subclasses are:{supported_methods}"
- )
-
- not_implemented = []
- for method in methods:
- if method in supported_methods_1arg:
- if self._check_method_is_implemented(method, 1):
- continue
- not_implemented.append(method)
- elif method in supported_methods_2args:
- if self._check_method_is_implemented(method, 1, 1):
- continue
- not_implemented.append(method)
- return not_implemented
diff --git a/arviz/wrappers/wrap_pymc.py b/arviz/wrappers/wrap_pymc.py
deleted file mode 100644
index 28f40de4ec..0000000000
--- a/arviz/wrappers/wrap_pymc.py
+++ /dev/null
@@ -1,36 +0,0 @@
-# pylint: disable=arguments-differ
-"""Base class for PyMC interface wrappers."""
-from .base import SamplingWrapper
-
-
-# pylint: disable=abstract-method
-class PyMCSamplingWrapper(SamplingWrapper):
- """PyMC (4.0+) sampling wrapper base class.
-
- See the documentation on :class:`~arviz.SamplingWrapper` for a more detailed
- description. An example of ``PyMCSamplingWrapper`` usage can be found
- in the :ref:`pymc_refitting` notebook.
-
- Warnings
- --------
- Sampling wrappers are an experimental feature in a very early stage. Please use them
- with caution.
- """
-
- def sample(self, modified_observed_data):
- """Update data and sample model on modified_observed_data."""
- import pymc # pylint: disable=import-error
-
- with self.model:
- pymc.set_data(modified_observed_data)
- idata = pymc.sample(
- **self.sample_kwargs,
- )
- return idata
-
- def get_inference_data(self, fitted_model):
- """Return sampling result without modifying.
-
- PyMC sampling already returns and InferenceData object.
- """
- return fitted_model
diff --git a/arviz/wrappers/wrap_stan.py b/arviz/wrappers/wrap_stan.py
deleted file mode 100644
index 08f6961a6f..0000000000
--- a/arviz/wrappers/wrap_stan.py
+++ /dev/null
@@ -1,148 +0,0 @@
-# pylint: disable=arguments-differ
-"""Base class for Stan interface wrappers."""
-from typing import Union
-
-from ..data import from_cmdstanpy, from_pystan
-from .base import SamplingWrapper
-
-
-# pylint: disable=abstract-method
-class StanSamplingWrapper(SamplingWrapper):
- """Stan sampling wrapper base class.
-
- See the documentation on :class:`~arviz.SamplingWrapper` for a more detailed
- description. An example of ``PyStanSamplingWrapper`` usage can be found
- in the :ref:`pystan_refitting` notebook. For usage examples of other wrappers
- see the user guide pages on :ref:`wrapper_guide`.
-
- Warnings
- --------
- Sampling wrappers are an experimental feature in a very early stage. Please use them
- with caution.
-
- See Also
- --------
- SamplingWrapper
- """
-
- def sel_observations(self, idx):
- """Select a subset of the observations in idata_orig.
-
- **Not implemented**: This method must be implemented on a model basis.
- It is documented here to show its format and call signature.
-
- Parameters
- ----------
- idx
- Indexes to separate from the rest of the observed data.
-
- Returns
- -------
- modified_observed_data : dict
- Dictionary containing both excluded and included data but properly divided
- in the different keys. Passed to ``data`` argument of ``model.sampling``.
- excluded_observed_data : str
- Variable name containing the pointwise log likelihood data of the excluded
- data. As PyStan cannot call C++ functions and log_likelihood__i is already
- calculated *during* the simulation, instead of the value on which to evaluate
- the likelihood, ``log_likelihood__i`` expects a string so it can extract the
- corresponding data from the InferenceData object.
- """
- raise NotImplementedError("sel_observations must be implemented on a model basis")
-
- def get_inference_data(self, fitted_model): # pylint: disable=arguments-renamed
- """Convert the fit object returned by ``self.sample`` to InferenceData."""
- if fitted_model.__class__.__name__ == "CmdStanMCMC":
- idata = from_cmdstanpy(posterior=fitted_model, **self.idata_kwargs)
- else:
- idata = from_pystan(posterior=fitted_model, **self.idata_kwargs)
- return idata
-
- def log_likelihood__i(self, excluded_obs, idata__i):
- """Retrieve the log likelihood of the excluded observations from ``idata__i``."""
- return idata__i.log_likelihood[excluded_obs]
-
-
-class PyStan2SamplingWrapper(StanSamplingWrapper):
- """PyStan (2.x) sampling wrapper base class.
-
- See the documentation on :class:`~arviz.SamplingWrapper` for a more detailed
- description. An example of ``PyStanSamplingWrapper`` usage can be found
- in the :ref:`pystan_refitting` notebook. For usage examples of other wrappers
- see the user guide pages on :ref:`wrapper_guide`.
-
- Warnings
- --------
- Sampling wrappers are an experimental feature in a very early stage. Please use them
- with caution.
-
- See Also
- --------
- SamplingWrapper
- """
-
- def sample(self, modified_observed_data):
- """Resample the PyStan model stored in self.model on modified_observed_data."""
- fit = self.model.sampling(data=modified_observed_data, **self.sample_kwargs)
- return fit
-
-
-class PyStanSamplingWrapper(StanSamplingWrapper):
- """PyStan (3.0+) sampling wrapper base class.
-
- See the documentation on :class:`~arviz.SamplingWrapper` for a more detailed
- description. An example of ``PyStanSamplingWrapper`` usage can be found
- in the :ref:`pystan_refitting` notebook.
-
- Warnings
- --------
- Sampling wrappers are an experimental feature in a very early stage. Please use them
- with caution.
- """
-
- def sample(self, modified_observed_data):
- """Rebuild and resample the PyStan model on modified_observed_data."""
- import stan # pylint: disable=import-error,import-outside-toplevel
-
- self.model: Union[str, stan.Model]
- if isinstance(self.model, str):
- program_code = self.model
- else:
- program_code = self.model.program_code
- self.model = stan.build(program_code, data=modified_observed_data)
- fit = self.model.sample(**self.sample_kwargs)
- return fit
-
-
-class CmdStanPySamplingWrapper(StanSamplingWrapper):
- """CmdStanPy sampling wrapper base class.
-
- See the documentation on :class:`~arviz.SamplingWrapper` for a more detailed
- description. An example of ``CmdStanPySamplingWrapper`` usage can be found
- in the :ref:`cmdstanpy_refitting` notebook.
-
- Warnings
- --------
- Sampling wrappers are an experimental feature in a very early stage. Please use them
- with caution.
- """
-
- def __init__(self, data_file, **kwargs):
- """Initialize the CmdStanPySamplingWrapper.
-
- Parameters
- ----------
- data_file : str
- Filename on which to store the data for every refit.
- It's contents will be overwritten.
- """
- super().__init__(**kwargs)
- self.data_file = data_file
-
- def sample(self, modified_observed_data):
- """Resample cmdstanpy model on modified_observed_data."""
- from cmdstanpy import write_stan_json
-
- write_stan_json(self.data_file, modified_observed_data)
- fit = self.model.sample(**{**self.sample_kwargs, "data": self.data_file})
- return fit
diff --git a/arvizrc.template b/arvizrc.template
deleted file mode 100644
index 47ff2e5ab6..0000000000
--- a/arvizrc.template
+++ /dev/null
@@ -1,55 +0,0 @@
-#### ArviZ rcParams template ####
-### DATA ###
-# rcParams related with data loading related functions
-data.http_protocol : https # protocol for remote dataset load,
- # must be either http or https
-data.index_origin : 0 # index origin, must be either 0 or 1
-data.load : lazy # Sets the default data loading mode.
- # "lazy" stands for xarray lazy loading,
- # "eager" loads all datasets into memory
-data.log_likelihood : true # save pointwise log likelihood values, one of "true", "false"
-data.metagroups : {
- posterior_groups: posterior, posterior_predictive, sample_stats, log_likelihood
- prior_groups: prior, prior_predictive, sample_stats_prior
- posterior_groups_warmup: _warmup_posterior, _warmup_posterior_predictive, _warmup_sample_stats
- latent_vars: posterior, prior
- observed_vars: posterior_predictive, observed_data, prior_predictive
-}
-data.save_warmup : false # save warmup iterations, one of "true", "false"
-
-### PLOT ###
-# rcParams related with plotting functions
-plot.backend : matplotlib # One of "bokeh", "matplotlib"
-plot.density_kind : kde # One of "kde", "hist"
-plot.max_subplots : 40 # Maximum number of subplots.
-plot.point_estimate : mean # One of "mean", "median", "mode" or "None"
-
-# bokeh specific rcParams
-plot.bokeh.bounds_x_range : auto # either "auto", "None" or tuple of size 2
-plot.bokeh.bounds_y_range : auto # either "auto", "None" or tuple of size 2
-plot.bokeh.figure.dpi : 60 # dots (pixels) per inch
-plot.bokeh.figure.height : 500 # num of pixels
-plot.bokeh.figure.width : 500 # num of pixels
-plot.bokeh.layout.order : default # Select subplot structure for bokeh. One of "default", "column", "row", "square", "square_trimmed"
- # or "Ncolumn" ("Nrow") where N is an integer number of columns (rows), e.g. "4row" means 4 rows
-plot.bokeh.layout.sizing_mode: fixed # Responsive layout. One of "fixed",
- # "stretch_width", "stretch_height", "stretch_both",
- # "scale_width", "scale_height", "scale_both"
-plot.bokeh.layout.toolbar_location : above # Location for toolbar on layouts. "None" will hide the toolbar.
- # One of "above", "below", "left", "right".
-plot.bokeh.marker : cross # specify the marker type used to plot
-plot.bokeh.output_backend : webgl # one of "canvas", "svg", "webgl"
-plot.bokeh.show : true # call bokeh.plotting.show for figure or grid of figures. One of "true", "false"
-plot.bokeh.tools : reset,pan,box_zoom,wheel_zoom,lasso_select,undo,save,hover
- # pan,box_zoom,wheel_zoom,box_select,lasso_select,undo,redo,reset,save,hover
-
-# matplotlib specific rcParams
-plot.matplotlib.show : false # call plt.show. One of "true", "false"
-
-### STATS ###
-# rcParams related with statistical and diagnostic functions
-stats.ci_prob : 0.94 # Friendly reminder of the arbitrary nature of commonly used values like 95%
-stats.information_criterion : loo # One of "loo", "waic"
-stats.ic_compare_method : stacking # One of "stacking", "bb-pseudo-bma", "pseudo-bma"
-stats.ic_pointwise : true # One of "true", "false"
-stats.ic_scale : log # One of "deviance", "log", "negative_log"
diff --git a/asv_benchmarks/asv.conf.json b/asv_benchmarks/asv.conf.json
deleted file mode 100644
index 4d9ea11d71..0000000000
--- a/asv_benchmarks/asv.conf.json
+++ /dev/null
@@ -1,133 +0,0 @@
-{
- // The version of the config file format. Do not change, unless
- // you know what you are doing.
- "version": 1,
-
- // The name of the project being benchmarked
- "project": "arviz",
-
- // The project's homepage
- "project_url": "https://python.arviz.org/",
-
- // The URL or local path of the source code repository for the
- // project being benchmarked
- "repo": "..",
-
- // The Python project's subdirectory in your repo. If missing or
- // the empty string, the project is assumed to be located at the root
- // of the repository.
- // "repo_subdir": "",
-
-
-
- // List of branches to benchmark.
- // (for git) or "default" (for mercurial).
- "branches": ["main"],
-
- // The DVCS being used. If not set, it will be automatically
- // determined from "repo" by looking at the protocol in the URL
- // (if remote), or by looking for special directories, such as
- // ".git" (if local).
- "dvcs": "git",
-
- // The tool to use to create environments. May be "conda",
- // "virtualenv" or other value depending on the plugins in use.
- // If missing or the empty string, the tool will be automatically
- // determined by looking for tools on the PATH environment
- // variable.
- "environment_type": "virtualenv",
-
- // The command to run to build the project.
- // copied from https://github.com/sympy/sympy/issues/26239 to fix the libmamba issue
- "build_command": [
- "python -m pip install build",
- "python -m build --wheel -o {build_cache_dir} {build_dir}"
- ],
-
- // timeout in seconds for installing any dependencies in environment
- // defaults to 10 min
- //"install_timeout": 600,
-
- // the base URL to show a commit for the project.
- "show_commit_url": "https://github.com/arviz-devs/arviz/commit/",
-
- // The Pythons you'd like to test against. If not provided, defaults
- // to the current version of Python used to run `asv`.
- // "pythons": ["3.10"],
-
- // The list of conda channel names to be searched for benchmark
- // dependency packages in the specified order
- // "conda_channels": ["conda-forge", "defaults",],
-
- // The matrix of dependencies to test. Each key is the name of a
- // package (in PyPI) and the values are version numbers. An empty
- // list or empty string indicates to just test against the default
- // (latest) version. null indicates that the package is to not be
- // installed. If the package to be tested is only available from
- // PyPi, and the 'environment_type' is conda, then you can preface
- // the package name by 'pip+', and the package will be installed via
- // pip (with all the conda available packages installed first,
- // followed by the pip installed packages).
- //
- "matrix": {
- "numba": [],
- },
-
- // Combinations of libraries/python versions can be excluded/included
- // from the set to test. Each entry is a dictionary containing additional
- // key-value pairs to include/exclude.
- //
- // An exclude entry excludes entries where all values match. The
- // values are regexps that should match the whole string.
- //
- // An include entry adds an environment. Only the packages listed
- // are installed. The 'python' key is required. The exclude rules
- // do not apply to includes.
- //
- // In addition to package names, the following keys are available:
- //
- // - python
- // Python version, as in the *pythons* variable above.
- // - environment_type
- // Environment type, as above.
- // - sys_platform
- // Platform, as in sys.platform. Possible values for the common
- // cases: 'linux2', 'win32', 'cygwin', 'darwin'.
- //
- // "exclude": [
- // {"python": "3.2", "sys_platform": "win32"}, // skip py3.2 on windows
- // {"environment_type": "conda", "six": null}, // don't run without six on conda
- // ],
- //
- // "include": [
- // // additional env for python2.7
- // {"python": "2.7", "numpy": "1.8"},
- // // additional env if run on windows+conda
- // {"platform": "win32", "environment_type": "conda", "python": "2.7", "libpython": ""},
- // ],
-
- // The directory (relative to the current directory) that benchmarks are
- // stored in. If not provided, defaults to "benchmarks"
- // "benchmark_dir": "benchmarks",
-
- // The directory (relative to the current directory) to cache the Python
- // environments in. If not provided, defaults to "env"
- "env_dir": ".asv/env",
-
- // The directory (relative to the current directory) that raw benchmark
- // results are stored in. If not provided, defaults to "results".
- "results_dir": ".asv/results",
-
- // The directory (relative to the current directory) that the html tree
- // should be written to. If not provided, defaults to "html".
- "html_dir": ".asv/html",
-
- // The number of characters to retain in the commit hashes.
- "hash_length": 8,
-
- // `asv` will cache results of the recent builds in each
- // environment, making them faster to install next time. This is
- // the number of builds to keep, per environment.
- "build_cache_size": 2,
-
-}
diff --git a/asv_benchmarks/benchmarks/__init__.py b/asv_benchmarks/benchmarks/__init__.py
deleted file mode 100644
index e69de29bb2..0000000000
diff --git a/asv_benchmarks/benchmarks/benchmarks.py b/asv_benchmarks/benchmarks/benchmarks.py
deleted file mode 100644
index f8a82242b5..0000000000
--- a/asv_benchmarks/benchmarks/benchmarks.py
+++ /dev/null
@@ -1,106 +0,0 @@
-# Write the benchmarking functions here.
-# See "Writing benchmarks" in the airspeed velocity docs for more information.
-# https://asv.readthedocs.io/en/stable/
-import numpy as np
-from scipy.stats import circstd
-
-import arviz as az
-from arviz.stats.density_utils import _fast_kde_2d, histogram, kde
-from arviz.stats.stats_utils import _circular_standard_deviation, stats_variance_2d
-
-
-class Hist:
- params = (True, False)
- param_names = ("Numba",)
-
- def setup(self, numba_flag):
- self.data = np.random.rand(10000, 1000)
- if numba_flag:
- az.Numba.enable_numba()
- else:
- az.Numba.disable_numba()
-
- def time_histogram(self, numba_flag):
- histogram(self.data, bins=100)
-
-
-class Variance:
- params = (True, False)
- param_names = ("Numba",)
-
- def setup(self, numba_flag):
- self.data = np.random.rand(10000, 1000)
- if numba_flag:
- az.Numba.enable_numba()
- else:
- az.Numba.disable_numba()
-
- def time_variance_2d(self, numba_flag):
- stats_variance_2d(self.data)
-
-
-class CircStd:
- params = (True, False)
- param_names = ("Numba",)
-
- def setup(self, numba_flag):
- self.data = np.random.randn(10000, 1000)
- if numba_flag:
- self.circstd = _circular_standard_deviation
- else:
- self.circstd = circstd
-
- def time_circ_std(self, numba_flag):
- self.circstd(self.data)
-
-
-class Kde_1d:
- params = [(True, False), (10**5, 10**6, 10**7)]
- param_names = ("Numba", "n")
-
- def setup(self, numba_flag, n):
- self.x = np.random.randn(n // 10, 10)
- if numba_flag:
- az.Numba.enable_numba()
- else:
- az.Numba.disable_numba()
-
- def time_fast_kde_normal(self, numba_flag, n):
- kde(self.x)
-
-
-class Fast_KDE_2d:
- params = [(True, False), ((100, 10**4), (10**4, 100), (1000, 1000))]
- param_names = ("Numba", "shape")
-
- def setup(self, numba_flag, shape):
- self.x = np.random.randn(*shape)
- self.y = np.random.randn(*shape)
- if numba_flag:
- az.Numba.enable_numba()
- else:
- az.Numba.disable_numba()
-
- def time_fast_kde_2d(self, numba_flag, shape):
- _fast_kde_2d(self.x, self.y)
-
-
-class Atleast_Nd:
- params = ("az.utils", "numpy")
- param_names = ("source",)
-
- def setup(self, source):
- self.data = np.random.randn(100000)
- self.x = np.random.randn(100000).tolist()
- if source == "az.utils":
- self.atleast_2d = az.utils.two_de
- self.atleast_1d = az.utils.one_de
- else:
- self.atleast_2d = np.atleast_2d
- self.atleast_1d = np.atleast_1d
-
- def time_atleast_2d_array(self, source):
- self.atleast_2d(self.data)
-
- def time_atleast_1d(self, source):
- self.atleast_1d(self.x)
diff --git a/azure-pipelines.yml b/azure-pipelines.yml
deleted file mode 100644
index 94bb16a5ad..0000000000
--- a/azure-pipelines.yml
+++ /dev/null
@@ -1,23 +0,0 @@
-# Python package
-# Create and test a Python package on multiple Python versions.
-# Add steps that analyze code, save the dist with the build record, publish to a PyPI-compatible index, and more:
-# https://docs.microsoft.com/azure/devops/pipelines/languages/python
-# -*- mode: yaml -*-
-trigger:
- branches:
- include:
- - main
- tags:
- include:
- - '*'
-
-pr:
- branches:
- include:
- - main
-
-jobs:
- - template: .azure-pipelines/azure-pipelines-base.yml
- - template: .azure-pipelines/azure-pipelines-external.yml
- - template: .azure-pipelines/azure-pipelines-benchmarks.yml
- - template: .azure-pipelines/azure-pipelines-wheel.yml
diff --git a/codecov.yml b/codecov.yml
deleted file mode 100644
index 0e7e8464fe..0000000000
--- a/codecov.yml
+++ /dev/null
@@ -1,22 +0,0 @@
-ignore:
- - arviz/tests/
-
-codecov:
- notify:
- after_n_builds: 6
-
-comment:
- behavior: default
- branches:
- - "main"
-
-coverage:
- status:
- project:
- default:
- target: auto
- threshold: 2%
-
- patch:
- default:
- target: 75%
diff --git a/doc/_templates/autosummary/class.rst b/doc/_templates/autosummary/class.rst
deleted file mode 100644
index 7f6f73e56b..0000000000
--- a/doc/_templates/autosummary/class.rst
+++ /dev/null
@@ -1,30 +0,0 @@
-{{ fullname | escape | underline}}
-
-.. currentmodule:: {{ module }}
-
-.. autoclass:: {{ objname }}
-
- {% block methods %}
- {% if methods %}
-
- .. rubric:: Methods
-
- .. autosummary::
- :toctree:
-
- {% for item in methods %}
- {{ objname }}.{{ item }}
- {%- endfor %}
- {% endif %}
- {% endblock %}
-
- {% block attributes %}
- {% if attributes %}
- .. rubric:: Attributes
-
- .. autosummary::
- {% for item in attributes %}
- ~{{ name }}.{{ item }}
- {%- endfor %}
- {% endif %}
- {% endblock %}
diff --git a/doc/_templates/class_no_members.rst b/doc/_templates/class_no_members.rst
deleted file mode 100644
index 6440e7018e..0000000000
--- a/doc/_templates/class_no_members.rst
+++ /dev/null
@@ -1,30 +0,0 @@
-{{ fullname | escape | underline}}
-
-.. currentmodule:: {{ module }}
-
-.. autoclass:: {{ objname }}
-
- {% block methods %}
- {% if methods %}
-
- .. rubric:: Methods
-
- .. autosummary::
- {% for item in methods %}
- {% if item != "__init__" %}
- {{ item }}
- {% endif %}
- {%- endfor %}
- {% endif %}
- {% endblock %}
-
- {% block attributes %}
- {% if attributes %}
- .. rubric:: Attributes
-
- .. autosummary::
- {% for item in attributes %}
- ~{{ name }}.{{ item }}
- {%- endfor %}
- {% endif %}
- {% endblock %}
diff --git a/doc/source/api/data.rst b/doc/source/api/data.rst
deleted file mode 100644
index c27650cb0d..0000000000
--- a/doc/source/api/data.rst
+++ /dev/null
@@ -1,60 +0,0 @@
-.. currentmodule:: arviz
-
-.. _data_api:
-
-Data
-----
-
-Inference library converters
-............................
-
-.. autosummary::
- :toctree: generated/
-
- from_beanmachine
- from_cmdstan
- from_cmdstanpy
- from_emcee
- from_numpyro
- from_pyjags
- from_pyro
- from_pystan
-
-
-IO / General conversion
-.......................
-
-.. autosummary::
- :toctree: generated/
-
- convert_to_inference_data
- convert_to_dataset
- dict_to_dataset
- from_datatree
- from_dict
- from_json
- from_netcdf
- to_datatree
- to_json
- to_netcdf
- from_zarr
- to_zarr
-
-
-General functions
-.................
-
-.. autosummary::
- :toctree: generated/
-
- concat
- extract
-
-Data examples
-.............
-
-.. autosummary::
- :toctree: generated/
-
- list_datasets
- load_arviz_data
diff --git a/doc/source/api/diagnostics.rst b/doc/source/api/diagnostics.rst
deleted file mode 100644
index 7b05191ce7..0000000000
--- a/doc/source/api/diagnostics.rst
+++ /dev/null
@@ -1,15 +0,0 @@
-.. currentmodule:: arviz
-
-.. _diagnostics_api:
-
-Diagnostics
------------
-
-.. autosummary::
- :toctree: generated/
-
- bfmi
- ess
- rhat
- mcse
- psens
diff --git a/doc/source/api/index.rst b/doc/source/api/index.rst
deleted file mode 100644
index f33090ba4a..0000000000
--- a/doc/source/api/index.rst
+++ /dev/null
@@ -1,23 +0,0 @@
-.. currentmodule:: arviz
-
-.. _api:
-
-API Reference
-=============
-
-
-.. toctree::
- :maxdepth: 2
-
- plots
- stats
- diagnostics
- stats_utils
- data
- inference_data
- plot_utils
- utils
- rcparams
- preview
- wrappers
- stats_refitting
diff --git a/doc/source/api/inference_data.rst b/doc/source/api/inference_data.rst
deleted file mode 100644
index 74a8480c21..0000000000
--- a/doc/source/api/inference_data.rst
+++ /dev/null
@@ -1,102 +0,0 @@
-.. currentmodule:: arviz
-
-.. _idata_api:
-
-InferenceData
--------------
-
-Constructor
-...........
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData
-
-Attributes
-..........
-``InferenceData`` objects store :class:`xarray:xarray.Dataset` as attributes.
-The :ref:`schema` contains the guidance related to these attributes.
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.get_index
-
-IO / Conversion
-...............
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.to_dataframe
- InferenceData.to_json
- InferenceData.from_netcdf
- InferenceData.to_netcdf
- InferenceData.from_zarr
- InferenceData.to_zarr
- InferenceData.chunk
- InferenceData.close
- InferenceData.compute
- InferenceData.load
- InferenceData.persist
- InferenceData.unify_chunks
-
-Dictionary interface
-....................
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.groups
- InferenceData.items
- InferenceData.values
-
-InferenceData contents
-......................
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.add_groups
- InferenceData.extend
- InferenceData.assign
- InferenceData.assign_coords
- InferenceData.rename
- InferenceData.rename_dims
- InferenceData.set_coords
- InferenceData.set_index
-
-Indexing
-........
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.isel
- InferenceData.sel
- InferenceData.reset_index
-
-Computation
-...........
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.map
- InferenceData.cumsum
- InferenceData.max
- InferenceData.mean
- InferenceData.median
- InferenceData.min
- InferenceData.quantile
- InferenceData.sum
-
-Reshaping and reorganizing
-..........................
-
-.. autosummary::
- :toctree: generated/
-
- InferenceData.stack
- InferenceData.unstack
diff --git a/doc/source/api/plot_utils.md b/doc/source/api/plot_utils.md
deleted file mode 100644
index d12a8f5601..0000000000
--- a/doc/source/api/plot_utils.md
+++ /dev/null
@@ -1,44 +0,0 @@
-```{eval-rst}
-.. currentmodule:: arviz.labels
-```
-# Plot utils
-
-(labeller_api)=
-## Labellers
-See also the {ref}`label_guide`
-
-```{eval-rst}
-.. autosummary::
- :toctree: generated/
-
- BaseLabeller
- DimCoordLabeller
- IdxLabeller
- DimIdxLabeller
- MapLabeller
- NoModelLabeller
- NoVarLabeller
-```
-
-## Labeling utils
-
-```{eval-rst}
-.. autosummary::
- :toctree: generated/
-
- mix_labellers
-```
-
-## Xarray utils
-Low level functions to iterate over xarray objects.
-
-```{eval-rst}
-.. currentmodule:: arviz.sel_utils
-
-.. autosummary::
- :toctree: generated/
-
- xarray_sel_iter
- xarray_var_iter
- xarray_to_ndarray
-```
diff --git a/doc/source/api/plots.rst b/doc/source/api/plots.rst
deleted file mode 100644
index 0f9bb6af86..0000000000
--- a/doc/source/api/plots.rst
+++ /dev/null
@@ -1,38 +0,0 @@
-.. currentmodule:: arviz
-
-.. _plot_api:
-
-Plots
------
-
-.. autosummary::
- :toctree: generated/
-
- plot_autocorr
- plot_bf
- plot_bpv
- plot_compare
- plot_density
- plot_dist
- plot_dist_comparison
- plot_dot
- plot_ecdf
- plot_elpd
- plot_energy
- plot_ess
- plot_forest
- plot_hdi
- plot_kde
- plot_khat
- plot_loo_pit
- plot_lm
- plot_mcse
- plot_pair
- plot_parallel
- plot_posterior
- plot_ppc
- plot_rank
- plot_separation
- plot_trace
- plot_ts
- plot_violin
diff --git a/doc/source/api/preview.md b/doc/source/api/preview.md
deleted file mode 100644
index 7dc62384c5..0000000000
--- a/doc/source/api/preview.md
+++ /dev/null
@@ -1,23 +0,0 @@
-(preview_api)=
-
-# Preview
-
-:::{py:module} arviz.preview
-This module gives access to upcoming refactored features by exposing
-all objects in [arviz-base](https://arviz-base.readthedocs.io/en/latest/),
-[arviz-stats](https://arviz-stats.readthedocs.io/en/latest/) and
-[arviz-plots](https://arviz-plots.readthedocs.io/en/latest/)
-under a single namespace: `arviz.preview`.
-
-In addition, there is also an `arviz.preview.info` to check availability
-of the different sub-libraries.
-:::
-
-
-:::{seealso}
-* Introduction to Exploratory Analysis of Bayesian Models and Bayesian workflow
- through [arviz.preview](https://arviz-devs.github.io/EABM/)
-* The {ref}`migration_guide` introduces the new arviz-xyz libraries through
- ``arviz.preview`` focusing on the differences with current ArviZ,
- the reasons behind them and what new features can be unlocked through these changes.
-:::
diff --git a/doc/source/api/rcparams.rst b/doc/source/api/rcparams.rst
deleted file mode 100644
index f486dfb39e..0000000000
--- a/doc/source/api/rcparams.rst
+++ /dev/null
@@ -1,10 +0,0 @@
-.. currentmodule:: arviz
-
-rcParams
---------
-
-.. autosummary::
- :toctree: generated/
- :template: class_no_members.rst
-
- rc_context
diff --git a/doc/source/api/stats.rst b/doc/source/api/stats.rst
deleted file mode 100644
index e08dd31cda..0000000000
--- a/doc/source/api/stats.rst
+++ /dev/null
@@ -1,20 +0,0 @@
-.. currentmodule:: arviz
-
-.. _stats_api:
-
-Stats
------
-
-.. autosummary::
- :toctree: generated/
-
- apply_test_function
- compare
- hdi
- kde
- loo
- loo_pit
- psislw
- r2_score
- summary
- waic
diff --git a/doc/source/api/stats_refitting.rst b/doc/source/api/stats_refitting.rst
deleted file mode 100644
index 0905632042..0000000000
--- a/doc/source/api/stats_refitting.rst
+++ /dev/null
@@ -1,12 +0,0 @@
-.. currentmodule:: arviz
-
-.. _stats_refit_api:
-
-Stats (requiring refitting)
----------------------------
-Experimental feature
-
-.. autosummary::
- :toctree: generated/
-
- reloo
diff --git a/doc/source/api/stats_utils.rst b/doc/source/api/stats_utils.rst
deleted file mode 100644
index 0fca50384a..0000000000
--- a/doc/source/api/stats_utils.rst
+++ /dev/null
@@ -1,15 +0,0 @@
-.. currentmodule:: arviz
-
-.. _stats_utils_api:
-
-Stats utils
------------
-
-.. autosummary::
- :toctree: generated/
-
- autocov
- autocorr
- make_ufunc
- smooth_data
- wrap_xarray_ufunc
diff --git a/doc/source/api/utils.rst b/doc/source/api/utils.rst
deleted file mode 100644
index 31327669e0..0000000000
--- a/doc/source/api/utils.rst
+++ /dev/null
@@ -1,36 +0,0 @@
-.. currentmodule:: arviz
-
-Utils
------
-
-Computing utils
-...............
-
-.. autosummary::
- :toctree: generated/
- :template: class_no_members.rst
-
- Numba
- Dask
-
-Bokeh utils
-...........
-
-.. autosummary::
- :toctree: generated/
-
- ColumnDataSource
- create_layout
- output_notebook
- output_file
- show_layout
- to_cds
-
-Matplotlib utils
-................
-
-.. autosummary::
- :toctree: generated/
- :template: class_no_members.rst
-
- interactive_backend
diff --git a/doc/source/api/wrappers.rst b/doc/source/api/wrappers.rst
deleted file mode 100644
index 6015265efd..0000000000
--- a/doc/source/api/wrappers.rst
+++ /dev/null
@@ -1,16 +0,0 @@
-.. currentmodule:: arviz
-
-.. _wrappers_api:
-
-Wrappers
---------
-Experimental feature
-
-.. autosummary::
- :toctree: generated/
-
- SamplingWrapper
- CmdStanPySamplingWrapper
- PyMCSamplingWrapper
- PyStanSamplingWrapper
- PyStan2SamplingWrapper
diff --git a/doc/source/getting_started/ConversionGuideEmcee.ipynb b/doc/source/getting_started/ConversionGuideEmcee.ipynb
deleted file mode 100644
index 929a4b2fd6..0000000000
--- a/doc/source/getting_started/ConversionGuideEmcee.ipynb
+++ /dev/null
@@ -1,10095 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "id": "a641832b",
- "metadata": {},
- "source": [
- "(emcee_conversion)=\n",
- "# Converting emcee objects to InferenceData\n",
- "\n",
- "{class}`~arviz.InferenceData` is the central data format for ArviZ. `InferenceData` itself is just a container that maintains references to one or more {class}`xarray.Dataset`. \n",
- "\n",
- "Below are various ways to generate an `InferenceData` from emcee objects."
- ]
- },
- {
- "cell_type": "markdown",
- "id": "279a434d",
- "metadata": {},
- "source": [
- "```{seealso}\n",
- "\n",
- "- Conversion from Python, numpy or pandas objects\n",
- "- {ref}`xarray_for_arviz` for an overview of `InferenceData` and its role within ArviZ. \n",
- "- {ref}`schema` describes the structure of `InferenceData` objects and the assumptions made by ArviZ to ease your exploratory analysis of Bayesian models.\n",
- "```"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "b702e7fd",
- "metadata": {},
- "source": [
- "We will start by importing the required packages and defining the model. The famous 8 school model."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 1,
- "id": "87f7958f",
- "metadata": {},
- "outputs": [],
- "source": [
- "import arviz as az\n",
- "import numpy as np\n",
- "import emcee"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 2,
- "id": "9bdd7bbc",
- "metadata": {},
- "outputs": [],
- "source": [
- "az.style.use(\"arviz-darkgrid\")"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 3,
- "id": "7e9a05da",
- "metadata": {},
- "outputs": [],
- "source": [
- "J = 8\n",
- "y_obs = np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0])\n",
- "sigma = np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0])"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 4,
- "id": "1cd28960",
- "metadata": {},
- "outputs": [],
- "source": [
- "def log_prior_8school(theta):\n",
- " mu, tau, eta = theta[0], theta[1], theta[2:]\n",
- " # Half-cauchy prior, hwhm=25\n",
- " if tau < 0:\n",
- " return -np.inf\n",
- " prior_tau = -np.log(tau**2 + 25**2)\n",
- " prior_mu = -((mu / 10) ** 2) # normal prior, loc=0, scale=10\n",
- " prior_eta = -np.sum(eta**2) # normal prior, loc=0, scale=1\n",
- " return prior_mu + prior_tau + prior_eta\n",
- "\n",
- "\n",
- "def log_likelihood_8school(theta, y, s):\n",
- " mu, tau, eta = theta[0], theta[1], theta[2:]\n",
- " return -(((mu + tau * eta - y) / s) ** 2)\n",
- "\n",
- "\n",
- "def lnprob_8school(theta, y, s):\n",
- " prior = log_prior_8school(theta)\n",
- " like_vect = log_likelihood_8school(theta, y, s)\n",
- " like = np.sum(like_vect)\n",
- " return like + prior"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 5,
- "id": "cac78e4f",
- "metadata": {},
- "outputs": [],
- "source": [
- "nwalkers = 40 # called chains in ArviZ\n",
- "ndim = J + 2\n",
- "draws = 1500\n",
- "pos = np.random.normal(size=(nwalkers, ndim))\n",
- "pos[:, 1] = np.absolute(pos[:, 1])\n",
- "sampler = emcee.EnsembleSampler(nwalkers, ndim, lnprob_8school, args=(y_obs, sigma))\n",
- "sampler.run_mcmc(pos, draws);"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "cf6af8a4",
- "metadata": {},
- "source": [
- "## Manually set variable names\n",
- "This first example will show how to convert manually setting the variable names only, leaving everything else to ArviZ defaults."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 6,
- "id": "95f696a0",
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/html": [
- "\n",
- " \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " posterior \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 40, draw: 1500)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3 4 5 6 7 8 9 ... 30 31 32 33 34 35 36 37 38 39\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 ... 1493 1494 1495 1496 1497 1498 1499\n",
- "Data variables:\n",
- " mu (chain, draw) float64 0.6982 0.7962 0.8433 ... 5.763 5.763 5.029\n",
- " tau (chain, draw) float64 0.6679 0.7259 0.8075 ... 2.051 2.051 3.239\n",
- " eta0 (chain, draw) float64 0.08153 0.008519 0.007711 ... 0.4684 0.6057\n",
- " eta1 (chain, draw) float64 -0.5837 -0.6358 -0.828 ... 1.431 1.431 1.608\n",
- " eta2 (chain, draw) float64 0.104 -0.003427 0.08645 ... -1.056 -0.8344\n",
- " eta3 (chain, draw) float64 0.8693 1.196 1.423 ... -1.621 -1.621 -0.8859\n",
- " eta4 (chain, draw) float64 0.8211 1.27 1.324 ... -1.509 -1.509 -0.9923\n",
- " eta5 (chain, draw) float64 0.04491 0.2302 0.1735 ... -0.8137 -0.5359\n",
- " eta6 (chain, draw) float64 0.2983 0.1357 0.1385 ... -0.2085 0.0377\n",
- " eta7 (chain, draw) float64 -0.5895 -0.5165 -0.6091 ... 0.1594 -0.03057\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:14:53.861857\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 Dimensions:
Coordinates: (2)
Data variables: (10)
mu
(chain, draw)
float64
0.6982 0.7962 ... 5.763 5.029
array([[ 0.69824844, 0.79617544, 0.84330726, ..., 5.36725902,\n",
- " 5.36725902, 5.36725902],\n",
- " [ 0.11248859, 0.11248859, 0.06015108, ..., 6.26414247,\n",
- " 7.48213444, 7.62666694],\n",
- " [-0.93632231, -0.93632231, -0.88874485, ..., 2.07279112,\n",
- " 2.07279112, 2.07279112],\n",
- " ...,\n",
- " [-1.39513971, -0.6841303 , -0.22676674, ..., 8.03948904,\n",
- " 8.03948904, 8.03948904],\n",
- " [-0.64258473, -0.63895969, -0.27810694, ..., 1.28046414,\n",
- " -0.03145993, -0.03145993],\n",
- " [-1.51237728, -1.51237728, -1.51237728, ..., 5.76290275,\n",
- " 5.76290275, 5.02928256]]) tau
(chain, draw)
float64
0.6679 0.7259 ... 2.051 3.239
array([[ 0.66788403, 0.7259102 , 0.80752206, ..., 0.03694788,\n",
- " 0.03694788, 0.03694788],\n",
- " [ 0.3207948 , 0.3207948 , 0.41749554, ..., 9.79903119,\n",
- " 8.14156878, 7.60103129],\n",
- " [ 1.04038851, 1.04038851, 1.06008197, ..., 17.27429606,\n",
- " 17.27429606, 17.27429606],\n",
- " ...,\n",
- " [ 1.33245704, 1.06653867, 1.02533509, ..., 0.22325512,\n",
- " 0.22325512, 0.22325512],\n",
- " [ 0.53704382, 0.49084296, 0.82428818, ..., 0.97799322,\n",
- " 0.71121769, 0.71121769],\n",
- " [ 1.03024648, 1.03024648, 1.03024648, ..., 2.05085976,\n",
- " 2.05085976, 3.23924793]]) eta0
(chain, draw)
float64
0.08153 0.008519 ... 0.4684 0.6057
array([[ 0.08152575, 0.00851919, 0.00771088, ..., 0.01908609,\n",
- " 0.01908609, 0.01908609],\n",
- " [ 0.51822161, 0.51822161, 0.52702754, ..., 0.77482336,\n",
- " 1.00139478, 1.01300919],\n",
- " [ 1.96407299, 1.96407299, 1.82762146, ..., 0.81201598,\n",
- " 0.81201598, 0.81201598],\n",
- " ...,\n",
- " [ 0.54905919, -0.30758132, -0.15850033, ..., 0.71909529,\n",
- " 0.71909529, 0.71909529],\n",
- " [-1.49816062, -1.60204414, -1.26912917, ..., -0.63261196,\n",
- " -0.78396615, -0.78396615],\n",
- " [-0.40230539, -0.40230539, -0.40230539, ..., 0.46842652,\n",
- " 0.46842652, 0.60565958]]) eta1
(chain, draw)
float64
-0.5837 -0.6358 ... 1.431 1.608
array([[-0.58367651, -0.63579839, -0.82795929, ..., -0.33392221,\n",
- " -0.33392221, -0.33392221],\n",
- " [-0.27190443, -0.27190443, -0.82228464, ..., 0.36996327,\n",
- " 0.63805827, 0.42878518],\n",
- " [ 0.7449581 , 0.7449581 , 0.72617796, ..., 0.41748271,\n",
- " 0.41748271, 0.41748271],\n",
- " ...,\n",
- " [ 1.02197852, 0.96290899, 0.60247571, ..., 1.04108037,\n",
- " 1.04108037, 1.04108037],\n",
- " [ 0.34551004, 0.29163914, -0.10763165, ..., -0.32320034,\n",
- " -0.38804561, -0.38804561],\n",
- " [-0.34432128, -0.34432128, -0.34432128, ..., 1.43086564,\n",
- " 1.43086564, 1.60761732]]) eta2
(chain, draw)
float64
0.104 -0.003427 ... -1.056 -0.8344
array([[ 0.10398099, -0.00342714, 0.08644913, ..., 0.3755985 ,\n",
- " 0.3755985 , 0.3755985 ],\n",
- " [ 0.7464532 , 0.7464532 , 0.37312608, ..., -0.70063911,\n",
- " -0.71519927, -0.81143714],\n",
- " [-0.32280405, -0.32280405, -0.31178929, ..., -0.51019 ,\n",
- " -0.51019 , -0.51019 ],\n",
- " ...,\n",
- " [-0.45466237, -0.05838037, 0.03900794, ..., -0.21620162,\n",
- " -0.21620162, -0.21620162],\n",
- " [-2.04671119, -2.2202022 , -1.19514007, ..., 1.33819298,\n",
- " 1.50462748, 1.50462748],\n",
- " [-0.9050526 , -0.9050526 , -0.9050526 , ..., -1.05638496,\n",
- " -1.05638496, -0.83442841]]) eta3
(chain, draw)
float64
0.8693 1.196 ... -1.621 -0.8859
array([[ 0.8693095 , 1.19621798, 1.42303564, ..., -0.79560144,\n",
- " -0.79560144, -0.79560144],\n",
- " [-1.08612533, -1.08612533, -0.54359142, ..., 0.90278086,\n",
- " 1.15766589, 0.7120672 ],\n",
- " [ 1.39504785, 1.39504785, 1.31201871, ..., 0.22067313,\n",
- " 0.22067313, 0.22067313],\n",
- " ...,\n",
- " [-1.87925062, -0.21780186, -0.11415233, ..., 0.83981125,\n",
- " 0.83981125, 0.83981125],\n",
- " [ 1.20783543, 1.33222884, 1.14406311, ..., -0.01284912,\n",
- " -0.08905337, -0.08905337],\n",
- " [ 0.37776041, 0.37776041, 0.37776041, ..., -1.62086036,\n",
- " -1.62086036, -0.88594592]]) eta4
(chain, draw)
float64
0.8211 1.27 ... -1.509 -0.9923
array([[ 0.82105387, 1.26961709, 1.32416423, ..., -0.2459569 ,\n",
- " -0.2459569 , -0.2459569 ],\n",
- " [-1.86207063, -1.86207063, -1.49599093, ..., 0.06620745,\n",
- " 0.14848399, -0.07355801],\n",
- " [ 1.28605108, 1.28605108, 1.25958692, ..., -0.60792979,\n",
- " -0.60792979, -0.60792979],\n",
- " ...,\n",
- " [-1.18420667, -0.71923738, -0.27185226, ..., 0.13602594,\n",
- " 0.13602594, 0.13602594],\n",
- " [ 0.0369629 , 0.10294485, 0.43936142, ..., -0.62330586,\n",
- " -0.63818442, -0.63818442],\n",
- " [-0.12814047, -0.12814047, -0.12814047, ..., -1.50864077,\n",
- " -1.50864077, -0.99230636]]) eta5
(chain, draw)
float64
0.04491 0.2302 ... -0.8137 -0.5359
array([[ 0.04490954, 0.2302036 , 0.17352078, ..., 0.30174842,\n",
- " 0.30174842, 0.30174842],\n",
- " [-1.06344488, -1.06344488, -1.06039012, ..., -0.78676276,\n",
- " -1.00580536, -0.8994664 ],\n",
- " [-0.13577697, -0.13577697, -0.14314371, ..., 0.17122446,\n",
- " 0.17122446, 0.17122446],\n",
- " ...,\n",
- " [ 1.72646293, 0.49537014, 0.32919773, ..., -0.38252575,\n",
- " -0.38252575, -0.38252575],\n",
- " [-0.42622842, -0.50664213, 0.04164551, ..., -0.22083327,\n",
- " -0.23227815, -0.23227815],\n",
- " [ 0.00442761, 0.00442761, 0.00442761, ..., -0.81374118,\n",
- " -0.81374118, -0.53590256]]) eta6
(chain, draw)
float64
0.2983 0.1357 ... -0.2085 0.0377
array([[ 0.29826293, 0.13570644, 0.1384578 , ..., 0.76155516,\n",
- " 0.76155516, 0.76155516],\n",
- " [ 1.27061036, 1.27061036, 0.71765789, ..., 0.42466312,\n",
- " 0.15725957, 0.05649381],\n",
- " [-0.45382172, -0.45382172, -0.40167441, ..., 0.42766215,\n",
- " 0.42766215, 0.42766215],\n",
- " ...,\n",
- " [ 0.24977824, -0.1289273 , 0.09393249, ..., -0.21744701,\n",
- " -0.21744701, -0.21744701],\n",
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created_at : 2021-08-30T18:14:53.853598 arviz_version : 0.11.2 inference_library : emcee inference_library_version : 3.1.1 \n",
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\n",
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- " \n",
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\n",
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- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 6,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "# define variable names, it cannot be inferred from emcee\n",
- "var_names = [\"mu\", \"tau\"] + [\"eta{}\".format(i) for i in range(J)]\n",
- "idata1 = az.from_emcee(sampler, var_names=var_names)\n",
- "idata1"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "421a4564",
- "metadata": {},
- "source": [
- "ArviZ has stored the posterior variables with the provided names as expected, but it has also included other useful information in the `InferenceData` object. The log probability of each sample is stored in the `sample_stats` group under the name `lp` and all the arguments passed to the sampler as `args` have been saved in the `observed_data` group."
- ]
- },
- {
- "cell_type": "markdown",
- "id": "fd01d5ae",
- "metadata": {},
- "source": [
- "It can also be useful to perform a burn in cut to the MCMC samples (see :meth:`arviz.InferenceData.sel` for more details)"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 7,
- "id": "1f211e3e",
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created_at : 2021-08-30T18:14:53.853598 arviz_version : 0.11.2 inference_library : emcee inference_library_version : 3.1.1 \n",
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\n",
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- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 7,
- "metadata": {},
- "output_type": "execute_result"
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- "idata1.sel(draw=slice(100, None))"
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- "cell_type": "markdown",
- "id": "62846712",
- "metadata": {},
- "source": [
- "From an InferenceData object, ArviZ's native data structure, the {func}`posterior plot ` of a few variables can be done in one line:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 8,
- "id": "86aa367a",
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/plain": [
- "array([,\n",
- " ,\n",
- " ], dtype=object)"
- ]
- },
- "execution_count": 8,
- "metadata": {},
- "output_type": "execute_result"
- },
- {
- "data": {
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- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "az.plot_posterior(idata1, var_names=[\"mu\", \"tau\", \"eta4\"])"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "a338d42a",
- "metadata": {},
- "source": [
- "## Structuring the posterior as multidimensional variables"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "a0969993",
- "metadata": {},
- "source": [
- "This way of calling ``from_emcee`` stores each `eta` as a different variable, called `eta#`, \n",
- "however, they are in fact different dimensions of the same variable. \n",
- "This can be seen in the code of the likelihood and prior functions, where `theta` is unpacked as:\n",
- "\n",
- " mu, tau, eta = theta[0], theta[1], theta[2:]\n",
- " \n",
- "ArviZ has support for multidimensional variables, and there is a way to tell it how to split the variables like it was done in the likelihood and prior functions:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 9,
- "id": "bdb9ed86",
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/html": [
- "\n",
- " \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " posterior \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 40, draw: 1500, var_2_dim_0: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3 4 5 6 7 8 ... 31 32 33 34 35 36 37 38 39\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 ... 1494 1495 1496 1497 1498 1499\n",
- " * var_2_dim_0 (var_2_dim_0) int64 0 1 2 3 4 5 6 7\n",
- "Data variables:\n",
- " var_0 (chain, draw) float64 0.6982 0.7962 0.8433 ... 5.763 5.029\n",
- " var_1 (chain, draw) float64 0.6679 0.7259 0.8075 ... 2.051 3.239\n",
- " var_2 (chain, draw, var_2_dim_0) float64 0.08153 -0.5837 ... -0.03057\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:14:54.508656\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 Dimensions: chain : 40draw : 1500var_2_dim_0 : 8
Coordinates: (3)
Data variables: (3)
var_0
(chain, draw)
float64
0.6982 0.7962 ... 5.763 5.029
array([[ 0.69824844, 0.79617544, 0.84330726, ..., 5.36725902,\n",
- " 5.36725902, 5.36725902],\n",
- " [ 0.11248859, 0.11248859, 0.06015108, ..., 6.26414247,\n",
- " 7.48213444, 7.62666694],\n",
- " [-0.93632231, -0.93632231, -0.88874485, ..., 2.07279112,\n",
- " 2.07279112, 2.07279112],\n",
- " ...,\n",
- " [-1.39513971, -0.6841303 , -0.22676674, ..., 8.03948904,\n",
- " 8.03948904, 8.03948904],\n",
- " [-0.64258473, -0.63895969, -0.27810694, ..., 1.28046414,\n",
- " -0.03145993, -0.03145993],\n",
- " [-1.51237728, -1.51237728, -1.51237728, ..., 5.76290275,\n",
- " 5.76290275, 5.02928256]]) var_1
(chain, draw)
float64
0.6679 0.7259 ... 2.051 3.239
array([[ 0.66788403, 0.7259102 , 0.80752206, ..., 0.03694788,\n",
- " 0.03694788, 0.03694788],\n",
- " [ 0.3207948 , 0.3207948 , 0.41749554, ..., 9.79903119,\n",
- " 8.14156878, 7.60103129],\n",
- " [ 1.04038851, 1.04038851, 1.06008197, ..., 17.27429606,\n",
- " 17.27429606, 17.27429606],\n",
- " ...,\n",
- " [ 1.33245704, 1.06653867, 1.02533509, ..., 0.22325512,\n",
- " 0.22325512, 0.22325512],\n",
- " [ 0.53704382, 0.49084296, 0.82428818, ..., 0.97799322,\n",
- " 0.71121769, 0.71121769],\n",
- " [ 1.03024648, 1.03024648, 1.03024648, ..., 2.05085976,\n",
- " 2.05085976, 3.23924793]]) var_2
(chain, draw, var_2_dim_0)
float64
0.08153 -0.5837 ... 0.0377 -0.03057
array([[[ 0.08152575, -0.58367651, 0.10398099, ..., 0.04490954,\n",
- " 0.29826293, -0.58949077],\n",
- " [ 0.00851919, -0.63579839, -0.00342714, ..., 0.2302036 ,\n",
- " 0.13570644, -0.51653613],\n",
- " [ 0.00771088, -0.82795929, 0.08644913, ..., 0.17352078,\n",
- " 0.1384578 , -0.60913273],\n",
- " ...,\n",
- " [ 0.01908609, -0.33392221, 0.3755985 , ..., 0.30174842,\n",
- " 0.76155516, -0.28262954],\n",
- " [ 0.01908609, -0.33392221, 0.3755985 , ..., 0.30174842,\n",
- " 0.76155516, -0.28262954],\n",
- " [ 0.01908609, -0.33392221, 0.3755985 , ..., 0.30174842,\n",
- " 0.76155516, -0.28262954]],\n",
- "\n",
- " [[ 0.51822161, -0.27190443, 0.7464532 , ..., -1.06344488,\n",
- " 1.27061036, -1.02587602],\n",
- " [ 0.51822161, -0.27190443, 0.7464532 , ..., -1.06344488,\n",
- " 1.27061036, -1.02587602],\n",
- " [ 0.52702754, -0.82228464, 0.37312608, ..., -1.06039012,\n",
- " 0.71765789, -1.18220311],\n",
- "...\n",
- " [-0.63261196, -0.32320034, 1.33819298, ..., -0.22083327,\n",
- " -0.15337504, -0.8976637 ],\n",
- " [-0.78396615, -0.38804561, 1.50462748, ..., -0.23227815,\n",
- " -0.04459114, -0.91648287],\n",
- " [-0.78396615, -0.38804561, 1.50462748, ..., -0.23227815,\n",
- " -0.04459114, -0.91648287]],\n",
- "\n",
- " [[-0.40230539, -0.34432128, -0.9050526 , ..., 0.00442761,\n",
- " -0.1805794 , 1.80343844],\n",
- " [-0.40230539, -0.34432128, -0.9050526 , ..., 0.00442761,\n",
- " -0.1805794 , 1.80343844],\n",
- " [-0.40230539, -0.34432128, -0.9050526 , ..., 0.00442761,\n",
- " -0.1805794 , 1.80343844],\n",
- " ...,\n",
- " [ 0.46842652, 1.43086564, -1.05638496, ..., -0.81374118,\n",
- " -0.20851802, 0.15942518],\n",
- " [ 0.46842652, 1.43086564, -1.05638496, ..., -0.81374118,\n",
- " -0.20851802, 0.15942518],\n",
- " [ 0.60565958, 1.60761732, -0.83442841, ..., -0.53590256,\n",
- " 0.0377028 , -0.03056562]]]) Attributes: (4)
created_at : 2021-08-30T18:14:54.508656 arviz_version : 0.11.2 inference_library : emcee inference_library_version : 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " sample_stats \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 40, draw: 1500)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3 4 5 6 7 8 9 ... 30 31 32 33 34 35 36 37 38 39\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 ... 1493 1494 1495 1496 1497 1498 1499\n",
- "Data variables:\n",
- " lp (chain, draw) float64 -16.3 -17.83 -18.92 ... -20.11 -20.11 -16.68\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:14:54.505081\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " observed_data \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (arg_0_dim_0: 8, arg_1_dim_0: 8)\n",
- "Coordinates:\n",
- " * arg_0_dim_0 (arg_0_dim_0) int64 0 1 2 3 4 5 6 7\n",
- " * arg_1_dim_0 (arg_1_dim_0) int64 0 1 2 3 4 5 6 7\n",
- "Data variables:\n",
- " arg_0 (arg_0_dim_0) float64 28.0 8.0 -3.0 7.0 -1.0 1.0 18.0 12.0\n",
- " arg_1 (arg_1_dim_0) float64 15.0 10.0 16.0 11.0 9.0 11.0 10.0 18.0\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:14:54.506402\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 Dimensions: arg_0_dim_0 : 8arg_1_dim_0 : 8
Coordinates: (2)
arg_0_dim_0
(arg_0_dim_0)
int64
0 1 2 3 4 5 6 7
array([0, 1, 2, 3, 4, 5, 6, 7]) arg_1_dim_0
(arg_1_dim_0)
int64
0 1 2 3 4 5 6 7
array([0, 1, 2, 3, 4, 5, 6, 7]) Data variables: (2)
Attributes: (4)
created_at : 2021-08-30T18:14:54.506402 arviz_version : 0.11.2 inference_library : emcee inference_library_version : 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 9,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "idata2 = az.from_emcee(sampler, slices=[0, 1, slice(2, None)])\n",
- "idata2"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "43a9f608",
- "metadata": {},
- "source": [
- "After checking the default variable names, the trace of one dimension of eta can be plotted using ArviZ syntax:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 10,
- "id": "783e8c25",
- "metadata": {
- "scrolled": true
- },
- "outputs": [
- {
- "data": {
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\n",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "az.plot_trace(idata2, var_names=[\"var_2\"], coords={\"var_2_dim_0\": 4});"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "96731bb8",
- "metadata": {},
- "source": [
- "## `blobs`: unlock sample stats, posterior predictive and miscellanea"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "32c2d203",
- "metadata": {},
- "source": [
- "Emcee does not store per-draw sample stats, however, it has a functionality called\n",
- "blobs that allows to store any variable on a per-draw basis. It can be used\n",
- "to store some sample_stats or even posterior_predictive data. \n",
- "\n",
- "You can modify the probability function to use this ``blobs`` functionality and store the pointwise log likelihood,\n",
- "then rerun the sampler using the new function:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 11,
- "id": "c02124d6",
- "metadata": {},
- "outputs": [],
- "source": [
- "def lnprob_8school_blobs(theta, y, s):\n",
- " prior = log_prior_8school(theta)\n",
- " like_vect = log_likelihood_8school(theta, y, s)\n",
- " like = np.sum(like_vect)\n",
- " return like + prior, like_vect\n",
- "\n",
- "\n",
- "sampler_blobs = emcee.EnsembleSampler(\n",
- " nwalkers,\n",
- " ndim,\n",
- " lnprob_8school_blobs,\n",
- " args=(y_obs, sigma),\n",
- ")\n",
- "sampler_blobs.run_mcmc(pos, draws);"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "928030fc",
- "metadata": {},
- "source": [
- "You can now use the `blob_names` argument to indicate how to store this blob-defined variable. As the group is not specified, it will go to sample_stats.\n",
- "Note that the argument blob_names is added to the arguments covered in the previous examples and we are also introducing `coords` and `dims` arguments to show the power and flexibility of the converter. For more on `coords` and `dims` see `page_in_construction`."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 12,
- "id": "0bac089b",
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/html": [
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- "
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- " \n",
- " \n",
- " \n",
- " posterior \n",
- "
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- " \n",
- "
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- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
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- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 40, draw: 1500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3 4 5 6 7 8 9 ... 30 31 32 33 34 35 36 37 38 39\n",
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created_at : 2021-08-30T18:14:57.533391 arviz_version : 0.11.2 inference_library : emcee inference_library_version : 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 12,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "dims = {\"eta\": [\"school\"], \"log_likelihood\": [\"school\"]}\n",
- "idata3 = az.from_emcee(\n",
- " sampler_blobs,\n",
- " var_names=[\"mu\", \"tau\", \"eta\"],\n",
- " slices=[0, 1, slice(2, None)],\n",
- " blob_names=[\"log_likelihood\"],\n",
- " dims=dims,\n",
- " coords={\"school\": range(8)},\n",
- ")\n",
- "idata3"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "e02766e0",
- "metadata": {},
- "source": [
- "## Multi-group blobs"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "ead8414d",
- "metadata": {},
- "source": [
- "You might even have more complicated blobs, each corresponding to a different group of the InferenceData object. Moreover, you can store the variables passed to the ``EnsembleSampler`` via the ``args`` argument in observed or constant data groups. This is shown in the example below:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 13,
- "id": "876594a9",
- "metadata": {},
- "outputs": [
- {
- "data": {
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- ]
- },
- "execution_count": 13,
- "metadata": {},
- "output_type": "execute_result"
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- "source": [
- "sampler_blobs.blobs[0, 1]"
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- "cell_type": "code",
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- "id": "6d2fec57",
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- "Data variables:\n",
- " lp (chain, draw) float64 -16.3 -17.83 -18.92 ... -20.11 -20.11 -16.68\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:15:01.272272\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " observed_data \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (school: 8)\n",
- "Coordinates:\n",
- " * school (school) int64 0 1 2 3 4 5 6 7\n",
- "Data variables:\n",
- " y (school) float64 28.0 8.0 -3.0 7.0 -1.0 1.0 18.0 12.0\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:15:01.273600\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " constant_data \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (sigma_dim_0: 8)\n",
- "Coordinates:\n",
- " * sigma_dim_0 (sigma_dim_0) int64 0 1 2 3 4 5 6 7\n",
- "Data variables:\n",
- " sigma (sigma_dim_0) float64 15.0 10.0 16.0 11.0 9.0 11.0 10.0 18.0\n",
- "Attributes:\n",
- " created_at: 2021-08-30T18:15:01.273208\n",
- " arviz_version: 0.11.2\n",
- " inference_library: emcee\n",
- " inference_library_version: 3.1.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> observed_data\n",
- "\t> constant_data"
- ]
- },
- "execution_count": 14,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "def lnprob_8school_blobs(theta, y, sigma):\n",
- " mu, tau, eta = theta[0], theta[1], theta[2:]\n",
- " prior = log_prior_8school(theta)\n",
- " like_vect = log_likelihood_8school(theta, y, sigma)\n",
- " like = np.sum(like_vect)\n",
- " # store pointwise log likelihood, useful for model comparison with az.loo or az.waic\n",
- " # and posterior predictive samples as blobs\n",
- " return like + prior, (like_vect, np.random.normal((mu + tau * eta), sigma))\n",
- "\n",
- "\n",
- "sampler_blobs = emcee.EnsembleSampler(\n",
- " nwalkers,\n",
- " ndim,\n",
- " lnprob_8school_blobs,\n",
- " args=(y_obs, sigma),\n",
- ")\n",
- "sampler_blobs.run_mcmc(pos, draws)\n",
- "\n",
- "dims = {\"eta\": [\"school\"], \"log_likelihood\": [\"school\"], \"y\": [\"school\"]}\n",
- "idata4 = az.from_emcee(\n",
- " sampler_blobs,\n",
- " var_names=[\"mu\", \"tau\", \"eta\"],\n",
- " slices=[0, 1, slice(2, None)],\n",
- " arg_names=[\"y\", \"sigma\"],\n",
- " arg_groups=[\"observed_data\", \"constant_data\"],\n",
- " blob_names=[\"log_likelihood\", \"y\"],\n",
- " blob_groups=[\"log_likelihood\", \"posterior_predictive\"],\n",
- " dims=dims,\n",
- " coords={\"school\": range(8)},\n",
- ")\n",
- "idata4"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "50b59d48",
- "metadata": {},
- "source": [
- "This last version, which contains both observed data and posterior predictive can be used to plot posterior predictive checks:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 15,
- "id": "c9f059a2",
- "metadata": {},
- "outputs": [
- {
- "data": {
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\n",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "az.plot_ppc(idata4, var_names=[\"y\"], alpha=0.3, num_pp_samples=200);"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 16,
- "id": "ac91b263",
- "metadata": {},
- "outputs": [
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "Last updated: Mon Aug 30 2021\n",
- "\n",
- "Python implementation: CPython\n",
- "Python version : 3.8.6\n",
- "IPython version : 7.27.0\n",
- "\n",
- "emcee: 3.1.1\n",
- "arviz: 0.11.2\n",
- "numpy: None\n",
- "\n",
- "Watermark: 2.1.0\n",
- "\n"
- ]
- }
- ],
- "source": [
- "%load_ext watermark\n",
- "%watermark -n -u -v -iv -w"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "id": "bd0cb61e",
- "metadata": {},
- "outputs": [],
- "source": []
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "Python 3 (ipykernel)",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.8.6"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 5
-}
diff --git a/doc/source/getting_started/CreatingInferenceData.ipynb b/doc/source/getting_started/CreatingInferenceData.ipynb
deleted file mode 100644
index cf19862cee..0000000000
--- a/doc/source/getting_started/CreatingInferenceData.ipynb
+++ /dev/null
@@ -1,27936 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "(creating_InferenceData)=\n",
- "# Creating InferenceData\n",
- "`InferenceData` is the central data format for ArviZ. `InferenceData` itself is just a container that maintains references to one or more `xarray.Dataset`s. See the `InferenceData` structure specification {ref}`here `. For more on xarray, you can get the details {ref}`here `. Below are various ways to generate an `InferenceData` object."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 1,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:33.334551Z",
- "start_time": "2020-06-19T06:23:32.169645Z"
- }
- },
- "outputs": [],
- "source": [
- "import arviz as az\n",
- "import numpy as np"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From 1D numpy array"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 2,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:47:07.834217Z",
- "start_time": "2020-06-05T06:47:07.827892Z"
- }
- },
- "outputs": [
- {
- "data": {
- "text/html": [
- "\n",
- " \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " posterior \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 1, draw: 100)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 8 9 ... 90 91 92 93 94 95 96 97 98 99\n",
- "Data variables:\n",
- " x (chain, draw) float64 0.1579 -1.096 -1.142 ... 0.2098 -0.8789\n",
- "Attributes:\n",
- " created_at: 2021-02-13T14:34:09.064078\n",
- " arviz_version: 0.11.1 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior"
- ]
- },
- "execution_count": 2,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "size = 100\n",
- "dataset = az.convert_to_inference_data(np.random.randn(size))\n",
- "dataset"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From nD numpy array\n"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 3,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:47:07.857384Z",
- "start_time": "2020-06-05T06:47:07.851897Z"
- }
- },
- "outputs": [
- {
- "data": {
- "text/html": [
- "\n",
- " \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " posterior \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
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- " [ 1.92166661e+00, 3.11945611e-01, 8.00024301e-01,\n",
- " 8.95247769e-01, -5.88769922e-01, -7.67819877e-01,\n",
- " 1.28055926e+00, -4.62022641e-01, 4.09592181e-01,\n",
- " 8.32283149e-01],\n",
- " [-2.05812436e-01, 9.03045539e-01, 3.40563354e-01,\n",
- " 2.31481211e-01, 4.27513621e-01, 6.94560792e-01,\n",
- " 4.03242602e-01, -1.91523827e+00, -2.26753819e+00,\n",
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- " [-6.19526267e-01, 2.65777755e-01, 3.12480251e-02,\n",
- " -1.16288163e+00, 1.04619214e+00, 1.53060008e-01,\n",
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- " 2.55569983e-01],\n",
- " [ 3.62763197e-01, -2.32596286e-01, -1.08565195e-01,\n",
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float64
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array([[[[-0.9853996 , 1.12752293, -1.9499529 , 0.53327689],\n",
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- " [ 0.7580245 , 2.99053767, 0.7134701 , 1.79643044],\n",
- " [ 1.31332094, 0.46178798, -1.05648389, -0.37917092]],\n",
- "\n",
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- " [-0.62564394, 1.57612706, -0.47899028, -0.95268644]],\n",
- "\n",
- " [[ 0.71415433, -0.90717209, -0.34649499, 1.19899274],\n",
- " [-1.18767475, 0.07201166, -0.3339749 , 0.30002289],\n",
- " [-0.77867416, -0.28337606, -0.08264274, -0.1263899 ]]]]) Attributes: (2)
created_at : 2021-02-13T14:34:11.561406 arviz_version : 0.11.1 \n",
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- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior"
- ]
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- "execution_count": 5,
- "metadata": {},
- "output_type": "execute_result"
- }
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- "source": [
- "datadict = {\n",
- " \"a\": np.random.randn(100),\n",
- " \"b\": np.random.randn(1, 100, 10),\n",
- " \"c\": np.random.randn(1, 100, 3, 4),\n",
- "}\n",
- "coords = {\"c1\": np.arange(3), \"c2\": np.arange(4), \"b1\": np.arange(10)}\n",
- "dims = {\"b\": [\"b1\"], \"c\": [\"c1\", \"c2\"]}\n",
- "\n",
- "dataset = az.convert_to_inference_data(datadict, coords=coords, dims=dims)\n",
- "dataset"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From Dataframe"
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- "Inference data with groups:\n",
- "\t> posterior"
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- "execution_count": 6,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "import pandas as pd\n",
- "import xarray as xr\n",
- "\n",
- "data = np.random.rand(100, 2)\n",
- "df = pd.DataFrame({\"a\": data[:, 0], \"b\": data[:, 1]})\n",
- "df[\"chain\"] = 0\n",
- "df[\"draw\"] = np.arange(len(df), dtype=int)\n",
- "df = df.set_index([\"chain\", \"draw\"])\n",
- "xdata = xr.Dataset.from_dataframe(df)\n",
- "\n",
- "dataset = az.InferenceData(posterior=xdata)\n",
- "dataset"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From PyMC"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:42.715900Z",
- "start_time": "2020-06-19T06:23:41.532565Z"
- }
- },
- "outputs": [],
- "source": [
- "import pymc as pm\n",
- "\n",
- "draws = 500\n",
- "chains = 2\n",
- "\n",
- "eight_school_data = {\n",
- " \"J\": 8,\n",
- " \"y\": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),\n",
- " \"sigma\": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),\n",
- "}"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:47:16.996019Z",
- "start_time": "2020-06-05T06:47:09.288094Z"
- }
- },
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "Auto-assigning NUTS sampler...\n",
- "Initializing NUTS using jitter+adapt_diag...\n",
- "Multiprocess sampling (2 chains in 2 jobs)\n",
- "NUTS: [theta_tilde, tau, mu]\n"
- ]
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- "metadata": {},
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- "output_type": "stream",
- "text": [
- "There were 3 divergences after tuning. Increase `target_accept` or reparameterize.\n"
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Dimensions: chain : 2draw : 500school : 8
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array([0, 1, 2, 3, 4, 5, 6, 7]) Data variables: (4)
mu
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6.638 4.791 5.564 ... 5.818 2.299
array([[ 6.63799683e+00, 4.79134072e+00, 5.56424218e+00,\n",
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- " 8.97627606e+00, 4.57590275e+00, 5.93302017e+00,\n",
- " 4.74157220e+00, 4.37346125e+00, 5.06694948e+00,\n",
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- " 9.57306721e+00, 7.59353227e+00, 2.09202476e+00,\n",
- " 9.88059803e+00, 4.54680518e+00, -4.30483067e+00,\n",
- " 8.92024468e+00, 1.26309327e+00, 9.46959872e+00,\n",
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- " 6.03922031e+00, 1.88068890e+00, 5.80097792e+00,\n",
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- " 5.43830940e+00, 2.46429298e+00, 7.28660900e+00,\n",
- " 7.21764793e+00, 5.36153164e+00, 5.04585974e+00,\n",
- " 1.40262626e+00, 1.40262626e+00, 7.26603051e+00,\n",
- " 2.59531892e+00, 6.01218155e+00, 6.23284317e+00,\n",
- " 2.91248685e+00, 5.84996530e+00, 7.94833070e+00,\n",
- " 5.81831499e+00, 2.29860647e+00]]) theta_tilde
(chain, draw, school)
float64
-0.3253 -0.6165 ... 1.222 0.2978
array([[[-0.32529772, -0.61651454, -0.1667071 , ..., 1.03328716,\n",
- " 2.1823746 , 0.47316842],\n",
- " [ 2.02958114, 1.38140157, 0.75320748, ..., -0.76415401,\n",
- " -0.26376613, 2.59527651],\n",
- " [-1.29974382, -0.93838206, -1.66930843, ..., 0.45610521,\n",
- " 1.16510883, -1.90862339],\n",
- " ...,\n",
- " [ 0.76405243, 1.57497136, -0.19382101, ..., -0.90719718,\n",
- " 0.13818502, -0.53287742],\n",
- " [-0.01956823, -0.44742285, 0.22391893, ..., 1.26672305,\n",
- " 1.48674961, 0.59971362],\n",
- " [-1.31647166, 0.85301164, 0.48705457, ..., 1.10464535,\n",
- " -0.20971009, 0.16073751]],\n",
- "\n",
- " [[ 0.39528795, 2.42188047, -0.63226669, ..., -1.08800486,\n",
- " -1.18916527, -1.15738863],\n",
- " [-1.14188208, 1.13112039, 0.07025925, ..., -0.71775304,\n",
- " 0.42484354, 0.43962524],\n",
- " [ 0.71622022, -1.36901772, 0.34158932, ..., 1.14499937,\n",
- " -0.08757469, -1.25347347],\n",
- " ...,\n",
- " [ 0.18628521, 1.50088211, -0.65171658, ..., 0.48396343,\n",
- " 0.77830976, -0.36442883],\n",
- " [ 0.86143906, -1.5081053 , 0.16205563, ..., -1.43705565,\n",
- " -0.382151 , -0.01870404],\n",
- " [ 0.70965545, 1.59856161, -0.47552168, ..., 0.91627404,\n",
- " 1.22218512, 0.29782471]]]) tau
(chain, draw)
float64
3.1 1.632 1.529 ... 2.741 4.724
array([[3.09988894e+00, 1.63207672e+00, 1.52902197e+00, 2.30099852e+00,\n",
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- " 3.99096094e+00, 3.26935682e+00, 2.47952116e+00, 1.61216331e+00,\n",
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float64
5.63 4.727 6.121 ... 8.072 3.706
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created_at : 2020-06-10T18:19:23.327079 arviz_version : 0.8.3 inference_library : pymc3 inference_library_version : 3.8 \n",
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created_at : 2020-06-10T18:19:23.476419 arviz_version : 0.8.3 inference_library : pymc3 inference_library_version : 3.8 \n",
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Dimensions: chain : 2draw : 500obs_dim_0 : 8
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created_at : 2020-06-10T18:19:23.474654 arviz_version : 0.8.3 inference_library : pymc3 inference_library_version : 3.8 \n",
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Dimensions:
Coordinates: (2)
Data variables: (10)
energy
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float64
50.05 54.58 53.09 ... 50.59 46.53
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(chain, draw)
float64
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- " 0.44239193, 0.44239193, 0.44239193, 0.44239193, 0.44239193]]) mean_tree_accept
(chain, draw)
float64
1.0 0.4507 1.0 ... 0.9712 0.9935
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- " 9.71246723e-001, 9.93454895e-001]]) step_size
(chain, draw)
float64
0.5415 0.5415 ... 0.594 0.594
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- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714,\n",
- " 0.54153714, 0.54153714, 0.54153714, 0.54153714, 0.54153714],\n",
- " [0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896,\n",
- " 0.59404896, 0.59404896, 0.59404896, 0.59404896, 0.59404896]]) max_energy_error
(chain, draw)
float64
-0.149 2.22 ... 0.09263 -0.2259
array([[-1.48989577e-01, 2.21957240e+00, -3.67390751e-01,\n",
- " -2.42733853e-01, 2.69058870e-01, -5.13461197e-01,\n",
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- " 9.26317764e-02, -2.25943052e-01]]) tree_size
(chain, draw)
float64
7.0 7.0 7.0 7.0 ... 7.0 7.0 7.0 7.0
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(chain, draw)
float64
-0.1261 0.5558 ... -0.05267
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- " 1.08628263e-01, 1.71088912e-02, -1.31560022e-01,\n",
- " 2.51506550e-01, -4.84673469e-02, -1.45150209e-01,\n",
- " -8.43856224e-02, 4.81417196e-03, -3.16514231e-01,\n",
- " 8.31855460e-02, -4.37203090e-02, 6.22251802e-02,\n",
- " -8.21266328e-02, -7.96992422e-03, 7.78499489e-02,\n",
- " -5.59803740e-02, 1.09039753e-01, -2.16157446e-02,\n",
- " -3.10380873e-02, 2.88967496e-02, -2.69497332e-01,\n",
- " 9.37367832e-02, -4.70290363e-02, 1.65305015e-02,\n",
- " 8.88288226e-02, 2.61367602e-01, 4.20770143e-01,\n",
- " -2.35343042e-01, -1.54398215e-01, 1.39165639e-01,\n",
- " 1.08864732e-01, -2.10356091e-02, -1.51892791e-01,\n",
- " -2.31111604e-01, 3.18426279e-01, -4.80878279e-01,\n",
- " 1.24583119e-01, 2.99343576e-01, -1.73723173e-01,\n",
- " -1.17842806e-01, 2.10245807e-01, -2.90199553e-01,\n",
- " 7.64649819e-02, 1.18552348e-01, -2.66687434e-01,\n",
- " -6.94291421e-02, -2.28420307e-02, -2.20277032e-01,\n",
- " 6.93478030e-02, 1.57731831e-01, -2.95452755e-01,\n",
- " 5.39418449e-02, 1.92141683e-01, -1.32949945e-01,\n",
- " 3.12380246e-01, -4.32655928e-01, 1.04867367e-01,\n",
- " -1.07777351e-01, 1.35277912e-01, -5.15831896e-02,\n",
- " -5.92949869e-02, 1.02332147e-01, -2.68604960e-01,\n",
- " 2.60997297e-02, 1.05468807e-01, -1.02704371e-01,\n",
- " 4.07934174e-02, 9.08677725e-02, -1.07935688e-02,\n",
- " -7.66598561e-02, -7.64374908e-02, -1.80865631e-02,\n",
- " 1.29231657e-01, 8.19795018e-02, -7.80995912e-02,\n",
- " -4.83313855e-02, 2.86503502e-01, 5.85783770e-02,\n",
- " 2.82562605e-02, 1.00920858e-01, 3.69698673e-01,\n",
- " -4.73500733e-02, -1.69456228e-02, 5.83700051e-02,\n",
- " -5.67237728e-01, 3.39246482e-03, -3.83524211e-01,\n",
- " -1.97197811e-01, -2.20187477e-02, 2.36504155e-01,\n",
- " -1.42082094e-01, 1.97459601e-01, 2.51442444e-02,\n",
- " 1.84367419e-01, -2.81883161e-02, -2.06375345e-01,\n",
- " -2.43116434e-01, 1.15457241e+00, -1.10687269e+00,\n",
- " 1.28006962e-01, -4.11063803e-01, -7.08002334e-02,\n",
- " 1.24827437e-01, 5.36999089e-04, 3.18077350e-01,\n",
- " 3.28907079e-02, -1.35848603e-01, -1.25174574e-01,\n",
- " -1.31244089e-02, -5.17082317e-02, 1.47716265e-01,\n",
- " 4.72589777e-02, -2.85207166e-01, 2.13554642e-01,\n",
- " 2.46899722e+00, 9.08697403e-02, -1.22188092e-01,\n",
- " -1.16681805e-01, -1.67340235e-01, 1.03013138e+00,\n",
- " -4.11514293e-01, -1.10904917e-01, 1.54591957e-01,\n",
- " -2.77782962e-01, 2.50101322e-01, 1.20757101e+00,\n",
- " -1.46138476e+00, 1.01813827e-01, 4.64576551e-01,\n",
- " -1.90363952e-01, 2.04483444e-01, 3.39260526e-02,\n",
- " -1.52502519e-01, 1.24602164e-01, -3.67980742e-02,\n",
- " -3.34569286e-01, -6.75133245e-02, 3.38762479e-01,\n",
- " 6.73356119e-01, 4.02884018e-01, -7.87366471e-01,\n",
- " -3.69373999e-01, 3.92678291e-01, -6.33274013e-02,\n",
- " -2.41038055e-01, 0.00000000e+00, 6.16684390e-02,\n",
- " -4.17457001e-01, 3.56791214e-02, 1.67991437e-01,\n",
- " 4.53770958e-02, -2.00923236e-01, -3.14299356e-02,\n",
- " -2.45375679e-02, -5.26711313e-02]]) diverging
(chain, draw)
bool
False False False ... False False
array([[False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, True, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, True, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, True,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False],\n",
- " [False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False, False, False, False, False,\n",
- " False, False, False, False, False]]) depth
(chain, draw)
int64
3 3 3 3 3 3 3 3 ... 3 3 3 3 3 3 3 3
array([[3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 2, 3, 3, 2, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 1, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 2, 3, 3, 3, 3, 2, 3, 3, 3, 2, 3, 3, 3, 3, 3, 2, 3, 3, 2, 3,\n",
- " 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 2, 3, 2, 3, 3, 3, 3, 3,\n",
- " 3, 1, 3, 3, 3, 2, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 2,\n",
- " 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 2, 2, 2, 2, 3, 3, 3, 3, 2, 3, 3, 1, 3, 3, 3, 2, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 2, 1, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 1, 3, 3, 3, 3, 3, 3, 3, 2,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 2, 3, 3, 3, 3, 3, 3, 1, 3, 3, 3,\n",
- " 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 2, 3, 3, 3, 2, 3, 3, 3, 3, 3,\n",
- " 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 2, 2, 3, 3,\n",
- " 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 1, 2, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3,\n",
- " 3, 3, 3, 2, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 2, 2, 3, 3, 3, 3, 3, 1,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 2, 2, 3, 3, 3, 3, 3, 3, 3],\n",
- " [3, 3, 4, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 2, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2,\n",
- " 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 4, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 4, 3, 4, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 4, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 4, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 4, 3, 3,\n",
- " 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3, 2, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 3,\n",
- " 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 3, 3, 3, 3, 3, 3, 3, 3,\n",
- " 3, 3, 3, 3, 2, 3, 1, 3, 3, 3, 3, 3, 3, 3, 3, 3]]) lp
(chain, draw)
float64
-45.78 -49.19 ... -45.28 -43.83
array([[-45.78048101, -49.18878918, -47.81124046, -45.88878259,\n",
- " -48.31089296, -45.14855162, -44.49296796, -47.06173477,\n",
- " -46.00333193, -46.74945341, -45.31134603, -44.57091151,\n",
- " -45.21360856, -45.08678676, -48.93014192, -44.3319601 ,\n",
- " -44.10683405, -43.35268252, -43.03524428, -43.93322003,\n",
- " -46.08079228, -45.6846219 , -45.6846219 , -46.15356626,\n",
- " -46.04213007, -49.38770053, -48.34053206, -43.80699611,\n",
- " -45.51102992, -45.96717108, -48.69233529, -46.14925774,\n",
- " -44.29064411, -46.93019508, -46.63176458, -45.86788665,\n",
- " -45.86788665, -43.88184986, -47.85223431, -46.89128814,\n",
- " -45.37435027, -49.80568336, -47.92276381, -46.58699925,\n",
- " -46.93876301, -49.68452069, -44.46531184, -44.22245826,\n",
- " -46.62746534, -45.97081079, -44.73635903, -44.82874639,\n",
- " -50.01955523, -44.55905088, -47.35901965, -47.73677562,\n",
- " -50.42675194, -48.81429299, -47.71982842, -51.4284502 ,\n",
- " -47.47346232, -46.0599324 , -44.66857095, -42.01852763,\n",
- " -45.68232031, -46.65687534, -45.86968195, -47.0690995 ,\n",
- " -48.19324334, -46.3852222 , -44.90130478, -50.16581678,\n",
- " -45.36505614, -44.05814881, -42.63294644, -42.26222755,\n",
- " -44.621209 , -44.01706864, -49.5334657 , -51.81656903,\n",
- " -48.8597275 , -48.8597275 , -51.53180885, -47.33636019,\n",
- " -44.96535688, -51.38637552, -47.45798166, -46.01224865,\n",
- " -44.86837616, -44.42754385, -46.86798685, -44.3426595 ,\n",
- " -44.05714857, -43.53446044, -45.43752874, -45.43752874,\n",
- " -45.52642893, -47.19017679, -45.83775196, -44.18596385,\n",
- " -42.8669047 , -42.28571587, -47.96598513, -52.21374203,\n",
- " -45.0182377 , -42.05238676, -48.19013005, -48.54712061,\n",
- " -45.53565943, -47.38524796, -49.99698174, -49.38402006,\n",
- " -49.38402006, -50.29769779, -49.58451027, -48.9940765 ,\n",
- " -47.40922232, -42.6843339 , -45.19096453, -46.3147075 ,\n",
- " -43.65597466, -44.35146644, -44.52390399, -46.17249626,\n",
- " -46.99344625, -46.80208718, -48.65544225, -48.21334325,\n",
- " -47.32004813, -47.21866465, -45.32097994, -44.32968141,\n",
- " -46.91120509, -46.91120509, -48.43712029, -48.16994442,\n",
- " -48.90512804, -48.9750313 , -51.97941409, -52.66710777,\n",
- " -56.32411594, -52.43433435, -50.34598173, -47.8481962 ,\n",
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created_at : 2020-06-10T18:19:23.335024 arviz_version : 0.8.3 inference_library : pymc3 inference_library_version : 3.8 \n",
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- " 0.75287014, 1.77576973, 2.20152037, 3.19102252, 2.9998979 ]]) tau
(chain, draw)
float64
5.507 8.185 0.4056 ... 24.31 20.08
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- " 3.31342339e+00, 9.83409701e+01, 1.45463863e+01, 9.22199170e+01,\n",
- " 1.38244218e+00, 7.21307641e+00, 1.66068190e+00, 2.82317146e-01,\n",
- " 7.86101169e+00, 2.33509479e+00, 4.12230672e+01, 4.72694765e+01,\n",
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- " 1.12969976e+01, 1.70972330e+01, 8.97754492e-01, 1.31370031e+02,\n",
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- " 9.68830770e+00, 4.94392776e-01, 1.85254454e+00, 3.28367802e+00,\n",
- " 1.96677760e+01, 1.25207408e+01, 3.52465895e+00, 4.03946115e+01,\n",
- " 3.39795947e+01, 3.40396859e+01, 7.81154245e+01, 9.05891458e-01,\n",
- " 6.47896261e+00, 2.51053336e-01, 2.22186775e+01, 5.77800241e+00,\n",
- " 1.59632932e+02, 6.57462608e+01, 2.35329041e+01, 3.52263195e+00,\n",
- " 7.93644844e+00, 3.04897607e+00, 1.68828643e+01, 3.00354774e+00,\n",
- " 1.49631606e+00, 3.68801452e-01, 5.81127847e+00, 1.52072448e+01,\n",
- " 1.32358722e+01, 2.87060781e+00, 1.30582847e+00, 9.14850928e-01,\n",
- " 6.19236323e+00, 3.49339832e+00, 1.67438563e+00, 5.56856956e+00,\n",
- " 9.23198526e-01, 2.83168019e+00, 6.87703770e+00, 7.02919842e-01,\n",
- " 1.61080403e+01, 3.54203298e+00, 4.03103308e+00, 5.45083242e+00,\n",
- " 1.47933347e+01, 3.89416062e+00, 3.60912292e+00, 2.66069043e+00,\n",
- " 7.51414121e+00, 1.60205492e+01, 3.40643254e+00, 1.65523055e+01,\n",
- " 1.09793640e+01, 1.62986461e+01, 2.52740118e+01, 1.03911068e+01,\n",
- " 3.36477616e+00, 1.42340968e+01, 2.35035662e+00, 1.71178905e+01,\n",
- " 3.77343764e+00, 2.03714255e+00, 3.31015576e+01, 6.33433007e-01,\n",
- " 6.14744658e+00, 7.16088069e+00, 2.23041424e+01, 1.02499349e+00,\n",
- " 1.97728679e+00, 3.44821524e+01, 2.61349166e+01, 5.25053778e+00,\n",
- " 4.14815656e+00, 3.27333328e+00, 2.45511084e+01, 1.71874526e+01,\n",
- " 8.09460414e+00, 1.01537964e+00, 5.93238476e+00, 5.35806269e+00,\n",
- " 1.70074971e+00, 9.05856906e+00, 8.68542308e+00, 2.12308484e+00,\n",
- " 5.90482450e+00, 9.03874533e+00, 2.43132755e+01, 2.00834863e+01]]) mu
(chain, draw)
float64
-0.1979 3.452 ... -15.29 -7.206
array([[-1.97924571e-01, 3.45176103e+00, 3.66898018e+00,\n",
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- " -6.43236445e+00, 7.41097905e+00, 1.35900623e+00,\n",
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- " -1.80382620e+00, 1.17371261e+01, 2.15827083e+00,\n",
- " 2.22745215e+00, -1.20855349e+00, -2.44807351e+00,\n",
- " -9.87085690e+00, -1.34467216e+00, -5.81848641e+00,\n",
- " 3.96936369e+00, 6.03001020e+00, 2.48189062e+00,\n",
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- " -5.95905160e+00, 5.62999973e+00, -1.33903618e+00,\n",
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- " 5.91408176e+00, -8.78687142e+00, -6.51018263e+00,\n",
- " -4.41948337e+00, -2.48947673e+00, -1.64088207e+00,\n",
- " 6.20255356e+00, -9.17992329e+00, 3.82492982e+00,\n",
- " 2.63842026e+00, -4.17331044e+00, 1.75196415e+00,\n",
- " -5.04693689e+00, 1.35289027e+00, 7.57024645e+00,\n",
- " 7.42244523e-01, -8.30060584e+00, -4.41346052e+00,\n",
- " 2.16165760e+00, -5.26439002e+00, -6.91396918e+00,\n",
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- " -2.33763106e+00, -3.14059882e+00, -3.39669533e+00,\n",
- " 9.30930118e-01, -5.37274114e+00, 1.77406778e+00,\n",
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- " 1.53790689e+00, 3.08286549e+00, 1.96950901e+00,\n",
- " -2.33147685e+00, 8.35301298e+00, 3.64283230e+00,\n",
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- " 2.96089980e+00, 6.57383263e+00, 3.43877847e+00,\n",
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- " 2.65271223e+00, 4.20683702e+00, 6.46751652e+00,\n",
- " 3.60872783e-01, -8.27036082e+00, -9.63407531e+00,\n",
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- " -4.51118195e+00, -2.09199225e+00, 5.78108487e+00,\n",
- " -5.89811771e+00, 3.49169444e+00, -5.05185406e+00,\n",
- " -1.20226878e+00, 6.53307013e+00, 4.81768620e+00,\n",
- " 4.17257863e+00, -3.86026668e+00, 5.58392228e+00,\n",
- " -4.41510369e+00, 5.57459816e-01, 2.72842246e+00,\n",
- " -7.78855364e+00, 5.68483356e+00, 3.29852882e+00,\n",
- " 9.55117660e+00, -6.27973606e+00, 1.78814651e+00,\n",
- " 1.39547434e+00, 7.55131835e-01, 3.65522852e-01,\n",
- " 4.38405961e+00, -1.68567975e+00, -8.80176186e+00,\n",
- " -5.19047572e+00, 4.07829465e+00, 4.29162615e+00,\n",
- " -1.20809055e+00, -2.34765354e+00, -6.46386071e+00,\n",
- " -6.03662219e-01, -4.66821357e+00, -1.43937731e-01,\n",
- " 1.09606189e+00, 6.30828939e+00, -1.30803069e+00,\n",
- " -3.03474141e+00, 3.35965967e-01, -6.33265044e+00,\n",
- " 3.28254564e+00, 1.37978799e+00, -2.48652438e+00,\n",
- " -1.84211152e+00, -8.65571630e+00, -2.90481357e+00,\n",
- " -5.34261854e+00, 1.34312306e+00, -2.08973719e+00,\n",
- " 6.18252186e+00, 4.09215122e+00, -1.48227522e+00,\n",
- " -9.72847583e+00, -1.06198133e+00, 8.99839205e-01,\n",
- " -9.42087378e-01, -1.78560508e+00, -4.11869577e+00,\n",
- " -1.94607602e+00, -6.34726065e+00, 5.24379982e+00,\n",
- " -2.23697781e+00, 3.40115386e-01, 3.73908939e+00,\n",
- " 4.53282894e+00, -2.28989784e+00, -6.71804450e+00,\n",
- " -4.63620303e-01, 1.13621798e+01, -6.37943935e+00,\n",
- " -2.25709706e+00, 1.65004215e+00, 4.45505702e-01,\n",
- " -4.29752873e+00, 3.41480439e+00, -4.48702607e+00,\n",
- " 5.83413204e+00, 9.06419203e+00, -2.52112835e+00,\n",
- " 5.00974231e+00, -7.78393797e-01, 3.36146623e+00,\n",
- " 4.83698962e+00, -1.05169071e+00, 3.66616293e+00,\n",
- " -1.67252497e+00, -3.62323547e+00, 7.80121165e+00,\n",
- " -3.08831078e+00, -5.43366444e+00, -3.69190337e+00,\n",
- " 3.04940823e+00, 4.94988152e-01, -1.56235549e+00,\n",
- " -1.31380093e+01, -2.68698571e-01, -7.08968310e+00,\n",
- " 7.25984399e+00, -7.94048679e+00, -9.01143028e+00,\n",
- " 2.15010800e+00, -1.39225759e+01, -1.92367776e+00,\n",
- " -1.05580966e+01, -5.65026775e-01, 5.79205213e+00,\n",
- " -1.55147165e+00, -6.97345557e+00, 3.81667571e+00,\n",
- " -1.17125097e+00, -8.23705763e+00, 2.03794735e+00,\n",
- " -1.28032492e+00, -1.10053320e+01, 6.43417469e+00,\n",
- " -3.93257893e+00, 5.37706754e-01, 2.38022617e+00,\n",
- " 6.33201935e-01, 6.87942708e+00, -4.85099290e+00,\n",
- " 3.03039778e+00, 4.28465279e+00, -3.74243269e+00,\n",
- " 5.41243454e+00, 4.19264965e+00, 3.94209299e+00,\n",
- " 4.19019105e-01, 9.03729243e-01, -8.47680165e-01,\n",
- " 5.44887897e+00, -6.64587581e+00, 2.24505549e+00,\n",
- " -1.62886915e+00, 6.52696615e+00, 4.65538080e+00,\n",
- " 2.16153384e+00, 8.01812241e+00, 8.87701558e+00,\n",
- " -8.82977615e-01, 7.44374430e+00, -7.26633089e-01,\n",
- " 5.07979280e+00, -7.77941048e+00, 5.93222518e+00,\n",
- " -1.22668195e+01, 1.15109144e+00, -1.05951734e+01,\n",
- " 1.09823498e+00, 8.38289171e+00, -5.66352195e+00,\n",
- " 9.02288722e+00, 6.64762146e+00, -3.59210701e+00,\n",
- " 5.01362305e+00, -2.18552082e+00, 8.10170049e+00,\n",
- " 3.35098197e+00, -3.67603554e+00, 9.50009626e-01,\n",
- " -2.69213521e+00, 5.97375478e+00, 9.19377263e+00,\n",
- " 4.00684514e+00, -5.14242881e+00, -5.04404481e+00,\n",
- " 6.80877591e+00, 2.08913991e+00, -3.28593673e+00,\n",
- " 6.94325245e+00, -2.76457961e+00, -1.44369907e-01,\n",
- " -3.11771191e+00, 2.59296320e+00, -1.89779512e+00,\n",
- " -3.00382367e+00, -1.49473069e+00, -6.88520684e+00,\n",
- " 5.65785904e+00, -4.92529741e-01, 4.68942995e+00,\n",
- " -1.52910780e+01, -7.20569740e+00]]) theta
(chain, draw, school)
float64
-9.888 -1.89 2.237 ... 13.34 -21.99
array([[[ -9.88782452, -1.89045271, 2.23745711, ..., 3.05783633,\n",
- " 4.50876933, -12.02277258],\n",
- " [ 12.52324972, -0.10257462, 17.90235743, ..., -6.03914366,\n",
- " 5.39459901, 7.07427163],\n",
- " [ 3.22949408, 4.20144679, 3.28459753, ..., 3.70696941,\n",
- " 3.39716626, 4.14062422],\n",
- " ...,\n",
- " [ 2.88020715, 6.85078948, 10.60362223, ..., -5.47622351,\n",
- " 2.56413578, -9.94645561],\n",
- " [ 10.70735593, -35.010802 , -49.8329035 , ..., -20.31738401,\n",
- " -42.62663544, -8.45896299],\n",
- " [-55.3145697 , -16.82455975, -1.67088179, ..., 18.1635401 ,\n",
- " 13.33866153, -21.98739496]]]) theta_tilde
(chain, draw, school)
float64
-1.76 -0.3073 ... 1.023 -0.736
array([[[-1.75960441, -0.30734889, 0.44224485, ..., 0.59121882,\n",
- " 0.85469606, -2.14729303],\n",
- " [ 1.10830795, -0.43425049, 1.76549973, ..., -1.15955004,\n",
- " 0.23736598, 0.44257976],\n",
- " [-1.0836513 , 1.31291559, -0.94778141, ..., 0.09367097,\n",
- " -0.67021802, 1.16294391],\n",
- " ...,\n",
- " [-0.20016305, 0.23912163, 0.65431562, ..., -1.12467528,\n",
- " -0.23513155, -1.61923862],\n",
- " [ 1.06931022, -0.81106818, -1.42069815, ..., -0.20673093,\n",
- " -1.12430583, 0.28100348],\n",
- " [-2.39544427, -0.47894385, 0.27559038, ..., 1.26318892,\n",
- " 1.02294784, -0.73601253]]]) Attributes: (4)
created_at : 2020-06-10T18:19:23.480401 arviz_version : 0.8.3 inference_library : pymc3 inference_library_version : 3.8 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
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- " [ 4.86375172, 11.18885402, 22.53588377, ..., -13.80804677,\n",
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- " [ -1.79113884, 2.53093031, 15.8191744 , ..., 7.61230557,\n",
- " -4.66752285, 23.29882677],\n",
- " ...,\n",
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- " [ 46.65347282, -46.95008753, -41.11688486, ..., -19.96545045,\n",
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created_at : 2020-06-10T18:19:23.484023 arviz_version : 0.8.3 inference_library : pymc3 inference_library_version : 3.8 \n",
- " \n",
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- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> prior\n",
- "\t> prior_predictive\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 7,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "with pm.Model() as model:\n",
- " mu = pm.Normal(\"mu\", mu=0, sigma=5)\n",
- " tau = pm.HalfCauchy(\"tau\", beta=5)\n",
- " theta_tilde = pm.Normal(\"theta_tilde\", mu=0, sigma=1, shape=eight_school_data[\"J\"])\n",
- " \n",
- " theta = pm.Deterministic(\"theta\", mu + tau * theta_tilde)\n",
- " \n",
- " pm.Normal(\"obs\", mu=theta, sigma=eight_school_data[\"sigma\"], observed=eight_school_data[\"y\"])\n",
- "\n",
- " idata = pm.sample(draws=draws, chains=chains)\n",
- " idata.extend(pm.sample_prior_predictive())\n",
- " idata.extend(pm.sample_posterior_predictive(idata))\n",
- "\n",
- "idata"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From PyStan"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 8,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:47:57.347055Z",
- "start_time": "2020-06-05T06:47:16.997392Z"
- }
- },
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "INFO:pystan:COMPILING THE C++ CODE FOR MODEL anon_model_9d743830ec4a29fb58eb4660d4b9417f NOW.\n"
- ]
- },
- {
- "data": {
- "text/html": [
- "\n",
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- " posterior \n",
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Dimensions: chain : 4draw : 1000school : 8
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created_at : 2020-06-10T18:20:55.272917 arviz_version : 0.8.3 inference_library : pystan inference_library_version : 2.19.1.1 \n",
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created_at : 2020-06-10T18:20:55.267462 arviz_version : 0.8.3 inference_library : pystan inference_library_version : 2.19.1.1 \n",
- " \n",
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- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 8,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "import pystan\n",
- "\n",
- "schools_code = \"\"\"\n",
- "data {\n",
- " int J;\n",
- " real y[J];\n",
- " real sigma[J];\n",
- "}\n",
- "\n",
- "parameters {\n",
- " real mu;\n",
- " real tau;\n",
- " real theta_tilde[J];\n",
- "}\n",
- "\n",
- "transformed parameters {\n",
- " real theta[J];\n",
- " for (j in 1:J)\n",
- " theta[j] = mu + tau * theta_tilde[j];\n",
- "}\n",
- "\n",
- "model {\n",
- " mu ~ normal(0, 5);\n",
- " tau ~ cauchy(0, 5);\n",
- " theta_tilde ~ normal(0, 1);\n",
- " y ~ normal(theta, sigma);\n",
- "}\n",
- "\n",
- "generated quantities {\n",
- " vector[J] log_lik;\n",
- " vector[J] y_hat;\n",
- " for (j in 1:J) {\n",
- " log_lik[j] = normal_lpdf(y[j] | theta[j], sigma[j]);\n",
- " y_hat[j] = normal_rng(theta[j], sigma[j]);\n",
- " }\n",
- "}\n",
- "\"\"\"\n",
- "\n",
- "eight_school_data = {\n",
- " \"J\": 8,\n",
- " \"y\": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),\n",
- " \"sigma\": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),\n",
- "}\n",
- "\n",
- "stan_model = pystan.StanModel(model_code=schools_code)\n",
- "fit = stan_model.sampling(data=eight_school_data, control={\"adapt_delta\": 0.9})\n",
- "\n",
- "stan_data = az.from_pystan(\n",
- " posterior=fit,\n",
- " posterior_predictive=\"y_hat\",\n",
- " observed_data=[\"y\"],\n",
- " log_likelihood={\"y\": \"log_lik\"},\n",
- " coords={\"school\": np.arange(eight_school_data[\"J\"])},\n",
- " dims={\n",
- " \"theta\": [\"school\"],\n",
- " \"y\": [\"school\"],\n",
- " \"log_lik\": [\"school\"],\n",
- " \"y_hat\": [\"school\"],\n",
- " \"theta_tilde\": [\"school\"],\n",
- " },\n",
- ")\n",
- "\n",
- "stan_data"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From Pyro"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 9,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:09.602373Z",
- "start_time": "2020-06-05T06:47:57.349110Z"
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- " dtype=float32) tau
(chain, draw)
float32
2.8592596 7.631564 ... 4.101541
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- " 1.2570435 , 0.09639393, 0.41742703, 2.19767 , 11.426054 ,\n",
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- " 4.0129 , 4.6609755 , 3.0834131 , 1.8212253 , 0.15747103,\n",
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- " 4.5101395 , 4.211768 , 3.2184887 , 2.2674942 , 11.533861 ,\n",
- " 1.5308465 , 1.5567675 , 3.4679332 , 0.9563234 , 2.6597273 ,\n",
- " 4.113006 , 5.94164 , 4.1099057 , 0.7565336 , 9.429806 ,\n",
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- " 1.438313 , 3.280551 , 0.24643764, 0.66403604, 1.1227971 ,\n",
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- " 1.6871938 , 8.092438 , 1.875149 , 9.6689 , 4.6120315 ,\n",
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- " 3.8603537 , 2.7703676 , 2.6307878 , 2.504591 , 11.882615 ,\n",
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- " 3.9448767 , 8.905218 , 1.6713282 , 1.7212286 , 2.0422182 ,\n",
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- " 7.300621 , 8.237884 , 1.1408961 , 3.106974 , 5.3557086 ,\n",
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- " 4.581018 , 1.5554717 , 0.6137824 , 2.1317117 , 5.246378 ,\n",
- " 4.361018 , 2.8805962 , 2.4948945 , 6.1967874 , 0.5377769 ,\n",
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- " dtype=float32) theta_tilde
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array([[[ 0.6061655 , 1.8185308 , -0.09561205, ..., -1.3342378 ,\n",
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- " [ 1.0919316 , 0.7878127 , 0.51768357, ..., -0.86000085,\n",
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- " [-0.44649038, -1.1334856 , -0.08350085, ..., -0.79331404,\n",
- " 0.80516696, 0.05294776],\n",
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- " -0.6413138 , -0.09322856],\n",
- " [ 0.65896815, 1.2729853 , -0.16130266, ..., 0.538792 ,\n",
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- "\n",
- " [[-0.05533975, 1.5325787 , -0.02127528, ..., -0.8900326 ,\n",
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- " [ 1.2065461 , 0.14588034, -0.02969379, ..., 0.61200786,\n",
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- " 1.7539048 , -1.4317532 ]]], dtype=float32) Attributes: (4)
created_at : 2020-06-10T18:21:33.589496 arviz_version : 0.8.3 inference_library : pyro inference_library_version : 1.1.0 \n",
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Dimensions: chain : 2draw : 500obs_dim_0 : 8
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array([0, 1, 2, 3, 4, 5, 6, 7]) Data variables: (1)
obs
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17.056637 13.765715 ... -33.684814
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created_at : 2020-06-10T18:21:33.925982 arviz_version : 0.8.3 inference_library : pyro inference_library_version : 1.1.0 \n",
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Dimensions: chain : 2draw : 500obs_dim_0 : 8
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array([ 0, 1, 2, ..., 497, 498, 499]) obs_dim_0
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array([0, 1, 2, 3, 4, 5, 6, 7]) Data variables: (1)
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Dimensions:
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- " False, False, False, False, False]]) Attributes: (4)
created_at : 2020-06-10T18:21:33.823431 arviz_version : 0.8.3 inference_library : pyro inference_library_version : 1.1.0 \n",
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- " prior \n",
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\n",
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- "\n",
- "\n",
- "Show/Hide data repr \n",
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- " \n",
- " \n",
- " \n",
- "\n",
- "Show/Hide attributes \n",
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Dimensions: chain : 1draw : 500theta_tilde_dim_0 : 8
Coordinates: (3)
chain
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int64
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array([0]) draw
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int64
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array([ 0, 1, 2, ..., 497, 498, 499]) theta_tilde_dim_0
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int64
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array([0, 1, 2, 3, 4, 5, 6, 7]) Data variables: (3)
mu
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float32
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- " dtype=float32) theta_tilde
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float32
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- " [-1.497994 , 0.74775034, -0.78757095, ..., -1.6560527 ,\n",
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- " -0.01581344, -0.8957549 ],\n",
- " ...,\n",
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- " [-0.14975677, 0.8303282 , -0.00824529, ..., -1.6754906 ,\n",
- " 0.26279444, -0.31073767]]], dtype=float32) Attributes: (4)
created_at : 2020-06-10T18:21:33.976125 arviz_version : 0.8.3 inference_library : pyro inference_library_version : 1.1.0 \n",
- " \n",
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Dimensions: chain : 1draw : 500obs_dim_0 : 8
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created_at : 2020-06-10T18:21:34.025492 arviz_version : 0.8.3 inference_library : pyro inference_library_version : 1.1.0 \n",
- " \n",
- "
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- " observed_data \n",
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- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> prior\n",
- "\t> prior_predictive\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 9,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "import pyro\n",
- "import pyro.distributions as dist\n",
- "import torch\n",
- "from pyro.infer import MCMC, NUTS, Predictive\n",
- "\n",
- "pyro.enable_validation(True)\n",
- "pyro.set_rng_seed(0)\n",
- "\n",
- "draws = 500\n",
- "chains = 2\n",
- "eight_school_data = {\n",
- " \"J\": 8,\n",
- " \"y\": torch.tensor([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),\n",
- " \"sigma\": torch.tensor([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),\n",
- "}\n",
- "\n",
- "\n",
- "def model(J, sigma, y=None):\n",
- " mu = pyro.sample(\"mu\", dist.Normal(0, 5))\n",
- " tau = pyro.sample(\"tau\", dist.HalfCauchy(5))\n",
- " with pyro.plate(\"J\", J):\n",
- " theta_tilde = pyro.sample(\"theta_tilde\", dist.Normal(0, 1))\n",
- " theta = mu + tau * theta_tilde\n",
- " return pyro.sample(\"obs\", dist.Normal(theta, sigma), obs=y)\n",
- "\n",
- "\n",
- "nuts_kernel = NUTS(model, jit_compile=True, ignore_jit_warnings=True)\n",
- "mcmc = MCMC(\n",
- " nuts_kernel,\n",
- " num_samples=draws,\n",
- " warmup_steps=draws,\n",
- " num_chains=chains,\n",
- " disable_progbar=True,\n",
- ")\n",
- "mcmc.run(**eight_school_data)\n",
- "posterior_samples = mcmc.get_samples()\n",
- "posterior_predictive = Predictive(model, posterior_samples)(\n",
- " eight_school_data[\"J\"], eight_school_data[\"sigma\"]\n",
- ")\n",
- "prior = Predictive(model, num_samples=500)(eight_school_data[\"J\"], eight_school_data[\"sigma\"])\n",
- "\n",
- "pyro_data = az.from_pyro(\n",
- " mcmc,\n",
- " prior=prior,\n",
- " posterior_predictive=posterior_predictive,\n",
- " coords={\"school\": np.arange(eight_school_data[\"J\"])},\n",
- " dims={\"theta\": [\"school\"]},\n",
- ")\n",
- "pyro_data"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From emcee"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Please refer to {ref}`emcee_conversion` for details."
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From CmdStanPy"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 11,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.965999Z",
- "start_time": "2020-06-05T06:48:11.404455Z"
- }
- },
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "INFO:cmdstanpy:compiling c++\n",
- "INFO:cmdstanpy:compiled model file: /Users/percy/PycharmProjects/arviz/doc/notebooks/eight_school\n",
- "INFO:cmdstanpy:found newer exe file, not recompiling\n",
- "INFO:cmdstanpy:compiled model file: /Users/percy/PycharmProjects/arviz/doc/notebooks/eight_school\n",
- "INFO:cmdstanpy:start chain 1\n",
- "INFO:cmdstanpy:start chain 2\n",
- "INFO:cmdstanpy:finish chain 2\n",
- "INFO:cmdstanpy:start chain 3\n",
- "INFO:cmdstanpy:finish chain 1\n",
- "INFO:cmdstanpy:start chain 4\n",
- "INFO:cmdstanpy:finish chain 3\n",
- "INFO:cmdstanpy:finish chain 4\n"
- ]
- },
- {
- "data": {
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- "\n",
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- " posterior \n",
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Dimensions: chain : 4draw : 1000school : 8
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float64
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- " [ 1.65762e+01, 6.55194e+00, 3.74994e+00, ..., 6.41426e+00,\n",
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- " [ 3.53185e+00, -1.09566e+00, -2.55514e+00, ..., -1.47657e+00,\n",
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- "\n",
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- " 4.28576e+00, 2.61275e+00],\n",
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- " [ 1.82778e+01, 9.57482e+00, 1.74565e+01, ..., 1.14915e+01,\n",
- " 2.02566e+01, 1.29675e+01]]]) Attributes: (4)
created_at : 2020-06-10T18:21:56.176067 arviz_version : 0.8.3 inference_library : cmdstanpy inference_library_version : 0.8.0 \n",
- " \n",
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- " posterior_predictive \n",
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- " \n",
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- "Show/Hide data repr \n",
- " \n",
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- " \n",
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Dimensions: chain : 4draw : 1000school : 8
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created_at : 2020-06-10T18:21:56.190772 arviz_version : 0.8.3 inference_library : cmdstanpy inference_library_version : 0.8.0 \n",
- " \n",
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- " \n",
- " sample_stats \n",
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- " \n",
- "\n",
- "\n",
- "Show/Hide data repr \n",
- " \n",
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- " \n",
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- "Show/Hide attributes \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
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Dimensions:
Coordinates: (2)
Data variables: (7)
lp
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(chain, draw)
bool
False False False ... False False
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- " [19.118 , 19.03 , 16.7125 , ..., 18.6839 , 20.8571 , 22.1571 ]]) Attributes: (4)
created_at : 2020-06-10T18:21:56.182646 arviz_version : 0.8.3 inference_library : cmdstanpy inference_library_version : 0.8.0 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " observed_data \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- "Show/Hide data repr \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- "Show/Hide attributes \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
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\n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 11,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "from cmdstanpy import CmdStanModel\n",
- "\n",
- "schools_code = \"\"\"\n",
- "data {\n",
- " int J;\n",
- " real y[J];\n",
- " real sigma[J];\n",
- "}\n",
- "\n",
- "parameters {\n",
- " real mu;\n",
- " real tau;\n",
- " real theta_tilde[J];\n",
- "}\n",
- "\n",
- "transformed parameters {\n",
- " real theta[J];\n",
- " for (j in 1:J)\n",
- " theta[j] = mu + tau * theta_tilde[j];\n",
- "}\n",
- "\n",
- "model {\n",
- " mu ~ normal(0, 5);\n",
- " tau ~ cauchy(0, 5);\n",
- " theta_tilde ~ normal(0, 1);\n",
- " y ~ normal(theta, sigma);\n",
- "}\n",
- "\n",
- "generated quantities {\n",
- " vector[J] log_lik;\n",
- " vector[J] y_hat;\n",
- " for (j in 1:J) {\n",
- " log_lik[j] = normal_lpdf(y[j] | theta[j], sigma[j]);\n",
- " y_hat[j] = normal_rng(theta[j], sigma[j]);\n",
- " }\n",
- "}\n",
- "\"\"\"\n",
- "\n",
- "with open(\"./eight_school.stan\", \"w\") as f:\n",
- " print(schools_code, file=f)\n",
- "\n",
- "stan_file = \"./eight_school.stan\"\n",
- "stan_model = CmdStanModel(stan_file=stan_file)\n",
- "stan_model.compile()\n",
- "\n",
- "eight_school_data = {\n",
- " \"J\": 8,\n",
- " \"y\": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),\n",
- " \"sigma\": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),\n",
- "}\n",
- "\n",
- "stan_fit = stan_model.sample(data=eight_school_data)\n",
- "\n",
- "cmdstanpy_data = az.from_cmdstanpy(\n",
- " posterior=stan_fit,\n",
- " posterior_predictive=\"y_hat\",\n",
- " observed_data={\"y\": eight_school_data[\"y\"]},\n",
- " log_likelihood=\"log_lik\",\n",
- " coords={\"school\": np.arange(eight_school_data[\"J\"])},\n",
- " dims={\n",
- " \"theta\": [\"school\"],\n",
- " \"y\": [\"school\"],\n",
- " \"log_lik\": [\"school\"],\n",
- " \"y_hat\": [\"school\"],\n",
- " \"theta_tilde\": [\"school\"],\n",
- " },\n",
- ")\n",
- "cmdstanpy_data"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From CmdStan\n",
- "\n",
- "See {func}`~arviz.from_cmdstan` for details."
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "### CmdStan helpers"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 12,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.969410Z",
- "start_time": "2020-06-05T06:47:05.603Z"
- }
- },
- "outputs": [],
- "source": [
- "# save for CmdStan example (needs CmdStanPy run)\n",
- "stan_fit.save_csvfiles(dir=\"sample_data\")"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 13,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.970867Z",
- "start_time": "2020-06-05T06:47:05.605Z"
- }
- },
- "outputs": [],
- "source": [
- "schools_code = \"\"\"\n",
- "data {\n",
- " int J;\n",
- " real y[J];\n",
- " real sigma[J];\n",
- "}\n",
- "\n",
- "parameters {\n",
- " real mu;\n",
- " real tau;\n",
- " real theta_tilde[J];\n",
- "}\n",
- "\n",
- "transformed parameters {\n",
- " real theta[J];\n",
- " for (j in 1:J)\n",
- " theta[j] = mu + tau * theta_tilde[j];\n",
- "}\n",
- "\n",
- "model {\n",
- " mu ~ normal(0, 5);\n",
- " tau ~ cauchy(0, 5);\n",
- " theta_tilde ~ normal(0, 1);\n",
- " y ~ normal(theta, sigma);\n",
- "}\n",
- "\n",
- "generated quantities {\n",
- " vector[J] log_lik;\n",
- " vector[J] y_hat;\n",
- " for (j in 1:J) {\n",
- " log_lik[j] = normal_lpdf(y[j] | theta[j], sigma[j]);\n",
- " y_hat[j] = normal_rng(theta[j], sigma[j]);\n",
- " }\n",
- "}\n",
- "\"\"\"\n",
- "\n",
- "with open(\"./eight_school.stan\", \"w\") as f:\n",
- " print(schools_code, file=f)"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 14,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.972663Z",
- "start_time": "2020-06-05T06:47:05.607Z"
- }
- },
- "outputs": [],
- "source": [
- "eight_school_data = {\n",
- " \"J\": 8,\n",
- " \"y\": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),\n",
- " \"sigma\": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),\n",
- "}"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 15,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.974211Z",
- "start_time": "2020-06-05T06:47:05.609Z"
- }
- },
- "outputs": [],
- "source": [
- "import pystan\n",
- "\n",
- "pystan.stan_rdump(eight_school_data, \"./eight_school.data.R\")"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 16,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.975638Z",
- "start_time": "2020-06-05T06:47:05.611Z"
- }
- },
- "outputs": [],
- "source": [
- "# Bash shell\n",
- "#\n",
- "# $ cd cmdstan\n",
- "# $ make build\n",
- "# $ make path/to/eight_school\n",
- "# $ cd path/to\n",
- "# $ for i in {1..4}\n",
- "# do\n",
- "# ./eight_school sample random seed=12345 \\\n",
- "# id=$i data file=eight_school.data.R \\\n",
- "# output file=sample_data/eight_school_samples-$i.csv &\n",
- "# done\n",
- "# $"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 17,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:14.977219Z",
- "start_time": "2020-06-05T06:47:05.614Z"
- }
- },
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "arviz.data.io_cmdstan - INFO - glob found 12 files for 'posterior':\n",
- "1: sample_data/eight_school-202006100113-1.csv\n",
- "2: sample_data/eight_school-202006100113-2.csv\n",
- "3: sample_data/eight_school-202006100113-3.csv\n",
- "4: sample_data/eight_school-202006100113-4.csv\n",
- "5: sample_data/eight_school-202006102306-1.csv\n",
- "6: sample_data/eight_school-202006102306-2.csv\n",
- "7: sample_data/eight_school-202006102306-3.csv\n",
- "8: sample_data/eight_school-202006102306-4.csv\n",
- "9: sample_data/eight_school-202006102351-1.csv\n",
- "10: sample_data/eight_school-202006102351-2.csv\n",
- "11: sample_data/eight_school-202006102351-3.csv\n",
- "12: sample_data/eight_school-202006102351-4.csv\n",
- "INFO:arviz.data.io_cmdstan:glob found 12 files for 'posterior':\n",
- "1: sample_data/eight_school-202006100113-1.csv\n",
- "2: sample_data/eight_school-202006100113-2.csv\n",
- "3: sample_data/eight_school-202006100113-3.csv\n",
- "4: sample_data/eight_school-202006100113-4.csv\n",
- "5: sample_data/eight_school-202006102306-1.csv\n",
- "6: sample_data/eight_school-202006102306-2.csv\n",
- "7: sample_data/eight_school-202006102306-3.csv\n",
- "8: sample_data/eight_school-202006102306-4.csv\n",
- "9: sample_data/eight_school-202006102351-1.csv\n",
- "10: sample_data/eight_school-202006102351-2.csv\n",
- "11: sample_data/eight_school-202006102351-3.csv\n",
- "12: sample_data/eight_school-202006102351-4.csv\n"
- ]
- },
- {
- "data": {
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- "\n",
- " \n",
- " \n",
- "
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- " \n",
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- " \n",
- " posterior \n",
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\n",
- " \n",
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\n",
- " \n",
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- "Show/Hide data repr \n",
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- "Show/Hide attributes \n",
- " \n",
- " \n",
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Dimensions: chain : 12draw : 1000school : 8
Coordinates: (3)
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- " [ 1.16275e+01, 1.02782e+01, 8.03598e+00, ..., 8.90421e+00,\n",
- " 9.65709e+00, 3.50097e+00],\n",
- " ...,\n",
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- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 17,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "# Let's use .stan and .csv files created/saved by the CmdStanPy procedure\n",
- "\n",
- "# glob string\n",
- "posterior_glob = \"sample_data/eight_school-*-[0-9].csv\"\n",
- "# list of paths\n",
- "# posterior_list = [\n",
- "# \"sample_data/eight_school-*-1.csv\",\n",
- "# \"sample_data/eight_school-*-2.csv\",\n",
- "# \"sample_data/eight_school-*-3.csv\",\n",
- "# \"sample_data/eight_school-*-4.csv\",\n",
- "# ]\n",
- "\n",
- "obs_data_path = \"./eight_school.data.R\"\n",
- "\n",
- "cmdstan_data = az.from_cmdstan(\n",
- " posterior=posterior_glob,\n",
- " posterior_predictive=\"y_hat\",\n",
- " observed_data=obs_data_path,\n",
- " observed_data_var=\"y\",\n",
- " log_likelihood=\"log_lik\",\n",
- " coords={\"school\": np.arange(eight_school_data[\"J\"])},\n",
- " dims={\n",
- " \"theta\": [\"school\"],\n",
- " \"y\": [\"school\"],\n",
- " \"log_lik\": [\"school\"],\n",
- " \"y_hat\": [\"school\"],\n",
- " \"theta_tilde\": [\"school\"],\n",
- " },\n",
- ")\n",
- "cmdstan_data"
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- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From NumPyro"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 18,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-05T06:48:56.834305Z",
- "start_time": "2020-06-05T06:48:46.413022Z"
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created_at : 2020-06-10T18:22:24.051104 arviz_version : 0.8.3 inference_library : numpyro inference_library_version : 0.2.3 \n",
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Dimensions: chain : 4draw : 500y_dim_0 : 8
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(chain, draw)
float32
1.142396 0.82828474 ... 27.683926
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created_at : 2020-06-10T18:22:24.053369 arviz_version : 0.8.3 inference_library : numpyro inference_library_version : 0.2.3 \n",
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created_at : 2020-06-10T18:22:24.055633 arviz_version : 0.8.3 inference_library : numpyro inference_library_version : 0.2.3 \n",
- " \n",
- "
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- " \n",
- " \n",
- " \n",
- " \n",
- " observed_data \n",
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- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> prior\n",
- "\t> prior_predictive\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 18,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "import numpyro\n",
- "import numpyro.distributions as dist\n",
- "\n",
- "from jax.random import PRNGKey\n",
- "from numpyro.distributions.transforms import AffineTransform\n",
- "from numpyro.infer import MCMC, NUTS, Predictive\n",
- "\n",
- "numpyro.set_host_device_count(4)\n",
- "\n",
- "eight_school_data = {\n",
- " \"J\": 8,\n",
- " \"y\": np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0]),\n",
- " \"sigma\": np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0]),\n",
- "}\n",
- "\n",
- "\n",
- "def model(J, sigma, y=None):\n",
- " mu = numpyro.sample(\"mu\", dist.Normal(0, 5))\n",
- " tau = numpyro.sample(\"tau\", dist.HalfCauchy(5))\n",
- " # use non-centered reparameterization\n",
- " theta = numpyro.sample(\n",
- " \"theta\",\n",
- " dist.TransformedDistribution(dist.Normal(np.zeros(J), 1), AffineTransform(mu, tau)),\n",
- " )\n",
- " numpyro.sample(\"y\", dist.Normal(theta, sigma), obs=y)\n",
- "\n",
- "\n",
- "kernel = NUTS(model)\n",
- "mcmc = MCMC(kernel, num_warmup=500, num_samples=500, num_chains=4, chain_method=\"parallel\")\n",
- "mcmc.run(PRNGKey(0), **eight_school_data, extra_fields=[\"num_steps\", \"energy\"])\n",
- "posterior_samples = mcmc.get_samples()\n",
- "posterior_predictive = Predictive(model, posterior_samples)(\n",
- " PRNGKey(1), eight_school_data[\"J\"], eight_school_data[\"sigma\"]\n",
- ")\n",
- "prior = Predictive(model, num_samples=500)(\n",
- " PRNGKey(2), eight_school_data[\"J\"], eight_school_data[\"sigma\"]\n",
- ")\n",
- "\n",
- "numpyro_data = az.from_numpyro(\n",
- " mcmc,\n",
- " prior=prior,\n",
- " posterior_predictive=posterior_predictive,\n",
- " coords={\"school\": np.arange(eight_school_data[\"J\"])},\n",
- " dims={\"theta\": [\"school\"]},\n",
- ")\n",
- "numpyro_data"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## From PyJAGS"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "### Import Package"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 3,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:50.353834Z",
- "start_time": "2020-06-19T06:23:50.196427Z"
- }
- },
- "outputs": [],
- "source": [
- "import pyjags"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "### JAGS Model Code"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "#### Prior Model"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 4,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:50.982666Z",
- "start_time": "2020-06-19T06:23:50.979758Z"
- }
- },
- "outputs": [],
- "source": [
- "eight_school_prior_model_code = \"\"\" \n",
- "model {\n",
- " mu ~ dnorm(0.0, 1.0/25)\n",
- " tau ~ dt(0.0, 1.0/25, 1.0) T(0, )\n",
- " for (j in 1:J) {\n",
- " theta_tilde[j] ~ dnorm(0.0, 1.0)\n",
- " }\n",
- "}\n",
- "\"\"\""
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "#### Posterior Model"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 5,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:51.265216Z",
- "start_time": "2020-06-19T06:23:51.262860Z"
- }
- },
- "outputs": [],
- "source": [
- "eight_school_posterior_model_code = \"\"\" \n",
- "model {\n",
- " mu ~ dnorm(0.0, 1.0/25)\n",
- " tau ~ dt(0.0, 1.0/25, 1.0) T(0, )\n",
- " for (j in 1:J) {\n",
- " theta_tilde[j] ~ dnorm(0.0, 1.0)\n",
- " y[j] ~ dnorm(mu + tau * theta_tilde[j], 1.0/(sigma[j]^2))\n",
- " log_like[j] = logdensity.norm(y[j], mu + tau * theta_tilde[j], 1.0/(sigma[j]^2))\n",
- " }\n",
- "}\n",
- "\"\"\""
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 6,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:51.407328Z",
- "start_time": "2020-06-19T06:23:51.404376Z"
- }
- },
- "outputs": [],
- "source": [
- "parameters = [\"mu\", \"tau\", \"theta_tilde\"]\n",
- "variables = parameters + [\"log_like\"]"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "### Construct JAGS Model and Run Adaptation Steps"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "#### Prior Model"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 7,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:51.842644Z",
- "start_time": "2020-06-19T06:23:51.830153Z"
- }
- },
- "outputs": [],
- "source": [
- "jags_prior_model = pyjags.Model(\n",
- " code=eight_school_prior_model_code, data={\"J\": 8}, chains=4, threads=4, chains_per_thread=1\n",
- ")"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "#### Posterior Model"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 8,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:52.134872Z",
- "start_time": "2020-06-19T06:23:52.114138Z"
- }
- },
- "outputs": [
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "adapting: iterations 4000 of 4000, elapsed 0:00:00, remaining 0:00:00\n"
- ]
- }
- ],
- "source": [
- "jags_posterior_model = pyjags.Model(\n",
- " code=eight_school_posterior_model_code,\n",
- " data=eight_school_data,\n",
- " chains=4,\n",
- " threads=4,\n",
- " chains_per_thread=1,\n",
- ")"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "### Draw 1000 Burn-In Samples and 5000 Actual Samples per Chain"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 9,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:52.521467Z",
- "start_time": "2020-06-19T06:23:52.429977Z"
- }
- },
- "outputs": [
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "sampling: iterations 24000 of 24000, elapsed 0:00:00, remaining 0:00:00\n",
- "sampling: iterations 24000 of 24000, elapsed 0:00:00, remaining 0:00:00\n"
- ]
- }
- ],
- "source": [
- "jags_prior_samples = jags_prior_model.sample(5000 + 1000, vars=parameters)\n",
- "jags_posterior_samples = jags_posterior_model.sample(5000 + 1000, vars=variables)"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "### Convert PyJAGS Samples Dictionary to ArviZ Inference Data Object"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 10,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2020-06-19T06:23:52.881918Z",
- "start_time": "2020-06-19T06:23:52.827507Z"
- }
- },
- "outputs": [
- {
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created_at : 2020-06-19T06:23:52.830658 arviz_version : 0.8.3 inference_library : pyjags inference_library_version : 1.3.5 \n",
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created_at : 2020-06-19T06:23:52.839616 arviz_version : 0.8.3 inference_library : pyjags inference_library_version : 1.3.5 \n",
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Dimensions: chain : 4draw : 5000theta_tilde_dim_0 : 8
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created_at : 2020-06-19T06:23:52.835882 arviz_version : 0.8.3 inference_library : pyjags inference_library_version : 1.3.5 \n",
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Dimensions: chain : 4draw : 1000theta_tilde_dim_0 : 8
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created_at : 2020-06-19T06:23:52.833729 arviz_version : 0.8.3 inference_library : pyjags inference_library_version : 1.3.5 \n",
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Dimensions: chain : 4draw : 1000y_dim_0 : 8
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- " -3.52734472, -3.88401093],\n",
- " [-3.80359726, -3.6318046 , -3.86895295, ..., -3.47175565,\n",
- " -4.99059421, -3.83940783],\n",
- " [-5.06577285, -3.22901377, -3.73171482, ..., -3.58920164,\n",
- " -3.22948967, -4.04607251],\n",
- " ...,\n",
- " [-4.78422679, -3.34488241, -3.69620193, ..., -3.33252961,\n",
- " -3.45402413, -4.01947127],\n",
- " [-4.97770541, -3.22225146, -3.72348599, ..., -3.35888263,\n",
- " -3.7029022 , -3.97337818],\n",
- " [-3.62701283, -3.29201318, -4.158344 , ..., -3.31715678,\n",
- " -3.98064711, -3.81166336]],\n",
- "\n",
- " [[-4.54136819, -3.22341193, -3.92923215, ..., -3.4711435 ,\n",
- " -3.65321184, -3.83294022],\n",
- " [-5.48478683, -3.751598 , -3.74572475, ..., -3.32741603,\n",
- " -5.66340221, -4.77316679],\n",
- " [-4.63777553, -3.30764961, -3.69264145, ..., -3.51751195,\n",
- " -3.24281775, -3.81759345],\n",
- " ...,\n",
- " [-4.10819858, -3.23734807, -3.72193116, ..., -3.35064781,\n",
- " -3.78391602, -4.01441398],\n",
- " [-3.94126385, -3.22359131, -3.9444332 , ..., -3.32786085,\n",
- " -3.53601215, -3.8330031 ],\n",
- " [-4.94138394, -4.00251971, -3.80581287, ..., -4.22430408,\n",
- " -3.36105552, -3.80940265]],\n",
- "\n",
- " [[-4.98748556, -3.32809116, -3.7664943 , ..., -3.34279486,\n",
- " -4.33620131, -3.92675687],\n",
- " [-4.42622836, -3.22515487, -4.00725304, ..., -3.60402367,\n",
- " -3.60623595, -3.82707173],\n",
- " [-4.47769568, -3.42429034, -3.74310318, ..., -3.33919308,\n",
- " -3.71270153, -3.91726968],\n",
- " ...,\n",
- " [-5.13292746, -3.56382834, -3.707543 , ..., -3.95681847,\n",
- " -5.13883436, -3.8656967 ],\n",
- " [-4.88999855, -3.65124185, -3.69801243, ..., -3.320465 ,\n",
- " -4.69788199, -4.00886596],\n",
- " [-5.38975973, -5.27532201, -3.69814217, ..., -3.78190055,\n",
- " -3.41713716, -4.60956267]]]) Attributes: (4)
created_at : 2020-06-19T06:23:52.840708 arviz_version : 0.8.3 inference_library : pyjags inference_library_version : 1.3.5 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " warmup_prior \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- "Show/Hide data repr \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- "Show/Hide attributes \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
Dimensions: chain : 4draw : 1000theta_tilde_dim_0 : 8
Coordinates: (3)
chain
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int64
0 1 2 3
array([0, 1, 2, 3]) draw
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int64
0 1 2 3 4 5 ... 995 996 997 998 999
array([ 0, 1, 2, ..., 997, 998, 999]) theta_tilde_dim_0
(theta_tilde_dim_0)
int64
0 1 2 3 4 5 6 7
array([0, 1, 2, 3, 4, 5, 6, 7]) Data variables: (3)
theta_tilde
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- " -0.24211776, 0.54841302],\n",
- " [ 0.73392039, 0.47663744, -0.61609627, ..., -0.80964506,\n",
- " 0.49762657, -2.47327004],\n",
- " [-0.08231233, 0.28062108, 2.20405144, ..., 0.154088 ,\n",
- " -0.36351211, 0.36013468],\n",
- " ...,\n",
- " [ 0.79194157, -0.40861463, -0.85875295, ..., -0.82237095,\n",
- " 1.47173464, -1.20540583],\n",
- " [-0.45090569, -1.01004541, 0.08397328, ..., 1.07454531,\n",
- " 1.13587261, 0.53209085],\n",
- " [-1.05886621, 1.66164192, -1.4250031 , ..., -1.11740703,\n",
- " -1.84886498, 0.71930243]],\n",
- "\n",
- " [[ 1.4125556 , -2.34874433, 1.20299551, ..., -0.25531169,\n",
- " -0.26411039, 1.13222391],\n",
- " [ 2.2267223 , 0.02884086, 1.13865955, ..., -0.28934517,\n",
- " 1.05906399, 0.55190591],\n",
- " [-0.23439601, -0.36784748, 0.47789977, ..., 0.74236118,\n",
- " -1.1212007 , -0.6610916 ],\n",
- " ...,\n",
- " [-0.77174629, -0.97774201, -0.73963299, ..., 0.20137311,\n",
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- " 0.01747712, 0.54043691],\n",
- " [ 0.25492446, 0.42637825, 1.19142405, ..., 0.51370606,\n",
- " 0.1491775 , 1.21679596]],\n",
- "\n",
- " [[ 2.99620537, -0.58296821, 0.72585938, ..., -0.75381363,\n",
- " 0.27957383, -1.30275569],\n",
- " [-0.4803946 , 0.40327934, -0.76396762, ..., -0.40640857,\n",
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- " [-0.72583985, 2.36262907, 0.96360172, ..., 0.61588395,\n",
- " 0.05045338, -0.43853064],\n",
- " ...,\n",
- " [-0.2673493 , -1.00842011, -0.56629967, ..., -0.89029002,\n",
- " 0.00340085, 0.18408985],\n",
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- " 0.25731739, -0.1457207 ],\n",
- " [-1.97737722, -2.78400193, 1.61941847, ..., -0.87962511,\n",
- " 0.23703341, 1.24248917]],\n",
- "\n",
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- " -0.2676015 , -1.50186474],\n",
- " [-1.77468599, -0.9329657 , 0.12679348, ..., -1.27709638,\n",
- " -0.078269 , 0.90316797],\n",
- " ...,\n",
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array([[ -0.54256157, -10.87124355, 1.96438294, ..., -8.11403829,\n",
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- " [ 0.03072765, -1.82026456, 1.38368157, ..., 0.96176535,\n",
- " 3.89488577, 3.99766504],\n",
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- " 2.21386016, -4.73052159],\n",
- " [ 0.32067926, -7.23833533, -2.82193459, ..., -5.77218015,\n",
- " 2.28055004, -4.70868173]]) tau
(chain, draw)
float64
16.53 3.872 9.523 ... 2.702 8.149
array([[16.53391268, 3.87249575, 9.52339625, ..., 6.50219713,\n",
- " 1.35029408, 8.34708719],\n",
- " [ 9.1205841 , 9.21082813, 15.29874336, ..., 10.20594881,\n",
- " 26.05528672, 0.70675771],\n",
- " [ 0.43585432, 20.06679265, 17.90884847, ..., 5.9273813 ,\n",
- " 2.68746482, 5.18154874],\n",
- " [ 1.08752471, 3.25281493, 4.26600184, ..., 14.58456325,\n",
- " 2.70201427, 8.14868071]]) Attributes: (4)
created_at : 2020-06-19T06:23:52.837977 arviz_version : 0.8.3 inference_library : pyjags inference_library_version : 1.3.5 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> log_likelihood\n",
- "\t> prior\n",
- "\n",
- "Warmup iterations saved (warmup_*)."
- ]
- },
- "execution_count": 10,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "pyjags_data = az.from_pyjags(\n",
- " posterior=jags_posterior_samples,\n",
- " prior=jags_prior_samples,\n",
- " log_likelihood={\"y\": \"log_like\"},\n",
- " save_warmup=True,\n",
- " warmup_iterations=1000,\n",
- ")\n",
- "pyjags_data"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "```{toctree}\n",
- ":hidden:\n",
- "\n",
- "ConversionGuideEmcee\n",
- "```"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "metadata": {},
- "outputs": [],
- "source": []
- }
- ],
- "metadata": {
- "celltoolbar": "Raw Cell Format",
- "kernelspec": {
- "display_name": "Python 3 (ipykernel)",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.8.6"
- },
- "toc": {
- "base_numbering": 1,
- "nav_menu": {},
- "number_sections": true,
- "sideBar": true,
- "skip_h1_title": false,
- "title_cell": "Table of Contents",
- "title_sidebar": "Contents",
- "toc_cell": false,
- "toc_position": {},
- "toc_section_display": true,
- "toc_window_display": false
- }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
diff --git a/doc/source/getting_started/InferenceDataStructure.png b/doc/source/getting_started/InferenceDataStructure.png
deleted file mode 100644
index f854a71891..0000000000
Binary files a/doc/source/getting_started/InferenceDataStructure.png and /dev/null differ
diff --git a/doc/source/getting_started/Installation.rst b/doc/source/getting_started/Installation.rst
deleted file mode 100644
index 9e4986369f..0000000000
--- a/doc/source/getting_started/Installation.rst
+++ /dev/null
@@ -1,122 +0,0 @@
-##################
-Installation guide
-##################
-
-This section provides detailed information about installing ArviZ. Most ArviZ
-functionality is available with the basic requirements, but ArviZ also has optional
-dependencies to further enhance the library. This guide will cover both basic and fully-fledged ArviZ installs and several installation methods.
-
-
-.. tip::
-
- If you are installing ArviZ for the first time, consider installing with
-
- .. code:: bash
-
- pip install "arviz[preview]"
-
- And using the library through the {mod}`arviz.preview` module.
- While some features in ``arviz.`` are not available
- in ``arviz.preview.``, most have already been included.
- Additionally, ``arviz.preview.`` include many new ones that
- are not available in ``arviz.`` and never will be.
-
-
-******
-Stable
-******
-
-ArviZ can be installed either using pip or conda-forge.
-
-Using pip
-=========
-
-.. code:: bash
-
- pip install arviz
-
-Use the below pip command to install ArviZ with all of its :ref:`Optional-dependencies`.
-
-.. code:: bash
-
- pip install "arviz[all]"
-
-It is also possible to use ``pip install "arviz[preview]"`` to access
-:ref:`upcoming refactored features `.
-
-Using conda-forge
-=================
-
-.. code:: bash
-
- conda install -c conda-forge arviz
-
-.. _dev-version:
-
-***********
-Development
-***********
-
-If you want to install the latest development version of ArviZ, use the following command:
-
-.. code:: bash
-
- pip install git+https://github.com/arviz-devs/arviz
-
-**Note**: It can take sometime to execute depending upon your internet connection.
-
-.. _arviz-dependencies:
-
-************
-Dependencies
-************
-
-Required dependencies
-=====================
-
-The required dependencies for installing ArviZ are:
-
-.. literalinclude:: ../../../requirements.txt
-
-and
-
-.. code::
-
- python>=3.10
-
-ArviZ follows `NEP 29 `_
-and `SPEC 0 `_ to choose the minimum
-supported versions.
-
-.. _Optional-dependencies:
-
-Optional dependencies
-=====================
-
-The list of optional dependencies to further enhance ArviZ is given below.
-
-.. literalinclude:: ../../../requirements-optional.txt
-
-
-- Numba
-
- Necessary to speed up the code computation. The installation details can be found
- `here `_. Further details on enhanced functionality provided in ArviZ by Numba can be
- :ref:`found here `.
-
-- Bokeh
-
- Necessary for creating advanced interactive visualisations. The Bokeh installation guide can be found `over here `_.
-
-- UltraJSON
-
- If available, ArviZ makes use of faster ujson when :func:`arviz.from_json` is
- invoked. UltraJSON can be either installed via `pip `_ or `conda `_.
-
-- Dask
-
- Necessary to scale the packages and the surrounding ecosystem. The installation details can be found `at this link `_.
-
-
-
-
diff --git a/doc/source/getting_started/Introduction.ipynb b/doc/source/getting_started/Introduction.ipynb
deleted file mode 100644
index 9f0b78652f..0000000000
--- a/doc/source/getting_started/Introduction.ipynb
+++ /dev/null
@@ -1,3569 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "(quickstart)="
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# ArviZ Quickstart"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 1,
- "metadata": {},
- "outputs": [],
- "source": [
- "import arviz as az\n",
- "import numpy as np"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "metadata": {},
- "outputs": [],
- "source": [
- "J = 8\n",
- "y = np.array([28.0, 8.0, -3.0, 7.0, -1.0, 1.0, 18.0, 12.0])\n",
- "sigma = np.array([15.0, 10.0, 16.0, 11.0, 9.0, 11.0, 10.0, 18.0])\n",
- "schools = np.array(\n",
- " [\n",
- " \"Choate\",\n",
- " \"Deerfield\",\n",
- " \"Phillips Andover\",\n",
- " \"Phillips Exeter\",\n",
- " \"Hotchkiss\",\n",
- " \"Lawrenceville\",\n",
- " \"St. Paul's\",\n",
- " \"Mt. Hermon\",\n",
- " ]\n",
- ")"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## ArviZ style sheets\n"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 2,
- "metadata": {},
- "outputs": [],
- "source": [
- "# ArviZ ships with style sheets!\n",
- "az.style.use(\"arviz-darkgrid\")"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Feel free to check the examples of style sheets {ref}` here `."
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Get started with plotting\n",
- "\n",
- "ArviZ is designed to be used with libraries like [PyStan](https://pystan.readthedocs.io) and [PyMC3](https://docs.pymc.io), but works fine with raw NumPy arrays."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 3,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "image/png": 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",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "rng = np.random.default_rng()\n",
- "az.plot_posterior(rng.normal(size=100_000));"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Plotting a dictionary of arrays, ArviZ will interpret each key as the name of a different random variable. Each row of an array is treated as an independent series of draws from the variable, called a _chain_. Below, we have 10 chains of 50 draws, each for four different distributions."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 4,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "image/png": 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2ty7L9RpNKZYy+0Q3lMViCigA8YswBuxFY2PbQJGWZtpdjnCF4+P5O6prs8TlkjIypFkzHXlzJH+tNKfcqGiSFAxG97NUVUZ181HHBOdA9xDGgL0YM7a9i/DWmNeB6AsGpanFjgryQ8GiIF8yRmEThEdL++dZ4lixnDAGdAcd+AHg/3hzwl/nDrNTB4DUQssYsBdVlW3/4ne7PQoE2t7mQrhEbO3x14ZaxJpV18Rmv+2dZwBSB2EM2Iv2+sKkpztqauLiuS9LFtuuYM/cmW4F6gNhy2aUGM2dZ2RMqEWsukaqmG+U65Vm+6J7vOlzBaQ2whiAqIjnJwQ9HpccJ7y+Up/kKzVhfcSG50kl0x254/izAEh8hDEAkOR2O6oocxhnDEDMEcYAYDfZWY6ys2xXASCV8DQlAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBHjjAHAHjAALIBYIIwBiDt1gehOMm5MUIH6Pe+jvsGorFyq9rcuy/UaTSmWMvskViiL52mpAIQQxoAE1tgY3dBiS+H4aH+uur2+63JJGRnSrJmOvDmSv1aaU25UNEkKBhPrO6+qtF1BdKSlmYie/0zWDpsIY0ACGzM2sYJBoggGpanFjgryQxfognzJGIVNIp4okvcc2RrRra1YThiDPXTgB4B2eHPCX+cOs1MHgORHyxiQwKoqk/Ov+XhozfHXhlrEmlXXWCulW5L1HHG7PQoE9n67GUgUhDEggSVrP5cli6O7fXemW4H6wB7fn1FiNHeekTGhFrHqGqlivlGuV5rtS6zvPFnPkfR0R01NyfnZkHoIYwDiTrSfAPR4XHKcPe+j1Cf5Sk1YH7HheVLJdEdunk4EEGGEMQD4BrfbUUWZwzhjAGKCMAYAe5Cd5Sg7y3YVAJIdT1MCAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALGLQVwApYffR9D0e29UAQCvCGIC9qguYfa8Ux+objMrKpWp/67K8k+p1/S+Dyuxjb4qjaM+/CSBxEMaAbmhsTOyg0hGF4xP7M7pcUkaGNGumI2+O5K+V5pTvUtEkKRi099mqKq3tOq707EkoBQhjQDeMGZvYQSUVBIPS1GJHBfmhi35BvmSMVOKze+w4d0JWLCeMAXTgB5D0vDnhr3OH2akDANpDyxjQDVWVyf9XfTK04PhrQy1izaprrJXSIhXOHQAdQxgDuiEV+rssWWy7gu6ZUWI0d56RMaEWseoaqWK+Ua5Xmu2zd/xS4dwB0DGEMQB7lehP/ZX6JF+pCesjNvKUHrp52tdyJ/hnA5AcCGMAkprb7aiizAkbZ+zEEzJVV1dnuzQAkEQYA5AisrMcZWfZrgIA2uJpSgAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAixhkDkPJ2HxA2O4tR+QHEFmEMgDV1ATuTkBsTVKDeqL7BqKxcqva3vpfrNZpSLGX2iXwoS/SppQBEB2EMSa+xMbIX/LQ0E/FtpqrC8ba+x9BUSC6XlJEhzZrpyJsj+WulOeVGRZOkYDDytVVVRnyTCYXJ0YH2EcaQ9MaMjfRFdWuEtwdbgkFparGjgvxQSCjIl4xR2KTikRT5czGxrFhOGAPaQwd+ACnNmxP+OneYnToApC5axpD0qioj+9e42+1RIFAX0W2mqnhoKfLXhlrEmlXXRG9fkT4XASQHwliSW7hwoX7961/rtttu03nnnWe7HCsi3U8lPd1RUxMX1UhYstjOft2ZbgXqA5pRYjR3npExoRax6hqpYr5Rrlea7Yv8MabPFID2EMYAWGPr6UKPxyXHcVTqk3ylJqyP2PA8qWS6IzdPPgKIEcIYgJTldjuqKHMYZwyAVYQxACkvO8tRdpbtKgCkqpR5mnLVqlUaNGiQ7rrrLv3zn//Uj3/8Y51wwgk66aST9POf/1wbN25s8zPvvPOOfvrTn2rEiBHKycnR2WefrbvuukuNjY1t1h00aJAmTpyozZs3a9q0afrOd76jwYMHa9WqVWH7fueddzRx4kSdcMIJOuWUUzRz5kx99dVXkqSXX35Zl1xyiXJzc/Xtb39bc+bM0ddffx22ny+//FIPPPCAfvjDH2rUqFEaOnSoRo0apRtvvFEffvhhdL48AAAQNSkTxpq9++67uuyyy7Tffvvpkksu0dChQ/XCCy/oiiuuUFNTU8t6f/vb3zRx4kS98cYbOuOMM3T55ZcrPT1dd999t6644grt2LGjzbYDgYAuvvhi/fvf/9bYsWN18cUXq1evXi3v+/1+TZo0Sb1799Yll1yi/v3764knntD06dNVWVmp6667Tocffrguvvhi9e7dW7/97W/1wAMPhO1j7dq1uvPOO5WWlqYxY8aoqKhIQ4cO1dKlS3XhhRdq06ZN0fvyAABAxKXcbcrly5eroqJC55xzTsuyG2+8Uc8++6xeeOEFnXvuudq2bZumT58ul8ulP/7xjxo8eLAkyRijKVOmaOnSpfrtb3+ra665Jmzba9as0XnnnafS0lLtt99+LctXrVolSXrllVd0zz33aPTo0ZKknTt36vzzz9fSpUu1YsUKPfbYYxo2LDTI0XXXXaczzzxTjzzyiH7yk5+oR4/QoTr66KO1YsUKud3usH2//vrruuKKK/Sb3/xGpaWlkf3SAABA1KRcy9jw4cPDgpgknX/++ZKk2tpaSdILL7yghoYGnX/++S1BTJIcx9GUKVPUo0cPLVq0qM22999/f02dOjUsiO1uxIgRLUGsef2zzjpLxhidfvrpLUFMknr16qX8/HwFAgF9+umnLct79+7dJohJ0imnnKJjjjlGr732Wge+BQAAEC9SrmXs+OOPb7PssMMOkyQ1NDRIkv79739LCoWnbzr88MM1cOBArVu3Ttu2bQu7DXnEEUeob9++ndr3IYccIkkaMmRIm/f69esnSdq8ebOOOOKIluWrVq3So48+qpqaGtXV1WnXrl0t7+2///573D8AAIg/KRfGevfu3WZZc0tWMBiUJG3btk2SdPDBB7e7jX79+mndunX673//GxbG9rR+s93X/ea+23uv+dbk7mGrsrJSkydPVnp6ukaNGqUBAwaoZ8+echxHixYtos8YAAAJJuXCWEc0B6Mvvvii3febl2dkZIQtd5zoj0909913Ky0tTQsXLlRWVlbYe88991zU9w8AACIr5fqMdUTzLcM33nijzXubN2/WRx99pIEDB7bbmhVtH374oY4++ug2Qay5LgAAkFgIY+0YPXq0evfurYULF+r9999vWW6MUXl5uXbu3KkJEyZYqa1///7asGFDWKtdU1OTZs6cGXY7E0DkrVtvtOJVo3Xr7U9wDiB5cJuyHb169dLs2bNVXFysiy66SGPHjlXfvn21cuVKvfvuuxo2bJiuvPJKK7VNnDhRs2fP1vjx43X22Wdr165deu2112SM0eDBg7V69WordQE21QU6F46MCSpQ3/GfqW8wKiuXqv2ty3K9RlOKpcw+0eueYGvuTgCxRRjbg7Fjx6pfv366//77VVVVpcbGRg0YMEDXXHONfvKTnygtLc1KXZdddpl69Oihxx9/XE8++aT69Omj0047TTfccIOuv/56KzVh3xobaUmJpsLxnf1+6zq1tsslZWRIs2Y68uZI/lppTrlR0SQpGIzesa2qjNqm40bPngROwDHGcJVIcXV1nbswpTqPx9Pp72xUfjBK1SBWZs10VJDfGhz+vsyoxMc/n921YnnXest05fcQ8SVVjqHH49nnOvQZA4AO8OaEv84d1v56ANBZ3KYEYqCqklsx0TRmbPRbqPy1UkF+6+vqmqjvkvMGSBGEMSAG6BcTXUsWd259d6ZbgfpAh9efUWI0d56RMaEWseoaqWK+Ua5Xmu2L3rHlvAFSA2EMQMLr7FOHHo+rU4M0l/okX2l4H7HheVLJdEdunngE0E2EMQDYB7fbUUWZo3XrjTZtkgYMkLKzCGEAIoMwBgAdlJ3lKDvLdhUAkg1PUwIAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWMc4YAHQDA8EC6C7CGIC4UxeI7sTfxgQVqO/ePuobjMrKpWp/67Jcr9GUYimzT+xCWWenggIQfwhjQJxobIxuAEkkheOj/V3UdXsLLpeUkSHNmunImyP5a6U55UZFk6RgMHbHsqoyZruKK2lpZo+/M0ywjkRDGAPixJixhLFEEgxKU4sdFeSHLvwF+ZIxCptMPBZS97zZusd3ViwnjCGx0IEfALrImxP+OneYnToAJDZaxoA4UVXJX/PNEqW1x18bahFrVl0T+xpS9bxxuz0KBLp/uxmIB4QxIE7Qz6XVksXR3b47061AfaBb25hRYjR3npExoRax6hqpYr5Rrlea7YvdsUzV8yY93VFTU2p+diQfwhiAuBPtJwQ9Hpccp3v7KPVJvlIT1kdseJ5UMt2RmyccAXQCYQwAusDtdlRR5jDOGIBuI4wBQDdkZznKzrJdBYBExtOUAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWMMwYg5TFwKwCbCGMAYqouYH8ScGOCCtQb1TcYlZVL1f7W93K9RlOKpcw+UZ6SiSmTAPwfwhiQYBob7YeZ7igcHw/110mSXC4pI0OaNdORN0fy10pzyo2KJknBYHTrrKqM6uYlpe4k4kCiIYwBCWbM2HgIM8khGJSmFjsqyA+FloJ8yRiFTf4dLbE4jiuWE8aAREAHfgApzZsT/jp3mJ06AKQuWsaABFNVmditHfHWsuevDbWINauuic1+E/04AogcwhiQYBK9H9CSxbYrkNyZbgXqA5pRYjR3npExoRax6hqpYr5Rrlea7Yvu95zoxxFA5BDGAMRUPDxF6PG45DiOSn2Sr9SE9REbnieVTHfkjoM6AaQGwhiAlOV2O6oocxhnDIBVhDEAKS87y1F2lu0qAKQqnqYEAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWMSgrwDQDkblBxArhDEA+1QXMPteKYEYE1Sgvv3PVN9gVFYuVftbl+V6jaYUS5l9Ej+UxcPcoADCEcaAKGpsTI4QUzg+OT5Hq7o9vuNySRkZ0qyZjrw5kr9WmlNuVDRJCgYT/3uoqrRdQWSkpZk2v189exI0kZgIY0AUjRmb+BfvVBMMSlOLHRXkhy7sBfmSMVKJLzmOZfKck1vbLFmxnDCGxEQHfgD4Bm9O+OvcYXbqAJAaaBkDoqiqMjn+Uk+e1pSO8deGWsSaVddYKyXikuWcdLs9CgT2fLsZSCSEMSCKkqUPy5LFtiuILHemW4H6QLvvzSgxmjvPyJhQi1h1jVQx3yjXK832Jf7xTJZzMj3dUVNTcnwWgDAGYJ+S7Qk8j8clx2n/M5X6JF+pCesjNjxPKpnuyJ1k3wOA+EAYA4DduN2OKsocxhkDEDOEMQBoR3aWo+ws21UASAU8TQkAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYxDhjANBBDAQLIBoIYwCsqgvEfhJyY4IK1Hd8v/UNRmXlUrW/dVmu12hKsZTZJ/ahLNmmpwJSHWEMKaWxsfsX/rQ0E5HtIKRwvI3vsq5Ta7tcUkaGNGumI2+O5K+V5pQbFU2SgsHY119VGfNdxkSyTGIOdBZhDCllzNhIXDi3RmAbSCTBoDS12FFBfigsFORLxihsMvFYisx5HH9WLCeMITXRgR8AOsCbE/46d5idOgAkH1rGkFKqKrv/l7fb7VEg0LnbXNizRGnl8deGWsSaVddYKyUi5zGA+EEYQ0qJRJ+U9HRHTU1cDCNlyeLY79Od6VagPtDh9WeUGM2dZ2RMqEWsukaqmG+U65Vm+2J/LtC3CkguhDEAVtl4MtDjcclxOr7fUp/kKzVhfcSG50kl0x25ebIRQDcRxgBgH9xuRxVlDuOMAYgKwhgAdFB2lqPsLNtVAEg2PE0JAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAs6mG7AACIN+vWG23aJA0YIGVnObbLAZDkCGMAEkpdwHR7G8YEFahvu536BqOycqna37os12s0pVjK7JNYoczjTqx6gVRGGAOSXGNj98NLPCkcH4nPU9fuUpdLysiQZs105M2R/LXSnHKjoklSMJhY32NVpe0KoistzbR7bvfsSQhF4iGMAUluzNjEChE2BYPS1GJHBfmhC3pBvmSMVOJLvO8w+Y/71naXrlhOGEPioQM/AOzGmxP+OneYnToApA5axoAkV1WZXC0F0W7x8deGWsSaVddEdXdRk2zH/Zvcbo8CgfZvNwOJhjAGJLlk60OzZHH3t+HOdCtQH2izfEaJ0dx5RsaEWsSqa6SK+Ua5Xmm2L7G+x2Q77t+Unu6oqSm5PyNSB2EMQEKJxFOCHo9LjtN2O6U+yVdqwvqIDc+TSqY7cvN0IoAoIYwBwP9xux1VlDmMMwYgpghjAPAN2VmOsrNsVwEgVfA0JQAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGAR44wBQCcwICyASCOMAYgLdYHoTgC+O2OCCtR3bn/1DUZl5VK1v3VZrtdoSrGU2ScxQlkkppICEHmEMSCBNTbGLsBEW+H4WH6Wuk7/hMslZWRIs2Y68uZI/lppTrlR0SQpGEyM41BVabuCyElLM1E//5N9snXED8IYkMDGjE2MEJAMgkFparGjgvzQBbogXzJGYZOKx7vkOl+2Rn0PK5YTxhAbdOAHgA7y5oS/zh1mpw4AyYWWMSCBVVUmz1/uidBq468NtYg1q66xVkqXJNP54nZ7FAh0/nYzEI8IY0ACS6Y+LUsWx25f7ky3AvWBTv3MjBKjufOMjAm1iFXXSBXzjXK90mxfYhyHZDpf0tMdNTUlz+dBaiOMAYgLsXzSz+NxyXE6t79Sn+QrNWF9xIbnSSXTHbl5ShFANxDGAKAD3G5HFWUO44wBiDjCGAB0QnaWo+ws21UASCY8TQkAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiEFfAaATGIEfQKQRxgBYURcw+14pSowJKlDfuf3XNxiVlUvV/tZluV6jKcVSZh+7oSyW83oCiDzCGJBCGhvtBaBvKhxvs5a6Tv+EyyVlZEizZjry5kj+WmlOuVHRJCkYtPu9VlVa3b0VaWkmrs7nZj17EozReYQxIIWMGRt/F69EEQxKU4sdFeSHLrYF+ZIxUonP/neamsd1q+0C2rViOWEMnUcHfgDoIG9O+OvcYXbqAJBcaBkDUkhVZfz81Z6IrTn+2lCLWLPqGmulhImn4xorbrdHgUDnbzcD8YgwBqSQeOrPsmSxvX27M90K1Ac69TMzSozmzjMyJtQiVl0jVcw3yvVKs312v9d4Oq6xkp7uqKkp9T43khNhDIAVNp8A9HhccpzO7b/UJ/lKTVgfseF5Usl0R26eZgTQDYQxAOgAt9tRRZnDOGMAIo4wBgCdkJ3lKDvLdhUAkglPUwIAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWMc4YAMQIA8YCaA9hDEDCqgt0bbJxY4IK1MduovL6BqOycqna37os12s0pVjK7BN/oczmVFVAKiKMAQmgsTF2wSGRFI7v6vdSF9E69sXlkjIypFkzHXlzJH+tNKfcqGiSFAzG37GtqrRdwb6lpRl+LxKcjWPYs2d8/qFBGAMSwJixXHQSWTAoTS12VJAfuhAU5EvGKGzS8XiSGOfbVtsFoNtifwxXLI/PMEYHfgCIAW9O+OvcYXbqABB/aBkDEkBVZXz+NWdbYrTghPhrQy1izaprrJWyT4lwvrndHgUCsb3djMjiGLYijAEJIF77Odi2ZHHXfs6d6VagPhDJUvZqRonR3HlGxoRaxKprpIr5RrleabYv/o5tIpxv6emOmpriv07sGcewFWEMQMLq6lN/Ho9LjhO7i0CpT/KVmrA+YsPzpJLpjtw8uQikPMIYAESZ2+2oosxhnDEA7SKMAUCMZGc5ys6yXQWAeMPTlAAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLGPQVADqA0fMBRAthDEBcqwuYfa/UScYEFajv2HbrG4zKyqVqf+uyXK/RlGIps0/8hbKuztcJwB7CGJAkGhsjH1riQeH4aHyuug6v6XJJGRnSrJmOvDmSv1aaU25UNEkKBuPvO6+qtF1BbKSlmYie8z17EmJhD2EMSBJjxsZfMEgGwaA0tdhRQX7oYl2QLxkjlfji8/tOnfNga0S3tmI5YQz20IEfAPbBmxP+OneYnToAJCdaxiyaOHGi3njjDb333ntR2f6qVatUVFSka6+9Vtddd11U9oH4UVWZnH/Zx0NLj7821CLWrLrGWin7lKznwTe53R4FAh2/3QzEM8IYkCSStc/LksWR36Y7061AfaBD684oMZo7z8iYUItYdY1UMd8o1yvN9sXfd56s58E3pac7ampKjc+K5EcYAxDXovF0oMfjkuN0bLulPslXasL6iA3Pk0qmO3Lz5CKACCCMAcBeuN2OKsocxhkDEDVJ2YF/165duv/++zV69Gjl5ORozJgxuv/++/XRRx9p0KBBmjZtWsu6gwYN0sSJE9vdTkFBgQoKCsKWTZs2TYMGDdJHH32k3/3udzrrrLM0bNgwnXPOOXruueckSTt37tT8+fNVUFCgnJwcFRYW6pVXXtljvU1NTbrjjjt02mmntaz/9NNP73H9F154QZdffrmGDx+unJwcjRs3Tr/73e/09ddfd+ZrAtAJ2VmORn3HIYgBiLikbBm76aab9Oyzz+p//ud/dNlll2nHjh169NFH9Y9//CNi+7jttttUU1Oj008/XS6XS3/5y19UXFysPn366Pe//73ef/99nXbaaWpqatLSpUt19dVXq7KyUgMHDmyzrV/+8pd67733dPbZZ2vXrl2qrKzUzTffrC1btuhnP/tZ2Lpz587V/fffr8MOO0xnnnmmevXqpTfffFN33HGH/H6/7rzzzoh9RgAAEH1JF8ZWrlypZ599VkOHDtXvf/97HXjggZKkq6++WhMmTIjYftauXas///nP6tu3ryTpvPPO00UXXaQbbrhBxx57rJYsWaL09HRJ0qhRozR58mQ9+uijmj59epttffTRR1qyZIl69eolSbrqqqs0YcIE3XnnnTrnnHNaAtyrr76q+++/X6eeeqruvPNO9ezZU5JkjNHMmTP1xz/+UX/729901llnRexzAgCA6Eq625R//vOfJUnXXHNNSxCTpH79+qmoqChi+7nqqqtagpgkeb1eDRw4UA0NDZo8eXJLEJOks846S/vvv/8eh7C46qqrWoJYc61XXHGFdu3apSVLlrQsf/zxxyVJs2bNaglikuQ4jqZMmSLHcVpulQIAgMSQdC1jq1evliSdcMIJbd5rb1lXDRkypM2yfv366aOPPmrz3n777ae+fftq8+bN7W4rLy9vj8uaP48k+f1+paen77E/2YEHHqgPPvigw58BAADYl3RhbNu2bXK5XPJ4PG3eO+iggyK2n91bspr16NFjr+/t2rWr3W21V1fzsi+//LJlWX19vXbt2qW77757j3Vt375974UDAIC4knRhrFevXgoGg6qrqwu7jShJW7ZsabO+4zh7DElffvmlevfuHZU6d7dlyxYdfvjhbZZJCtt/c8hbtWpV1GsCAACxkXR9xgYPHixJ7T452d6yzMzMdm8fbty4UQ0NDZEvsB1vvfXWHpc1fx5JGjZsmAKBgNavXx+TugAAQPQlXRgrLCyUJN17771qampqWf75559rwYIFbdYfOnSoNm3aFNbatGPHDt1+++3RL/b/3Hfffdq2bVvL6y+++EIPP/ywevTo0fJ5JLWMh3bTTTeprq7tnGyff/651q5dG/2CgQT3n7W7tOJVo3Xr7c97CQBJd5vy29/+tgoLC7VkyRIVFhbqjDPO0I4dO1RZWalhw4Zp2bJlYdOgXH755VqxYoV+9rOf6dxzz1XPnj316quvqk+fPurXr19Mah44cKAKCwt15plntowztmXLFk2ePDlsXLJTTz1V11xzje69916deeaZ+u53v6v+/fsrEAhow4YNevvtt3X99dfr6KOPjkndwJ7UBeIz5NQ3GJWVS9X++pZluV6jKcVSZh8Gc43G1FMA9i3pwpgk3X777TrqqKP0zDPP6LHHHtNhhx2myy+/XCNHjtSyZcvCOtifeuqpqqio0G9+8xs9++yzcrvdOvvsszV58uSwVqlomjdvnubPn6/nnntOW7duVVZWliZPnqwLL7ywzbq//OUvNXz4cC1YsEArV67Ul19+KbfbrSOOOELXXnttzGrGvjU2xmcgiYXC8fH52V0uKSNDmjXTkTdH8tdKc8qNiiZJwWB81hxLVZW2K+i4tDST0r9jNqTKJPQ2OMaYlDmbn3rqKU2fPl0lJSW69NJLbZcTN9q75Yk983g8HfrORuUHY1ANOmvWTEcF+a0Xlb8vC58EHED7ViyPbM+mjv5bmujaG93hm5Kuz5gU6jv1zYy5efNm/eY3v9F+++2n008/3VJlAGzz5oS/zh1mpw4AaJaUtykfeOABvfTSSzrppJN00EEH6ZNPPtGyZcv03//+V9ddd12bYSSAaKiqTN0m/TFj47elyV8rFeS3vq6usVZK3Emkc9bt9igQSP5WFaSGpAxj3/3ud7V27Vq99NJLamho0AEHHKBBgwbp0ksvpU8VYiaV+1csWWy7gvbNKDGaO8/ImFCLWHWNVDHfKNcrzfal7vFqlkjnbHq6o6amxKkX2JuU6jOG9qXCPftISpV+DskoEDDylRq9udvQfsPzpJLpjtw8SZhQ+D1MfKlyDDvSZywpW8YAoD1ut6OKMkdbtvbWv//doAEDpOwsQhgAuwhjAFLOMUf30EF9CWEA4kNSPk0JAACQKAhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLGGQMAS9atN9q0SQw+C6Q4whiApFMX2Pssb8YEFai3NxNcfYNRWblU7W9dlus1mlIsZfYhlHmYmgophjAGoEMaGxNnGtvC8fuq1e58eC6XlJEhzZrpyJsj+WulOeVGRZOkYDBxvudoqarc9zppaSZhzslEmoAddhDGAHTImLGJceFLBMGgNLXYUUF+6CJdkC8ZI5X4+I6ljp5rW6NeR6SsWE4Yw97RgR8ALPDmhL/OHWanDgD20TIGoEOqKhPnr/tEaMXz14ZaxJpV11grJe505Fxzuz0KBOzebgYihTAGoEMSqd/LksV7f9+d6VagPhCLUto1o8Ro7jwjY0ItYtU1UsV8o1yvNNuXON9ztHTkXEtPd9TUxHeF5EAYA5B09vU0nsfjkuPYu5CX+iRfqQnrIzY8TyqZ7sjNk4RAyiGMAUCMud2OKsocxhkDIIkwBgDWZGc5ys6yXQUA23iaEgAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARg74CQBQwuj6AjiKMAUgIdQGz75U6yJigAvWR297u6huMysqlan/rslyv0ZRiKbNPfISyfc3dCSC2CGNAgmtsjE6oiDeF4yP5OesiuK1wLpeUkSHNmunImyP5a6U55UZFk6RgMD6OVVWl7Qq6Ly3NxO2537MnYRedQxgDEtyYsfF5QUpVwaA0tdhRQX7oglyQLxkjlfji5zglxzmz1XYBe7RiOWEMnUMHfgCIMG9O+OvcYXbqAJAYaBkDElxVZWr8FZ5IrTn+2lCLWLPqGmultCsZzhm326NAIHq3m4FYIowBCS5V+qcsWRy5bbkz3QrUByK3wd3MKDGaO8/ImFCLWHWNVDHfKNcrzfbFx7FKhnMmPd1RU1Pifw5AIowBSBCRfALQ43HJcaJzIS/1Sb5SE9ZHbHieVDLdkZunGAG0gzAGABHkdjuqKHMYZwxAhxHGACAKsrMcZWfZrgJAIuBpSgAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAixhkDgA5iIFcA0UAYA2BVXSD2E4AbE1SgvuP7rW8wKiuXqv2ty3K9RlOKpcw+8RXKIjltFIDYIIwBCaqxMfYhJhoKx9v4HHWdWtvlkjIypFkzHXlzJH+tNKfcqGiSFAzG13GoqrRdQWykpZmk+R1IJckwSX00EMaABDVmLBeiWAkGpanFjgryQxeSgnzJGIVNBh4vUue82Gq7AHTBiuWEsfbQgR8AOsCbE/46d5idOgAkH1rGgARVVZkcf2EmSkuOvzbUItasusZaKXuVLOfFvrjdHgUCnbvdDMQrwhiQoJKl78WSxbHfpzvTrUB9oMPrzygxmjvPyJhQi1h1jVQx3yjXK832xddxSJbzYl/S0x01NaXGZ0XyI4wBsMrG038ej0uO0/H9lvokX6kJ6yM2PE8qme7IzdOLALqJMAYA++B2O6oocxhnDEBUEMYAoIOysxxlZ9muAkCy4WlKAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLGGQOQ8hjMFYBNhDEAMVUXsD8xuDFBBeqN6huMysqlan/re7leoynFUmYfQlkzG1NWAamEMAZY1NhoP5jEWuH4ePjMdZIkl0vKyJBmzXTkzZH8tdKccqOiSVIwGA91xoeqStsVtJWWZlp+f1JlcnQkL8IYYNGYsVzwbQoGpanFjgryQxfzgnzJGIVNCI54PU+3tvy/FcsJY0hsdOAHkNK8OeGvc4fZqQNA6qJlDLCoqjL1/qKPt1YWf22oRaxZdY21UuJWPJ6nbrdHgUCd7TKAiCCMARalYl+XJYttVyC5M90K1Ac0o8Ro7jwjY0ItYtU1UsV8o1yvNNuXesdmT+LxPE1Pd9TUFH91AV1BGAMQU/HwZJ7H45LjOCr1Sb5SE9ZHbHieVDLdkTsO6gSQGghjAFKW2+2oosxhnDEAVhHGAKS87CxH2Vm2qwCQqniaEgAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWNTDdgEAEGnr1htt2iQNGCBlZzm2ywGAvSKMAeiWuoCxXUKL+gajsnKp2t+6LNdrNKVYyuzTGsqMCSpQHz9174nHTZAEUgFhDCmjsTEyF9+0NBOxbSWDwvHx8124XFJGhjRrpiNvjuSvleaUGxVNkoLB3euss1Vip1RV2q4g/vTsSUBF8iGMIWWMGRup0LA1QttBpAWD0tRiRwX5oQt2Qb5kjFTii5/A2BmRO2eTx4rlhDEkHzrwA0gq3pzw17nD7NQBAB1FyxhSRlVlZP6idrs9CgQS4zZXLMRb642/NtQi1qy6xlop3RapcxZAfCOMIWVEqq9JerqjpiYuks2WLLZdQasZJUZz5xkZE2oRq66RKuYb5Xql2b7WY+bOdCtQH7BXaAfRPwpIDYQxAN0ST0/8lfokX6kJ6yM2PE8qme7IvVudHo9LjhM/dQNIbYQxAEnD7XZUUeYwzhiAhEIYA5B0srMcZWfZrgIAOoanKQEAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWMegrgJSw+6j8Ho/tagCgFWEMQKfUBcy+V4oj9Q1GZeVStb91Wd5J9br+l0Fl9onfqZLiac5PANFFGENMNDYm1gV8b9LSTFJ9ns4qHJ9Yn93lkjIypFkzHXlzJH+tNKd8l4omScFg/H6WqkrbFXRPz56ESaCjCGOIiTFj4/ei13lbbReATggGpanFjgryQ+GgIF8yRirxxfc5mei/MyuWE8aAjqIDP4Ck580Jf507zE4dANAeWsYQE1WVyfNXstvtUSBQZ7sMaxKxxcZfG2oRa1ZdY62UDkum3xkAe0cYQ0wkU/+R9HRHTU3J83k6a8li2xV0zowSo7nzjIwJtYhV10gV841yvdJsX/wex2T6nQGwd4QxAJ2SaE/5lfokX6kJ6yM28pQeunna13In2GcBkJwIYwCSmtvtqKLMCRtn7MQTMlVXl7q3mgHEF8IYgJSQneUoO8t2FQDQFk9TAgAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYxzhiAlLD7oK8ej+1qAKAVYQyAVXWB6E48Xt9gVFYuVftbl+WdVK/rfxlUZh/70yEl2vRSACKPMIaU1djYtRCQlma6/LNoq3B8dL9Ll0vKyJBmzXTkzZH8tdKc8l0qmiQFg/aPY1Wl7QriAxOjI5URxpCyxozt6oV4a0TrQHQFg9LUYkcF+aGLfUG+ZIzCJg63qevnYXJZsZwwhtRFB34ASc+bE/46d5idOgCgPbSMIWVVVXbtL3G326NAoC7C1aSuWLQM+WtDLWLNqmuivssO6+p5CCB5EMaQsrraRyU93VFTExfQSFmyOLrbn1FiNHeekTGhFrHqGqlivlGuV5rts38c6SsFgDAGwKpoP01Y6pN8pSasj9jIU3ro5mlfy82TjADiAGEMQFJzux1VlDlh44ydeEKm6uq41QwgPhDGAKSE7CxH2Vm2qwCAtniaEgAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARg74CSGq7j7yfncX0RwDiD2EMwD7VBcy+V4oz9Q1GZeVStb91Wa7XaEqxZExQgXo7nynac3ECSDyEMSDCGhsTL7jsS+H4xPtMLpeUkSHNmunImyP5a6U55UZFk6Rg0N68lFWV1nadcHr2JLgiNRDGgAgbMzbxgksyCgalqcWOCvJDF/SCfMkYqcRn9/hwfnTciuWEMaQGOvADSFrenPDXucPs1AEAe0PLGBBhVZXJ99d8orbm+GtDLWLNqmusldIiGc8PAN1DGAMiLBn7uSxZbLuCzptRYjR3npExoRax6hqpYr5Rrle6a55HgfqAlbqS8fwA0D2EMQD7lIhPAJb6JF+pCesjNjxPKpnuqG9flxwn8T4TgOREGAOQlNxuRxVlDuOMAYh7hDEASS07y1F2lu0qAGDPeJoSAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIhxxgCgHQwWCyBWCGMAuqwukJgTiBsTVKC+/drrG4zKyqVqf+uyXK/RlGIps0/0Q1kiTj0FoHsIY0gqjY3RDwdpaSYm+0kEheMT9Xuo2+M7LpeUkSHNmunImyP5a6U55UZFk6RgMPqft6oy6rtICsnwe8ik8WhGGENSGTM2Fv84b43BPmBLMChNLXZUkB+6UBbkS8YobMLxaIrNOZwMEv/3cMVywhhC6MAPAN/gzQl/nTvMTh0AUgMtY0gqVZXR/0vT7fYoENjzba5UkqytOP7aUItYs+qa2O07FudwMuD3EMmEMNZBGzdu1BlnnKEJEybo9ttvt10O9iAWfTDS0x01NXHBlKQli21X0DXuTLcC9YF235tRYjR3npExoRax6hqpYr5Rrlea7Yv+cacfUcfwe4hkktBhLBUC0rRp07Ro0SL9/e9/1xFHHNHhnysoKJAkvfjii9EqDUjYJ/88Hpccp/3aS32Sr9SE9REbnieVTHfkTtDPCyC+JXQYA4BIc7sdVZQ5jDMGIGYIYwDQjuwsR9lZtqsAkAri9mnKv/3tb/rhD3+okSNHKicnR6eddpp+/OMf64UXXpAkLVy4UGeccYYkadGiRRo0aFDLf6tWrZIUusU3aNAgbdy4sc3277rrrrB1m3399dd64IEHNGbMGOXk5GjMmDG6//77ZcyeOypv2bJFt956q8aMGaOhQ4fq5JNP1nXXXac1a9a0WbegoEAFBQXavn27brvtNn33u9/V0KFDVVhYqL/+9a9t1l20aJEk6Ywzzmj5fBMnTtxjLRs3btSgQYO0adMmbdq0Kex7ueuuu/b4cwAAwI64bBn7wx/+IJ/Pp379+mnMmDFyu936/PPPVVNToxdeeEGjR4/WkCFDVFRUpAULFmjw4MEaPXp0y88PGDCgy/ueMWOGnnnmGR1xxBG67LLL1NTUpIcfflj/+Mc/2l3/ww8/1MSJE7V582Z95zvf0ejRo7VlyxY9//zzWrFihR555BF5vd6wn9m5c6d+9KMfqb6+XmeeeaYaGxv1l7/8Rddff71++9vfatSoUZKkoqIiLVq0SKtXr1ZRUZH69Omzz8/Xp08fXXvttXr00UclSZdffnnLeyNGjOjy9wIAAKIjLsPY008/rf33319//vOf1bdv37D36upCjzIPGTJEl19+uRYsWKAhQ4bouuuu6/Z+V61apWeeeUaDBw/WE088ofT0dEnSVVddpe9///vt/syNN96oL774Qr/73e/0ne98p2X51VdfrfPPP1/Tp0/XkiVLwn7ms88+U05OjhYsWKADDjhAklRYWKhJkybp4YcfbgljkyZN0urVq7V69WpdfvnlHerA36dPH1133XUtLWqR+F4AAED0xO1tyv333189erTNih6PJ2r7XLx4sSTp5z//eUsQk6RDDz1URUVFbdb/17/+pX/84x8aP358WBCTpOzsbF100UVas2ZNu7crf/3rX7cEMUkaOXKkBgwYoHfffTdCnwYAACSCuGwZO/vss1VeXq5x48bp3HPP1YgRI3TSSSe13KaLlvfee0+SlJeX1+a99pZVV1dLkr744ot2+2N98MEHLf973HHHtSzv06ePBg4c2Gb9Qw89tGWbAAAgNcRlGPvJT34ij8ejJ554Qg8//LAeeugh9ejRQ6eeeqpuuummdoNMJHz55ZdyuVzttr4ddNBBbZbV19dLkpYvX67ly5fvcbuNjY1hr3v37t3uej169FAwGOxExQAAINHFZRhzHEcXXnihLrzwQtXV1entt9/W0qVLVVlZqQ0bNmjJkiXab7/9OrQdKfSE5Dd9+eWXbZb17t1bwWBQdXV1bfqqbdmypc36vXr1khTq9P/DH/6wQ58NAABgd3HbZ6yZx+PR6NGjNW/ePJ1yyilau3atNmzYIEktgay9sCVJmZmZkqTNmze3ee/f//53m2WDBg2SJL311ltt3mtvWfNTknt60jISXK7QIepsi5nL5drj9wKkinXrjVa8arRufXLOoQkgOcRly9grr7yikSNHhnXg37lzZ8ttwQMPPFBSqO+V4zj69NNP293O0KFDJYXGIdt9WIe//vWveuONN9qsP378eC1cuFD33HOPRo0a1dKJf/PmzVqwYEGb9YcNGyav16vnnntOZ5xxhs4555yw94PBoN56661uDSnRHCg//fRT/c///E+nfu79999XU1OT0tLSurx/pJ66QOIHl/oGo7JyqdrfuizXazSlWMrs48iYoAL1sf2ciTp1FIDoi8swNnnyZB144IE66aST1L9/f+3atUuvvfaa/vOf/+icc85R//79JUkZGRnKycnRW2+9pV//+tc68sgj5XK5NG7cOPXv31+jR4/WEUccoYULF+qTTz7RkCFD9MEHH+j111/XaaedppdeeilsvyeffLLOO+88LVy4UIWFhRozZox27Nihv/zlL8rNzdWyZcva1FpeXq7LL79ckydP1qOPPqpvfetbSktL08cff6zq6mpt3bpVtbW1Xf4uTjnlFD300EO65ZZbdPbZZys9PV2HH364CgsL9/lz7777rq666iqddNJJOuCAA3TiiSe2+yACEkNjY2zCQ+H4xA9jLpeUkSHNmunImyP5a6U55UZFk6Rg0Eiqi3lNVZUx32VSS0sz7f5OMNE6ElFchrEbbrhBr7zyimpra7Vs2TL17NlTRx55pGbNmqXzzz8/bN077rhDt912m1544QV9+eWXMsbI6/Wqf//+OvDAA/XII4/otttu0+uvvy6/3y+v16vHH39cy5cvbxPGJKm0tFTZ2dl68skn9fjjj+uwww7TFVdcobFjx7YbxgYOHKhFixbp4Ycf1t///nc988wzcrlcOuSQQ5SXl6ezzz67W9/FaaedpqlTp+qpp57Sb3/7W+3cuVMjRozYZxi75ppr1NDQoGXLlun1119XMBjUtddeSxhLYGPGJn5IipVgUJpa7KggP3RhLsiXjFHY5N+xxvGLtK3tLl2xnDCGxOOYvc3zg5TQPJAuOsbj8Vj5zkbl86RtZzz7jKODDmq9MG/ZYvT98/nnLtmtWB73XaHxf2z9WxprHRkfNS5bxgC0VVUZm7/4k6UFx18bahFrVl1jrRRJsTt+qcLt9igQSP4LOVIDYQxIELHqC7NkcUx2E1UzSozmzjMyRsodFgpiFfONcr3SbJ8jd6ZbgfpATGuiL1Nkpac7amriO0VyIIwBCJMMT/2V+iRfqQnrIzY8TyqZ7sjtduTxuFrGIQQA2whjAJKO2+2ooszRuvVGmzZJAwZI2VmELwDxiTAGIGllZznKzrJdBQDsHY+dAAAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACxi0FcASYsR+AEkAsIYgKipC5h9rxQF9Q1GZeVStb91Wa7XaEqxlNnHkTFBBert1LYnyTAnKICuIYwh5hob4+si2FlpaSbhP0OsFI638z25XFJGhjRrpiNvjuSvleaUGxVNkoJBI6nOSl17U1Vpu4JWPXsSDIFYIowh5saMTfQgs9V2AdiHYFCaWuyoID8UKgryJWOkEl/8nnvx9HuxYjlhDIglOvADSErenPDXucPs1AEA+0LLGGKuqjKx/+p2uz0KBOLvNlc8stna468NtYg1q66xVkqHJPrvBYCuI4wh5hK9P0p6uqOmpsT+DLGyZLGd/c4oMZo7z8iYUItYdY1UMd8o1yvN9jlyZ7oVqA/YKW4PEv33AkDXEcYARI2tJwRLfZKv1IT1ERueJ5VMd+R2O/J4XHIcwg+A+EAYA5B03G5HFWUO44wBSAiEMQBJKzvLUXaW7SoAYO94mhIAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiHHGAKQkBoQFEC8IYwC6rC5gbyLwrqpvMLq+uF5vvd1ae67XaEqxlNknsqHM1nRQABILYQxR09iYeBfqjkhLM0n72TqrcHzifQ8ul5SRsUuzZjry5kj+WmlOuVHRJCkYjOznqaqM6OYSDpOfAx1DGEPUjBmbeBfqjtlquwB0QzAoTS12VJAfCgoF+ZIxCptUPFKS93egY1YsJ4wBHUEHfgApx5sT/jp3mJ06AECiZQxRVFWZnH8Vu90eBQJ1tsuIC4na8uOvDbWINauuic5+kvV3AEBkEcYQNcnaXyQ93VFTU3J+ts5asth2BZ03o8Ro7jwjY0ItYtU1UsV8o1yvNNsX2eOarL8DACKLMAagyxLxacFSn/S/t++nEt+ulmXD86SS6Y7cCfh5ACQ+whiAlOJ2O/rt/Zl65x9bGWcMQFwgjAFISdlZjrKzbFcBADxNCQAAYBVhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFjEOGMAkta69YaBXQHEPcIYACvqAtGbZLy+waisXKr2ty7L9RpNKZYy+zgyJqhAvf1JzhNxOikAkUcYAyxobLQfBGwrHB+978DlkjIypFkzHXlzJH+tNKfcqGiSFAwaSXVR23dnVFXariBxpaWZmPweMdk7YoEwBlgwZixhLJqCQWlqsaOC/NCFtCBfMkYq8cXX98550B1bY7KXFcsJY4g+OvADSErenPDXucPs1AEA+0LLGGBBVSV/bUe7VchfG2oRa1ZdE9XddQnnQde53R4FAvFxuxnoLsIYYAH9UKQli6O37RklRnPnGRkTahGrrpEq5hvleqXZPkfuTLcC9YHoFdBBnAddl57uqKmJ7w/JgTAGwIpoPklY6pN8pSasj9jwPKlkuiO325HH45LjcCEHEB8IYwCSjtvtqKLMYZwxAAmBMAYgaWVnOcrOsl0FAOwdT1MCAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALGLQVwBJh5H3ASQSwhiAmKoLmH2v1EX1DUZl5VK1v3VZrtdoSrGU2ac1lBkTVKA+enU0i+b8mwCSB2EMiFONjdEPCzYUjo/e53K5pIwMadZMR94cyV8rzSk3KpokBYO777cuajXsrqoyJrtJKT17EnCRfAhjQJwaMzY5w1g0BYPS1GJHBfmhC3ZBvmSMVOKz811yDCNvxXLCGJIPHfgBJBVvTvjr3GF26gCAjqJlDIhTVZXJ2QIQ7dYif22oRaxZdU1Ud7dXyXoMAUQWYQyIU8naN2bJ4uhte0aJ0dx5RsaEWsSqa6SK+Ua5Xmm2r/X7dGe6FagPRK+Q/5OsxxBAZBHGAMRUNJ8wLPVJvlIT1kdseJ5UMt2Re7f9ejwuOQ5BCUB8IIwBSBput6OKModxxgAkFMIYgKSTneUoO8t2FQDQMTxNCQAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGARYQwAAMAiwhgAAIBFhDEAAACLCGMAAAAWEcYAAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALOphuwAAwN6tW2+0aZM0YICUneXYLgdAhBHGACDC6gImItupbzAqK5eq/a3Lcr1GU4qlzD72Q5nHbb8GIBkQxgCkpMbGyASm9hSOj8y2XS4pI0OaNdORN0fy10pzyo2KJknBYPTq76iqSnv7TkszUT2G0dazJ0EWrQhjAFLSmLHxfyEPBqWpxY4K8kMX7oJ8yRipxBcftdv9Drda3Hf3rVhOGEMrOvADQBzz5oS/zh1mpw4A0UPLGICUVFUZvZaJSLYY+WtDLWLNqmsitului+Z3uC9ut0eBQJ21/QORRBgDkJKi2WdnyeLIbGdGidHceUbGhFrEqmukivlGuV5pts/+bS6b/Z7S0x01Ndn/DoBIIIwBQIRF6inDUp/kKzVhfcSG50kl0x25eZIRSBqEMQCIU263o4oyh3HGgCRHGAOAOJed5Sg7y3YVAKKFpykBAAAsIowBAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAixhnDAAihMFZAXQFYQwAvqEu0LmJvusbjMrKpWp/67Jcr9GUYimzT3yEskhN0QQg8ghjAFLO9u1GjY17DlyF4zsXxlwuKSNDmjXTkTdH8tdKc8qNiiZJwWDnthUtVZW2K4istLS9H0PEv3g7hjYnvieMAUg5w0dujej2gkFparGjgvzQP+YF+ZIxCpvg27YxY+OnlsiI7DGEDfF1DFcstxfG6MAPABHgzQl/nTvMTh0AEg8tYwBSzpsr+yoQqNvj+11pRfLXhlrEmlXXdKGwKKqqTK4+Y263Z6/HEPGPY9iKMAYg5aSnO2pq2nM4WbK4c9ubUWI0d56RMaEWseoaqWK+Ua5Xmu2LjxBksz9MNOzrGCL+cQxbEcYA4Bs6++RhqU/ylZqwPmLD86SS6Y7cPMUIYB8IYwDQTW63o4oyh3HGAHQJYQwAIiQ7y1F2lu0qACQanqYEAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWMSgrwAQQ4zSD+CbCGMAsBd1AbPvlTqgvsGorFyq9rcuy/UaTSmWMvtEJ5R1do5NAHYQxgCknO3bjRobOxayCsdHJoy5XFJGhjRrpiNvjuSvleaUGxVNkoLByOzjm6oqo7LZuJCW1vFj2BE9exJcYQ9hDEDKGT5ya8z3GQxKU4sdFeSHLvoF+ZIxUokvOkFMksaMjd627YvsMVyxnDAGe+jADwAx4s0Jf507zE4dAOILLWMAUs6bK/sqEKjr0LqRbF3y14ZaxJpV10Rs0+2qqkze1h6329PhYwjEO8IYgJSTnu6oqaljQWXJ4sjsc0aJ0dx5RsaEWsSqa6SK+Ua5Xmm2LzqhKZn7QXXmGALxjjAGAHsRqScSS32Sr9SE9REbnieVTHfk5qlHIKURxgAgBtxuRxVlDuOMAWiDMAYAMZSd5Sg7y3YVAOIJT1MCAABYRBgDAACwiDAGAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFjHOGADEAQaDBVIXYQwAOqkuELnJw+sbjMrKpWp/67Jcr9GUYimzT+xDWaSmfwLQcYQxACmpsbHrgapwfOTCmMslZWRIs2Y68uZI/lppTrlR0SQpGIzcfjqqqjLmu+yStDTTrWMI++LlGPbsaf8PEMIYgJQ0Zqz9i4AkBYPS1GJHBfmhC0JBvmSMwiYUj6V4+V72bavtAtBt8XEMVyy3H8bowA8Alnlzwl/nDrNTBwA7aBkDkJKqKrv+13CkW4/8taEWsWbVNRHdfKd053uJJbfbo0CgznYZ6AaOYSvCGICU1J1+IksWR66OGSVGc+cZGRNqEauukSrmG+V6pdm+2AejeOg/0xHp6Y6amhKjVrSPY9iKMAYAnRTJJw5LfZKv1IT1ERueJ5VMd+TmyUYgJRDGAMAit9tRRZnDOGNACiOMAUAcyM5ylJ1luwoANvA0JQAAgEWEMQAAAIsIYwAAABYRxgAAACwijAEAAFhEGAMAALCIMAYAAGAR44wBQIwxwCuA3RHGAKAD6gLdnxy8vsGorFyq9rcuy/UaTSmWMvvELpRFcjonAN1HGAOQcrZvN2ps7Fy4Khzf/TDmckkZGdKsmY68OZK/VppTblQ0SQoGu7/9jqqqjNmuoiYtrfPHMJYSZcJ1xAfCGICUM3zkViv7DQalqcWOCvJDF+qCfMkYhU0SHgtjxsZviOk4O8ewo1YsJ4yh4+jADwAx5M0Jf507zE4dAOIHLWMAUs6bK/sqEKjr1M9EqjXJXxtqEWtWXRORzXZKVWXit9q43Z5OH0MgXhHG4tRdd92lu+++WwsWLNDJJ5/cpW1s3LhRZ5xxhiZMmKDbb789whUCiSs93VFTU+cCyZLF3d/vjBKjufOMjAm1iFXXSBXzjXK90mxf7AJSMvRn6soxBOIVYcySVatWqaioSNdee62uu+462+UA2IdIPIFY6pN8pSasj9jwPKlkuiM3TzgCKYswFqcuu+wynXPOOerfv7/tUgBEiNvtqKLMYZwxAGEIY3Gqb9++6tu3r+0yAERBdpaj7CzbVQCIF116mvLNN9/UVVddpZNPPllDhw7VmWeeqYqKCjU2NkqSPvjgA51wwgnKz89XfX192M+uXbtWXq9XBQUF+vLLLyWF+jYNGjRI06ZN05o1a3TllVfqpJNO0oknnqirrrpK//nPf9qt4+OPP9ZNN92k7373uxo6dKhOPfVU3XTTTfrkk0/arDtx4kQNGjRIu3bt0j333KOCggINHTpUZ511ln7/+9+3u31jjJ5++mldcsklOvHEE+X1enXeeefp6aefbrPuXXfdpUGDBmnVqlX6y1/+ogkTJmjYsGEaNWqUSktL9dVXX4WtW1RUJEm6++67NWjQoJb/Nm7c2GZ7u3v66ad19dVXq6CgQDk5ORoxYoR+/OMf6/XXX2/3MwAAgPjW6ZaxJ554Qj6fT5mZmTr99NPl8Xj07rvv6r777tOqVau0YMECHXXUUbrppps0ffp0zZgxQ3feeackaceOHbrhhhu0c+dOzZkzR7179w7b9kcffaQf/OAHGjZsmC699FJt2LBBVVVVevvtt/XHP/5RRx99dMu669ev16WXXqotW7bo9NNP17HHHqv3339fzzzzjJYvX64nnnhCRx55ZJv6b7jhBtXU1OjUU0+Vy+VSZWWlZs2apf33318XXXRRy3rGGE2ZMkVLly5VVlaWxo0bpwMOOECvvvqqbr75Zq1du1a/+tWv2mz/97//vV555RUVFBRoxIgReuWVV/TYY4+prq5O5eXlkqQRI0ZowoQJWrRokUaMGKERI0a0/HyfPn32+v3PmjVLgwcP1siRI9W3b19t3rxZL7zwgq644grdddddGj16dAeOIgAAiBedCmP/+c9/VFpaqiFDhujhhx+W2+1uee+BBx5QeXm5Hn/8cf3oRz/ShRdeqFdeeUV/+9vf9OSTT+qiiy5SWVmZVq9erWuvvVYnnXRSm+2/9dZbuvrqq3X99de3LFu8eLF+9atfadasWXr00UdblpeUlGjLli2aNWuWLr744pblf/rTn3TLLbeopKREjzzySJt9fPrpp1q6dKl69eolSSoqKlJhYaEeeuihsDD21FNPaenSpbrgggvk8/nUo0foq9qxY4d+8Ytf6KGHHtK5556roUOHhm3/tdde0zPPPKOjjjpKkjR58mR9//vf13PPPacbb7xRhx56aMvTkc1hrDMd+J977jkNHDgwbNlnn32m888/X3PmzCGMAQCQYDp1m/KPf/yjdu3apZtvvjksiEnSlVdeqb59+2rp0qUty0pLS3X44Yfr1ltv1YIFC7RgwQKdcMIJuuaaa9rdfmZmpn7605+GLfv+97+v4447Tq+//nrL7cdPPvlEr7/+uo455piwACVJF110kY4++mitXLmy3duVN9xwQ0sQk6SjjjpKJ554otatW6dt27a1LH/88ceVnp6uW265pSWISdIBBxygyZMnSwoFo28qKipqCWKSdOCBB2rcuHEyxuif//xnu5+7M74ZxCTpkEMO0VlnnaX169dr06ZN3d4HAACInU61jPn9odltX3nlFa1cubLtxnr00Lp161pe9+nTR2VlZSoqKtL//u//qnfv3iorK9N+++3X7vaHDBmi9PT0sGWO4+jEE0/UmjVrtHr1ah1++OH617/+JUkaPny4HMdps35eXp7Wrl3bsv7uvvWtb7XZ76GHHipJ+vLLL9WrVy81NjZqzZo1OuSQQ/TAAw+0WX/Xrl2SQn3jvun4449vs+ywww6TJDU0NLT7uTvjo48+0v3336/XX39dmzdv1o4dO8Le/+yzzzRgwIBu7wcAAMRGp8JYc2f8++67r8M/M3ToUB122GHatGmTTjvtNB1xxBF7XPeggw5qd/nBBx8sSS0d/ptbsJqXf1O/fv3C1t/dN/upSWpp+fr6668lhUKTMUabN2/W3Xffvcd6t2/f3qHtN4fPYDC4x211xIYNG3ThhRdq27ZtOvnkk3X66aerV69ecrlceuONN/TGG2+0CWcAACC+dSqMNd/ee/vtt8Nu9e3N7bffrk2bNsntduu5557ThAkTNGrUqHbX3bJlS7vLv/jiC0mtQad5383L97R+R2v8poyMDEmhVrSFCxd2aRvR8Mgjj6i+vl5z5szR9773vbD3brnlFr3xxhuWKgMAAF3VqT5jw4aFZrRtvl25L3//+9/1xBNP6OSTT9bTTz+tXr16adq0adq6dWu76//73/9ut7XpnXfekSQNHjxYUuh2phTq8G9M+Hxxxhi9/fbbYet1Vq9evXT00Ufrgw8+iMitxfY0t5Y1t8Z1xIcffihJKigoCFseDAb1j3/8I3LFAQCAmOlUGLv00kvVo0cPzZ49u93O8Q0NDS39uT777LOWjv5z5szRwIEDNXPmTH3++ee66aab2t1+fX19mz5aixcv1po1a3TKKae09P/q37+/Tj75ZL3//vttxvx6+umn9f7774et3xUTJ05UY2Ojpk+f3m5A/Oijj1rGBOuKzMxMSdLmzZs7/DPNfcGaw2azBx98UGvWrOlyLQBiZ916oxWvGq1bH5mJxwEkvk7dpjzuuONUUlKimTNn6uyzz9Zpp52mgQMHatu2bdq4caPeeOMNTZgwQT6fT9OmTVNdXZ3uuuuulg7y48aN08svv6xnn31Wjz/+uH74wx+GbT8vL0+PPfaY/H6/cnJytH79elVVVal379665ZZbwtadOXOmLr30Us2YMUPLli3TMccco//85z968cUX1bdvX82cObNbX8wll1wiv9+vRYsW6Z133tG3v/1tHXLIIdqyZYs++OAD+f1+lZeX77UP3N4cddRROuSQQ/Tcc8/pwAMP1GGHHSbHcfSDH/yg3X5nzTUtXLhQ1113nc455xy53W5VV1frX//6l/Lz87V8+fJufGIAnVEX6FyYqm8wKiuXqne7sZDrNZpSLGX26f6USJGYOxOAHZ0e9PWiiy7S4MGD9cgjj+jNN9/Uiy++qF69eql///6aNGmSxo8fr4ceekivvvqqLrzwQp155plhP3/LLbfonXfe0R133KERI0bouOOOa3lv4MCBuuWWWzRnzhw9/vjjMsbo1FNP1ZQpU8IGfJVCYeaZZ57R3XffrVdeeUUvvfSSPB6PJkyYoGuvvbbbTxQ6jqPbb79dp556qp566iktX75c27dvV9++fXXkkUfqV7/6lUaOHNnl7e+33366++67VVZWpmeffVb//e9/JUnnnHPOHsPY8ccfr9/97neaN2+enn/+ee2333464YQT9MQTT+jFF18kjAEdtH27UWNj91qmCsd37uddLikjQ5o105E3R/LXSnPKjYomScFg91vJqiq7vYmEkpbW/WMYD3r2JERDcsw3O11ZsHHjRp1xxhmaMGGCbr/9dtvlpJy6ujrbJSQUj8fDd5bgRuV378nmrpo101FBfuvF9+/LjEp81v8JhkUrlndpVsKkkCr/lno8nn2uk7pnAQDEmDcn/HXuMDt1AIgvnb5NCQCJ7s2VfRUIdO8v8jFjO9+i5a+VCvJbX1fXdKuEMFWVqXW7y+32dPsYAvGCMAYg5aSnO2pq6l54WbK4c+vPKDGaO8/ImFCLWHWNVDHfKNcrzfZ1P0ilWt+jSBxDIF7ERZ8x2JUK9+wjKVX6OSQzG8cwEDDylRq9+VbrsuF5Usl0R26ehOw0fg8TX6ocw470GaNlDABiwO12VFHmaN16o02bpAEDpOwsQhgAwhgAxFR2lqPsLNtVAIgnPE0JAABgEWEMAADAIsIYAACARYQxAAAAiwhjAAAAFhHGAAAALCKMAQAAWMQ4YwCQgBg8FkgehDEAiKC6QHRnmKtvMCorl6r9rctyvUZTiqXMPokbyjxMCYUURhgDkHK2bzdqbIxOaCocH90w5nJJGRnSrJmOvDmSv1aaU25UNEkKBhN3quGqys6tn5YWvWNoW6pN+g7CGIAUNHzkVtsldFkwKE0tdlSQH7pgF+RLxkglvsQOJmPGdrb+xD2G+7JiOWEs1dCBHwASjDcn/HXuMDt1AIgMWsYApJw3V/ZVIFAXlW13voWn8/y1oRaxZtU1Ud9l1FVVdq41yO32RO0YArFGGAOQctLTHTU1RedW0JLFUdlsixklRnPnGRkTahGrrpEq5hvleqXZvsS9vdXZflLRPIZArBHGACCCov1UYKlP8pWasD5iw/OkkumO3DyRCCQkwhgAJBC321FFmcM4Y0ASIYwBQALKznKUnWW7CgCRwNOUAAAAFhHGAAAALCKMAQAAWEQYAwAAsIgwBgAAYBFhDAAAwCLCGAAAgEWMMwYAFjBoK4BmhDEA6IS6QPcmAq9vMCorl6r9rctyvUZTiqXMPokVyqI99ROQKghjAFLO9u1GjY1dC1WF47sXxlwuKSNDmjXTkTdH8tdKc8qNiiZJwWD3th1rVZX29p2W1vVjmGg6O4k6Eg9hDEDKGT5yq7V9B4PS1GJHBfmhC2xBvmSMwib+ThRjxtqs2d4xjLUVywljyY4O/AAQY96c8Ne5w+zUASA+0DIGIOW8ubKvAoG6Lv1sJFqD/LWhFrFm1TXd3qQVVZX2Wmzcbk+XjyEQbwhjAFJOerqjpqauBYkli7u37xklRnPnGRkTahGrrpEq5hvleqXZvsS6HWWzL1N3jiEQbwhjANAJ3X2CsNQn+UpNWB+x4XlSyXRHbp5OBFISYQw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- "source": [
- "size = (10, 50)\n",
- "az.plot_forest(\n",
- " {\n",
- " \"normal\": rng.normal(size=size),\n",
- " \"gumbel\": rng.gumbel(size=size),\n",
- " \"student t\": rng.standard_t(df=6, size=size),\n",
- " \"exponential\": rng.exponential(size=size),\n",
- " }\n",
- ");"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## ArviZ rcParams\n",
- "\n",
- "You may have noticed that for both {func}`~arviz.plot_posterior` and {func}`~arviz.plot_forest`, the Highest Density Interval (HDI) is 94%, which you may find weird at first. This particular value is a friendly reminder of the arbitrary nature of choosing any single value without further justification, including common values like 95%, 50% and even our own default, 94%. ArviZ includes default values for a few parameters, you can access them with `az.rcParams`. To change the default confidence interval (CI) value (including HDI) to let's say 90% you can do:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 5,
- "metadata": {},
- "outputs": [],
- "source": [
- "az.rcParams[\"stats.ci_prob\"] = 0.90"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## PyMC integration\n",
- "ArviZ integrates with PyMC. In fact, the object returned by default by most PyMC sampling methods is the {class}`arviz.InferenceData` object.\n",
- "\n",
- "Therefore, we only need to define a model, sample from it and we can use the result with ArviZ straight away."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 6,
- "metadata": {},
- "outputs": [],
- "source": [
- "import pymc as pm"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 7,
- "metadata": {},
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "Sampling: [mu, obs, tau, theta]\n",
- "Auto-assigning NUTS sampler...\n",
- "Initializing NUTS using jitter+adapt_diag...\n",
- "Multiprocess sampling (4 chains in 4 jobs)\n",
- "NUTS: [mu, tau, theta]\n"
- ]
- },
- {
- "data": {
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- " 100.00% [8000/8000 00:05<00:00 Sampling 4 chains, 84 divergences]\n",
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- " "
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- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "Sampling 4 chains for 1_000 tune and 1_000 draw iterations (4_000 + 4_000 draws total) took 6 seconds.\n",
- "The rhat statistic is larger than 1.01 for some parameters. This indicates problems during sampling. See https://arxiv.org/abs/1903.08008 for details\n",
- "The effective sample size per chain is smaller than 100 for some parameters. A higher number is needed for reliable rhat and ess computation. See https://arxiv.org/abs/1903.08008 for details\n",
- "There were 84 divergences after tuning. Increase `target_accept` or reparameterize.\n",
- "Sampling: [obs]\n"
- ]
- },
- {
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- "\n",
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- "source": [
- "with pm.Model(coords={\"school\": schools}) as centered_eight:\n",
- " mu = pm.Normal(\"mu\", mu=0, sigma=5)\n",
- " tau = pm.HalfCauchy(\"tau\", beta=5)\n",
- " theta = pm.Normal(\"theta\", mu=mu, sigma=tau, dims=\"school\")\n",
- " pm.Normal(\"obs\", mu=theta, sigma=sigma, observed=y, dims=\"school\")\n",
- "\n",
- " # This pattern can be useful in PyMC\n",
- " idata = pm.sample_prior_predictive()\n",
- " idata.extend(pm.sample())\n",
- " pm.sample_posterior_predictive(idata, extend_inferencedata=True)"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Here we have combined the outputs of prior sampling, MCMC sampling to obtain the posterior samples and posterior predictive samples into a single `InferenceData`, the main ArviZ data structure.\n",
- "\n",
- "The more *groups* it has contains the more powerful analyses it can perform. You can check the `InferenceData` structure specification {ref}`here `.\n",
- "\n",
- ":::{tip}\n",
- "By default, PyMC does not compute the pointwise log likelihood values, which are needed for model comparison with WAIC or PSIS-LOO-CV.\n",
- "Use `idata_kwargs={\"log_likelihood\": True}` to have it computed right after sampling for you. Alternatively, you can also use\n",
- "{func}`pymc.compute_log_likelihood` before calling {func}`~arviz.compare`, {func}`~arviz.loo`, {func}`~arviz.waic` or {func}`~arviz.loo_pit`\n",
- ":::"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 8,
- "metadata": {},
- "outputs": [
- {
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- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 4, draw: 1000, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 8 ... 992 993 994 995 996 997 998 999\n",
- " * school (school) <U16 'Choate' 'Deerfield' ... "St. Paul's" 'Mt. Hermon'\n",
- "Data variables:\n",
- " mu (chain, draw) float64 10.02 7.399 6.104 1.803 ... 1.041 12.6 10.12\n",
- " theta (chain, draw, school) float64 8.304 4.128 12.45 ... 12.92 10.8\n",
- " tau (chain, draw) float64 3.041 3.737 3.529 1.581 ... 3.22 1.696 2.607\n",
- "Attributes:\n",
- " created_at: 2023-12-21T18:42:25.932752\n",
- " arviz_version: 0.17.0.dev0\n",
- " inference_library: pymc\n",
- " inference_library_version: 5.10.2\n",
- " sampling_time: 5.5613462924957275\n",
- " tuning_steps: 1000 Dimensions: chain : 4draw : 1000school : 8
Coordinates: (3)
Data variables: (3)
mu
(chain, draw)
float64
10.02 7.399 6.104 ... 12.6 10.12
array([[10.01616859, 7.39870754, 6.10390012, ..., 6.54997489,\n",
- " 2.94778869, 6.91650085],\n",
- " [ 4.01149902, 2.07855056, -0.68667672, ..., -0.54235784,\n",
- " 0.05805515, 9.09085323],\n",
- " [ 5.49064057, 4.59822153, 2.04148792, ..., 2.07279391,\n",
- " 5.69873861, 3.32367995],\n",
- " [ 8.70829797, 7.55870198, 6.85748359, ..., 1.04081216,\n",
- " 12.59510165, 10.117066 ]]) theta
(chain, draw, school)
float64
8.304 4.128 12.45 ... 12.92 10.8
array([[[ 8.30361561, 4.12758049, 12.4460451 , ..., 6.95713023,\n",
- " 13.75430465, 9.77551649],\n",
- " [ 7.58401019, 13.78469311, 5.94050566, ..., 7.6708223 ,\n",
- " 8.92676495, 10.28714692],\n",
- " [ 7.18025463, 4.90120631, 5.45850116, ..., 12.92216355,\n",
- " 5.95912878, 4.04596538],\n",
- " ...,\n",
- " [ -2.6746592 , 10.30530899, 8.41038577, ..., 0.08389213,\n",
- " 6.10968175, 6.66570827],\n",
- " [ 14.3746294 , 9.72659713, 5.1220349 , ..., 4.31835766,\n",
- " 3.8050433 , -10.60413484],\n",
- " [ 8.61240144, 7.32946535, 2.39715987, ..., 4.8712123 ,\n",
- " 16.55573237, 22.51555813]],\n",
- "\n",
- " [[ 1.56394196, 2.97062537, 6.49213497, ..., 2.25145565,\n",
- " 7.14652964, 6.21873441],\n",
- " [ 8.12024519, 4.66304429, -0.27855786, ..., 6.45419283,\n",
- " 2.05051969, 0.94996111],\n",
- " [ -2.96163717, -1.09334579, 2.53297674, ..., -2.7709398 ,\n",
- " 2.36146314, 1.86246516],\n",
- "...\n",
- " [ 5.16190827, -2.40429508, -1.21305766, ..., 3.63524491,\n",
- " -0.29313777, 0.07086012],\n",
- " [ 4.64367878, 1.21535343, 0.16244389, ..., 6.44769038,\n",
- " 9.58517892, 3.24432684],\n",
- " [ 9.54081251, 3.24954791, 1.66766636, ..., -3.46069732,\n",
- " 11.00560454, 5.93449964]],\n",
- "\n",
- " [[ 6.1691707 , 7.41416714, 5.19833713, ..., 5.81133824,\n",
- " 12.88042451, 9.63653997],\n",
- " [ 10.10785454, 5.9766506 , 8.28513382, ..., 8.02011269,\n",
- " 10.5569741 , 6.18588925],\n",
- " [ 7.48063275, 8.14469625, 4.88856739, ..., 8.65600797,\n",
- " 9.0646824 , 2.21830007],\n",
- " ...,\n",
- " [ 7.02525925, -0.06950446, -1.83976303, ..., -1.8569798 ,\n",
- " 4.51451922, -1.40221565],\n",
- " [ 15.35244947, 14.93547841, 10.61935592, ..., 10.24425272,\n",
- " 12.3515291 , 9.32315654],\n",
- " [ 11.2086903 , 11.7297221 , 11.28618529, ..., 9.58590561,\n",
- " 12.91900154, 10.80205844]]]) tau
(chain, draw)
float64
3.041 3.737 3.529 ... 1.696 2.607
array([[3.04085424, 3.73699557, 3.52916984, ..., 6.75409648, 7.61308722,\n",
- " 6.03115644],\n",
- " [1.92170081, 3.31815377, 2.3888031 , ..., 5.73293901, 7.11182748,\n",
- " 3.31980662],\n",
- " [3.64170796, 2.30682737, 2.05620781, ..., 2.96123711, 4.46687344,\n",
- " 3.39035597],\n",
- " [3.55027977, 2.63062658, 2.72902953, ..., 3.22020415, 1.69610654,\n",
- " 2.60744401]]) Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 990, 991, 992, 993, 994, 995, 996, 997, 998, 999],\n",
- " dtype='int64', name='draw', length=1000)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (6)
created_at : 2023-12-21T18:42:25.932752 arviz_version : 0.17.0.dev0 inference_library : pymc inference_library_version : 5.10.2 sampling_time : 5.5613462924957275 tuning_steps : 1000 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " posterior_predictive \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 4, draw: 1000, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 8 ... 992 993 994 995 996 997 998 999\n",
- " * school (school) <U16 'Choate' 'Deerfield' ... "St. Paul's" 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (chain, draw, school) float64 -4.287 -7.086 3.44 ... 11.22 39.41\n",
- "Attributes:\n",
- " created_at: 2023-12-21T18:42:27.486051\n",
- " arviz_version: 0.17.0.dev0\n",
- " inference_library: pymc\n",
- " inference_library_version: 5.10.2 Dimensions: chain : 4draw : 1000school : 8
Coordinates: (3)
Data variables: (1)
Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 990, 991, 992, 993, 994, 995, 996, 997, 998, 999],\n",
- " dtype='int64', name='draw', length=1000)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
created_at : 2023-12-21T18:42:27.486051 arviz_version : 0.17.0.dev0 inference_library : pymc inference_library_version : 5.10.2 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " sample_stats \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 4, draw: 1000)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0 1 2 3\n",
- " * draw (draw) int64 0 1 2 3 4 5 ... 994 995 996 997 998 999\n",
- "Data variables: (12/17)\n",
- " energy (chain, draw) float64 57.32 60.94 ... 61.22 58.55\n",
- " step_size (chain, draw) float64 0.264 0.264 ... 0.2667 0.2667\n",
- " index_in_trajectory (chain, draw) int64 2 -4 -5 5 3 -4 ... 1 0 -8 2 -10 6\n",
- " energy_error (chain, draw) float64 0.1952 0.251 ... -0.1325 0.279\n",
- " tree_depth (chain, draw) int64 3 3 4 4 4 3 4 4 ... 2 4 3 4 3 5 3\n",
- " process_time_diff (chain, draw) float64 0.001172 0.001172 ... 0.001192\n",
- " ... ...\n",
- " diverging (chain, draw) bool False False False ... False False\n",
- " acceptance_rate (chain, draw) float64 0.8216 0.7868 ... 0.9907 0.842\n",
- " n_steps (chain, draw) float64 7.0 7.0 15.0 ... 7.0 23.0 7.0\n",
- " lp (chain, draw) float64 -55.39 -55.34 ... -55.68 -51.57\n",
- " step_size_bar (chain, draw) float64 0.2845 0.2845 ... 0.2817 0.2817\n",
- " perf_counter_start (chain, draw) float64 1.286e+04 ... 1.286e+04\n",
- "Attributes:\n",
- " created_at: 2023-12-21T18:42:25.944471\n",
- " arviz_version: 0.17.0.dev0\n",
- " inference_library: pymc\n",
- " inference_library_version: 5.10.2\n",
- " sampling_time: 5.5613462924957275\n",
- " tuning_steps: 1000 Dimensions:
Coordinates: (2)
Data variables: (17)
energy
(chain, draw)
float64
57.32 60.94 59.76 ... 61.22 58.55
array([[57.32383154, 60.94068619, 59.75756164, ..., 63.53387493,\n",
- " 65.37102685, 65.20841989],\n",
- " [60.14130178, 58.89311556, 59.14713576, ..., 63.5270502 ,\n",
- " 71.8738035 , 68.80343138],\n",
- " [55.93059037, 56.92180979, 56.94315155, ..., 59.49443584,\n",
- " 63.72644036, 60.48630773],\n",
- " [58.81676494, 58.04711877, 54.33271884, ..., 58.46144443,\n",
- " 61.22100117, 58.54953497]]) step_size
(chain, draw)
float64
0.264 0.264 0.264 ... 0.2667 0.2667
array([[0.26396035, 0.26396035, 0.26396035, ..., 0.26396035, 0.26396035,\n",
- " 0.26396035],\n",
- " [0.19332428, 0.19332428, 0.19332428, ..., 0.19332428, 0.19332428,\n",
- " 0.19332428],\n",
- " [0.12696273, 0.12696273, 0.12696273, ..., 0.12696273, 0.12696273,\n",
- " 0.12696273],\n",
- " [0.26672933, 0.26672933, 0.26672933, ..., 0.26672933, 0.26672933,\n",
- " 0.26672933]]) index_in_trajectory
(chain, draw)
int64
2 -4 -5 5 3 -4 ... 1 0 -8 2 -10 6
array([[ 2, -4, -5, ..., 7, -14, -12],\n",
- " [ -1, -5, 7, ..., 6, -10, 19],\n",
- " [ -3, 4, 5, ..., -9, -10, 5],\n",
- " [ 2, -2, -3, ..., 2, -10, 6]]) energy_error
(chain, draw)
float64
0.1952 0.251 ... -0.1325 0.279
array([[ 0.19524881, 0.25099148, -0.19756085, ..., 0.05831026,\n",
- " 0.27881153, -0.03383447],\n",
- " [-1.51505314, 0.2719956 , -0.07500553, ..., -0.08881493,\n",
- " -0.25774433, -0.02570111],\n",
- " [ 0.32780594, -0.14535642, 0.50925839, ..., -0.11633583,\n",
- " -0.09823986, 0.0702055 ],\n",
- " [-0.16500366, -0.23936873, 0.07150804, ..., -0.09337167,\n",
- " -0.13250795, 0.27902743]]) tree_depth
(chain, draw)
int64
3 3 4 4 4 3 4 4 ... 3 2 4 3 4 3 5 3
array([[3, 3, 4, ..., 4, 4, 4],\n",
- " [2, 3, 5, ..., 4, 4, 6],\n",
- " [3, 3, 3, ..., 5, 4, 4],\n",
- " [4, 3, 4, ..., 3, 5, 3]]) process_time_diff
(chain, draw)
float64
0.001172 0.001172 ... 0.001192
array([[0.0011721 , 0.00117216, 0.00174558, ..., 0.00214332, 0.00261753,\n",
- " 0.00273903],\n",
- " [0.00062291, 0.00130788, 0.00494658, ..., 0.00181786, 0.00162899,\n",
- " 0.00613694],\n",
- " [0.00082023, 0.00083151, 0.00084115, ..., 0.00231952, 0.00163583,\n",
- " 0.00183312],\n",
- " [0.00243389, 0.00140381, 0.00207236, ..., 0.00119947, 0.00342331,\n",
- " 0.00119218]]) perf_counter_diff
(chain, draw)
float64
0.001172 0.001172 ... 0.001192
array([[0.00117203, 0.00117196, 0.00174511, ..., 0.00214318, 0.0026166 ,\n",
- " 0.00273846],\n",
- " [0.00062261, 0.00130776, 0.00494587, ..., 0.00181556, 0.00162879,\n",
- " 0.00613635],\n",
- " [0.00082018, 0.00083115, 0.00084088, ..., 0.00231939, 0.00163543,\n",
- " 0.00183269],\n",
- " [0.00243336, 0.00140354, 0.00207217, ..., 0.00119927, 0.00342249,\n",
- " 0.00119172]]) reached_max_treedepth
(chain, draw)
bool
False False False ... False False
array([[False, False, False, ..., False, False, False],\n",
- " [False, False, False, ..., False, False, False],\n",
- " [False, False, False, ..., False, False, False],\n",
- " [False, False, False, ..., False, False, False]]) largest_eigval
(chain, draw)
float64
nan nan nan nan ... nan nan nan nan
array([[nan, nan, nan, ..., nan, nan, nan],\n",
- " [nan, nan, nan, ..., nan, nan, nan],\n",
- " [nan, nan, nan, ..., nan, nan, nan],\n",
- " [nan, nan, nan, ..., nan, nan, nan]]) smallest_eigval
(chain, draw)
float64
nan nan nan nan ... nan nan nan nan
array([[nan, nan, nan, ..., nan, nan, nan],\n",
- " [nan, nan, nan, ..., nan, nan, nan],\n",
- " [nan, nan, nan, ..., nan, nan, nan],\n",
- " [nan, nan, nan, ..., nan, nan, nan]]) max_energy_error
(chain, draw)
float64
1.35 0.663 ... -0.4735 0.7188
array([[ 1.35006912e+00, 6.62979180e-01, -9.39626470e-01, ...,\n",
- " 8.66206569e-01, 6.61696749e-01, 6.84546362e-02],\n",
- " [ 7.05993837e+00, 3.99967580e-01, -1.41582062e-01, ...,\n",
- " -1.67665478e-01, 1.12346535e+00, -1.66112536e-01],\n",
- " [ 8.22196032e-01, -1.84360521e-01, 5.09258392e-01, ...,\n",
- " -1.08101560e+00, -4.19907552e-01, -1.11379334e-01],\n",
- " [-7.76180766e-01, 1.08352547e+00, 1.80811389e+03, ...,\n",
- " -9.33716679e-02, -4.73459338e-01, 7.18777698e-01]]) diverging
(chain, draw)
bool
False False False ... False False
array([[False, False, False, ..., False, False, False],\n",
- " [False, False, False, ..., False, False, False],\n",
- " [False, False, False, ..., False, False, False],\n",
- " [False, False, True, ..., False, False, False]]) acceptance_rate
(chain, draw)
float64
0.8216 0.7868 ... 0.9907 0.842
array([[0.82160664, 0.78679582, 0.93381245, ..., 0.94057589, 0.81137994,\n",
- " 0.97880393],\n",
- " [0.33546992, 0.83651698, 0.98980225, ..., 1. , 0.81939648,\n",
- " 0.9873885 ],\n",
- " [0.68021301, 0.98270213, 0.87155011, ..., 0.92903356, 0.97522716,\n",
- " 0.97625585],\n",
- " [0.98162912, 0.89135783, 0.75874678, ..., 0.99760908, 0.9906563 ,\n",
- " 0.84200239]]) n_steps
(chain, draw)
float64
7.0 7.0 15.0 15.0 ... 7.0 23.0 7.0
array([[ 7., 7., 15., ..., 15., 15., 15.],\n",
- " [ 3., 7., 31., ..., 15., 15., 63.],\n",
- " [ 7., 7., 7., ..., 23., 15., 15.],\n",
- " [15., 7., 13., ..., 7., 23., 7.]]) lp
(chain, draw)
float64
-55.39 -55.34 ... -55.68 -51.57
array([[-55.39474912, -55.34498455, -55.90118011, ..., -61.19745026,\n",
- " -60.65705623, -60.11706429],\n",
- " [-52.15261145, -53.96492738, -53.28848263, ..., -59.91952462,\n",
- " -62.11250053, -59.1320069 ],\n",
- " [-53.18315128, -52.57438688, -54.71455537, ..., -56.29985037,\n",
- " -56.63658834, -56.55218317],\n",
- " [-55.03832612, -51.12725249, -52.32267991, ..., -54.07525829,\n",
- " -55.67959675, -51.57364915]]) step_size_bar
(chain, draw)
float64
0.2845 0.2845 ... 0.2817 0.2817
array([[0.28448221, 0.28448221, 0.28448221, ..., 0.28448221, 0.28448221,\n",
- " 0.28448221],\n",
- " [0.22994461, 0.22994461, 0.22994461, ..., 0.22994461, 0.22994461,\n",
- " 0.22994461],\n",
- " [0.23240795, 0.23240795, 0.23240795, ..., 0.23240795, 0.23240795,\n",
- " 0.23240795],\n",
- " [0.28174654, 0.28174654, 0.28174654, ..., 0.28174654, 0.28174654,\n",
- " 0.28174654]]) perf_counter_start
(chain, draw)
float64
1.286e+04 1.286e+04 ... 1.286e+04
array([[12860.06279232, 12860.06412191, 12860.06541501, ...,\n",
- " 12862.00241087, 12862.00466867, 12862.00748065],\n",
- " [12860.34520235, 12860.34650129, 12860.34797863, ...,\n",
- " 12862.77109214, 12862.77310547, 12862.77485077],\n",
- " [12860.03398152, 12860.03490944, 12860.03585 , ...,\n",
- " 12862.16758335, 12862.17003923, 12862.1717998 ],\n",
- " [12860.20777938, 12860.21041693, 12860.2119971 , ...,\n",
- " 12862.10850612, 12862.10986241, 12862.1134737 ]]) Indexes: (2)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 990, 991, 992, 993, 994, 995, 996, 997, 998, 999],\n",
- " dtype='int64', name='draw', length=1000)) Attributes: (6)
created_at : 2023-12-21T18:42:25.944471 arviz_version : 0.17.0.dev0 inference_library : pymc inference_library_version : 5.10.2 sampling_time : 5.5613462924957275 tuning_steps : 1000 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " prior \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 1, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 8 ... 492 493 494 495 496 497 498 499\n",
- " * school (school) <U16 'Choate' 'Deerfield' ... "St. Paul's" 'Mt. Hermon'\n",
- "Data variables:\n",
- " theta (chain, draw, school) float64 52.13 -71.41 148.5 ... 1.115 6.39\n",
- " tau (chain, draw) float64 120.4 7.113 1.983 2.866 ... 8.423 6.926 12.31\n",
- " mu (chain, draw) float64 -2.798 1.822 -4.905 ... -1.888 -4.516 1.978\n",
- "Attributes:\n",
- " created_at: 2023-12-21T18:42:18.246297\n",
- " arviz_version: 0.17.0.dev0\n",
- " inference_library: pymc\n",
- " inference_library_version: 5.10.2 Dimensions: chain : 1draw : 500school : 8
Coordinates: (3)
Data variables: (3)
theta
(chain, draw, school)
float64
52.13 -71.41 148.5 ... 1.115 6.39
array([[[ 52.12990848, -71.40961046, 148.45396261, ...,\n",
- " -58.1668519 , -108.38964215, -107.22607952],\n",
- " [ -2.98219909, -12.40068559, 9.08255035, ...,\n",
- " -2.42641586, 10.54483923, -4.30264517],\n",
- " [ -8.21486982, -8.0543877 , -9.33841132, ...,\n",
- " -6.75280651, -7.68786744, -3.35798233],\n",
- " ...,\n",
- " [ -4.56610777, -10.24940233, 1.52571805, ...,\n",
- " -12.87461539, 12.431841 , 13.42135243],\n",
- " [ -6.66028709, -1.00695966, -8.61142924, ...,\n",
- " -1.80970085, 1.55669161, 4.97409914],\n",
- " [ 3.30202877, -8.26092296, -2.3766941 , ...,\n",
- " 7.09251568, 1.11544978, 6.39030883]]]) tau
(chain, draw)
float64
120.4 7.113 1.983 ... 6.926 12.31
array([[1.20350259e+02, 7.11308756e+00, 1.98281662e+00, 2.86618622e+00,\n",
- " 4.86023707e+00, 4.12924177e+00, 1.10895048e+00, 9.16182643e+00,\n",
- " 2.85166255e+01, 1.74994497e-01, 1.84395392e+00, 5.70075034e+00,\n",
- " 4.34822607e+00, 1.11818158e+01, 2.37084677e+01, 3.48191862e+00,\n",
- " 2.33009345e+00, 5.59032773e+00, 7.25827603e-01, 1.25367168e+01,\n",
- " 1.11049471e+00, 1.64707902e+00, 1.30782277e+01, 9.25774987e+00,\n",
- " 1.96307416e+00, 9.34262262e+00, 1.51509478e+01, 2.73865100e+00,\n",
- " 9.20863813e+00, 1.30200464e+01, 1.13417430e+01, 7.24452377e+00,\n",
- " 5.58936409e+01, 4.55256171e+00, 2.09355650e+01, 7.87157508e+01,\n",
- " 1.25073997e+00, 1.05482340e+01, 9.68377239e+00, 1.34340416e+01,\n",
- " 1.13248203e+01, 1.68897062e+00, 1.27154565e+00, 3.57038626e+00,\n",
- " 4.90245059e+00, 9.54757370e+00, 6.68431598e+01, 4.25480046e+00,\n",
- " 2.60988431e+00, 5.50636724e-01, 5.92330659e+01, 8.51916693e+00,\n",
- " 3.67282077e+00, 1.15331926e-01, 7.26938416e+00, 4.51115350e+00,\n",
- " 5.97688512e+00, 3.65723879e+00, 2.15854909e+00, 1.30355056e+01,\n",
- " 1.59584588e+01, 3.87085457e+01, 4.62751904e+00, 1.22047539e+01,\n",
- " 3.25320640e+00, 7.25002051e+00, 9.02612223e+00, 1.90036329e+01,\n",
- " 4.11208964e+00, 2.56353763e+01, 5.03188753e+01, 1.00154294e+01,\n",
- " 8.14445953e+00, 4.19069239e+00, 1.59763056e+02, 6.82084761e-01,\n",
- " 5.79787659e+00, 4.58533286e+00, 4.32377594e-01, 4.00140231e-01,\n",
- "...\n",
- " 1.20927319e+01, 1.09217486e+02, 8.09245279e-01, 4.05053633e-01,\n",
- " 1.61738617e+01, 2.04276129e+00, 5.01392921e+00, 1.14407830e+01,\n",
- " 7.79520759e-01, 2.33802397e+00, 7.79222949e+01, 1.14714627e+00,\n",
- " 2.01627028e+01, 2.19033375e+00, 2.94083077e+01, 9.86448478e+00,\n",
- " 4.60376303e+01, 8.03507868e+00, 3.55859534e+00, 4.80279244e+01,\n",
- " 1.71598912e+00, 4.76930406e+00, 1.35801148e+00, 4.47380841e-01,\n",
- " 9.34524659e-01, 1.50793989e+01, 1.40747670e-01, 2.11279391e+01,\n",
- " 1.17776419e+01, 6.38138487e+00, 1.63582280e+01, 6.14220622e+01,\n",
- " 1.56289342e+00, 3.45122200e+00, 3.43429985e+00, 2.38708720e+00,\n",
- " 5.58917921e+01, 3.78475321e+00, 1.84628445e+00, 1.29671436e+01,\n",
- " 3.12313646e+00, 1.00472178e+01, 1.51128247e+01, 3.48763414e+00,\n",
- " 2.51887909e+00, 6.46846605e-02, 9.19507533e+00, 8.28736351e+00,\n",
- " 9.74960177e+00, 7.17480124e+00, 1.19787569e+00, 7.07415378e+00,\n",
- " 9.37868082e+00, 2.05886731e+01, 4.17808320e+00, 6.29649463e+00,\n",
- " 4.55584171e+00, 5.74094751e+01, 8.52208295e-01, 1.43970404e+00,\n",
- " 7.45792929e+00, 1.17502011e+01, 3.53416661e+00, 1.69906888e+01,\n",
- " 2.81542211e+00, 2.39777196e+00, 1.76489141e+01, 1.65566721e+00,\n",
- " 9.21379395e+01, 1.46799386e+00, 7.51647608e+00, 1.65002186e+00,\n",
- " 1.06012444e+00, 1.09200809e+01, 3.64908694e-01, 3.47487215e+01,\n",
- " 1.54201350e+00, 8.42311604e+00, 6.92604987e+00, 1.23086651e+01]]) mu
(chain, draw)
float64
-2.798 1.822 ... -4.516 1.978
array([[-2.79833170e+00, 1.82209372e+00, -4.90506024e+00,\n",
- " 3.12166668e-01, -3.92926762e-01, 5.24056501e+00,\n",
- " 5.31038852e+00, -2.14644544e+00, 7.60262031e+00,\n",
- " 6.84433542e+00, -8.75254388e+00, 6.17804014e+00,\n",
- " -5.99611903e+00, -5.44571841e+00, -2.86859377e+00,\n",
- " -3.61870529e+00, 4.83170566e+00, -7.43538533e-01,\n",
- " -1.21566386e+00, -8.93201683e+00, -3.10858146e+00,\n",
- " -2.07288623e+00, -3.95690735e+00, 6.84391594e-01,\n",
- " -1.20126271e+00, 1.24603380e+00, 4.20578097e+00,\n",
- " 3.01721685e+00, -1.97051697e-01, -5.56761380e+00,\n",
- " 2.16113952e+00, -1.24307193e+00, -5.17899598e+00,\n",
- " -7.86351241e+00, 7.09058889e-01, 7.84623504e+00,\n",
- " -5.91593306e+00, -1.98517761e-01, -4.11057086e+00,\n",
- " 1.13272204e+00, 1.84479869e+00, 8.55394778e+00,\n",
- " -9.24428722e-01, -6.44164012e+00, -4.82004584e-01,\n",
- " -1.40243947e+00, -8.07018930e-01, -1.01082422e+01,\n",
- " 4.92238142e+00, -1.22367463e+00, 1.94229167e-01,\n",
- " -4.91459674e-01, 7.13683434e-01, 8.45109167e-01,\n",
- " -1.74213299e+00, 5.43230803e+00, 1.45928534e+00,\n",
- " -2.74871196e+00, -8.10984395e-01, 1.07899563e+01,\n",
- "...\n",
- " -1.95669331e+00, -3.65687045e+00, 5.32234730e+00,\n",
- " -2.82006939e+00, 1.96915264e+00, 1.76562028e+00,\n",
- " 5.70080916e+00, 3.76296061e+00, -1.29746629e-01,\n",
- " 9.35831682e+00, -5.01770874e+00, 1.54146099e+00,\n",
- " 2.53221810e-01, -2.33403779e-02, 8.30452329e+00,\n",
- " 6.63325426e+00, -5.03843820e+00, -2.31213771e+00,\n",
- " 5.21966113e+00, -3.04654561e+00, -5.71906351e+00,\n",
- " 9.26553161e-02, 6.33173305e+00, 2.46773051e+00,\n",
- " -9.91811137e-01, 6.16264112e+00, 1.02634985e+01,\n",
- " -1.27867416e-01, 6.41327098e+00, -5.50751753e-01,\n",
- " -3.81962946e+00, 5.70809183e+00, -2.30364545e+00,\n",
- " 2.68985985e+00, 5.82606613e+00, 3.80816000e-02,\n",
- " -1.29321503e+00, -1.08656890e-01, -1.24800623e+00,\n",
- " -9.74227223e+00, 1.04810806e-01, -3.17858647e+00,\n",
- " -2.56822963e+00, 5.52915630e+00, 3.59564839e+00,\n",
- " -2.01626273e+00, 7.09334652e+00, -1.74779070e+00,\n",
- " 2.35849644e+00, 3.89676935e+00, -7.22788306e-01,\n",
- " -3.97312647e+00, -5.27230708e+00, 3.93372845e+00,\n",
- " -1.15734268e+00, 5.35697289e+00, -1.88774187e+00,\n",
- " -4.51587139e+00, 1.97767608e+00]]) Indexes: (3)
PandasIndex
PandasIndex(Index([0], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
created_at : 2023-12-21T18:42:18.246297 arviz_version : 0.17.0.dev0 inference_library : pymc inference_library_version : 5.10.2 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " prior_predictive \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (chain: 1, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 0\n",
- " * draw (draw) int64 0 1 2 3 4 5 6 7 8 ... 492 493 494 495 496 497 498 499\n",
- " * school (school) <U16 'Choate' 'Deerfield' ... "St. Paul's" 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (chain, draw, school) float64 78.06 -75.96 125.8 ... 2.925 19.95\n",
- "Attributes:\n",
- " created_at: 2023-12-21T18:42:18.248182\n",
- " arviz_version: 0.17.0.dev0\n",
- " inference_library: pymc\n",
- " inference_library_version: 5.10.2 Dimensions: chain : 1draw : 500school : 8
Coordinates: (3)
Data variables: (1)
Indexes: (3)
PandasIndex
PandasIndex(Index([0], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
created_at : 2023-12-21T18:42:18.248182 arviz_version : 0.17.0.dev0 inference_library : pymc inference_library_version : 5.10.2 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " observed_data \n",
- "
\n",
- " \n",
- "
\n",
- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset>\n",
- "Dimensions: (school: 8)\n",
- "Coordinates:\n",
- " * school (school) <U16 'Choate' 'Deerfield' ... "St. Paul's" 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (school) float64 28.0 8.0 -3.0 7.0 -1.0 1.0 18.0 12.0\n",
- "Attributes:\n",
- " created_at: 2023-12-21T18:42:18.248964\n",
- " arviz_version: 0.17.0.dev0\n",
- " inference_library: pymc\n",
- " inference_library_version: 5.10.2 Dimensions:
Coordinates: (1)
Data variables: (1)
Indexes: (1)
PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
created_at : 2023-12-21T18:42:18.248964 arviz_version : 0.17.0.dev0 inference_library : pymc inference_library_version : 5.10.2 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> sample_stats\n",
- "\t> prior\n",
- "\t> prior_predictive\n",
- "\t> observed_data"
- ]
- },
- "execution_count": 8,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "idata"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Below is a \"trace plot\", a common visualization to check MCMC output and assess convergence. Note that the labeling information we included in the PyMC model via the `coords` and `dims` arguments is kept and added to the plot (it is also available in the InferenceData HTML representation above):"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 9,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "image/png": 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PJD+8rXaYk1tn1Ym1iwlTcv+LXZf33mU9fa/892EL+cmcXR/N4lVEePHqH3Bu6817Jq60fcXCw5KFq94GqnNzy0vinV2fNrHLRxffvXMoH9224/PjQHdWjvxbttwnW76zMKk7+uydq+jOMnr3KvHlP5n4WxHqW/Sr2rvuRDkf5tt/eY18Ywj50dfIjSVh4DW04R1GsFaFo1uJSNHlF4jP/dvb2++dNeO2WOtd5731n7LSvfox7P3uyLyY3Yhdid1P7CHNbYlLlW0+hvlwMkz9No/bf+dVm5+u9DG7rh8nvks/RFcGsSsQCHwuEBFGZ3Zvmq+roPnlYySX2thByL4aCAQCR2HlJjfNt3EDPkz7LLev8MHGz1jpXCHWMdOX/gS9fclvUYQxfjyLhrdXf8LF7fcOvH6YiLe3537e7gJ/f5tNNysdTJHy6sXnwNm10rvIdnaBYrVy2KksRED46BaIxcJzo78yubi7B06QwxK5R0uvEa28deR70lS4dPnja9OdUqTP+fPf/vBjNbrxKtH1V8DeJJHbJ4wVyzDrY63BWgMmg+HBh542ybHJ3YsFo8SFQ6epHBiL+01Vuu2SGqlRZ3K7m4zhs+fcz5npu8jHV93tLZxdap8r7TA+bDjmzUhzp+Ql+aenmFTiq8o24qZ74RMOY7z5Np+A2FWm7Lqz465uPnhtg2xtcPAP+8fjHcxBQewKBAKfC/KtEWYnofHcrcWu1pePgcDo7N7H37BAIBAAXnvtNb7zne/w7W9/m2effZbvfW8yv5GI8Du/8zt8+9vf5qtf/Sp/42/8DS5cuLeZf28qdt3iDtyK5Xr7Ap1kl/ZwCyOGB2YendjmXoUxGsndA5KR+6/Xk4pL5zZ3sv/m3ErpYBKvdWkOEbtEiM/9G9Te9bs/gE8R+xe8xgjkk6Xjs2rOro9ogViEDNZ0Hb117iPZ551S5Lm6m6qFo0rE48ddROB2MDnUa9BoqEMdGXdCKZRknx6h4mfLP+Tl63/Mmc03OLP1JtHyz4iv/eRAyNfW/3SJzh/e/bW5teVyse3uuX93OsJ3vy90u+POLLQIqU+7X0btyeviiH4vtmm14Pjxu9A0JsSFO3zvLXb3cXDtuvDWW5+eMEbj5/eadmGMny5nV9Ul9TGIXQbuNEH9rZgY8jL53aDuoHxxELsCgcDnguSSi0FpfmH+ltu2vuwEsVCRMRAIfFIMBgOeffZZfuu3fuvQv/83/81/wz/9p/+U3/qt3+Kf//N/zokTJ/hbf+tv0buNWuL5zmj8tPQjxN4svPAWoYejfEBuMh6cfYw//eiv80uP/TrPLD4/sY36mJ1dR7YtyXnlp/DiS+6/Iu/S6VPuNv6wsLQDHBqu51QPqbvjqlZjLELDXC4cQW+c+RBHcGuKPs0l4QeXfo+17sckru3vquEu8cXvoiqhZMZ+9C7qQuyKdIwa7t2kQTdHb11A9Tfvqg3FOb0bsct405Pi43XIHEVyqT1RaMHYcThlsc78sO1S2d3NSf2+3P2ccMj7jDV0k72JbdRwh4EZ0hltszfc+lBz0GAwFrMin66vEDC3fFL6Ijk9HNKvgw4yurU7sRhnjz/mxt5dO7vUR1ON8eOm050UhQuMNewNtw7+4WOmmN+LnIyfnNh1O9vI4b9/RBgDqvjO/xDOrgmqY9DKZH9GQewKBAKBCZKL7rF84zbErviBKaL5OqOzIW9XIBD4ZPjlX/5l/t7f+3v8+q//+oG/iQj/3X/33/Gd73yHX//1X+eZZ57hv/gv/gtGoxH/+l//61vuu/fiKv1X1++4TRcvCZ3u0Teu5naeEB9xJ5vkzt1Ri+rjbfaJHsXT249j0ZAfIbCsrAg/esnQ68FTT8KXn3f/ff2rsOiNwfsXkWvrzp2x128z8In2DywWRcYOppp/yRyiFtxGfjLV2yC6/vItt7sZ1gJpTvT2ZUiE1VuIXb2ecPas3J7QV/2cImdxEcboQ7LUYPwwqRo2muRDMjPp/LoT1M5lVHeV1BTFAGpQDXW6w4WY3jpPdOOnd9UW7cWh7C6i9YocOPX6rUUl1d90uZ28U8oYYXPTCUJLS0Knc/CYX7j8+/x06QdH7nP43s5EoYU8H4tdhQvxw16V0dJr6JuEch7arqHwk1fg4qVbb3so+UF1xMghJ0iEn+2d4fWlF3hj5UW2igqqd8FLL8MrP4ULF4WOd4gWQz7SrhedWJDRyDbH59tfB50f7dL54xuVth3+OYXYVas5sUu4wwcFflMV6Y9EEPkknlEc9t1wfutt3lh5kWH28eVeO4zC2RVHboL/NCXPn+BjyIHpdnlnzq6KmdnvY78buvoBkwK3CmJXIBAITJJcaqOnY+LTrVtuq5Si+fximTg5EAgE7iVLS0tsbm7y7W9/u3ytXq/zp/7Un+LNN9888n07O3d/UysiXLkKr7129DYfJmdX/13nlol1fXxvbCrhbEYgK/I83f1x7O4Kb7wpDAZOkNrZcfsc5eOcM8VNdJYL27tw4oThmz8PTz+leOhB99/Jk+rIxNw3/Dr07NoZVntONNrpr9NJxt8h1srY2bUQISJEN/aK+I9KHqRbLxT0yptOLPoQuVeshXijixqkRCsWdYtETMsrcGMZrl67ww/ar/kdpu9VNnpj5UVevHp4pbzbYXDpA9KLPyMZbKGGO9RUjDIp4hegH0ai6aUdru3efkhkIQ5ld6HdVcWuwzTRKnrbJfdSvsjD1Wvw1jvQ3nPhcq8ecg1bsfSS9m23x5iK2FW6EG/77UeiO8t3tPgeed2y07n5dkdySJ4wc8hr2+keqc0oDnKUf3hn7NVrsLud+890r0WR2/9gAMf6b3Oy91Ns5gQ55edDGe1rX2VuNUa4sSRcuyas++cZ9RrEUfH3WzTqsKT0kQL58GLNvXAkAnT9vHvow5h9Y01EkOyjaWhehjHW3b7v4AJpt4Usu7v+vq3zNHHcd39eRYRstX/gc10xxkK1uktn174HKRMPg6T8PwBU/fardsR31JpAIBD4jJJcatN4ev6WN/QFzecW2f1nlxCR235PIBAIfBxsbjph6Pjx4xOvnzhxgpWVoyuLtTvCk08skk07h8bi4q1zFhZYK0xPpyhgcdHnIBGXd2p62uWSmZubZXHq8H3KKEKmpyFuoA/53OXllEajwfzsAgsLC+hahMSZew+w89IQiXOmvz3N3Pwci7O33/YqV69ljBLLu+/B9DTs7mmefrqGGtrxcSzMEeuYem2KRsPwhS9O89Sjxw7sazgyTE/nzM7WmJkZPy+em8vIcktzqknUrDM9Pc0b7Tcg1fy7X/oPAOjs5jTqdeyXaix8/TTTP6zTaOTEI5DT08zNaRYXa0g2cn2g44l+q547Oz0NNkctLKCiu7uVTxKh1UpI6jGtVouFuYWbjo+pVsb0tCWKXDtvl2arRaNhUSgEoTZVZ9pOw9xseXwz/Rn6Mj3xvjsZqwV26U0ur7mx2qy/RWuwxswjX2c6n4bWAgz3fJ/dfvutHyN6cZGzV1+nnezwzPRXmKrP3PK9c7MpWgutqQhSmJ6eLo+rut/D6HTcWDt+XDMYCAsLNS5tf8Dji89Q29d+u9UANY2an0fNLtJq5UxPG6y4vo+mp1lYqE/cyxRj/6h+3j9nTE9n/t81cmOZmkoZ6jUeX3zilv1QtnP+OCCoxceRtO+Ep+46qm5RM8dv+X6Abs/1y8LCnY3DgnJeAtTCAgBxosr+iBpOBD8zukCj0eDPffmv8/LSi9RbNRYXF9lgY+I83g7T02M32ZSt0aBBpBXT0zHHFmeZnnYPWefiIVo3mJ2eZXFxBrvZAD3NoCGo6fH1MT+3QDzrBJXVNcONpbzyWXDyZI2MDtPTLebm6i7P2hHYd34PFh5FzT+InT+FmZ4mmqphBhmL80dXL7/V+AWo1913CIy/Q26FWLmtfEy7dp5Go0Gr0TpwLqZ3p5HEsLiwyExjjtH1DrXjLXQtQ87+EerRnwcWWVxcpP/+Fv0Ptln8tcepLTZvq41Ht2mK6eE0xxaPMz2cZn5+npnG3L7jMyB2Yg4aDIT3z6TMzSn+3J+tTx6LHzs36z810yftjc/TYWNThppGw+1jYX4edcT39q0YXtqj+36f5tQsjcfmyvM7OxszPfDX1fwcaubW+5+ZSYkTYWGhzvS0wo5y8unpQ7edmpmlsbBQXqczc7Pok7cneAWxKxAIfC5ILnWY/uap296++aVFbC8jW+pTf/TWN7WBQCDwcbNfeL/VE12TC7u7u/T77kns7u7tu1WNEfp9F2qwu+tcDZe23+fa3vlym53dHUiOuJUcdYj7fSTKMId8brffJktzRsMRuzu76HqE6mwS+bb2dxOG0yOSV9rs/doe9fzwm+BbkSTuOAouX4GZGajPbrO11WOvDV+a2WRupslee0CSwGC4y+5u/cC++j23r+1tyLLxueh23et5t00zGdHv9xn0BohVZZ/v7KyTJAnJlKHdbaO7UyQJZL0+Ziai2YDdXQXZyPWbjst+W1xcnDh3UX+Ashn57jZEB9t5O7y38hbb/VlqyQiGQ3q9/k3Hx8amO8ZOx7fzNun3hySVyLHvX/q3/EpzkanaCeyU+7xOt12O0YI7GasAmIz4xvskibsmttprJCahs71KP1NYPYvu98l3d+6oz2Lfrnx3l3xk6ff7XFo5xyPzT93yvd2uMBjCzg4wA/3+uI+r+z1wKEZ48y1IM5ibdX1+cXmNd9ZeZWN7jS+d+vmJ7aP2LiobYHY2kbxejvndPdf3o36f7e0+USX051Zzwv6/7+wIrZY79522cL19np0r7wPf4vTMI7fsC4Co10VmH8Q2H4Imbo5Yu4zZ2UKyWy9Jd3aEn3kj62BwZ+OwxM9LAObGOaLl19l+4Mvl8TYSJ+rlScJCbZasn5Enhs3ddU7XXV9Uz+Pt0O+P5+nGsEuUJoiFfl/RVrv0+3X6fXh41EOJZXd3l9ZcRtTehWzEaKiwletD7+4S5W4Mb/nr8vQpWPdRp+u7u/z4ygvke19je/spWq2j+ynu96F/FpbPki18iX5foVUN28+It3dRtcPFrpuN306ySz1qYJJWOfcW3yE3Q3JL+w+u0XxugeazNxdL9tq7JEnC0A4PnItur8sg7dNut0njnPYPrqJizcIvt4j6fezSOeYXH3ffjcvbZP0+5tzKLT/zVuzu7TAYDOh1+vT7ffb29sjqFXeZyYgv/DHSWsA8/mcBF5b745+4P/f7B8d0v+fcTTfrv16nS94fO5UPHZujNomfiPf2duGQXGdHsb0tHD/u2jVc3yXp9zEbO8TTpnJ+Ybq4rvb2but67vWEJIXd3T5pqjD9zF2HYl3oeW2q3DZvx8S7trxOe90uOotZuI32hzDGQCBw32NHOdlSj8bTc7fe2NP8kvvSC6GMgUDgXnPy5EkAtrYmk+5ub29z4sSJI9+X3ySEZWewMZEraT+H6Wjr/aWJf988jLEIQThckMttVibyPSyMEUAhRBuCfIjSYIclB3/nXbhyzbC5BVvbcGPZHYfJ3W1xXDs8yVJ0RGhQoUEaMeO2locvYM1EHioRW/avSvd/1m0c6/5kJ3fA1rZ7z432ZVbTN1yojYB6LyFbP3pBVYSP3elHVreP7Ii4fYOhSfZtc/ROr+9dYLV7G7GTlWTnqSQMfc4u8aF9xN61cZcRPHr9fRrKjdeJZOZH0PFCF9x5n12/4YQugDieDAc7NNdccd0UYW/+84pzhsjBkLJ8hNq5fKAy5n6WV4S1daHXB28MQSkwkoBAZu5g1YxU43VBaYZDYW3VcO2aCzW+GcPxer68Fu+cSijUwM2n0lub3MT341fmvggiNOOpjySMEUD7/GDF3FwdG0WCb/ETjDIZkuHyjFWLJFTeU4yTVsWUJDpDKejmKzcNJbTGYit5klQRPulF0TtJUi8+p5KI8PrSC7y+9MKdzxU+nDC97oquZOuDsrjUfjLfgbaab00sevkNSIdlm8h9KHxe7YjxGFRxcax31tbDyG3mCmKow3NNqsTnK6wUzKgm2D9Mkmy8s0zj9VsUD7mtMMa7S1C/siq88Rasru4LUdz/4K3Sf9GNV4ku/8kt913m/tsXxtjQV2lyAZLueGMrk+kM7mBsBbErEAjc9yRXuiDQePrWyekLms8sgCIkqQ8EAvecRx55hJMnT/LSSy+Vr6VpymuvvcY3vvGNI993VL6WXtrhrdWXuLD9Nt1kjx9c+j36XhTYHW7yg0u/R3d0MCmO2nc7fmhi55JbuM5s7pKHVzfdn6Def579EMlfqom1q1y55pLQA2USfpNFKAVRfPjnHSV2FRhrKkKU+6FX3yI+/4eY4k3aLYKa3zzt/tlPIc3HN/y3tRApVgm+ndnowPtGZ3fJNocTr62tOcfQ8rK4Uu4+tBABtZLRf+XoIgYfhdjVSlcrBbYquYJuMlYubr/HmY03bvk5RWW/rZlv0o1ny3NaJMSX0iVwd2qX3r0KPWeduR3h49VKTvuj+ixJpBQfq1QjxyLt8jtp5Qbf4QKz20eR46m4XGxFcK1eQmrvBtHGGfSojeouH3kMw6HwwRl49z337yce9+9X4KToO8tLtH/T5RWXaP7iJeH8Rbh+izV9XIlaLK/pPIH05onIJ0Sbao6qmsvhajtLIJYnFp+FPEF3llFK0dA1EEszbpHkw7urUJj2eWjvj4iNa6Pyc6a1LlS8mpeoOCbJrVvoi8V6AV63Kw8aKs3Ic5efq9o3caTRGjIZHMj3lm0OsYOMPBf+5AXL+QuVPxZ9oysqhElvqQS9vfoT/uTyvyz/A1cN9Y67a9+F0n91neF7O5je5PdCP+1yZcc5jMuHCyLo1bfR3VVoX/d/m+xfOeR7RKoPJe6oqcJ2d4cf/SQpnXvGGmJdG39Pirh2rb/vxugtPkMdosqoYYa6SdK+PBfOnROuXb9V+yuiZuV8Rtd+gl7+2ZHv6vvvyLTQxCtaV/Vw9p9rld6+OLw/QX3z+IBoWk3eD8i+uUaYeMBxM4LYFQgE7nuSi+7JUOMLt+/s0q2Y+pNzwdkVCAQ+Efr9PmfOnOHMmTOAS0p/5swZVlZWUErxN//m3+S//q//a7773e9y/vx5/v7f//s0m03+6l/9q0fu0+RHuKq8y2iQ9VnruezqO0MndBQumr3R9i3bnFZcHRu9ZS7vuLZjDWb5NQZmdMQ7XTLfqHB2FYt17zSTfYlq7S0SCGfrA8ze4Q6TLINWUZfEWMj8Z2DKheBO2/D2O8LurqLR4EjHW7EY3e+YK55Q2wlnlzsG3Vnxx+SFQeWSg+uTU5jFKXR7SOP91TsTu1RF7DIZ8aXvuwVVhdG5Pfo/mXSsFC6CYUUbEwzKgjpspeUxRsrFzJ3qjpOH4wWoAwLJnSpoFrVzBb15Fr15Dr15HrV3A2uFJD7GRutLXEuexaY1bLLnktPr27cCdbvC9Rsu8XcV6/Oj3anL56hTeuEivPnWwddrFeFCR64OwdgtMnkC0pU+7R8PnIvFpAyzPqu9K/saMCnQqmHlviYeW4Ikt3S+v0S+7as6Zjnajq+rol1KgUI70+IdWWImnV1nLxbqjtvH6AiTWKcrXL0mE5pLqctsfEB8+QX05vlD32sHGe1/dZX0WuESqZ4M1xaT9tE7l3lw9nEeajoXbU0VrlOhphukJtnnDro9VDZAS07NtEEMsXVjJ4tmMGbyWnjyCffTWIPuuOqPpvHgwZ1WBlSWufNSFg/Azy8aUukfEOb7P1mj870lhkOXPyqb1BPcPqJyQiO+8F3nlroJvbTDbGOBp489X742VZ8Z71AEKtVXb4kfI5HPS5ZvjEX7S5eF91ffKWtzWLwLrrMynmuLa31f8nlJzcT+i2MEwAijfHDb1/b2cJ0fnn+B8zs/5cpV91puMyI1nmeyjSH5+i569yrR0uuHiobVr5rbSFV2gJ0d6PVuo2DDxMRdEb6Gu+ju2sHtPcX4iSLI1gbY4fgBV3WXt5oGVGflyI3K1hTf+8VXUeUDRGTiWhGTE62/ffMP9YScXYFA4L4nudQGrag/fvtiF0DrS4vB2RUIBD4R3nvvPf7m3/yb5b//8//8Pwfgr//1v84/+kf/iL/9t/82SZLwD//hP6TdbvO1r32Nf/JP/gkzM0fnFMzSWy/OitAA5e8wi3C79BbhTdVtAd5bd1aWp459CdVZ4ZXVl8kzw1949NuHvtdITkN5t80+t4/1u9XxeNF18MNHIAbq06UjaeGvPXlgszyHqSm3IKi/t8rp6ZTH/saT/MGP3HE3mzDjc49EseaBByfdM0k+pJPscnL6oVs6u6w1SLFg2df11venUgrVWYb4C2RPneAJtcP62z0v8CkQixkKo+Wc6OSI+NCkyZVVUXH+OsvwwFcObJne6JV5J8fRj044iE0PZfpgvYvuiNVWvs/Ad/acsLwMv/oXbr062y/0HCb82OLFfIhuL2OPVfJh2Qy9fZlIVcJirEXlI2+FkHKnWX2Ortmhb7cxuklk61hr/JHvj5k5mlcqrqwnH6603a9MR/ngzorXTBiLxu87qin75RgBfvYzhZwSzD61cfTuFiTC5e1liAxLo+tc7Qw5LU9M7LD6NlvNWVZZgJpOiu1lDN9zQndt630eap1nafGvAJTVSJ3Y5Sr23U0o7Rjtj9G1Idkndm1tC7u74wqgzz1bOQbfbJU7YU7vXMKefObAJ5ieG7zpSp/647MTf1O+ep4Rg0q6ROhynR2rsRBXjxuuOEeeHgg1K8Q+fZRY7MdMJCmtbI3IJuzM/yLkCXn+1oTbyOXW8ifLJEjcIO9XluqDbZg6PhH2m2Uu1DWqnBtj8/JSPlS3FxcSWvS7tYLWauzaid3OTMcpYbq3ftPgahHLXHORxxef5dTMI7x8/Y9pxlPl0JhJrhBfP4t59BeR6aPD7g9QhFP6BxRJIly+AvHpeqmLyCFOR/GOYYudfHBS/n5Q7BIrvHztjwD4C0//9Vs2LTcpUQSp9Mr50YhzKxcPDgavbLDeW+G5X8yJswGIkO1aaovaXTdKTTw40XdhQWq3YWLGOHJKurswxqJ9ZmdI/0rF+btv7rt8BR5ZFOK42rfGqfXDXaKVN7ELj2MP+Y4qmibGzeVK++PYF7Y4Ee5+B09dgtgVCATue5JLbeqPzqCbd5bkofmlRdr/9jp2mKNbYboMBAIfH7/4i7/IuXPnjvy7Uoq/83f+Dn/n7/yd296nWe7C0/vmveEe+vILEGcoVGWxFoEIw5F7Aj/IegfbsO/f6U2cW/JGnfoogn25q8+cFY4dK0I+fNuSPvG1H2NnXBER8SXYaydq0AN7SPKx+NL3Acif+ytHtgFcTpsFv7bXw5QHnlZMTSlQbp/zc/C1r1kWWgq5pkhyNfEE+fXlH5LkQ37lqX+P2H8NHJYHDCAXi6jSMjWB9SEZsY5h5zJxvwG1X6O+2KTe6JFnBmMtEUK6bkiWQJ/bY+ZPP3D0wYkdi102dwJgbVIcG7yxeaDIivU5w6bT68wkKda4ypMqOnylVBX3rIUbS4dudii3syYpBCDVXkYlXVQlLE1lIxeiWJt2Dq1iv1PHkYXHqjshSeD6B7/n36ih9QTCRZSpCrd3L84UIqiIkJoRjbh1i3cc/EQrdsL9cej2vs+mp2DeZ18YDBRRdtDZpeounPDa9hqm0YXjX8Ba59gb71Am9GJr0+o/qo2bbLBvSPOVK+QPLzB619L68jEv1ikfCnv7/anEIhVRSPyC+cFTluE07EtJyIUL0KtEKFZrGIybrSfaeksmche59+RTi9C7SmRSijNTq7hOa9pNIGma0Ch348bsD6/8T9SjBn/28b90xOe586DtCKXcHKCmj2Hba87Z5fv8l/+sgatO8NjaMMzanNa5jHTYK+fd2ugGWXNxYkBlGdTrlbBO5cZI0c1HXX/DoaC92Fd1lartS6iFh4Em/VfWaD13+PurWDGlTNiqTbPQOoFUxlzNeFddPv6+yPcSlFJE82Ph9YAw7p104h/alC4jqU84U4vjLt9Xisn7nF2Flbci1NyqyMtRWJEyjLf4PshMSi2ql2GMu8MN2oM1rg8Tnpp+hHR1yPCtjOlnY6Iv5hDVJh+c7Jt+V1bHbbuxJJw9B7/yy0wISp0u5XiwVtBHzOFra3cndhXty1YPOt6qu0lSWFmBxypTMiYF3So3LHKWFRzM2WVdhVbtpm8ldjzUDzzwuv1jCGGMgUDgvie51Lmj5PQFzecWwQqj83sffaMCgUDgYybvH1Rloo0PUCZDJW2fd8PfiKKQtTPIyptgM4bZIXlw9j3Nzczh7q9e37K7oknS8Q3p2+8I3/u+cG0p5Qc/O0eW54yGMcZImQtJ+5/Fw3rdKOwJdxA+NNxDL71W3kHn3vkwsUnWZy1zIRBxPF6wF31RXQAluQuhyWxKHCvqdRd+9qMXhXxfmKgxeSlGqGpS8a7F+BitWCm3fy9+Ra0IraDb3+SHV/4VO4N1l5QasB3Xv5KnROf/ELV90f1BVRb41fwrN171L/tjz8X17z4EvxBVYJHS8SCZpf1vrmEHk+Mmn9RNJji7+SZnN2+dU2tq1aITdcQ6S4hUVFm+HIyPMSefxT70jfK/CaELQKmJYaKJyWaeIZ8+QXb6q8j+ZGrVAxrsoJd/Rnz2DybP6b7GVkP2zM2KM+w/ukNCOSf/vv9z3M9f+DnDQpTy819350wsyGCb6PIPy51qr23GVxsoY5zIYCdFMZXkmGT8b5snlZXm+DgO6EUCcs0JIrXlPdIrbfKtwUTOLnuXYoELSxo7uxoNlxdo4tpLnJBTUIhdrVZ1SjgktvEmqGr/e7En9yJ7lI1Qfh+FIKnEUo9cJ2dpRdw347kiyY8W/Utnl02IbIpVNRpNjaDJDWWC+Frk2qIVDIeGK2dysh1xTs8HE+wzCVPPxJD1J4ZQnntnVxHGqMBYWzq7Ll+BK1el/G9j0/239f01amfWJ7pNdTdQSQfdveH78/bmXSu2zCnnjkE5YXifo7G8lvsZvR+u0H/16PA5d3AW8qx0dhXzkFaNss2lC7diYRuPIam4udxDE7tfNCkO0b9eVHO9NeM8eFnm3HS9tM1sfcGJweITqls7/n7xxUhMT8r2Vl2z+421738w/v36NbePIneWHWSIFfdv32RjOPAd7d4jnL8wIbnf5jGOP88M98fuHyJO7n9z7q2aZQWXw58SlcKlEbA5Fy/DtetMjD+xk2GMiD3sUA8liF2BQOC+Rqx4sWv+jt8bKjIGAoHPMnZ4eOU2QZwLiPGi+Ow5+MFL75DazOXcukmlxoIiZ9f+xXqR1LbqgNrYdDfDq8nbbGQfsNeG1dWIixc5eJfs73EjH5tjDxFsjiJafduJZmm/zDW1X+x6Y+VFZr3Zqdk4KFwc5lYpquA1/OI7ScdJ293axrqn/YdoKp3XM/LzfVAK7WQLLM5J1xhcRklONnIr+bfWf0pn6H63Q4MdGdi7gbIG3duXQH6f2FU6J/zC7cxZJ8wVjFN92VIQs1iUcT/BCV77n+IX6caiaHKBszvcZKVzlZXO0dUSrQVlhNllw/z5WiVitbIIFetCf0oRb/z+69cNe20BfWt3dVWUi1QNEU0+/zAvvvcIbxXpXfaNVbVzmfj6y2Xemj/54SHHsPC4f+thC+pD2rFPBC3FhME26vorB7Y/sGj0p7T//Rt0f7jiw5tcUQG2L6PSXinUFNYLNdKofhGWBucGf1AWkGi8t8Lw5dXx8dh07JKrjp/C+VJdU26PnTN6/X30mR/4MMai3XcidnmFtWz2WLSt191f19ddAYU8F7IcHqoYGwuxK46qyfdvkTjoZgtiv30a1YmUpvv9G6UDs64rObuiwtk1FrXEuMqDIy+OpPmI3eEmo3xAvy/s7ro8Y722OweRjNCSYHTDzUdenFX+QJQU1QVBi0ENM0Ax/a3jvHP8DG/Xz0AEpIOJRPllGONEzi5ThsR1ukURAPff+rr7b7A6QndGvJe9w9WBy3WlUjdxS714OHwb51bE5wgbSwpaRc49aoVHdv+A6XSJ7R2c0wfK/IqyP8y+OK5inhpl6I33YMvNL6YcihEq6RCbfpmzqyraFufVip1wdr35ZiEgHRbG6Nxu5y/C9Rvutd3hJrvDShXMiabacvxnuctxKSIcm3LCKbkXgitFXFTNF1zJpLx+J3Lp3USV0eUDGTf3dL67xOD1DdIU4sjP5ZbyAdZEYn7ZJ/LeQhQejcZ/H/ivAjM6JLn/vt3sv9R0fwO9dX6cEH//w7HiPBf/9mJXatz3683DGOXm13aFEJcTCATua7K1ATLM78rZVXtkGj1TC2JXIBD4TGL3P40FilvLolpS4VZZ3tojM5d5CkAO5gY6jMyLXXujyfgjO/ILcChzgundAXahhSVj7qrBGGgSk2auSZ2OWzQcP6bGN7V+cWDyI+IGD6NYxNusXEhUxa4kH5HkQx57VJW5amyRGL9MHuJ+GjteqBRiV7Vb8hwY7jHV38Ty+NhtYG0p2IkVrBW63QzdVCgMaWZZ29U0ZYNGcpXGaAadPYLas0SrlpWVEQ9HU0SA6aYw7z5batOUHesbs7JqeKTIudOcm/hMODzk0uIXW4WzzzC5rvUWgzNnhelpaHn3UC2ePP43V358cOeHUaxhc3WoqUAQl/OofFRfhC0Jw4FFp9BJO8zWpm6aJ6u6cHSV2CLS1CAp9I5IQaduWsmvaHhRFdSM8wjdRAgo3BBfeR4uXRm7d/TedYgO5iyydjJfj7GghinKCmg1Ee5jxSBGSK93qT95rHSLSBSDzwvn0wGR2h5zzQXnPGmPO0DyFHQNSFE2H0ctemFg7HCs9JMCbI5NXMXSIi/RHYWByVjsyjK3U0FxbFEYeRH5XV9nYdWbfmZn4df+AvzgBbcA1soJO50OZJkQTYQlGmBfiKjs/1ldMBsSm7HUv0FTaWwvZTaaYrE+zxemT/vtLfWo4ducAlPlfq5ccWLyF58y/PjKvwId04hb5Nd/oxwDayPDPM7ZpZTFqjpxhHO1iRNEtKJ0vbhxYFEjN9b0E09js8chG6BSn2eresi4PqmOHytmwvXyq79SHIpMJDJf3WxziSGX+jf4wtzDB6riIYIZCrrBkRTOKl3xzyi0H6fjyafXheOdFazSIF4Q2m9l2i/6pokbLR13D15c39YK8d4l5kawE00zzPpMVZ1dlUmmKvpkI3HDoxrGWFbeECewME72Xsxvh+fw8k5LhHRgSyf0dG2WQdZDpf6ArHWuaSNkawN/XIxdhTdxdk3GHsu4D/zL6UqfdBYi3aFn2lh7GiLF6MwuyYU2U986Ra8xxdQUTHbu0dfs1rar2Pv1rwpzcy4NAIBJDFSjtpMOensN+GL50n6xTm+5Up/mtBtAyh7h7LJO4F7MrHM8lwnqJy3Fsk/8ul2CsysQCNzXlJUY78LZpZSi+dxCSFIfCAQ+k5hRPrEYdb97sSsfuRALfwPZzm8wftRqDr2XVJVHqUopMn/zemX37MR2EyKbdQ8d6ufWiVbcfNzasu4ptF+YiriwhZUVMERjZ5dPlHxt+3wZTngrCseKMplbSGQGtdHjz/1ZePYZ6Cbj+VzrQrjwi/zi6bn/mVduznO/cPvy83D8WPEaxNdfZrp3DmsTJwT5nDllB1pXMWtzM8fkCi2G7V2h29doyYka/ml8YogvWvRVy+5aznrPu9q6GYjQP5ORLBXOEtfurW3hwgVh02uNUlTWsy4BdcHwJx8QXflRJUe7RfJC4LNgxqKFyYWXXoGtLWFpGc6dHy8y49rBNYbesOj1w4VRK8V5rpyfwzYU8WFQk0lcXPJlt+/XV3/MRv/oZGG9nkyIXY+2vonYiL22X4zryX2PD2C/OFIViL1o6LeRw0LmRGDUnthFsYCt1cbV8QpGieXceZm4LvfryuZah8bbyyjfZu10Ee/qMAyvGAZvbpGuD5AkhQhERSif4yjetsxp4eGH4PHHDn6GNamrWKeYSJAuhSNt8geIRSvjBJ7dFUZ5nyJnV+kINJb0WnfCdXQo/jRkvo8ee1yxMC809gkqu3vuZ6Ph5ppTJ8fv19oJXz99DczNYmwPfa2qFFmGZgQoHmk96MahWB5qnqSha+X7Y5+zK6sU7RAjtDvu73r1bfSWy7eY5MOJNXrh2IpswtDscC4/g9ZuohC/n0a+SbTiQoGfeByaNYsaZez2NLpRQ1rHkLlHnBriBsHk4ajJMEYrhihyDrgvPeeEcK0VWoHSCqUVuaQs9y9M9oj/pf5ATLTYABHar6T0z+yrUFHBetFGV66jSEfue8XPmfWaEzdV0iXaOHNI/qVDTk0+dq2KqboBD4bObg/Wx5V8dVx+p+3P2TU+MdUEX2Oxq7gUon1TwmFYsc5clFmar1+j++4eg6EQR3UnyGf+W8Sf/8GFnHTdh8Tv2fIphKl07QFnV/Wi9aJdnlP2XzHPbObvsT67hDw0BUph9tw4vfp+ws/ehL02Y3dV9ZgPYW/P/ez1Jys87nd2xStvEG9XKqCKHB1WWHyPHvG5GxvwwVlYvjF+CGOi+gFn12Bo2d2rzLshjDEQCAR8JUag8YU7F7sAml8+xvD9nVvfwAUCgcCnDDvMDz4dFrBeEIqWXitD+HJJ/CaCElMugo+a+SIdl86nsqJj4YBJxqFPNh8vOHq9a+TiBBtjx9tXE0/3h5XcL96RpYwLEwEXChZdfqHcJl3Z58wpFql5gjFQP7+OeW+TurLU62pCeCg4ysWWV5xdmU/qPT+vyqpweQZF7pDIunaI8uJGEV1j3SJNJAc0CiGKxIkTktFsKVSzBsMclYOSGplk2LpC1bVzdoklWbMMPigULOU/34KYg+4tkdJZEkWQvX0WlXTRWbfYAPHHZhGUGQt8SQqiFVeujnf30tvLWDGc7f1rrvYqpQqB6LolulERTJKE4e9/H7Ozx/KKZTgcV4rzTTuA4CsUFqslvyjd2naLtEYdULoMm93PaCS8/KoLxY1UnV/++lOcnjuJNYpuz43PZvOInF37Vpi6InapInTQL5dsRcUoRB69dY746o8hGRd0yDLQNiWOvfhQGV9r68L1G646aNEh+/vE3OhMLByrYYypzbiyu8K5rbf54U+v8Oqbm1xbM3R6sQsDEsvMOcPiOzlzc2PHz6ShKQUVIUpPJKuXzEJ/ww/sShdhWey/Q2IzNvf2eP3iH2Elc/v0O85WBwze2mL0/s7Ee+0w39eAwq3p/hXHEVhzQOwqaHk3yUkvdlk73tVgCB98sN/ZtY/9924THZFTyPrHGsc4EBbsNiorLZozlaIdxi3uY3/dKy+ExTqmWXHAFGKXlpTl7D060iejhxQJ/sUyP7rAdn+Fs90rtFqKU7Mpqp+z040mc0ypQuyaPBylwJKS2oEXuyxKKb70nOLBB6tiT+XXGHQlhM/94j9GC81nFsoX0o2jXb6F2KX2ObtMVexqULqmAKRQrQ7okJUHMxNiVxHO7j/TuNnqa/HP+zZYsDmi3QVXfB9Z7ETOLlWGSVbDGN0PY0z58aVLzualA2vv96/Qf22j0lQn5Ec+5O/cq0MuX45IRgpQqMx/L/rr244mjy+94cZSVas9oN3Yg23/4CxsblSEL6BRc1+U/bzvRLuR+8Og7bfL4MCgOYKyCEA0ro46PeW+01VjUgWccH6SH1XMF5UfPm8XDPzXmkmsu/fQCqubEwKdWOGNt9wDGME/LLjNpF1B7AoEAvc1yaUO0Xyd6NhNfNg3YeqrJ7CdjPRq99YbBwKBwKcIm5rJvCjuUTPGh7sp1ISzw9uSiHKN3Z9PhUlnV6xrPm+JHBSQKonpR9czTDshkxE7yQVG1j2AsMYlMobJHEejRJWLryLn8XAg/NGPNul0BL3+/kTo2WBiASKI8gqZSciNS85dfVLvQnwmb5LLJMdF+JZfGBQ5jxCL6S6X2xf7y3PnJABQtl9GaVmxKHHv+5P11+hJD8SgiNBSJCxWfPnZ3DmOpuqoQQaZEFMnxyevn6lhexlpNqKfDydWFy7xvEyGNRXtN8IwG7CVnZ9wI82s/pB2eg5jLcpmiIKc3C8IveOvyCXsu2Rk9lhKfsrZwf8EOqOdLZPY8aJfZUwsos3yMtlKm/SPXuDs+30XZjXR2RzApSov6s2PN3LV+fwTfKUnnHZVilCb4dCNgSjSrvCAxAyHYDFYe9RKbHIppKT6GW6hKn71K9hy7JSFHUbO/qAqScrfvPovGGz/P6klmyjtBOQyEXnd/Vzp7dG2e4CQGztR7EFyOSB2FUUFRCxbyS65Sbm0c4ad5BJ70R6DJEYZ5Rb9Mg6JKhbuE5q3SbySrEuxAkCGPXR7GbV12R+je71mOn4fFt2JaL6as51dKnrIt9mdsyJUC1zFvc4f3yC9Pi4ZV1TKKwRaHWkQmUhEH5k+X3l4iV/6RUqRslH5ezX0y+S2kuvNfYa1QpoWQs7RC3slltRPNpGKvdh1UBxTSqGUwvYrH+z3q8QwGo77oRY1JrRCVamKaSXHqhpxFLk2C4hPJv9e5xLLow0GZoR5bRvVz0HrMmcSFONw0tlVrPnf3niBi8M/cq4YqX7mpGBQoOdrLhl/EW5dEdFym3G+8+5kvqrRZCW98f69mFdNUK+1E3rycZ5DkUry9+xw8aNsnfLCq7XohsLud3aZDOw4dNIUIqV2/VqGu4mU49L9+6Czq8xdaPLye6e4ZqK1d4nW3i23zSoPVsTPDTpzod55zRKrOkniH+LkXsRHUKJ8dcFKqOUonTimieMvWmmqE6v7fTh0uRhhfB1MN6YQBb2064aHd1YXD5mU3rf3mxQeyEsRejxn1COLyQTdqnyRls8OCjE3P9ppdUQhm2LzPAdtE7Yut8nEIFEDq6JJ8Xrimnb/DgnqA4FAABfG2PjC/E3zfNyM1tePAzB4a+sWWwYCgcCnC2sh3RkvLMStlhEVYecfcSFW/kZU2YzYOnGi9WNF/cVDwgYr82jsRSUrZiJsBECS8U3q8HpGcqmDlcwJQBXiImGvqSw+RI8dBr7E+qALuYy8+EFl28kdDl7fZO+7u+693tmF+MVLEa2CpabrE+8rFmxWLGSC3fYhJoVrob3E7vWXynC1mjePZTlliJu2vVLsclW4cAKXVXRtByQHpVDWuDw9kWZxzi86pmJ0N0WlEJ+cIidHmkAjQlLLW6tvcHWwPF64KsUHZ+DCebsv8bAtDoj1/lUS2yaTAcWyYjPbYX30OquDc6VNwu4LYwRQ4kJ6hmaXRMYPeooE9ZeG3x0LhKlzho0X1X5h2re0UicQVp/4H7rOEnFhUJVcZACDgaAx5T6rTrsqZsLQI0RaucWaiclznAtpX4gkOJG1050cQ7qSULp0Xamxs0uX4tikeFM9sMFwgz3ZJU53UMBe2/L2uzmr665fR2aPt9rnuGQuAMJbqz/ixat/QD91fS3eNUSeQMXwhoDqafR2zBeOPc8TjT/PVLJNGqfEtagcc6XbpxJaVK7/TU6eerFLa6QaR+WtHDLoT3TVTHLNu4fGx2jJfA4xf+37ao+9oeKqrxxn/NxTzRdWnEtfnJRaXYHYMsw02urx9blXeJR3mJken5uqGDaR1BvLpWsR/b6UY/qNN+GHL5YNnWRfjq/ci1E11QCx7Oxa2ntyYPtIRVhliefdg1Pxi22NoVsJ+apF9TJEEyadggaDqBitCxkENz+RMxu7XGDb6R5aO/FZ4oh+RewaC63j11Iz4lr3TRLvMJuemsxtlHdH2HTSSRWfbBGdbgCCsk7USCUv99vLuqyny6x0r5b7ia++yGEUYmlUTVCPdmPFuwanpmBQf5j1or7GEWJXoa5Ea++h1i8CBl3nQBijywWmSrHLWovpp7RfTjEjxs6uYh7GzW/Ku7yWBsvltVaGBJq8FHeifepINe/XuKnuWo5zw1NPKh77okGrGnnuHwrZYk4VJ0JHlCdO1yC53mPv968gmaUW+wjVA6bCQ1xpOLc0jOtJNGvuOygzOZLbUuCzXuzSalKHitbfg+HugWOCSWdX8RysrpyLTTcryS+95trKNqiZDlqymzi7blKtFPew4qH291jcfYuVdYNVdURVq1C4OXFcNZnJi+AWBLErEAjc1yQX2jS+OH/X7288PY+erTF86/CKLIFAIPBpJtmuLCz86mpkC2cHiF+QLA5dZmgxEKEn7iWz9QHZ6mS4YL9XQ0QwNi8XwdGSZfdfXi4T1ANecetjJS8XGwU1v6qo3uRbUeUCRUXw2MIXqFFHXFr1Sfa9kK30xzfBJiVPc7RNvRNr7PTQ+/I0lTfR2YDaBwbzahvJbemQUPmQrXSPkU9C7HLgFE/B3R2+sv0yZ5fFEF80xO9lkMPADhjaNjLqOGeXCJEy46TUC3HZ7Hi+xd6Xe6SncozSSGZo95zIJvsEJYUP+wAvyBSKnpTCkMYlfpfcOwwkpZftlp1ufDXG4r3Wul+zHK6MXmA5eb3spyKKCsBIClaoSQ2MlK6rIu+TzQDvklITYtfBcEKLuDCoMg+W8Y5Bt6KyPrebOUrs8i+fPAHHjrlw1SiCdOSqPxqyyrpp/LnvvgcfvG+8S67o2WoYo++PUmQwpYNlLA4eFNGsL8kZaSeIJN4lmWWwvWsZ2XaZ70ohtH0euVdvfI9h1kdyi3ogYqp5DrobXqz1lUXPNdFK04gaNEyEloi0lqGiGKwCOxa7xIfYVpt37v0hZy9YiOuAxlbEPSnKi+b7+tkLbqZwQRVzh1QEbi+oXLjo/jNGynBmVY/IM8vlK8J7PgH9aOQW1HEtKsdis92ndnETveKF9kr4UyEww2ToFwidXszlK5QhZ0W+L38y3E+ToTrLUM39Zw15IWbh7EfdjtCpGvmLAhsqwlpbCvBixs6u4njcfmqTYtxyD7tRXGsGq2royKniIk6o0RhqPvw6UYLGosQikebcOcaCrNbsd5918hU2R1eJtOKJx+G550djIRrov7xOcqHIKefeV394Gqutq/AnFSG5uPzEuBJ2xUMHjqYI7a2GMbq+MqWzq9WC+PiDbMz8ktugELv2CRbdTmEtG6I2L4G1qEh5t5ZMOrtgwmVpexl2pDC9sfOtDHfD6aBFXq9ze+d56fIfTrTBmrHYp/Rk2w5UjcRdW2IhKoo61HIi6i43GZU5TgSMn0KKcP+6Qvrue9f2Uqan4fTpgxG3UTZA+etTVYWfYpovvie1gIJs3/xYOLusjD+7QO9cOXBMUAmN3LuAJO5aqUXidOS4Go/u2nG8/wanOy+iJJ8wyUq1eu4txK6k+PNIsLHB6IYruFGMY1UctIyPB6E/uD3BK4hdgUDgvsW0U/LN4V3n6wJQWtH66nEGb21/hC0LBAKBTwCtSHYqMTUCG6NNLnQugY64fAWWrif+RtjdONbenSIq3Eme/ivr9H86Dhfs94Url2M2Nl3ITLGgiK44K5Xt+ht0FxWJ3jqPJUdV7rcjM6Lpo8tNxdllRY0XHTXFbGORhm6VYSOTzgxXLv7KVZmoIGYzAbE0l3/C4uBdJxYU4SpYov23vyLsbr6P3jiDaruVrullY3HF90Uugtq9AnlCHDuRZdBNXTiL7Y+1JutCC6M10DsxSkHNthl1l9D9LYwVl/Dbu+riEzXylmtTHE8jNSEhwyiNTWz5hN6KofP9JQbnC6eMAJa9PUiyyIUlAVkq9Ac+J5dXPgpNQ0vOyPSYCBERJpM+WyGpuPPmZuHpJ/2aw782tLuQQiNqOXGsCFWpCEfai13V3i7dfWJLMUPEV2MsxS7r85wZInEJxOFwsevdtVe4snMGgGe+CA895BbbcQRKnIBQb2TOMeg+rHxvt+vErWok74SzCxc2lKbjRXUpdo0THBWdNu4+/2ukLI10A20HNBJna3k/f5f19F0nXBGzl1+bGNIXt9/FGqGmU1SED9mV8fiP8O4yQeWGCM0griNEnIqPoQqxS7uxXoYx+jZtrAyxWIyqg9LYSmiopJPhRuUU4C0bxRhpxu7CXV1zbhIAm1o2esvspBfLvi0EMFXTvPAjod+HTlcxGAg3bvgqn2o8qp55yvLgA9AsFtVHiV3VpN5inQsEVywiGYzfY+14XlD9bbj0Jmrpg8oBOmeXVholR4UxeoFCaVflVMNK9yp5kaxeDDpR5LsRe21xybCA556Frz22TOPGBrJkkNWcmbMtrIpRyiI+jFFnfbTKS2FdlPYJ7AWJIpIUdgsTjnYT6jAbMMhcKPHQ7JWC5uyMwupkInTRJmYcylfMkVohGlDO2ZXNPcm1rSmWloo5MveVcIvtwRwhLJRhjJUHCEppd31Uw9fqU+TxjPu9UjW0YHPT8t1XL7K1Xcy5ru9d3QrXV4XYZdKUfr8Q/LULyzYGtGZzDa5cqSQhE1CxdgKp2LJvSkdimbMrL68RESZE0VLsqliXBMFYiIz/rlQZkaqVVUaVOBGfIn+jHn+YqkelMFu62SImChtYK5ze+zELQzdepRLqb3M3rsuwS6wXuyoTmaJMRSCWCQfwB2eEUW90cKzj+riW71HbPU9r9120gjgScgM77erxjwVfGM/14xeqYleCiHDmjLC2ejCvnsr7yHUXTl+PeggReTSFSRKwOSrS3tlV9I0rpFJUbL0VQewKBAL3LaOiEuOHELsApr5+gtEHO+Oky4FAIPAZQBo10r2q2CVsjHYAVT553d5JJxclqUIPO9hDKlJtbcG774tLwE1MOhLeW/kxsnXeiSdaubxZ3Qzb8DfaXgQwko8dWzZlljUWsqtum2qIhmGsG2j3urYu6fCBe3OBpWWX7DstD9O6iEFrYORymBSGCNcFLuG0SrrjhPpY3rr+Pd9nTiywnRTjVx/PzTzltkvaROsfEK28RRxBu5vw/zv7KtfbO/TyJe+wGh8zCKo/Ds8bDGHUNxgrxMqgyuTOFttwG9WUy26dyAjjEj6hXx+33fYyRje8s0GkFLiuLY0dMj95WRh5ocF6u5kYwVhxTgGRilNAJn46Z5eQytjJV6/D1JSLhSn6MbFtyMS5fKxzJcHkAkiJG1e6+sS/WKB1Vogvfq8UWp2A4100/W2yQZvp5CI10y0Xhofl7Ooku3QS913vwiydmyqKnMsGoFbPKku9SvuUCzMbL3LlQM6uG0vw7vtuYyuGaH/1xqp1ygt4hbNLa1jsvMbJ7k9oJeNKkkYSsG7crYzemBjXw8Tnfot1OW7cGtvnD4sF7WJlUblBEzFoNLEo6lLDetuTUjBI3RgvHGrLy0JsB1gsmdSdCFpZYat0MrysbFbERBhjM2qWC+WtbS/SJIa1zjKDfIOh2WXv+rAMY3TXdyEOKl562a3xkwQvZLj9Lh7XnDihytDgamLraiqKyTW9wfqQ6twI5z4Ynz9jqNhlLO1XUjqvVFwm1pCJoRbVQZRPiD05yYi1iBUipRFr2BltsDvY5Pquq2SoxTB3ZpqHLpxm0G2S+/Ffq0HTbPk2WmTVEI00Ko9QWly+RGCqc4ZIUvLWPPbYE/RshjUjFJbpac3xYxVxz18jby69yCvXv4uxhoHZmXBeJfmwnLcANx7GGnLRaVjlHkwoq+hk8yy15+h6R5tUchgaaxAL7VfTiXxs43Ph8wtWc3Yp/z1QhMhrkLiFkaJS7kHR+tL6ElvZOTZ7K76trlAKEYxsyms3fkDqE731uhlZWohdyrXROEVpY9V9dpL6XJJWIFauKqwPhSufi2S2DLk31kyIXSrzYpeF7gsuHFvFCrV7FazBDjOaVwyRce4xa3NiVSctnF3VBzPGVcAsxa5WvZzTJHPuy6prFuDGDVwRBDEoMZhs8iFPbtyh1S5soJSgNOSV866b8Tic0fo3eYyB7bWkMiDG5GYsXFnr5rDIv/fi9bFyPjif031pfN+gK2GwYoT+GYMZeqHZGtLU7fvSRUOSCEkyDrHW6QjZNjCj4YRmWDtNGh9nZRVIuhAVbm/v2LOwsX57ri5wJsVAIBC4L0ku7gHQ/JBiV+vrJ5DUMjq7y9TXTnwELQsEAoFPgEZM2umBnwLFCgMzAN0EHaNQNLN1jHG5CR/QD3Ja11HKQuIXNpU78NUVH/JiYO5CQjzK6c2dQQ92UPUWDIdIsw9iyeYM9HTpgLGkKCtE+QglQhyDzp07oVpxzKUV8zfJEaCgfjWnvqDY2wNZLLMvuZwhyTK5WcTaqXIfkglURAytZOzsEkvU2eZX1Dz25Ld4YeOVycVNUyMDwfQy7HyO6q1TZ9q1Z/VtqM+BGOIYBsM2BsMlcxFrY/q78zwskwn71UCPF6NKyDOFxTu7isUPhnxGQQIqcsmJcnJSFNvdG+U5KN0IhW7AeHEuOgKEYZJyufsC3kOBEZf+XXJxTh/xwk+5MHJCRCl5+UVakQMIxjlsquGImQxRiRDr2IdBVvqeIhQocyFw1XWahdfXrvKrD8/SiGukb74PSYZ+Uk+oGD+69M85kT1daeNk4u2C1CTkxqKBKPKfjSKKQSu3uI7rOcYeXPIUSaN7g5joi99CX/3JRI6l4nNHI4X4xNfR/jDGMjm6RS//DN3bwFonMBVuCiWTIpLyC27rz58ItGrTDLM+w1GPlndmqSJ8Z5iNnV3x2AWnspzIV74zShFLPCF2tUc7TNfnUfo47Q7cOAtzNiEV6/pjFHFx5RI/99RfcIdQdXZVxWXtzmEx/hq6Ri3rYqOYQqCU1F1vysL10Us8/L3naT2iiGo517bPspE0eHDf4vqhh5gQu0oLhkSAgUOqb2oFDz8MNwrtUASD5lJ+gd3tIRcGMMyc86x5HeorGXo7h8Yeuucc+nZniFKKR6YeITEZsa4h4sMUi+MRl5i+/cebMK/RX3GhdEUYo7HGiRQ40SKOFdmwQeYdOLUYdH2K/aik5jpJF9UY3bnKowbSnGFreJmdzlmOyxNEsaZeH4dtSnEh+R8vXPl9EoFHZ7+CjS6QmZQkH43F9iLPUalCjJ1dRlu0WLCKzW3FiYr/xYWruvnkbO8KX577gnu9nVB7YPKYyrkaRbY+IN9J0A/6sOM8JT8nDH7+z6F68XiOsfvaAwyTzEerFY4nfBgjbA436Y3qJKN14BGouC+jYr61OaI0Ne2ur6Gv5yECKtJOMBTj+sPPM7t/cKXMwSfGltOPtSCZE0X1doyPokbnbeyZa+T1XTj3CrNXDMP4JPZRi036nE7fxSQ/54RZKWZV8eN5fLy6VUdtu/BzSYwTlCRhuncVvRVhjz/N+YuKh/15Xxi8R39Ug/nZcj957toZbfdh1o7FrmKubkbl9WzMvtyOuITw+faQ3o8T5v/0OCGeySm/Iww16hfWYdELc4Xj0n93VMU5LVk5LrNt6yp4pjkzX3ZzcBHm22wKP/qxu46LSqt6lIKAejCCOGLQeBQd+SIoeeJCWa0t3ebbO7CwIyzMclsEsSsQCNy3JBfbqGZE7ZGZW298EwqBa/jWVhC7AoHAZwZpxuQjYZxXCIZmBPWWC6MB4nyPi2dnmQFadopj0Sx7tR1I/KKg4tQpEuJaA422YBqU+1Y2R+c99M4VrJwim8uRbm2cMwVDK1mH/iaKp53Y5d9rK58hosiOP49cfMctJmsuDfHMpSF7D8PyAB49VWwMzWwDlWxg7TdQNScCSOYaaV10h3NsDNuQ9hGxxNYQ12JMPvKOEfFJpoqDFCS15DZDd1epz3/JH0NhTYvQ2oVSAFhdd4uHzLCzDY8uegGqKejOOBzo0egJVrbXGIig5035enNwnbmpFdKfOwamjkYjWLaSDXqDNeqFoFWIXZWqhcVvvUHM5oalP7VFVhGqRCz9gWLviiU/7sUuF4NSGSiVfYtzjLnE9h7/IQuN02yLC8fLZIikPn9TxcUgxcpcVZxdFZFs0INOlvJWtMy3Hnic0asX0DpFPxW5xa6OnCsvHY4dJp79zi5jc0SEzBialIYgFIo4gsiLXVEtQ6RVdIhLziyCVosoDFfWZ3l8NMtxQElOvQ5pOharokjhKheaUuwaJ2v3B2cNuudCfa0UYp/xobz7XAgik9G4Ao8tfNFVWFx53znw4kLtgt6fLEOt5hbvUVG5UlDGObusBqs1NYkRO5knLbMJWlVD/yy5MuRWUftZg67tw7f9n7JJF6gUolOkIBfyRx5G1raItGJ2dMmJAPpxt9fEFxIQlyOtPUgYnK+zuPgq262YrSzijfxd+sNVkvwkX3galrRiZf28C6dMltCbltq6QepLmIU97Og6MvtA2ST7iOvJlVhx1QqDgbCWvUVqF6jLHg/JMRqpZl53SDPFlJygoWKIDUqPUJETwXSs6Zsh57oXkLjFfNRERLlE5KUw5A/HWMisy0MlaRmuJz73XpGzq1aDPLPlfKcj0Nq5XTuPPId5cJb8lTWm15ygprRmK9uhZqbRNCgjuaM6tWjIwrxl/kHFWn187mwhflbMmIqIh2a+yJNPPMOPr/4b2qPtsbPLOoGy1BiL6UuBaFeR1V05uM+XcoRQKjyMhb/R2T1GZ/dY+GtPln8zfrxpHdF/xc0N+iGfOD43MIDRO3vw1Lx3vqrJPvb0Bxascx3lRlhdFaaNQWnl8pkJDLOhF5FtmRdLI9g8gSwF3SLyztXR0IVYrq5YsjYMthWqbiecXVbGBSfE2nECfBk71lS3hsz7ipzakq4Z0rTnij/mfVTtpHN2dddpNRvYwR6KaXf9uPhwxEZ+znUuWxo1SDZR7SWYWQCgMVxmZngRWYdX3z8GHINyKrWodEC97sLJz77p+qlwXokIkZ7M2aWbkUt+v73JXO2n7KXHqaIkZ3RmF5tB3h1/oxgDNS9cWVUj2h2gixDiyAu+ctCZp+zYPWsTgGgih1dS6Na2kkeseG9WZMVnXPBDawTtvrsjhR1ZxD/McEUAgrMrEAgEXHL6p+ecffhDUHtgitpDU/R/usHx33zuI2pdIBAIfLxErRqmmldeXEJ5pyKNcw8VokRkfB6ZJtihE7pUWr2xLVwNbpEF+BUYxKIQJS7fsRXyKf/0t/LZtWzIUBTTU5Z6jA/tkLEDS4OxilffO87pzSaLCM0vLaIuavIpRb2zSaeTghe7TH8cCmGtf5otlu47GfFyjyQ1ztUlhujaK+itDNuoEWu36FV55sKJihA0KBeEkvv8Ljom9n1VJOgW7cSuzN+kG1VHk6Akp9+P4ClN+nQEKUQbRc8p6tolBRfEhfaZIozRLVhkVmDHJe63GEYTSWTGAotYkFSI1jrYx6f93yJu3MixJzb3Vb20bG0r4mnBHrNluIlUY8Eq+aZE3AJ2YMalL5WCX3z013hrsA5e7MrtEFLQ5Tjw78/GbVSS08w2aWk4eXqB9jJYt2JHELKdcSilHmyjki7SmIGkh+5tEJuHnFDmj2d/zq7MF1fI8pyZuOIyUdo5u3wYo5BhpAh7EqJrL/vt/rJP8K9J0sgLfWZcjc3vr15XZXhqkbNrbK9zG0fr74370Iprtz1C7AKUF5KUd2xFKoKojrIu5FdHDX+5uYW2Nta3T5XJrvXOwInWSpOJQiV1JBuU5wx81VQ1NvIpseRYJ6AoDWQk2YhGrYlUywj6xbrRLbQekkqKjqZRD+REG2uoWa9x4kSBPEmwIsypB9lki63sHDUzIO6v8nD/CXqjn+Ohk7vcSL5AL36ILz3o2hglKSCYY89hTYqZ6RKrlHhqGpl5GHvsaQ6jvwrdzHJab5E0TrOQdHgyOkYrtczONuiO4AvdDnQN/fmvEuez2JZb9h6ba2DEsp3uIY05pk5+A9l6D2ukdHaVUZf+7GmJ3Kj1F5e1FlFSOgG1d/MYv4rXCiJyLDGj5gOk03MMpk7S6AjsJsA050YXWbSneDx6AlOMp6iBYsjcnCKKI+p1/8zBCtYLRaXBS3zIXJKz9/tLLD5znB02mKrNoJX2yeMPcXYphdWCsinWi1155ZhdhcXGeN6pOBrd+LZ0sh5ztZlSJNcqGkefqwgSYfTjPVCq4lJ0PUqluqFYYXUden0hMkMGvQV2BIYpkBumTkHknYyjfEgL/53lv4sWRueJlm5A9gRrW7MMJUctCknqckuuLkGUgM4Uc1OWgQwqzrLxeLL7nF2mCO23qhT7VE0hw+KtxVzj85aJ0Ig1wyLVlxTzkcVe1ySJQdUtKEWknM1J9TchGqL1AnHuwpd7PUiGBmLjHjT5fpPUcOI4LCzgvl+9MdiJXRb2hTHWHpxGpE9jaxM5Bc38YN7hospkVZSydhzGaMTlmyweIkis/RxU/b7w85NkWGLAYHoW0RGSw/BqTjStSFP3IfnmDeq1k+S1hXIfulBzYydlzs1Cbw9fkdFgtSVPLbT2PSG4zaVdELsCgcB9S3KxTesbH40Ta/qXHqD3w5VyYg8EAoFPO6oZT6TlyPOM4g7fCnRaz6IGr5VPaiPjF/wNXAiJse6pq79b1KkFLRij0D5PDrl/wi4CRiGRhtO18U26OIuEiKDFhUPNzVjUSOH+Z8ubbq1d+rBorUPuc0c1npjDTscw6nLitRddW36xielbum9lE0+kdTMuF1z5Xk6y58INkXHeGisWTdMteEyKUgq7kaD6FlqMF2K+wmAU1cqn/4XYhY5c6FGRd8UvBJUXQ2wkyDENRQ5rGDsRlBe2BMpwHFU0z70ea41YS7eX06qe0NbYfSXXcnQyhMXIrUtVDJKxNdicWMTlpGSSERuwF4XpRLHaAjs0TFcXe2XiZlgbvU3X9MbjCKhHDR6YeopHm7OsJW+7MMZMmK7POrdLsc7yAqBY55abypaoi6ZWW6AWV0IabeEAAImFeOtC9UhdOCtOzBQVkWXCqJ/BY+NtiqT4eW6JY8rwLaVcNUalFJoYQ+oW+PvLnSknblndBOVCFTV5JceY275WV+xkXTce9Fgk9h8GwF7WJbUZpxrHEGO9SFeE++xfmAkNaZHRc3uyziGnRLvoPWuIKzm7wLUzHqy7fousFz0sERGiFDpqsr0s/MLPf4vvcaF002nvQqySiyFmirnmMXqdG4zO/IDGV/9yWT3PN5phPmDTdujKKs1M8TAzRDpG5yOcqi0kZoCIkKYJoqDONCfj4zT0KrEoFuI5FvfmWFjVPPLQQzz/1S8waj3G/LxrYNTrgs0wi18iSwb0p9ep513mphexUw9jF79EttonPtFyzk3PVlNojXIeiq5gpp8gyq6y5hNWNxsuQX4RVglg00mXYKQ0pxrHWO8usLk6xUNWlyGgk3jxCpc30BYxu9mQVnaeyA6BFnPRDNqCsWMBQdsMRCNakcuIrZ+LOPmOwS73sM05F1YuA6f/FOc6diFlRWGJhi/ikee+yxk7u7zcAl13HbRWYrInUrIopRbVSc3QVzQtTmmp4CE2Acmx4iIfElLiCMjG11HxRoMtXZIAazvXOL/3Pl+de6as5qkriolSimjdspvtEDOL0k6gtdZdyxNCuxXe/0BRTzeYG10myqYZDEBNQTZ0YYwi7vsiHfRwdTy8QwqIbF4eY7sfU2+4cZlmMBg6oe/Z5xQNNMvtNc6bs5ySY/7oXDs6HSHzuRpdP8FS95pvn0LNx8S1GgykrGEgiXOI6eJ7QBQzUxE7fZfTsghjVAgyjHx4oW/3zAzgE6SlqRN9TR+rYnKTo8QwN7roNo8U+FyLkYZanoEIeea+qnTsv1sjyKyh5/MXzp18FNOsEZnkQJXH4sx+8G7OIyNh1o6nGgG0dUVX8tzn7Cp0zki7+4nie8+p3cwvwGCYYlUdGGJHgIpItyz4ZyaJ1kiumF08x1z9PBun/8q4MfnY2QXQbEJPKVCabtLmysarzA2PI61n3SmxYCUjpRJ2fRNCgvpAIHBfYkc56Y0ejS8sfCT7m/kzD5JvjUjOtz+S/QUCgcDHjWrFEze6o3w4froOGNVEEKayVQAiE5M1T6GaANaFpPkQQxHh2NsjpjYEvWkpSs2rosofFnJF7ZEa+smpUsARXEzXVHrdbWgVhQ1IAwpTJjWPIsgvpyhjJxLSEmu0KZJdu5dMf7xwAyd2qbpGF+qQWDKjndhlxwsZi0X9JKf3dg7WObvM623qb06j12P0pvNySG4x1hCpelm9sQxd07FLhu4VHuvVwCKkqRCOiuTxUiZSwYcoik+eXYgz7j3Kh7popRFl2bCapDXuh/q3IlpfPe4SoBshtkPKJZXS5DJiuHGBqZ5bYYwWNZ38BkvmKgjYTWitFQ6nyoKzmpjbQmr2fc8pJ5oorZiJThGpmquumbrXj7dOo7xzqghjdA6AbHyKTIqOxoMxN2DT8dhSkV9Mm/FCykhO0nqI9tTznLsAF69OOruKsMbcWKKqswvlzjuufeuDi5gi8XwlflArP/6UdtUfVYwSl0MHMS6xu1h27RJv7n0Awrga4z63zM/2PuDdzgXfndbnzNpmKbvhr4HJLm1WZEwrEOsaNV0HKxjJ0LGaeEsz26Q2WAGrsE2LtS70aE7NMxOfZr7xBGIVsTixpOrWKJ7P1c6toxAMBmXrPDDjlMPB1oZzcmV5WUUtSQyr/V060sFo51Dr50O0UuPCDqpGblPyJCE1I6SmiFSNk9FzHIuf4lj8BA+3TlFTMeAcSc2mLoUuwIUtyb7VeFk9MMcmhv5PN+i+uMIB/HVWa0x6N2Z9Lh9rOeA4nHi7CNfPWC68NgDRWFMRu6TcCHDXbWJGXN49517fOEOrew6FYbb2RVpRE20mnV3a5FilIXLXJlqRN0Dlltzn+uqbASAY71IU7XJiZTaj9uAUcXFZGBDl8xZVuqulF1A1L6T7Bw+ZScvCEUIlNHNsvcJmeygF09emaG1aNvKrtM2e+6xiXjvu3pA35ybO0aDX9m0flm7LqtillUb1YCfZxCnKlJV5/UU17mb/eyN3FtiocCcJpGmOihRWLPXXctRb6/TNlhN6/ftdon/nerTUXAg7lix1lXqVCI2GcxHvjDarpxQRSBLh2nVYWamEN1q42vbiu3WO5SLHGn7elsQdkKsh4oqvzLQ0Sgzdjhp/gDC+GK0w+60GF6cUybR7EK/SjFbvArW8QxbNumhMyZ3YZcQJQEqBMaiNLsMfLlPvDBmOYG8PVCNyTlLtROxre+e5tv0uevN9jg1fJ06HBy4vgOG2JR9mtNtMFBURgcg7vUnddV+I5RJr10f7QuBPnYSWHmC9Y9pmAlqjFDQecG/O1gyynIMvaBFF43lJZRnzC7jcXEDDpxCzRPSSHkSQ9ncpHwkJrKTvc8GcO3hghxDErkAgcF+SXO6AfPjk9AXTf9bljegddsMVCAQCn0La0crEjW6aVcqpW7AqGofUAbvNb5FNPUDU8AtQY5zwRKnLUO8K02fMOIwxdz8jK6hcQaxKp1ZpKlAKbd1nKzsWWpRSzllTcXYVAohTy8ZikfI2ICvu5rxI31Q4WFZW3Vpu/s9MEc8qJM/IU+vcCna8QHTOLkW2Z1G5c/yorfMAxJeagMvrIkZc9b0oLhdyZeJ5pX3qGdeI0tnl8+PYcjFQaX9FuhB86KbfrojwUcr1Xaw0i8cthozRw7rsByNmHJZvoJ7vsNDcI675TDb5NlNv7LF4o+2cBUX4CYrMpl63HFf48lYRTGeHbjsr+1dLNCG0KAWRHjuEIuVXI6lf5CrGomghVAhQVjZ0cXTN+thlYnwoJgC5Dw/MQa/6t4tL0m9rs4iKiWj4Re14QKdeAE2ynHpt7LZSSpduhJZeBAWJHfjF7Pj9yju7hAiTu/OoxNCQDo/s/SGtbJU92eXq8H2/WrelwFY6uw6paIY1KA0/23qL5XwFiyWPxtmUFULTKcou94wX0WpRvXR2EakJgSwyuWu6daJHdKIOOGH0ocZXmGo+gKSK4Y92y2Mrjrb4fWY0wGVkyslHNZZXGy48bmTBOquIqrtzm6XuOmioaZ6cfxozaxg9nFGPYjeaBaxy2eTOrr7JUvsyUnNjQ5nxuHbn0l1/qtqYsjMmSqW6H8X7bV6KVLZ7sBJnWQAgGo/NxcWxE8VWNNzil+qnj0agLoyon11HRE84jsphVgioEjlhp8zRnZY2RasaKAXN7bx0D2rtw8FU5EQucaFrErnjs8onARfDiGFFnYwRpYmeFuoPT5chtWJhKCk7yXjRH6mYR5rfKtuss7HYFeuaS1BfFcfKMF+QbA9QWFUnHghaa9rGuY0Kt1b+JYs5lWGKGMTi/V5Uu9S/wbJ3QOlKmGOSj1DDYu7bF8ZYPd+AHRSu4i6Lc3DiuKVW89v666jMJzjMuDZ6sQxjHNQfRintnF0WRNUgd24qY6HdtdTrEMWqdEi5vvTnTSxtr+sniZkchsUDC6sQLaVa5xyr7vtBSmeXF3AuR0RXdxiNlHNgetGwyEOl6sKgNWI1W+GDzU2yVIiSHjP98yglDGsPkmYQ+bGCgaEeMlB9tDWogbsGWht77O2BnapjM8Fag458O0yC7qwSdW6gIpgaLpXH1W086dqTCv03M3Qycs7BfYbGyA5d96cuzFolba+Cjasx4k8Rvmti28NoN3dIDvVHplj8dxpMP1+n+XA0rj2S+u9DY4l/fIV4eY9otU9zSnHapyeo13Ff/ypimPXB9tGdJVqj6wfOz+0QxK5AIHBfklx032CNL340Ylf9oWmazy/S+eMbH8n+AoFA4ONmVOtPuABGaZF03C0TrYqYXxDq3j0QmQgrGtVyoRG95ffGT+H9j1rPLSS0iqjrFipTkCrilyOnNtX0RLiYy/xTud30N6rmkbQido0XiOJzgEn1Q5UiKpxdAm9tXWKps17dAoBO1wkSc9+sE51y7Yki0LuXyw3Fi10A2Axt9qW6LRbcqcUagxafM4ZKGGPRVu/OEIowRvfvcfLysdhVrykefQwefSjC4vPDlOKZF0+kWEBpemqHnfySTxztnEHWGoiVe683OdVtFyFC0M611tGc0g9wPH4EKbpdwXJ+oxTrtOQosVgfitrdHtHf2ChbHEmtdEbNzcKxRbejMjTO58IicZUBNW5xJyLYYaVSV7FgVO73eh0eOq1o1MEaVQqWWFBSI77SpHYxRuR0KXYRN5hTT7IYPwUIeT4+W0UYY5IYWq3xorhIUA9wrPZF55zDL/orYplCiGyC0Q2yQuzCEOdu0d/MNjAYxCqemX0KgFFeXENegDSWvfakdUKscSNeXHxQSorRrQm5s64a5b+suDDGWNdQxi1aVTwpdmlrSrOj0RaenCnbIDpCGjGSjIVm7UPe1OZZ6vkeAPUafPMbArGhux27CneJW8Dbft81d8qH0RnrheqI2nSD4bND7ImIqbjlhFtv01lehtVt9xDQ1pQbG3nhbPSL4gnV6RCxKxuVYx8oxTJMNlEgQ/ZZVArRXMdxJWxz7ESx1osT2Qg1dCJgJe86aerEGN+J++aByi9JF11cTP5HZk0lLDBGAVPLWRkKqTWo3GCJyjBGAIkU5AbjC0WIwOrME0hz0TcaZPoksvAgMn1ifCwCb+19wNpwrXRoLTZPEak62s+3Khv3baxjMJN9Vk5fWmGlT/YLFtNQKOOS9hfzWyHSoAXqgi0nT/d63hc2twRjhdyMOLaziNoeKyanpx7x50exbTcYZr0yjNFbodyG/Q16/+IlVC9x4XMaphuWhx4CU+uiTIpoS+Ln/nJWFZegPtdN58x1JXyxKnICvt9wo71FI3ZqjG5ERNtCfSdGRNhrWz44K7Q7bts8FWzuhOfVNVdsAHCCoa8KjIiLiLeWwjCntM8laBVxqonTjOGouD6K8eFPorGgNHkk7OzB5iboZIhSkJz8efr1h0lTiPyDHTFwg2usyDJx1uP08GVUd82Jge4kkyc+pLlIUD9yB5SqHCKFyvPyAVG7+Yx7n3/IMDSb7MgWl7vLXNh8mwtb77A2eofV9H220h3syFKXPq3eZWLbdc4uC1Tcd0VfR2TkUidvWyQXVHMc9qoa44dlkonLM7jt5tH4xi4KizLCqVOKr/6cRkfuuhQ0w3wAkmJEiHL3wOxAOPotCGJXIBC4L0kutCFS1J+4zdq0t8Hcrz9K/6cb5Lujj2yfgUAg8HGR60E1YoQk67sQpNL1oVFKSieEsjGIQjecaJRsXkMZy8qKlKmstHGupNFXTvPw9FeYYQbV0+hMMA9mxKcMjcH4oYD43DOCRRTE2q16JHbLTIUp74SjqBLhosaOJtAor4zs2m2u7myz1PXiTOX4dKzIM8PGprgEx5ZS9DD9Qkyq5F20BpXJ5E6808b2M+TFrrsRb8y5zctH/9a50GScs0trmJmy49Ah3zjzWIqIk9eiSNFqOFHKGHFVBynMLgJorLFESqO1a1M2zuyMtTnKV8QqRICIvBQTBSFvWeoqZpbmWOwCBulgnE9IMhe+V4Rfol1xAety0mjRPPAAxKrJo49AVCgJ/kdTu/5YjE4StxruD8b1jwzGoYal+FQ6S1zuIx35qmtD6xcugrYafGiQTD3AaO5Z9uqPouOIKXManeHGWGVA5zZFREhyS7PJ2G2FGo9pVJkk/kA4T56gsBjdIsucaKnElMepxJTnfLG2AAjNuDUxFm7cEG7cgDQd71ysqeTogRGWLJ4rhYspvcC0KqpEu/EWeWdXfMlirAvfmhC7jMs7l46gsxdx7ryU4wKlkWYN0GWfu3AxAzZjenS12MxdY8pQMzWMbiLKuS46/8Y7dKYb42MAULHLJ6YAXWO61nJhtjYChCyH9WU/PmPv1iwTkI+vl+JQ92td0lpA2Qy9dd5dh3ZcPVCybOwUBMhdeHGRf6tMlB3F43OmQXsHytIy2FzQm2fKPEPV8E7XTD8+rDo03EslHfT2RaJeWWmCPBf6A4vJrRNPlKs8p4RSuHfuqdw3aCx22QjEWHIKhyC043GnKAPUWtiTT0HcGIeQ2eKc5qXYsN99VoQxAsS67vY12GbU2yTJh+M3aIXkI2QhdufMgopj0sI9W4oZFrQro6AA8gSSDktXc4YjGCXwcyd+nidWHqf/8nr52XXd4NT0w4hYunaPS7vvs5culS7fwkGn28sw3EW3hy6blbjjW0+2uJpeoZcOeGP7Er3cVVkZR8/lgHJhxygSmlwZPIvVTawoWr4b9tJ1ErZBK1TdzcFT15tsbsKVqy55/2hUdKEw/6bh+AfuQ5aWxhUt0eIctdY5yLBu3hJ/nq3kKHHzZqOWk4wUWSpsblusCKIUeSb+uBUjo5AoAgUqGaGA5kwdUTHDIT4PHF5oE0QLamOL7vYWw94a88Mzzn0Va+dAtkI9rrs+9A8AznQv01M9bG6wmSBvp8TLPk9Y4r4Hd/Nr7OUdNoe7rPaus9q7Tie7zLa5wZXkBpLmKMlRWvHoqYGvxkgZrl8Mv+R6jr2eYy6M6LyRIQZUfSx26bqqOLsELTnsjKv9KmTC8KmV+7+EnNxkoHH9WDjKjPt02TeXHEUQuwKBwH1JcrFN44lZdD269ca3yfxffhys0P7X1z6yfd4rltqX+L+/9J/wf/7B3+ala//2wBPTQCDw2Se1fdK4zoVr2iX4Tgc0db0MybDKehHGv0FFLoxtOsZMe6Gin7C9A+2tATXjnhpbC7YRQz1CbSnUQKOtxTyaoOmNc6JQiAzOPRVpOHnMOzJcETkXRlYs1jS+Wp+jWDi6vD6uimCbXWxecTFUFnzRznnaG33W12FzG7BjIW9wMS8dCqWzS+w4OS7j/TDchbSPDA3aWohqREpjKot3l2i+CFOJqcXQqDn3UJHzBhHMIynpgnUigIKGV98aU5OfWzi7EO+WUoZGtllGmIgWjBi3UK0IPrXiKbhyIhqZItaaWOW0pv021Ghs1xj6fEBaXAU86x1aGo2NnKBpBcRmfPmxp/hrf/45tFaliFRoXifqz/KlqX+Ph6eeQjciJx5awYwyxFiipjqgH+IrkyEQazDbimvnFTt7Ajanv4fLH1NronLIoyk6jQeJE2H2zU3m3trj5Ns5gwu75W4zk5JmIBimWmMXi1aVnF1EpbNLKs6u69eFQcctKnM95ROAR8715hUR5WRJBJiuTfPNY1/ji8e/Vg6T5RVhc9ONiULfcbnX3HWFdXm/tpqPYqLpckF3ovb0OKxVpHR2RcSovg9LqrnxUlwN2ri8c8ftKU7JY+TGMtV0x7J4XCGtGqIUkg45Jg0enXvKibvlCXCXfTdtY1ROM3UOLdM87pNOpxhrMFM+J5lxYYzKqy0L8TxKR8zVplybfB4udyJ8OGyxvi2cXWM7JVBUEZxcocrik9i5h9A73n0pTjBOVgx7f9LFdMdJqCXL6f5ohc6/9fn/inDoSoitUqBq9fI929vjc15uULzbuH8r5aI4q5tZIySJsL0+csLGyJe1jRTtDmxtC50PDFPXmxR2sZlkCTouS77WQJ47t1GkSW3PicoRkFlEOWdXgzrDao680n3lP64IyRQQrVDWoHeuFgdT6V/KcQuFs8tCd5WzF/8VL137w7E2Cth8BFEN0e4BRqRqpKuPI9Mnx84uERgqDFA7rtFb59Hblxh0feihhqZush+xQiRelEehtOJy9zX/+XrSrWdBWaHRMDQaCmszBjZBiSIl5/KmK+JQOUxyUncMqoZC0RtqlvZcDFy9Bsdnq+c7caJSIyqdgHlW+YIq2iGGKBPioQuVtuUFDdY/eMDkZXutESLcuOunXbCCsop6ZBmOFJsbMBqKn1c0q2uwvGRBKUYj6DzbpPZwhM4SsgsZzZm6E61RRJIUB+oeConihr3Gje0NVnrXqDGila178cl9Z5zUDTC5C/1Viu10j2vqCpvZOukoZ2vqK7DTJpccM8oZMkTbEQ/GD/DN2S/z5x//y/z5J/4qv5xPcUqfJrNOaNZ+LEQyKoVK1Vv3o0hjqDNariObpnRrAajGWOyS6nOrDKRviTu746mgqZn71nj74vWe9MBa5loLfl51OxkX87y9dUuoxhgIBO5LRhfbND6ifF0FzecWaX7lGLv/w0WO/41nP9J9f5K8tfpj/v4f/y+JVcxMY4EfXf1X/K++/vf4X//8f3qvmxYIBD5CMhmw98zDqO6I3c1V0vU+zffm6P855RZPMg65ARBxN+VPokmeTGELNrZfo2VmeKK9QyvbpF8/BQjHkrOoR55BXVFEWQ1dF4grugYUphVEuaTsrRZEPn8TPlm5wmCHLmwy0qpalR5jfICgUu4mHpf4W4wqq0BagTh2OUP0YIM8K1UOhnbAVp7wQM1X3yqTTRftM6jMSWC2PoUyuRObehtoA7bVQosgviLjhLMrctmP3GFqrCgijK8iOA5jTFMhNRrtkpUR65gHTsFDJw14salwHilRxMk2sdZopTid7THiBIir8HXmvJPbhnvjPoojfIJ8J82QKrRWfPEpQ/9hRd4Gs1pnoFoMI6d+ae+ScwmFE+rUSJRPmi8g5NR0fSIPT9HO8e8KcusWkdai0gQ7yFzftBR0x/19qnaSjPECU9dAdd1iaWVqh3R7i43rxxhk08zMnXJ5XWIhl4R65gZR+tA0dlmRtcfiR2Yz+r5oZLNlS1FOVcWuSO9zdrlt2h04xU/cOPNiF40YJUl5oLVIqDUsIhFKR8zHUwx17KwFNufsWVgU6xxS/vDO9q6W7rDCeZTYEag6g6knqXev0IiZyOH2+MzPUY8a2MSAcudRueoNY3xY4RyzDCIXNjc/JyxMw/SXIuaGdfbe0Eg64GEDc80F1rrWOxl9XyjYHG2hlGZheAJ0z4cRGlSecK5/jWTQ5rFUM9JDNyYjl5Ptmdk/zUNP/hnU6h8wVAMssXNlQhkWNT3tQvFUKXZZdraF7lCg6fv+kGrW0piFzopP5CaYkdC/AFiL2fPnu79FdO597O4zENdcfrGyOqpGOhZ7Nkf9ag1dawDOstNpQ6sBFf2rxKXy8/PIUCbSAImFa8ua4QBaTRiZBGiCqhjVkmKiK8RRodG+jp0DrQRXlq+FKEUqfep6BtG72NySJV263dOo2oNMJQkYQQ2h9p5PDq/HDwDAhVzmKCyC8lUzyyhK/0tUuV5jXYd05NyW+0QxlJBlA2g0kUhxMn+CYW8DoxNGNiMryqQiyKzFdC31hzTpth/P/QTm3OmsRTWMSdjehpMn8A4oiCQqnVxYQeficrGpSgeWJ0JYXLAM1ou/uRaPVCXHZCG4GyG3KQ0UVrn8cbkRav7YmlOKWkUDqUcapV0YY6EkHnurQft5U87T7eYOeXdU+Sw7FhAtZYJ6fL4ulJvna3GdVm2eQdYBLWiraNYMg15xwfk5x495k1my3CXPz2ZidKpQNsXuWvSuqwIrSjvXlgjkgo3FtcHbIuu65opxoJA4YmpKSGzO7PAGx7MtrNU8NPc4Dy/G/Ki2SZ8Ob7XfJk1TsppiKX+XqWGTuo2poWio065bxLprymbE1BjgHJSxt+Vq8eci6ZS9NFr8Cuszj1HLXuOqvYaklo4sAZDvZajoEjL3EHnWoWsMUUNYzE7SOjfFVHyVwZNfJ6u3qDUT4tlqgQMw5PTtDk/qKcTUSXMpv09M7qNKb9PZFcSuQCBw3yG5Jb3SYe7XHvnI933sf/FFVv4Pr9J/dZ3pXzx96DbJ1S7b//QM+eYQ3YpZ/A++wPS3Dt/2k2a9d4Pf+t7f4uG5J/m//bv/jLnGIv/3n/yn/L/f+q945sTX+TOP/ca9bmIgEPiIsKRl2J7WkF3q0cprqCHQdLlZ8tmHiLtF4Q1397i2EWPqztFi0wF9GUA99jfcBq1GzOWbKNVCWqC6mv6MsL4hsDgOFxMB25hxoUne2aGsW9CIX8wpEezlAdJPif5infEK34V+RMB0+z061rnBsCA5Ew91q+6HIgIHpVi1K2SZ4oHWMd8fLoykrBxmDTr1i576HIx2GfuY/N8NoF2SeiMW0RF4AaGoxvhc61dZ711F4yoqGjsWu9Y3IFbaxwpBrCJqzQjR4wWfLsSYZEQt2yPC5Q9aiOdYUq5i2I4xNGzOxauKk5m7gTe6SS02bOZDltLXedy6nDLRyRqNh2uAItKWiIiBUqQ2pw5oH+pifd6oWMWIcnnEcmOcYNUGc6kNj4tL7sxkCFi02kaagmpE6J3L6OnLmEecPUY3C5OagIIakRe7vKAXuXAtqUVcn73O7NoUc0ZhqdPpKqbezplNIHuwj572Y+FEC7sJJhk74trdESurMNWC6RlDWjpGnOD35BPC7ILmJ9cPil0Fs/Mxg2NN8hwsLmdXUQRgYd6w3bZoYie4ikuMHa2+gx6OiGsuj5jRTYx3JK6ONsHWURHlOEntiJpeKPtvqqlKd6ECYu+4c04KTW6Feguo5GSPjCEZufBP6qCUpVazaFEoHVGbcuXNiqEXeafgerJNwyi3GNeK3GQsvjFNvdHHzDQRo7EjgTx1wkizxuponb6PgY2UZmPuzxCdnPVVQp0z0oXA+pBV46pJPnLyT3Gd7bH1Qiz9AW7sUwln3U/RMc5i5i+KGGyO6TjhRQ93nWiy8R72xDOopTZRMkR6BruV0Nl7lqZ9DxkJRDWeeNw5BbdtJTQaJuxb1nohXiDdzKGmYFZB17kAR1kNGDIa+Uq2NCs5v6QiHmmvZ6hyIa7znuuHWgu0IrV9ZqIHyKM9lM5RP73Gcfs8uR0xPT+ktmndFOGrzMo+sWt9A0w6wy9lJ5ibHvEOsNg8zQ6gipyHRT4srajpGnGakIsFXUf11tE7b8GwhWnn7GQdmJrjxCk4vr5IvjxgSYZcaF/E5D13rsViHjQMf85SJ2LuFxTdNzPw84f4c7a5CZtbUKu5AgFO/o+KLVAJzP80p2auw9MaMdVQZ8AYbFnMQsisC9lNGJWDpujqZgwmcfkeraqj0K6gQ3kqFCpV7mGKUtR97jv3/kKEhfqeJTI97GPHWc+vMt0uREblKs2KxVihZvy5UIAYF0KnXXhiPmtpxE1SOigrKKuZahoERZpC3TfaojGSEhGR+xyRQoTNXf5EVIRpZ0y1ACIimyC5c8jZmuASNzq6WZ9c1hB1AlXTPP64cH4tIY401LWLPK1N09SKU/XH6et16leFjfhxSGBmp4sWhVYQq5qrDpy7flc+31dn+hfQepPcJDSpo+uKaJSgJB8n3/JhpChFJ22TNB5gujZLK/IVL6fmUY/+OgCDGeHaZo+p1g+RzTrHBs8wtbGMamnMyTnUcLV0DaPcdJAzQlA07SyXlkENnJhYGXj7TaJHEsIYA4HAfUd6rYuklsYXFz7yfS/+z79A/MAUa//ojTIRbIHppKz+9s+48Ku/z87/9yKjc3t0vrfE5X//j1j5h69NhJ7cC0SE/+ql/wQQfvsv/vcstk4S6Zi/+2f+EU8f+wr/+JX/Y1ndKhAIfPZxSdQNddOm1rtGnnaI0GUZdcFipk5zvDHP49GTIIq5Oej2auRGXDJlQDFeiGh3h05MzDCNWHpQkX6rx/ZxS5K63Bql2ONFnDSrhDH5UCWJdZlEW3w1rdr7KeIf1wrKJSP3YRoR8MCjNbSC+modxOeI8g/dtU/4XOS2PuwO1xZP6wuhweboIieQVhQlwwq5y5oMlWqIG0R4Z5eKQCyRBmszYmIi1cKgUT7U0vhcXmWye6XAOodM5C07Riyroy2WhutlpbIrF1NGCaUQ1oxqGFH0nx3Re2LoxDoXP0kazVM/doKZaeFadomh7ZGZFCua2qkmU881QENtsMKUF8+suJDF2C9WTZFoHo3VTuzaHF1FA3FHITs5ajTur3JBYiy1azuu75sRyhpXtcz6ZMlxcQ79MBCFHux655wXJw0QRTz4uHBsEZ54EFQe0evDxibOUbM5ZPqCzxgUufxCZjReKO91nIT2yCNgxYydXb69X3haMT9/eBgjuPDF9WN/EaUjN8x8NcZyDSWCVQZrIy5chDS1Y2dSnlKLKbw2DEea0ajYdyVvFi7sqq6nShGt2QDlB+hUep0o8WFsPvl+58lWWZEMEciGqPYqVqDfdSmqnn5amG75j4u0c/g9P+vEFoVzEnoHzZbddHmHmhG5yYi0V2ym6ohW2AHYzIUgiXY+CDPvr1mlyaI5VFwrj0mhnNut6MtUiKMY7fP0lNdUpa+LqpOHr1D9eLFjRw1FO3Z9aJTSTsidVujtS6jre8QXt5GrOXJmD3yuOCUgUZ3ZWcWxY+5U7HdsFbhbOO0/MoIaqOPuvGQp5P76yA18ofUY9bjJNx79Ng09ByLjezpfkVQB4s+hHu0hRnjkqWlynWLJaehZHngYrEpALOrxR+g91SR73KK7UgpdAOKdaFHFXDmt5hiOFHO1Gb79+F/igZnHi63dZ/qKpowElULNRORiUGh0ZwU12EbvXmW09rqby6KY2UXFM1/QxFHkxXvvdLO5s9BEMW09QESI5zRWAcYJN9+c+RrgQvXce3xzrBe7ZOzk0zp2Dz8SQVULmIibhw2Zn9OFxKZoUYxU4tw7MnbdtSJ3PTmxJUIzTlDvBz61izVOrrs31GI9vmbV+CFEoztgNrnMwvBN4noxX0PN7oF1ufweqJ1yriovnInx+eRsjogg00L0a6ewJxQYi7aKVi134cE5KCV0e7DS3eCaveLGHP5YlCKfq8GUIq3BzuY6cYwLewXIhUzXXRjjPiNcz/YAjW5oFBm6t0kcg65rN8fXZ5wBbSZibnqeWeaZiU4xE53i2PICCyzSmnmU6afnoebD4kXKIg4SnwQUWZ6hlUE33NdezfTKL1h7+stulrNCZhNa8QIn6k/xSOsBHmk9wHMPfI3nT32T5099k2eOf5MHjn+L03PT1B/rEz/xICBMFbkEsWg9nhdchcshojTDXoTWUnlYUY4cbpcgdgUCgfuO4Qduwm49v/iR71s3Ix74+z/P4GebrP5ffuYS+maWnf/Pec798r9k63ffZ+Hff5pnf/zXeeb7f43nXv33Of4ffont/9cZVv/hax95e+6EV258l9eX/4T/8Bf+AadnHi1fj3WN73zr/8Ra7zp/cO6/v4ctDAQCHyWR6WPJmUmvoJNNRlsbbG/EbnEiIH5h//jCMZ4/dYpf+Ibi1CkFKiZLLNb7/5VYEpsyYoT2wpdLdK9cmfV4HEJTvSm1sQu9WF8fp6JBfNiNdvlJlNjKolGhKtX29toC+ciHMYLxSX2jvRg10ORiyjVOTIoVyHOIjz84cYeb2pTl4QZ5EbZZ6SOVFgF2rj3YQpEDkg4q00jruAtjxDqXV2+dRv8qgltIugT8EbrICVNkUhaXM0yTYa3rs0hFoN0i9IPuJc5m25j5xxCEyL+vyPnVjOvYLMNO56gIFuZzROuyfadPaRQKrVy+pjQfIaKJGvUyIbcWw8MnnYPLiEahiYw7h6frP8fD+hEnYimDMS40UAss1k9R1w1IhWdOfM13lv+RjRNk65YLqcMobO6cOeP1mvucmqoEkogLO1VWUZuK0A3QWhGlmvm5JgsLbrMsh0Y/czmYlIJY8/9n773jLUnO+u5vVXU4Odw8907OYdNsVFjFVUDBICETjLB5ZcDptTEGjAk2MsHYxsYm2fgFE4wBIQwYyUgECQmlXYXV5p3NuzOzk2duvid2d9X7R1X36XPvnbArCQWf57M7995zuqurqquq+/nV7/k9WgniHNjVjfoIBGEgHPDphK9zFDTJIIwxb0JYVk+cSKcVB0Z4SJMgRMo6TNBo4kixvCo5d05nQJrB4Pt2bhgknY7gwiV3TQd2CoeAGARKhFliBCVEVo6vO4Tn7iNJnPh6ItEKAn+QSEG0FwZj1krIMT1JNg6ElHgemFIwABxMMsxiqgQIbYgfj7Psoib0MEiiFnzu9GMYocCz4LXe69tsfE5gPYs+LDURQjIxJuy9RiEjWOooLs6nIPIgjNH+zLGgNgO7soQRg7lnlAPXVi8h5p+B3gomsWLXwhPoG7cQ3TCJOJyigraM3qMRSVsMijUMO8nu9/kFw8IClqmJY3jl6tbvW02o1MZFmX3j11MrN/FlyY6nrFyJv8Wm7NOx3WQQURujJWG5wL5DVu8rlBX8otWaM4CeaRJNhIj9kni3JN4liQ8oohsUsuIyvLqx6IsSs94eh6hB4A1CZ1PqmhQS7xlN+KkY/WALH2V1/mLHxNKAUFm22EJQs9qJQqBkblUUBoxmtjDB/sYBYuVzqjbOk9E83cQyu4qiSNFROCO3F5L+fPxxw9KlYYghfT7EK4NwtLTq3f4FluIFy+bSfcsCBoxjw1oQDDCGeusZPN1CIDE23QXaxqNiUmDLwDat2TID5QIgBeGe2mAgGJC9xF2nR7X/BAiQukegF6i1H7ZjN7EZfY0wCN2Dvmug0dl6HoaBrWOcZqY1eEq4saFZ29NhZdatGcbK2aWtTzwfcTDgmeJxnjv5CEpZwB0giQNaIkH7Azaa574T0q4pk3MeJrYb1J4nUVIRB00IylZbrCARB3JaWFmnQ6c6i2hIq6eV2DaJziKRqiJlCbkmMKc7SJkgyx4qFDQ6j6JWT7khb8FLllcxxASyMLzCBoM1Xye2XRWviCp3uLTtPMfn1jhX+Qxnuvdyunc/x1aftf+vPMNaNE8kOo4f6FGKL2IwBMe7jIWDeTcKYxzZyEb2f611H1tEBJJwT/1LUn7z7bvpPDzP/H9/jJU/PYHua5L5LuWXTrPlx15H8chYdqwsKGbffRtCCS79yjEKt0xw8razPHzu07T6K0xXtvGyHW8cAp++FJbohF/7/E+zvb6Ptx78Oxu+Pzp7J0embud9x36Dbzj0d4echZGNbGRfnabiNbRJECYmIaHfg6rwiJPYOltYbSGFZGZGsJqAHwqMDhD9VZAR4CFMwvH+WcBK0hKn2f/kgCWVcxR70maaa+9tQ1MgTpqBI5mGIkhhRduxukJZwr/YOCkrwdqqQfRbFuzCkoGEsJvLrWXoeX2MsZniPGEBpSQBERbZdvNu5ucfB+C51mlik+BLD/CH6ip6ti+E8pgoTLDanR90YL+FiH1MoYYSisToLOSqtPwo9fYztLBMrd3ebcwVezzQfZykNwcUAZu1sefV0doyVKzTJ6wTChi/gK7OOrArAgF9v0yRFQLpQxJhJHhSoXwDZtDjFOsYfwVV2wbLzxHFfcDHK4U2K1dsdWh8d81eQ1Jc8CiKVbpAQU0RimfomBaIBJ1AomPqUZPoyRUKfomXzbyBsFZNb5m1aBBKKAq2bGIQ889CZwnhKTSSnrFglC9zDpcBTwnqVcHslOC8ABNqEjNDubqGwbDQEqBByBTYsqF62hsOY+zHfULP6o6dWnmWqcKsOzzHEpCO2WU0q6vw/H09bhg32IR9grXeKl25CknDMruIKRYMHaAQaIwYhDGCRjpATRvjdMEMrH9euvDNDNISEk/4qY47XgrgYVlaK8uCz94Lt+7UGC2IaOF3jme4kPECpqcMx5VjyXkg559CLjsmtnBgl1DEiQt9y7OkAK0ipBbosxrpWFM69NBCsrxo6PUN8qYYOaNQ5yHQfsbzMQzC6ZJtt2Cmn6dYOA1dCyYSwULbwywLQkA61rs+UEG05jEXBCSOWLOJZtegoRZkUQVBrAL8hiRaOjs4zMo5oaqScLJAty8QsbDoaTorBPQvaryGQS9riAwmp6GeMoQuuOSKRkqMpzBImxDDVaXXBW08y7bRYPo919UCjLDZ4dLMi0gLwgmBid080Qk6sZ3WkVbvKJBVjA+xjtBS4KkiMlEEoSDZJe35aehbPqsm0PR24vVXc/0w2FRIGXZCSNQZd17X4EvPMru01fKLJ/aixxKMeBCAw9O3o1Y84uc7CC/drBAgYf/49exYvojxizxvlnisew7hQb17CaHHkTZQluPHNWtOuz8Fu86cNnBODjG7PGkFHU0sbIemdCUDnegCJYdgtJMuBkORIl3Zc8PCtnWHf5COeYalpAuiRjrDEpPYPhAC4ca28AwT4wLO21BiGSj6+9pw0QbhprCqlgnGs+uBcRkhhG7ZJBOJ6xNlUCfuJWlpej1DEidEsR0rge9jBDaU1BOgE4olYVnMwhBXE+I5hX8/GDT0FjHGrqeJUQgNUdkgeqCMRukusYlZPV7iYvIMxk/HGATSJ04SpBDs2WmoHFYsnLTroacklaRCLAooFWAM9LwxlisHqZSezyKO3YXRKhU1tGNWPf2X6Nij583iiQLhsSIL8Xni6BKt2Zh+tcPpS8/Q74YUjEAvlVhchZVFTWEOPGk3VPBLELURxWJ2uVQbbzJo0tErXErmmd/iM54sQ+d+ougCi25xjDDML9zNuShi2oFdImWYdxImziYsVl9Y4rER2DWykY3sa866xxYI99UR/pcOsJn9sdso3zrF8p+eQIaK+t/YSeWVs4OU9uts+oeOcvYTj/PkD/8F/+Yf/Xu6xS5Fv0w7WuOXP/tuvvX6f8y33/TPCLyNmW2+GPapEx/k+OLj/NhrfhUlN1/6v+HQu/jpj/1D7j/zCW6Ze9WXpB4jG9nI/vpMigRNjCQm1hbUUUjG/AkupswuYR1oALTB82FN7CTp3Y0nOkCVuJyQaEN7qkfpdMeBKDNYZ8OKsINlQpw9p2kHVqMwLhjEtgETSRtQmeRHLrwk55TLDAQQLoSrjRCC2K8TFxsW7NKQ9ODk0gq1uEQYgiJCGwt2hTKmWPHtDjsDplVfW4ZDlo0Ry+wi5RIIabehpcSrCEwrQkZlQNhsjCbJheVYBpanLNgVqinqnESYhGTtPKI3hlw+g5KQeGU65RkQfbs7n5Zla4BUto+UiTBCslbZQVgyhC0foyM0Gk94WFqPoFoxNCYFwvNJ5m7jwLn7OPkZj+54j8AUUKFnQ5YWngVClBRIJIkHvgiphIZubBl8q4U90F3EiNj2q46tY5pab3BvhADRjZCrg3B3GUikEjaM8dJJwINSmf7kLqL4BKEKUSb3LHZgZzkA3/lHJjToXhVYI77BY2lBUHoiQUZp/kxhmRweJH0XRtONESe6VLslVJhwxjxBZVXgFRPEOGjlwERtEJGBKGZp3uD3HuFCz/raRgtOrH4cr9dDRZPcPDWNMJpGXbNlF5RKGr2oEcIyoISOIRmE9IbxPLGJ6Of0idLhLAajyo4fqQYAlzTs3AHHF2Flxc6/tTUyZlcSH+OR+UXuDG/MxoinBMU0klCte89Q0oVAeSSJw35Mii5ZS0SEEAHaaJRwnCtfYaTKNK305EDPzmiXrQDLpsyyHUppQxqNtICAULZ/PZWhoSKxen8iBBEoCAXiOJe3vGaXMZQOevRknTBZIFrSmGIT0VnEJJYVJEg4fAgeXkxgDQgUw7Fekt5pTfvxyCY7WBfxlHQMrGn0EzEogQkVGoUZ4Kj0+waDj++5hK1p1lYlB6HWWcHShkC6JljypcFEWPCaDgJJIMrEFUFvMmapqaiLkN07FUkWLj5QDEzLTtmKQkjLNkpvvY7QPYlc7CEKG0O6pK/wYo+uSRBrkuDeMt2XFEH1MmaX8ooIF5amDjfheXuTjlT3MlHdCQunoFBnMpzj5LnHiNqSqgGjIwtyGjhzWltGkhkQn2yPyCxsPF0zLTlLZCLvtn0QxWuW/acHIF9ZFFh0mRSNgYKo4+kOW8NJ1rzniVYFkarS98dZ8QtMGmNZaulAdaHgxmmYgQW2QBKXtWUt9l0iAGWQ0uFBBoTuABoiC6rouIOQgvmLhpYD9tYSg5iQFAPLgBSRgRALdhWwtCPHyouR+Nj1QOsc89kxXnVZQh9kt480Mcc6j6L1DnwF2jeUKdMRrSH/QkqNKnoZg9fzBNPxFnj1EaYPbKUX72LhQhmEIq7VYGEgwI/OMScLgu6iRj2V0D3dpzs1gV8sUpY1IhIwMXFon6sJCdpotBHup21INagTqYoNUx3fZ295qTy4nLFA/HhYZ2vxRp4pvpFnF1ts7/4V/T7gz3L9mG1bm4TPsIWTnKRYlog1B6gDxsQEqwZZ3pQfelkbgV0jG9nIvuas+9gi5Zdv+ZJfp/7mHdTfvOOqx51ZOcEv3PNDnH7VY/zAr3wv/+rYT3PDz38DBa/E+bVT/PYD/5nffejn+eTJD/KTr/stmlbh84tmxhh+7+FfYlt9L3fufMtlj3vFzrdQ/8wYf/7Ue0dg18hG9jVgMukRdh5DmIjYhXpIFAcaN/JQcIFnOG8DgDLQCZe5qgbLYFRsM8t5MWv7W/RbguqpbpqDDYNAa8G5CzAj7QvtwqIhqgzKe+akYdIGN1odIgd2mICUgmIzKqZvrynDS2C9HPcyH/v1jNmV2nK7T83hDIqIJBHEMVRFBzbZOOi5LIR55qro9LPQEeEXrbtZMNRuC9AfjCG2rB4lFH0dZZ6z5floQs8yHBJZRArLdNMAqf6J66fZLTnNLid2nzbUSIPGoEyMlgFT5a3EwQKh9DGxZUH4MqBUTqhWJI2nQSqRRsoQPNGnKATLsdVYUiXryFxX3UtUBhKQeOgAAlVAxBItFMJYPabEH0OISySJIdExhRzYpXNMKiEhfOBU9rcxIDxpwxYTgUlShp7Vx+qbCF8EmzsmCbSN04kqaYQDxEwg2FY9zCX/sQFokoYreTZUsvfMMt2Tq4TPJdQo4EU2JWO/3kNd1HRXz7MSdFwdDeXnY9T8MrHpYyJoFe2w6sUL7JnrsbIiifrztJfLmK7GzK8SxoZkBcyqxrdCRWg/Irm0hliVJAlULt7NWgtExcNrGUAiVgWqZVCJ7Ru5Bp42+L7GiwSmJZGrEcWCoRwr2i2rySOCLvGlLloLjIzpYwHFhf4ip9snmGsMgOD1RDKhFEoNEg7YuZMMHH4gkX2EDEhMjJSBTeZQCjKBdgBTqAxuj04Q0rbJgnXuC5m/mzbQSPeAssIUPJACtdIlBoRNI0cqyW3ZLpuFMbpshosngACvKpA7p5AnjrvxMW7BLg2oAtDDUzA5lrB6AQh8DP2seklXohcG4Nd6KGj1vojkuIbEhr7ZcE4Hdrn6RTEgldU9jLFxjZ0FW1WTxtal9RcI34VSdsF78gJ6e4yOBCJU9JIWvighUIhA0D1s0E/4SOHheSpbT6VU6CS9Z2bop0V9dAb+kER0H1gheKIDzcF9A9A1gTQSz0hit34aIenP9/ClRwohSy9EJ3buSD9ldkmUFKBjOqt9Tl0KuFSc5szZx5Ba0e6BET08PEceTJiYgF4P2u20AsYmInH1lkJmwI9J7Pf+WExQUvSeT4jnW+wsbmFJrlgpP6FQQmGkbf2+yj7mzV765iQFX1KvCi6uWkblSvEIHf0sie7Z+bEO7EqRZ200Ip0PwkBgoWgtNPhmAOYawHRtKHJs++T8ypM0tKTVGkw8A5QrgkrJR84/RSqylqxFhJ2ufa6m2QONwngGM2O1GtP5lsgiJCskJQ8WgU6XZb1E1O8j8VndFbNVbWVm9wzi+ZiYActR69hpb7rQfN9H9gUdMYeqBsSrfvYs7R+cQX72eUSc0Fd1C3A7ZlffE5w5aRhbjSlXBPFSgGhIpoOtlDzDVNhjbnoHvVaf6pnzzL3GII9FxGOHKPYNQQd2NAXPLRsbQu06stOFYtGGYtukMfZz3dyJ6Fm9xATLys1bURXZV72VVukQ06WnmC49S29KcibusuidY3s0huqJwY7CNdgI7BrZyEb2NWXxYpfobPsL1+syBnnpKdSpzyEWnkEuHkd0lkBHICSmPIGpzKCnDpHM3YyeOABymFrbjdv8wSP/jd998BfwpM93vv1HmDTXMf//HcP8oy4cKTFd2cr33/mzvGb32/jpv/oHfM+fvIVf/Za/ZEx98cC6+89+kicvPcj33/mfrhie6KuAV+38ev7i6ffSiVoU/fJljx3ZyEb2lW9+f4HzrQ8SJWMUHDPBOikCISQGPcTsMk7tPYqt8+eHCYX+8/SIrGOgPPySx1x1uz1epHuusFQ8BJ277e61Ky/RsNrRTCEolBVKxlmiNlSXym0lxJ84UXP3cSriLaQN6RFJjHBsKI3JfGUPj4g+p5NTTEdjlJTPSq/EWmkvW3ZPItbOb+iP1QNLqLMzWZ2TlkYuJ5BqSvkVG3i2w7EOQo3oKwd2WTZW/1yEXzVgDOoCeFsl5bJk+0QBsThgjQnHADJAoWhD94QULjOjHOh6Ibjn3J+yZBYpUyYRIXPVA+yeneX86Y9jdIyWLhRRGK47Ili5e+ACG22ccL5ARgKNQPgW7Kp6ZdoqJtYWBIuLAl+GyJ5AF/MugAUdI52gtcH3B9+ZHNil1j8+TIJYO4nwBPKSR1JwGmVxB2OgJYuE4Swy6QxOKU6gx4uQ9DjWehzGwVQScIeYECaY4vTkU8RJF3XWMl4CXxIX4PQJDR+eJ9EJK3sU47NbOXzL9dx/5hNE1ZDoSYU/UadYGMgJxCWP7umQuOv0xQqWRXXae4qx3bsJlma4dOksUUdgnoro9S6w4oDR4FxA3SQI0yYq92ivnMM/USIKBaxEBAb6fpvqss2o6M8LKouGMACvIii1DA0N5eoKMga9XILWEitBhL9SorxiUNoQVs7SF8IypqRzvgWc6ZwDr0iizQZAeHD7LLMrcaFEWRhjDuaJZQ8pKmijkSh6N8yBr9BC0FdlIrp4pUlbllToJMZLSxA5ofTs2jYcTCCRfQMNH0mMqXrQisBoSvFpl/jBBY0Zs0nlGbAll88iumMW0FHBgMEW2HcRXZhAlwt47ZMWrXSpV0XggYiz+vXP9ZHLegAKrmPC6b7JtM0MAhN4aMQgkyu2eFkQCAmJlsQ9g1w8geEldn0zA9YVKKenL/DP+HiNFtG5LiYRyEARmz5eqtkm0iq5TKhSZu7+YDUdlG0ycF0MmF1OTFyncyanYyeFJCljNfFMbo5Ln8RoPClZdSHVAkGwvUp8voNXT8POJAqFiNoszGsu9ENaxQazwS2c7X6GdhKBgkCELhpRI4VAhYpk1T1jLqxS7Z7goo6x+VBUBtrpxCaykKsniPf1OH78HKpXJTxVRBgbpqnWlGPAOjapVnS6gmqYoFw6zLTn+6aF1nCp9wQz4uAg5K1rCD8SoauJBVzyGnbCWPAJWFOzCPkYVg7Sfn8pOWMZyx0LYLWieZ5otagHuy0TyY2cQkniZCntuq8CSBL8R88iDAShIQLiRLJ8XYvEg8TkmV2+ZUgVFcYDVtqclF1EPwQBcQAeCjGu8EqC5EJufGqXNdZzzL+Z61i8MMnaUkC7PSzmniAyMG+tsNuCZGnCiaoDp5QkjAW2QTaDpDCWaWaCMrp+kPPPtJnjU9myos0AW8zbwqLhmXvghuthesotRUIQ7fs6/LJCnLZ/d/wJgv7pDecbA0oV8FWZwBMEoaQ/HqO7Cf7SKWqeAJpshLE3txHYNbKRjexryrpOnL5w6MWBXfLCMbyH/wDvqQ8h21Zt1hQa6OZOTG2WthQ80b/IYvs44cIDTDz++0xoSaMwjjj4VuJDX89CfYaPHf8//N5Dv8TF1mlevesb+Ad3/DgTpRmS7+mz9PvPcP4/3M/O37wru+7Ns6/g59/6J3z/B7+Rf/QHb+YX3/oBJsuzX3iHAL/30C8yUdrCXXvecdVj79rzDt7/+G9y98k/u6bjRzaykX0Fm3OsFllghjEgsULriRloZ4kBQIOVPaFREywv+oyVE9pAUtLgHCdxgyCIitkFPDy08In86Qyw0MawXDyE1BFFowGJEBodlNC1GdTpcwijUUVlmVS5XVoBRLvGobqI0Ms88UREJ7KZG8+3z+bALp+YmI7QrMUtxooluqpKML2TxqQg6Vy0To6vEX2rGxXRcew2a8ufjRAtSMqOWeKHmNkIMenCSwINLZvOXQlFvGZonehC3KfdNvgXFEFVcttbJCIqsrIIwkiMEIQGdlZ2EM+vcl4JpBAYaVkO0mnppC3OAD4EWlgNMqF8K3StE8e4k9kufjDj0UulxRzYJYDC+YBYCgg3vt4LJNoXVGoBl3oSXR5olxnnDszPd+n1QZVyzK68Iy2xA8R5UnLtHN7CsnXEI0F0XhPUfJKpA5iThsVglrHCQVh7ICtDPecTb/cxcd+GEgG6kqBTVkgA+7cLlgMfvxARvc9qZnmeoN+QrE3McEqNE9OjIx4mCDzKQRWEoEsbPSsJZiuExdqgDR2fThQgOg6xCaEfRyShRuwIqdS30fbPw+5xhDlF+YBHxYmTd2sd2qaEpoJfg8qROlG5gyommIv2HvXDImsX7OCvzXmsnYnRRQgagu6yYSlRNMbHWGyDWuxQPlSnquaJ5jusXTRMGkVcqwMrFnxxEb73Lj0KlMDY8Ccp7BjpqzIm8MlYEVKilEDL9eJUA3ZTLPqZdpnREqNS3T1oB7N0jE8BxWxtF92Lz7CkIxuGaeRQGCO5sQqGWvcE1fY8XW87s8sfwuiYZW6goC8NxrWAcv95O3c3ZXblwHZjdQRTpKq836M/1aCnr0dPTMCl445WmTA5rmlJGJ/2WTrZdfWC4pE66sJZumdiq8Okhp1i40LJwhDCCUnLV4hGCbXbAxemlmhQjgmUGI+nP95n2zaBMD38eNUSuzLwRNloT+kYYWABlT6I0IJdShRc99mQZQ8LjuaF4aVUpDSvzZhdwmhwguJi5Qz4W+0x7QhRlphIozyfSEYILQjMQCvPKI9Ex1zsneFs9yxIu6YFswWCb9jFhZMXAQtyeEpBf41eHyqNkEod9LntrCXn6Iin8UWFQJQs2GUShPDwyh7J+QRjDOrCKkG8gsauW0rIDLzTCdDvIJTgROCzpFdRUQX/bIAs2jStUkhkLC0DS8CZs9ApQENppHbj1g2johxnLTlPlLSsDmQxsCypxPWVGxQ6iTAFW4d+I0bXNVxQJAUFnkG5tUgiWDSLSAmt+RCdGIwX0XeZdrP+xBAEIgPlLNgVQrJKGFrsNUmcZqOWDjjWJEINwpyFR0yEUAI9ITFn1tDd7SSdGh4GHYByGzE2ie9grGgdWdDKhWsLr8jO66d55JglIeZHvBnGve0zw4UxioKAmwJ6UvDsk01E6NhoSKTuWgAwqCC8gMgLiP0qnnv85yTZLKPSXWNxAdhm2X5AtsElPbtxJB3Lb9XfSdnvUYgusak5AoFKwWrfPf+6PcAwqaY3P2+djcCukY1sZF9T1n3MgV0vhNmlY7zH/gT/gd9GnX8U4xWI976O/s6Xk2x7CaY6Qz/p8bsP/hx/9Oh/px05kVAFVNNClqk/84t4z/wi8+6heXjyVn701b/MddO3Z5dS1YDJ//c6zv3U52l99jzl2weL9VxtF//+697L9/zJW/nXf/l3+c9v/uMvWMPryUsPct+Zj/P3b3s3gQqvevzhqVuZLM/xyRMfHIFdIxvZV7ll0YkeaKmYU1utLop2ITfuX5HCP9q+vd5wncAYhTzmsgOWEoSx3pwY0sYxbPF2U03atNUWFjBoFySTyAKJLKDjGGP0wMf1SqQXFkqCiYaciEYTzkxWCYsF9PwllhdjRCZwLkiKk9C5iIdH15tGC0Wltkyh1EfPPkNlewM4ilAupHAqQp0OKaoQm6TNDNqbtmLgybtucSBMI0Zc8uifaqG6CrOWfZVpMvk4wXlRoftohIoVxhg8o9lenOFxWg4kklmfeyogjgdMlEHadYERnmVQCYWQ0Ewk2gMpfbSxDn3poE/Ba7D0EERnWmhjwxz7gOdLpqYDSMEwoRAiJhQhRkJ9MkAuCDRB1n5tFMJAP+lhAD/HUo4vdIgXu3jNgm2Hp2nGjyKmBcV6ggx8SJOUYTD1LZj6HHHyPGDwRWlIIw0Eck3ZfgzcfS0a5A1ldCcEqQkDSaOuaPcF8c6QuD+JrxxTzgOUQmsriO17CuXGR5RY2sV67UwlZQ40gHO9C5xJziCKPtdN3c5zLYXRsFKIMFVQ1S7nk4uc7l6gU+ugCcEE+JUOhegxTDNBFkH3JMoDGSbEHccGHAuIVxPiisLUExIM/URCs8ialpSrCWO7ffxViUkS4p4BIykXzoEu2QHhQK2O6TpQxKCNQbl2LZWvI9k9A/xRNmzBgrXgyFSZ5pa7j6LLUu88iU5o1hT17ZLlFqza1G42KxsWjJFCoZNoKIwxHRIZgGUEZVFG9Bfc52kdBHTIsgi6W47SXTAehuF7M9QAwyA8SUiMFxLsKSB3jNF7dgWTCIxwc1RHFFniyGHBat8nnVuVW3wKu+uoUBEva5aKh9GyTbL0DPWGyC5DUVAeA12UIAWFl87S+eT9yI4mAeIIpNBYPXo1mPc6ptg7g+UBDcAuKQXGt0BUvw+mr9GxQASSREdIUXVj054SSgvGep7KxMPz80RnzK40G5/T7PIEURQg4p7VKgPoJ4ixwGYcpAzPLiFihsAuvIDl7jyxjgYbCznwxEs1nKRESYleW6TdhnB7GafTjicKaCkISQhwmT+1QUgoTGmaTz6COR8C+xBI2pN9vJZBCkWm0ZWk6AgkYQUjDQJNKAMHbliwS6XMrhxU4SmNTFnIDsidDA5g+l3U0pMkYxHhyyYx7zMMxr5lKxsdQ2hIXrpGv1fEFDX9o4K4YIXzpTQIY6iWobpV0GoZxBmPRIApRxjlsVI+glo9TZAsWTU7TxBIn8Dz2FKYxHgBog+FUON1NC4/AStrijF3T1uTt2BOPoVRbdZijQvOJ9kq0UsKuRzjiSLtiS5BKNg947F8ys6v/MwxvRXUcx9DZGCXR8k9WuNkONrYZP/kPvMGY0NIQSILtArbs8ye7S4EGJQAE1QGzLDpV1I7dwK0sfp0ObZphv2mySxS4DYFu+Tw9z3ZoFO5g62LHxhUTIgMoBwkN7A/fbmEFFUK5wL6iqy9V7MR2DWykY3sa8o6xxbxZkp4zWsAiYzGe+z9BPf8MnL5JMnkQbp3/RjxwbdCmKFYXGqf48c+/B08eelBXrPrbbxh37cwXdlKL+my2L7AfOc8i52LzK+eQi88xfYLz/GStTa7SzV6pohed9nxv3OA+V97jHM/cz+7/9cbh17MdzT281Nv/k2+74/fwc/f8y/4gTt/7rKi99div/fQL1EJ6rzl4N++puOFELx02+v50NP/i37SuyaAbGQjG9lXpqVLR0VUqZdnCHtWH8a+fMrsmO6ZKZZ7Icxax8DzJML3SXZ3aLdjkqIm9rYgogVEjiUhjEYimVJbOZHfdXYaP4mGJFOtcvEeCejaHMm0JA2FMo4nUtiqqN3QZG6H5PjnfHpJhBAxRnpIp2zfOVxDfvIinvBIVJFaOWatscLTi22iJCRZPcHByaOoqoe+sUdS7FM6W8nStltVGqwej6cRbdChgL7rLznIiBbP9BDzks4jS+hnPCgojLAsKlGR6AsaL7Y0nHjZZn8TCFqrCdUUTNTSsj70ACjwZMi53qnBTUq1mBA2I6C09RMCDukZxoo7eLjztA3FcafIgnUG46Ue2iR47pU+LElIHVcDujaDWDhFU04zW9xP1TzG+KUxns4xtFLNMm06GCUGjq8rY+3jZ6m+bivx06sE/WVkRSPqHoU9zo1IBs8o4VlmWl/3EAY8WRyGN4QA6aNrc+jmCrBsP57zkGshxB23++/qtKtAslglVEu2OmkWSxLiGHxPoqRCCkmUuIx568L1S0VFuWwy5uGZ6BxdepQICL0iFb9EIKs8tfQQy/GDnL5owxArXokxv4mn5zBO2yi9TxqTMRuEHnyXeXLSA6cjZXWQPLbOQXIGigUBbs8s8LHMQ71K8YZtRCtqAAynP42xTCP3oRYDMNK2140ff51m1wCFZEmf5mI3pITB9xV7r1Pc+3mDES6zoMsjIYREa0Xc71lMCXs/sxBWd60bLt3A2dNneWbrs4DBc5kzhcNQpUsGEakKnljN6nElZlfqlQs3J5I9dw3aJywjC2PHvTr/KKI9767p+qMi8arSprhMb4X0WItD1CrUG+4yGijb+a+lnb+JdkkCfR+I0Al4LmzQ5MaTOfuglc4yFnCJZdmCVBJ008BZQ6X7HN2nbNimHygSE6FsilkHYglCYTdkvRywnB+3WRgjgzBGMAgFa+clheMdhDdYw4USFA40Cc4W6EhI4oTAae8ZIcAv0+qvUPDL6IndGKGyOTZcD4knPE49vQJAqVGi7eaNEj7aU3iJHoQxkiDxKfZOsLYDzNIapf5pyyL0DHhW7zAFp/RASg4tFZ70mVY78eQyQjsmj5AoJEZCKMMsvNACUjnA0tn0s2UWhGB17Th+5Xr0WMxY1GDR9LPQfO3CypvjgoYHxy2RzS5dBsfsGpQahCC6HnEpQWmDUT5aBhngbNAEgUAaw02Ng3RXErRXQAC+0vi9NtXaPBc12Zqg0STCs0lHVZeH+k+xv7CTpPg8pi44fuB5FsYCfFFkLTnPgSlB4OKHcxGwtt4mQUYttAOVpfKzUOMkIV0sLm9yeB5GqmrRKAd2pcxPIQAvzK6tDYNjYB0CZ3+kH3U6cPHiIGQ4k1MTubKAhdINJNMGdf4RTGMHpm8PSpeFNKFCw2syVipzaWEJgKmpa/ONRmDXyEY2sq8p6z66cE16XfLcI4Qf+UnUuYdIpq+j85pfJtn1qg0vYoudi3zfB97GUvcSP/m63+Kl298wXND4JoUnEd5j70d86ucp/e43Ex1+G71X/SAUbb1kwWPyH1/PmR/9DK1PnaNy57A+1yv3vIXvuPmf85v3/Qz7xm/gbYe/8wX1QWqnlp/hkyc+wLfe8D2U/MrVT3D20u1v5P2P/yYPnr2b27a+5kVde2QjG9mX39Kd1oPeYYLKJP15C7CYhEEciIB4ZYooqOJnkjoCpIfylulPGNr+HIk3RZGFIcaGSEEs4ZhiBoywDrTv2YyJGg1GI0wEhDayyvPB8y0QlHI9BFbfJVRowEgrgKx0Fy0UyoFd4YwgEmTgjlQDL6BZnORiRhMTiKqBxKZs93KOnQCQHn4zQszEJFMK7rcOpSO6DLRyAgWJsYyXVYWuJCjggcbjxJ5AOdqDbsfEjT3IC6fotTsoM2Cj2ceKdCLWlkXRyfR+BnoqKdglBRaME9bRN0YipD8Im0r7XAhOLj1JP+mhnKMohXRAS2ouDE1IKv4WkCeY9afZX30tLKcxV/b4WLcxHoSbMIrbn71APN/D7y+jlU+iahizPOhPnGPu21CVKLGxNL4oDbJ9gq13AjooYVQ7OzcBPOnRc/2g3P3ypUVPpJTMbYG9Y5rxItz3iAW9fCes7auAyAEsguHnuBCSqakEctEyBuuDhl4BpSTbgpexpXaaS94qu0o9ygXL1rjYEzzSG8cknQFzwUG02mXeU7rNUvEwwiRs5dQQUzEN3ZNSUSpJVF2k0ZsANJtQXAuJ+13CXTU6FwPEyfVaNBZYS1kt1cY6Jy8dP2GRdriVsjxjRaeSCKN8fGGyNKi6kVC83oXUSQtMa6Mts8vY0LZW20Mna4RFSStRKCE2aHZJoRCrYNbcvHTrQjrGpe7S9cbphTPUeo/kT91oQ+9dudDA3OdCSYg1ll0KorMw+C5QpONc5MEph+dmIZvaOC1AexmpsNn7pNXrulB/FShNhQ/b44MaQkAsi3hJy2X2XHVRlCUWCwcw6hQHDth1Q8/ASq3FzqeWwFTxpwOOFR4m7vdRDgVMWxQK+07m5YTw8uN2fVZG0jBGT9CJPDpPtjEHc+PEIQjb6/t5WJ0jFAVEAkaFmNoWAhWi0UhPYsK6O2Vwbd+xIw0CYQRRq4UMQ7bMekQRtNpw6ayya7GJ8Z1AvUgShAQfyxiLEyhEVlzKODKrTBdVwMT2OSEkGOmjjKKMBXilGaxhBgPCUJTVbEwozyAdXUrnJlnYVoyVGxQqS1TrPkgIpQfdJdsigWW05Xp3905B8wIsOX0rfVjQfxBUYtciKUHECu3ZxCFGBnYOKpGlbfSVAJfRGC8crLtG89qdUzwen+Vi7qoaDTrBGJu8FCF4lktMuXHeihfpaQjVIATbS/UkJUOM5CRj/HUxwmpweu7QON5srg2vKUZJztRfTxhfYrx1PwYFSiDSmMM0aYS0myfS9fdTT8OuS4aJCWHXv2w9cGTdHVUS9zw5fcb+v3OHOyYDzIdr1g63YZqCuGkPnOgZhJSMNUEXbkRVnoX5p2nKJmJ/C0659lwjD2ATWbGRjWxkI/vqtKQV0X1iieLRycsfFHUIPvrTFH/3mxGr5+i++T/S+bbfJ9n96g1AVz/p8a8+/B0sdM7zM1/3+xuBrsuZ8omvewftd/0p/Tv+Pt7jH6D0m2/Fe/wDmffZ/Ja9+HNlzv/sA7mXmYF9243fy8u3v4lf/sy7eejcPdfaBUP2Px/4TwSqwDce/q4XdN6NW15G0Stzz8k/f1HXHdnIRvaVYZkYPLC4kGQ7rBvCGLMtVOPYRwbkIIueEdLt4uNCm1KzukCGQXnYs7MX78QGt9mXYiEQLhX8ddO3I5SyoTmY3PLrfnHsIk93iESMklANG4ShsD6FO8zzBMY3VLwStXLTtTuxAIN7zbVgl+foGLnQo4KACW1Dmdy1rV9mBhnLAm9Qlh6EF8Vb5tC+oSQlCIluReiwRqKcI+kqKI0iDWBMWS+eGoQQwiCMMWPSrAv3SBJQ0nfAYdoGq/W11l9Ob6rrtwGzJS1EAE54DDOxl/7Y9cRePXeMdTJj3UIqn1C3B7En6T2NLLikdJcoqJLIYtaVKhceJqzSswWeDPhiHbMLgYics5rzQrTReM7hTkycsVzyYNfYmGB6GrbMgHaxX42q55rt0b8Ms0sKifINHdPhVPI8CQOGnCd9pABPlNhS2ce0t50dxVm2FqdRQrroUzGUtVA4FCWNuIuURMuQRJVS3uDGUEoXlmXPz9dNUG5WkEkPYyyAllbfCMNMOIkNY7SBbLNbYO/+dbSNlDGooOtNov0SoreKGevSPypgSti5DRAYpmdn7PEexIkV7zbKRRAKQRR5SKmtQ+4YSYMQpLQR9mcUWTZZwR2Qgl3K9ElkEeXlKCl6fetJC3UNzv4ZfDboQKu1lYYa596bROCuneJj6841LuFCJkpv7JomRA7s0tAXFQrlASsyrmyn1zhELMuD86UFhGRfobHrUuB52ThJiqlAkqG0v8iyWnSAj5/vNhQFd882p+Dk3wv377P3pe81wINY+xY0iXN94O7LWGmKO3a8Dl8FEJnscylseDVBDlzLjdHAC12zJU8/qej1oDw9hZSCMBTcdKOwGV2VhzRWxj7RbsNDgPIswpKGrtkLWM6uEB6dQxJdDTFaZHkKjFQkqkaYLNiOSQF7BGVZYlJNscXbPhgC3oDZNT1tBdBTK/gVhNenRwTKIDvLyLULg6y4Og0bt8+3wDcoX2TMqLnrtnDwxobVhzJuvBuPRBhEEmGk50A6aROnSIOSCqFtu3V9W7aOYhJ86bOvPKg72Geh1jYbo5R2qY5Nd8OMkMKjqrYgpCAQPtqFyeaPSzLmX8eu8UnumRsPWFPZOevdDCXQMsi+MEI5xMr9nY4bP2WWDa5+/gI89bSh3c5NtQMTRC/dSemmCcxc7tnCQLtLZmORK1oYCl53l6BYFCAkwda7uM67kUk1iVEQBFAusulSspmNwK6RjWxkXzPWeWgetKF0dGLT7+WZByj99jcS3P8/iY5+O+13fZD44Fs2gFyp/ernfpLHL97HD7/qv3Jw8uYXXqGgTP/l30vn2/8Q09hG4YM/QPjBH4DeKjJQTH3PDbQ/f5G1j5/ZWFch+Rev+kXm6rv4iY98FxfWNmYsuZKdWHqSjz77v3n74e+iUdy8Py5bbRVy69ZXc8/zH9oUiBvZyEb21WFaG3x8tPDp60bu8xxjQgwYBbqXODaEAW8AyKRgF0CeliKMdunVRVZGChQFAQiU0/DKKSZpGCtPMlWZs2/7RmdhKlmFABzwoXSXomqiFEyWZ5moztIch4KoUlZTHJy5nj37t7Drhmm8rVbEIzEupMoVOebXUZnoidVmQQhE6JRwUi8hh9llWjlhjjEFGFd2oekxPmModRUrHz5D//gqUkLkNR2oZgvyTYCKQJsYh9vYsKJBg63Djd25N0JlIWMyA7sMQvn0kj7HFx8nY3a573VD4JV9fAKqt0wPM7vEIBwEKcD3bdYw2xWuPg7sMm0CISmuPW0FsHNmEpshUJk+iVdCMBCuL1xnnUaDQfgeBjh7zoIrUijkUHslxHaUZF6PgG2NfWyt77blqWLW3ykwmAKXxmikFIPQlvoAFMtnrsubRCKkZkkvck6foU+fIiV2lfbY49N+TKyzn6+udY0FBsXaGpw5Y517A/RUg7XJ21keu27QT0gX3iPQtVm0kwIQTtsNNkYYyaCENBGdVpwlGwAL8BW9AjaM0YABzxd46xIQpI5oNoyVT+UgJNv7mMkicodEGoOvQm5o7idwfTq7BWJtWWpG2lkokUSRDfEzQqa8y5xAffrTfp707Fl+KnjthpaQGi38IealqyzrLb2GMXZN2ew4IYXz4NeJF+GYXWmoYz62Kp3LrvJaW8F7f6uCuQCpbB8bIehH0O1BpSLoFLbR8Wcsm80vZACmMQ7QRSAiSUIMQqCk56qVq5gxCJfoQUAWxphh+Wk2xsuAXSmoro0mDOz6ulC6gcXKUSLjAwbjFmUpQeSyq4qUyRYlBBlYbMEu4W/u+gsB3k03UzgyReKeD2Zyz9AxEoWWFrynbYHZUvd5/NUTeCIiUaUhsMu4W6+kJKpYGqSJTbapojF09jSR210/9dO1ViGEYMKbIgi8TNpP5QTqC0VopJiKgILTgmxFaxhlnGYdmKiNibUVdCfH+nNaXummxuHxG9nSmM6+EkagjEJLt7mgpM0+qCzrTEo7dnAZJxEymyTy4hPQX6Xql9m5xd7ntXAXFyu3kegke9plexJuTJQyOUvB1vB2bh6/DU94GOHbRSM3J2L3HELZjR3RNxn7Mk4GexXe8FJhmxcodM2qzEuTWIanUBbgSlGy9JmU25gZH7M/tYZu1zHIMuzbZM81PbxPQr+fWz8Y/v1aTCooCKsZabyEWlVSrUFJFa9+MiOwa2QjG9nXkLXvuwgCSjetA3eMxr/nv1B87zshieh80/+g/5ofydJZb2YPnr2b/33sv/OOI3+fl+940xdULz2xj863/A69O78P76m/oPQ/34488wDNv7kHf1uF8z/74KagUsmv8BN3/SaRjvjXH/m79OLOJqVvbr99/3+i4JX4m9f9gxdV55duewMXW6d5ZuHRF3X+yEY2si+/XV84wgH/Zs403kBn/3ZEcxDOY2NMgBzYZbr27dVgMM5J3zoHBuWcPAtoRMqJLTtWlsnALuPALvA98ETgQAnjABwBCQgHrkilHNC1CaieYycFXp1Dk7dR9MscmL6R7fteTzx2Ew1vB5VimbnKFI1tJTzfgV06xvhlDIaZwsQgjFGkoJXBn/IJp6XN2JgDm1InPnWChAMWUsAm0S6FfagwWyO8aYE3WcwcFq3KGLws5MQjQEaGSEdIJ4GY5JubhoA6M0INWDTu4yQB5ZyOZxeOZd2lHXXPFARBo8xtt72ZO17zFstCAPwxgfXCUwBRurDI9GL2l/Y+y4jTpodSNqRIRMPPG9PXSJMgTEzsF1kpHCCuzNKevp3Hnqtyac3QahmMpxyjUNtMfrZRQ+0VMc4bs5/fUj9M6BWZrmzjtXveTuAVBmGMKcPPc/fFeXHXX58wPQkFd3886ecusQ4oERLlmYzRBdCUY2wr2Wx2KbioNWixzjtMARMhiGOYX7Di5QbDqr+DpDhJkvPe8gLspjJNt3HYdn1eZ2v98z6wIW2fubuH1gOWo688C/IZK1AvUpDaVVhPXYeePJAVMwC7PPwJiS7UMGGNcsEDo6kWaoR+mDWq2bQgkjYJRsKZM/DIoxDFPtJPrJeZsvcySSfhusUBd32PalWybdYBFp4g2d5E7pUY4VlAIHWIL7d3ltPsEuk9kutAICUwibHhVuvurwxkprdny1s3gVxZBgjnFMEOD3zL2pOerd+iJQBRrYEpT7BUug4lzVBYZEqqFIAXS7SJBtny1KBPkr2G0n6V1UOIARNx0GT7nRoaO2bD7/lsjAiF8MskjgGlu5EF1XrLqEpu3Lp+MJFmsmAjHXwZYtDIcHNwTUio1/dy8KZXZ5+F5eF3ZCkUiWN2mSci4kWNMBqvv4CSEbFXGgY6hL3nErum9UUXnVik2CgLviWFGrKR9pMDizIEBeoNiXI6kULqbA6kGypKAQaUVOgJYdf+wM9AU6Njl5QlzQKghm5kus6r7spg3TBADEp5RHJ4AkglbTioBKUkJDFCCQd2retbAWFgy+x7DSIZWn08zZAOXnrZek1wYF8K9klqYRNjIBGBLT7dlCrU6DW3Y5SP8Vy248iue1I6Ztc6nay86WohGyOxLBGG0PfGSJnXYrULBsbGoHhwMAZuPioYaw6XlduvyAC29ctbv5/T/GN4+grgtls21hGsLycrPp7LxigVloEKTBUmmSxupiOz0UZg18hGNrKvGevcf4lwbx1Vy4WI9FsU3v89hPf8EvGhr6f9d95Hsu32yxcCdOM2P/vJ72Outpu/e8sPfXEqJxXR7d9N51t+B4Sk+N5vJ7jvV5n6nuvpPHCJ1Y9sztzaWt/DD7/qv/DUpYf4+bv/xTUxrZ6ef4S/eu59vP3wd1MvjL2o6t6x7XVIIfn083/xos4f2chG9uW3IzvH2DbthJEbZdhmHaIkFjx3PM/uci/RnQQhhQWEvDSzm2Ai2EPosokliWG5sJ+JuSr79riQHSG58fo82GXwfNi53WfX7oS5nTZ9uLReHyr1nKVC6S5e0sqJcqcO/QC8UKaXOfKeCmjUZ9izR3H40HB7lQPoEh1DoUY0fSTbmQ5lQMUrsaO2FzBUbiwjPAs06dQpdZc3mAz0kI5WkDKL1O4CpZdKkB6mnqD2a0o3TdD4+l2Ee+tIFCanr+ITQEEQ6whZdM7wkNefuw/YbIwFJ5mVD/eQKfiXyyN/dvE5+1EBQq+I8lN1cMeKK0uab52ldqsPc2m2NWwoqbuyCTzisapjM9jMauktqNy5hdKtA1kAYawmVuyV6HsNlqpH+dh9E6wFuzDC2J1+30Mby7ySJu1XN74qloVA7ECrFGRaFzKZ75dAFdxfcujYalUzNTUQsh8Cu9Yzu4RCKI0mIXSAo0INsmCmoKImY/FkSQOEPcDk+Fi9niDeehutYCtSQmx6jrmVOz9lRKV4y1Bo3XB7ZWhBWmmGwS7PJSkQGJso1Tn6wkvT4/ngD1KS1ar2snHsyg9rICSzEyEzNxpmr9tGYccAhFFKgBQYbBhjrw8rq4Y4scwuhMzaMwBg07611xhPtlMtFCi4fjUGzFwFURBo4dnwK3dO73hMdKHHBsuHMWbMrmEXVShhUWLpQWFYg1SEim1brQB9ocC6ezcAq7LscAbWwh1I5QALITKwq1IegIaesOHXJnThtXgwvtuyuZAkpo8wbp3IhZld2vMw4UxCxuERUJD19Nchu3wY43rkwJ7p131iB3aZTp9idBZ/6dmhJAlCDUCbelDnyPRtBCqwGxbBZcAu9zOKLcun3CxvEAAXeBipsjVC94wDKF1InipvCGPsbY1sNtQATkX3YrS7xUrZdVaVMgXxdBNEIV1GWghCyVjDAluFgs6Ac2NsIoPQs/3j7W0S3ejZtT/0BmtAEmG0QTs9P9xmBxiMfRwhEHjnH0GkbCkDxALp+XRiQ69vMMpzml0DZpcSltllqy0GjNmhTh30oSYh1oMQ6r3127PfUwsCGy4Kds4ZA1oGQ9NBzwgSBKbYxFRtTKQ3bllOnmfHeUrQSseyKQ3WR5Njhvb8Cda2vIp2MAdSIDoR4aNnYU3jj0nC3YNkXZADvYfa6J4lBo6fMKyuDR/S6w9P5zwAt3UOGo31s8L1xY4qtbvsGnuh+lLLQFN2263gFTaA3pezEdg1spGN7GvCjDG0779I6ebci/nSSYrv+VbUs39F7zX/kt4bf/qKbK7U/sd9P8OZ1eN8/50/S+hdG032Wk1vuYH2t/8R8YE3E37q59gi/h3B9hIX/tPm7C6Al2x7Pd9x8w/yF0//Pn/82K9duXyj+bm7f5BGcYJvepGsLoB6YZyDkzfzmef/8kWXMbKRjezLa75vNY4yc++G58+B0ekuOhu2WuuFcSaqW7OPtoTXsbVwu31JlRojFMWyJPAMaTbFUiktw6CtD82WyQKaLqWXCaLDHetsaRtSA4OdfIaq4JyZnOMwua1GGDoHVgpEYIEKpUT+FKRvgZE0jBEvtA7RrKJ2KOTm5iFKfpksjZ47Ved35N1Ovg6ciHfq7LuLxFsP0991NDs/0gM1YOEJB8pIMDaro28CurslnaOG9HFS8nMOhBOaT+tikBkgk78tcsiRMkQmZrE7j6d8Du+8jZlKTh8mH8YoFV5VsuWmgFuO4kJHh581QlgRNGESG45iwBv38cYLCD/XN7EFKhL3HD2TRTpaBzjRBuEp52iZDKBKsb34+o5tZWwsaOXaV/Y25pBPxeYLnr3WgAFjC0uc0zgId7w8s0sKCcIwtSVmYtxmQFRCWT0pBoDUiROA0+kyOQAUxFBGvqgvOD/v2wQKEmLTx3PxexnYtQ5Ik0JxdMvL2VmaRSyeHKpfP3GhjibJD008qdy4M/STaCCjdhmAZOtWC3ilIt341iHcVpzmFbtewvQd+ywOmusf6aVhjLmChIfy7DxPj1x/yTRMrJZMsLu8E89zTBpDBhoY4WV9nFr3idWNFR/S7Eo2d2KlcIxU0NWp4dN9SRgKJqcdsLbu/DS86tI8mS7aamEf0daXIj2FNIZuzzrhQVFSLtmGVCu2asmUna9aC7S0QIr0BImIMDrPBHTjSdowutjdsD3N6ykpG3Gwvmm+t/m91Jkm03Borr+jSn/WAmdq/nmK0XkAvEqunAzsGgjACSHAGORlwK50evV6cKb+evxDr9x4jPDQfi5LntN8t9pnAuMPmF1WGksQTxoKb5mx90+BiQENQkkL6OlBgo44ZVkJRbEkmJ2DiUlJWIAD+4wNO3XPrZQsumXGnjM9neoOxuiCP8CZdIyJNd3uCgDNwmQGqmokCSZb47NxiweJx/i4j/EMnQ60krIFuzy7lnjKAZw6yvTahhODpPd6sNae7z/MpfbzVpdPwFhxODlVdl5O98+GGPoEucTo8SFD/3UBpjyJKGt6ryoQbrOi9p6yYYxuepKS8/oHpjFFl4RgXRh0eayCp8jCfQGkiSxRzR/2gdYzxbJlrmTBwKee3tie9cyuDYjvVUwIyzxTElBOgoCNmxqXsxHYNbKRjexrwqJTLeKL3UyvS534FKXf+WZk6xLdd/wa0dF3XtMuwLELn+cPH/0VvuHQu7hh5qVfmsqGFXpv/hm6b/xpvHP3se2mD9J5eJ7l9z132VO+7cZ/yp073swvf+bdfOrEn132uN954D/z+MX7+Ie3/wSVsH7Z467Fbt96F49fvI/l7vwXVM7IRjayL5+JPGvGLYHtzuCFGsGwA+TeXrfWBnotQvkIbMhhuWK46UZFvS7xvXSbXmShJzZCxG73W0dN82TrpPsby+xKnQLHXDFC0pnaR2FrLkRJFbhUvoWz9ddS37c3Vz/AW8f6cH8ql/E2BUKs/pGkfMAjnE3baENYTAYwiUw3WwjhsrUZEseYUROgagG+C7XRviIqOAqNgLnidNaxlhUXYBAkTohYCY96aZLDB+7IQKaDUzczU8iFYAgbHiKQaKEIHK4VzdyUHaLNAMw53T7LmfY5MIbt9X00J6ZtuFhquRDQNKxubhbGxqwAvzBON2et55ohiWQJX68hVJ6aQSb+bTvWerdxYPsmZaAhJMqzrD98j0SnEGg+dsX9L1OB+gQk3NI4TJhjZaXWd2H7oXTaMq59ke7z1PzDxA4MS8dSPkxwI7NLoo3BDzVKCiYmYNc2Rb2WVR+wmk2GFOCR2XeWBzIov9WG507o7PtY91AiwBMhOgvZ3MguaxYn2VPehhjKDAfTW5xYuYhsuKI7NZSB1cWLumQ0FBgwu9aZUoIj75yldsd+9LbbMYEdp1JIqi5UMlMHdxZPeXTGodvMA8+eZYRImd3DDeFQKRgjPJAS6ZuseOlAAy08PD9fLhButoGY6yujh4DF7IiU2WWGQXLbHxJZdAknbG2Hi81VPopyIV4OFEq7MwztKVNTgle+XNB0r1Da97O2aeFZEo8SJCLJwC4d1unTH7QTMrArn910z9h1HJ4axG1V3XtaPb8e2Kvx5KUHs/ev9D4EoSCqljDaINsLiJqkctTHGxuA4VkSAfKgvlu/4uH5nZ3jTun1AKHww433oFRU9OoS6XQAdddA32SR2CIo0BV2DZYpgQrtdPtAe+DyVoBwWUCNyMZzV3cBKDo2Z6UqbcILB04JKRDJ8PzauR2OHIZyxXd9HkFxsJ5c7F6gF3Vo95dQQnF0+nZeO3lHBoYZ9CCktLds+2hiH0cOfgeVqodRhpVVOHU+IEkMUkqmpjVB6Fh5OnZ6WptAKmIQJpmaNhCIChPFbYRBbsNp6F6o7KaUSoLde322zA4X3E96mMYO4ukjmMZkBvorZbW00uQ0c3PuFE8RbbeRHqleV2qB78T+cxXpq6rVNGvuHDp2/TogBBQONlCTpaGEOOttSLMr395rwKtStuDq1MuHwd9rRLFGYNfIRjayrwlr328T/JaOTuDf+xsU/ujvoasztN/5ByTb77imMrpxm//4ie9lsjzLd976o1/K6gIQH3k7nW/7fcZvvkB55gzn/vXH0a3+psdKIfnBV/4ChyZv5ic+8l386ZO/u+GYP3n8t/it+/8jb9z3rbxm99u+4PrdsfUuDIZ7T3/sCy5rZCMb2ZfLBi/bqRNkmTY5J1SLDYfn2TFGKgQye5+vNT0QEs/TGbPLcwBUGsYoBIyXpkEnLEer7qLWYVWZuJBzwESAuHECGaaIiP3RDWZIZBEvHAbj5DpHLN55J/Ge1w7CGNMdeqOHxNEt28BphAlpd8aHfCeBUNBKOtzbOQGAt2ua6mvmCKZUVmaU2HX69sZ1FqhJtWY8gUcIRtCO+1koyZGJVzBZHngryi9zpLqXveXtpJ5ipWxZKUZ4Wd+b2lx2TqkyYDY9sfYcT688DUJQ8IrIyjqwaJ1Avav40N/e8Xlku4/o28yHsapgA7V6zjGxx8uCN7glcQ8jPHTROkupEyKlREiXSdD30Mb2kzK2z3p5AXdPZmGMRgwYc+stzazoKwc6Om/p+aWneX7paU4uPWU/T/Xf8uN5E7DLGE1v6y3oYhNPCaplL+uLPOvAZI5m/scwswsH5qXnxqaPEiG7i6/NwMX0Hg66fxhkyltYKjI+Dp6IbRhj+rnykbEDxpIkp9l1eQ/RGytQvGESU3Hsp4w1ZQY/c3MiKSqWd0riihtzgMCBXbk2q/w1BZjKFD1/nJ43BlKiHEiqNUgHRJp1YFfS2LFR0CfXSRYjdykP15tjdhlthmhmqTNefe1WwrkU5HLA0JQLX6wPmIO9HpxyqhHSsc5STagwYHi+GHuXjQNjtAaEsmFvaRW1nXu9LbfTlWkyAsGJ9lnunb/P1iPHytze2MdMdXsW9hl6RV6x8y1cPzP8nholEaeWn+XJSw8N9VEYgi4Fti7GdpVXl4PwT9dXWRvSjwJpCafTlwljdKcct8teJgqft9uOemzbLYmOdBACknMJ5ukI45ftpkno05J23ElLgEKiiXVkgR9PZHqCgtjOISMzFq9GYAJDQWWxxrmQTGN10daDyQbH8nUh+jrGFAJIs0gYOHnhGN3eEkW/CF6INIm7t4LEJHgOyBZ9G39X8erUgjE7zlVeR82K7AtpVSqVE8gSUgzGcKGR69R03g/MEwF7S3exu3brQDx+3XSWaX3cmjc+rtBH3oou2rKV9KyGrxAkxYbdpEnXdRfGmCT2HpRzpFndLNF9ya6M4ZWa8hwYlQe7vHF6W1+WyRlkx65neEpQ9ZBCOJyJc3oKXvWK4eM2/f1ayFnuGK/WYM/cnZRVkZIahTGObGQj+7/MWp8+j6z61J79d4Qf/xnifW+g87d+F1Ofu/rJzn7lsz/B88tP889f8XOU/MrVT7iCGWPo9QzLy4ZLl+zPbteg9fCDT0/so/Pt72Xbd3SJFiQL/+RnMGsXNy2z5Ff4t298D7fMvZKf/eT38cN//rf4q2ffx90n/5wf/8h38nN3/yAv2f4Gvuel/3ZDGMeLsT3j1zFWnOKzp0ahjCMb2VetrXcuBWBEthMsBRb7Sb23TM9JoMs2LFxIb7A7b2NQAInqLODpFogcs8uFMQoBM5VtbEtDNXJkg4zZ5YAFm/Y8fSV1vJrcG6pXzLNDBOH+BsHOXChgsQ5+MQM+Hjn/WRuuZPRlQh2sS59svQ294+UARIcU/v4qNAyRjolUQDJ7FFm0u+GFOUW8uwdzQRZi56Vi5qnmGQJPFuh603SkR3/L7Vwq37Ix1bpz7ooqFQu3B0wWqxQKOYaSO69QENSbadVNBkgGKkQIedkMa9bxynU8A+dRrXRyHwub8QuYLC1SLovMeZYFRe3126i+Zg6R9ElkmN2c2EWL3nartMLIxoDyXLZPnTUgCeoDj8MDEafjaL2W1cCaRSesjQXWVJr9z1iPKr0HKaNrOCR2uEwpbFbQJBWpBpuwID1+COxyoG4mcg4IgZCK3btwWUZF1p++D/2kiycKeKJAxWsAUPftz4nCHBU1Taiqm7M/AKF8q88TxwT9RRQW6Cu4+wsgogjXZS/s+Z6CbmlcE8Ngl9ZiSDy9VoW9e3zbRjfPNy1TeqzMHbahjkJSEQMGuNC2/joXxmgQmOIYJtkM7MoBcoJNaGRu3FoUdbj+00fs954c9EvqHNcltb+xi8pMyMw0oASruShK5Q8AArD3NsNQDIOwSc/pHmpIjAUWpGJImw8VMBEcoejG69Otk8RurHo5pmVaxdtvg1sdwctXAYEK2T12GCUVoVeklwwniEjXsSCAyK/hb1fp1HUVHiANJtagY1QQUdhl0Q5R8ui9xkePbz4G13d5GG48pljwKJUlpp5ASQ4eLcW6BVzCMrEZMAGNssBtlPTtjPHBuOyQwsROl2wAdu2s7WGuOpW11e4DSIja0F6w4FcioC9y7XbrmpBIIZ1eoze06idzCZ3+CkW/ipG+Dec0VrMrESZ7bgymp92UQQgXLml/GmxYqHbXVEoONLvSJAZju9CTh3LFDNOdxsJtGGPXS9+HXYVXc3jiJUPHpPp/2XiWNjtlmsgiKE6gjQURtdFDa6iUbpzGdlz7m4CW661WdX297kG12XK1GbMLKQYsX2dKWf2x7O888fgFgl3TU7B/L+zeBeWwxq7iFiQSVdscuF1vmySkHNnIRjayrz5b+/jz1LedxH/iT+jd+c+Ibvvua0b9AT79/Id4/+O/yTdf/4+4acud13SOMYaLF+HpZ2yc+nPHDRcuwMWLVhsiijY/r1E3TE3ZBXx2FvbuLbH/636M5ud/j3MfmWPiR78Z9Xf+Ccnu12w4t+RX+MnX/U/e99iv87sP/hyfO/1RAIpeme+85Uf55uv/4cCR/AJNCsltW1/DPSc/RKIT1PpMMyMb2cj+2u13fud3+LVf+zUuXrzIvn37+JEf+RFuvfXWay9ApD7lgCkktUAEEhNr6+BhX7RNfY6kMoW65CP6iRPMNc6TsQ7yji09vGYdTykCEbBqljN/VAhJuTwFlyCLG8kJ1OvKJGqHhy44igJkTkx+9VbrdGZkoCjdOEH/+OrQwenaZ4yhn3Qt5ywfzi1SECerYAYm6BlJMFOFp+oQLWfPD985Ykoq9EyEEZrE9dEAMLHHFoqW2ZWIImrqDuZ7k3SDjbvhKdgl0/gfZ0f3NlG7But3el6zITi1QcR9cN5m4Ee857VW5L/fwnWK6zynkRMNyrOhnNYrKpcErGK9JWey6EERSHpoMQiBiZ1cWeB7SCFIEoPwJdpYMKvg9L484aELFWDNejqRQWsrUC8v85w+PHUb/aTLpfPO8ZVuTJo0XG4wTu3PXM+sK1MIiTYajWaqOEVVlKh55SyUNe/jDcIYHYCpLVBTqykLAjqgNL1+o2GITnYIRCk7H6CoirQA3/fYXrjdauRd5pVEKN+yQ3TEDYliXtSYLdWZDSdZEY6lKD3kBQM5p7J06yTJ4iaC78Olu4alyMQww8yYLN4MgPExqBQ8zq8AQjI3C2ZYIguhLMsqnqpifEXxYJnA77N9my3n2EqO2eW0vMSMskyqTUOdBiydDOBYb9JmY8RgQ9uu2OTB+TfeIEB79Nc8zp+XRLmkiMUjTSJfovplWHYAT8okSmyorzFgHM1Jb2tk00IKq4c0W06BCfBFyC5vL2s8MlSPcBPEIQzFBkBpsjzLq3Z9PZ95/sObZN+29RofA+kHPFd6DY3iQ/Q7PYTskk+DqEoe8uITFPYrEreJka1zZvMwxrzddAOZRmLepFCDhAUhJClwWKgS7zmMPFvO6hkc8FAmIAmqdg21twHjwrGFtOxPo0W2Hla8Ip5skMTuIZUDneXqGWRN0e9ognvL9F7txmz6vJKg8Ih17AA1e6P6L1sj8M6QRB28sJmxXkUSobHgecakSmf+qqDz3AIg8H3ooVCeC3mUEp2krE6JSKKNYYx+AVOaQI/ViKf7sJC/i5b5KoTNWFxUTcYKhlO5aZyCV4NlzAFpQQnd3EmxOEa7c4le3EWbZAjcVy7RRJzY8FybxXYTgBmYnIDrjthj4sRg1oNdmzBIN9PsEpKMqXi542Zy2qGlkj2+e7WlK62HEOzYkf4hKcxJdDlA+vEVz0ttBHaNbGQj+6q3+N576J/sMPu6J+i+7b+S7H71Czr/+eWn+fcf/x72jF3H/3Pzv7jsccYYnjsODzwIDz5oeOAhmHebmULA7BaYmYEbb7QPkWrV7nb4HvQjS5/v9WBh0YJiZ8/BvZ+HTtc+iGryG3l3+Mc8/sd3cbT4PXSOvA3e8EMbRPWVVHzjke/mGw69i2cXHyPq99ny+Dj9v1ziwvsfINxXp/rqOfyZjaK/L9Ru33oXf/7Ue3ni0gNDOhMjG9nI/vrtgx/8IP/23/5b3v3ud3PzzTfze7/3e3z3d383H/jAB5idnb3seS9/KXzqHveHC+/IwC5tHSERKmjHA+fB0ltABZZsIRSzwQw316uABBfK12wKdEWgfckNWye57+RxAiJ8YUPMvLG9mHOfQbTattwEZArIF5sku7ayFM/QzF60NwEvgk2c35yl4IYSg9faSEcYYzBTB4lLluErHv8U4JhRmYOQB40keuoASaGUfR46/ZjUAXny0kNW5B6XjStXWc8THNgv6C7eRr03yyPH7NcbfN1UoJ8BAPKS5g2E0ifOhTxVq4I9B4tM1hUnU60dB3qV/TI73niUSnkdEpFaJiy8DuxIwaFkGOwy69kNeqMjUdgBcdjM/k4S61xZVoW9RD+Ch56w18sYE0gO7HgdD808iDwFsmOs0y28y4YxKqkoynIOfLXjKTabOzjDYYzrmV02jDExCUFxnN2qYbskPX4dsyv/YSEE2oJduyUsOucud7b0exgMngMB059Vr0YLTbkQ0gF6vY1hjHp8N8Zpw0nloUwP0yuws7adHWUxxIIylRnk8ilMDuwK5iowd3kW+ku3v8GGg574DCnKJNZpYhk9XKdKoYoUaeZORa0q2HH9unuUzlVPEm8fo7CtCGuL1OsOPFy2a4NG4XnS4sqzPt5cBZYsiLP2ybN4MyUKe+t0n1yh//Ee4fRw3+fNanalYltXCUxaf76QlLZ5yNX0PrjqFzy8G8ZJPmc/KxRyDr42mMRQq0JprMDCnXei55r0HRAupWFiUlBLaSoCBIaQgFxeRFtuTl38WvZghZD04u7wZ+5nGNqN0oUnFOXSHCuxQvDw0HxVjZDGHSBDRXvR3RPXrmSTeQ2DLhXA5ORl5qTwsgNFRcKlTPwM4QV4gSDe0kD4Pv6EZLL/7UzMjrOtXuLp4Hm0t8TJkz6H3CPEABhJu7ofvEuYoAw5jE9IMDnAJdVkmw7HmWzYNT3bA5DCgV0RKI9gX0wUucI6CyQSpFfMsvyKuI8fCjQJlZJbp1INt0cizLgteHLakHiKk8+nzC6VJQ9QUoGOEGrjeDSNbVCvYNRx8givQGFsNCReOs3Wg0ypPqD73Kwb74EL8+wnXbTR2ToLdj3Wid2IuComLFIwzF1qA7Nr4zgYFpp34dxSUFzH7ErPvON2GxJbKIjcaYKJCcOp05fF/y9rRihK+z1gASOuzccZgV0jG9nIvqrNe+i9tH75/cAbCf7x95PsPvKCzl/sXOSH//zb8KTHj9/169lDJDWtDcceg49/wvCxj8Npl31qZtpS0K87Itjn6LWDbGRXs8FxSWI4fQaeegqefCrgo594JW/6+If50B9+D6+TP8/8I/fw4fJPMXX7Hdx4/fA1JIqJj5a48EvPcOrZR0EJZEGhW3a7vfGOPcz84NEvCPS6ZfZVSKH47KkPj8CukY3sy2y/8Ru/wTve8Q6+6Zu+CYAf/dEf5ZOf/CTvec97+P7v//7LnlcqCexrqQNXcmCXNPblMwWUUgc7H/6XvmvPTd1FzT9GrHyIc/qCzrlsFu36GdGn5JhdSvrWoRft7Nr5sJ7uxM10FmDCt9vfmXD8kMbHta2tefZp5DSfpPSh2ITO4kCza32WsvQ6CIT0hjJQBQ7sUrkKtaOWDWVa71Q71lQgSnQ7A4TrcqEkFuixZfgpALgufX1w6BWIWgX9yPuHPt9X309zblv2d+FAAzW2zuMACMoY6aEnD9g2bhaVhsyyfXmegLCG0GtWkD7Ncmg0pe2QRIPNl9iBXdKBXRrD08ctSKrReJl2kANPpQcqHqBM8vJhjKnlMTobsjhw1m+eHYjC5NkN68uUQpKYhETHqPputJbI+WdIn8UbmF05wl2lInjNDSATBYvp54JazfDal8FKf40wBONArj3lAyRqianCLHNze5BxjUvPpNGi68axAZw4v1AK6cL/sqPS7lMBSA9daiIqtSv2V96KfpmiX7ZAZkpJWqcdlp/n28KXMF3ZQtJ1KdWE3BAS6j627Uk1ABlmCwXC0trDos/EZJ9l1xapBEbbjcN4vks833Vg1zISF4knAG+TcSwFJnasvquyzNf1s2tDVNmOWTmx4eiUhT8zTXaPjDaYWKM8wUteprj3vin6CfT7tsekcm3KAF0AMwS4Z+xQGaz/6Cq133jQIEMfNBpwDsnCIoMo03XMT5kys9IfDvlIw4APTN606bUbjcvXS7lG1/0Kspx7PljEG09BtGMMsSwtCK7KBKqEEILJ0hyPeov0+i6rpkgzTkqSoI6eOmJZqPnYTAHC3WtTHIPZMTh+komwSU3WnP79gLEaR326URukhzcrMCsJujYL7SVM1EX55QHYJSAQHQ4cShhbXD+eBhshyhPIQNoQTKMRUlnQC6cXqKNBHOx6Exs1u6TxM25lmojE82DX2EGeW3jc1c3pEGYI5PAcTDdgenGHxc7FDcyuxIFdl6tWVr3cMJOSdUgWCL0pDROASgVWO4K1NYOQAs8XSGGy25Hewlp18wGfPRNfKNo19GJwbaeMwK6RjWxkX50W9wk/+m/wH/59Tsx/N/5MkeDo4RdUxKXWWX70Q3+bpe5FfvbN/5uZqk3dHseGBx6Ej33C8PFPWPaW78Ntt8Dffqfg1ltgZuaFrtCbm1KC7dtg+za467UC/v4sq7/9So7/yMf52N3/jiMv+SXeGb2LD773Lfydn/gBZvZOcestglvGFyn+98/Q+fxFitePs/2XX0X1rq2IUNJ7apmlP3yGS7/+GCt/dpK5f/cSGl+/60XVrxLWuW76Nj576iNXZL2NbGQj+9Jav9/n0Ucf5e/9vb839PnLX/5y7r///msqw4gU7BoI2ob3JDBuWQDAOmYX7nf7M67vJN5n1xKRZwg4PaAUsIlN34ETVkcl2wF2b6cqB3alL72F4sDBGPz7wt+Fb9v6Gj536qOZwHnWjqztrr4OVMo7lkKIDY7m5fSR8rvpmUnXV+uiRtI2GhUgkgFIKERGExownNQ6ZEwFiKDM9touLnA3orNoj18Xrl442GRTk4pk/xtzf4sNDrcQkokmBHIGdeQg/to45fBxTHcZU7YZjtNMjFoMHPc4tswnIVUaaMPCinChdnoAEBoGiNIGktCVwa6S26upVuFSz4NkEPsSegNQcgi03CSMMdExxhiU8lyWwtz3uSpMT0ukFEO3UEoJegA2CCFYTc7xuTMfpt1fo1YV7Bwr8cxTYMIpxtQs/cZBJgpV4jhf0nqwawASCc9DuWx0A8aZoLhbkcxr5BoQ1im+9dpkFoYuU2wg1s6BObKhGnv3CJ4+bTNMFmQd34ekl4r0q03nn2oW0J1WxjgZ6IFZO7inQ+us4NDLAuh2sjkhlAWRdHs9u8iNntjWzXgbBaOEElaLCi7L7Ip3vMyChylglQOO4/1fR2dFUN0E7LrxBlhrWfaJid25iWV2WcBFEASGCxfhrLbaYEJKq9k1FHLmwDi/hIjaGdtK5BaFa9Fb23xOOGBWCpoNg/EUnQ5QcPP5cuGJjgkpXUhxomNCr8hcbfidsFAQHD5oJTauZLdvu4tKcg/P1SRip4c5HltASlqgxTiwz1MWOM6ip6WyYYwk9Co7KG6fw5j7MVpYYKygEEGAWWGwISMH/Wb8Imw9AMJmFzBpVsYcGB5nz6TcOi4VidFW2yp0ml04JmjcQXpmEI6eEXVFVuhsaZLTukVUEzb1ivAyzS4ppF0XvcusYZts0pw/79FwOU2aDcGtNxtqNYHqb83Aroyluo5lmlrgwODnFh+nE7WGLyltRGscs0FHa72tB7uMv+6Ztnn0I2CF7yMhmG4wvLZn9/vK1/bd4+sKeNqmJqJ2/q9rOmcEdo1sZCP7qjOxdoHCn3wv6sz99G77hyz/1jS1181mD6he3KEdrZHomFJQpeiVh14w+nGXDz/zh/za5/8NURLx43f9JjurN/LJTxk+9nHDp+6BlRUoFuClL4VX3il46Utweh1fetv+T47SvrDEhZ97iIul7yP4+qd5o/wV7pr7KO9/5h/w/H84gF4+wQUv5KE7X87EO3Zx63WCWmgf0oX9DWZ++BbG/vYBnv+nn+T5f/wJWvecZ8u7b7WZtV6g3TZ3F7/2+X/DYudiJho8spGN7K/XFhcXSZKE8fHhFPUTExNcvLh5UguAcrmMbDYplXuE3RI6iCgUCpRLHiEhBaUol8uUxhu05w2y4NFsNvF7ivKCZfFUehW0MYw1Fc2mXUN0ORdeHUpks0lcq+J7PoRQq1RpNpvIgqFYLEIh5MDUYbqFCrV6nWaz6eoXUS5rJqeg3Coj6nVEs8nqWkK5HCMFNJshUfkCQHYesOlnhSigvFimWA4pl8s06g2azSamq4jLJbqFAMKAWnMC0WxS69cpx7YtjUaDZV2lzUpWXlq2LpcJV0KEa7eUirLL0ibdMd2Wh660KK6GhKUKLu0lU1MBvi8wt74DjEYoH10uE0eGouohwjJV37PgYK4teZub3kX/4gGeWDkOYUijWKBxmWOvZL22R6/cIgwHgEOpVKZQLhCYkNrEFra85BDm2ClgFdncB4DprmDKZW6/Y5wlU+PJp61zXasJms2EMAwQnqRUqWAKHi3fo1wqUyqXqcguRZnYsVjqIdrWw/EqITU/tCy5y7Sl2YSZGU2tJpl/tobM6bxMT2zJ2HyrNCh3yu6c4bKacZOFyKJmzXqTut/ALJURbgwIoSmXIwIfbrpxDHO2bOUDnIC5aDYhLmEulikWY/rqKMVigvANzeIYu8YOMhFs49yZiNJEnWfntrN90qPZtHUrl22lG80xTG7e7A72cs70aDabJPUGpWAVpUOCQFAu23lWPgzBsQIqsgBQc3wMr76JevgVzHAI8/znEUWJKZcR9YZtE7BtW42g1uKhR2IqlTpjY2Va4TTh+RKqWKJUqmzoz8ZddaKFLsfute2rlAsgBu0qhzCxbwo5NobpKAqFkFgr6o06/UVDLShn60ez2aRfqUAY4nkWQKqNz2T1S81vxrRLdsyVmyWK2s3D/HG5382hV0OpicjJQDTHItR523fveHszyzCZL8IYQ1y+RLlSRfcS/HpCs9m061RbczEqUWzsIqifh6Ki4pUpF8sEzQbFQoFQhBTqY7CagO8hymV3fs9d6+r3rrZSI1bDgkaiXCdUZZrNkGYTDh7pcuaJSxB4lCsV/Ep5qM/S/pXdAFEuo5qBXefDIgUTbLin6/vhctaoVTDzxygUY8wWQ3KmQ7lapdFo0kw8Ls4nhJ2QcllR8MaoVMo0mx7NlTHCYoEg9BGVrTS2bKPcepJisUytVmXnq25Ed1a49N+fxigPdESpVCCoVOiGIZTKjG+dRBcL0NeUimXCZpPIdNHlJerNBuX8GGxsI1ww4AV4/UXCJKQ+PkNjfApzqYxoCwrFAmGxQKVUplwus1bs4fk+hWKRcrmMUQm3zlzPXj/gufYS5uY5xvbXWf3Q51A1Sa1SBQTGK9LPPw+dFWs1ysUyYRg5Zp6mUqpS9ss0GnZ9SPs86HvZ89aUaxRVmXq9jlkpIxpNRLNJsVgkKBYZb4xzoV9D64RyMLzmNZsxi4sJxaKg0RA0m3429jaMs5qk2XTZRHuGYsPHCxez76ul8oZxUq3FeLftobEN9izMozsxjbEmXjWgUu5lkca12uBdYTNbayWUz8aUioM6XIsZPYvpu/ed6lWQWWcjsGtkIxvZV5XJMw9Q+D//FNFfo/M3fp7V1s0kCx+k8LJJ3vvwf+FDT/8vTiw+kaUFByh4RZrFKZrFSbTRHF98jG7c4dDEbdwZ/Cx//Kt7+aFPGzpdqNXgzpfDK18huO2WzUU6/zps+vtuwp8pcfYn7+WJT1Twt/wwZm2Nras+2+QzBK/UfObI6/nYsSme/0UAw8QE3HqL4dZbBLfeDBNbK+x+7xs4/58f5OIvPUzr3gts/6VXUjjQeEF1uWObBbs+d+ojvGHft3wpmjuykY3sGm09M8AYc0W2QKvVIl5cpNUydHoRMo7otDt02j7mYodeT9NqtUi6Ad1WCxFJ1OIi7WiNVsvuGuvVNVotaLdhMdWA8SeQSyfSixAvLhJ3I6I4YrWzTKdjWFxcpNVfo9PpIqMe9A3FYo21tTVYtC/Vy8uGVgu6XXu9ZGUV4y2ysmI/lxIWF9tZXRYXBy/jvTAmXugNfRbriFarxaXFi7RaLVZX11gUixB1kO02ndUlRK/HcqvrrrOclb2yvMLq6qDdM9VtWdleq0Wv1yNx3wkhaPXtS3rsjolW23Q6LTodaC+ukcpsra3ld6PJyuvEHdqqB7GkEwVDZeWt2Wyy1Inpdrr0etZxabe7mE2OvZpFK23a7Ra9nP/TaXcR/S6mZ8fL0moLqerI548Rh3PgBYj2PKrVwh/vU2IF1w34HiwtryASQy/uEXc7GK3oRz1qok+r1aIfrKJbLVqtFn4vRjrdpLJo0m6vXrbdeVtchHarQ6s3YDKsLA9AydWVtU3HCMDq6mr23erqGku1SURlF6YwB4uLLCzYsRY0YHl1DdVqYXoJwukmxUtLkPTxWi3acYm+HkP0jtNqCcJSiYacZnl5iVbL1rPVshtm6VxptQzlcpmlpSU8Vw9TGmP75B1sF4LFxUU6vR5RZ4UYg5LQag3m9HW163ngxFkAllsrSP0C3bdOgtdqkVw8g0rnmG/7qLXWysZDp9VldTWiRYF2cx9hP6Lb6WzoTwA82y6AteVFRD/HMGm10OVJ9OIi9FYpl3ucv6RYa6/SX11Dn5mn7fph4dI87XYb2euhhAAFy+3+hrHdXVujm65HLY3W9vfLj5sytPr2/7SMrsHr9RACVlaWLttdrXaLeN4jWeyRdCO8xUUWF+0YKZfLdLwmpv88ui+IxgVRVdBZWqLbaSOiHjfNvI5+5Tz3to9Dq2XXQddXi4sb14L1trbWotUZZuz0OzGxaGXnJ1LT6/WIJ4u0O13E8iI6B1Sk46yzami1mvR6Ca1WC923fJhN7+m1mNFuLTS0oxAvtuutXFlmreXTakGv16PXg9V2zMrKCouLgnZrjV6vR6fXYWnJ0FhZZrW9QrvVpNVatXOl36LX6aK1BzrGb2v6Kyt0ez10p8Py2gr+dYrVe3qsLq3RXlwkXuzaub2yks1xgJUtN9CWzyO6q/Q7LYwxtHqwtLqG12rhCcVibRcrrWX63T4t1aLd7RBHEb2uXbfo2DWlE0Kv12XV69MuGJJDbToFk13PFL2ha6cWrypa2vaVwkcT0aWP57W4eNEyu1LrRK2sjE67i5YtlldW3Hxdw4hFui8LWF2NWF5ZIe4mQ6yu9H6urRlW16w+cBjYNSgde+ttdXWwRkWRoRVpCrkHw9rq6oZxsrJiWFOwVoBCu4Vux8jlJVTs02obkmRj2ZtZu2Xn08LilY/bYKKBLGxBzj+NVj3qVz9jBHaNbGQj+yoxo/Hv/XWCT/08pjpL5x2/ip7Yz/JP3QuB4F92/wFPf+4YN868jO+4+Z9TL4yjhEc7WmWhc4GF9gUWOxfRieBw+E7WTnwdj77npdwfCSYn4M1vsgDXjTcMBBu/3Db2bfupvWEbS3/8HN3HFkEJKnt7jBXeR+nSn3NU/QL/5NveyIUt38DdZ27ls/f5fOaz8Gd/bh9sO3cabr0FbrztJnb/wjTtn/gUT7/1A2z5l5b1da06OLuah5gsz/GpE382ArtGNrIvkzWbTZRSXLp0aejz+fl5JiYmrqkMI1y4yaU2cnud5pMJbHXslVQE3u3M5sP5UrmfXPQheuY69PQRvCc+mH2mZo8SP3yMyPQI/GFhd0Q+PGRQTq1ms9cWigJWBt9dy/JUftkMJhp+kVfCQwhBP+kOtyMND4y79hP3d6zzaXNz4Z1egcNTl89yuV6LJd9GJQzdqyQ90xP7EUvHwSxd+cDUvCLShQiZoAQTB67tvPW2SccKRCbXIlz8ialMw8oZ5NJx9MR+iK0TZFRAXqJJKUAIAqnomMQpuNuw1elJwUythXy8jSm5cnPhLVtqO+HSwy+g6lfSarr8gMmfl45H09yRfVarQb0GB/YDOj02d3+HQiTBFyXSKKoDE0eHDsk01HPVuf1WmJjwiaLBh7q5K+trsJpKafBksi60R6RK1jDIFvhCLNWg6zugJR+izCCsVQplw4+0ACSmeG0xRnp8H+rsA8MfpowqIZmZFkzPCFpOlbz37ACkXPvk2ex3ExukL4Y08zLLt/uK4+Dy5nv2rm6iJz5kQgp6Ty8DIIv2WocOwj2fsd8HgaAHIKB42wSl4iQrq4PxUvQrFLbthmfOvah6brZ5IRlmv/ihoHvHTjvwpLp8PJhLPylcqF2iY7z1odIvqHKDsM3z1TuZHk/13YZD16zunRgkAc0gB22fJ1KgjcYYOThv6Hiy44FB4e79PMtTkcvGeOvWV3Pvqb9y1XHHCc8mKpEK5RUyjbxidYbzWM0wWdtKMn0ULn7EXirtfzfvRHkSIRcwJkF4PsnBm6B1OpMPNJtpzLk+SU0Kj8RE2VrUWZdsUw7NyTSMWA61XdisL4DVklwfwgiDsd2PBs/r64/Aw49urF7+fknJhnBMoTcHycDd33ROpqGklyl7M0v1xJKrPCc3u7ApNOxli41rOmUEdo1sZCP7ijfRukj4Zz+Ed+JuogNvove6H4ewitGGc398jMd3P8qat8q/f+N7uWXuVRvOX1oyfPJT8FcfN9z7eRvLvmUG3vGN8KpXCg4f2pgN5SvFvIkiE981rEWmeQ2t+WfwH3ov/rH3MffY/+FvBhXedvQVxG97OSfi67n7yd187j7JBz4Af/CHBphhy/RbeJd3D+ZffZaTv/EMEz92O1tfM3FVDQkhBK/Y+Rb+z+P/g3a0Rsm/fPankY1sZF8aC4KAI0eO8KlPfYrXv/712ed33303d91112XP0/Wt2e8GiWgqxKLGX4npbnK8cZ52/uW74w6sVdcdLAR6Yl/28unVt7NSPGjr616crbaVA9SEGBK2BpvcY3ICykUF58kdC/lDK6+axUTDDp1QcoPfK4TAk35OsystyLN6VXHP6gI5PZ9+TgMqr9m1AVgRAuMNi8dvMHetSsls2rd50xP7CMb3wLPvyz4zwcZQmHzZ0oEAplBHbaJrdC0m5GaOSNpuk4kjp2CgvPQUJqxm2TfZDOwCAumRkGQZzQzagifHbMiJDL2sHVkmQylJ5m6BqwqOu2u5ipf8MtfPvHToO3mF51h+LG8GmHme4Pbb3B+rtp55bTUQ4Pq7Xd5Nda3GsjjG0dk7KaaZOVPJu00wh3pdUKlIhkgS69oscn+vdwBVMmADicvpA13JvBCEHLCvhrpKuP/s9ZUC6RDJ/ksU5bm5qxZv6nOY5VOI9gCIT7NMDi4jssmcrPQpHBmDWNN9YmlwTgoehBtF+EUe7JISXqiTjMUuTtVeQTG8CognBbhEHakofqUi2DpnWFyCUlnS6+ASLOQF6oft4OTN1Ao2DGx8DOYXrq2eaVIMIUQGqislhsaW75GtN0LJDZpdRiqETojHDsFqhHQiSYmJCXhxa0fe+n3QYYFS061ZUgxl/0unYwZeORBZG02ibXKLJ5/WlBORexyIYYF6yIT3/Qm3eZImUsnnW3AXzL+b5jW7APBCe6+EIN79akr6HJ3TD9lDpo9gShMYsU5d3S8R73612xh+Am0SOvEyF80KQuYAQ69AuL+BXukTncsx93JzVTrIRSCZnoK9e4b7M6+R+ZLbFN12vh82zvl8Mq2jswMdv/w9SAGlmRnBw49uBK42CNSvt802dHJWvm2K3jMrSBdyPZRB+YpnDjJRxpsnB72imeo0ybbbMaVr2+QbgV0jG9nIvnLNGLzH3k/4sX8PUZfuG36K+Mg3Zivq//mD/8auC2WWvz7iV9/+V9lLpzGGp5+Bez4Nd99jePSYXbO3boW/9S0W4Dqw/9qEQr9SzYzvof+aH6H/iu9Hnfw03jMfQT37Efwn/pSDwAG/xHccPUR01wEusI/Hl/Zz78m9/OHjr6bGSd5+4vN4/8+f8qHmbh655SYmD5bYtVOwcwfs3GlTW+f759W7vp4/evRX+PTJD/HaPW//srV7ZCP7v9ne9a538YM/+INcd911HD16lPe+972cPXuWb/3Wb930eHH929BLS9nfa+EumuPL6CWfG3fHHDufO9a9mIsgdd4G8//G6y1BoLpJZiU9sX9QhhAofBKiTEtJSmXffKUZ7ADnwC4hBLUakFhHJGNgrbuU17h2B83PgV1DYs/Kh7hlfQcHXOWZXevF6vMW738T+tkrQ1jppaoVQ+r2v/yllz0cKSSN4gRLnUvE+15/dcZKeQIWAOltLpB/LbYZsysPBqXp7vNZIbVG9FsY6YEXInJsOsvskigUCTEFX9pbaAwyx2SSgXM5htgEHqY6c81VTzPdlYM65fUi81cQut+M2XU5MyWniWfWMbuEIj74FvoPGgod2D/1NppFOXQIDICqq71emHX3L9G5euUubYpNkLPgRtS1MrI3XM8vIpefd3/l622BTpllgMsDBcJm2rsWW9/gFBjO+lsM1V0WFcFcnf7JNXTHerwZzuFvwpTJs+uUgmjjIVcz34NI1fCuRmxSIis/E8XHalotLlmdusWOrauSA0dfZLRYW9fZ2oA9eNONg6yPV7OSe5etBHVWe0uAXUe6ueUnn+FVSIVZlyRA6AQ9vg9zpgBEOYH65OqD8xosBSlKqZatGGbM6aAKrcE0mhhTTE2CpzTdfp/VTkyna6j4cjBEpEflRp+Vp8YQa+eRBcAYGncG6B0O2HAXybC9lH2kNiYXScsEMCrM7hVBmaIZrB9KeiAEFc8CtI1iThczKCOTHgLQJJxpPUXktxzY5ABRL6R4qEnv+MoQ2JUHaIWQ7N4Jt201zDQ3Z9emVq95jDcErKbz0LZ5rrabC2unmSjNsNa3zMOpytyQlm4eQw+uMs7ztUiTKPQPTiN6Mf5z85vuQWy1kd/MbgEVBpRuugzgdJUh5uQuXxTYBWDK164fPAK7RjaykX1Fmlg6Sfjhf4138h6SuVvovv4nMGO7s+//4qn3cvIP7mO7/3Le9b0/Rb9b5BOfMXz6M4Z7Pg0XLtrn+aGD8J3vEtz5ctiz+6sb4NrUvJBk96tIdr8KzLsRSydR5x5GnnsYdeEY4ZN/wvbeCtuBNwjQd8wRv2k/F+L9nPiTOW75xHPc9NGTfOyxw/x//mEi9zJQLMDsnGF2C8zNwuzsUereLH/22Pt45Y63fcWEeo5sZP832Zvf/GYWFxf5r//1v3LhwgX279/Pr/zKrzB3GfbF+vWuHW6lPTlH8fgJgiihXHIhe7tr+HNlSolBuR30vEM0NXXt892TRRIdZeCDBSgEKBDeFRI8qYB416uyEKZcQqwXbEr69OJO7vpp5Xxsmi+ybIxRjsET6yjrs82YXVd9g3fOfDGHy5VKVz7n6JY70SbJnLIrmRjfj155ElNoXCWk7wplXCaMMfs99TzzoU7SQ/RWIKy6YwZfFYu2BK8mqTUSrr+jy7OLj6JnEni6B45sIfw0JCd33RcYkpe22d8kDGtTRzf77srMriFTPsn0EQsonn0wKyErK/M/h6+XMiMyQOJqTVsHulVqinLZgodTOT8u2fEyxLmN4Uov1ExlGrHwLKbYwNS2DKqRMhnJgV3rwhyvqXzWNTkN7cq3Mw9yO/Cl+to5krWI9ntsRtnLgZ/Cz9NQXtzYT0GuawljzNap3II1My3YuyfgxB8NxnIKOuezMW5286UUhNeI16dZRv0c4FwoiKHsenmwy6a5HIBd6tmP2qpLlTHTZKAyNtzVAN8XYoWiZcEJKbI5cLrxBsZmJSwOwC4lPaanBNKPOLn2BJ1Fm1xEMDgP5SNufxO12yXygQ+iSgJjNNIXGKXsGHPvnp0nuvi363UhdJtsVghpWYaF6tAGQbo5DuBJH6QiFAFHanvRYXOojUoohLCZJBPdd+VLENo2MMsKO3zfhSez+s2Ft7Jt4hhTjbFN+3FT9mmaVdT9XQlqvGLnW4bOGy9ND5eTu7VXHW+bTG3dsICfiBIKN62nclsd41tvuUxxYvPfN7OUdXaFSMkvmo3ArpGNbGRfWdZdIfjsr+Df/z/BC+m+7seJr/+bQy9Mj124j1/42A/zrx75YRb2bOf//ecFnnzKoDWUy3DbrfDdLxW85A5obrKD8jVrQmKaO4mbO+HQ37CfGYNYO4e8+CTy0pPIS0+hLj3B3MIn2XpTRHdXnZN3v5bXPRHzpskHEP/kep6cuJnjJw1nTsPp0/C5e6HbFXi3voWlA7/Fa9+8yvRYhdlZmJuDuVnBXPb71Z27kY1sZC/e3vnOd/LOd77zRZ9/4w0CL1LEqwOQJ9xXRwhBsGPwcvtiHaJQVNDeyiC8x1IeQIA37tN3jIhNLRfGlx7yYsAuX/kZI8LLh5s4kERVVQYuVYJapn1iw2DsBV8Mc0oW7DnFmQIsXds5VuPr2l7HhfIx5ensvBdlUgz16b69ENwiefTP3TUyVs86QKm3iqlucdcefFwu2Q8KhyTx5BrHlj9Nq79C6InhOmaiYLmqXCtrKKu6Pd6TG8NJrzRelZTXdFxqprkTAN26hFw5PfTdAOxadw3XlAsXh4+7rK0DbJTvsXvX5iepylXCZ6/B9MR+jF/C1OeGgNUM3HUuoVrHkLkSY27I1ifOSMOs8oysPO7lwtGEJ5ElD93cDX4BOba55HQKjtmTX9zYT6syPX3l466ki+b7g94xYnid6HnjFKJLmM00x16AFRzDKA/IbKyH/SkAXMhiaiLVZpMKf6ZIdGoNr1GA+fScL+wdLZk6RHeqAJG9fyZJ7H6G6wojfOoN+/sWh6umbVnTZ9EaViPLTBJCDjPepGf3ItL3SBfGaNx8yXTuhEB3YkyKlkhx2TVRT1p9Q5mbc3kgUQll2alVgfQzlbBBlcQgBDM2PSR2HTFCIkyUhTivv7xQItP1CmWNG2Zectk6pvNMCDHQFfSLdtJsMp52NPZT9qtsqe4Y+tzLTZPgKmDXldaoeGsTVbr891ezq03RIBDs2WWuPhe/CDYCu0Y2spF9ZVh3Bf/B9xB8/jegu0J85O307/zejKq6smrDET/3yFk+GL+LG+67k9JayK+vHaBQgHd9h+CWmy2Ty/e/sAf515QJgaluIaluseyv1JI+cvE48uKT7Hzdk0x98jM89559dN/9MC979f/mbf/sKMmRt4BfwBjDwgLc/eTX8/OP/Sqv/lsfxj/7Ns6cgU9+EhYWh7dmmk2TA79yQNgcNOpfg+y6kY3sq8gKRZAVj+iCfaWPDipkYePr4It1iO44WuF0az2oYMvyGop+h4GDcgUbiBa/8Dr4cvCW7+XD8YKQ6k0+slHMOBiHp26lHa1RDRvucpdhdq2zyfIWWJofrnPJp/q6rehAwcdfeL2vZl8URoYcvrOFgqDWyIX5pR2fZ0/pGJFE6E2crlIJQFDwA0xF0+qvghT0b/WQT+QYQpuQXuQLZOikjw5/PRDHlUGZYWbXtfeh3nIjeurwMGBzGcahDQc0V+D2WDPSR+hoA7Nrw985SzVxviCTakiUP7ssqZM9HNo4+P5aJ+BlwhjzX+fDuoLc9XwJxfqmxWx2PFJglI8e27P5wZexmWlLxJndcuXjrhYqmgdc8mGMq+Ee2sEch4IvACUAmsVJDkzexHTF6i1Wg+aGY3wfSkUbsWBi32oRbmLBXAV/tkwv6QzAri9wHTFju7nxToMx0PpLx4Izw/htoSB4fU5K0pM+5aBKy8yjNRS8GrZCYoNY+/DFUuqWLdwIQWmfR+sUVsMxD3ZdZazmNxX8HGCebogIKShf57N8fvi8FIAyJCRESHKbOFxBoN6XGdiVlnM5S9elofUprBIfeNOmxxe8ElvrG8f/ELPr2iQmM5uegvMXNi/rmuwFMLsAdu/+6/EFRmDXyEY2si+ribUL+Pf/Nv6D70H014h3v5rey7+XE939PPJxePhRzcOPwPHjgOwSfN134TXW+IbP/w30toCf+/AWisUvggPwf5upAD2xP9Pb8V4Be77zLOd+6MOc+fB+Ws88zN5v+i+YV3wH0fXfwvh4gbe85Bbec3KOfuN/8RPv+sasqHbbcOYsnD5jmWCnTxtOn4GHHoYPfdgMiaqWSjA3a9i2DfbvExw8APv3Q20TLaCRjWxkX3yTAkTJH2Sralx5p/mFWqNS5VxHkJiNCtIydNfsX0OWNzH04wVZPtuYlw8PlD5+U2LCMNO3VtLLgC7IMXc2aX+gQvpJj1fueqsFw5b+dMMxquy7gLAvfnzGFwPsEpKMaTcIAboKkyd2sXlqo/dULAJGUFjHtjJ1QXjrOGGnRu+5lcxpzbIxihcOdulUrFptpCxcydG9mkD9ZU2IjaBNWs4m3SREzje/XHUKdWhf2gBurdfwGi73S/d8zMZ7ziXM9+U1j7n1dUzHSgpSVLcgzMYwRnuqsAuTNpftuCwM1l0q2feGa6tXzqS0m29XP3BQh9LNG7WBMu0nuW48CUEivjBWV2pztV0AHJi4adPvhRC8/GXuj7MBdFfs70lOgzDu2tA/IZB5nbYvkNkFgzDecH+dzoPzCF+irqK/VAvHuKgs2BVplyUSmYW0bWom1UEbLBxe1S5gJh7oQCKuDtKq3HqTf0ao3DNCBpv3jZQKbWIS3ccH259S2NBQx+xar+eehmlfLWw2O16IF7Y+bVrPwe/BCwS7rr8O9rTh7k9/QVWwZX8FuWUjsGtkIxvZX7/pGPXcJ/Af+QPUsx8DDBcn38RH4+/iY5/Zz7HfgKVl+9So1+C66+ANr4Nj1R/m3vn7+En+G6ULK2z7pVtHQNcX0eTUFmZ//W9T/F9Pc+oH4djvTnFo6b9Q+tyv03/lDxAffCtvPvBO/sd9/4EzKycy8dVSSbB3Tz67zOAJGkWGc+cdCHZmAIQ9+RR85KODN4O5WcPBg3D0JsFtt8Ds7IgBNrKRfSlMSlCNIJtf5jJvgi/WIZosb6Ed7WOsOLWxTMe6Nb2rp1L7gsIYc8BL/vdM+HoTzaf1tpnT8ZLtrhGXAQABAABJREFUr0frZDg08jI2NQnVL3Li2pSZkAfnXrC5RATxbAPv9BLg1tqMILHxmSoysMsxIHL3xPcFRILCJkBYYbZKqBpEFzqEu+twkWGB+hfoESUuVGuz/r8yayIPrHxx3hk2I/+s17TfzJK5o4i1ixtDk64C/MV75GZJ2b4IZisqxDrwaZPfr8VMoT7ceKmI977Ogl8XBhSePHgFIEOF7sQbPt/0+C/xu0EKUpRunSSY2ziJhRTsn7iB/oTJ+ufL+rqigkH20JwGoW4MmHyXY+59oRburBHutNkzlbwywO+rAKnsPFmNlgDBnt2CQzuvcFIKdqXzQwjsMigwUZIxu64lcUN+3cj/nge7xGWWdiUUmpjYRAx2YqRN2nGZ50ma9GXPHrh+c6mu4eP5wsGuFOBS6ur3eTN2arkMg2y5L+za4jK/f7ltBHaNbGQj++sxo5FnHsB76i8Qxz6I373IClN86OJ38hsPvYNTra0IATv/f/buOz6O6lz4+G9mi1ZadUvuveNugzEuGDA99N4DXAIhoeSmUd4kJLRLSL0J3BCHBAKEUGK66WDAYOMGBuPeiyyrSytppW0z5/1ji3a1q77qz/fzsSXNzM6cnbZznn3OOaPg+EUwbZrG9GkwYnjwBvzKlr+zYe0L/NfkO8n6YQDLtFyyzh7d3e+qT8q5ZDy2IU4O3Pwx37z+30y6+kMy3r4DY9MLfGvBzTyt6Szf8RQ3zb2nxXXZbBojhgePY1DDR2BtrWLnLti+A7bvUGzeAh+uCH7IDh4Exx2nOOF4jdmzkA7xhUgSXQdLVkOwq6knwfD8cFOa1rJZ7IwfMK3x2oLbTgn1RdKKzK6O1MeaqsiocB84ZnPBtvC38fGVjmBHxi0HuiDYN1qyOe2ZTM6fzcD0xAMStIZut5B15kgCqy2RYFe06CBnYPTxWPd/2lCB1uODXeFXpejx2VY2ix3dYSHzlOEopYLBrnDTH502B1QNFcwGSRTsai5wFl3pa/coliHhgFaLFcGm3prFHuw3K2755stljO5YuZvS0GdX4oBgW5sxmgPGRfp2iwhlvjTXkU/64iGY7gCWzMTpKLHBrlYWqb1C5UzUvDvMZknBmdbQx2F3BruUxQ7KRKspigRejJHHxQRUbZbgPV8plZTMrkQirTubmG/TbaFAouJwMWCBgXk69iayqYCoVMmoUT2twSaEyq9oSE+NXUfjQI9FtzQZ7Ir+XbdppIzPwrvb1ajsKdSYNbEJu5ql4dxOQLNoDMsaQ423isGDWt7nuqZj6WAwPi1NY96xClsrIjwtnbMdOad70nfVEuwSQnQew49+aB31G98n9eCHpBll+Ew7nxYfzysHL2STexGTjrJy6sUwfZrGUZMTD23/ZeGnPLbulywadRYnvr+Q8qLtjFx6YruH4BYtS180hHEvncG+qz9g2xOnMu6XZ5JT9r+MWPZdlgwbz/LtT3PlzP8m3Z7Z/m2ka8yZDXNmAwQfwg4fhg1fwoYNinffg1dfU2RkwMIFiiUnahw7VwJfQnSEpoElJ6WhwtNMZ8yLRp0Z2+dVOylHJrhA5Y8AqlCBVgS7GrrFabNEHZgDqHAH+KY/4fzg9kIV3VZUOgLjloDZzrHT20HTNIZmju7wevSUZprMxbSDCY3MFcrsUgkyu0IvSlhJiz4OkcpnBzK7VKjimzD7rLk+r6ICSckaiS7RamLqwW1dYZs7yEmO8H1Aiw52daSD+sZtuaIXaeaZTXdYmw0uxQQvOjuzK1ROzdHEdaLFLtcFRWpe6B5tOfwFxtDZQNQAAVFSrKl4/HVJHY0xphgtxGOtFjuBkRqUK8ItWi0tjsjaqBljdGZXwGw4Bs28pZlDFpBhjx34IPp8arw/Uqfm4t3twjqwIVhotzjwmuWxp7fFBlozvcBbdSZlz2p6fmNJaMYIre8WpKWl2poBGLN4D3pMl2CXECK5Al6qv1pF/cb3GVK9gjStGhVIY2XxCXzpORXfyEVMOiGdG6cGs7gaD9/d2CHXbu7/6CZGZk/gVt9dHHlyDbnXTCJtVl4XvaH+yzEph3GvnMm+qz9g18/qGPXIkwywPMe13zzDB5m1vLH6l1xx4h+Ttj1N0xg+HIYPh/PP1fB6FRu+gE8+VXy2Ct55V5GXB2eeoTj7TI1hw3rQp6kQvYSug2bRSZ8/BGPj180ua2+q4902mjjoWCxD5qNn5NDaYQq1uF9az9ZUM8VwsKsVFYpWVfI7OOpad2muDhPzvsO/hzu/brL5Z3CFx+ZMQxt1OqsPBId2tCUKlGrtCKSEhEep60ifXR3unLuhP+xmtTn4kYRKbnskGpAhJtjV5guw6WBXeGAKS04Lw8S1oLlgbVJYwpldTQW7wgGWHvIMEn2dhbMwE1yrKRYHHn8dnRWJ0Fv4gsKq2zBGWyiOioqZNP3FA4DWuBkjWjA7TNcgYAY7gSdRYEYj1eak3u9mQFrbh/zLOnd0zN92PRWTQOTsViiMITOI3Zex577Wxi9mdfQ292PYWsF8ugQT+wEJdgkhOsz01FLy+UqMze8z3PMJGVY3Dm8Wn1adTFHOKaRPX8jMa1NYlCCN1/QaGJVezPoAeqoVS6YNPS34IV3mPsKd71xGdm0Wd26/hyPPrCFtdh6D75zd1W+x37IPT2fcS2ew/9sfsv/mNRh/uJphl5zNie9eyXN7nuNst0nGkl9Bak7St52SEuyAdeECjUBAsWYdLH9T8e9/wzP/Uhw9R3HJRRoL5rccNBVCBIXrBCmD0wlM7JoK9vCssZHfU2cOwJLdcmU3MupdO7aX7WjiyxBrCsbAKaj0+P7EItsNjxzZVOctfUCwYhhb9VFpGtQodEszwa6mmjGG/s6wpROwNoxEZ0uUYReuEKu2Z1lNzJtBfvpQnPaMuHmtzezqaDPGyPZaKHqbg12hSq6ypWKMPRHrjvjBDzpFC80YW3+MwpldTS9hybKjp9tInTGgraUEwDbMiQqYWLI6nm3aHM2ioVl1tJZ6Fu8pzx3RAeRwB/UJgl32UJC4s/pDDcewBjRxeK26LS6B0RNobijGYL9jeuX+uFRfzaoFR2MMZ4Y1HtxU05g34pRINmhbNd5HNkvoi5/o1dmaH3WzxfMnbpt6UjK7Wr+9Tlxf8sdnaTcJdgkh2qeuguJPV1Cz5R0OW1eywe5hY4qiNM3A0Ew0qsketZypA4uZPeQAqVnno1QOnm2VuFcXUf9NBfVbKvDucYERe1fU06xoA2wc1g9yU801DKjIxaMfJveqCQz52dGRYJjoGtYBDsa8cBoHbvyIQ7d/RuCeY7j+wtdZ/dpJ/LngVR54agP+k35GYOKZnZbLb7VqLFoAixZolJUr3nkXXntdcdfPFMOHw6UXw5mnQ2pqD3n4FKKHalzZyHK0r+LZXuHOjFvSkWaMNoud2UMXJZyncsc0+1oVekpP1GdXXxY4SsccomFJbxRI0HS0cFPNppoxNgwnEDs1wcGLGpCvzRU7i24lL21wwnnNZSDZozLBOrOD+kYFapPIaIy6teVIWhKFR+mzaAmanAb/at2KIq9pupar2y1knty2PgCjOY9pOkidTLahzmafMyOB+K7rM79ZKi3qHm74ULol4TkUztTtrGaMmqaxcL4ipYnvMqy6LW4chiEZoxIvHGIOmoo5cErURkKZXFYd02s0xLgaXZDBzt71pGUvjRrmYEcxpIbiW6o10Zy2ZnZpeqcdm8TbS/IKe+jjtwS7hBCtprkKqNnwIYEtHxIw1rHMUcfbmQE8ukm6ls3MYYtZMmAs2Y4BuH3VFNcWsPXgelxvH6R81yam75uGoyr4QGUbmoZjai5ZZ44MPlikWjA9BobLR/mhAr7ashJLjcakCXMYsmAyGUuGkzK2/f1DiY6xpNsY/c+TKfjvzzhy3wayNo3hv67+OX/dfC//scLlb/6YwLbleE++B5WRuDKSLHkDNK6+Eq64DD5bBc+/qPjD/yoe/wdcclHwX6K+34QQsVmQx408lRRLcpoqJltHr+Cc1Px2vc40g81mWjPiYl9itdkIDAjEVbaUpqMpE9Xc/gi9RoV+js09ivK64sTLhlav9ORWuptbV3RzyqT12dVSM8b2rjCc4aXb0JrpWy5ZhmaOJtXmxL9vGM5QRT46cNjq/RVu8qz3/qqlbVAatkFNZ+1EkoVimuR2cqGao1swBk7BUrI1mIXZxLXqsASbXZuq5T4T2ystrekdYbPYiU52Gmif2rp+X6N3bqjsWooN/2F31CJtPwA2ix1/1OiVzcnPSWX61Ba2ETovLNl2rLmOtvd5RfIyT1u1vX7ymNz770hCiM6jFHrpdtjxAb5NH5Lt3UG1ZvCIJYWVmS6smp0TxlzKeVO/zaT8WZGHItNnUPN+Aa7l+6leMRdVH8CXEWDr2G1sOWkL3qN1Tj72Mo4bOSXmW9rK+lLe2PoP/uN4jMxpOdx78hNMzp/TXe9eNKKnWBjxf4tJnbGFot9sZPo3Qzjnisv4Ey/C1PO4dMfnpD11Nr5FP8Q/47JOf+i1WDROWAwnLNbYuk3x7+cVT/xT8eJ/4JKLFZderEnQS4hmpNnSu7sITYpkT3TxJRwe8U/X+v4jcmZUPdNqsRNI1Nl+ONhhadgf4WMyYljsBJUVzNoZnTOZ0TmTE280fDyTXKfrrKZZ7dXW4oT7JlKhwJwx4ZRkFymhVJuTVJuTwUsaMlW0mCBO02/EmQa+UKzAzJuAsqV1+pddPUpP6aAeGjKeAvVN9q3nCI1G622h6WBnsWrWmMwuvT1hiFBwKnXWAALmAOq/Lk+4WGv6mlsw8oxWbza871rDmuMgdXrbM6bznENJbcN2OizZzRijfm9n69FO0fc/yYUQbWMGsBR8gWXPh7DjQ+x1hRhK56uKWTyVNYNv8lZh0X1cPOW7XDb9VrJTG/pG8R2ooeLfO6n8zx4CZR6sA1PJvWwcWWeNJu2YfKaY9QzY+yqvbXuS/139U1gNQzNGk5OaT42vikNVu1EoThl3Md+bd2+XN68RLdN0jfzvTSPt6HwO3fYpSx44mnHHDeXFmc/z6cyRXF6rmLviflK/fh7f4jswxhzfJeWacpTGA/dq7Nmr+OfTiiefgheXKS69WHHJxVqrR6cRoq+adyxUVXZ3Kdqhiy9dUxkAWPtAhkpzTjoBaqob/s525FHkPxgf3Ii0J43u00ljyYmqoUmsphOYeEbrmt+FF2lxFLa20Zsbjq0TtJjZ1dZmjKm5mDmjMXPHhVYQ+36mDTq2bStso+iMz9Z2Sr9gftRymo7KHpHsYvVMoY72uz3AFS18v/J7IqOoNhb+cqPe7044v7NZLfaYZvRaO65ZLRTssuamY0nPxDYoDaPK267yxDVV17QmozSp1kZBqOaiOe08L8YPmNa+F7ZTWu8cX6XN+vYnuRCidfx1WPavwrrnQyx7P0b3uPCaDlYVL+STklsonWph/1EPUuE7yJkTr+Ta2T8lzzkk8nLPbhclf/gK15sHQNfIPG0EuVdNJH3RkJihmVMtTr416SrOnHgl+yq3sfHIZ2wt2UCt10VO6kBOHnsRJ4w5N6YzY9EzOY8dxMSPzqP0sS1of7Pw0zU/5MjQYj4dtYOXB2jYD/sYsu435PiewekbjdOVR1qVA6uyYU93kD45n4wTh5N5+gh0ewe+4vfWoFcXorlLIeBhkuHnf65N59B5efzz9SH88+nMSNBLMr1Ef5aZoZEZ3693j9fVV6xhBoNdlj4e7LJaNdIXDkGzByuck/NnMyxzdGTEwwg9PrMLgpm1scu18j4e7sc82a11Wog8jMqeSGldYYc30+qMhTaPxqhhDpra5OyB6cOanJdsbR+BsX9R4X5mo9rkdXvgK3T9aQEPpiMr4SLhYJfPaF9wqKN0TeeU8RdQuGsjVYH97Qp2EQgGu1S4/7FUK3pqgnt1Ow5IYMJpTc5rVR+OPSibqbFEcbyMJD8PjBoJ23Ykd53J0Lc/yYUQTaurwLr3I6y7P8RyYDWa4cWjZ/NxyRKW71nCAet8TviWm9r8X/JlwSuMSpvIL055jemD50VW4S+tp/g3G6n8zx70NCsDb59B7tUTm+3rAILfCo/NncLY3ClcNPWmzn6nopPoaTYG/XgWed+ZQuVLe0h77wCDNwxG88V+orrTaqnILuVgpouAJYDTncbQt4aS8Z+9+DID+G/IYMb3ziTN0UyTKqXQXAXoJVuxlGxDL9ka/FeXOIV9IvA/GXDPFWP4umImL753Ale/cjwXXpLGJRc136+EEKL7hR/Mu6sZY1f2ndJdbAMbvtrXNb2JbOpwZleSqgyRzK7krC6y2hayysYNmMq4AU0Hk9os2X129SDJ6sS/zwoFuzRbDzrK0cesicCMRbeSYk3t1i+Uo0eCtbYnuzPcx5a1E/qabOELDk3T2j26Y0+UkpLc83f4cI1at+JQQVJX22ES7BKiH9GqDmLdswLr7g/QCzeiKZNA+nA2Wi/jn1+czKpDs5h8lJUrvq+oGfhv/vHFA3iPeLh+zl1cOv37kU5eVcCk/OkdFP/+K5TXIO/GKeR/byrW3J7Z0bHoXJYsO3n/dRR5/3UUKmASKPdguHzoaVYsGZBy6F0sX76Hq3wbhy2KA7nD2ZmaSfXOTEa8N5bxfxzLxy8+wq4flXDuCdcw1p6P5i5BL9+DXrYLvWwnltLtaN5gmxul2zDzxmOMPRH/gPGYmUNRzoFgS0VZbGjeGjR3KXrFPqxFmzjW+IR5c1+lzszg5TXn89/Lr+DEC0ZzwXkyeqMQPVV3VSmMUL9V/a2D+iaFO5+3JLnKkOTVtStLpB1aW9ft9kyfDuhp/Z/1NMoIdZLegzK7VFSgJtIUNoGFo1rfT1VnUZg4HMGm9W1+bdoAtNriJvslC+uM7MTFo8+m1ufii8MrE34+2YY58R2oIWVczx9Ma+H8zl1/TwoJSrBLiL5MKfSynVh3vot/30c4S7YDYAycQtmUW/jPliX8c9kE/H6N4xfBo3doZA7byR9X38HmPWuZPWQRP1jwm5hvgeo3l1Pw49V4tlWSftIwhv5qLiljev6NXXQNzarHjWQUyLqIwLSLSC3fzVE73mbagdXoBVvQUvwEzl7H13vHM/j9sxnwsxx+d/F/M3zkPn5Un8YApaNSMjAHTMA/+WzMQVMwBx6FOWA8RI2u1Vj4Q9YA/ACmgX74C2ybl3Gl5TmuHPsvlq85l9tfvZVTLxrGeecm/xsuIUTHOELD1w8Z0vxyyWao/tGMsdX0+D67OsSAnNQ8qlOS229QVwVoIrsjwbxBA6G4JFyeLilOp+iqwGGvFc7ssvagDuqjs7kcPfuZ/IR52eytPIQzpe2dsZtDZ2Ma3hZ3eGfcDyy6Fave9LOnnmIh46Sua27cXrreea0buv06SEA+yYXoa5RCL9uFdefbWHe+i165D6VZ0MYswDP1YjYHTuSp14fw6T/AZoNvnQGXXqIxeIiXZ7/+Ey+89ihOewZ3Ln6EU8ZdHPnAUKai/IltFP36Syy5Dkb9/UQyTh0h3wCKVlMDxuNbcBssuA0CPvTyXWjVh5lWcwTvGT52/9bCd5+9gXdOfo8rTljLD+b+P0446tsd//TULZgjjsU74li0xXdg+/IpzrY8w5kj3uLpD6/jmv/czOVXpnL2t8Bul/NZiJ7Abtc4ZYnq8s8Ys5/02dVq4eZRydofARiaOYbRw5LbYUxLzRiTZfIkcDggNzd+3rSp4HKBp3u6REoaea5rnooEu6Izuxqa53WLXtTsenTuePLTB5KekrhvsWbpFtCb7yqlM3XVfaY7zZ4JHk/7Xpse6o2kJ3V+L5/kQvQRWuV+bFtfx7rrXfSKvSjNgjFyHr5jrsc/9mQ27hzB4/+o4ZvNkJ0F11+rccH5kJOtsbHwM37x6h0crt7L6RMu46a598T03eEvrafgR6uo/aSQzDNHMuzh+VizU7rvzYrez2oPdsY7aCoGoM+B8acGOHznGs585XTGV0/iIc/P2F67j+8c84vWdQ7aCsqZh+/4H+OfdTX21X/mBu1xzvG/wy+f/QXPPreQa68JBoCtVnnYF6K7dUelW9ctYIAlWX1U9XbhSnSSmjGagzRsKWk4JmcnZX3RUm1ORmVPSvp6o6WkaEyamHiermvYbAqPF0yzU4vRqaSD+lay9qDAR5KekbqCpmntC3S1ZRuddA5HEgB6VEO9tlEt3Jvy8tq/74YN1cjKVKSn95x7iHySC9Gb+euw7nwP2+ZlWA5/EQxwjTgW35xrCUw4Fa+ezbvvw/O/URw8VMOwofDjH2qceTo4HBo13ip+++mveHfX8wzPHMfvznyJWUMWxmyi/pty9t/wEYbLx7CH55Nz+Xj51k90Ct1hZfj/LiRlYhb8Bn5ReQ9/qv0jB6p28ouTHifV1vaU96aojEF4T38Q/9TzGfDBr3hs/k18VnMud//v3fzr35lc/2049RQJegnR38waspCKuuKkBdh7O2VNCVYbk5Q5kuXMwzlxUFLW1dj8kU2PptZVws0ce29VWDK7WkvrScGu0PWp+sh9KzBqQWyn+z1EXwgEd/a9qScFukCCXUL0SlrVQWwb/4Vty8toPjdm7li8x/+EwJRzUc58qmsUr74Ey15SVFTCUZPhD79L5+jZ7shw4Z8ffI//XfVTqjzlXD3rh1w54wfYG41u4nrrAIf++zOs+amMf+1MHJNzuuPtin5E0zQG3jIdx4QsDv1oNT97/G7+c+oyflp3MQ+e8a8mRgtrP3P4XOqvfgXb+sdZuPavvHfBen67+yEe/PVcnn4Wrr8WTj6JyHUjhOjb0mzppGU1MzJsf2MLNRkK9WXWEYvHnI3ei5pbtUdWFriqwdq336Ygts+ubhfKvFQ5o7u3HMmS2jPrG+GRSlMsPaidnmiWBLuE6C2UQi9Yj/3Lp7HsWQEWK4FJZ+GfcSnmkFmgaRQVKV580uSN5VDvgQXHwRWXa8yaCbm5KVRW1lHtreQva37BB3uWMS53Gg+e9izjB0xrtClFyZ+/oeT3X5E2dyCj/nYi1gEy0qLoOpmnjWTCu7kU/GgVl712MYc2FPDnr2/nxv/+NYOzRiR3Y1Y7/vm3YIw5Acfbd/CLEddz9bHX87MVt3HfA3aefAquvAxOP0369BJC9C/KHsqoDfg6vK7+MMLlhPEwZHDndQAtepCe9CWYphOYeEaPzIbqDp2VnWi3pDB10DHkpA7slPWL5JNglxC9gF60Gfunv8N6aC1mai7+476Pf+ZlKGc+AJu3KP7zksnHHwc/5047BS6/TGPsmNib/Wf73+JPn99JjbeK6+bcweUzbot7+DQ9AQp+shrX6/vJuXQcQx88Dj1FvqIUXc8+LJ0xz5+G6/X98D+fM+Ifw9mz7HWqThnHkNOn4Dx2INbc5AVhzcHTqLv6Jewrf8vYr5/gX8ev4rOLf8NfXxnPw79T/P1JuPRiOP9ccDp70EOuEEJ0EpUxGDNnNGbuuO4uSq+g6xqZPXswPJEkPa65Zx9pwpgMndnccFB6kr9w7QLTp8G2HeDr+HcWvY4Eu4TowbSqg9g/+yO2ne9gpuXhWfILAtMuAmsKgYDiow8V/1mm2LotOALGZZfBJRdq5OfH3uSr6sv4zarbeG/Hf5g4YAYPn/4iY3OPituev6SeA9/5iPqvyxj886PJu3FKz/swF/2KpmlknzeGrLNHsfvVNWx94i1sb9rwvxQc3902Ip3U6QNImzGA1BkDSJ0+AEtW00NDt8iWiu/kezDGnkjKez9j8fZLmPedH7BO/zb/ek7nsaWKp/8F55+ruPEGE6t8igoh+jJNDw4mIoQQolcaOFAjK0ux8rPuLknXk8d0IXogra4c25rHsG16ASx2vPNvxX/0dWB3UlWleH254pVXFaVlMGok/OSHGqefBqmp8YGpT/a9ziOf343bX8MNR/+MS6d/L+GQ6p7tley/fgVGpZdR/1hC5inDu+CdCtE6mkVnwkULyDhtOHe/dSVpO3VucPyIrIO51G8qp/qtA5Fl7aMzSJuTT9a5o8lYPLRdncgaYxZT9+3Xcbz/Sxwrf8vCoR9y9P/7H3aWjeTZ5xXPvQAvLqvkjNPh0os1xoyWoLAQQgjR11kHphIoqU84z973W+r2Cn2hI/lk669fzvbTty1ED+Wvw/bFP7Gv/wcYPnzTLqXaeQWuz2oo/+1qqne78dcGyLSkcfnIAYy9cSxzLh+QsPPsyvpS/vz5XXy6/00m58/h/rOeIEcfnHCzNR8f5uD3V2LJsDH25TNInZLb2e9UiHYZnDGSP5z7Cj977yruLP8eFy2+ieuOvhOb20r95nLqNwX/1XxSSNXLe7ENTSP/e9PIuXxC25vjpubgOedPWLe/ScqKB0h75gKOWvwTfvXzy7npOxqvvGrn5Ve9vLFccfQcxcUXaiyYL53ZCyGEEH1V+vzEz9LHHA1p0m+56KGCz6a9eZzY9pFglxA9geHHuuVl7J8/iu4uozrjPEqLz6Dy3kr8B1ZjahqHbDmUOXIZNMnCxJRa1PY9mHfvYN9/8hj6y7mkzQ7232Uqk7d3/pu/r38Ar+Hhprn3cNHU75I3II/KysqYzaqAScmfNlHy5004puYy+okl2AandcceEKLVclLz+f23XuHvGx5k2ZalfHbgbS6d/n3mzzqN/IXBwRaU36Tmo8OU/m0zhb9Yx6G/buDAd6rYMm4rhTX7qfPV4DO8ZKRkk5Oaz/jcaUweOIfZQxaRanM2bEzTCBx1NsaIY0l5/xc4VtxPYPf7DDv5V/z8/83i6it9LH8LXnlVcffPFUMGwwXnw9lnQWaGBL2EEEKI/iAnWz7zewzpgkWEaEqpdoX4Gleaky0nJ6fTtyE6To5TBymFZff7pHz2R4zCYkqKzqR0+yzqd9SjNI09mYP5zD6GojHDOevilJgKtOH2U/XKPkr+vIlAUR05l4yj/uY0Ht1xD1tK1jN7yCJ+sOBhhmcFO5VtfKx8hW4KfvAZ7rXF5Fw+nqG/moueJvnXPYFcV633TdEalq67l+1lGwEYlD6czJRcLLqVirpiyuuKGbd7NBe8fR6Dywbx1fzNbL/qMGkZGdgsdmq8VZTWHWF/5XYCpp8USypzhy/htAmXMm/4ybFNfpXCuvklUlb+BgJeLCf8gOppV4PVjmEoVq2Gl15RfPElpKQEB4o49xyNyZN6YEe2/Uxbr6mcnJ457Hl7yL2k95PPhN6vtx3DFXteAWDJuAu6uSQ9S287jv1N+Lw9fvRZ2CxN99/aX4/j+x8Gwz6nntw3nklb86wmmV1CdBO9YAP2lb/Dvb6SgzsWU7ljBMoPlQPT+HDgNNY5RnLU/FQuvEBj/rz4plEWp40BV08k64LRbP3Nu5Q9swvf616GnZbNObc/wskTL05YwTa9BhXP7KD491+BpjHikePJPm9MF71rIZJr+uDjeOSctzhYtZMvCleys+xr3P4aDNPPqOyJ5KUNYeTiCYy4bRxp//Qy6zGYV7aQkf+3GMfkhg9Jn+FlR+lGPt3/Jp/se53PDrzJgNRBnDrhUs6ceCXDMscEs7ymX4wx9gTsn/wWbcVvSfvyRbyLfwrjlrD4eI3Fx2vs3at46RXFe+/DG28qxo2Fs74Fp58KWVl94wFDCCGEEEKInkwyu0SHyHFqO71sJ7UfPczeFWXUf7kQx5HB1Dt9fDH5AJ9O3ElJfhUDspyMHpLDkJwBZDkGkJ06gGxHHtmOPHRNxxuo50jNAfZUbGVdwYeU1R1hTO04rv/ov8j4wkbKuExyr5pIxknDsI/KQAUUKSUmBa9so+JfOwgU15NxynCG3n8s9mHp3b1LRCNyXXWe2lVHOPTfn2FU+Rj6q7nkXDkhLihsmAHWF6zg7Z3PsebQ+xgqwMzBCzhz4pUcP/osUqzBTjmyKjbje+MuLOV7MIYdjXfxTzGHzIysp65O8eEKWP6WYstWsNng+EVwzlkaR88JDlEvuoZkdoneTD4Ter/edgwlsyux3nYc+5vwebt4zNlY9aZbq/TX49gfM7sk2CU6RI5T85RSFNceYk/FVvYUrmbfjvdwfj6UuasXk+vKpSivmI/mbWD96BJs1gEMGehgYL6G16yl2ltJtacCl6cCQwUSrj/Lkcv0QfM5ccy5HDfyVFIsqdS8X0DpXzdTt6E04WvSFw8h/3vTcC4Y3GTTqkAgwGuvvQbAeeedBxDztzU0pEfj5axWa8JprdlGW17b2vU15/333+eyyy4D4JZbbuGGG25g0aJFGIbBL3/5S77zne9E3rdhGABYLBbOOuss3nzzzbh94/P5+PLLLwGYM2cOdrs9phxVVVWceeaZHDp0iBEjRnDrrbdy0UUXRdYVXq9hGDgcDlauXImmacydO5cLL7wwsp3wdj0eD9deey0ATz31FA6Hg5dffpkNGzZwzDHHcOGFF8bsg+j9c8IJJ3D++ecD8K9//Yurr74agOXLl5Oent7qY93RY9BaHo+He+65B4D77rsPh8PR5LbC0+vr63nxxRfZsmUL06ZN49lnnyU9PRjYDZR7OPTDz6j9uJCsc0cz7KHjsGQkTnevqCvh/d0v8tbOf3O4ei9OeyYnj72QMydeydzxi6mqKMO65RXsqx9Bd5cSmHA6vuO+j5k/MWY9e/cp3nxb8e67UOWCgQPh5JPglJM1Jk6QZo6drb8Gu5577jncbndSr8e+JBAI8J///Idly5YxduxY7r//fhwOR4fX2ZH7YKLXd/ezViAQiHy+zJ49G4vFgsVi6bTzKtEzSPTn27nnnsubb76Jz+djw4YN7N27l7FjxzJv3ryYz8vw/P3793PxxRdzzjnncN9992GaJkcffXTM53T0Ns866yxeeeUVXnzxRZRSjBkTzH4/cOAA48aN4/777wfgnnvuwTRNZs2axZdffsn+/fsZN24cv/zlL3nrrbdYt25d5HP82muv5V//+lfkPfX063HlvjfIdOQwa8iiNr2urc920fNOP/107r33Xvbs2cOYMWMix7Pxvop+Jrjnnnt4991347bX+HwFMAyDjRs3JnxGaq2WrsXw+4l+bkzGM27j9bdmHa19lu9L3t+1jC82fMFY22wuPL/pY9wZ99T2HBufz8f69es5cOAAF198MZdccknC5+6zzjqL119/vcln/Ka28fLLL8fch6ZMuZAUh4UJ41tX/2vNOZLoGT16XeFrAYLX4BdffBFTv+nIeSjNGIXoQr6Ah31V29lbsZXd5ZvZW7GVvZVbcfuqSfGksGjDcZz++TU43RkcHuznL0MGs41zWJj/Yx4+TWP2rMQVXqUUtT4XVZ4yymuL+fSzT7Fg46IzL2NgxrC412SeNoLM00bg3eOi7utyfAdq0B0Wssfno83OxJonQ8WI/s06wMHof55M2dItFP1mI/VflTH0/nlknDQsbtnctIFcNuNWLp1+C5uL1/LWzmd5d9cLvL79n+SnD2XawHlMHDCD0Wf8P4buW8Ogza+RuesdzLFL8B17I+bQ2QCMHaNx2/c1br4x2LfXu+8plr0Mz72gGDECTlmiOHmJxuhREvQSQgjRvRaPOae7iyBEu8mTVGKTJ4PV2r/2jgS7hGiHGm8Veyo2s7t8C7vLv2F3xWYOVu3CVMHodZotg3EZY7moaAaTVg0ibfMM8KayLyuPl4fMoXb0QM45W+P+MyEvr/mbjqZpZKRkk5GSzRDnaPZYiwAYkNZ0ZhZAyrgsUsZlRf7u7m+GhehJNF0j/3vTSDt2EIfvWM3+az8MZj3ePA3nwvhrS9M0pg8+jumDj+OW4x7k0/3L2Vq+ng0HV/LR3lcaFkwDS5pOVvlrZL/5Klm2LDJzxpExYDJZqflkOXIZNX4iP58/B9ObzsrP4MMViqefgSefUowbpzjpBI35xyEZX0IIIYQQbSbPTiJIgl1CNMNUJkU1ByNZWsGsrW8oqj0UWSbfOYzxA6Zx/KizGJ82iVGfV2F7+yDVm9PxVOWiLIqvnUN4e+BsRp88gO+drTH3GOmvR4iewHl0PhPeOYfyp7ZT+tct7LvyfWxD0sg4eTipMweQOjWXlPHZ6A5L5DXp9kzOnHglV+bcQmVlJdXeSg5U7qSivpjK+lIq68tw1ZdQU/INNZV7KCj5kqqyjVRpCgMTAA2NowYezfGjzuLuX52H1TeEjz6BDz5U/ONJxd+fgAEDYP48xfz5GnOPhrQ0uWcIIYQQQgjRGhLsEv1era+aopqDwX+1hyiuPRT5/UjNATyBOgB0zcLwrLFMGTiXc4+6nnG50xg/YCqOQiu1y7+k9v3d1G4pozJgRbMOpSpX5/1BM9gzZjKnn5fCn8+AAQOksipET6PZdPK+M4XcayZR/c5BXG8doOr1fVT8a2doAbANTydlXCYpY7NInZpL+qLBEOorIDMlh+mD5yVeuTKxHFiN7evn0feuoFpT7Bg6ha9yB7LKvYel6+/l8Q0PMH/EaZwz91oePW8x1S6Ntetg9RrFxyuDHdxbrTB9mmLO7GCT5ylHgd0u9xMhhBBCiGjydCTCJNgl+o2KuhJ2ln/N7vJv2FuxjaKaAxypPUSNN7ZpX7o9i8EZIxmWOYZjhp3A6JzJjM2dyqisCditDvwl9bg/K8D9wTaK1r6OrzSY8eHIrSEwwc+HahYf6iey8EQbZ58io64J0VvoKRayzxtD9nljUErhP1hL/eYKPLtd+Pa68O6ppnLDbspr/QAcmJBD+qnDyDp7FI6puYmbHGo6xuhFGKMXodUcIW3Tf5i79VXmFWzlppQMDo69gtdTDd4sXMGqg28zLHMs5x11PaedeBmnn5ZJIBAcyXH154ovvgw2dfzHk5CSAtOmNgS/Jk+S4JcQQgghhIS7RJgEu0Sf5QnUsenI56w//BHrCz6ioHoPALqmMyxzLEMyRnHUwGMYkjGSwekjGZwxksHpI0hPyUKZikC5B/9hN/4dtXj3VVH05bt4tlbhPRK8gVoddWSOOEjVOJ0Vagbv117P9LlZnHqyxi3HQUqK3GiF6K00TcM+KgP7qAyyoqYrpfDudFG76gieVSWU/m0LpX/ZTMq4TLIvHkfOReOwDU5LuE6VMQTfwtvxLbgVS8EGrFtfY+TOd7jNX8dNWcNYMex4Xvbs4S9rf8ETXzzEKeMv5ryjrmfmjKOYOSN4P6mpUWz6Br78SrFxI/z9CYVSYLPB+PGKKZNhylEaU6bA8GHS55cQQgghhOifJNgl+gylFAddu1hf8BHrD3/EpqLPsdRqjKgazgJzARMCN5DHILIC2Wj1YLr9mHWB4E93AMO9k0N1WzHcflS9Ebf+lKxK0gcW4VxQx3bHQD6qP5atniuZMT2dRQs0rjsWMjKkYilEX6ZpGo5J2TgmZZPz4wWU7iui+t2DVL28l+KHN1L8269IXzyEnIvHkXnayJi+vhpWomOMOBZjxLF4l/wc6+4PsW57nTO2reRMZbI9ayLLUlN4f+cLLN/+NJPz57Bg5BksHHk6I7MnsnCBxsIFwXtNdY1i0ybYslWxdRu8/S689IoCICMDJoxXjBsL48drjBsLY0ZLIF4IIYQQfZd80SfCJNglerXK+lI2FX3Ol4Wfsr5gBZVVxUzaM5FjDx7HhYdOIe2QPWZ5zV5JbXotljQd3WFisQewWL3YU+uxpNVgVeVYtFosdh9WhwcjA0qtuXxVN5YvXTPY4rqKQTm5zJ4FF8zV+NWM/jeEqxCigTU7hdzLJpB72QR8B2uoXLaHymV7OHTrp+iZdjJPG0H6oiGkzhhAyugMNKsOBIPzhsuH74Ab38Fp+ItG4zt8Jf5dBfiP1HKW18MZxtnUOvyUZLnZnfc1jw59i9oJHgZNHMuk/NmMzT2KIRmjOHbeCBYtdABgGIqDh2DrNti2TbF7Dyx/C+rrgwEwXYcRwxVjx8LIETB8uMaI4cEssKwseUAUQgghhBB9gwS7RK+hlKK8roitpV/w9ZFVfH1kNfurdmD32Zi9bw7X7LmSoZvy0T1gybTgnGon9cQAjoEuUtKLcVgPYPMWYHMfQVOByHpNdFzmII54hrOlchxby2ezu3oCeyrGYUnPZtJEmDgNzp2u8fPpMiKaECIx+8gMBv1oFgP/eybuNcVU/mc3NR8dpmpZsAk1uoYlwwZWHbMugKoPxLzemu/ANiIX+5wR6DaFXleMs7SY3CKTkXsXoAwbADWZNewcuZs3R33I7tF7KckrIc85hCEZoxiUPpyB6cMZOGYoi6cN4+L0YeSlDcNVns6ePbBnL+zZEwyCrfw0GBwLS08PBsKGD4fhAw2G2OsZYNaRkxogK1sjfYidlOHpWPNSu2yfCiGEEEII0R4S7BJdQilFfT3U1gb/1dRCXR14POD1BX/6vODxQp0ngMt3hKrAAWrUAWq0XdRYtlBn30rAUgFARm0OC7Ys4JId32LwgYHohgU9rZ7cCV8xcOIWMocdQtODlTgzoFFaNJAddcMorJtFYd23OFw3nML6oRTWDaPCGEzuABvDhsHwETD8OI25w2HiBBgwQDIdhBBto+ka6QsGk75gMMpUeHdVUb+1Et++agyXD2UqdIcV2+A07CPTsY/MwD7CiZ5mS7xCw4d26GsCn6+lbu0Barfq5Owfx9GbZwMQSPdSPr6C/eOOcDC7gE9T1lCZVoXP5sNvC3amn27LZGDacAblDWPwiGHMOHEo2b4B+Iqt+AossF/Dctgk5YsAGSsCpHtM9NDmvUBJ6B9ArQMOD7VQPCqLmknDSR80nOzUXOw2DasNrFawWWHSRBg7Vu6fQgghhBCi60mwSzRNKbTqw2AagMI0FHWhgJXbHfynzCMUlJZR5D5CpaeSGl8ttf5a6gI1eAJevIYHn+HDZ/pQuhdl8aF0H1i86NZ6NIsHLF6wBOeZug+frQ7TYUaKkaI0JtSnMmffMMYeOprcveMxCkaB0rGl1+CcvhN9fC2eoSmUWgdz0DKTOusgPPbBeOwDCaTkYU2xYbMGO3EekQYzciAnB3KyITVVAlpCiM6h6RqOSTk4JuW0fyUWO2r0XCyj55JxBWR4qhl2aC3GVxtxry2ldquGc98wBn01h3nMacOKA6F/QZWZlZTlVnBoaDkV2ZVUZlVSleXCa/eiKQ1nnZO8ylyGHRnGxL0TmLTXgI8q2Df8db6evI1No4sod6Sg6vNQnnzyv8znyvMGkp2ah9OWQZo9gzRbBmk2Z+j3dKx6EwG+fuaxxx7jk08+Ydu2bdhsNjZs2BC3TGFhIffddx9r1qwhJSWFc845hzvuuAO73Z5gjUIIIYQQ/VuPDnaV1RXhN7w4rGnYLQ4c1lQseo8ucrdTShEIgN9P5Kc/AIHQT58PPHur8W0swadZ8ehW3I40ahxOarFR79Goqw9mXc00XuL63HtwoyjSTY7oBoW6yZHQv0LdpEg3qQ5lUJES+hfFqsBOMGCVgoZdEflpRyNFBec5AlbSa9NIqxtAlmc0+fX5ZLuG4qgaCOVZ1BekooxgQMo2zkbeDQPJOHMsjqNHoek6QgjRbzgyMSecijbhVNIvgXTDz9Dy3Rg7txLYeQj/oTKMoipUrRvTF7w/apqC0D9NV5ipUJ9hQppBINOLOaCOdLtipG5D063oFgu6noVGLrqmo2s66FZ0TUPXAgTYSkWhldpvshj61UDGfHAm5wMVQ0vYOWUH30xcx+4BB/i/tYFm34rd4iDN5sRmScGiWbHqNqy6lVSfk6zqDDKqM0ivdVKf76NqYi3XzbmT8QOmdf4+7mJ+v58zzjiDWbNmsWzZsrj5hmHw3e9+l5ycHP79739TVVXFnXfeiVKKX/ziF91QYiGEEEKInq3HRo4KqvZyxfOzUaiY6Q5rGun2LNJTssiwZ5OekkW6PTPye4Y9G6c9k4yU7NBymdh0O7pmQdM0dM2CRbOghR7eda2hs+DwtkxlBn8PTQvOMyPLKEXkb4haJvS68DKmMgiYPvyGH0P58Rt+AmbDP7/hw1AB/IYvMq2o1MeKT4J/K80PmCjTDoYdZaSAkRL6Pfi3CqSAacf02wn4UzB89uAyZmg50waaiaYZoBmgG1xSsJeTSktxAJlR+9ZrUVQ5DarT66nOdHEku4y7smdSk+rCb/PjtwYwLAapAQc5KpdpZHOiJYdsI4Ns0kkLOLB57Vh9Viw+C3h0lAdMj8KsV5hehQooVACUEfoZABVQYBLH1DUCw53Yx2SSd+4A0o7OJ21OPtbslPiFhRCiv7LYMAcehTbwKGyLIJIrpUy0ugq02uLgv7oKNF8tmrcWfDXBn4YPzACa4QczAKYfjACaGQh+Y6L8oEwwzeD6VPAnymC0TcFsA2YpvJWpVGwfScb20eR+sIjjPjge3ebDMagElVOBmV1L/dHH48lIxWP14q+vx1/nI+D2QlUAW5mFlHIrKeU2HJU2bJ7Yx5PKwdW88ssPCJi+Lt+9XeH2228H4OWXX044/7PPPmP37t18/PHHDBo0CIC77rqLu+66ix/+8Iekp6d3WVmFEEIIIXqDHhvsGpY1hl+f/jwV9SV4A/V4DQ/eQD21Phc1Xhfu0M8y9xH2VWzD7aum1ueKC471SiM1dOxoyoaGjqn5MPEGv5VvhpXWHdA3TI1PajKx+204vA6yajLJcWWT7coh15VNrjuP8WXZpO8eiiUwq9XFVlaNQJoVM82GnmZt+JdlxZpmQ0+1oNn00D8Lmk1Dswb/1lOtWHJSsOSkYM1JwZqXim24E91uafX2hRBCRNF0lDMP5cyDQVM7fXNZoX/+4jrca4up21hG/aZy/AdrCGyuR//UII1a0oCGT6w0sGjYBqViG+LEdowT25A0bIPTsA5KwzYoFevAVGyD0licemunv4ee6quvvmLChAmRQBfAokWL8Pl8bN68meOOO64bSyeEEEJ0v1Srs7uLIHqYHhvs0jSNo4ed0KbXmMqkzldDja+KWq+LWl81Nb4qDDOAqQxMZUb9NFHKxFBGcHtoaJqGhh76qUX6cdI1HQ0tuJSmhbLBmlgm/Fo0dN2CVbdh0+3BnxYbFt2GTbdh1e1YdStWix2bHjvdoscHeJRSkSwwn+EJ/fThN734DC9+w4ff8OI3fTHL+E0fFs2CRbdGstqif0+zZ+C0Z+C0ZeK0Z5Jqc8ZkuxlVXsxqP6bHwPQEUAGFbtfR7Ba0FJ3s/Fxq/O5gUEsCU0II0e/ZBqWRfe4Yss8dE5lmeg2MSm/wc8RjoNktwc8NhwU9w4ZmkebozSkrKyMvLy9mWlZWFjabjbKysmZf63Q6ycnJwWrtsY983SYQCOB0OrHZbKSkpJCTk4PD4UjKOoF27femXp+T04F+/zooXCaHw4HT6cRisWCxWDrtvGq8D4CY7efk5MQcN7vdTkpKSmReePnwfJvNFpnncDgwTROn04ndbo+8h8bbDL9eKUVKSrBFQfR5AsSsy+FwxMwPTwuXJfpnX74eE52/zV0TjeeFj1f08Wy8rzweT2Tfhvd1ou1Fn68QbA4efQ619xg0dy2Gt20Ywfpl9HXS0XtD9Ppbs46mrqOObL+nOzn1PEq3uUnVWz7Gyb6ntufY2Gy2yL2j8XmZ6J7UlvM3+jqA1j0LtOccbXw9hn9vfC1AwzXY2vIkQ586y3VNDzZrTMmCjO4uTXJpmoZVs2HVbaTauiZqrWka1hwH5DT94OfIyaC+svk+WYQQQvRveooFfXBadxejSz3yyCM8+uijzS6zbNkypk+f3qr1NTWQSksDrLjdbiorK/tkxaajAoEAbrcbv9+P1+ulsrIyKcEut9sN0K79nuj1OTk5VFZWdqhcHREuk8fjwe12R4JdnXVeNd4HQMz2Kysrcbvd+Hw+vF5v5Gd4Xnj58HS/3x+Z5/F4ME0zctzD76HxNsPzlVJ4vV6AmPMEiFmXx+OJmR+epmlaZL0dOS96i0Tnb3PXRON54eMVfTwTBbs8Hk/kNU1tL/p8hWBFO/ocas8xaOlaDG87OtjVmv3QWm1ZR1PXUUe239MFAgHMeg03zR/jzrintufY+Hy+yL2j8XmZ6J7UlvM3+joI34faes60NtgVfT1GB7uirwVouAZbW56WtCZg2ffOciGEEEKIbnbVVVfxrW99q9llhg8f3qp15eXl8fXXX8dMc7lc+P1+BgwY0O4yCiGEEEL0VRLsEkIIIYRIstzcXHJzc5OyrlmzZvHXv/6VkpISBg4cCMCqVauw2+1Mm9b3RqcUQgghhOgoCXYJIYQQQnSjwsJCXC4XhYWFGIbBtm3bABg5ciROp5NFixYxfvx47rjjDu644w5cLhcPP/wwl156qYzEKIQQQgiRgAS7hBBCCCG60Z///GdeeeWVyN/nn38+AE8//TTz5s3DYrGwdOlS7r33Xq644gocDgdnn302d955ZzeVWAghhBCiZ5NglxBCCCFEN/r1r3/Nr3/962aXGTp0KEuXLu2iEgkhhBBC9G4y1rcQQgghhBBCCCGE6DMk2CWEEEIIIYQQQggh+gwJdgkhhBBCCCGEEEKIPkOCXUIIIYQQQgghhBCiz5BglxBCCCGEEEIIIYToM9o9GmNOTk4yy9Ft2xAdJ8ep6wQCAZxOJxDc71Zr2y7h1h6rxtsBEm43UXlaW8aOvLa162tORkZG5HeHw0FOTg6apkXea/T7NgwDAIvFQk5OTsJ9Y7PZSElJifxtt9tjyqFpGhaLJfJ7eBvR6wpvyzAMHA5HwrKEl/V4PNhstsjfDocDp9MZ+dl4HzTeP+GyNP49PT291ce6o8egtTweT2R/hN9rU9sKT9d1HZvNFtnv4feWbHL/6z3667FKdD8QQeH7Rfj+Hb6/JGOd0L77YFOv787zN1ym8OeLxWKJ3Fc747xq6hkk+vMt+rjZ7XZSUlLiPi/D8202W2Sew+HANM24z+nG2wy/XikV+WyPPk+AmHU5HI6Y+eFp4bJE/+zL12Nbn+0azwsfr+jj2XhfNX4maGp70ecrEHm26ug9sblrMbztxs+NHX3Gbbz+1qyjtc/yfUlb9k+y76ntOTY2my1y72h8Xia6J7Xl/I2+DqB1zwLtOUcTPaNHryt8LQAJ6zedfR5qSinVqVsQQgghhBBCCCGEEKKLSDNGIYQQQgghhBBCCNFnSLBLCCGEEEIIIYQQQvQZEuwSQgghhBBCCCGEEH2GBLuEEEIIIYQQQgghRJ8hwS4hhBBCCCGEEEII0Wf0qGDXY489xuWXX87MmTM55phjEi5TWFjIzTffzKxZs5g3bx4PPPAAPp+vi0sqElmyZAmTJk2K+fe73/2uu4vV7z377LMsWbKE6dOnc+GFF7Jhw4buLpJo5JFHHom7dhYuXNjdxRLA+vXrufnmm1m0aBGTJk3igw8+iJmvlOKRRx5h0aJFzJgxg2uuuYZdu3Z1U2n7t5aO1V133RV3nV166aXdVNrOJff9nmvp0qVcdNFFzJ49m/nz5/P973+fvXv3xizTmvuKz+fj/vvvZ968ecyaNYubb76ZoqKirnwrIsrSpUuZNGkSDz74YGSaHMfeobi4mJ/85CfMmzePmTNnct5557F58+bIfDmOPV8gEOCPf/wjS5YsYcaMGZx88sk8+uijmKYZWUaOY//Uo4Jdfr+fM844gyuuuCLhfMMw+O53v0tdXR3//ve/+eMf/8i7777Lww8/3MUlFU25/fbb+eyzzyL/vve973V3kfq1t956i4ceeojvfe97vPrqqxx99NHceOONFBYWdnfRRCMTJkyIuXbeeOON7i6SAOrq6pg0aRL33HNPwvmPP/44Tz75JPfccw/Lli0jLy+P66+/ntra2i4uqWjpWAEcf/zxMdfZ3/72ty4sYdeQ+37Ptm7dOq666ipefPFFnnzySQzD4IYbbqCuri6yTGvuKw8++CDvv/8+f/zjH/n3v/9NXV0d3/3udzEMozveVr+2adMmXnjhBSZNmhQzXY5jz+dyubjiiiuw2Ww8/vjjvPnmm9x1111kZmZGlpHj2PM9/vjjPP/889xzzz289dZb/PSnP+Uf//gHzzzzTMwychz7IdUDvfTSS+roo4+Om/7xxx+ryZMnq6Kiosi05cuXq2nTpqmampquLKJI4KSTTlJPPvlkdxdDRLn44ovVPffcEzPtjDPOUL/73e+6qUQikT//+c/q3HPP7e5iiBZMnDhRvf/++5G/TdNUCxcuVEuXLo1M83q96uijj1bPPfdcdxRRhDQ+Vkopdeedd6rvfe973VSiriP3/d6lvLxcTZw4Ua1bt04p1br7SnV1tZo6dap68803I8sUFRWpyZMnq5UrV3btG+jnamtr1WmnnaZWrVqlrr76avXAAw8opeQ49ha//e1v1RVXXNHkfDmOvcNNN92k7r777phpt956q/rJT36ilJLj2J/1qMyulnz11VdMmDCBQYMGRaYtWrQIn88Xk24qus/f//535s2bx3nnncdjjz0mTUy7kc/nY8uWLSxatChm+sKFC9m4cWM3lUo05cCBAyxatIglS5bwwx/+kEOHDnV3kUQLCgoKKC0tjbnG7HY7c+fOlWush1q3bh3z58/n9NNP5+c//znl5eXdXaSkkvt+71NTUwNAVlYW0Lr7yubNm/H7/THN3QcNGsSECRPkOHex++67jxNOOIEFCxbETJfj2DusWLGCadOmcfvttzN//nzOP/98Xnzxxch8OY69w9FHH82aNWvYt28fANu3b+eLL77ghBNOAOQ49mfW7i5AW5SVlZGXlxczLSsrC5vNRllZWTeVSoR9+9vfZsqUKWRmZvLNN9/w+9//noKCgpj+C0TXqaysxDAMBgwYEDM9Ly+P0tLSbiqVSGTGjBk8/PDDjB49mvLy8kj/hcuXLycnJ6e7iyeaEL6OEl1j0mSs51m8eDFnnHEGQ4cOpaCggD/96U9ce+21vPzyy9jt9u4uXlLIfb93UUrx0EMPcfTRRzNx4kSgdfeVsrIybDZbJEAWvYw8D3edN998k61bt7Js2bK4eXIce4dDhw7x3HPPcf3113PzzTezadMmHnjgAex2O+eff74cx17ixhtvpKamhjPPPBOLxYJhGPzwhz/k7LPPBuR67M86Pdj1yCOP8Oijjza7zLJly5g+fXqr1qdpWpumi45py/G77rrrItMmT55MZmYmt99+Oz/5yU+kwt6NGl8bSim5XnqY8DdPYbNmzeLUU0/l1Vdf5frrr++mUonWSnSNiZ7nW9/6VuT3iRMnMm3aNJYsWcLHH3/Maaed1o0lSz657/cO9913Hzt37uTf//533Lz23Ffk3tN1jhw5woMPPsgTTzxBSkpKk8vJcezZlFJMmzaNH/3oRwBMmTKF3bt389xzz3H++edHlpPj2LO99dZbvP766/z+979n/PjxbNu2jYceeoiBAwdywQUXRJaT49j/dHqw66qrrop5wExk+PDhrVpXXl4eX3/9dcw0l8uF3++Pi9SK5OjI8Zs1axYABw8elGBXN8jJycFiscR9G1FeXh6XISl6lrS0NCZOnMj+/fu7uyiiGfn5+UDw28CBAwdGpss11jsMHDiQoUOH9qnrTO77vcf999/PihUr+Ne//sXgwYMj01tzX8nLy8Pv9+NyuWKyEMrLy5k9e3YXvYP+bcuWLZSXl3PhhRdGphmGwfr163n22Wd55513ADmOPV1+fj7jxo2LmTZ27FjefffdyHyQ49jT/eY3v+Gmm27irLPOAmDSpEkUFhaydOlSLrjgAjmO/Vin99mVm5vLuHHjmv3X3Dci0WbNmsWuXbsoKSmJTFu1ahV2u51p06Z11lvo1zpy/LZu3Qo0fFCIrmW325k6dSqrVq2Kmb569Wq5afdwPp+PPXv2yLXTww0fPpz8/PyYa8zn87F+/Xq5xnqByspKjhw5EvPg29vJfb/nU0px33338d577/HUU08xYsSImPmtua9MmzYNm80Ws0xJSQm7du2S49xFjjvuON544w1effXVyL9p06Zxzjnn8OqrrzJixAg5jr3AnDlzIv08he3fv59hw4YBcj32Fh6PJy5ry2KxRLKy5Dj2Xz2qz67CwkJcLheFhYUYhsG2bdsAGDlyJE6nk0WLFjF+/HjuuOMO7rjjDlwuFw8//DCXXnop6enp3Vz6/m3jxo18/fXXzJs3j/T0dL755hseeughlixZwtChQ7u7eP3W9ddfzx133MG0adOYPXs2L7zwAkeOHOHyyy/v7qKJKA8//DAnnXQSQ4YMoaKigscee4za2tqY1GvRPdxuNwcPHoz8XVBQwLZt28jKymLo0KF8+9vfZunSpYwePZpRo0axdOlSHA5HpJ8I0XWaO1ZZWVk8+uijnHbaaeTn53P48GH++Mc/kpOTwymnnNKNpU4+ue/3bPfeey/Lly/nL3/5C06nM9KXTEZGBg6HA03TWryvZGRkcNFFF/Hwww+Tk5NDVlYWDz/8MBMnTozrKF10jvT09Eg/a2FpaWlkZ2dHpstx7PmuvfZarrjiCv76179y5plnsmnTJl588UXuu+8+ALkee4mTTjqJv/71rwwdOjTSjPHJJ5/koosuAuQ49mea6kENUe+66y5eeeWVuOlPP/008+bNA4IBsXvvvZc1a9ZETtA777yzz3Qu21tt2bKFe++9l7179+Lz+Rg6dChnnXUW3/nOd0hNTe3u4vVrzz77LP/4xz8oKSlh4sSJ3H333cydO7e7iyWi/PCHP2T9+vVUVVWRk5PDrFmz+MEPfsD48eO7u2j93tq1a/n2t78dN/2CCy7g17/+NUopHn30UV544QVcLhczZ87knnvuiasEic7X3LH61a9+xS233MLWrVupqakhPz+fefPm8YMf/IAhQ4Z0Q2k7l9z3e65JkyYlnP7QQw9FmsS15r7i9Xr5zW9+w/Lly/F4PMyfP59f/vKXffJ87i2uueYaJk+ezM9+9jNAjmNv8dFHH/GHP/yB/fv3M3z4cK6//nouvfTSyHw5jj1fbW0tf/rTn/jggw8oLy9n4MCBnHXWWdxyyy2RGIEcx/6pRwW7hBBCCCGEEEIIIYToiE7vs0sIIYQQQgghhBBCiK4iwS4hhBBCCCGEEEII0WdIsEsIIYQQQgghhBBC9BkS7BJCCCGEEEIIIYQQfYYEu4QQQgghhBBCCCFEnyHBLiGEEEIIIYQQQgjRZ0iwSwghhBBCCCGEEEL0GRLsEkIIIYQQQgghhBB9hgS7hBBCCCGEEEIIIUSfIcEuIYQQQgghhBBCCNFnSLBLCJF0H3zwAf/85z9jpr388stMmjSJgoKCpGxj7dq1PPLII0lZlxBCCCFEfyPPa0KIvkyCXUKIpPvggw94+umnO3Ub69at49FHH+3UbQghhBBC9FXyvCaE6Msk2CWEEEIIIYQQQggh+gxrdxdACNG33HXXXbzyyisATJo0CYBjjz2WCy64AIDy8nJ++9vfsnLlSjIzM7ngggu47bbbsFgskXVUVFTwv//7v6xYsYKqqipGjBjBf/3Xf3HJJZcA8Mgjj0S+JQxvY9iwYaxYsQKv18tvf/tbVq9eTWFhIRkZGcyZM4e77rqLIUOGdNl+EEIIIYToqeR5TQjR10mwSwiRVN///vepqKhg69atkQec9PR0Nm3aBMAdd9zBeeedx2WXXcbKlSt57LHHGDZsWOTBqLa2liuuuIJAIMAPfvADhg0bxieffMIvfvEL/H4/V155JZdccglFRUUsW7aMF154AQC73Q6Az+ejvr6eW265hfz8fFwuF8899xxXXnklb7/9Ng6Hoxv2ihBCCCFEzyHPa0KIvk6CXUKIpBo5ciS5ubnY7XZmzZoVmR5+eLrgggu4+eabAViwYAGrVq3i7bffjjw8PfXUUxQVFbF8+XJGjBgRWa6mpoZHHnmEyy67jMGDBzN48GCAmG0AZGRk8OCDD0b+NgyD448/nvnz57Ny5UpOO+20znrrQgghhBC9gjyvCSH6OumzSwjRpRYvXhzz94QJEygsLIz8/emnnzJr1iyGDBlCIBCI/Dv++OOpqKhg3759LW5j+fLlXHzxxRxzzDFMmTKFmTNnUldXx/79+5P9doQQQggh+hx5XhNC9HaS2SWE6FKZmZkxf9vtdnw+X+TviooKDhw4wNSpUxO+vrKystn1f/DBB/z4xz+O9C2Rk5ODpmncdNNNeL3ejr8BIYQQQog+Tp7XhBC9nQS7hBA9SnZ2Nvn5+dx1110J548ZM6bZ17/99tuMHDmSX//615Fpfr8fl8uV1HIKIYQQQvRX8rwmhOjpJNglhEg6u93e7m/ljj/+eJ599lmGDRtGbm5us9sA8Hq9pKSkRKZ7PB6s1thb2/LlyzEMo13lEUIIIYToi+R5TQjRl0mwSwiRdGPHjuWFF17gP//5D5MmTSI9Pb3Vr73uuut46623uOqqq7juuusYPXo0brebvXv3snHjRv7v//4PgHHjxgHwxBNPsHDhQlJSUpg0aRLHH388H3zwAf/zP//DSSedxJYtW3jmmWfi0vGFEEIIIfozeV4TQvRlEuwSQiTdxRdfzJdffsmvf/1ramtrOfbYY7ngggta9dqMjAyef/55/u///o+lS5dSUlJCRkYGY8eO5Ywzzogsd9JJJ3HZZZfxz3/+kz/96U8MHTqUFStWcOmll3LkyBFeeuklXnjhBaZPn85jjz3Grbfe2llvVwghhBCi15HnNSFEX6YppVR3F0IIIYQQQgghhBBCiGTQu7sAQgghhBBCCCGEEEIkiwS7hBBCCCGEEEIIIUSfIcEuIYQQQgghhBBCCNFnSLBLCCGEEEIIIYQQQvQZEuwSQnTYunXruOWWW1i4cCHTpk1j/vz5fO973+Pzzz8H4JFHHmHSpEldXq5HHnmEtWvXdvl2hRBCCCF6EnlWE0L0NxLsEkJ0yN/+9jeuueYaPB4Pd911F//85z+59957yc7O5jvf+Q7bt2/vtrI9+uijrFu3rtu2L4QQQgjR3eRZTQjRH1m7uwBCiN5rzZo1/OEPf+C6667j7rvvjpl32mmncfXVV5OZmdlNpRNCCCGE6N/kWU0I0V9JZpcQot0ef/xxcnJy+PGPf5xw/tSpUxk6dGjk7wMHDnDDDTcwa9YsTjnlFJ555pm412zatInrrruO2bNnM3v2bK677jo2bdoUt8ytt97K8ccfz4wZM/jWt77F3/72NwKBQGSZcCr+o48+yqRJk5g0aRIvv/xyZP57773HpZdeysyZMznmmGP4wQ9+QFFRUYf2hxBCCCFETyLPakKI/kqCXUKIdjEMgw0bNrBgwQLsdnurXnPrrbdywgkn8Je//IXZs2fzwAMPRPqKANi+fTtXX301brebhx56iIceeoiamhquvvrqmBT7I0eOMGXKFO677z7+/ve/c9VVV/H000/zhz/8IbLMCy+8AMDFF1/MCy+8wAsvvMCJJ54IwHPPPcftt9/O5MmT+fOf/8y9994bs20hhBBCiN5OntWEEP2ZNGMUQrRLZWUlHo8n5tvAltx0002cc845ABxzzDGsXLmSt956i/nz5wPwl7/8hdTUVJ588knS09MBWLRoEUuWLOEvf/kLf/7znwE4/fTTI+tUSjFnzhzS09O5//77+elPf4qmacyaNQuAwYMHR34HcLvd/O53v+PSSy/lvvvui0yfMWMGZ555Ji+//DLXXHNNu/aJEEIIIURPIc9qQoj+TIJdQogO0TSt1csuXrw48rvdbmf06NEUFhZGpq1fv54lS5ZEHp4A0tPTWbJkCStXroxMq66u5rHHHuO9996juLgYv98fmVdWVkZ+fn6TZfjqq6+ora3l7LPPjkmlHzJkCGPGjGHDhg3yACWEEEKIPkOe1YQQ/ZEEu4QQ7ZKdnY3D4Yh5AGpJVlZWzN92ux2fzxf52+VykZeXF/e6vLw8XC5X5O+7776bNWvWcPvtt3PUUUeRmprKpk2buO+++/B6vc2Woby8HKDJh6ScnJxWvx8hhBBCiJ5KntWEEP2ZBLuEEO1itVo55phjWL16NT6fr9V9QTQnOzubsrKyuOllZWWRhy+v18tHH33ErbfeyrXXXhtZZufOna3eBsBvfvMbxo4dGzff6XS2o+RCCCGEED2LPKsJIfoz6aBeCNFu3/nOd6ioqOCPf/xjwvnbtm1r07eJc+fOZcWKFdTW1kam1dbW8tFHH3HssccC4PP5MAwDqzU2Vv/qq6/Grc9ms8V9ezhnzhycTieHDh1i+vTpcf8SPVQJIYQQQvRG8qwmhOivJLNLCNFu8+fP50c/+hG///3v2b17N+eddx6DBw+msrKSTz75hFdffZVly5a1en233HILH3/8Mddffz033ngjSikef/xxPB4P3//+9wHIyMhg1qxZPPnkkwwcOJCcnBxefvnlhENRjxs3jo8++oiFCxeSnp7O8OHDycnJ4Y477uD++++ntLSUxYsXk56eTnFxMWvXrmXhwoV861vfSto+EkIIIYToLvKsJoTorzSllOruQggherd169bx1FNPsXHjRlwuF5mZmcycOZNLLrmEk08+mUceeYRHH32UHTt2xLwu3BfDM888E5m2adMm/vCHP/D1118DMHPmTH70ox8xY8aMyDIFBQX86le/4osvvsDhcHDmmWeyePFivvvd7/Lhhx8yfPhwINiJ6v3338/evXvx+/089NBDXHjhhQB88skn/P3vf2fLli0YhsGgQYM45phjuOGGGxg3blyn7i8hhBBCiK4kz2pCiP5Ggl1CCCGEEEIIIYQQos+QPruEEEIIIYQQQgghRJ8hwS4hhBBCCCGEEEII0WdIsEsIIYQQQgghhBBC9BkS7BJCCCGEEEIIIYQQfYYEu4QQQgghhBBCCCFEn2Ft7wsrKyuTWY4+JysrC5fL1d3F6BdkX3cd2dddR/Z115F93XV6y77Oycnp7iIkhWmavWJ/i+b1lutGNE2OYd8gx7FvkOPYN7TmWU0yuzqJrsuu7Sqyr7uO7OuuI/u668i+7jqyr7uW7O++QY5j7yfHsG+Q49g3yHHsP+RICyGEEEIIIYQQQog+Q4JdQgghhBBCCCGEEKLPkGCXEEIIIYQQQgghhOgzJNglRBcwqn0ceWADdV+WdndRhBBCCCFEV6uvQqvY192lEEKIfkOCXUJ0MqUUey9/j7K/beXwz9eilOruIgkhhOjBli5dyqRJk3jwwQcj05RSPPLIIyxatIgZM2ZwzTXXsGvXrm4spRCiLawHVmEp2drdxRBCiH5Dgl1CdDLvnmo8mytwzhuEZ3MF7lVF3V0kIYQQPdSmTZt44YUXmDRpUsz0xx9/nCeffJJ77rmHZcuWkZeXx/XXX09tbW03lVQIIYQQoueSYJcQnaz200IAhv12PnqGDdc7B7u5REIIIXoit9vNT3/6Ux544AGysrIi05VSPP3009x8882cdtppTJw4kYcffhiPx8Py5cu7scRCCCGEED2TBLuE6GS1nx7BPiaDlNGZpE4fQP035d1dJCGEED3QfffdxwknnMCCBQtiphcUFFBaWsqiRYsi0+x2O3PnzmXjxo1dXUwhhBACAGUq6aJF9FjW7i6AEH2ZUoq69SVknT0agNQZAyh/chvKb6LZJNYshBAi6M0332Tr1q0sW7Ysbl5paXBwkwEDBsRMz8vLo7CwsNn15uTkJK+QotvIcez9nE4nALocy15NrsVYJf/ZgTXHQc4po7q7KG0ix7F/kGCXEJ0oUFKP4fLhOCobgLSZeZR5TTw7KkmdNqD5FwshhOgXjhw5woMPPsgTTzxBSkpKk8tpmhbzd2u+Ta+srOxw+UT3ysnJkePYy+Xk5OB2uwEIyLHsteRajOd2u8HtRqvM7O6itJocx76hNQFLCXYJ0Ym8u10ApIzPBoKZXQD1m8ol2CWEEAKALVu2UF5ezoUXXhiZZhgG69ev59lnn+Wdd94BoKysjIEDB0aWKS8vJy8vr8vLK4QQQgjR00mwS4hO1BDsCnY0bBvuRE+34dnl6s5iCSGE6EGOO+443njjjZhpd999N2PHjuXGG29kxIgR5Ofns2rVKqZMmQKAz+dj/fr1/OQnP+mOIgshhBBC9GgS7BKiE3l2u9Az7VjzHUCwCUrKmEx8+6q7uWRCCCF6ivT0dCZOnBgzLS0tjezs7Mj0b3/72yxdupTRo0czatQoli5disPh4Oyzz+6OIgshhBBC9GgS7BKiE3l3uXBMyIrpZ8U+NoP6r2VERiGEEK1344034vV6uffee3G5XMycOZMnnniC9PT07i5a9/HXgTUVGvVlJoQQQgghwS4hOpFvXzXpxw+JmZYyJhPX8gOYPgPdbummkgkhhOjJnnnmmZi/NU3jtttu47bbbuumEvUw3hqs+1ZiDJyCyh3T3aURQgghRA+jd3cBhOirTJ+Bv6gO24iMmOkpYzPBUPgP1XZTyYQQQojeTfNUh35WdW9BhBBCCNEjSbBLiE7iL6wDBfZhzpjp9jHBoXm9e6XfLiGEEKJdAp7gT6uje8shRFsp1d0lEKJTmD4D/xF3dxdDiAgJdgnRSfyHg5lbtuGxwa6UcLBLOqkXQggh2kULBbuUBLuEEKJHqFtXgntdCabP6O6iCAFIsEuITuM7HPxmwz48tvNgS6YdS04KPmnGKIQQQrSP4Qv+lM7pRa8jmV2ibzKqfd1dBCFiSLBLiE7iL6gFi4ZtcFrcPPuIdHwHJdglhBBCtIcW8AZ/kSZhQgjRI6iAGfqle8shRJgEu4ToJP7DbmyD09Cs8ZeZfWS6dFAvhBBCtJtq9FO0h1KK+i0VmPWB7i5K/yEBWtFXyaktehgJdgnRSXyH3dgadU4fZh+Zge9QDcqUTwUhhBCi7ULNF3th4MC6/U304i3dXQwADJcP724XdV+WdndRhBB9Re+7LYs+SoJdQnQSf0Et9mHpCefZR6ajvCaBkvouLpUQQgjRd2jK7O4itIteub+7ixBDGVI7FUIki9xPRM8gwS4hOoEyTHyF7riRGMPsIzMA8B2o6cpiCSGEEH1EuGP63lOpCph+Pt3/JlV++ezvb3wBLx+WrqXYW05vOmeFaBc5xUUPIcEuITpBoKQeAipuJMYw+4jgdOmkXgghRJ9RX4Ve9E3XbrMXVapqvFX4DS/76g53d1HiKK8hXSt0olqfC4DDnpJe2fRWiDaRc1z0EBLsEqIT+ArcAE322WUb6gSLhu+QfLsrhBCib9DdpehVB8E0umBryeugvtpbyaf738RneDu8rlpfNWazTSt7WCUw1HzRrAtQt6GkmwvTd6lQ5V+LZCS2jWHKAAKi95BYl+gpJNglRCfwHw5mbDWV2aXZdGxDnZLZJYQQou9QXTlCYvK2dbBqF37Dh8tT3qH11PvdrDv0IXsqekbn860Rnc3lP1LXjSXp2xTRwa62nbPFtQV8su8Nar2uTiiZEMnh3R/1Bb4Eu0QPIcEuITpBJLNraOLMLgh2Uu87KJldQggheo+A6Wdf5bZIpkqsUEZTV36tn4QO6hO/l7YLZ4ZVeyqa2VhSNpU80nSxS6jQedqevK7K+mDGXbW3KnkFEiLJpE4jeiIJdgnRCfyH3VjzHegOS5PL2EekS2aXEEKIXmVfxTb2VWynxJ2g36lI4KkLAijhAFUSA2vtbWLWNj0suCTBri4Racaotecc64rzUoi2i/6iIKbOI+0YRQ8hwS4hOoHvcC22YYmbMIbZR2YQKKnH9Eg/DEIIIXqHQKjvIJUooyoSgOrCAiVFsgvcTHCih1UCpVP6rhHTjLGNu7whQCbHSvQwUaekWR9IOF2I7iTBLiE6gb/AjX14000YIdiMEcB3SLK7hBBC9A4q1FQxYYZKpGP6UMW+Yi/4O6sfqHBgrePNGPs12X1doiMd1IdfozohgtDygApCtI5R5Wv4Q4JdooeQYJcQSaaUwlfQisyuURkA0pRRCCFEr9HQbCVBpV1F9dkV8GIp2Ybl0PpOKkikQMlbZ7uamLVeTwwqKKOTaqVKgeFrebl+oiFIHPyrLSLBriRnBfbGARVED9PUOdnDMlhF/yXBLiGSzKjwojxGy5ld4WDXvuquKJYQQgjRYeHsEl1L9AgZruBEBXXMzmqqn7zRGJOXMdP8ehI2/exu0ZXSJMb69OLNWHe93+sz77TK/VBf2eH1NGR2taPq1UnNGD2BYNaljPIo2k1iWqKHk2CXEEnmKwhmarWU2WXNTsGSm4J3rwS7hBBC9A7hSnvCLBPVHaMx9p4O6jujGVpHdVZml151MLSBnvee28JSvAXrgdUdXk9Dn120eZ90VjNGQwWbHVv0pgdTEqJZjU9JLfFkIbqLBLuESDL/YTdAi5ldACljMyXYJYQQohcJBbsSVWcSZvF0YjO5zlx/O7TUTDE4v+eUF+iC0Rh72PvtJuFzo0N9diU5cGiYfgCsui2p6xX9l2YJhRZ6eZBb9B0S7BIiyXyhYJdtWCuCXeOy8O6R9HEhhBBdRynFtpIvqfO3vc/IcJDLVEbcPC0yGqPquspOErbTkc7DE0nYeT89tBljdLCrM/osk0pvUHg/aBpt7rNL65zMrvDIqhbdmtT1iv4jLgBrldSuvs6o9hGo9HR3MVpNgl1CJJm/oBZLlh1Lhr3FZVPGZhIorseo9XdByYQQQgio9lZypOYA20q+bPNrwxkqzTZjRNH5w/z1vD67WsrsUgSDgD2pOaOSzK6IykpFINA55Y30ddeugGo4gJDszK5QsEuTYJdop0anZCd1Lyd6kJqPDlO78kh3F6PVJNglRJL5CmqxtaIJI0DKuMzga6QpoxBCiC4S7lxetSsgFc7sSvDa6D67orO8OkMnrL+jQaiWMrcaBwi1ir3dn/kU3WdXd5elG3m9ig1fwqefwfsfKurrk7svGrIH206LJMt0TmaXtY2ZXYGAoqKi/54rohX68b1E9CwS7BIiyfyH3dhb6JweYF/lNnZn7ALAs6uqk0slhBBCBGmhYFdLmUiJRGJMiQJlMZldXSWJwa4ONjNsKRjReH9bSrah1RR2aJsdFZPZpZLfL1RvyfCoCw5MSCDUOtdVTVIr7JFj355mjJ3WQX0w2KVrbeugfstW+GJjMEAo+rnQKWDJSenecgjRBAl2CZFESil8B2qwj8podrnXtj7BTa8s4c4tV+O3B3BvLu2iEgohhOjvGjq8bkewK5zZZcb32dWQ2WV2wTf7oUyZHpRB0HLwUBEX6OjG4peVK2prFHqqBcfU3ODEpI/OGLu+XWWb2FuxNcnb6Lhad+zfwUOZzH0R1Yyxnedssk/1cAf1bQ2i1dR0Tnl6s4ICxaef9ccdEroPW2NDCv393HD7avAbvu4uRtJ1frP35JNglxBJZJR7MN0B7KOazuzaW7GNv6y9h+NGnMrN8++lYGABB9Z+04WlFEIIIdoZ7ArVYsxmM7ugy6I4SalVNTPCZDvW01RH92aiIKDetqyaZNr4FWzdokDT0EIdS6sO9Fmlucuwbn8TfFGRo0bv95BrD/srd8S9trB6Pz7D2+5td5S70VgNpiLJmV3tHwSh4TUdK4/Ho6itbViHEQ5Yt/F9xvS1LwDYtgM83Xf6dr/GEYXeFxNJqrWHPuDLwpXdXYykU55AdxehzSTYJUQSeQ8En5bsI5vO7Hp6429Js6Vzx+I/c9HUm7Ac5cS222RH6VddVEohhBCiffWR8CiMiTuoTzQaY2fVepK//o424Wuxg/pE87VufhRXCixawwiSHdgHmqsg+LOuvE2vq/e72V66kc3F69q97Y4yGh8aRaPgbcd0KJAaHo2xg+fnqs/h87UNfycaUbU1wskdZg8cXDRpDB+au6zNL0t6M+CeLhL4bBT57Mb9UFx7iBV7XokMwBAsjmr3sfEG6imuPdTm17l9Ne3aXmcyzfbvBwDT0757RneSYJcQSeQ7ELyxNdWMsbB6P58deIsLpn6HjJRsAOacdCqpnlSWvfdoVxVTCCFEPxZpitiOyny4n5/mOqjXUEkNFDQrCdtp6Iesox3UtzA/nEEWvWB3B7tMhaZroIcCKh1pppIwYNb69fkC9XHT6v1ufIHOH+a+8bEL7oae0R9csvrsCgenzEbHuM3r7eSxJ3oCS8EGLIfWQqLm2s3oy/skoUiaX+PpXV6SiD2hZtLRmaIf7X2VDYc/btf6vj6ymi3FG2KCZ8lgmopDBR0LPrXVxyth9eftf71KejP3zifBLiGSyHegBnQN27DEozG+t/sFdE3nrEnXRKZlzxoGQNWGQxys2tUl5RRCCNGPqXDQpf3NGBO+Nno0xs6u7ai4X5K50na+uvn9GW7K1l3VBdNU7NuvYoIdmmEG+9uxhGqryajMJGjOGgg0XamLBAETzPv84Ht8duDtjpcpsjGFVlvS8mImndNBfTuEs2aS1UG9JxQ7bNjvbVuvGX2Z91XecMdkbTtufXqfJBB5v3o42tX9bVubCo7XeKvatT6PER+Eb05rg1cFBbB9BxQcbk+p2scwoK5tbyeW9NklRP/mO1CDbZgT3Z64D46P9r7GnKEnMCBtUGSa46gc9Cwbk/dP5uWtj3dVUYUQQvRzCfvdauk1ocpf4j67EjQt7LRnYxXzIylr7GBNtaXXBwOEjQOBXVd5KDgMu/fAgYNRE81QM8ZwZTUJlRktumNmpQgEFB99Anv3JV4+PNhBRwJCrS5bxR4sBevjAl4JM7s6IdilUO1fb3ubYXkVO3cprKFH03Blt73ne79oxhjWzv7M+rz6qmBz5dD7tQ1MxT46g9QZA7q3XER9RiXrftLGg5qoeXCgwhPXBDAQShTz+5tYj6ko6OLMrxb1oKK0lgS7hEgi34Ea7CMTd05f4NrL4eq9LBh5esx0zaKTsWgoM/ZP5/2d/2n3Nw9CCCFEazQ0p2tPZaDp12oqqsPrzn5Aj7Q9TEIzxiR1UN9iZhfhSlh0MLDrag/h4IQRXecyVDCzK9ICsQPlCR+LRqOQhStztXt2oHld8eWK7LfO3xeary74S6MyRr9ti1FH5oE30erb1vdYc1Qk2NWBdbTz1Tt2BgOcgdBx94SDXZFrufnXx2XlJT/O3AO17/7Sk+ISncl6YBWWg2saJlg00mbmoadag3/3gB3RkabDCdfXyjM+UZCt9tMj1K4sbGrFCe0/EBz44EhRa0vYPCMpWbvdf1zbSoJdQiSJUgrPriocE7ITzl9fsAKAY4cviZuXfsJQHOV2soozeG/3i51ZTCGEEP1cR/rsavZb86hmjFp4ZELTj+bqzHYaHXj4Nvzgb2jy0tHn+HBAoMlR6pQClbzmaMmgmSaaVUPraDNGZaJ5QoGsuMyu4K+Z3t3o5XvjXhrO7OqMDIbi2kMccu1uct07dioOH1Yxxz4lEAxy6VVt75S6KWaCpp1t1d7zRm9U22tohti6QR4++gS2bI16ffLizD1fGzvx74WxgI5p/Iajuu2rrlEUFXVgh0SP6toO7clcTiRhX4vNLd/EhWHWN+rzq4UWn+H7ZiBB5pe/tB7T1/pz0+tVHG4i1tYWSgG1JZHBSHoDCXYJkSSBojrMaj8pE7MTzl9b8CGjsicyOGNk3LyME4eBReNbu8/h9W3/7JJUfiGEED3D0qVLueiii5g9ezbz58/n+9//Pnv3xgYFlFI88sgjLFq0iBkzZnDNNdewa1f7+nnsSFChyUBZ407Jo/62HPmq3dtrriTx220by/7PsO75MH6d7S1RC5/dwcqXit13Sa4dN/f8kLBuZSg0ix7VQX37tquX7UILVU61gDdmXrjSpjdRuYtp4pdkW4o3sKvsG2p98RllAAcPwdbtDWVsKBNJjeaEzw3DMCkpaWvTuI7tF0ujnjXaMyBDouySXth9DyiFXrYrLrOvueXbuPoO8Qbq8be2bD1B+P2GI/zha1wp1q6Db7a0c731lVj3fozWgYBzsjK7Iv1UtvJ6MRoFSFsa9KOtp4xSCvfqItyrW5/y9eXGYIZnc4qKFe9/qPB6mymRqdCrD6O5S1u97e4mwS4hksSzswoAx8SsuHn1fjdfF63m2OEnJ3ytbXAamaePZPrnkykpP8jGwk87s6hCCCF6kHXr1nHVVVfx4osv8uSTT2IYBjfccAN1dXWRZR5//HGefPJJ7rnnHpYtW0ZeXh7XX389tbW17dhi276pjn1pE80Y4zJXuqom3P7taP7g/o2uzPgCHsrritu1vpYyCVTCoE7y9lONt4qP977WpvJrpgnWhtEY2x3B8Decq7GBBBVpxtjUwJPhPm46NePtyNdYt7/Z5OyamkYTVOS/pAgH9I4Uw9ZtCo+n9etua2ZJY9ZGwa5IZpZqeb3NbrMXBru0unL0sp3oxc1HYbR2NpPuaLBr1YF3WHPo/Y6tpCuFR+CN9E8fTu3q2Gq1QPAeotW2vw1fshMHyssUZeUtv7G4+1gT2bJNZgCH5zf6O1Duwaj1R/at4Wp9UDTqUaJJhaHML3dzCXW98JqXYJcQSeLZGfzW0JEgs+vrI6vwG17mjUgc7ALIu+Eo9GrFOZ+fw2vbnuysYgohhOhh/vGPf3DhhRcyYcIEJk+ezEMPPURhYSFbtgQrZEopnn76aW6++WZOO+00Jk6cyMMPP4zH42H58uWdWjbTjO2vp8lmjI2zlbqqz672Pn2b0d++N1T6NxWv4esjq9tVUYrUj5soUp3fDUphdlKwy+UJNr+raCHY1bDrFJjBzC4tktnVzvJYUxp+j963SuEPBH+2lNnVmeeMVnOk2fn+mMwuLb6D+g5WnMPv0edtYcFEOniuW6yNVhd5Ky1nrDR3SHplB/WhCEPj7MMmdUIzRqUUO8u+pt6fOKrQozK7/B608t1NzzcatbFL1mCM4ePkazpKU1+vqKmJ3eHR9+1EgdpqbyUFrvim1M0JXx9ffaPY+FXLy5tR97/tpRtRLTQNb+1tr/azI9R8WNBp98lwc+dmPwJ6YTqnteVFhBCt4d1ZhXVgKpbslLh5aws+JM2WztSBxzb5eufcgeRcPp5FLyqezX2ewmP3MzRzdCeWWAghRE9UE0ozycoKZgoXFBRQWlrKokWLIsvY7Xbmzp3Lxo0bufzyy5tcV05OTvzEugDOKmfT86O88MYh8rIdnHx8PgBOpxNTmTidzpjXqoAX5QyuU8vKBN2KqnRG5us5OezbbzB4kE5qasdrRKbTCYYNbGnoLbyHRJSnOlJeZ4pOwOLEtPnQ7eC0OHFmpOGwpbZpnRn+dJw+J860tLj9WlJzGL9eT5ozjZS6FNLHH4c68g1aZiZadsvlb+k4AVSrTJz1TjIyMxMuX1ll4HQGyMy0kJVlwemox5qSQlZuNvZcJ6azisyMTBw5ma1/0yGmOw2MAZCWA+5yMILpRFp2FpWeDNKdHtL8DlJSUtAanTv1ugtnrROLbo0rt9PZuvO0KeHXO7HgtDshMwMCzuA5mp2N0xkfWEi1pOJISSXdmQaWYBRMy8pEs9jaVQaAvbUGKSkp+Kw2HGlpZFr8pOkBtKxhLb620szC6XWSnpHRrv2QVRHA6WyogKdnWMjJseJ0OQlYvGQ0s95AQEX2UU5O8PnW6QwGirKybOTk9K68CWU3UOVOSGv+vmE6ncF+6LIy0ZyxyyXaV5F9km3Hmdb8/a3GU0VlcTFmnZ/5o09ttJ6One/JZu5bDXXFaEPHo6U1lMkMlTPFmYbpdJKVnU1KTjqGzYfprCQzMwunM3i+hM+btlB6Xej+rNCsPrSMQXHLrF4T3Odnndmw/oAZiOzDzKwMctKDZQ5P21a5HoDpHN3qfex0OlFKYUlLw6antvh+9HqFM/TZ5zJKyc7MwnA6QYs9rhWVwesyMzN4PTaWmRWcn5FpJTtbxx96D9lZ2QScZUDrzxOn0xsTp0r0HjIz/dTVm2RkWMnJscTNB6iv1CAlfFx7xjnaEgl2CZEk9VsqcEzOjpuulGJ9wQrmDF2MzWJvdh1DfjkX974Krl52BRsqXuTspT9GT0l8wxFCCNH3KKV46KGHOProo5k4cSIApaXB/jEGDIgd1j0vL4/CwuZ7na2srIyfVl+JO9RWIdH8aNsq3oMKmDPtQgBq3bUopbAartjX+j1YQ+s0qlygW7BEtYdwF1WwfkMw1jDv2I4HuyzuWjTDj7IaGC28h4Q8rkh5PYe34M4fz273tsjs0vJi0lPiuyVoTlV1FW63G6uRErdfS6qLg/vcV4fhqcNVU43F7cZwVaGUs4k1BuXk5LR4nACqq6txu93UWKuptMcvX1OtcLuhuhrKy8FdE8Dh9VLtrsFW7cftdqMqq6jPaFs2C4DuqkTz1KNMO3qtK5I+FKiqorzcpK7Wh0d58GpeDLc75v1UVgfPR13T495na8/TpoRf767zYvNbMK016G43hqsaf6AyYZMd5a2nzqintsYa6YcsUFEB1uaf4ZrjNTx4vV48Xi+m20391s8wUzQCk8+KWc5UJhoaWlQbJ5creF5V69VUOtq+H1wuFfM+XVVQWalRU1OD2+um2pb4fFmzVuGtqsBnyQZNp7IymGXjdgdrzZWVYLUmK5Wna2juCixuNyqgN3vfsLprQSmMykqUr+E5vKlrMbJPKtz4vM3vk3q/G7fbTcBrJv18TzZLTQ2a241RUYaKSoYL3zu9lWW43XXgcmFL9WPWhe4jVVW43cHR6cPnTVtorsrI54dRehgViL/2Gs7DhvX7DV/DPqyqxOpPDS0bf6G3dh+73e7gIGTuWmy6mfD9uNcWYx2URsroDFyeipjtVZaH/tYatqmUoqY62GTQ5Qpej41Vh+/XLqgoNiPrtFS0/vO74T2omGBXovdQVxfcXmUlpNgTn8Peqmq8Xm+btt1qAR+apwqVPrDVL2lNwK13heOF6KEMtx/PtkrS5uTHzTvo2kVR7aEm++uKZnHamPDsmRSfX8uYFYPZdv3rKH98nnidv5bd5ZubTIEWQgjRO913333s3LmTP/zhD3HztEadfHTG6HUtCW/TjGveE92MMdgRe+zrgj+97WnGlbAgcb+08fWxn61aXUXM336zHU2JIvsm/nPbboJevgvNDBAwDSo8oYpCZxzCljqDCbUy1ULNa7SoPrva3VrPNECzBjvmatSkNeAHrd5L4EjiIFprOqhv/UhoKuGyiaYZTcX0NC10XEy+2aw4XKja3JytMV/AE/N3U00AP977GrvKNzWxlhb2QROj1zV+6w19djXffLTeVcPAms/Jqt8OwPsfKurqops0N1+cHim8481WHs8EF4Thjm26Z0btiFY1YwwdR5/haWHJ7qf0UF6MmWBIQGgYKrCZPrva9TllRrUrbsPLo/uS7MrBvvxFddR/XZZ4u+H7bOgeu3274oMVUddPa84Zb3TT8IZf2zIiY0sih6653daJ17zlyFdYCta3fvCIVpJglxBJUP91ORiKtGPio9HrDgVHejp2+JJWrUu3W1jw+2/zxoXvYn5WQ8FDayPzytxH+P1nP+LS56Zz82uncOG/p/DK1r8n500IIYToVvfffz8rVqzgqaeeYvDgwZHp+fnBL1LKyspili8vLycvL6/Lyhfbd5fReGb0H3G1PrP5enUHCtXOCk1UQRQKveogWjgABfiMtkflVDN9IGmuA2jeWqgP9qtV5XNR5VIUFSdvh7Slg3fTJHJQNKve4Q7qNdMA3ZKgF3qFuw5s+8vxHwigueOrHvGB0wTlbeVxXrn/Db4o/CRueqJ901yfU8H+6YOvqaig3edZZWVwdDNfTB9Rifdx+D0ert7XqCzB5YtqDmGYgbjXAVBX0eTodY3fZyTG1cz56it0Y6kODn5hNxpGsoy+BXV1rD0QUGzfoQgE2rbhmC+Nw+daa4OXjY67r8RNzQcF+AoaBgYxY2O7La+yFQMD9BjhYJcRe94p3ZZwejjoFf3W2tW3W9yAJ61T4j7c8KpOGo2xpePW+F4V6QcxdI89FCpiONiuCGZeNXVeK8AMB7t0LWZ3GOXJC5i2qs+u6M/N5vaDtwatuvms8zjh/t+aCNq3lwS7hEiCui9KQIO0WfGVjnUFHzIudyp5ziGtXl+aLZ1Tf/IdVs5bRdXfd7Hyqed5fP0DXPfSAj7c8zKnjr+UX5z0N44ZegL/t+bnfLjnpWS+HSGEEF1IKcV9993He++9x1NPPcWIESNi5g8fPpz8/HxWrVoVmebz+Vi/fj2zZ89u1/ba8xqzuW/NG3dQ36iCEq7wGB2sf2hVh0IPw+H0lLa9XpmKiroSPjqwnPpGAS2tpgStLhiMak8n0c11tG6Gpo1OH4Wmaeyv2cPKfXvYvbsLe/lunHQRCG3bonW8g3oVCFaM9diuF4yAoqoKSNFRCvTK+B5UIqMxNnNeGqqJIE/j5UyD6qigZaR4CZZtshKuVCg5MWqB1mYCNbLhS/h8nS/uekm07fD715rp5Xt/5Y6E0zVfMPiieaoSrDf270hmVzMXT936Emxby+KmR1+/XZg4A0DBYThUAAcPtv41htuP660DePdVByeEj2NLxzPBaIwqYOIvqw++vLYh08lInHTT9Kp705B24dENGl9/4VM0vH8ahmMMz4gs2q6YXnQwspUrqPW62FnWkBVpNvO6xveazw++x86yr1u1nSYzQiPbjV0g0kF9aNeER0f1hT5iTBNWryGu8/voBF3lCa5TT9GJ3reBstYFu1qzC8Pba/ZLgOjPh2YWtO5biaVwY6vKFlm3PS1YjmYGJVh98F32VwYzTeMGR2iCBLuESAL358U4JmVjyYxtU+721fBN8dpWNWFsbO7wk5jz6ws5POIIjgdcvL36aRaNOosnLlzJDxY8zAljzuVXJz/BrCEL+dPqu6isL03W2xFCCNGF7r33Xl5//XV+//vf43Q6KS0tpbS0FI8n+CCraRrf/va3Wbp0Ke+//z47d+7k7rvvxuFwcPbZZ7d5e+2pbAWb3DS8Li7DpPE38U1kdrUzZkAgoPD7FZaiTVj2fxYpi9ZU85oElKlwvbGfI1/uBAXrqzbjM/2Romr+OvSqYE060J5mjKEymTRdCRjqGBQKZmiUqzI0FLW1LR+PdQUr2FuxrcXloPlgSUTlAYa6PkBTgWCgKxTsMirb2c7UNFC6Ja4JZX19qK8YPVT59MWXrdkgamR6204cn+Gl1lfd7DJNBV41TFzVsGVrdFus9jcXqvV4UHXlBAyFQjV5dFTovIlvrhxVtiabqCZIqUnw+pi/G2WsxK8xvIMa5kc3Q+7qZoyR7NC2vMYdvE/5i0IV6NBx1NqR2eV68wDuLcFguGZLXIVuVQCwB2d0+Uvq8ZfWY9aH7u+hzC6tcQZXmIoN5CQ6uRu/XX9RHVWv7YtrDhpNMxt9nrRC46bnqpn7cOP7TL3f3eIojeHrJNBC3D3uHtYos8saih+Gr6XwW61ykZBSUdmJVj3mwjN9yYs4hzO7Wt2MMerDvKio7RmXcawOADSfO9I80/QZeHZUoXzBILPHXxf8HDQDWPasaNVqJdglRAcFyj3Ufl5Exmkj4uZtLPyUgOlvV7ALYP6401n8rxtJNdP43f6/ctcJjzI4Y2RkvkW38sOFv8NvePnXV/H9uwghhOj5nnvuOWpqarjmmmtYtGhR5N9bb70VWebGG2/k2muv5d577+Wiiy6iuLiYJ554gvT09DZvL7py+03R2lYFUXyGN/IQr2lagmaMzQe7DBPcRikB5cfvb/qhWHOXgT/+2+rPVsHHn4QDXKHaRrji39osrHDfKRs2oVfswW8G2OU+EL+cMtuc2VVdrairay6zK7zvQsEoTcMSegoPDb7ZrFqvq+Eb7STQqw+DAt30gdbQn4y/0I3vYCsK1JhpgGYJ/osSPi0sGKGEv/jasBF1LjUV1Gpr/zv1/tpINxIAZb7K0DqiKorhlkFxtaHgMkZU8zetqeaDzQhnj1QHCgkU76HwSMP6EyVFNP0eG8pstzjaXo7Gde9WBo20BNl0vujLoptiNm3qEr9xolFkZ7RyLQmOSXGJ4pvtDa+PvtwTxbEqKhRFRVHnXTNBmO7m/rwI9+oiqt9r1By2qS8VmgrcNZMAFG4CalQ1E1hXgWDwHNBaGRxs/AVMc80YEwZ4Ax7wNnfvSxzsapwl1ni74cyucKDaGmoBGp3Z1RxlxmZUxWyunanSZoJIdfg+2OwqozceWtDlUnyzBXbuSrShNnxJENo/gYpaqt8+iO9wLfVfleH5+hDaxg/QqhuaqGIarb4ny2iMQnSQ660DYCiyzxkTN2/1wXfISMlhysCj273+tDG55N84ldK/bMZzcyWOSbEjTwzLHMMp4y/h3V3Pc92cO8lIyW73toQQQnS9HTsSN02Kpmkat912G7fddlvHNxj1wFrqLqTUXcjY3KMSLBZVQVNGpIJg0a1xFQtNmRwpUmRngV0BWkw6Ch6fhwOez8iwDOGrr49j7jGJi+bbvxKbLRUmnhkz3R8AjYYHZ00plNWB5q8PNmdoYbRjiKowmA37IGAa8RUfwxcTgAHQj2wCiw1zYPx+Ali7Hgo8JqMmJ44BhLehKy30TB/+qVpsFtNaLfclY1Dk3cIwc0psQoYeW/H3HazFPjKjbRs3/cEskEZ9doXLZMEINSvSItPDlb/WdCpttjEl0N+ocl5QX4yOxrishi8mw5VMq7Wh4mk13FjMcCU8uhlj8Hyvq1Ps2QtZmeDzw/hxTQdNwuuvNg5DbSZ2XDHnmtutKNyvGDM6Niurucw8XWv7CN2Nz4pIC70W+iDSEgRlujOzqz3BtcaJcFroPFJxfcs1tc34866kBHxZDa+PCXYlWMUXodZc4W4Yo/e3y1POF4dXctzIU0mztf2Li04XLmpTTcbMcCAn9Hd8K8b4eFj47+YG0jDNUODcoLUHvvE9u7kAefQ9xwidE5aSbVhVZtwIqVGvAoKfRRBsImtx2uIuhCYzu0Jv12YNngPe0KidTd3/w/vNVERftLG7o53X4DebYeaM+Ok2oxrlsQBNnIsxmV3B9xneH75E3w+Zgbim7U0KvUejJrjCQEl9MDMz4Al+IVNfFbdsa0hmlxCtVOY+wq8/uZWfvn0Jnx98Dwh2GFj+5HYcR+XgmJQds3zA9PP5wfdYMPI0LHrH4sr5N09FT7dR8sg3CedfOPU7eAL1vLXz2Q5tRwghRP+luUux7Pko8m1sXPOy0AOmVbfFjXrn9xmUlcH+AxCX2aUUevFXaGYAr1lDbUPfznFWV3zFVxWbGyb43OjFW0AptMbZY5aU4K+BVja9S/CA7M8YEhfs0gw/noAbb6A+Mm3H2oPsW7+HvXsVHk9TD9qhZowJKlmR/pg0LZLZRZKDXZHyh2pVRpWXqtf2EQj1M1RSv5eKwB6K63YHG9OZwe03rnJGmjC1ZZumARZrJBsj7FDNHsr9u7HoKiazK3qfm63I7GpckW1JIJSZp5SiyhXcVr3pJaYpbmiVlqgiD67+mExPMEUhJqMkdE0UFQf/7dgF+/Y3X4aGQRlM6musaGiUmaW4AkcwTdi7D3bviVq+iYyf2GBUw+/bdyg+/az5Sp/ymxiu2OsjUm9uaM8YOz+UsZGoqV90U6tua43XptSukAR9cEXzG77EQb9mOpNXSuGrqWH/m29iD1Q2t/rGr4z8Fh6MoLK+tId2WB+6b8XdYxtFtUKBq0gz26j3YgQSj5Da/GaNSBPKyrfLqPsq2H9cWXnTzeXaktllxgS7/LGjPyYqTsz7Ae8eFzUfFGBU+2h82cZ1UB8ub1Qzxm11r7K/JhgFber+H7l/mMRuI7qTeKN1+7XxUiUJer5RCgZVf4ra+TGHChpeUVSsOLA7QKDCE5thFg4cR3fb1vhLiTZlxIaD/WZkveGO+YPZbe0btECCXUK0gttXwx3vXsrqvW9TUXyE+9+6gfdXP0fhL9bi3e1iyM/jM7c2Fa2hxlfFolFNfUPQepbsFAZcNxnXG/sTNi8Yk3MUc4Yu5tWtTzQ9Uo8QQghBE004AL14C5q/LvhNKrGVB6VUQ2ZXKLskutNwIxCuFBJ6+o3dhl5zmFR/sB2X06k4XL0vwahVwQdbl7/hc85y5Gv0yv3YDBeNaxXKGszm0lrb5DBBKoofI74iZvqoqCtl1YF3Is0ZAwGoq4c9++DrTbGLe72h9x7Vx1HA9EcyBqAhkKGrcDAq/H/LHR43xahtvr8yf6jzYn9xqFPt0P5WqNhAReMMi7bWuZUKHnNNj1vXXtc2in3f4DeqKTPKaMjsSpzNlaw+uwKhzK7y8mCn5u66+Ap3uLmOtcnEg+hgV/BcT2k5gbDhJZHmgmZMttYh3xeJs/9UbOAgcYkaXnmoADzehjlxZQbca4pQG2JHRYsOwiXcRig4EQ4uNw56mSp4zXR1B/XRDh5UVNe0IzgUOo5ao3Pu0/1vsrM8QQfl4eUS3Dt8Pqg4GAzCpPqC97b4LCZFqu9wbIAi6vdgX4jBe2pXdVx/oGpnw4ifUV9iJBycIvz+mxghL67MCbqOq/u0kJoVh9sW8DKNqPuJwnegBq9XsfEr2LK1URkiWbqx98PmmotGlyWgAmj+5kcANFXDezVM+Pzdeg4dUph1gfhmjI23G/6io1GfXZWB/cH1NZPZpZk+MgvfB48rvPJG2VXJO2fCb8Png+1RyebfbIYDrx2h9tMjCTO7wq9Lc+/CuvOd2G4F2lInjdz/GlLaVKjvLoxGX5B4Axj1rXvvEuwSohWe3vA7Ziwbz4P/8yv++56bePh/HmTw5X4qn99N/i3TSD9+aNxrPtv/Jg5rGkcPXZyUMgz49iSwaJT/a2fC+ecddT2l7sN8cTh+yG0hhBAirLWVDtOMrhAa7CoPZhdbQ8PORzctC/gbHny1BKMxRr79NcGjH2JH6VccqIptvhkIJBhZKpwxgIqtdKuozK5WBrsSfQteG3BTZzTabtQD+qf736TaWxkz29soySH8d7iSYyqTlfuWs67gQxrTtHD2gxbcQ6rlzK5EASDPbhc1HxY03+9NZKOxfyoFSmnhyGT8/EAboxjhIFqCPrvCCr2bqTGrQQWrHrGZXVHnWRPNFdvah1q4s+rwKRzpZydmW8GfliaCXVpMsCs8YmTsMkYzmRUNLY9M9FCVKxwsSxQoSnScd+1WuOsapjd57YauDe8hL6an4fwNVHhDmSHRwZZwuVTM3wCeHVVUv3Mw2IoMAxVQ6HU+CBjY9paBYbK7/j2qAvu7vBlj9OZ27IK165rf/wlfHNnH8ZmFR6pD/fdF7ZBwR+nhe4dSClfgIKbpT9hsq3FpNNchBri/wulr6BtQKRPNVQCGF18oY8qiW5vNREqmPeVb2FH6VXC7+1aiVYQ6Zk94QEOBGn9dEydt6GczHdQb1T7MWj9mTWwwqnFM11dQS/3WitBmDdAtMQG48PVaVt6ohKFFGge7mvuciw5IBUx/w8qbaN6qQk3fLWY9mqcKTalglqNGXGZXXIZZo9EYdT0qS0z5mg122Y1qNMOHXhk6f0wVey37Teq+Kou55tvCcmA1esGGyPaiFRUp3v8wdPw9/obtN7yxmEkOTyioHtXktT19HYYzu6pdZsOXaEbslxU1HxTiWtO6zwQJdgnRgjL3EfhDCSd/dhLZZ41hyK/mkn3nFN68+AOe/9Eb5P10etxrDDPAZwfe4tjhS7Bb296ZaCK2wWlknTGSyhd2J7ypzRtxCtmOPN7Z9VxStieEEKJvam0GQSBUAUg/ZODZUkFJbbCDWIsezuwKPuyWuY9Q4i4KrjsYwYmr9ZkKMCH/Kw/anuAoedHNBAECRkPg5kDlDj7b/xaV4RH1lBnfh5A1GOyKNLFRZvPDkSesS7Y8fNju8s0xfzeunNSHY2VaQ+YUBEf4irxGmeilVlCgo6FCNT1D+QkYwb6gmuJz1Uc614+sryK40egmh3HHtYnKXnExVEaP/JWkYFcwE0NPOEtXJtEx0NhsrvgMOIitrDYeaa0lRcU+DhWoSBaFaRAJLka2laAZY1M0M7ZiFylXotPNX4dl9wcob/D4R2d2pTshwfgNoeVUpFy7diu8XsX+A7B1e1TltqlsFdPE9CnqttZR/VkRBw+qUPlCa00QNIgEu6LOG8/2YGA3GLQ2oNhA2+nGetiFpaQGrdTFgHwPXrM6NkjmUfh8XRP9im7N9Pna5peNi8+ED3r0edC42XbMi2IzuyoDZdRRTLl/Nz4fkUbA4cBo4+2F702W6PO3vgLdXYrmOowvdM/TuzCzK6Z8/no0X7BdeeLMrqhpvroEa4gN5EQiWImCq+FpTdyX/MX1+EOd12tmKNhlaJHlIyP6mrH3y/B0v+lD81SiVQaDd+HPp0RBr9hmjIHYgH0T71KhGOJaQerhVbGJlNFNHE0jfsAXQ4G/HlQAX0Et5sGGL09MFcDbxK3NNEFpeuizM/xlUtRZogUDib4DNVS/e4hARYIvi6Kk+EuxGLEZbFp9JXptcWjdscsfKohfR8xnQ6ORLiLBywTNv1slfEwMAyOg2LlDsXVbcAAXZYIZ1WdnwGditjLQLcEuIVrw8fPPs2jdfFKvG8GI/11E3n8dxYhbjuHE/76atZmf8tLmpXGvWXPoAyrqSzhtwmVJK4ffr3AtnoRR6eWF2/Zx989NvneryRXXmFx9rclN37VgO3wRn+57l3+/UsbefSrhaBtCCCH6F+U3I0N5Ny/4tGo5/AUY/kglwVls4tvT0NGWRQtldoUeTjcVrWFL+RcNqwn4sJTEtjUxTJOU6mC3JdaKUAe0/kBMsCY62FV8cD8+w0uZp5LaLX4sxTWN+uwCNA1ldYA/WAmzFGzAuuu9mEUKqw+wYs8rmMqMrfSEVxU/FF9coC7N5ox9L412ZcAfXlW4QhIfkDAKAlh3OfAd8oNXBzRQsMWzgq17t/LNip0Js1RUwKTinX1Yd8S/96Y09JsTu2z02y8u0eLmN2wUKmtLWXfow5immE2Kbn7XODMiNEtXZijYFN/OKSbYFbW96Mp/oJnMrpLawxRW74+ZtnNvgCpXQ3EMM7y++EpyOCCmN71LCY9GFz604aaPvgTBLt11GC3gRasOZjpYLCoS7NL0YOZC9JEOn5fh86a2Ntj33RdfhhcgqjP/BM91hi8qg0JxeG+AHbuCowZu3wHV1cTs74auuqJr7I3erhlq6hcA/GakzaeJgdMJBv6Y82nDF/DJp3RJwCt6NLz6+qaXAxqCLs302RVonH0SvYwywV8fyc6xjUsPnifKDAW7IgvGbCYytSEC0DAxfC5rWiTYFSxqN7QLjf6CoHHru4AZ84Y0I0EWaSQjqomLx4xqMt34/tb4NWawaay/tB6jzg+aBdPQCe+76FEC9+wNF9JoyOwy/OgV+9Hrg5H88PWUKIgYva/9hi/4ZYqmxZSpzH0kmPBAbIA1OmiuDDMmSOhrnCVMMMinl25HL9mOf28x2r6GkS4ViTt2V0qFznM91Eo8Kuga3rauUVbWkPHkXl0Uv6IouXVfk+HdG/k7fhTJZl8eXCZmhFoT5Tfx7agIHpxE53r4vqmCWWIHDjS9kfJykx07FWbACAX4gsseKSLYjDGqgHv3Kg4XJl5PYxLsEqIZZsAg969QPdjN2J/FNkc8buRpLB59Nk9v/D1HaqLTkxUvbfkr+c5hzB22pEPbLypWvLhM8cOfmJx5juJ7j+VTYM8me+UOioogNRUmT4Jx42DgQLAdvhyl+Vn67st8+3rF+Rcp/vRI8OYhhBCif6r+4BDVbx+MmhJd8VWUlcV+OaJ5a9BcBRiGiRaqoET3zxVuxhjbZ1dUM8bQN8XRDKWw1OvoGpgZKVh3GpgbaiJD3JteIxLQ0CotGGuqsBw0cRd68JWYWIpqE4wOp4HdGclM0Nyl4TcVWWJPqLN7wwyEKgqx30YnbrYS+5lp1x3NzI2uT8d37B95jalAA89OL5YNDix7gxW7NH8hWs27wU7Rqw7Hv84XHC1Sr2z95/j+yh2U1B6OG0QgJiWgofSRP9OPH0LKuEwA9pZsodZXTa0vOgUsnr+4Dn9RKFsgQWZXOKxjCSd8mFpouomvoJaq1/Zh1AUi2YJfHVnFjrKv2FuxFU+gIZPE10xm1+bidWwv3RgsQiRjLtxBfXCZSEW5oXf2yLRwZldTA/SZmgXT8LPqwDuUe4KV31kzg/MCzSQSqsj6zUi5wiNwxsRTwkVqOCkBcEfefkOwLFHF3brrffTy3ZEsE9MXXHl0c1vbvvLIhqqrg0Gp5jKJlAo2Y8RUaJho/lCWDGbwGla+mMpxOLuxucEnOipc328cHPB6Fd9sDt7H4sRFn2KDt5u3KD5b3WhE1ugAT10F1j0r0CpD16ZFi8TH/f6oIEQkS66x2ICOaSqKDrnx+lRMk19lBiBRMKkzhfuSCgffVCiQEjqpg1k8ifdLmNZ4WlS8wx6oIL1+X8P57fc12fdXZP2Gwr26iOpPa1GajvJHZU1FHbrdhSV4/MUMr3oHyvcB8f36RfoobGbgAQgHO00wNXbv0SJZY5uK1rCpaE3k/UT2RXTMPKAiv5e6CzlQtROtyowN7IVHrPTVoR/+BkdldHc0ia/BffvDncibwXtF+GYVdUiKy3WOFIErnPxsqGa/1NJUAF013LAaf2mjFNhskJUVHDEy9sWhZaKCXZgG/iNuAvtcWA9VRr4s8EW3Pgp9eREOUO/d1zDrUEEwABZ+9ti/X+HzgeEzgtd69O42Y49voi8ZmtKxIeKE6ON2P7ea/OIBlP/Sgp4Sn9r6/eMeYMPhT/jdpz/k4TNewKrbWHvofTYVreH2+b+OPLy1RXm54u134ZOVim3bg9PGjYVzz4ZZM3VGbp5EzUNr+b/bKkibmdfo1Udx6xtzqDv5eS654Dus/hxeex3+85Ji5gzFVVdozD8u6ltfIYQQfZ7yxQZfoh/+yyvgSDEUFMBIZVLnryXTlg7KxFAm1lDmRHQ/JOHPtugsnJYyiZVSaIZC00AvqQe3iWn3Q07wm3z36iK8E0M1ZQWmGUAv0qmzeIBMlMMCoeys6M8wZU+PZNBEGL5IE8dwPy6KYEUqKrIQ1EywK83mpM7vJmDEB69qahQZGaEARCR+1kzlyqoI1hiC5bce1MgodOKaWEedtQpDN7Ac+QotxY5KHxh5mekzg5W2Fh4nrNvfRLM17Je9lVvxbTgGZwlMnRwqX0yxGjK7Ih0n5zow6wPBY+m1gh38CSrg32xWFBXDqSdruNcUQ8BH6tTQOhvtT7trL9n1Kdht+XgBvy+0F5TCuzdYS1NeA6vTjmHWYyqTw65gjaisriFToa19dhnhSl3oPYZP1einn0gwKlRkvYmK5/9n773DbcvSst7fGGPOufLO++RUdULl6gzdTepuRBtQFBRQELgCopIUDFzUey9e71VQ0YsgYiLZiKBIaKChCd10rq7uynVyPjuntdZecYYxvvvHmHOttc851d0kJezvearO3nvNNeaYY44Zvne87/uJCkntkDgbsN5+ngaHiXLvrU+UdBU4iDYOhUaQvAjnXmaXc55gOGai3BVK0Ern7MRXZv94XyE3IlhMMqDMTg/baeCmKjjxrDE5ULCRXoHZhRuxfXSae6Bph9JgSe5r4XS3n909YRPUsI1U5uC3+Y5cdPNu6WivNaC51GVtfZHP+9z7f2dEPpxkcYmwugaxdUgXGk649TMfJ3i8zMl8EzVsc6u/yvL2KmflrWgTFp7pxAlUhjlA/wrMrrvZLq0WrNzpszmEI9MTLJmNl+msd3lxQ3js0Vd+R7fOstq5ydGpB3/37/LFCcyG6PWXsZUH0JsXiWYShu4xD2zsAcvvc8ILwKw4jonjPdD5MNvDLVL3RqCEuf1RglYM8vpX6A+jSqAgiFV0PpZA1f9lkmR6e/hBjBtyhilM+zYcevAu8HYS6Pf/npp9iEpY48LGMzkQ5vuauhicIxkaun1F7wY8/tjerk0a1MvEWIiVEZi10V0m3ggofdwihwN2TwvlkmKldZ1Zl2EkBCtIJih/N3hFwHkzX7dR4jwZtpAxTnh2uZwlOzmlex9co/HWo/dtU4nbA3a5u06nB7g94PVK81jSCeatdajIgAOz0wel2N0Vnr5p+fQFoV5X94Bdk1P2ek4ys9bf/4qPbCq+b/kCkYJ7PLvUK4zb/WKf2bUf+/EKISI0f+QKq4trPPmXPu++2yxUD/E33/zdPL/2If7Je/8GH7z1Lv7FB76dB2cf5fPPfcVva1/PPCv8H9/l+JIvE37o3wtawzf+dcVP/YTix35Y863frPnsz1Ic/6oH0bWAnZ+4v1H928/+JW53znPmdS/xj79L8ws/q/i2b1VsbMDf+07hG79FuHDxU79J7Md+7Md+7McfzpDOOsHFX/K10if/fp8XxcEQLnWu8XTrZWKboMThnEOnxYv1+CU30CFLy8J73j/x4vtJwC7rxFciVGq04l60aZs+Q053+kUHAWEmmSHtZDhnUeJQ6Vg6FS9b+lf7SFRDudQDXMWb9AQwskci5iaW5F3xaq2JcqbaxMEAMF89RKCDvWBX3udJCcV40f0TABE6f+meGCadKMJ2gCDcstf9saV7dVkyzCvffaLl6VyGpNpjk5V+0mUnXqKfD6nqbqDsXZovyZMG5cep1xNUoLl1Cy685NGcSZlVs+m3WbuHuJcflNb3AhgC2sVExqGANBkzlAoQ1okj0Pce4OScy34bnl2+UmAf4wZj1l2+z0k5m0juuJRPBaXvf/6cClCZ3791dpQQwit4dhX9yPtijKDznfik7v7MrrFn1L0ghlL3GvtPHm+xQyUylm7erc6bgPq6vcnkfaLN3jZ661IuY7QjIpRKM5SklC4vEzQdjmQ0tpPy21fyHypCr7+MufNRVPv2J97wPlGAHXczu/SND7LY/ej93PfuNVnbUwRDcn/xjMyC6gjLtz7EzV//1T1fuT1YpZ/0aQ93RhRFwYO16Qc3keG4eMbkeU0SYWW5AIP8v9aCLublBEqhOuusbwiB65N+Ak/vncE6l7deoFd4Gf5uQiydrE8Wd9DNm+j1C5ANUSHgLPHVNrsfnmB23t9oLj+AidHPwUAnjlvpDdpx7ih/t+dX3t7autDp5GDGaBfeg27ypN4NzhQfir2XUatkYvEhbzQ0ESVTuWfb3c5O3heFQu7r4TfyosSf4wI0Tdf6JJeWIb/3qrwyb3tNceWqZx0uN69xZ7A++q5DGBd1vf9zc9wHGZnjFx0ZnYagmIvjsLuvcAGKh9b0BBv7fmBXAS6RxXvOt9wH7AIPhjrJ7w9KESceJO90cyZrvth0N9i1vCKjhYKxEja/RkbMruLa8aD7K7EvP1nsg137sR+vEIPntqheDbj6J5aYqx54xe0+9/Sf5xs//R/zgVu/zP/1G3+FUlDm/3zbfyA0n7w+tYjwgQ8Jf+0bhW/9NuHZZ+HLvwx+6icU/+4HNV/xFxVHj+59fJt6yMyfe5DWz9+8703tLQ/+WUqmMjKqr9cVf/5LFD/5DsV3fodiZRX+6l8X/tn3uk9oiLsf+7Ef+7Eff7hDtvOl07vKqk++JxYv1WkKu6lnVmViASGztvBcx06YwxplaLa8uW4RRcIraOL43meLdYJ2CqUmmFB3SQptDigop5gOalSyKqqvGLoEHWdEz6zSv+370bucMbzaB5OjDi5DcsCkMIXe6W+M9u/Ee6vcvi2kE49OURpzFxvJ5K/HSmmU0qTZ+NiLZEEEGLT8z1magyevDHa5IpMYxYgLAsBABvcVQklsfdL2iUgwuTRIJgCjJBG20ovjY1p6msrWM6PfJWd2qbxfl6/Ahz4CqVN0exBYv8PhRBGBjz3jt7knRhNKIXcb1Of/aufQegzAiMgocXJZRqA/8TvTVm+N5H7VOu/pipCmUB+8xPTg4l5iyoRDvll/iek7v4zSY9u2enKvjBRgGCwi/S3IhlixKD0Bdn0CcMdPB588jzy7lGdYuE+QtznnaKW3RyCWUl7GqJS6P94gkz9MMLvuVjRNmJIV7Lq7Q7dvQ9LH2RzAsXm/05TZ/ktMDS8QLjlEjWWMk3KoOIYsk/u2DaDya0bd1+y8GID7S7EKUPluNl3S99d7IL17K7Pe3Y1sgnqWm32XkmWCzjIqFW/Yzt426kEVxBug61CPwPh0YwA4SARV3Bcmvnf+Aty8PcFCzaWzWvw8LgCyNBUkB5wDe68O1Do78s5Lc2D7fsD65Jg7J5+8UqUIH22+yMdaL/vfO55OFDQ8zaZ74SbNpRsTCxl7mVO+ifvf80T8M0NNghQj0tZY8g7w4kvwkY9OfA7ev8sW3oY5CHLPrhzPpE/7PoiDzpgJaiYWVUbXUX4N+d6PmVL9d69irhb3aLm/jaMbH70AKu9Mtjkg/dizpLvLHlDK729x5u/FmfUH6gqWpPXjYez9xnQcRR88cAQb65adHSlQe79NoPeMY/6F+4bKn9/3Y3alaXEux7aLh1q/TrV/9Z5294Bd6RCxbrSGpJS/L2pJSQvvvhwUnLwXJYk3ni9CBFTzJtX8/utS59muA2+Kp5VfY0rTu+TGn2Lsg137sR+vECv/8TkGpQHzX3z2k277JY/9VX78L3yE7/5T/5X/8MXv5dj06U/6nac/JnzdNwj/+98X2m34jr+j+B//TfGNf03fA3DdHXNfeRYZZLR+9vo9n9WjKT7r1Bfym9d+ds+LYRAovvDzFT/5nxVf8ZfgF38JvubrhOdf2Ae89mM/9mM//kiG8VK+PToHcajdO8DehGNjs3jZz32WRHDICOzqDsZvq6EpUU43memOkY+iMpIow2CyUlbjkP83Z9EoFN2+o70rE6vr+X7tWHpW7bToXV2i01TELkUNUxRCujWZ8agxk8hZKBhaORvpudUPjg8bwabCbkc8+6RoRqkREFFEKQdetDJoZbATFBklGVEIprtCcOuDqN0VppbfzVz/OTJn0a9k/CRj3yVKY1hLp377kiqPkujJcIlPdPeQPVw2ArguXhI++kGfILtcugm5nOyu5FBNHEcqaT7+3rNrp+n/nhWpQeZwTkYVM9P0E70r5J/drxpjse8sy4HOMZtoxOzKHKEJvcSts3LPGBSy2c3+6ifoA1zfOY+IZ55Z5xkprkBiRrnleFAEn0gpQLmEmf6L97TplKEfHUVwqCzGOuu/oxRhwCdk4TiBKF2n0XkplzEykjF2Jog5dzO7Upewknyc7TRn8BfMM9Q4sR992dH+aEL/Sua9xm06YkjcwzrLd2TcgPn4ZVptt8fgGibIkWmGwuKsv6Z0VoA5glbeoL6QLk/KJYdDeM9vwaX7iQ+yGJUXk+CVgEubElz+FdT21Xs+KrpZMLve8DrvLVSwyY503ou59p69X5o0qHcZylkkv070yrMomzDdfYFgsIEqrKsQnmq+yMda5/lY6zyJS1E2Z/WZ/DyKeGurHDEoQIRJ4GHP+Ocg7OqqZzoCiMvodITLF2M6HYsTQUsuD3UZpH6MPnjrl/mtG7+QH04Btu+9uK2zvOf6z3Gr5Qf+Yx8Xfvhd76M52NyzXfuXb2Gu5iBz/lzo56bqKvfqisOY8/ZZrt15D0uDNUb4yJ55Nz4u/2XuDeVQVo3l7sV3xoj33u33/O6w3b2A0OhSHp0oDyKJzVCt2+jmjdG3jQr2SO9HXSrYYCJI5kjbQzKbYrYVLj+XnwqzS+djtb3lO3W1dztHZPz2B2sP5/sDbM6pFLyvljh07nGp9b331X5f2NnJ+5tliBVaLW/InqYyRv2Cewddl/cyZDc3ha1tGRV30W6vZ1ev54tYbGzISMZYtFpKJubOfZhdev0ievPyBDbtR1dLOp77+Yc2g/rwOsb17pE6Owdm/eVxv1LnD7EA9ZQjS4VnX3BsbBR7+tRjH+zaj/24T6QbA/rvWuWp1zzNGx/6k5/Sdw41TvD6o2+hGtY/4Xa3bgl/7zsd3/Z3hF4P/s9/oPiJH1f8mT+tiKJP7fKtPD5P5dUL7PzE5fuunr393F+kk7T48NPfS/iRH6T0S99O5cf/HNUf+iwW/+Nr+bvZm/nQl76d7zzzt3nfv/oJ3vEftj75CtB+7Md+7Md+/KEKVYAfk2BN6zZ66wqqt7WHKWItLOfEFisWchljAXYtrY/bKAUVqskSKttG3Li8exCAMpp+bzLJyA3DnVCoxARhd3eiClreh0FhXuwURgUEKiBNNbEkuTm97H1zVQoRQ5IKWZxCwWyaYHfEsbC2JlhrsakQ2xattDOBwtz7KlwyBdil0EqTTbiQK5xfvU7aOCe89GyPfh+qySrOOUIxcJ+KdOKKhEdwx1JsThhX6Zhp8MHms1y6q2y9xJaVFcutO34MAfTKc5i158H5l38XewBBJhjlaeqlPFqD3EPxgZeSD3M1mwBTipw1HJcvdG7sefbe993TxOTBee+a+4Bdo3azJAe7imRzAnTKHIEOUbtL6M46Kt7Lbjk18xBwrwH13XGzeYntnbFhM+DNtnPpz93MOXFgVJZLd+S+BeWcKiHK5ECwQ2TMugjDV5IxjpPiqcEFjEr3AKoiwnAy4Rt2MJffjeRAUHFNtu1YlqpUwexyBJfehV7zhRdUmtJqd/n4+Ut04gEXdq+wM/QX8j1V3vJ2pwcXKCWXWLvZYXV975gU3XRZ6hloOcOvAHMcMkqIU5cgIntYG738El6+D0muYHWJDlHpYA+4kWXC8opQVG/TrTv3fP9uQ+1GA0oliJOCienlZWpnvBA8KfEcsboCL2VTnTWmnnoe/XzOF8nNt5UoulmfdtqhnXboZn1wCicWMRPNWUZFM0aMT1eMg9BqF1v6eOb5hOtrN8dSssySpFBJ1+n0FI4ALalP/u88RXDtN/xmLgMruGE29iC8692/EzfZ2hJ+7n0vMUyHPL32K/TdNhc3n0UyR//ZTVxskdQR3MpB1bsBx7zJoSRk0YQfY7bXd6z42aWC697HDE95NpbFPz8KEMnFYPsyXny5m6m1p3nBDT3rdEQMK7Y3hU9aQTu24LLRYg1AqAP/HGOCWYYayYGdOHbffYfOe/NrrOSwIii5P7NrkonpBEzWR4lldXWvxL3A4aJwmtngAT8uzuVA9ZghplLLww/Bp3+ab/hC7+fZSi4B8KEP+22idJvZpz6KPJ+gijF0jCqDqlxSm2QJg5y9rcp7kbrnXoBnn4NisNWkjNHKqJppq+XGMkZdHOekNLWgi04MhEB/c4fNLf9r/PKAwYsp2iVj9mV+rmV3nZnBBab6l+/BOG083LML71M5/lwrv1AleHLIaOefYuwb1O/Hftwndn7yCljhyltvc2Lm3O9Jm8NezM/88B0+/r4tDjW2+YGv6fGaVzuMFrgQQlhBoiqENaQ8hZRnkPIMhOX7tjf3l8+x/Hc+RP9ja9TP2Vxv/xJm7SXeuP4iR5Tm3S/8W76gN4XMHMfNn8EdfQ0S1sAmmP42nxG+yGfP/gpp+3t45rvfzqmv/VvUDt/f2HA/9mM/9mM//pBFLvFTLhu/GuZeRbjMs7ySHlADxpXlCrDLOocaMXHGL/VGGQwBKQl2kEvonIARqhEM+5YxHaUAu5z37NLj5MOJ5U7rCnq7irRj2lM7zEw1KAVVqqpCF8AFnoEwKg2/9xBtDJcvQbyb8bpjedKbpT5ZMCVWm0O2tuHmLccJFDvZTRoTq8aT4IwTYbitmWsZeNTLGLXSDJMhNXFopdFive9SkhHH0OmCLpR+ElN6703ozxB/wfyo3c0LP8P6zlVKGKoPhaAtybzGvuioJAbpGfq1AVWXsNy7zeRbh2RCt+erYo58T4at/MNCmpJLRa5aTEmhm4LMqJEEBJtBcG96kBDjJEHFbZydBjSqkMbYzCdWOLLs/onFZMItlrEGZs9GeZ+tRWuFZGNm1/i7FqMnOngXa8XkjD13H3nbpIk9SY+oswlyghGCZ1OmhrfHQNfeXA0jCVoHvuLgfcAuq0uMjKRz0MyRAhFhmANKznqfq4VzY8C1OHRJMZpcPlUAapOdsOj1F723TV5N9O5kMI7hhZeEc2dBBt7/SLfvAI9hOkN2hh0AWrsdQOgkOxjnSJK950Llsj3B8EL6HFqfvPeAjQFnkZxV5PBjb2wOxJFLKjV0egm//psljh/zXw0DRsmzE+4pJqGGLQ9Q1w+gd5cJLv0y2em3QVjh0mVYWYVGCebgnjkAez2GFGCMolQS4lSjcSOQwmxcIJt7MP9S/rc7H8WsLPpjCMuooSfIlJImg3w2BgUAKcVQlNBiSV02BrsKJk7O1MJZ2rbFWnqH0L0aYQrwnn7V+A4zgzF4/fG1X0fsLnOS4HQJZxMC4326+uo0mCo6ycgycN0mxiiIu5CllN4HuwfuEPc34fVCP+0xUxkXqWrHO6znRJyLyzfICqkkkNzpktzujq7tov/xXb5fxZBbLGIUZVNiaGPSRAhq6q6JKXSeTcnowfTsnnYKA3/JKxwOhr7h/rUMroF5NMPfkMasQhFho7PMjJtF+2oNuMFEY4BNHKBROge7Jr7rmUvj/gXKjJldIzmwGjFvRRySOmTYBgQTCda7ohN8MmaXQGNwnUxV6JTPYPN7WkSZLF/oUIHxALfLMDu3gHrO7PL7DjIIA4WYmPO9nwVgIz0PPDw6ikq6PqrqWAB7zjGu9FgsRHUu0VQxTz7ymfd61BXnJH9WKBzVsqU/NDz9Mcvry8XnGeJCJh+xvYGGgr+h83GeRCgF2vGY4OFalsw49Fw83qo4B53c6FEH98hRVb7INTKoty6Xw4/Zb777E/f/3wZdax/s2o/9uCskdWy/4yIXz17h4de+8XdW7cRl6M1LmKWnMcsfJ125ymzvNn9NOXhTvk0TeM8naiTvT1D2wFepAUHkZSku41AvZq30p9n9h/+Kg3/qnX5bFDL3IPb4G3k7p/iR1Xdz/Wt/gYMzZ16xfbVznTs//9M8ufnTqHf8Os1XfRONz/va+65278d+7Md+7Mcfnhh5rUzKOUbLtg7TXiZqbaDdo5w6CTvbPpnNxIKzWG1R+fulF9IVvkMKYxqkaYrrd/LmBDFQqWma6/6FlckKS07QE+bgAC6eoq+HuGFKkGZEBBz8+BGqQYW4eOUXzU7bEuFA3Vsvb3vL76G7m42TsbTH9vVfI3F9VP5W3Ok5krbX9hVlzZ3gk++8rWYT7I2AbuLgIcEog1Ka5mCDpl3iXPAwSlKMwft0TUTLNT0jbSdC6R7InE/U4g63W1dQWYqTEuEBDc2cGVKzTPVDqpsVVmsD3/1CSppY4mu7SOYwRlDpBItoUroJ6K0e7oRgb1uCnJlV3hA6KKxkPH37PZw7Nhj5/IyASwfadjG3Pkht8BB9dRZX+Dpl3iTYib2HUVPEevMO3d4KZQezqdzz3nCxe3MCZFVe/mYhTmQPs8tmjkCFE98fmbr541MapRT2PgDIC6sfHv1sti6jY8G4RZzyLBnJUgLXm4TWxj85CEyCouorld0X7CpPMLs82HVz8H7gc0dgl2rfRu/cABXgFs8hAts7gp0FyHJT+gnPromEcWZwHj1oQkmNmCm6I+gEKBc9FsQp0tWb6JqB+ilczQM3ahCzswPRrHBzdwXjqv4InQdj9pyRvP2uDLwUU5JR+6Mo3nlH1RdDsGByHyvJqSkK2G4lVM24WEOpDN0JUt4HPugT1c94c37swzZSmkJKPkEeDIRkp0PtYGVUSEEKROs+LL5JrCXMSYyHD8H2DQOS3Res9OikQzJI7+wQLRoI/MA6C4Htjq6HMFFeLlwAtDqgocpsxS1ULj9Tegx8eK8iR9PtsOs6RNkqIh7sShKoJRPMPBw6XaUe38Lpo2SqwrFwHmY+nY+65+nbCiUdoSXh1h04n8ATj4N6+b2U3r8BFX++rc3AwsXNZ3BiOTbtQb1+0h3da1c2xyfBOjViAk1G+HRCt/8BCmTdTphSiRIIoWrKDG2MTRyJc/zW7Xfx5OkvYr56ECWC7QlLTVhfanL0VbsESYDKhtSabaJTr8LhZYy7u444FiqjThVg1xjA3LVLLLdukNkeB8qLfnyHe2XutvCWKuhT+d/jzNJdG+6Zx4EKSO9idvV6wJDx35Ie7FxDd28RRDqX5ebXSJxTiJwUPuwjcM1lgjhhwAaZO0KSCnEiNFdCygdTAiYwJ5vlt7PxeRAg6Fmw8okLDUwCxflAWTt+rhenNXExNSAJEsK+h3bEyajKrt/72KPssXMJT79QgUnvwPsU7JC9NOq9GH1tEWih1BgZLB5fxsYjj8nCyN/lKzUeVNt7mC71KLNtO2TV4hYULnckMAaPStsxYOd3JqhDn1o1132waz/2467Yffcd7PqQ93/uB/i6E//Pp/7FYZvg+nsIrvwa5s5TI6R6m1N8bPlhttQX8Po/+QAnHjmAq85DqQHa+DUym0LW94adaR81bKMGLf/vsOWp30nXm+5mQ9A11FSN+c/ssvlbj3HwOz+d4MxJ3OLDkL9EfG53iR/9b7/GL179ab7u9X//Fbstcw9y7K/871x85mto//fv4S0vfS/bK09T+vLvgcrM72Ik92M/9mM/9uN/ZWz+4grVx0ClPe9RIoJS/qW+ubTB3LTxL6dYrnc/wFAGiMsN6sV6k+oR7pBBzvJQSoOtIC/ssn7oKpwCnMMZqFQNOwJPbV9goLq8dfo44F/MjVNoo7DFW/PuOeZrcOf2NHO9NufOdklXr+b785topeinjlLoDeALyxGVa6kGeU5Sr9oRiKZ3V3hp8ynU7AmC3gBjZ9m+MaCxlgC+rPnONnSbPhc5a4ROX9gdlnlInSCJhaWbQmdJ0Uw1g0Soi9+RcTFaQ2c35eo2qLJ/ib9qL0P4kDe7Fwv5cD1/69e8J44zeb/HGcPgWEzaE6prFV8AwIG5pUgfGpJe7JLc6oACE3g50G4h4VD567tYVJJhrnfplbI9bBjnrbgYpm2iLOPi1hpRPOM/kwK4VES2hVDxSYkBUIjRKOfBLuvcHk+myXh59WnKXQvpkGN2lj0aGGB5sL7X0idnDVy+Am86NZE5WfFsjiK5u8eewTMyPqGMsUiqLEwNr42qhw1aHSLyRCxnZxUh5PI8hTdwfsW1TZ1/10t9htLGiSMMFb0+E4w034fNLdhcgTvtG6wlH+NgDnZJzuxShTkOENndUZckP77qsxkH2imd14e0szu0spsEqkyYthDm9/RM2cwvdOYm6uBIXUyabGHbQc7ZLMbI7+hK8jQzBoLc226PJE4bIEPyBNTlc22UtOLACRqLlbFOUnWGVF9epffAUaTqkajhXd48uBRMhEwdg81LXL8B26t9Xve5E1LI8WDQbHpz/6mpnB06cfpLJkG1Njh06Bhbo4IS95y43EvQYYdC96WM6hkIF8t72ivqFgSJh/SngwZb9EEbIhWysQHJBjTKCR+7cZ40nZhGNkGco3G5xPChDpcuw+JCzvrCMxnlZoaa7VGa8UZMFkdq6hyKFuhkHnnvJGWUDvZUywMY3MhQSYwa3qIdzXswOt93a7jFbPAAgyE028mIMbO2PQa7xN3NyPKhmwnJhP9S4lICyRmUSiBQmBzIsLHQyXqQ7LLUvsp89aAfMBGGsbDNbWzLEToD6y9T3gx5LDmLqLzAiThu3oKHq/ntYUL6XoBdhReZa99Bdzx70Q4FFSiqj1fpLoO9vIOuLpDpYt75Ly+tWAYqJp4Rspxxt6gN1u1dkHj+eUXFaKoP5v54Lhv55BnRI/ByZRWe3vwNZmcU4dNrmJUhvOXkmJGcQZ8+m26dLLtJaoUkgZKKkG6WSxf9+ffaxfxelMRo5e8DlQ1H+LzF/YlXvqdNVk8tpoW1jECzguga96os9Xoce7TDrJ1BMkf7l25RfnQWmAbGQJG8lBLr2zD7ECqXZQNosR5oVpPX0cT+lfLyzYJNF9WQIBlVwpwMkw3BgOiQ4dU2uvMckuRMQ5fcQz6TxN8osiven8xOacL0DoqjNOpAi1z+mb855AD2p8ru2ge79mM/7ortH7tI/0DM0qOrPH7w0z/xxumQ4Mq7CS7+Iub2h1Euw00dIX3ki7huX8//847X8fKdRb70z8M3fL2iXFbc77Ymd/37qcbc63psftbPsvprRzn6ltfv+exg/Rifc+qL+IWLP8pffPJbqEWNT9jW2dceZv3ov+QHv+en+Xr3T4h/+CvRX/2fkNxceD/2Yz/2Yz/+sIX3VSFL/Cp2GqM3LzGMxSfpVqFD70HUSTeRnK1gxYFNsXrs2bWH/IFCtfzTbOPGJTha98yuUDC5VKZ3MSGSCpxRdHcd/YFjjPMIxZtquw3MQK+918NHcvlKKevSi3rMJrepqAou97gq8B5nc4P39h1U3Ln78DH9DaaHm2A+h1YLigpsSQxSUex2FN0QOj1oVx5hKmqwHK/Q2YHjpzU2g3AolC2QwXRlQKrHRr9Gkj1ggdbaZyE52LXTvUOWWIZtzVzu+wRjPxQJBK0UWNA7AWZV0zm/SRSH4zaNZxdsN6HTEaacIWsJ1DNU5kAsO71dNvstnD5IEChc5hPLQe+3KDdj1oeKqkqgCi5/E1ECHbfD9QFYyX2xHGAUYj85s2tctM4xjBPKKq+exl0ACqCc8kBf3pYThyb383EyKgaQn9SJb3oGoulsgNVo8T50UppCavP5eOqR15NzcCxaoF9bo9mEKNsZtzTB3ICc2UWCybqE2V6GxaOPas6fz9kQo8pu/rsKGGZ9wrDmCVAjS6O9x3yjd41qLq8bMbvGmTAHD8CtZjjGd+w4Oa8my+j+LdZzWaSTDMGM9lEYTqt8rFxYRwUhSjx41rzyfsotx3TwEFbXEGXGjCWsr5yWtVDh0b3MrsLbJ/cAcio3qKcwqHeofpOZaAlXe43/SpZQ3VkiDA1mo0N2ai8gB97DauWC5czDESosk536LNxL78O4Ac3W2FawML1X4vjYM/5vp06Kt2WaYITMD1/ErK0j5Wl/bLDXa8mmbLUCXvyI8HDgRqBftosvhkDufyTQkh0Pdo3kaPm1pwMiApIUStua4cE+V+7k8EFxLWcpDIWwp5GbbViAzU3PwgyVgr7ArkP1eshs7heFxakqYjXlrecASEyDNJ9jYdbBqQO41JJsuNE5Xll/hvrcmdE1JCI8+7yXjt4ejq+ZXjIGu5xVuP5eb0RsjO6skZXG8kPBV6tFGw9oBmpUpdYmjtRl6EGbqLUEh/3xjxhuWA5UTvGqB1/HzmDIRbnJaut67tnl53uSQBIpSpGMrlWkqOKbA8ECOulDuer7nvjiWuGBkNBVyZ7pEhypk+QLDCXbBGCQWcrxGsnlEusH+thIeAA9kjFOzu+C6euc9aze/HoKJPC4lPjqh0s9mJoSKktdz2TcHbfjXFGdWGElIcsl5mHgeMC8mvq843rsJbztliXcFeoKrvW8D10ocyiMl5vfB4gcxwR6mwgEOUBbMMTy6yFQEanrEbsBYqewnQQGO9iPvgQHvxBfhCXfOBPU0I+/Eju+plwGkssYizWHSabuSE0qoz8MhorN9b2yRvALQiJAWGFwaRMuXUc/5AFwyZJ7Fcpp7N8f8l/tQDB6k0aSUm/v0nGzHjT2pSzxhS0dN9x1PuMTjF4R+zql/diPiRhebNL7yDofeMOHeMOJzyXQ4X230xsXiH7jH1P7959N+Ve+A928Rfq6v0L/K/8721/xa/yz8/+Qv/hP3k7LLvID36f41m/WlMu/AznkJ4nwcI3Zv3SW5n+9SrJ8b7niL3/ym+klu/zipR//lNo7eFDzxf/oy/lnGz8C3U340a9ANW/9Xnd7P/ZjP/ZjP/5nhIAUZuk2wSw/j7LJKLmOY8++UDiCbNd7+ghsxDu4uOMN6i0ozEjCAT5hPx6f9D+bPmbzomeNaEEbjcSC3gjRLcPwesy1n0v838RLIAWHEsdc71my3R2iwTYH7EVoTfgv5Y9Mg0aMsOKWfEpUVAXMqV0200jLoT+2ys57Yrovp1hxDOOcPdPVVJZKiPKVzrR4UyFrFY2GolRSJIlPVg4seiYZCAenhUce1hw/Lhw+LCzMKx59BJ4410frcfIfZzukOepTynY82AWjEvQqi9ndhUFf5WwPlyf0xQEKBo2yClK/74tXB3SaExXMlGBiaNyydHcd3ediXCKQxeg0RuHYylo0tzN2b93ExkN0L2Z2fRmwqI2AJB6yI54xIa4/2n1b2tzsL6NyA3JrAaNHMsZ+0ufXLr2Tnt3aM7WcZHuUZrvDHpOeXSNzaPGgGgKiAnQCZjiuxCh4iYpRhjcdejMPVI/uYaipuIfZvkLQXUOaN9Bbl9FblzHLHyO4/KveqN1lKJuQZsJGdpxqULq/JLHQ2TAeWiMxU+u/xVz/+T3MIFWps1N9klblMQQzYnY5B4Hr4vo7hKE3KS+6q5s3CS7+0qiaWyADQPL5Mtb0Li44Tp6ASgWc8kng8nCD27vX9vRPdcEkhYm4wukSy8MN/19v2TM1ncs9sBW4kf6I8q4HQaeG16jF/j1udkr4zDdDaGxeec0RuB68v0d8rU22M0TiwnDcFxTItIeJApuDXwg67nkP8vxvc71nmEnOE5oM3R+zvQLb5Vjzl1C9LW7chMHA0drNB6c8RWrqBK7PrVswKORlBT1pYg7cvAV3lqDbG5+fqGD3uEl59eTJTli5k9DoXyEdjkHEZFsT3/L3AOcgZkiqDAKEnRpJKjSMP2bRgWc3WQj6OYiri7MhGBfjBDLRgJDl94H2LrlBt5ow9LYjk//d6DiiAo/pWscwWMAFVQaBlyo24qtoscTL96LMbtCcqKoq2Py+deZMxumTEZWy95Qb4a+3M5KbfhFgBKzkoGo6ASq7ooKDDnDKIYG/LwGkHUuSU4vCbEzXGy3Ui6PgzzRMDRS8cPEWw2d6BD0DyqEkHRue5+d48MI2u++8OW7tbhBEKXTNoAyUz8344hAiiMoopdtEWSvfzsKOxQ4h3MnBWVEjsMvl+1NKo8SPw2/+VszGuq84DKCdHrGHitBbV3HT/neznVFNfNUFyXwbggG8hNE6MAgu1QQmzK8vTbvl6A98ldIitrNtz7TS3Ldi5MQAUClsm1PPpNvdhXiQL5jkoFfvWMTWEwFDGYIVbDtFt5YwkSUX5o7AcQCNR44VMr7MxI2B9NEZGcsEC78/753pz83apkGJRUnGbP95dNrzC0w5UC7hSLg6Yh0qm9zj2SVZTGdincoN/dwquSZa+Rusx4HHhQ0cMT3uzXvvF/tg137sx0RsfP+LUNO89/H38qYTd1VhFIe59h4qP/3VVN/xJYQv/w+y02+j/2X/mf7X/grJZ307z6w9yv/29fAz/wO+7C/Aj/4nxaue/L0HuSbjwDc9ARo2v//ektln5h/nDUffyn9/6YdG5cM/WTQair/+f7+Wf9n8UeJujLzj61Hdjd/rbu/HfuzHfuzH73s4XJGbuOwenymFB2BC+pQ619DiV2TbaYenN57CdVdRkssWJxeglaJqy9Rp0M0rKTknoEEbDbGMcvbB1fzZM/RgF/gV8iBP/ErZDtFm02M68YARM0gVfdRIMN75SMZYWI9lIPEYI0g2HCtbQzY2odd1VK/VKG0FqGHKdP88pZzpowRMoIhKamSqXR04TCsDhJk6aGVwYlFFlTzt0HbomTqSkUrK5eQpLmXehLqcbWIKP60iyc1iX6VSisKAjjtLcCtfR1KBH19tFcT+fLS3brD7/MdHhuXOObQTqpuO7pVdst08QdtdZnH3KS9HUYLK695vr+wigxZacpmag+odnzVpFzPXfconipNsvRycSjOQQEPO7Lp8LWZpNWM7vbxn7mSSoEaJvJC41J+UwvJrj7+K/6dc8wnxwQsZ/Xev+o/ES2W1MpRNmUAHFChaP+2NT/jBJ0lPvJHsoS8ge+jzsYdfRTZ7CuUsKumRDBM6HUjNFG138BX8m2AyoxbnE7/7baqCMv3ScQYkXB++l+fal0CEw5VHafSvoG9/mPm1X6WcrpNme1soktAiGdcKNON6jNONsTRPlGZ7By52btCL22BzgBA4uFrm8MUxwpNJgBPhpfYNLrYvs5NdGzPaBMhZjuIcRnlABiBwfYIAHj1tKZchMo4sNwTTkqD6jsFLO3TfvwriKB3SbJ9sshsEOFXac2zaWEKlUQq6mWeqXIrfz27WJDAC2Xh8K6k/x6q/hTE+4b52U7Pb8YyWJJilkq7TbY+RAOuEwUC4edP3/egRePihfFwnkuTCm+5uY/JxQyk0l6gmK0TDiXdYsfTP+yTZMxYFpzw4kewELPTPUNH+mOcqi2g05Q0PSKaPmNH8VpkQdjpspFsM83Ys/npLUwh3b3lwa0SqyjAuZhgs0o0Oeh84FKDJTIMDB4Tl9DzDYGw6b7vChCWSH4Oki16/mLcpZFaoVqBSzTgwX6WcgyO1nMqmtu4zNvnNczfrjlhi5zvXyTLrmV3KeYA933nWdgzTmJEpEyA2B0rEAQ6Vg13lvCKsWmtjM0vQMYS2yezwJVyhVZ2gisrEM+HuWO2tcK18E4+gKK9cU57hU4DzMJr2dLq5XyFlxGlcXlG4+4tLBJcsU4MLHG2/m85Wl434Au2WjHwMtdPEKay4Ja7334N2McQdnHJs7QjxrSZTgwsolXt24ZDQ97s/8H03LhtLvjNHuJN6ebSoSQzb708yJBgvCtwvjAZTaPCcH6VOF668x+vZnTFEEZRmwJYUg3SIOMHduQZi/bNlwpi+CCUZapjtYXZNb32IaLi6t8bI5E1UJnB47T+rlBWldIdKukqgi8WL8bYyoVcsTrmSlBdfAuIMteuv+14rZm3dH2upBC4VRKnx7sV6TFvsiFApKhsBz58s9sGu/diPPIaXWrR/8SYrn98iqaa84ehb/QcuI3jpZ6j+2J+h8vPfiNpdIX7Ld9L7ht8ifvt34469nsEQ/r9/7fjmvykoze8rm+vuCA9Vmf/qh9n5ySv0nlq/5/Oves3fpjnY5J0XPzV2F0C5rPjmf/QIP9j5d6jBDsmPfQPcLQ/Zj/3Yj/3Yjz/QsXTzCjbVoDTKJiPPnnGJdv+MMrmsCcYvtH075GbrRZSVnNkF0QdSVMtBz6KcI1QRWTo2vnXaoY3JV6FBTDDahyCYrI8R75ul85dwp0LvOSQe44ijA2xtjms/CoIzE2ycPZUBc0+cKNiTCLd7edIZ2xFqZtMBS/bmnqQqMP6FvYjpC5bFRc3CnBA65VloYtEtn9THSkE6yMEuS1taaDJixmwHz+wSVAZq0PSenP5AGCbQ2fU+NSM/o6ComKigZyAJiVauEKQpeteDD85mVLMNStJhsD4cZyMiYMUnLRPHpcVXoyznltDO+dNQXo2orcejBI+cYOYxIH8+kgSvB7OOnSb0B8VIK7aSS3TFm25biccyRhFiW4BdORtkZA49ZgqoIKBcyeVjCBvdJTpJy5sPK+9vo1F7ZYwu81XUgrKX1+bZmEwfI50/DUrhmkusXdmg21M4FXLs5JhRANCqPEq3dIo0FbYnkn8BDCn3Q7ukPA3AwO4Qu3a+jaByqY9DMDpjenDpHk8zl94FKmsPrI5zxzzBzufR2k5MZgVcho2F4cDvLioLVSOYuJBPOba7NW6uTyHOsT34MMvdX6GjOjjRqGx8rWkFoj2otDDvOHMahueb9J++Qu1mQioRoNBZihMhTWU07rqkuGFvsSnLfryD8QDNzDmMeLBrYLfo221iGbJi79BO1yiu3OjFZcLrW2zZTV5qXckd4iyiNE99FNbWoBudQImjlDVH7fe7ws2bvsopeNbS3FhtN5IqBmGOAonj1PH8HiT4ipiAcimD2Es3C7DaD+LYm83mcigh8JLu3INMi+aNs0/yyPwTqB1Ded2PFQaCrI2xQyprQ3QyZDNugfVsoozU+5jFHaa6L3mwM79fmayNcpbUNLyMEVPgRGS6wrHjKUdOdInDvGKkFZJtR3ioSvqqPunDflJYcaicGpPYmAudX2J1cAErlnJQGd2/q14JSNppEXd6DIdCv+sYDv25zqyQOcuc9vO8k/VYHmxgRViON6DqWa5uPsNZYfBhIfxojexOhrUZ11vLOGTso2fHD5CD5XlC2yPNwfd6ue2v01Htgb3egvlfUb2dcVEwEXbiHbarOyDC8xsfZq131bOnJENN3O9SP7mwOmSGGR4PXwU29xsbJv7Zs+QopS0UiiyOSVyPsDSWoA/1EeLBYXZ2txi6JoHr58CK70/U7Izm327lIYZBA2ccjpQVt4RWEGgv+d7aEpI7XWpXu4RdOyHfz49ZRR4INQrbTPZ81mpNbOxkL0M19LLL7d4q1mVkx2YIH5tn/lF/rL2cEqU2bpImwua6jDzgJs3dw+5tjnc+gMLtYVnVOxfy67Q4JRN9KWSrIvktXuWyajhU20JProcVbcb5sSmd3/OVr2bsEsIb25TOr6J6MdsbQ5IEoggkrNGuPERcPjSWVGrn1z+KY3CATrlnYF8h9sGu/dgP/Mriynd9FDMd8c7XvpMnD72JejSFufabVH/8z1F+9z9EwgrDL/xe+l/7K6Sv/WooTwHw7HPC13yd8DM/C1/+pfCj//H3n811dxz8268iOtXgzre+n3Stv+ezRw+8ntcffSs/9eIPMMz6r9DCvVEqKb7xux7j33e+n/rgGvF//mYku9ttdD/2Yz/2Yz/+oEa7myAJYELPdChW0UXoRSdGL7V6AuwySxHhpSoHZQFaK5gs8RIsQMUQfdzS/811lHVMqak80/BtXoovsp1tQ5qDWFPHxqvD1ptzl/t3fDKORc3pXMalRyvBK9s1BkOIc7zA4XCBIdX+mWtVuMfnxK+ymz3v5QUAZzPvqwJg+rdHyZfvsPfinp+HuXlYmIcwVBijiSIgFW8qHk9UNgsrqGyAOKFlt7hpr3sGwESoIhu3ntECoNermIH/++3be4FGAkGhaVytMFwKSXshcRrjRGgnbfTWFaLWywTSp+K2SVox3Z6wtCR0e17ZocSOFGzAKMEpm8LvCVSqKK9HTN3O6MjuZA/8z7mcJk3xBvWZ93ULc2ZBx65h6+e503+a5bX3YJZ2RpXNAFKb7pExZi7DidDrMuY0BdqznOwA6W2xtrvC8vZFcKCzBFzq2SQ56LK8ImyspYhodBDdY1DvEFz9IJkLECKGwSIzM4q5xYjXTz1BHMzRLZ3E6RJORaytw9KSI8sBCBEIXXc0RSeJDK5+MD+NHjhstjUuc2jCEegQGBBlyCbYTP5L9zIoA6XHyZkIN/rLXOvfRonlkr2KCxsosSzf8ufAAdl8QmpTwp7XgTrn6PW9L5qzjseShHLaRYx4iZjzRvrihOnSAWzFYbGUI2+mD5A8c55oI8SlGU5FlJM2zaZw8RKksa9oap3DKZ/Yx26Xfu3Y+NDEEaJomDpaMlLJ3yszxc5wid2c7aV7CcHGLlvXVmj+yjrDxOUsLD8/Xj4PLmdQKcmY8ZgLN2/5CnHlnFBWLnu5ZxFHj/h/tSlAEcfsjKNez38Nq+zuCtcuxzjrPX5UYcRfmcXNn6GY+a4Au5TmmD7lAYG83VpQQZsS5dwjzqgAAqj3r1HO1sgYoFwKKILdiDIlUDB0bZIJKedYFSdgAzJpIDbzPmNOIaIQXeJ2+zKNumJUAW/NcmNtlvXKSdKy5VY3I0kUmWQjMKE93MGSsjW8ReZSSkGFA4tQrcDMtEOJJd1aY+v8Ja5chZdecFy5CpubQqsNrSZ01mo0m95oXgRW+qskkiKBo/GWAHskQXC4TFBWEV9JeeHWZT54cYWtwS6Cw9g+1ZWnYNAEhIOlOZQoMlJKEUxPe6riCNiaQFgKAAUgaTXpdv3PAxv7C7Lix66VbNNNmwS6ANjGN/yhEzquQ4JQGRjkRko68CzBtDME8uIssWdYFsxLp8QDvTMpzWaN6csh9asVPKg99ocC0JnzxvBtX9nTiUICv43DocOASFmyDFZHanyFSWQPK8qeSBAdoiRFDQT3kQ5RazweT398PHXI3J6btJQN/VlLM7nDcvsWTmn00Sl0znweZgnOOSTxYHG76a8t35O996hDpkNwdZu0OcnI2mtQPwkoTnq0eQROIflKSaNRvAPg5/O6RVYznKrm/Z7GWkhrRwGoxzdHzZqd/ghkDgJ/z8lUFTvXmPAP82NfSEyVBetSKnuqb7xy7INd+7EfQPvnb9D74Brlbz7BxeR5PmP2SSo//VVUfv6bAGHwZ/8Ng6/4b2QPfQHkZqGDgfCvvs/xLX/L+zH8m3+t+JZv+p/D5ro7dDXkxA+9BdtJufGVv+YrOE3EV7/m73h214Uf+221G0WKv/z338S/Xf9u5nc/yuaP/b29SP9+7Md+7Md+/IGNJHPs3LSgQ5TLeHrrOW71Vz2jQYUjEEKTjVaQ5zcPMHfnNOpyhWZLqA7XKF4XrfWSDaVA9TKMMpSykk+wxaGV4lr/OsRCp6dY3xAuXy2McfNOaS8BMWSw6FekSyUZMbuK6m8CqOMBWSXz5Kz8DbzbNUjQGHmNSOZGCWIhmyjWZbLEokRTKcNhfWM0LmEARlQObikadUW1okb7JU+MxAmuKEEPpEHkP3MxiUxaA6h7flQpqJbDhdOEy1OUOgGNaZibEWZnxpvrYOLbgcJo72m2UnPcSVbpDjZHFcNAEbdTmk3/KN5t4w2Hcb6C2ij89qXDXlLkBMwwN/LPtsebiUJUThDLQbs0AYzCDDN0IkxNjTcPAj8+5UubBEtN1HAM3sQ2Jde3+LEXS7vl991XC7ipw3jbKqGcrpNsLbN1u0lvZRU17BPdfgq9u4JRGuUysnhAb2OLTjtlkIS5pHRvwrbd30AahxlOnaNbfZR+6SiNBqAj6qZKSJkkmBuNneRl9womlgiU0k3ujq36G0bVqF3hs7SraDYFJSb/u8MYz1bI4r0gXCEXVhPzwhg9ZriJcL23xFKyipKMTCl2WhpxQjocn7/shNfnmqEgCNZZwpZh9sUyM8/MsXhpjkjKHuxyoKyi34c0FUpBFVt2XD1+jaEbz1UXVrw5fTxES4yxMf1tP8fTToetpM0L21fI8MUmttJLLLtNYhmOzqvB8FDlNEoygsi3rXL2YDdZG/sMiSNsB4Bwp3WBJXuD5ewa68mLrCUvspJe5I69zVryMvVjL/q/py8Tqzuk7SWmg3exsvU815ovES68yPTJFzHzL1I/+iLN0g2udG9x7dovcrV1mU27iXPQGlS4dRvWVxLPnpkAGqS26Cuh52GtBypQmkWdo2hmNPygDTNhgyP6GNN6ATGj6Y0jppXdHvkaVZRH5AZ2hzSZmA85sOoQOuFZDjxvmTrfQ2lFZ+a1tA++bY+xfmG23006ZCZgKWuwsgpoxc7BnIkkY7AOCiJmRqBCymXN6QcVld3LnC69wPSMY2EeTh6JOXuoxYnjMDcrNGq5RK5XYTU7yc3WUcQ5Wrspw9T7NxmlkbLzcsB8EHvZgA889zLKKYaZRbAYF9PvGrbvNL2ZvlIYG+xhGJpg3N9Jdq4IYH2l3c4u9PK1hdilyLQHVXaT3RFYFmjBSrrHQzJxjlvuBk6FRKlCmo6bLzhav25JW4XMHqLz1gNVOdhmbcry4grtgZBOFARpDK9T325R+nAd1Z3wrWqCXE+xd4Z+ccE4ojBn7oUBocrIUkG7YX5gynvqyfgeL1qwJmd2ieCcxezFxsdhM6xkZPk9SCnh5En/UWfY9zaZ2lfrBei2uly6/DOc37nufQOtMDW8Qi2+hRK7Z5EoW7PMLL9AtmY9Ozq37Jo0qCfNmLr5AtX4zviaEIeOwJv7m3tIsVlpHroOWbVk9TO4hXNIaQpnIWjMEAezvmhI8ZwcphgXY3XJi3rz+i72+CJKQSopVnt/SDVZ2EBSRAufSuyDXfvxxz7S1R7L//CjVN9wgOff8CwAb/3IT6Batxj+iX9E/6t/Hnv6bXuW/J551rO5/sfPwZd/mWdzPfnE/3yQazIqj8xy6kfeRrY15Mrn/yJbP3wBN/BvdI8eeB1vyNldg7T3SVq6q92K4kv+wRfwX1a/idmbP8Xue37y96P7+7Ef+7Ef+/F7HD21S2czRkyIZEP6rSE3P7qJszJmEODBrkIZp3p1bKoZ7OS/ix4xuzpbPZqbiZe6jbxbFDJQzJyPqL1QIbgZItueUZUkUKzAS+YBrUQnDLMtjAz9KjKOcuT8ZnvALoVaNCw8diR/MfZ96A9VLmnwyYRLBXH+s+iU/+6wnydm3Qy0Qhuo5ElJVrdMTykOH1KYYCz7GocCBLPsiH9zE7EJqqcJX6iSkPvRpHtZ0r3oOLrsk+jYOhpBjfp6hfD5ELMe4cRL2MIIjh1TzMxMvC+EjIDG3uNDVN3hcHRCAQM7aWfkf5XNKnYGS6R50QHr8CCiuKIo+57jaMxVWNQHCWRvsR2V3AvOSQ52JSleFoqjuuFGZuvgmXBF7NplzJJjZmqRqWiKxGZ7MqVWN6WTv26IRMw2jnmwS+VVPLctRgYkGZDEGKXJdh3Ji0CWYTduU0vuUMp26AxKaKVxYklT4cWXvBTr4uYzDGPh5m3QGB46CzPTChXVfdKko1F/Jf9PiSNNIc6ZLPd7cytM48EnVQCiVA7oht4QHkcQQClr4gZ7jZKLqoqHDiimcmwlMGoi65LR0Ktc1Jb1a/S6QqnlUDg65/pQFurTwtEDEIWCs47SRojKIEgMDIWSi3AmN6i3anRtKlsB5ejPDrh97va4b8r7Tg2TkwzCQyirRibWWb9DooRhpkEzOvf9rE1Xcp8rcRg0oTEoLFHYzL2pFGEglMuW6MhTo8klePblrbVLDEprbNt1Wukt/1+2zLZs0srusN4v/rZE90KP5koXeeo8279+jdXOLfT0bYbBbdY2nsMmT7GRrrMSb7LaW2ZpuMGN9AaDgfDMCyGiNEaGnjEiQKionjYEB2ujfkFOIFSe2UWWUxj1xJquDrl9WyirMlqZPWCXUtBz23nFOoXCYJQhkyHajZldngXkWJIt5i7kVSMHGUbDMDpCpqt7GIWFF9lSehsJAzLt2TGZrpGV846NNd4oDKkMPPiqzchnS6VD6jVFqQSVqmImucxs7wLTU0K5JJRKiukpRSOMkGEdlzZoNqHbL7GxhQc10BBCPxuOpc+Il7ZbL6stKrsO+porV+xobAIKsynYdT0GYTBSJ8sEE9I5wArRcM0X6QB2hrt0zrRJX+t//9jWM6PzokhzZte4jd1wAWMgqlWo5IsW1atD7JpjcH7Hz8GclaR2od3OmVBJx3tmadA2GN27Qteh3E78VTqBW6phvkkvxgKNaWGq4TAaonJIYDQMO8wMLlBLc4ajc35RoZg4WrH7+Nhw0uGLwIzmyySgv9zlenKb2+6WnxtGKNd935uthMz6a9QYzzgddDo4EeIkHT1Py9trzKy/kK8kcU9kWw55ISFruXw+jdnJ+naP+rWrzG4+B+LodsGmjuiwyaWJspcVK4DSdMqn6ZYeoPfUFkQ1CCtkAyFyGnsFwvNbmKZ/huph4ekZ0qh68sjwgUWSXIJ/M7nFmlzGCYjNn3KpkLpkz/PoE0XwyTfZj/34oxvihDvf/kGwjpN/t8Z/eOZf8qAzLD75VfQ/429Cqb5n+92O8IP/VvjFX4Zjxzyb6381yDUZtU8/yJlf/kKWv+PDrH7X02x8/4ssfO3DzH/VQ3zNa/8u3/zOL+AXLvwIX/7kN/+22p2ZUXzat/8NPvhvLvDpz/xTNhbPMvXEG36fjmI/9mM/9mM/fi9i0Bhys3ebhj0GvS2CywaVCq4niBpbZts0G720llwJC0js/6BsiIQKnBAkm1RSGPQFnbtEqVQRvFQlHMboqIJZLt5AcyCpYBzlq/mpztBuSMaQRgOmDwqDxBE7SBMZMSVs4T2jqizqA+yQYQxk6D2WTjIB3KmqIlF1smGbstakWJQKKEVg8+p//WMxbASjF39z02KerfL4nzhBb+YM9FpgYxg0kdghicXcLKG6HowhxFedmghRChMF6AyGsXB26ihNDrDiXkLvhuPhmExqc6BNGVBKkU5lKDRB0c+aZrrn6Ay77M44dh/qESXTJJc2QMYm1lifRrU7965yhxVFQzXIlKPNmMFkYk0W2QL98SvpuZQkSSA7Mg3XBZ34lfbFeWi22OMfYyVmONTMcZK2btF12ShZlExY2/TJVdQMUPMNDpaPsTO4OMJ7LNZXxwRUainpiN2Pp0imULuWmAA90OiaY2Mnwm5pGjMZt27D2jpUah5QajaL4TUjM2dVmWZ45E0Mlj8KFKZjRecdN2+Nj2NqKj8JE0b1MnGiHBmBKlNk20oC79klYyBQ7S7jFsRL/HSAZAlaQ7mkCaOc+aEneF4TCW2U7mARKrqKcztUVz34VRRCMyHUwox6fBshxlarhB1FKBECRJRACxkKMs3R6DBd8wRpGkA5r0LXEBhKzsawiAqp3amxNTONuKY30QZsnGArxksiFWitKOlpdk5nxHd2kJY/bwGGUAVoSWl0P0JzqKl0AvQMHF3QdN0KWuZGqFGvK0ylC7ztxGs4v/0InfLZ0fG/9YEIs3AMdfgx0htCebDKI40PeyA6qOAWH6YxexTdCFFaEVz8JYjATR9Htz2gsDLcZLW9QUfqZLqKVWVq8RJakgITRx00LN0KOSgJCkWSOLbWYFBawLkUl/rrVIKATielt+Q4fNQw6Bfza0SoGk0nJZkH55VCEIJAMcSNZFkAZEIapgw4NPqT4DwbKwd3JsGu08fBNiNiq5DIUF+cpTl4HFEB1fRCMSn9PwJ1cwClVvM5FhCYiGyiwp9kAsrQTtrMRnXUxgV0f2f0ubkKc1ZABbx0qEo9qFP40+l8BWSjsokpCdJT0Bd05lmEVhxKhoDDiBmZreuyGi2QAIgRbrNMwx3wv6d+u9ZgizvtNQaNMgeeukxLICPjdq+JSmNQM+N7Zm5Qf233A0ilzkzWxagaQxnSC+YIpx7hUEkwZgFp9dGZB07WVjOsDtnehmOoUbVd03eIKNCCCkGr8p7lAjEyQsglEFSm6OvDLKgOpBmCoEKhLEJ1RuFqVYLMoPsbYBRh1kVFs95frUDaATGQ1Mukcxm4FOcsOh3v2ZFh8kWVO2vPMV3K/dkk4dxZx6BiadSh07WUYkWtBj0tTFVqSKiwGYRKeXAvFuSqv0/q0l1yewU7bps0ryi62c7oT1kioBw9RF/1OZpXMZVrGfPZM8Rlw9rRReanFTQVWDdSZitVHKYmNVNIKWCEFIYVds4/wNzAYfsByqaoKEVUSLDbRW6mzEYZpqwonymTBXViHFluOzBUw9w/zc/rpCOkLkOi+6B394l9Ztd+/LGO7R+9SO+Daxz/yhZ8+K/yrOrxprNfSvK2f7AH6BIRfuM9wl/+auFdvwpf9Zfhx/7THyygq4joaJ0H3vF5PPgzb6f6mgXW//lzXHzTzzD97xyf3fh8fvqlH/xts7sADh02HPkb/4Y7gxPU3vW36K+t/D70fj/2Yz/2Yz9+ryJbSMmc48ZyhfVNgSwly4RuNgA1lpw1qhk1U+asPocSBYFCrEKl3gdIhWXAr2ADxIMUEKgqpCy4sqN/NEaq+MqNgaL5WEL7ATNOIDK/CixaMG6IKEcYKeo1QedvzMtLkLm8AtgEoKWLvgbCzfQSV1q3RniBTd3IRJgA+nFIb/UhDt2qcvCliDlt0EphY+9HciTI/YfyjgXXHKiAhQNvYKo0O8o89TCXL7ZyI/2oRpp7deqsj2kpgpHERYNSRCFEqWePjGQ2icGhC5sTv2sR7wuGBxR4bUrv1NAf5yFHspDSnTdkBSsuJ0y5+gSlg/GPsQwZ2L3L3IHrEZYU6kwIbu9nhZF50cz2DuBidrMlmoMtnBbShhCmBqPhidNHec0TNVBQzg2twQNgF9Si98Fx4lf7Bxmt9yeEQ0tltUT1TpnD3QcwOvAMijyBtmIJjK+klvZSJAly6ZRB9xzmlqZxdQ7TPEW8fJid34i5+t+HLP3qOuGldewLq6j+uOqnUhozicZV5/aiCDljb1L+JGiuxtd4qv8yy/bOOLEuGB6BBwGNinx1MBxqwrNLa8/YcxYudm/yvu2PsxHvsDNcR6u9u2/UxsBX0WmlyZkxirKqjwBh5QRVeFIZUP0eUdZGcokYaMKcr9CggWiIM8Xp2UeYDms+uRONUm58OAUTEzee47FQXquAyyiXvbG+nVK0D+WyKa1QaFy9ztqJdXZkEwQMBqUUCkvLbXO4W6LeAJMNeWCQoHotKrXnGYYeVWy4wzzWeIK5mWAEZo/maRRgisp6cUb08bVxNbicutF57zL9Z8Zgre0LrrU7+r2iSzhTYbX2mJckHi6NAaecvnfzFqxvaC9hVXDrwxZ5KWGgptHKYGO/UxdEtFrQvOHYfPf2CHUPXIrrjas6erDLAiZP8h0nj2sOHMwwMgEsWJAxUZAwhErVg13OeQBndLyJUP+wpX6rStA19FSHxx8D0SEo5UFI8PdoPCtqOjhGJfD3HKMCwpzN+MTUWeaiaVwmdF3MnaTJbtwDG2MPpsyfbXC6dpxJBD7TVTJJcnRgDHZljw9JTg/ITsbe1in377JOcGf7ZIe20JFBS4a1QjCrGIl28/uelOvjIoz5XOzETQZpn2G8MgLKunTpdGEwFJZXNLdu+75Awc5KCeJVSqrEI8HjVFQVSzKq9KtD77Hmvblga9vRGSjiQq+dwcHWIrMvplibeQwb0KrK7GzRPw92FXcKF3jENFYLJNEBBnoBp0AZYWSarjRBuYq2w3z8/HVmMosQ4Eyu7dUKpyKmgynP7MqGhMOx+aHL5Ya91k8RuP749JSHBFFMKgnTxS1YQ6PumcmPPVQlK9s9hvP5pACg1N0CgWG4AEEJi6UlTYYYL5EWL1cV5RhkXTbt6nheFrJTDVo1/e1DqT3MrlH/8w6nD8yPbAWsFTJTxTjH3OEaqqEwubRakyE7Dh1FTH96RDI94HL/l3mh+atslec86G68wT3OkqXCncuClQSJhE8l9sGu/fhjG/H1Xdb+6ceZeXSdw5Xv570PvBoLfPYTf3XPdlevCX/rbwv/1z8SDh2CH/4Pir/29ZpS6Q8e0DUZtTcc4NQPv42zv/ZFTL39BFs/fIEv/r//BIdfXODnzv/w76jNc4/Psv25P4CWlP6PfivZcPDJv7Qf+7Ef+7Ef/0vCTTvSRLCqjODo9aC1Cxu7g5E3zMI8zDQstbBCXS0iAv2pI+zIyZHfjo5KKNzYZBcvtVIzmviJmOG5AclCCiVAaWQWbFljD2q2sxWW7B1KoaNc9kmEkaGXhYXlXC5TVFkS0hTa5YcYlA+OjsMonW/vV3aXuquIE65eg/bOmNlllWIwEIJIow9a5qYSKtU8ibXCzBy87oGcFZXLPADczHHs3LnR/sJcSqmVoSYVJChBbRGbg3K9eIP29e3czDhnAmnNW+Y+HZ2VvDdKvgqtksAzCO6KME+AS1TQFS8b0yj0tMGejsm0obCCKsAuQqF5pvA5K4bMcUe2GKp7xRqlkkZNadzofSVPlnNwUOX/syokkV2W4qc5v/N+enYDSlB102jjGSPgWV5hbjoMUNIN7HwtB7scgsL1vKE7A9CFXDI/joenH+F09YRvK7RUyp41sbsmXL9o2O1A2ZQ4tn6U6I6ggohop45uKoIUVJyhkgyVWOxWh+yaZZC/hug9YhXlC0PeR6S416hZaEuLoYKO7I4rkubz6Q2vByeeaeHNmHNmF2PpqzEemN1JPTj64u4VLvbPM6Q/2r+YkEMHQ+bnRmjnqAdZLiGMVGU0Tul0hgr8eRYt6A1N7XoZ60CJRhSE4o83lJAFs8i0eZhQV0dSzdMPamSPPmpUCo8i/Zu+6TD9CI1DK0Fshn1Is5Ovh2qNZxvmiXpb/DFGOvSSp7zNaEowWmGGu1R0mSlVRaW3iXWPgACdlWlYT5F64vG9qaeOwtG1YtoDwIOIBKU9VTnT5R5iHcmOov1UQuf9GyPvp7KKMGnGwO4gpouuWYYyZChDkjQhdil9OyR2QxI7pN2Naa/HHvtwFqMDstu+DzYHS+S25crLMirCUHJDVG+8yOsxnJzZhWJazaCdRim7R8ZIJtiqJakr+guaQwcVc4f9MVrrAasReWk1ByfzIVqR63tyDTtCX4pzClpFHKgf97tyKaHxDDWjDBVTRjIYOi9rS3UVN/sg9khC9URAfbqcg1KKMATlyGWZeOC5uF8U8zXIvRlTKG2FxC6lHbWID6QYDFpi0hSCmbH0HcDNHkaXSmyWXw1BeTT/M5dhBlvQehcdPHgpUR0nsNsVup3SCBB0TnBaEXiHSXQOmgYEWIkn9qY4fAgOLOSAoDjOPgzzf0ERaAeZMJf6Z4B1KQ4h1Y56tUS5lDOE87om3nAdwvxmrTIYVo7iJPAeZsbfCVzdYhcVYRh4ADT3JgzskCjpYVUVW0ijtUJUwFR0ABV3oHWLRu/OGPxxQ+LkKp3kZcCSHU6QQMhcyktXf56l2+9GUdz/FfW6lz5W43XKaotO7E33rXOICO3pNruqzfDOFdbjDpumzPbiLNtZk7Sm0Kf+JEfMUc4EZ3gkfJQnyo9ysHaM1CbIUJiZYSTF3osa+Yq9CDSTXZayJe6kSywNbrCRXOBa+FGupZe4sXOB6zsX2EgusNK/SHnRgVEEboCdq6Ee8PM1mK6iS4q+dMgkZpgO6bkWCjDGkAQNsEI1WUEnkAbJuEjFJ4l9GeN+/LEMccLyt/86Rvd58K2/wPDP/H/8xo0f5ejUAzw49yjgS8f+yI8J7/wlf6H/7W9TfNGfBvMpXlx/UKL80AzH/9VncuBbnuT2N7+Pr/+vX8t/k5+j/+hfoRrWP3kDd8XDb36AZ5f/GZ9x+xt58Qe/iwf/1j8dV5/aj/3Yj/3Yjz8woXKfKqcjHEIc+9X7LTdFoZMqWB+B1qxX34Qpb2On6mT9G5SXpwFBhyWUc4jO2THVvPqhViCKobffIgoV2mlkBhwBx47BxgNt5q/EhJEizRRiBC0xmSoxt2AYroDKQaR+6Ks1WVMlCzIOHtxhfR2UNoDGBj4hFasYJnnZdCeUIm+0PrQwHDiqc0K2kKG3g1EimYnFhDDVyJklokaVJGvhFFIsiTvLwdICVVOhFjV4pHKa7lSXy+3YV27TISvDi6Mxnn6hTilU1BoRwRu89CVLHWaY+zg5gxOL0tCYAIoOH1J0d+FAo0qSe9h48Y/2Vf4CoRcLNedhlbqpM9SCmqqjyGjMpcSroe8Tij3lGPMoVRS0QMQ/o7ulE9TjW6hC5SS5NCuocGNwBR0+htMRS/FHmS8FlDt1Ut3GaINCoTVE2rNIynqG2eABEuWlQUoUye4QafnGXQvKncBLYvOzUA7LOBUwOBozvV0iKCkaU45KLNQiodOBqYYwr2bB7ODKkffHakR0zk2za7ssVP0cSVodtp9xNHA0gJIaEHYyskcNUs5wEmP6jiBPrA/OwZEymB03YVAvuNRhTAnpdbGxRVqCbrcZnE/RwJF+j3azhOpHlNtCpXSHUjcisUK/nMGqEG8JWQVMTuEJ2+LlSIMI5zQSlhn2M/R6iBJBjEHZCKyQNhMqYggj6PZC72s366hjgBRPWXGUuoadFIJMYVCYHOzCwYJZYEvNkaYDBKiUHLWKoaC7KKVGYFdwRMGqb9okHig2boBuv59r2SZhNjZw11pRior3O8WsmudsvU5JRQxRKLEjwBTARAocvHbh0+g0nqOnhZ0hxKUypc4AEaExbZif82zCMABlQsiNp8VMvEvqEOwEaATYVkK6njPULHReSNGhIm0ppldDVmsvcuOxl8m6y2xnmwQdQ9Q5zE7aYu1gl2HsKG0LG8sDgmiVkosYupOUdRlLwewqFYeLKIPEhb+aHssYFRwoHWancxNRAQvBKUzaRDtBlEVLljP+BLGwY3ZonjmOAmzo0KsOoxVZBru7Y3BL7QpiclA5gLkD7FFiOIUHWXL/KSdgxHAymGXHHudQ/Tj1aJqd/iZ1U2HbtXCJEJ8YIBuZxya0B9aVVky9IUKtp9DO99kTXDQGZPWI2iNkVjjVOMCOpBy4cxMdawbRkC26GAwBIeKGpClEjZzhK2DDBlKqYSJBRGGdQosDl5E1b6DTLpVrY+pbraEhDuhaqJhZLIo0FXBQMlMoPBhiJsCu1PVHOIzSmqiiKOf3Q60tQcVQ3n6R2cWzDDMwqgDCMrZ2QOqLBENFgc0r6zV53a4f6mDOQ+QmsegKJLaPxTFbmqIeL7BR2SA7B6Ud48F0o1CS0Yhv0jMBqZpBclBbjEIE0tIx1O4tMrysfHpwkTiYYzH+Na5kl3IwGTD+Hr3jmtQBZRPU7hILc4d5+HWWUinEiSNo3eZAZZpeOcFZg11w7Bzpciu6ycymz/Wym4YYwx00hoRB4wT1B0/B7ee9pVfPISVFFJSIthQmczSmQ+JBRrNXRumAgKLqrl/g0EAr7ZBKSokSSgVoZTAmQr05Qt1K4HyMVpC4Dl3dwQYlAjdEQkMwHeNePc3C5x6GzXVEJxTwVCoxJQVDHXNxeJumXaGcOVxyABfKXV6brxz7YNd+/LGM9vf/Ar1nujz4RR/Dft1/ot04wDMf/Dq+9Im/wc4OvOO/OH7+nX7F5Uv/AvxvX6VGpVX/sEbpwSke/Kk/yYWveidf9pN/jvef/K/8qb/x9b+jtl7zpW/hQ//mW/nM+Pv4yI8+xuNf+9W/x73dj/3Yj/3Yj99tTBq4dqIjZMkWcXAAqwwyWtP3YZRhbhbagKtGgEaUJnRD6vY2zm5RN3WOmoNIxbO8lMHL6GKISuCOWKSjKWuhKhqtIZ4BFwlx7Fffc9yFqZmAclUzdD7NdCpiGB4YdzgwBPlbqsmNrlvKGzR1bhueW7/FdPQAyvkqkBIIH9u6ynDx9Zx80xTtTlFy3YcTh9Kgtc6Tf6hkZU7NP06oS2MJmTiUUkyHdZxNMSlUoymM2iFLU/o6RVc3ccUrtBEGC4pGVyOrRSn6lEaccrZ+ktVKjQ02mDINTpXGvj1BoJifVRytLHKz4+VRnq/gXbCPnnAMzwtxF1BCqAKmw1nWUth5YpXBjU0a8iCCeImdKLQqpD4+SmXtpaN50upCDQkjI+gie0+oUot2MW6I0xGC48jU6xmsL2GSLmEO3FUrkOkZ5qInCFV5tB+dJ7ad960QSODPc4sJplTRKUW5DFP1iNLQkpWmieot6tYwXRa6DrYXalTLCcsHpqnHU1TuONLFGlple8yb+8dKdLf8fqen4ORUyGBFiJ7KSGZ2UDhOXJqjlXnGyOHDQtStIp0UycGurnSphVVUrUKwk5DVMySGoNujd2VAL9lFL/epdkJkGFJqD5mSF2kRkVqISxa1KWy4JqYW4WaOo1t3iDqC0oIeRhinkTAi7jv0tmdEiTaeXecE106pYAgDYT5dYC0ElMUUQIMWyOdu0PGZ76HGIwTHm9DOPBssZ4tYvBG21uLneU4VS1zKRneZxelTRGc1XZVgP6YwqeCUQVTGhl0nyeDmnYAC39KB4thRxdQjMU+/9GqOVQ4S6XXEgbXlMUvOgUSCPizINpB4GZ82CuoKORgSugFuCCgz8joLQy/RU2lBz/NgOoDoYPR3XTG4Th936UVIU4KGwlQVtic464GQw7XHoNcgKM9zeuEgS0vXkLREv3ya6eQ8JQU7jSc5orvYoEc5dCQMycwM9WAGcb6KeVYsAhsPdtWM0MuvzUlOYDn1vldOBagR8KJBWRQWo8GU21x0y7Qif62YACTwzCGtFe1ciWnz+Rj0NNm8w7Qjpqcs6XTIh2+/e7xTlct2nQcvxWlm45tUr60Q7TyIEDN3+gBvO/3FBBd/CbWrEQu9eg82vBdcUaBAKYVEdeZm+0RDoVKGuC0kDZUzEsdg12AAm1tw6LDy8ljnMIScCI5xKIg4c8oQBZqLNxOyzN9vinssKM/kKQqEZIpSIEjcJcv6ewq8VytQihRptEhmMkrBYfoKOh2hOg9GlzB0fBGAvG/1coAl9VVMcyaiqWtqiWctH512oP2Z06GCnozkvUJGIgGNQ18JO+MqtcoqlFOju1YjmKbJNio35F9PXoYoJTysWJybZzWMwWjCyNwzj5P0GDowOPE+X8Xzzym/aOCmLPHuIbKszdTGLkPVRztFFE48X0oHKMebXnKpBeUsOukyPZ0fRzpAo3jz0dO878INxKbctktsVfpUqHBSPwBAt3aSJJ3h1aenSdwuSXOGzPj5IJlgr2ekM4rokRJBDFZZGm+YI35fE6srpKVZGizT7+d3dOtQSkgkpaZrHDAHoHIS0jnq5Qd44gBIvMvmzW2GIajwJVKTkEYNQrtDZJtUkxUe+rSD6CgvTBMkGDWDlQSl/DNNjJBZQ+Nylcb0DKvSI1Lr1EyFTyX2wa79+GMX6jd/hJUfSJk606X2Pf8EV1vgfZfegZWMmx/4Qr707wvWwhe8Hb76LysOH/7DDXJNhmlEPPqTf5bf+NP/mgP/fIbO61dpvOHw76itJ//6N/Dcv7jA63f+Gc+86xyPfv4bf497ux/7sR/7sR+/myg8sgBiM8UwPECoqigX50gVIzRIK83cjKINSDmk96p59Ef8hw09ZFdSIma8dKNm/Qt9STGMFXECtSpIXaEOaE5YYSkzDApFjBYPJinP7JpRsxyffhhvApahlIzlM3mIURTv+5EuAzG7dIAa3AyJZUAaJmAlZ88k3JKI4clNnji1SPs8pI8M4Gq9sGtCGy9ve7RxmupsgGpU6PT9C3P3Q97keY/7vU0YXhug6jVfaS3LeKr/EpUgw1UDen2wJUf3uGJuVdB9L+uwebIT6RBlIqz2HjZ71qEVfNrsEzSCKlp7PyKNzpM4oVpVuLKQ7IDTXjpqFAiWjrSo4CVwkqfg01MwrwLWt8fm1GGoMBM+WSjoVo8itIE1BE0czDDQM9TdGsYNSZliNniAcnmGvtymtH2VMBjCwimCQHFkwWCVlyIVYEohydraSDm06E/apJ+LcUU1SM8IaMyWyAaH/ByMdlFKI0u+rZ3wALfKp+nyHmozlqwPeq6Mojuq/AbQR+gdNig0U4cc4VSVwYoHIEqvn6WiDhDqgyzyOJf77+LQGUewMyRohiSxr4J2I7tBrQrmwBTdm6tEh0LiTDOcPsHqEy+w2VuheQxc6xBx5+PYqItkJQalPsGRaWZrJVo3hfXBJo2FAfZIGbPaY3fDcTgEmR8wWDyHat/m8MEpPnarh4h4IMdlZFborXdo0acRTHHgmZSWrjDQ2yiMZ+Hk1dyMhvq1Ct05jTLBeC5Z8fIipfx1kAk6KuRwvnpZ6jI2+8tsJtucSrzvlwvBpB5kztglr5dAZkpEAvPzoLY0gdGcWjjF02wTqtpo/LM04mHzOFvqaQ+eGsEULP/Yg1TlcwY9MKihotK8Qvd5TXkh2wN2YUKIc9THyfgq0YGnb2UxtXMR/fdchyj14J7R1B7Nk+PKLPbo6wjftUvlhQ4z6xUOPXyCvm6ROYOYecpRg6qO6B87R+vKMpWwxXS4gxjHI488yPV2BVZfACCJZkZTFRQqR481uW9QHlHmJZ1OBdjDNVR3B+0USlmUWLSBXmWdTNfoVT3IHRjQoQFxI3YRQJYI4TOWk9E51g5tMti2uCRDah4ke/ABzwDLOjlBT/BtrEH9qSXkzb6tbCcmPGqJr7SoGyHohIDQq7cJtC884hF/z7W0J95EdPwqB+1L9PIKtllJEQLHg4fY2h5SsnU2ex4I7PY0Wil05jmooYSgIsqRZ4Zp543EnQpJnnDESylRonxlz5y8lTlNKengsv4eOe/cLGilcArq9QXmZ95OahR9FJ0OBAkoE/ilABEMkWeqNmLYJQd9/XVgagqTaioVRVRy2GwXQlAlkPao9gOJ6+G0RmGIX3eCh+dew4Uf/zhdNyiwKg7oQ1SCGjtmK/+WnwTt0wpjDI3Ha3AdqqUaKMX8PEgNKlPQWg4RFYzM25tN6DaBRSCvNigNizVV9HoNWnMMnaNi/WAJgAFnPNuwbCK6jRrgJ4J1GZgSkvZQSmHmzlKZOUvae4o+K0TGsGhOETxYIr7TIA2PYrKE8nQNZwaYUuD5ZlohuQ2nxILZNZSaGlexBIt1tGoiKKz2/bhxG3Zuag4cDNGJkElGqIL8dI5X2EQAo0ZM2lIYkeqEYfkYJVlntv8ywcEAffAM5BVsnU4pmTLD/H1Ba++ZljlFAMx35mhGq7gKvKb6BJ9K7GuP9uOPT4gQfegH2Pz+p7FJiUM/9FVIdZ6nPir80K+/A7fzKB9+1xN8/p+C//KfFd/xd/UfKaCrCF0JqH/fo+xMN7n+db9OcrvzO2vHaI5/4//LSvog557/Nm49v/R73NP92I/92I/9+N2EALZSrGJ7oKBs6ijrf29VH0Vq3r/EoAhN/oZvFJRLSOC9pcphheP6JNPVGeTJKkr10a+OUHVNmms/jAFfjtz6MvU6N2VH5ca2hX+REKmIIGx4A2zx/l+C3mN2K2b8e6RDFsNzEBRu5P6ftl0H53AO6jMZi4uaUyfhZiuvWhYWEqRc0jKYWOMVYbJomuRVEMunNPUn/HaquwFZjEsUWmk2d5dxSqGSsdGOBxM1roFnTWVCNnEcWgekFT06/nGMTZxN/jquc26XUx4ciireFsVZcPgEWcRhcsrezELK/KJw4ICiUdWcrBweDc50A0xg0Aa09mwx0VAqHSYqF6CFJgnnUGoWZczI1DsEAvoYFRG0AsrNMmrNEn0wI3rBs+vKdovZ/osEtodWiuaOZmXVeckRYEUIdMAhfYQyjT3njSAYga1S8kwwI6DqmrkDhtrcFILDTCuGjxkwBoWhUhbOnfXt77R9X2eCkwQB6Gk/Zm5BERyqEh2u4mb9f40HNW5BI3MWM6d5rvYsL9SeJ5222FmLPjjF2qFzbEfbbLlNmtkSO4N1DjVO8Kr5z2MxfARB088JSAaNy1lmRkN/aKll81TDGhLV8oQ/N/5RmiLdKhhujzXO8PjUGZSCDbfugQsT5FsIKIdWkf++y82DRhRFhWjDqICb5JtNlbHOkKmQkmv6Nt1gbAgvfs5f2b0GSlPJAZh4YYp4wY9lLzqODb3UViuwpwRzvMKRqZM8WvtitCpAS5COoZ6W/DXufdoxhQwxN1IrPHVU2VeutANhcLFHYPDVXY1AUEJluTGWTIJdvt9zZ65SGl5AOW+OLiIjwzuJqtiTb4aghD7pXbuDVp9sKTfYjy1SDoifPJrPP0W3UiN3JMcYvCfWbJV+dIxhuEgaTY3nqhrfg3SoR9iMKCbAKoM7MeOla04hWBTOA1upL6zhciTx6BEwYe6pNQSSDJKM8ragm0L52AyHHjkDQY4O5eNXqypvSq6EXh/SNQPOolcdocuwLefniBMGL2wRX98l3XHMxjOYska0g1zwLCqXMaIgiKh+2oO4OYU9ks/RABp6lp0bh1ldhemtR2HggZl+V7MdHkVlvnCB1HQxrDmG5sFVUQHaGGzFM39IBRP6Y7FOsZt2udS65MdBQj/Uo9ujUAoCqmEDTUCUT7kp9yhV3cC4BCWOkq7Sqj6BPvQ5HDsKhxYZn7eSGV8u4rjWfM7vqw70HEFsmZ1VZKRIzgZLxDAzNU9NVf3xjR41yjOfAmGsLQRrFEZpIqV5qH6K1x79LEBTrSpm5xTaKF9YIO9SfAA6J4f083Oq84qLru6fy6VdIS2XufrqPp1zfcwEc7gWHmYxWKRkIqRxADEldLyLbF2GQROat9Ao1KGHoXyYI7WHORud41VTn8aDb/wLDA8coVc5hsqrvuipCGUUc0d8/5qNJ2kH50YAuny8j8rAaovoYCzp1UHuHQkiil77ILvWX1uB9mDX5KKVL74wBrsqUUSsYobRIqlpgEASTENldjQBEptQK1cwKhzNK1uxbJ3VDI7GaKUJ0wwx4tmDn0LsM7v2449HiBB98PvgN3+CtRe+iakvOc2vXVngv/4T4Vb7ZUp/5jne2Ph/+Y6f1kxP/9EDuO6OT3/sT/Lt3/B9fOW//hJu/dX38uD/eDumFn7yL94VpUad+C99P+anv4zSz38L2wd/gvlD1U/+xf3Yj/3Yj/34/Q+BrJHR7ayTiU8oq1EN7fwqdWbqiClBV6HFEE7nCY/WKDTDhZTGFhBCqEIcMCgfoz68ec+ujM/rsC7FEgJexujby6VJSo2kJgQlMDEgiPOVq2ZmoF6HO3cAPU40FUKk6gwKMC53t4r1gErap590qQYpM7MKqY2f4RIWxsogoUNNudEyrzgQde/zShkhWjDMvdWw855W/kdNNWrQcduIMqhsjD2I8blzaVFBF4IgZGvu05ja/hBbm8L1DcVwQftDvXtfxfHlPwQqII5O0K9nzAFhRUiBDMHgCLTgcKNxVYEl0AoywCmC3NtsGCww9TnXveG99swrhU/SD009gptZ5kY+P1CgVYgKQnTiQYLPPXmd8PYdqsOUuY3TlFoVTBRjrRBmlgEQZH6hbLH7YTQOsRqHJct8nQInnulTVVVahWyyMLzWepxYVSI0GmXg8T8XIrOaI3OwbPxc2Nr2CafO5W9Hj1kuXVYkNkEToPBVMLUxxG8OIPLbT+ZBRw570EgkT1jzGISHmFJrlMJpRPe5kt5kYB3NuMacCzncOEGzV8/bGjc4Mz0BdgUeRtja0MyfDZHyDCKdsTm8UnCXr2ndlCBP8sEzVZSOxl0zGUqV/T6dA9RI0qtzL6XeYNwfG5TITs7hbrfph0eZU7fQq8+jVUIaTJEbt+UD7q+1Rvk41dIxlhp3SNUF7HAWEjOSWRkN9gFFcHSvh1dxSPW+w+z02ToGWM/YLOcMlOENL3vVRb5ukklNqweZnlsiPBpiD4VkGxmD5jJPPtrAdYEExPjx0SWF1BZxh2cR7oBro4IIGE6eSiiZUb+TG0PcszFBqJHFkO36Gxi5uhcKMxlX8iRQDJ58kGz9EBLm4KADFfh5pOY06lS4RyKslWIQHiGpK5SK/HWUQOniHcKNOfRRje5583oXwAMnoVpV6IHBAtWPpZTVHQCmYoucVlReN0883BoZn8uEDN34S5s0g3TFUN9OcZGXC9othzkspGt9dNUPevdFX3by8PQCN6RDaAw2r5g6SXUJpkukrwlIdx39NRjMe7mmQpia8oyr3W7ErgwItjXtsJrf3RVyOiiKDlIUQnXOM7sMGld2SBvUEArVs4iibbuj/ceP1BnurqJ2KqP5oVVAqaroSkC5osgSIeieYSb+b3R3b8FUjZKqMwTmp6bYDj0bzZ9ehS6FqPyZkrkU0XkBhIMKXoCKFlxDEQeObu4xtbgIphp4ZthAM9QHRjJ9pRUukNxb0s8jF2rPZHSWY5WDZEGZwejGnHcmdL4SrgKxQjqTASWsBXWwhmwa3EIVG3pJceWAomMMtupARSAZC+UZutFpZgZNhrqfSxmNX7DaukzQXkFcCvWDmNCAVpT0FEqVcpAqZLv+eo4cuMPOmh8HXTY0Pu84DxtF6SasPl8iTkMiv0ZFEAUohFZ5jY9s9aHfZz3bpW1X2ZBrHrxKhJYCpRyzs4cIBwpVUnBmlqQzl59rRswupSAKI1KVcCN+H9sMiLIb7KZTNG92UEkHvX2ZRBuqUZlOfwhKE6oAY2Bh+rWc6dQBwZB6mfanSNnaZ3btxx/9ECF6/78g+ui/4+aVr8G6gP/j0pN89z8XyiV401f8JJEp851f/uf/WABd4CUNn/vWv8gP//kfY3i5ydK3f3BUIva3G1OnTrL5Wf+CB2qXufNv/w8G/bvr3u7HfuzHfuzH/6oYHkzon13yFfaAchQyWaRNBQHRMzXcs+FIyoRRKKWJDyV0X9NhWPJeWs4p+uGhPe0XrKnTteNEuoSzqS8jrwuwyyfCohTMnqI/c5gkmMPZkje8F1/hS/BMsJnpggE2kekJXuoWjH6lRJkkjNlIXmape5m1ZJNJQAIYM7tqQvrqPvqcHQFLkkH/1r2vwUrf5xnmMuYqB1AOz/awanTcooUw1MyeqKNDT1pq9wKcEwZDCMMZ4llNWLZ3NapG/S3keREl2rXX4HK5SG32KOiaxzxwBMozRwrewk7a5lZ/hYIBFKggN4PP2QNKE8ee2RWEIDpnzDV9QqdEEAWBKoEJUM7SMIc4YsrMzimOH1fUojwJ7W6BTai1XybMWmg84mdcTNzqoq1GZGz+7pxglKJWg4XZ/DzkZlA6HJ9bCUJQimBKe1AuCCmVFCcPHvC/F3IyNMeOwk5/g4uDX6CdLREq3zcT5FhKReVzdy/YVYx34lLOp+dHfxkGi/TnX0Mp8Ey3ki7xZPBqzlbfzmee/HxmK4vjdvIfqlWIAk02c5y+HbKZbXoAEuOrVgZlz3DA4XAopXnjwTfnB5s3Jc57ck2wWTxrSjBuSOR2UCo/KIdnaWnFdAOUFbTKQdvpI/Sjw7TrTwIQn1qgf/wUhB5ZOHBQOHZ2rpjEHJs+nYNdegzAKcXu1KO4aHr0e05qYjKb/OzPhLMPhf5cVMtoY6iXxQOLTjFVqnG06uk16dqoRKYfV+nTeHVIUFeIy9mcSUZ5MKD9vl26L2WkSy2mqkKpJJQOa8/2iLx/lpTqUK4gQd3L+MwEcFccXY7SBQYqjy5y5FWGI6fAztdy6lHOJFT59eEYAYjKKGytTHZibgzK2fxrAGXfdk0VxRnKaK2xgaH5kPGVQLUHgKLLTWTVYs+nsBSQlcCWPFHtLQ/+2dH9Z25RcfhzFkgfXGD3pCF9dUCgA5w4slMaiUAmvIKDu+gpuj9E9XvjqZmPhetne7ZbKM3w2fOvoxyUyMShakVhErXnXxMqOqcMtqJIyVD4aqmNhmKmHhKFirkZjatEvtKp0qPCE8oYKNdHp+TFCwFKaWwp11wKqBCcWKxzo76KUvSnXgsLGe5oStVUAMFoQ7WSM10N1FTC4savYJTnwCpxlFSFh87CsSMRetmhWx4cDN82D5GXwGqlyWxKUZGjMuur087O+OOulhKclFiYMzx0DlQUoKqaoGewuo5MMhkDz64sZONiNIEyqGGb8UkoTg4QVhlUD9I8Z1AK7HC8UBMnwJEGwy9+AHf4zOg+EC16VpwfmxAh4PCB14wKNxilwYCuLeKqc/45C2SLDyMHHiUI/EKVcwpxoNUedHb0ozIaXTIEgebsGcWBw5okxx+NgXJU4dzhKRZnKtTqRynrCKXnUI1pGmGFiqoQqgraVSiZGrOHT1Kbr6JPB3B8BjfnrxNrYeg03Z6XLM+UFjiweIKaOUg5OIArv46w+mks1o+wUD3MYmmOo5WDHKo9OBrHhWiGx2uPMBOeytmvcKb0IGejh/hUY5/ZtR9/tEOE6Le+m+iZH+eZ+Gvo/9Y07586w6FX1fm2L1ecPLfFV//3n+StD/5ZGqWZ/9W9/Z8an3fmS/mRR76H57/8Kq/6L7Dx/S9y8G8++Ttq68CbPovrK9/GZ976Xn7he8/xOX//G/7QVa3cj/3Yj/34oxZSSJyOa7iQy/TuBrtcQCOsMxdOY6z/QHRROt6iAuhUHqBXPYDUQjJT27OP4k5fMxVMpcZm0sZa56UWugCE8m2VZjA3yzA65pNqE0DaJ3IKq+coT/rN6jEzbAQS5Awxg6ERRayVhCBxlJMq1LoTvSnaAPVEhos8rSooHPu1IU2nobaAmYmwrbGe0R17DW6qhd65jg7AZaBsilZmRA4hU7ioAr0+QQRf8TlvoZwOkYMvErUNDsWWO8buQg395KMcTzSHdi684nmKxTOqIhWR5Gyl0/OPMf/YUZ77+B2G+jc4Xp7DSYfG8BpOZYAhc+PE9njtOCoZMDUFcS4ZUvjKX0oropLC6Ih0qkLYhMMVg5uCfhc0IZYAzZCyWQSaqLszhLkmtGYJdJ2pyi1cG2IzT5k+rR3BTU2znV3muszy8JEu7rYQaMXcnEIfhKwPlUfqOBOg5oKd4lsAAQAASURBVDVczU/trEErS+XBHIwI/fx68tAb+a0b78wVfIoTxwyDULHdX+fMabhydUjJTHH4sEJHY4BvYvrcN3quu+d3BZSCXLoXzBCpEoGuEuXowoixUpiQB74/PRfz4ebLbA8d/WCRVvnVHFSekSSA0xYR4XDjJDVqMOxN7FMR5V4+ACEGo0qewZhuebmpi/014mTEyvIm9WAaEJWhcSDk8socKpelLrkGHAHVCoEhanqBsFKCDtTeMM3RM49x48I7fQVtYwAL1rMTC1xrIXyIuaSPUpfwCi7fyVJJMQgD3OFXQcUg22soILhYRnU1Zw+dIDCaGDsCM4o2KxVHOKuJq4pkN2Ox08QchZkZIM0BhbgLyxdQ4qieDRhcMUipAez4ETMKVz6KVFOkMQXcZpLalSu0MI2A8mMHqJsQN3MS+/KYmVac0EoV5hpQyu83SnnPOYAnn4BgHVbWhEoFVIynKgKPhY9zslxiYDpoBtjIM2mUiqCiUFlMIhlrdpUH9CLmrKPdc6AVbzv7+V6CNV8hrXcwrypx5rEpojvC7rb2fodKe5D0sCY5vHcCG604GzxGQ1tuuuvQ7/OwepKeao4q6t4vXCIEymCMoWMHvDx4Bqrj8zoalom1hVQylFhmZ/P5mRuBlyKNRCVEcn+t/H5oj7wWnbZR6jJx4gEbg0FCYXjSEj5hCO44VtNniLvrHK4Vsl6DyxY8SKNyj7/yFEYHlCoKMyhh9P/P3n3HyVHXjx9/fWZmZ3u7XnPpF9JDEhIgCR2pIkhREZWvqCh+7QLqT/wK+EXEDha+oihSBAFRARUQKYYuvQdCGum5vn135vfH7O7tXkkuySV3ubyfj0dyd7OzM5/pM+/5fN4fRYt3PKTA7XLhN6tAD6A0N8F8i1OtPX985JxaS8ptoqwERqKTbKILO+KcXw1dMeMYg1SHm7Wb1mC6LCJhD7Nn6sVrlebV0ds07PxuYzs9jjg1u3K96QBsNHSl9TbBdbq4LOxQWNWtpGNd5NwdAMTM8qq9it7qcMkKhX+jjbdVo6ZdZ8L6WbTrNltcUayaOdha3JmD5tSMdrm8pBTk8tcN23DnO0hU6IYia2m4KI+/UfpMZpRve49fobI5LM2NpqVQSqPeXYXLr+FtOZbNU9bR+SoEQxGm6lk6MrDVNQmAsBfGVXjo9ncTj/cG6wBWvgObN3tQkxqIVOtUTLeoDpu8uzqBaWwkG4qgeaO0VilItGP0dGObftKpCCmrB01pBA0fgYCPTahiOjCXrpHRDfq/0BiY1OwSY5dtYT54OeazN3Dbuo9x302HgaY44fpZfO8KjXlzFbe/8gvSuRQfnP35kS7tXucxfJw07SPcMPU63O+rZfMPnqfjz+/s8vTqT/s4bwdO5r3+H/PIz/86jCUVQghRcNNNN3HkkUcya9YsTjvtNJ555plBx7VtCKoQ0xoWkgo5d4YuQ0eVVF7yPqFTa0ZRmk7m9XZsQweX04zRUu58knun9o2tDCzlLn7XKuQVAgJ+JwdVzl9FumFesVYGShWbMWpo2C7nN2X0Phx4vdDQWk9F1JnWuGY4YHrpgjj/NbkboNqk2WilvspFw3jn4+pcE0HTT8gd7S1bpfN2WIVtVD7449e92LqJXT+DnH8iaAbe2ZXlK80Xwqo5AIDQQSZ6fS1WuMlJ8p6zweXD9YYXKz8vTYOgJ4ppeFAGhCIuTBO6Dl1Iz+zpoBRVgSm4CxmaB5CxnIcWFy6UUrxn2vtoiUxFdzvraLx7ImE96CSFznWRVmmirhCT/eOK6zioRwAwTfDXak5yfKVomjOBmnqY4GuizjOXTGUQJ7ylodLO5jOUSc4y0K0kkcQKZ5IlD0RmjYbdnEFlEk5gwO3GxiDtiji5VzQXOZyaQZurunitYgXJhkwxT1kh579y63iadZTqfbK2ohGM901Ar3ACTrbb2W90zcCXD3yhVDFQadk5PO78vqy81OcrGmqq/JFmsAchpUGNVts7kgK37sw7Ez6ATcFDi7WAyqfjTN9lOPPqyjhJ1S0L0nqYnFGBlXWBbuabyOaw8z3a2aWRhPw0Dc0oBhzqvIei8vmhLM2VP16cAJ7tT6DleyV0ymKTCTYzafF43NEo1VUwY2bfGo35B05XbxTLrDQxKjz55l0aVqWznjMVLgptwAzlJWqMx1TufLBwgMdEpfAeWEPhyVNrM3pXpUZZ1MTrh3AYmpryX9UBO4e9rpto1KmBh+YcF1rXu9C+CbLJYqJxY3KjEzgIN6E05QRHQuNQ+ZxdpTW7cjlILhiHd6mTQyg79T1YtTP6lx/n/BLyg24Uaib19mLqMp2AQU01tIzPr1evsx62tfVOQ0NzaqaCsz8HNIxEO24Tcu4YcXMb2ZoMWZcTKPLlI2uegJ/0IgMCer4silCwtyamZfWtAeqYXjOfoBZ2xlEm5mtpzK3t5AKFlw/OunBP8ENsa/F73gnOfNyaAUor1hbre3joJZs6p3I01uVwuRS2J4LR7HRA5XYpbJfT3NYo2Tc0XcM2TJRyEunbSivu25k6C7xOvkBNc3KuFXLXxRIausuP2w0+w0MmUAuaC0Nz4fWCpnSWVh1Onds5R+s61KSqaOoJlS2By9d7blVKOdWIrBwq2UkyvgWlslieELnmg9Cqa/BOdmHVbkGhCE51Y5qq8GUnj2RW4dlWUhPKygfTlY1d76FjopMD0Sg9rosHAL3HgFLk3IquWQZdNYWm/IX11jv9nkaNzXMNcCtcbgMNjaCrmTpzDi7TA5pG1ghA5SRsDVyac9193rRItSxxZpnfHrpLOTW78jUTC7uHP1SoMa31y3Xl8Tnf7fRMxY60gJFfnxagGwSOHEdqbhM2WrGGYfoA58SrNMpSCtolCeo7O511YAfczJpvYETcKKWwwl7SU2rINkYwC5uuuF5sdB2a3Aup9Dbh1t0Egoqc5iXlriISyY+qD36O70uCXWJssi2yf/4fzBdu5tcrzuOhns9wWOJtqj80mUkLnSO/PbGFv7x2PUdNej9N4YkjXOCRccoB56JpOv884zH8h9Sx9gv/pvPuVTv8nm3bvLLpaW5/+Vrufv0G1netBqWo/fjlvKMWc1zqGzx522N7fgGEEGI/cu+993LFFVfw6U9/mrvuuov58+fziU98gvXr1w84vteraDUOYHJ9M3W1S6kwJmEYCq0QfEChijfszpvm9PQ6J18WGjH3OJLByeQKXXwryu4wbeU056uMOvf3utLJ2Tly7t7aX8EghCL5PzQFSpGcW49nWVPvDa7pw+t3YY53XqeHw4pQxCirnZPTPLSEK6mfczLVkw1cml7o0ApDuZkUbKIlOL63bO4wudoZWFVTcOXfNgcMn5OQX3dhJfLJevvkq9TyuX+yk47CmnEM+rTp4PI6wRQLjLcqsEItxSTymm4Xl0O5FLZm4HXbtDsJTQBoaN5+Qwp300HOalBujjoC6uryTYu8uvPwYCjn7X1Js0fNG0UFe3tTVr3V58jVaiytPBCAUEMt0WqNgOHDsFzONtBA22yg9Ti5X3Rl4s/nOvNnNjmTKX2O08HrcaMyCXQNtlYuosM3g4wepsM3nZh3ClbamX/acmrJpKuz6IVqUdlC0fIP9aUPiZpCCzf3JngqBEnzywL5/VT1BrsKXMpb7NmvtKZK35xdpdMy0AkpJzBno3FI08nFb2qah4wR6fM950er5zCmG7MwDPDq7vwHNj6vcxxoyiAeywcUbKfZqWXbKKWVV5spnShQXaPT7Z1TbMbrFARiZouzLVu6sUKFXi/BbdqMn2Bg108HpVFXp/CHyh/ntMIurbuK+6ZHN0tqXCnwuckcOgHLZ+ALOcG3WnMmLs1HhaomagaLx3dfrmovgUXOeprkb6bJU0sukX/iLVlWzdAY16wwCzUNNQWuPnnyDBd2sA5Q2BkbZWdRmkb45PH4FjWTbT0B3EFnv7VsJ+WGUZJ0Py+bBQwdl7sQcDAGfhpWTpCtZDdCldR6KRTf7VZ4xgfxLTZRngGmkx/RbYKNQrkURpOFNSmNd16K7LQ4Fjl8FUEm1zUWv+YxBs9rq5TmdO4xyGeF/SOtO4F224ZEuM7ZxLZN6Lhx+Gs2Y8ScXGDhxSZmtVPOQEuA3AQvuSYNq2oyucYFZdM3DMU038louGjQJ6Dnq/9a4UZMT8Qpu6mTMrLYgE/rPccrXXc6CdDynYeWBDyKNc7ywYliJwNA1tIJBg2OapzLAcGJJC2n9pPb8OLNn9t1zS7GbrVc/nuvp7BLQhgN3vHOelng9M6qTBfYueJLBFTaORY8EacZq5WFoEXqMAtCpecbDU0rD0apfJNXLOd4tyMGqQoNW2m9vY/mxywGsgqLn99guYDCLiS2zycvK+uwRClsI3+saU5GNMv0oat8JwWaIhGYgvJXgqYwtEIHDUFe6ng5P4l8sCvqJmfpEHJ6Hg6HFUsPhapqraxMpbzhQhNfAxXI59tyF5o1a7gDOrant2dJwAlYTXaaedvJHCjyHXP0XutS+QrTiw/KdwRRwqr0M32GYt7c3nVfoOsQNOoJm871ze121tG20AICNflm2TsRwZJglxh7rBxbf/tNIiv/yPXvnE/ovV/kC42vg21T/emZxdGufvzr5GyLD8/90ggWdmRV+mo5cuKp3PPODQSvmYFvfjVrPvcoW3/7evFi1Nc77a/x6b8cy+fvOZlfPvUtfvzYhXzk9kVc+PczeafrbSo+9RM25Say6J3P89q/XtnLSySEEGPX9ddfz/vf/37OOOMMJk2axDe+8Q3q6uq45ZZbBhz/sJbpTGt1gl6GN4RXr6AyqlEbyjf7yNooXccGzEYX4ePGMXOhyYL5Tm0FW+nkXKGyagBNjZBy15J0VRWHFd7u6ujYtk0yEy9+Vl+n8PV2/ufwuFGe/EPYDAM7H+DwzanCM8O5mS0kWnbYTJxkYE4/jIOObqKiSnfypbjBo0ecN8tKoas+QQXdxPKEafY6b6FDRj6vTLb3gVIzy7+jh/Ovml0eMNzFv5XSMFZZaNtsbEORHOcszBTveOcpLpd2AkS6C7duF2uKLJwPzRPKa3XVuJ1lLAThpjYs4QBjBqYyi81pAMywSWpWI5snnUoq0IIq9Oqn2U5+KDP/4KwMNMv5zKrOkpvQe3tvKw3NXaix4DzARoI1qKSG3zTRMjB7hkEw6iboh7rqPg9sgFU1gQNajqLJW0fAa2C5e2v3TZpRQdaIFHPSJLOQzTi5bfTJTpTLztll01RKx4oUalM4NThyTQvI1c9xHkoL2wat2BubN7+/5OzeppuG8vb2AFjy8KiUKq7HaKQ4tPjDKGRxUQqf18DUnAfQoKuavopNDbUAPuXD74cp/hai3ioqXGH8PsW0Vg2vx2DTxny+HbukZhdabyCvWJLesnp8Bg31JuNb8jm87By2Moh7WsgngsLOB7sUikhNkKDX6tMsqfxxzl0MzhjFh8iw5kXb8EK+AE4w2+uBWTOgrqH3uz4vtE7RibrKa8/0pVU568qjuwmbQScg0Kc2mNIoHtu24SE3aWn59vXm11ewHqtyMnYGFJZTM0hT5TVQdOUEuqx8hnuAksBQocaJa0d9LSkn6GaXprYqmU+h10Cn/KosEFY6DZSLxiaYNKm3to45UZGdGMKqytJeq9jq9TN7WhMnHrSo+FW34URxMrn+PVZoShv03lvL53hTU1zYSsPyVZDSwiTCjc5Wsm0nUJ9NolwKpYPmAVszyDUvwrfwOLKtphM4N4Mob3iAeRhM859EjdGCYRea5ym8Lmcb+k0XUW8rFUaUgBboXXVKYevuAWOLhVpcPlcgX7PLIlvINaV5cbs1PBVTcBk6hf3No/sIRxRVlRDw28WXHv5WA6PS7aQBS/fOrMpVS7S2Djvs1FpSLhfkSrraVTnQzHxNQh2VdpoU24FqSvdxG+c8WeDXKvDhB1ORiWSdwE64Nximl54kVe/LjULgqXDsaRrodtJp9uvz4FbB3nH60l1sCS0j1jqVULMHw2s4wfTC6tFA13Ts/Cm4Lb45v+3yOevCJl1zmsn4enuk9HiUU5MaCFf0n2/owN7azYXjyK4YT65+nlMkXVFdBZbSy7ax7TacGHQyv25syoKQ4JxPgsHyHWP+PDhwLjQ2KDzFc1X+Z8nhXWgma+SPSbv0PKerwVru9iPBLjGmZNNZ3vnp1xnffid/6vwsR3zrcxxzUJq2m94ketpEzGbn5PzIqrt5ZNVf+di8r9IYmjDCpR5Z58z7Mjkrx41v/Jjxvz2K4BGNbLjkKVaf9y+Sb3WWjfuftY/whXtOoSOxlS8v+SF/Ovt1bjj9ST658BLe2vYyn7rraG58/ZfoH72GmB1mypPnseHFN0ZoyYQQYuxIp9O88sorLFmypGz4oYceynPPPTfgd2o9lbjyN4oNE5y7WF3TCehgxGwqcy2gwKV70P06yuXUFIlGFAH/IE2YvDDz+AUYkxahab21aGxsarxVKKVY3fFm2Xecbtt7k/uqfIp1lUniqtCw8wm1ATyTw4SOH4fm7X2LrPJNGyi5L3brbqZUtBLxTyUQwIkLDPQAoTQaPNUsqTyQoOEre4M8ENUncKBH3WV/W0FF+jCDYFjh9UBLddCZpjuI0sF2BzGN3ofwQIB+JvqaWDr+RFz5IIih6/jVACMCKuh2HqI0vXf5FJiaCZ4Ilq8SvGGwnZUzf9JMDmo+umQCCuXOL3Y+yNdUOZnpwUlUePyMq7eJhHVsfzWhqdOozD8MKaWKtbuUS8flr6Z2UhhPnc7iYzzFcni8oLTeB6t4Brq6wcLG3ZLf7vneGLVCT2a2TWaOTvogp/aNpjQw/djhpj4Lr4hEFLNm2TTWOYVJ5x9iJ02AKeN7a8mU1ezKr6fFB8HcOcURiryqNzmc24TaiiiTvEcztX5S//Wf/6mbBo2N4PcrvLqbeTWLaPQ6zSGVplEZ0dByfmxstvnmknF5ignq+9bsUn3+mj3dRUNjfn3bFrZSmCpQHDHXlMbye5kw6USaqmZgp3Nl+2nZ70Cg2tk+06pnFx/AI6kEWpdTA9TWTSdwqsDr1VCaVlxntbUlD6clD/AARrUXLeBEk1QohBVtAcA32cA/w+UECkprjiinZhCAHawrr0Hl1QkeU7K9NR0rYzuBiQEeT5WmIGc7gdP807AqedqdfgDMmA6BwMABuqmTCxNSgOoNwFJ+SigNdiiXRqx+afHvjB6gsrJQS83A5VL52ouF/Vv1Joszfdj+WnJWaVStt2aXZQ9cg2uw4U6PpDYqqGHrCssMsr5iDpUzg/kyF75no7kVRjDfXE1p2P4qAp6KYqCtMMW+Qvk8VVnNhyuf2872VRD2VHBwxRxCpp95c4NMq+0Njjh5IXWn9qvmBEQMA+pqi8UBwOUyiwGRnG1huQOkVRDTpWHVzSRXP4uw36nJo2kaLlMxb67CNHrbyIXqNTytTqKu0mCXlcqh3CXHgLtPk3HDxnYHnXOE0nqbv+p9IqMl+7tuaIRcdWhTXaganUw4x7sLE7QZ64vj6mU7Tj4SBb3RmpJ9KaOHCQRgQtUSJvmO7teUsFROD+Jv9DLrw/VUVGqMn2rQUA92Koftcpp4Zyf0bRqdP35rIJ51lj8ZLknirilmzoCJkwc4tnQN1/y6sqKjNCd9Qd6c2XDYMq2sowTbbeQD9JAzw04Qsk8AKhTqv3wVFap4HJUsQPHXwjysHODyYVVPdQboCjtQg234nFU9xGCXJKgXY0ZPV4ZVP7mYxf57ecj4Akd885MYhmLjd1/FTltUXzALgBXbXuL7j36BaVXzOH3m+SNc6pFXH2zhlAPO5c5Xf8X7pv8X4687gm2/fZ2N//ssK+7/M4Gl9YSOG8crk17lihWfpzE4gf899mZqAs4NTNAd4cxZn+H4qR/il0/9D79//oc8vvZ+PnXCN5h696VU/e3jdId+R3B8/5tIIYQQQ9Pe3k4ul6OysjzHVFVVFVu2bBn0e36/Hy0aZfFhOba2Oy8wPF1ualfkaPb5mDf3COz1L+EPefAXMhIDRx9hoq3w09kBvm4futuN7fXQ2BChulqjuhpe3OjFtExMjxuvz0tttIaatE1Pqqs4HZsEymOiuUwMl5spkw2atQiTJvmx39Cw/X4SoQqU6SdaMn+7O0d6ix+3O4vl0vD7/YRCIfzRKCoQIOXupKZ+CnWHe8it3Irbm8AfjuJnc9nyB4Jh/NkUfkBVT4XqKbiMGPHXt+FpCRGIRsn4N4OmCB/SgDvaP+hkV3ZhJbO43W5yh3gw3QoVyGJEPARCPgLRSpRWTdKqJPfEZmyPly35Hv6qq51gWTpfG8rvd4aHqmqxNkUhl0arqMCd/7x0HQCEwikyGQgGQ5geP65NLiorNcKJEN5AAHfIqWHn9fkg4SYUqcBTPxF7W755S7SCXDRA3JvFk3Bh+P0EtQhZj4cmdx2hmomMb5rFu4m3gQAhXzP+TqcpY9KvsFI2/mgEf2Ut9mynNkiitgoz2o41roKG+ihve7dhdLtwm4pOr4tc3OlRMRjw4/G4IRhF6RqhYA474cdId+H3BzAqXGRzGSKRKNFI+XIDBDuD2EaWiRMi2LaNv9OPyzDwG378fjhoYgPvdqZoy/iJhCNsyzjrNhqJEvJEiwm2/Vud4Xa4GrOnC5/m50BrIeuih1NXF8U0FWfURPF4FKvXpPLbwdkeXd05/P4s4yqjNHt69w0VrSC9KYg76YZAgJA3SibhwvSuwO3JopoW4g61EAlHCLsrsTsobmO/P4DH5cXd5QbTQ1VlDZqeIrAgSKajDcPl4agl43C1H8grG54Glwc1ZwKVKac2lWYYVFRWkPU7x320Msrx73Fq1vh8Cjt9JKlXVuCbP5Nx6W62ZDNUeFyg3LiDi/B06Pi7ggSDOqFQiG7LT8q0cOfchEIhAipAQ7aODW6bltqJRH3OioyeWL6NMpVNoLJUTnNyiqXbc2S8JoUeMAJBH1pVHTQ7TYGNN9vR/U7Tsopjx2OE3cVlsDMGWsoNhk4gGETrcxzokSQZK0HOyuCLePAZfkCVjVdT028Xwu93tuekSS7e3ZBB+XNOLrgut1Pxze8n4POTzgdAoxUeusfNgUyKQDRM2hchld9u7VXHYTdtxeX6F6bbj8cLpt8N/gDulJuqYAXeLHisFFU1rbyrsuiGKjumvQEPb3W9kN/Hovky+ot/T/FMZ1umf7P0SCRKt8eDrdl0L3DzquZjVmULk6cowrEgqC58AQ92wI9vvlMbV/doTvPC/HyODZ3GgyvucqYXjhANlc//6LlR/r08g6KaQKADf109Wp2TF9CqnQSpbg6YUcXmBzxs3ZbDcLuJRhWRaAXKEyTVfDzdMYOq7BvUh+oIb90Cphu/308kXIHb3Ykd1+jotoiOr0bv0amMholWhEk0aLRu6j2+ItEous+F1e7H2+InGrGpqNDIeRpwudoxNY+zDFENy2wnYAbx++OEQkHC7iBpt5tJ4XGsjm9A+X2Y0WqikSj+5CbI+TnYnMPjpo0y3MXtYLvB9JjomkHLODetwSDb3N0AuFIGaSNNRs8Uj+NQwIPf5wQvVbSSdMCPhgd3IIiW8uPzQzjkwe2GlL8Wo7GBgKuatO0nHFIk88393e5Mfju4sGwLTzxEZaWLykon2BQ6JsC2ezMkPDH8lQGqz5jEBN98/rP2keL6CgSd62c0CkplWPvumbTU60Sj+Zdc0RTJTnBFvf2uMQBHnR6hfZoX9VbvvYTh95Rfky2LiiY/waBNPOMnlbLxb/Hi9+skJh5LpytBdSCA398bsD3kYBPDGDywV5x22o3t94PLxwGTo2QyWerSflyuAwlPnoR/nXNO8atqOusqcLtfxOvdUTXO/HIMaSwhRrmezhRrf/JlFgf+yYv1X2XBB/8LgMzmBNt+9zrhk1twTwjx+pbnuPgfHyDojvA/R1/vNAMQfGjuF3jg7du56tEv8OMT/0LVuQcQOWUCbTevoP22t1j/jSeJAl884PPM+fyJVPsb+k0j6I7w1aU/ZmnLCfxw+Vf4+rMf5eS55/GR5+/Hc9vHiJ/1a3wtU/f+wgkhxBjS942wbdvbfUsci8XItrcDEM8m0XwGqVSKbNYmlUoRi6XRMllUPEk6Px5AOpskm4nj9ysi4ThbUylySR3L6qC93ZlfIpkgk86g0ini8TjdXd2k7SyxRAxDdwIZKpHAyKXQMxqZTIJ0WqdxQpyOjgx6KguJGPGUBZkY7SXzV7FO7HiMVArsVJZEIkZXl5t0u04iESeTSqG6uknbkE0msfUkVncPsVisbPl7VO+wbHMDdMegGvTqSjI4QUTjqGqUUsTJEC8pQ4G+pILuP79DKpUilbWcHFRRm4MnN2NXpenodIKI2WTCmZcrSyzlPLi1tztNOpOpVH57ONPMtrdDXb55U3s7qfzn7X3mn4jbGC4/sUQcnST1dU5NESuVIxaLFb8Xz9hoOQ0VGEeyoxOjsMydXRiZOOm0TVJZpGIx4mYCK/89l+Wlu6t3HXWTwpP/PZVOk0vZkEqS6UkUp9nT2U5XqxNkS6c7GDcuRXcqg9sDa5VNJpshreVIJb2kMily8ThKV3R1JdFiMTrSndh48JkB4ukYPV09tNv913u8J04sGaOtvQ1dM4jFYsTo3b7JnhRdXV3EYjG6zO7iMnR2dJIrqZBX3CfcVaQz20ilU2hoaOkgPT3txeMnkYBYzC7bbtu22cRikAwmiOV6553r7CSVSJBKOcvnsROkYz5S3c4+2x3vwK3H6fZ002FXEPZXkVAetGQn8XicrAtSqRS2pejq7EJ1dZNRaRJmHK8/i9uMYafy4+BCpZLF5QgcWE97e3vxb62nCz3fAUJnoUL+xEZS+X2pQqsgFoth+yqJZ9L09NiY8QQ+D/R0O+vNSuuoVIru7i56tB68WRcLGxZDyqA91X/bAOQaXVDdQiz2HwAycYtk0sYw0/imGcRTcXJd3dh2AEiT6ukmEYvhqvPRbcWhPd67bXJZ9O4kmlvRE9PJ9TkO4vEeMh1x7FSOXMLG1vL79wDHa6nC9uzpcY49LZEgnomj5fd/KxYjbnUT050H9J54inhWA+XFjvXQlVHFYywWT6AK+3fGIplMkollIZ4glErhyZlM9E7Cm/biMxp4s+s14ire75guLHNhePnfGuMD03ll09Nl3+nu6gY7SSqVImlkydnp/PdsrAqntmPX6/9GWTmUlcjPCGw9U1yXtm0X59XV1YU7Vz7/7u4OLMsmmUyTSMTRkjmsQtmr5jo/OzpIplJkMja5lEY4jHP+S2Tpzmh0Jy2CuTiZRJopdisrMmvz56kMuWwaO5vFIkt3T4ZU2iKV6qG93SKd6CFecu7WOzvRUjp6VycqGcdV3UBXZBx2ooNAIEMql8KyOti2IUfXlk7iEefc29nZRUjzkUyl8GBCaDzxyhzE4nR0dmJvXo3KZQiFK4nHN0Aq27t9kp2kM2lyVpZMJk1WN9mstRBOvEkmkyURT+I2Ib87kE5CrJB/rKMD87Aw+rsW8XfTJOIxWg9IY1UkWbnS+U46BbF0nHQsRne3TSzrLG9Tg01PDGKxNLmcTTyWIDghWbzOAqi5QWLpd4nFYvR443hVuOxat619K2GVj/Yq55zV3k5xGvFYN+lYDCNgOR8MxIiVTTMwL9Rv3zXicUwXJLpiJJKQSieIJTQSqTjtPWB2dhevcX4fdHfHGZJMEiMWwzZy5Ho6mDgBOl6Kk06D3tFBJq2RzkAsHiOZssm50sTimSFNWpoxin1eT3sPm6/+DAsD/+TV8ZcwMR/oAtj0vWexMxahz03h/56+lC/c815C7ig/POEuqnx1I1jq0SXkjvLFQ3/Am1tf4LsPX0A6l8Ko8BD41ATuveIxvvPfV/LK6e/Q0jOBzec/xZpPPkR2a2LAaS0edyy/OvUhlrScwJ0bf87nW0zesXL4bjuH+BvP7uUlE0KIsSEajaLrOlu3bi0bvm3bNqqqqgb5VrnwcePwzXPGrauDyee24GrwO3l13OXtDQpJxJWC2nxPUqg+iWZt8Cgvti+azz9lY+pOlEEvSVRb6I3Rcud7Zcy3j8s1zCfbcjBlmeiLSpKMexWaBlow/ya3mCXXKvYaqHkGyNnFIE0b+85pqN06ldIVwSnu8qZZASfg4B8fxDSdJiUFvlOW4T/r6PJpaPoAycv7j+KUUSv2uAW9TbhaIlOpD7Y4zT1qpoE3UtYkpJiz6SAPqRn5hPb5Zm+2z6klWLqOdMPZfrY7SHET6gYYvdGjvqsrGFT4fBrKragoVATQLTRUbxMxXfV2y1jIzZNvVjVY/praQHNxvL7b1tBd6JpB0B0BIGCW7L+DbM/G8ESmu1vLhu1o22fyz1OuQvKw4hc1jGI7Tw2X4TQFnF11JD6tCgvni5rK166ZtBQ74tSSUfnvHBCcSKW7UFPT2d+Vnc33zKjQ8i9kbU0vNuUyqr0YFb3NfoFib6ODsSPOerSi46kLNuPLt2abOqV3HH2ul/S0WsIhijudrvVZ5j680yvwzi7Jc2bn8x4ZCiMwwDYtHCsDFTef2B+dAZsaK01hZwrNz7Z/zAyk2PyqLLdb/mc+H5ymUZKgHJTubJM2/1y63RN6i67A1tzFp2g7v0C2y0udv56oGcKldJojk5lbf+hOl3Wwc1ZLCzQ0QF2totBSz+srKW+6h35tu/rksiv+XrIRZtQuZE79Ic4y2BA3G7C90WKPtv0orbgtXQYU2jsXVp2mq5IUTM42c+kudAPSYZtEY4o3KnTaWg1M0/mSq9GPd2YFroZCD6z5eeXPc3awHttXiXIHcQc0muucXFKplV1g26imQtNFu5gnDmBi5cyynHa239lf1QHHUxNootJXSy8FGpiYxXUUdzUWf7es8kuVXhpGUU5nL0pTZPIBZ73KRKEI6PXouND13l4vS7eFz6eoqS6sT8WxR2vFTkoKjCovLTWtRL3V1AaacOnlzevTuWTx98K+kS5NW5bfXn2b6ZfSg73NP/2LazEqPYOOm823zg0e2UjomKZibsXSee4wf95QKTjkYFi2BELHNmMc3OSc86QZo9gfxNu7af/FZ5jhfZYXJ13BxFPeV/ys598baL/tbXo+qPPJZ95De2ILx039EB+f/zUi3qE9GOxPDm05jgsWX87Pnvh/vLn1RWbULuT5DctpT2zmrCM+y5nzL6YiHOWtHz7OxiufY8V7/krLr47Ad2D/hK5hTwXfOOKXHNpyPD99/Gt8rjbGuW21fPivH6cz9SN8sw/f+wsohBD7MNM0mTFjBsuXL+eYY44pDn/sscc46qijhjwdPWiSXqCDDfUNOnZtFamgC2NqpGw8NdD70D4PqTZQrzVQWV9DRXIrOX8VZnqbM5+S7teVrvBpHoKV41nNut6HOcNEGZVAF33ZJb2PqahO5MhG9Ihzg18MMFk2KIXtjWJWdZD2V0PXa8VpjItMYVxkCrRtwu7bC9weoHl0Iqc4D8WHtZR/ZjTk7zs2s1OKq1zTiknoTc2Fsi1sIFDoNav4hd6NZJcEMI2IAe35AKahYTXMG3gZigEOlQ8k2s4TrW4OOH5hnn5XiG6jC8MFmXy5VaQFqyq/IjTVm9ClkExZ632oHEhTeCINofFoSiOVLX/B5ssnza4NNBF0R7bby11Ba9U8Nuhb6ACam2Daoh19o/fhzeXWoaSSgrN/9iardue7jHMRxqV5ydGZ/2SAwI2zdmjwVFPvjZADZz+2Qdk5lFZ8Is7/NHrz/wy0qvTBH2ABrKpWrGA9eMIcEKhlatUcjML0Es7PcKuH6RU+PB5FLjMXrWMteAZIuNNvYUoCCTnb6cm1NBZVksRHDdCZQKGXxUIUoZDwvB8NCr0+KEOHoVXqKOrNRVT8D3ezjr60EW2VC7bkA2Jlif8VpglxsxFMJ+iR89cTdzWieytAbQRgyjQP9voJ5JrGF/Oigc2UylkDlmXp+BPLehXtt6gDBO2zVgaXS1FZoajQFOEqWNI3xV0mjm24+313QCXruDbQOyHbBkvzkGo6BN8gQdTw0iDrXornJ6MoTcRe+Fn4ZqHXRl030XXo8deTaugmnY+OuF29OQLdk8LkuvMvc4rBrnyAM389sU0/mrs3Z5cVz6L5XKiQCzryCfHN3nOBrhvFbapQWPVzsGpnoJRiZu1BfdaJU/A6rZFQaAKapvf2sJgPdpXumkbfoGu+1wNXjZtsO9gVBmwF23K6otQN0HIl+/lO8hg+5jUsGfCzlkhvEL/Qf0i2JF1cIci1vWBX8WUSoIe3vx9l8tMOVJtoHoXLdI7NdBpM0/nZMm67kyi3nRWiNFXMPQoGyl/IATo0EuwS+6zklk3ErvsME803eWHKD5n63vcUP8tsSbD6S4/QXtfJ/068ktbgPC4/5vdMrZqznSmKU6efR0uklVtfvIZXNj3F1MrZfGjOFzig5kDAuVGpOm86gcMaWH3ev1h51n00/+hQwieNH3B6h088hdl1B/P9f3+BX9kPsrazkf93/wVs7LicyLJT9+KSCSHEvu/cc8/lwgsvZObMmcybN49bb72VDRs28IEPfGCnptPbo5RzXvdM65/Do/Ag7zF8aB4nKOFpLs9npWtgKUVldCLZwIGguzDbncTGhQCGrZksDM4g7Ve4GiYyadLCoRWyz81vIdBV+pltWXgOiDpvoJtnolvlD5CTK50emLOTjtphDaodCb2nmdQ7TkcAU6pmEXJXwKrHd3o62fFLUMnOfsNjZhMZo38PaTb5wJEnRC7txXIHCdgapT3RKb034Xbh2Sw78XAnQJXNt7kpCUqo7eRQ0UrSOxRrdhnljwv9nks0RVN4Im9br6NpvVEIu2ICVj7xvtI1yD/gRz1VtJVNbzvlKTxIlwQAagKNZYEEnytQ1ovdYMGzvjUIh1Kjr2UcdHRCtFIrC3aBKqvZVQh2pVKgYeRrdqkB5+HEW1TpX6A0cjnAzmIYTo2QYi+Omt7bFmeAIm9ve1KYlyec/1VhqP5VLjRV0jOay9ubFHpHlCI77USM1+/BCGmgFO7mQY61AZYhdEwzdjpH97/edWoIaVbJjleiNKCn73ywy9kOdiGa5gzTQA+ZFB6bDb08GKB0jepqResUmzdWOHE5pWkk3A0EVYbxFa1Em8cTMBU0zwDALmzX7TyJu7YXOGbg/bd8mJMY3+vt+/bBRsXbyocNciwMdowUDvXtVZ7T/B4mTEo4+ysU9+ViXvaS7zZUnUxDg0ViTTuGDjYmOV8NATckU1AR7XNMaqrsZzHYVTh/uXxoHo1sOh/wSGTRvHr58hTG1QyUy6klWWzur7TBA/emn8jkiWyJmUS9Zj7A3Fu+QrBLw8U0/0lo6p7y7+e7D/S2hjCrWkjG1+WHO+XTdVCWKl1lu8XU3aRzKZZNOAmjpBZmoUZVpuQY0Ss86BGzt+bcAJSmnPVlKDTP0K6X3nwt0dKaXR4PHLZ0JxewEMz0D1AZpc+kioeY1OwSY1l6zWuoP3yGaq2b1+dez9SjFxQ/y3WkeOXDd5Fti3HL+XfwlaN+zFGT3r9rzRT2Qwc2LOXAhqXbHcczJcKku45nzScfZs1nHqF2VTfVF8wccB1X+Gq47Ojf88unvsWfXr2ObMckLn/m66zZuIKK07+82w8gQgixvzjhhBNob2/n5z//OZs3b2bq1Kn83//9H42NjcM+r8Kb75AnisoZJBdPYGqfigoTxkN3B7hcGna+Z6tC8wqrpMcrs1rHyGjoB/QPqm2PpuUfUPt90FuzS3PrxZ6W9cGuJ67Bm2MMuSweA0xnvs3hyTsYezs8YWxP/6BWu3/gl3G5LGgmGIEAgeoTqVoXZFp3B0mjd73YVsk6KlyHTX/Z31blZFiZH5R/oPfNrSr2rqcpDcu2UPmyWVWTUca2/Aycx4XcuMXYurt/q1Pl9BAW8EbwebcQAwJ+ypoe+hZUQ9xJfjy3ZiG5YD2vbn4m//Ud35+VBrvC/XqWKw9cDXq/V1oLaTsPSsGSmG4wqFhyCGD7sA0PKpssTqu4fErhczvlSadBU0ZxFzUGagpYEnApDXrlchDRwuSMJIbmwioUUtMLnW0OvFg7qNm1PYV1NVBtop2lmYroiQ1oW1eUDB1gRZdsH82jg0cvRJJQmj3gfWFZL4n55R3oONpxIUum4yoPPOh6eeCw8HttLU6wqyRYZwMVvlr8Znntt0LTYNu3c+e67ZleM58qfz3wKuA0Xbb03XuEH+yYO2AaRKMQCg6+w9mG2dtjJxS3V2H96Fq++advNmFXBVGvIunuQjcgpznrrmWcs969fYMq/QKiznWkWMNKKezm6eQ25pvGJ3MYlZ7elyv5Y8Z/5lHE/tPmNAlGYTsNbHewUhTV0yfh63Y66Agd3YT9794XKDbO7jNYM1M71ICV7MSqmoLSteI1MJfTAIWhg5YdvmfR+Y2HYWiufucYT/5yV1qzylXjxVWz4/uE0DHNg8VHAbC9EWwzyLwq2LyFYvL5YoAtC31jsEOiGc4LGpe3/2d9pqf3nnaHRIJdYp8Rf34rHXeuJPXaKszu/6BVTWHDkZ/myNMOp6Or00m8uHwjb1/8INb6JA98Yjn/c/6NZdVzxfAxoh7G33g07174OJu+9xzp1d00fGcRmtn/JkXXdD6z6DIs2+LPr/0GY8th/M+661n9sxVE/usqdH9k7y+AEELsg84++2zOPvvsIY9ve3f9oavQ6y4GHDNAS0nThKpKRbbkbjTkqcBnBqgLNLOy7TXQXeg5HbNZI7szD+Xby7VVfOvf/0H68Imn8NDKPw99Pjvh4HHHkrV2skrJbspkwGU6eVh0zWBW3SKM+EN4lnqIZaIkX28vjyf0q3VlkJ12Yv4Pm0DAyftkJXOYLcHiaH4zRHeqA3TTGd+2MSIaqY0Wyu88PRUe5MmWr/diIMJUmKZiXFMhiNBbGD3oglih9pmRD0wWmjXu+KmlNJDpNQavnQDbCZ4pbYdhtcOWDlKrRWnkJh+Fvno5KtEBdg5VNQW2Pg0oXPnmWIWaXYXd11MalFO9zal6myj2PrnlctCkjWNcfS0u3SSTyTfdNLzFIMBwv7gtrKvhCHaBkxdMda2HbBrV91jZToBRczv565SZwx6o86jS5oUaZCcsA2NXg9j5ZfaWB7sMo08zr0LTr/znQ3o3642Snfqe3lp5Q+AzAyQysQE/U0pRFyxvDzapYnpZDr3tsQMDdFHJ4PuRaSrGNe9gon1rRvVtxqgDClTJBq9sbsI46DWyG9xMafCjaZsGLkfhGtH3HF+yf6qKGuwNbeQ6UliJLMpbkh8yP0+9MoweTmIlssVA/pAU5qspNK8ByvmelV9GpTnHN4BVOQm9Y2XJd3WsupnFPwvz9HkV3d0KTQddK9+ndofXNfB5UNPUgNfroVCu7V+jcy1ODroqoDRVaGl+rl1eNnOQ87pWPsHGBmirgqrKgUfvS4JdYtSzsxYbLn2Gbb99Hc1j4Q1tor1rMvarblyPvMTy772Gq8FPdluSXHuKjkg7yz/3HJ//zNX4zeCOZyB2mebWafrxoZgTgmz+4Quk13TTfM0yXNX9I/NKKS5YfDlbYut5QPsnVdu+xCeT19N2zQdInvJTqqZJT41CCDGc1LT3kOse+CFqeGfUezMaMEMsbnZyihmayYptL7LjEMPgPG6IVpQPMxvcpF8Bo2qg5lh7ru+lwR4u9qTC42IhDwv5GnS2O4Tuz+e8MjXsdCG3zeDr+ugjnZ9K+XDVlee4ml23mA3dq3uXUSnc9TpGSGHXljdfHahmFwB9mtOVJdTXNaya6aAZxQfwwoPpUGp2lfK6Atv9fHcCQqa5/e9awQb0RAfoJlb1NHJd83AbHoz8s3ixZld+0fvWQANnddm+KuxADVY0nwS88DCtFP582yAtH+yyXd4BHyBLm6/uruEKdqGb5CYejrb1TdTWFeWBkfKUbWUCyxpQb76DoXUNGOwq7QhC6Rq4dy0Hn10agPU64ZjSYNdA8ywEP5ub8tsOJ7/aoLvtTvb0vqjp6B2PBOSaD0LrWDNooMv2VZQ1Y7QqJmBVTysbp9Ckb3fYoUboXNdveGGfzwSaUfE1JF3VBPOzMnU3SxacRCHj1INv/2nAaes+A+XRe4/hPjm7AIwKNyjoftjJj6Z59QGPeXdrBLIWqqf32NqR0v0MwFYuOrwH0JXpzk8DVP5YsWumQWmwq49Cc9V5MwO8tVmVBbnHWlsjs+QwH654vNkUIL22p99203VFfd3QZyLBLjHqrf/WU7T9/k1qlq5m/Ow/cue7p+E75RwWT8qQeGEr1us99KxuIxewuVG7llWz1/KT998jga69RClF7Rfm4J4QYt1XH+OtE+5m3M+W4T+ott+4mtL46tIfc/6fj+ZB/61M0H/BQW98jbq/nsWTy7/O7HPej8uUTmKFEGI4KNMHWmpvzGnAoU3hiTSFJ6Jev2eX74CnTHG+V5JrF726kooj1pKLhoecpHZfV3yY0E2yLYeCO4BLMwgsqye7OenU8GL7D3Tb+8xteBkfndZvuO7Xyta9Mx3nZ2UhCJnfCHa+jLnqaahcKt+ktWQLuTxY9bPL5glgDDE4MK9hCV2p9h3e3203eLabD2J2xQSyoYZiwGFh0xG4DS86zsN+W5tT86NY2U0vrX3UW7PL1nSsmgNKPnJ6HLUs0K0EFqAKHQzoppPLqo/g0U6+q93RW7Nr9++9bG+k+LtVOQXbEyn2fgeF/Fhg1PQPAGoeHS3qQcW6Bw52lQZxtxPQ7cvnhWSyZEBJy2jNo8ixnWBXvmaXriuOPtLJ+dTZSe8+tBPl2J6+x6U92FnNHcSqnTHodHI10zFW/bt3Oi5fv8iipjRydm6nA8xl5fNXFfO0lfLn4+QxK0JswonkXtr5aZstQVzjSoLZfXN2AUaFh+CyBnKdadCVE7jv6l/b18jnedRiO7Fv9xn14EWQSEzkqcdfcD5WFDud0Haw/WsDTehKp9JXx6b4ShIZp4nnWKSUwmXYxcT1w8E7twrPjIodj7gDEuwSo1rnPato+/2b1C/6D3XzHuVbL1zOQR8/mcMOV4AH9/gg0Y9F2da2ja/fdzYvbHyMq99zT//eicQeFzllAp5pEVZ/6mFWnnUf9ZcsoOrcA/qNF3RH+Mbhv+QL95zC8gk3MfPsO9l6y8Uc1nkJD3/7cdqXfJsjjg2g62PzgiCEECOtLtg8aLOZXbKDQFZ28jHD+irbDjeSdQeH1lvcHpSdfDRYw3N33zIOAtupsGSU1poqCSoYUQ960CwGu/ZGlQGlFIcstou5Yax4vhcyf77GicuL7fJiGh6CRw3e1mRyxSwinkrCnqG1R4l6q4l6+/cA3a9821kJhaBh38DGTimpWRN0R4q/19XarN8AujJ6m74NEERSSmH3qUllK43Jk5yaYSrndAFpNS8il92Y/1L/YhTzXe0ONTzBruzU48rPA0r1a0Knh03CJ7QM3lQqX2txoPaCpR1UDDV5NsAhB/f+3twIPkvBG/maPnp58zuj72RLa5MVauSUboc9lAu4dFtEd6b3eL1PTdcBtqmmdHLkhqU5bK5+Dqp7Q/Hvulp4403nPBbOP4Y17UI6ybKyDdCMEZz9oXSfKATMtQHbmpY0H97RvPs0MwwEVNl52UlQP/STh5NrrffwLZZhDD7imKaTs2u4DgulKZR792ucSrBLjFqZV17l3S89TqBuM/HZXZzx0J8470vjOPLw/kfRLS/8lGfe/RdfOvQHxd6XxN7naY0y+a8nsO4rj7HhW0+Ta09R88U5/S6q02sW8LEDL+I3//lfFjUfxVEX/h9v/ek3HGr/hA3PvMyld/wvU4+az0knQDg8Bq8IQggxgqbXLNjxSDtjRw/KxvZ7H9sRKzq+/8ARDnQB+aDH0HLn7MjUKQNf6yaMh1hs+9dBZWjoIZNcVxqsvVPXze/vLZMVc3IzjW+ajkeFeWvbywC4dQ+6b4AE7Xm6plMb2FGCoKEr9E62PVUtVXg9WwkGVb8aa7srGAQ2gEJHNwaosVb6DD9AW1C3W+F2Q7be6axAGR4nX9cg0xgOdr7mzICJ9HfGEDsb2m5OoEKTxwHKood7zyGFGmJDml/J/ee0aYpcp0b3m+XjFIK22T6V5Mryd5V9QG/HjntA1FvNpMoZhN0VZcHUHerXy2D/AvYG0na/8Ha4CTvcmxfZNBXLlti4XLuXN6qUKjZj3P41pik8Cdu2aAxN7PdZYZmHlLdrkNmMa3byJlr2Ljb5LQSVi7nIdn4So10hb9do6w9O2guJ0Sfehuu+y3j343dBzuLFxeP58L+u47++OI6jjux/BD295iF+99z3OGbyGRw/9UN7v7yijB40GffzZUQ/MJnNP36Rjf/77ID5Ac6adQGz6w7mJ49dzMaeddSddh6pD/6eigq46oCP4Hn0Ks46K8kl37Z46GGbVGoMXhmEEGJM2HN3t7Ynst2mOwMJeyoZH23dQyXauyZPUhx+2I4f7r1zKtECrmLvintTIW+UK+RhXGRKcbhb3/1eMHdGS9TJ/alvp1mkNW4x3gPfQ3bKMcM+/0JeNUO50TXFxIrt7Ld9g0P5B3Lb9IHbaaapazqBPr39DfeTZHeqA4CQe9c7shg2+e3WPxDoCB7RSPDo3et0ys4n29L9CjufELsmX1kw1zfYNVCTM5X/T7FHa+e0RKYS8VZtd18uyDXMI9d4YP9cYQPWKhx6/qpd4XarHTbv2ynFZozbDzBpSqMl2jpoTUrYTvPQ0nELtfn6rJ9wSOHxOL1MqpLwSWkz3e1Olz7BrjGoUGt2tAW7pGaXGDVUz2Zc//kdrhf/wNpHF9K9/hAemn8gt78ynW99U3HUEf2Pnk09a/na3R9mXHgKnzv4u3vs5C12jtI1Gq88GM1jsPXaV9DDJjWfLe+zXtd0Ll52DZ+860iuePiz/PCEO9Eb5sIn7yL7yA/4qLqeEyY/zLee+w7/71+z8Xph4QKbgxYqFi2E+nrZ1kIIMSrsyWvvDt7oD2R+47I9UJDRzajwEDpqeHuftkINYG4/GTyAZ1qU9JruYrOwAidn197THJ5Mc3jyjkfs29xrmLjzD3tevYKDxx07QIcGpc38+jy8F2uwlAc2D2o+atBk3sOhUEslsjPN5faUQiDGtgYMS+xMja7B6AEXesSNZ8FCcnVOoMLvV8yYblMxhHhfU6PG2iqo9TJqnurtUMPAHwxQPm0nmvSNBrnqaehbXt+tdX1A9XzeaX8VjzGETg0GCUYVEvtryumAoli+5oOGVIbC+tYLQe2yWe5Eb5GjmGvvv2cZEgl2iRGnOtbg+s9vcb18B1g52rUzePepCbzUOJk7e6bznUsVSw7tf/KJpbv55v0fJWdn+fbRvx2RXpLE4JRS1P/PQnI9GTZ97zn0sEnlOeVv2msCjXz+kCv5zkPnc8NzP+Dc+ReBy0f6qG+Sm3I0lf/4Bj+b9yE2nHgmv1//OR56OsIjjzqXiOZmm0ULYdFBinlzwePZNy7cQgghhsAdwqqchBVpGemS7LeshnlDGs/TGsHTGin+Xe2vZ0tsw373AtJdEtsb6J7Ua/hJF/7oG+zK1/Sy/YPkLys8HQ/zKp1Rs4BYpnv3mzEOA7tQK2c3ewvcHmVoBA/vn0iqofQFakkS+750XTFunCLXrkZl3qXs1OMw3vy788f2anaNxsIPwK6cRLZy0m5NI+ypYG79kh2PCIMGuw4edyypbILH3nmYoF6384Uo5nzL1zIr2b8WNR9Nd6qDlzc9tfPTHUUKwa5deD+1R0mwS4wMK4e+6hFcz9+CvurfoBtkZ5xGfPJHWHH6s2zzGPw+sIAr/1dx0ML+J572xBa+dt+HWNO5gp+e9mcaQxNGYCHEjihN0fS9g7G60qz/f0+ih0wip5RvqyMmvo/n1v+bm174EbWBJk5oPRuA3LiDiX/0r5iP/5z6527gQs8/+PzXvsQ70dN46mmNJ5+2uedeuP1OG9MF8+bZHLxYsfggaGraNy7iQggxJgxDT279p6mwqvv3DihGv5m1i4bUZGisce+gItv8xsPIdnU4f/R9InQHybYcAp7I9icyzAFE0/BgGnu3uemgisGu3ethcneFjmnGSu24DKMymFvaPHaQBPVicAM2XQU8hg+P4WNpy4k8vt7c6YBOIbhY2GVKg11el98Jjm/alRKPHoWardnhToa4myTYJfaueBuul+/A9eIf0LrWYwXqSB/y36yftIRnt76M/vG/UbHNy2/Ovp2K6T/kzrZGnnpiIs2hSTSFJ+E3Q7y86Ulue+nnxDM9XH7M71nUchTt7e0jvWRiEMrQaL5mGas+9k/WfvHfaEEXoSPLm1p8/pDvsi2xkR8t/wrb4hv50JwvoGs6mH7Sh32V7Iz3YT54OZ4HLmFq3e00zf8qJ86cTO58g9e3+njiKXj8SfjxT52rR1OTzdJD4fDDFNMPGKU3JEIIMWbs3jnWt6B68GTQYp+jlNpnao4MJ01TNDbYVA/SItA0PPhc+WahAwUdvIO3o7OqFKYngOeAUZBbaw+xQ43Y3RuwoiP7AlvzGmjewR+Ri7eUo3wXtwdorltM1s6+32xuT1CGhjk+iNkSHPBzM9/Zir6zwa5izS7nOWUPVl4cMYWOHhKJkS1HXxLsEnuebaNteB7XC7dgvPl3VC5Dpnkxry84m0fsNh5dfQfvvHQZ59zxIeaumM3N73mOlkMm4vKk2Nyzjvvf+iOxdFfZJGfXLeazi69gYsUBI7RQYmdoHp2W647gnQ/ex5rzH2bCjUfjP6i2+LmuGXzziP/jp49dzO+eu4qH3/kLJ7R+mCmVswi4wxguF8aSb2Ff/zjJn24gtv5V4FUAfDVeTjt1Ip/6/nS2ZDw88RQ89rjN7XfCLbfa1FTDYctsDj9MMXOGUwVdCCHEMNrNFwpm447zQgmxqwzdRTaX2Svzmn7AEI+Fna0NqSl884aWDHufZZjkWg4Z6VIM3Wi/nRygaWqhGaNljWztudHMN2fw/HWFGl2RyM5Nsxj8V2MwypUXyF/Gk9vvEHdYZCceDrn0DscDCXaJPSmTxHjjXlzP3Yi+5TVsd5B1M07ibp/GA+v/ybvP/g2F4kBzGV/47XdoXqvz2NwFXHTVOUQivVcQ27bpSG5lXefbxNJdjI9Ooy44bgQXTOwKPeBi/O+OYuXp/2DVfz3IhJuOKbugeAwfFy77KYubj+EPL13Dz5/8JgDehJdlTyzhsCeW4E15WdeQYe17HqXWv5lZXV7MtkPZel2CthvfoOoT03nvJ2dw6ikuYjGb5Y/Dw4/Y/OVu+OMdNpUVsHSJzWHLnDxfhjHa71SEEGJfIOdSMXotaTlhwF6hR5LdtzfGHQh7KvZQScROKwT3R3urAb1/Qn+fK0BHYuuQennckyZVTB/9628AhqFYON8uBnaGrrCsg5+HFjYdMSpy5+0qr3cvzsz0A0PL1S3BLjHsVPcGXC/8AdeLt6GSHeSqp/Hmkgv4dfdzPLrmt9i2zfzGwzlr+gUEb56G56YVaJbF6jMX84nvTSzrljWbzfLnP/8ZgFNOOQXDMMhms9xxxx3FYX0N9J0djQNw55138swzzzBv3jx0vfcmJJfL8cwzz/D22287PXFoGmeeeSZnnHHGgNPuO/1FixYxe/bs4meHHnooy5cvB8AwDKqrq/nyl7+M1+vl2WefRSnFpZdeisfjKU4nl8uRyWT44x//yJYtW1i8eDFf/OIXOf744wH417/+RSQSKc7zPe95D5deeikAF154IR//+Md5+eWXmTlzJjfddBOBQc7SA62Xvn/vDqPCw4Sbjubt0//BytP/Qd1F86j86DSUq/cN57IJJ7N0/ElsfHMlm37zItpfelAxm8RSjXUfzLC+zubtrV3cufFZslaGRdnHOWdeLYFnP8DmH2fZ9rs3qPrkdCo/Oo1jj3Zx7NGKRMLmiSfhoUds/nE/3PUXm1AIlhxis2yZYuF8p7tkIYQYS2655RZisdig18Jhs4+ePrPZLH/84x+5/fbbmThxIpdddhkez+7lLxrKPcie/P6ekM1m+90j6bq+x8q3vXu0BQsW8N73vpd77rmHdDrNM888w8qVK5k4cSKLFi3itNNOA5x7l8Lnq1at4vTTT+fkk0/m0ksvxbIs5s+fj2maZfeWhXmeeOKJ/OlPf+K2227Dtm0mTHCa1a1evZpJkyZx2WWXAXDJJZdgWRZz587l2WefZdWqVUyaNIlvfetb3HvvvTz11FMopVi4cCEf/ehHueOOO5gQe4H58xfsVM2uwyacXKyRM9oNdt8+2D5d+tl73vMevv3tb/P2228zYcKE4vbsu48lk0kuueQSwNkG//jHP/rNb6B7+lwux3PPPceCBQsGnO6QbacZY+l9O1B2nAzHsb0z08jaij/3eV566eG3iNudLGsZ2dq0LdHWHY+0C/bG+bO0QsZQ590UnkBnclux44psNse7z7aTy1h86WdfYvXq1Zx++umcccYZA07vxBNP5C9/+UvxHDiU/bdwHJSeh3b0vV1Zf6XH40knX0Z9nVk2rcKxAM4x+J///GfI5RkOI38FFWODbaOtfxbXczdirLgfgNzko+mYdRr/t/5e7n7lCjyGlw/M/hwntp5N5799vPuhJ4i0vcqqynom/WARJx0ZGuGFEHuDq97P5L+ewLqvPMaGS59h669eJXzSeNwTQ1iJLJkNcXoe20DylXZ0QxE+aTw1n5mJZ1p5noqeVCf3vHkjd778Sz5rrGFu40/5+Mwm/E+fwqYrU2z5+ctEz5hM5TlT8U4Kc8ThcMThilTK5pn/wMOP2vx7Odz7dxuvFw5Z7AS+Dl4EPt8++uQmhBBCiNFvJxKFj3QtHDGwwZKZjxoD1JzSlEZAjd28b6NVbaCZ2kAzmzb35uzyaWHSamhN8fYVBy208XhG13EhZ0+xy6xUjrYbXqXjDy+QWp1G09MEm8JETzgf30ffx0vZtXzvkc+zObaO900/j7PnfJ51L/hZfsaLTHrlDUzDzdoPL+W4b7fgcu0bb6zE8DAqPLT8+gh6HlnPtutfZ9sNr2OnnGSZyq3hm19D3dcOJHLqRFx1vgGnEXCHOWvWBZw6/Tz+seIP3Pz8j/nvSW8xY9IvOW1lHeP+s5S2G1Js+81r+A+tpfKjBxA6ugm3W+PQQ+DQQxTZrM3zLzg1vh59FP75L6dnx4ULnZ4dD14MtTWj66QthBCjhVU7A23TywPmhhFCbMfOducmRo9iM8aRLYbY9xQbM46uVtVjmgS7xC5JPvs2az/zCMn1OsH6dYQXxsmEDqDzuUraf5Ig85v7eXT2ozQubOCzh/6UrU9M5k8Xr2LGyjeYZOfYtHAqi66eS7hhB/00izFLKUXwsEaChzViZyyy25JoPgMt6Nqp3hNN3c3J0z7Ke6Z8gL+/eQt/ee16Lpv4Bkx8m6buIIufW8DMZxcR++QmttRu4W9nPsjmCW0EzQg1gSamVM7miDNn86lPz+OdFUEefsSp8bX8MedKNGmizeJFcMjBihnTJc+XEEIU2KEGcqGGkS6GEPuMuJ7v5U1qa40Bcj8ods4+mKZsnydnWrFTtA0vkrrjdlb+pAndlWbqBevxfeh95JoWglJ0bXqOP173XaY82sRhjx+GvlzBj9/Ez5s0o4gd2MKUy2czZ2ZkpBdFjCLKpQ1ag2uoTN3New/4GCdP+yjvtL/Gcxv+zdq219ky4S0eOfo2mp+LMu0f7+Gcq8/gnUOf4T8nPsfK2NM8suqvgFO1e0L0AKbPW8B571mAkZjAm6+EeO7FHLc+GOeW5evxRNdTN2E9wdpNKO9GMvSgKw3T8FIXaKa1ei7zGw5jXGTKcKwWIYQQQowhm9zjybYcij5A8nCxjxmlgQurchKjtnD7OQl27X0S7BI7lurBeOMeXC/dQezZdlb8+SyMCo2JNx4FEyfy+jvw/J/j3Lv2KtZ6f4UdquWhyGcITljI0vBmZjYmOeAgDy0n1mJU7c2uGsT+SCnFxIrpTKyYXv7Bh7LYn3yGjVe9jLrvIGataGHKcXdhVUR4xe/jxWCIl5IxHlxxK399/Xe935sMxmTnVwtYn/VhbazDjtfj0RuJRGy8wTgbux7ngbdvB6C1ai5nzPw0yyacjLaPJJUVQgghxB6mNGxPeKRLIXZHoQ3aKA1cWNXTnF+y2ZEtiOgvv89IM8a9R4JdYmBWFn3tUxiv/QXjzX+gsknau5fw5l9PIlcd5Ikzj+GaX/h49fUM6fo/Ycz5PlpwLbVdH+XYuq8z7xshWqeC2z1+pJdECIdmoFoXU3/dYvwPrGPdV5bz4m3n03ieYu7415m/5TW0re9gZz2s0Uw2aBY9uoburcTlraQ62ER1aAK+0Dg2xut5aUUVbz1ssPF1m66UQcKMED0gSeXsv7NZu5HLH/oUE174CR9f8DUWNR29U00zhRBCCCHEKCb3dWInSc6uvU+CXfupZDbOqvbXWdPxFp3JbXSm2kikunDF23B3rsXbtppIOklY92FVH8LGl9/DhJuTbDYC/CQwj+Qzz1Ax/VE8778DtI1MCM/mc4dew6y6RSO9aELsUOjoJqb842TWfXk5a6/ZQPthh9PwP1/FPTGEim2hpmMNdR1r0DpWozrWoPVsRm1cgXprOekuD/bTh1D7ymyqs32SMnen6Xw3zYqqs3mhdjVvTbiX/9d+DtWZhRxZ+W0WT5vHxAng98sNkhBCCCHEPqdQsWu098YoRh0lNbv2Ogl2jTL3rbiNLbH1VPhqmFgxnckVM4ety+H1Xat5+J2/8Pjaf/D6lmexbKv4mYmG34asbZNWkDLs/N6RYO7Tazj7zi421mzil+f8iow/jg70KIODmo7kxGlXSc0Vsc9x1foYf8PRbLvhDTZ9/zlWHPtXomdMouqTM3BPXIDVtKBs/PTaHrb+3yu03fwm2FDxHi8VByfxVmzGbttG7JUMbc9E4fV6Fiqb41vT1JhB7m/q5DrPM9zadQKrH/Gx7O5mmhPj0T1hdG8QVzCINxIgUBnEXxEgY7rp0TRikSg5y4cvWI/hiYIuvZ0JIYQQQowkO5PvPVx6khdi1JNg1yhz16vX8ea2F4t/h9wVHDzuGI6adDrz6pfsdEDJtm1e2fw0t7/8S5av/hs2NtN94/iobwatXe1MjnVRaWlkXY28FF/GPSuWcv/Kg0nbBk3j2zkl+TIzHltHZrYLdek4PmR8Gb8rSENoAgdUH4jX5R/uVSDEXqM0RdXHphE5eTybf/ICbbe8RdstK/DOqSJ4WAPmhBBWd5qe5Rvpum8tSldEz5xC9QUzMZsCQPEFH/78v9q1PWz7zUts+4PJltdmMXWeyS9PTPKX8L38lad5wvMGXustmrNeKiyFns7SszXDtjaLNs0iPsAh3pDTmGiZTMLPFBVlilFLpbcK5QujhWtR4VrsQC12sM756asETd9bq1EIIYQQYr9gpXMAKLfcZ4mdI/VC9j4Jdo0yPz/lPrJWhi2x9azY+iJPrL2fx9bcxz9W3Mq4yBROOeC/OGbyGfhcge1OJ5eOsfyV6/njm7/ntdhqIrg4N+Xj1KRBdUc3MVeAt1KH8+d1B3L/WwexqmcClRWKBfPhK++zmZlaT+rXL5B8uY3IaRNp/O7BaB45qYuxyaj00HDpImo+P4e2P6yg+5/r2Hz1S2A5oSyj1kv1BTOpPKd1h71Gms0B6r91MDVfmk/7rW+x9Tevsf7yNIdO+hDHf+AbrJq3nqdzj7Cm4y02p9qwcgqXFSGYriAcC6HifrSEjpZUpLPt5PRtpPzredW/nuXeNmy1DXiLSLfJpDY3s9dazLIUrTmdStt5y5izddqytbRZDbTbDXRpDcSMRhJmA2lfA1l/Pd6Aic8Hfh9lP31+53fTVKSyCd7tWsWG7tX0pDuIZ3pwaSZuw0ulr47G0Hiq/Y2ShF8IIYQQ+wU75QS7NAl2iZ0lzRj3Ogl2jUKG5qI+2EJ9sIVlE04mnUvx6Kq7+dOrv+bqx7/Gr56+jCMmnspRE97HDHcL2adXkV35LtbWzXSk1/Cs9jr/9K9jVbCTGleaL2crmZedz6rOmVz/9jReXjWVVCJIlTvNlLo0545P0hh+gaCdJrMiRuymzXT2ZHA1Bxj3y8MIn9Ay0qtEiL3CqPRQc8Esai6YhRXPkNmcQPO7MKo8O12rUg+aVJ03ncqPTaPr72vYct2rbPnOC/iB42YeSvj4DxJ6zzjcU8IDTjsajdLe3k46bdPVBfE4dHQneKvtVd7peIE1sRd4J/UCz+ZWYONUqQ9aVTRkGhmXqqDVMpmVyzJRf4ZKYxO6ykEW6AKrU7ElWcOGRD0b4g28EW9kfaKB1TkPawMb6Iy8hV3zH1T4DVDbvyIbVohIbiGRzEFEM4sJZuaicGHlwLKceKGVg5zlXNytnDNs6RLFSSfse6+40rkUiUwPyWycZDZBKv8vkY2TzMbpSrbTkdxKR3Ir7YktzKtfwknTPjLSxRZCCCHEcCjk7HLLiz6xcyRB/d436oNdmY1x4v/ZglHlwVXvw9XoR+mj9OSSaMd34/tR6RgZlwefZoBuYutuMNzYLh+4vCU/vWD6nL8NL7bpA90EO5d/OsySzeTQ4jGW9HRyaGo+K1QFj6/aRsdD7/Lmqr+RXT0Bd8adL0AUiDKZOUzOD8kqRVoZrAH8VoaldLCUp3rLvCo/nkujK2xiVHmIvH8iwWUNBI9oRBmjdF0LsYdpPhfu8bufJ0sZGuGTxhM+aTzpNd10/mMtXX9fw6bvP8+mq57H1RwgcGgdgSX1+OZW4WoKlCU9NU1FVZXz+zh8zGYB0JtPLJGJ8XbbK7yx9Xne2PI8b2x9jvu7XuB+wFAupkXnMbPyDGb4pjDBDhCNpaBtM9n2Ddgda8D7Monwv9msLLqAipzOxJSHKav8NMePIJwI402EUYkAdtJHLm2QNHN0e1O0BWKsr9zEOzUrWV37I94KJ9GzHsLdMwh2H4i/cxFG7AAyth8tq+NK2fgzWQLpBGZHkg3PJZw3pIaGEXXjqvdjjg/inhzGiLgZCbZt05ncxvr177DlrXfoeGcTiXUdxLo66Ul0kkolSLqTxH1xenwxOoOddIQ7SXgSZd2Qh9wVRLyVTKqYOSLLMZJysQzp1d1k1vWg+V34D6mTnI5CCCHGFGVKzS6xayTYtfeM2mBXPG7zu9/bNNz3GhOffqU43NI1UtEAqaoQ6aog2ZoQuboghNxoHh3Do6N7dXQXuDQbQwdd2bh0G12z0dNZ9HQGPZFBJdPQmcLqSGF1JLE6UtjxLGgKZWgot4YKmmgBExUynd+Dzk8CJpbXxDJ0svkaDLm0osr3IQx9G6ZukUnEIZ3GzqVRmRRaNomW60C3NqLnkhgkMawkBjlsu1CvUWGjwFZYWZ1s3E8mHqC7rZquTY2ojYdzcNoEoDsc5/UpG3mteQPrw1mSVBFJHsDE1IE06h4qtBQRO0nYbxEM2LiiboxKD0aVB6PCjR5xo4dN9LCJcuvyMCLEHmaOC1L9ielUf2I6mc0Juu9fS/cj6+n62xra//AWAMpr4Kr14q7ykbVykLOxczZkLWwLsGxsy3aGWzZYNnrG4oBchGmZZZBdgpW1sLMWyiqde5YtdLAFgGD+31QiwPz8v8Eo3UL3ZjDcaTRXhmynSSQWpilnMJspwBIAbE+CeLCLbleKpLLxpl7Dl1yFL+FFz/UJHL4Im11pLFcOldPQU+XBrbQ/TrK6g0xNJ1Z1F6q6G5cvg+m28JgWKJuMZZHFImNBKqHIpHUySZ1cQsdKmhA3MRIe3Ekv7oQXI+sCl4XtymG7LGzDIo1FVrPJJRWqy43Z7SXcGcab8lIBVBAGwjveuG4LrSKHWWXjrdJwV4FZYePanCPzyrXYdn6bpSDbA9luRbZbkeuBbEyR61HYWUC3URpobhvDb6F7c+h+C8NnofssQMPKadhZjVxCJxfXyMU1sgmNXExhpTSUCbpXoXkVRhD0kIYR1pyfIQ09oDsvMozCT815iaTrgIZta2Br2Err/RuVv07pznXKVuS6LbLtGbJtGZLvJEi9kyC5MklmU7q4WjSvxoz7Z6HpWVQug7XVjd7RBlYGlU2DlYFcBpVLQy4DuTTKyuarAGZ7X/5YWUCROfAj2FGpbSyEEGJkSW+MYmfJo/beN2qDXYkEPP4EdFlzqJg2AV8qQSgVpyrZRWWim+qV3dS8sQG3nRvyNHP5f31ZKGKaSY/uIakZaLaNho1pZ/FaGXy5NAbWAN/sbxMmUD/kMg2VrSms5ggcUYW5oA7/wbU0NHqZ5wOPBwlUCbGPcdV4qTh7KhVnT8XOWSRfbSfxahupFZ1ktyRRsRx2OoPSNZShnCC8XvJTlfxtaCiXAl1zfjdUbxDDUFiaxdbURtozW4lZ3dg6KJci7K+iKlRHVbAR3TSK39P8LvSQiRZ0oQfNAfP12bZNrj1FZk0H6dVtZNZ0kV7XQ3ZzAiuRJZNN0KF3sFXfytuuNjZ4N7HZt42uYBddgW66At2k3U5QxETDlzWp6opS01ZF5dYqwlsrqdhSRdUrTQRjwQHXoZn/tz1JT4KEN0HcGyejZ9FjBq6sG1fGhZ7T8dkauq2RNdNkAz2oinayLWuwgl1UBruo87fjD3aju9Io3bmC5NJuskkvmbiPdCxAujtEqjtEujtIamuI2Kog7T1BsDVg+7UDNVcaw5PE8CRRuuUEknI6uYyLbMpNLumjrMrYAHQzie6OY7hTaEYGK6eTypj5cnqcIOkQr2G7SnOl8VZsI1KxFe/krXiibXhCHZihLly3J4vj5QDvDqZlKw00I/9PB6VjawboLnJTjiEnwS4hhBAjxFXvI7MhPtLFEPsgV/6W0Lf99L9iGI3aYFdlpeKG6xWgARX9Prdtm0zGJrU+QeKdbrIdabLxHNlEDiuRI2dBzlbkLIVlK+dvFFmXi5xpkHGZZFwucgE3lteEfHS+8EhnA6n8vw7bRmVyaLE0WiKNiqUxks4/3c6hOc+baMpG05zffT436VQSXQeXAS4TDJfCNEE3nAdVNJwHVqWcZxnN+akKP03dab5Z7cWo9UmCeCHGKKVreGdV4p1VWRxWyNk1XOqYM2zTAifAblR4MCrq8M6tG9J3LNsikYmRtdK4dDeG5sKlmdsN1tu2TXJbF91vbyHZ1kOqO0aqJ4myQdd0dN3AMFy4Q37c4QCesB8j6EaPutGDrkGbvdv5OuRKqe2va9smVVq7yMrmV4CGQuFWCjcQVE7tJ+e1ncLO2WS3pkivj5PrTDvjGwrl1jGi+Zq1UTfaDppB2JaN1Z0h15Um15UGTaGZGsrU0YMutMIy2jbYVr4mVP6nbWNbWazuNLm2JLn2lPOvJ+10nZ7LYWct7JwFmfz3NFDKBqz84lj5RXKSrinl1KpTykb3gx7RMSIGrkoNpU3Kr5vif2RRZJXKN+l3EYxU0h1PYusmaC7QXc7vustpxl8IcAkhhBCjkP+g2pEugthH+XyK+fNs/H5Y8eZIl2b/MGqDXTuilMI0FeZ4P8Hx/j09N5zIlAsY2ryG+0FVCCH2dZrS8JsD19IajFIKb1UYb9UQmhLu5HSHOCKofC0jhp5HTBnganTjagztWgEL09FUsbn5jsupA3rvWxucq5fuBb1mt4qxQ0OtN6ZFo1hybRRCCCHEfqiiQpHNjnQp9h+SfVwIIYQQQgghhBBCjBkS7BJCCCGEEEIIIYQQY4YEu4QQQgghhBBCCCHEmCHBLiGEEEIIIYQQQggxZkiwSwghhBBihKxbt46vf/3rHHnkkcyePZujjz6an/70p6TT6bLx1q9fz/nnn8/cuXNZtGgRl19+eb9xhBBCCCGEY5/tjVEIIYQQYl+3cuVKbNvm0ksvpaWlhTfffJNvfvObJBIJLrroIgByuRyf+tSniEaj3HzzzXR0dHDRRRdh2zbf/OY3R3gJhBBCCCFGHwl2CSGEEEKMkGXLlrFs2bLi383NzbzzzjvccsstxWDXv//9b9566y0eeughamtrAbj44ou5+OKL+eIXv0ggEBiRsgshhBBCjFbSjFEIIYQQYhTp7u4mHA4X/37++eeZMmVKMdAFsGTJEtLpNC+//PJIFFEIIYQQYlSTml1CCCGEEKPEmjVruPHGG7n44ouLw7Zu3UpVVVXZeOFwGJfLxdatW7c7Pb/fTzQaxTDklq+vbDaL3+/H5XLhdruJRqN4PJ5hmSawS+t9sO9Ho9HdKtfuKJTJ4/Hg9/vRdR1d1/fYftV3HQBl849Go2XbzTRN3G538bPC+IXPXS5X8TOPx4NlWfj9fkzTLC5D33kWvm/bNm63G6BsPwHKpuXxeMo+LwwrlKX051g+Hgfaf7d3TPT9rLC9Srdn33WVTCaL67awrgeaX+n+Ck5z8NJ9aFe3wfaOxcK8c7kcQNlxsrvnhtLpD2Uagx1HuzP/0W5n1s9wn1N3Zdu4XK7iuaPvfjnQOWln9t/S4wCGdi+wK/to3+Ox8HvfYwF6j8Ghlmc4jL29XAghhBBihF199dVcc8012x3n9ttvZ9asWcW/N23axHnnncdxxx3HGWecUTauUmrAaQw2vCAWi9He3j4mH2x2VzabJRaLkclkSKVStLe3D0uwKxaLAezSeh/o+9FolPb29t0q1+4olCmZTBKLxYrBrj21X/VdB0DZ/Nvb24nFYqTTaVKpVPFn4bPC+IXhmUym+FkymcSyrOJ2LyxD33kWPrdtm1QqBVC2nwBl00omk2WfF4YppYrT3Z39Yl8x0P67vWOi72eF7VW6PQcKdiWTyeJ3Bptf6f4KzoN26T60K9tgR8diYd6lwa6hrIeh2plpDHYc7c78R7uhrp89cU7dlW2TTqeL546+++VA56Sd2X9Lj4PCeWhn95mhBrtKj8fSYFfpsQC9x+BQy7MjQwlY7vLUR/IN075C1tHuG8obotKfg31nR9MFBnwLBM6BWXjTZNs2uq7vMBo90PQL+n5H0zT8fj9erxe3242macXIeGlUPJPJ4HK50HW9+OZQ07TiPCKRSNk8S6PsLpcLpVTxDdNg+V129BZooOURe46s671H1vXes7+s67PPPpsTTjhhu+M0NTUVf9+0aRMf+chHmDt3LpdddlnZeFVVVbzwwgtlwzo7O8lkMlRWVm53HlKza3BSs2vnyiQ1u6Rm145IzS6p2TWSpGZX/3ns7zW7lG3b9h6dgxBCCCGEGFQh0DVjxgyuuuqqshcuAA8//DDnn38+Dz/8MDU1NQDce++9XHTRRTz++OOSoF4IIYQQog8JdgkhhBBCjJBNmzZxzjnnUF9fz/e+971ijV2A6upqwHkb+r73vY/KykouvPBCOjs7ufjiizn66KP55je/OVJFF0IIIYQYtSTYJYQQQggxQu68806+9rWvDfjZG2+8Ufx9/fr1fPvb3+aJJ57A4/Fw0kkncdFFF2Ga5t4qqhBCCCHEPkOCXUIIIYQQQgghhBBizNB2PIoQQgghhBBCCCGEEPsGCXYJIYQQQgghhBBCiDFDgl3D7Be/+AUf+MAHmDNnDgsWLBhwnPXr13P++eczd+5cFi1axOWXX046nd7LJR0bbrrpJo488khmzZrFaaedxjPPPDPSRdrnPf3005x//vksWbKE1tZWHnjggbLPbdvm6quvZsmSJcyePZtzzjmHFStWjFBp913XXnst73//+5k3bx4HH3wwn/nMZ1i5cmXZOLKuh8/NN9/MySefzIEHHsiBBx7IWWedxcMPP1z8XNb1nnHttdfS2trKd77zneIwWdd7nlwbR6/hOven02kuu+wyFi1axNy5czn//PPZuHHj3lwUUWJXz3WyHUfepk2b+MpXvsKiRYuYM2cOp5xyCi+//HLxc9mOo182m+VHP/oRRx55JLNnz+aoo47immuuwbKs4jiyHfdPEuwaZplMhuOOO44PfvCDA36ey+X41Kc+RTwe5+abb+ZHP/oR//jHP7jyyiv3ckn3fffeey9XXHEFn/70p7nrrruYP38+n/jEJ1i/fv1IF22fFo/HaW1t5ZJLLhnw81/96ldcf/31XHLJJdx+++1UVVVx7rnn0tPTs5dLum976qmnOPvss7ntttu4/vrryeVyfPzjHycejxfHkXU9fOrq6vjKV77CHXfcwR133MHixYu54IILijc6sq6H34svvsitt95Ka2tr2XBZ13uWXBtHt+E693/nO9/h/vvv50c/+hE333wz8XicT33qU+RyuZFYrP3a7pzrZDuOrM7OTj74wQ/icrn41a9+xT333MPFF19MKBQqjiPbcfT71a9+xR/+8AcuueQS7r33Xr761a/y61//mt///vdl48h23A/ZYo+444477Pnz5/cb/tBDD9nTpk2zN27cWBx299132zNnzrS7u7v3ZhH3eaeffrp9ySWXlA077rjj7O9///sjVKKxZ+rUqfb9999f/NuyLPvQQw+1r7322uKwVCplz58/377llltGoohjxrZt2+ypU6faTz31lG3bsq73hoULF9q33XabrOs9oKenxz722GPt5cuX2x/+8Iftyy+/3LZt2a/3Brk27lt25dzf1dVlz5gxw77nnnuK42zcuNGeNm2a/cgjj+zdBdjP7c65TrbjyLvqqqvsD37wg4N+Lttx3/DJT37S/trXvlY27LOf/az9la98xbZt2Y77M6nZtZc9//zzTJkyhdra2uKwJUuWkE6ny6rMiu1Lp9O88sorLFmypGz4oYceynPPPTdCpRr71q1bx5YtW8rWu2maLFy4UNb7buru7gYgHA4Dsq73pFwuxz333EM8HmfevHmyrveASy+9lMMOO4xDDjmkbLis6z1Lro37nl0597/88stkMhkOPfTQ4ji1tbVMmTJFtvNetjvnOtmOI+/BBx9k5syZfO5zn+Pggw/mfe97H7fddlvxc9mO+4b58+fzxBNP8M477wDw+uuv85///IfDDjsMkO24PzNGugD7m61bt1JVVVU2LBwO43K52Lp16wiVat/T3t5OLpejsrKybHhVVRVbtmwZoVKNfYV1O9B6lyYyu862ba644grmz5/P1KlTAVnXe8Ibb7zBBz7wAVKpFD6fj5/97GdMnjyZZ599FpB1PVzuueceXn31VW6//fZ+n8l+vWfJtXHfsqvn/q1bt+JyuYoBstJx5F5y79ndc51sx5G3du1abrnlFs4991zOP/98XnzxRS6//HJM0+R973ufbMd9xCc+8Qm6u7s5/vjj0XWdXC7HF7/4RU466SRAjsf9mQS7huDqq6/mmmuu2e44t99+O7NmzRrS9JRSOzVcDK7vOrNtW9bjXjDQehe77tJLL+XNN9/k5ptv7veZrOvhM2HCBO666y66urq47777uOiii7jxxhuLn8u63n0bNmzgO9/5Dr/5zW9wu92Djifres+Sa+O+YbjP/XIc7T178lwn23HvsW2bmTNn8qUvfQmA6dOn89Zbb3HLLbfwvve9rziebMfR7d577+Uvf/kLP/jBD5g8eTKvvfYaV1xxBTU1NZx66qnF8WQ77n8k2DUEZ599NieccMJ2x2lqahrStKqqqnjhhRfKhnV2dpLJZPpFm8XgotEouq73i7Rv27atX805MXyqq6sB5+1HTU1Ncbis91132WWX8eCDD3LjjTdSV1dXHC7reviZpklLSwsAs2bN4qWXXuKGG27gE5/4BCDreji88sorbNu2jdNOO604LJfL8fTTT3PTTTfx97//HZB1vafItXHfsTvn/qqqKjKZDJ2dnWW1ELZt28a8efP20hLs34bjXCfbceRVV1czadKksmETJ07kH//4R/FzkO042n3ve9/jk5/8JCeeeCIAra2trF+/nmuvvZZTTz1VtuN+THJ2DUFFRQWTJk3a7r/tvdUpNXfuXFasWMHmzZuLw5YvX45pmsycOXNPLcKYY5omM2bMYPny5WXDH3vsMTkh7UFNTU1UV1eXrfd0Os3TTz8t630n2bbNpZdeyn333cfvfvc7mpubyz6Xdb3n2bZNOp2WdT2MFi9ezF//+lfuuuuu4r+ZM2dy8sknc9ddd9Hc3Czreg+Sa+PoNxzn/pkzZ+JyucrG2bx5MytWrJDtvJcMx7lOtuPIO/DAA4t5ngpWrVpFY2MjIMfjviKZTPartaXrerFWlmzH/ZfU7Bpm69evp7Ozk/Xr15PL5XjttdcAGDduHH6/nyVLljB58mQuvPBCLrzwQjo7O7nyyis588wzCQQCI1z6fcu5557LhRdeyMyZM5k3bx633norGzZs4AMf+MBIF22fFovFWLNmTfHvdevW8dprrxEOh2loaOAjH/kI1157LePHj6elpYVrr70Wj8dTbBcvhubb3/42d999Nz//+c/x+/3FfALBYBCPx4NSStb1MPrhD3/IsmXLqKurIxaLce+99/LUU09x3XXXyboeRoFAoJh7qMDn8xGJRIrDZV3vWXJtHN2G49wfDAZ5//vfz5VXXkk0GiUcDnPllVcyderUfonSxZ4xHOc62Y4j76Mf/Sgf/OAH+eUvf8nxxx/Piy++yG233call14KIMfjPuKII47gl7/8JQ0NDcVmjNdffz3vf//7AdmO+zNlS0PUYXXxxRfzpz/9qd/wG264gUWLFgFOQOzb3/42TzzxRPEgu+iiizBNc28Xd59300038etf/5rNmzczdepUvva1r7Fw4cKRLtY+7cknn+QjH/lIv+Gnnnoq3/3ud7Ftm2uuuYZbb72Vzs5O5syZwyWXXNLvpk9sX2tr64DDr7jiimKzCFnXw+frX/86TzzxBJs3byYYDNLa2sonPvGJYq87sq73nHPOOYdp06bxjW98A5B1vTfItXH0Gq5zfyqV4nvf+x533303yWSSgw8+mG9961vU19fvleUQ/e3KuU6248j717/+xQ9/+ENWrVpFU1MT5557LmeeeWbxc9mOo19PTw8/+clPeOCBB9i2bRs1NTWceOKJXHDBBcXna9mO+ycJdgkhhBBCCCGEEEKIMUNydgkhhBBCCCGEEEKIMUOCXUIIIYQQQgghhBBizJBglxBCCCGEEEIIIYQYMyTYJYQQQgghhBBCCCHGDAl2CSGEEEIIIYQQQogxQ4JdQgghhBBCCCGEEGLMkGCXEEIIIYQQQgghhBgzJNglhBBCCCGEEEIIIcYMCXYJIYQQQgghhBBCiDFDgl1CCCGEEEIIIYQQYsyQYJcQYtg98MAD/Pa3vy0bduedd9La2sq6deuGZR5PPvkkV1999bBMSwghhBBifyP3a0KIsUyCXUKIYffAAw9www037NF5PPXUU1xzzTV7dB5CCCGEEGOV3K8JIcYyCXYJIYQQQgghhBBCiDHDGOkCCCHGlosvvpg//elPALS2tgJw0EEHceqppwKwbds2rrrqKh555BFCoRCnnnoq//3f/42u68VptLW18eMf/5gHH3yQjo4Ompub+a//+i/OOOMMAK6++uriW8LCPBobG3nwwQdJpVJcddVVPPbYY6xfv55gMMiBBx7IxRdfTH19/V5bD0IIIYQQo5XcrwkhxjoJdgkhhtVnPvMZ2traePXVV4s3OIFAgBdffBGACy+8kFNOOYWzzjqLRx55hF/84hc0NjYWb4x6enr44Ac/SDab5fOf/zyNjY08/PDDfPOb3ySTyfChD32IM844g40bN3L77bdz6623AmCaJgDpdJpEIsEFF1xAdXU1nZ2d3HLLLXzoQx/ib3/7Gx6PZwTWihBCCCHE6CH3a0KIsU6CXUKIYTVu3DgqKiowTZO5c+cWhxdunk499VTOP/98AA455BCWL1/O3/72t+LN0+9+9zs2btzI3XffTXNzc3G87u5urr76as466yzq6uqoq6sDKJsHQDAY5Dvf+U7x71wux9KlSzn44IN55JFHOPbYY/fUogshhBBC7BPkfk0IMdZJzi4hxF61bNmysr+nTJnC+vXri38/+uijzJ07l/r6erLZbPHf0qVLaWtr45133tnhPO6++25OP/10FixYwPTp05kzZw7xeJxVq1YN9+IIIYQQQow5cr8mhNjXSc0uIcReFQqFyv42TZN0Ol38u62tjdWrVzNjxowBv9/e3r7d6T/wwAN8+ctfLuaWiEajKKX45Cc/SSqV2v0FEEIIIYQY4+R+TQixr5NglxBiVIlEIlRXV3PxxRcP+PmECRO2+/2//e1vjBs3ju9+97vFYZlMhs7OzmEtpxBCCCHE/kru14QQo50Eu4QQw840zV1+K7d06VJuuukmGhsbqaio2O48AFKpFG63uzg8mUxiGOWntrvvvptcLrdL5RFCCCGEGIvkfk0IMZZJsEsIMewmTpzIrbfeyh//+EdaW1sJBAJD/u7HPvYx7r33Xs4++2w+9rGPMX78eGKxGCtXruS5557jZz/7GQCTJk0C4De/+Q2HHnoobreb1tZWli5dygMPPMD//u//csQRR/DKK6/w+9//vl91fCGEEEKI/ZncrwkhxjIJdgkhht3pp5/Os88+y3e/+116eno46KCDOPXUU4f03WAwyB/+8Ad+9rOfce2117J582aCwSATJ07kuOOOK453xBFHcNZZZ/Hb3/6Wn/zkJzQ0NPDggw9y5plnsmHDBu644w5uvfVWZs2axS9+8Qs++9nP7qnFFUIIIYTY58j9mhBiLFO2bdsjXQghhBBCCCGEEEIIIYaDNtIFEEIIIYQQQgghhBBiuEiwSwghhBBCCCGEEEKMGRLsEkIIIYQQQgghhBBjhgS7hBBCCCGEEEIIIcSYIcEuIcSArr76alpbW4v/5s2bx7HHHsuXv/xlHn300RErVzKZ5MILL2Tx4sW0trZy9dVX8+STT9La2sqTTz6509M78sgjufjii3c43jnnnMM555yzK0UWQgghhBh2cq9WTu7VhBCljJEugBBidLv11lsBSCQSrFu3jr///e+cd955vPe97+XKK69E0/ZuzPyWW27h7rvv5oorrqClpYW6ujoCgQC33norkydP3qtlEUIIIYQYaXKvJoQQ/UmwSwixXXPnzi37+4wzzuC6667jqquu4oADDuC//uu/9ko50uk0pmny9ttvU1NTwymnnLLdcgohhBBC7A/kXk0IIfqTZoxCiJ123nnnMW3aNH73u98Vh7W1tXHJJZewZMkSZs6cyfHHH88f//jHft9du3YtX/7yl1m8eDGzZs3i1FNP5Z///GfZOIVq+W+88QbnnHMOc+bM4aqrrqK1tZU//vGPbNiwoVhlf926dYNWjb/vvvs488wzmTNnDgsWLODzn/88Gzdu3OHyPfroo5x88snF5fj73/++i2tKCCGEEGLvk3s1IcT+ToJdQohdcthhh7Fx40bWr19PT08PH/zgB1m+fDmf//zn+b//+z+WLVvGN7/5TW6++ebidzZs2MCZZ57JW2+9xTe+8Q1+/vOfM3XqVC644AIeeuihfvP47//+b4444gh++ctfcuKJJ3Lrrbdy2GGHUV1dza233sqtt95KTU3NgOW75ZZb+NznPse0adP46U9/yre//W1ef/11PvzhDxOLxQZdrjfffJNPf/rTRCIRfvKTn/CpT32K733ve6xcuXK315kQQgghxN4i92pCiP2ZNGMUQuyS+vp6ALZs2cKf/vQnNm7cyN13301zczMAhxxyCN3d3Vx99dWcddZZ6LrO1VdfjaZp/P73vycUCgGwdOlSNm7cyE9/+lMOP/zwsnl8/OMf56yzziobVlFRgWma260KH4vF+P73v8+ZZ57JpZdeWhw+e/Zsjj/+eO68885BE5j+8pe/JBQKcd111+F2uwGYOHEiZ5xxBhMnTtypdSSEEEIIMVLkXk0IsT+Tml1CiF1i2zYASikeffRR5s6dS319Pdlstvhv6dKltLW18c477wBOlfPDDjsMn89XNt6yZct49dVX+73FO/LII3epbM8//zw9PT2cdNJJZfOpr69nwoQJPPPMM9v97uGHH168eQLnxqupqWmXyiKEEEIIMRLkXk0IsT+Tml1CiF1SyKdQXV1NW1sbq1evZsaMGQOO297eDji5Iu644w7uuOOOAcfr7OzE7/cX/66qqtqlsm3btg1g0DeC0Wh00O9u2bKFysrKfsN3tSxCCCGEECNB7tWEEPszCXYJIXbJQw89RENDA/X19UQiEaqrq7n44osHHHfChAkARCIRDjrooEF7Bep7k6KU2qWyRSIRAL73ve8NWJ299Catr+rq6uINWKmtW7fS0NCwS+URQgghhNjb5F5NCLE/k2CXEGKnXXfddbzxxht87WtfA5xcDjfddBONjY1UVFQM+r2lS5fywgsvMHXq1LKq58PtwAMPxO/3s3bt2n7dXu/IvHnzePjhh0mlUsUyvvTSS6xbt05uoIQQQgixT5B7NSHE/k6CXUKI7Xr++ecBSCaTrF27lr///e/8+9//5tRTT+UjH/kIAB/72Me49957Ofvss/nYxz7G+PHjicVirFy5kueee46f/exnAHzuc5/jjDPO4MMf/jBnn302DQ0NdHV18cYbb7BhwwYuv/zyYSlzIBDgwgsv5LLLLmPLli0sW7aMQCDApk2bePLJJzn00EM54YQTBvzupz71Kf7+979z3nnnce6559Ld3c1PfvITqRovhBBCiFFJ7tXkXk0I0Z8Eu4QQ21XoYcfr9VJdXc3s2bO57rrrWLp0aXGcYDDIH/7wB372s59x7bXXsnnzZoLBIBMnTuS4444rjtfQ0MAdd9zB1VdfzQ9+8APa29uJRCJMnTqVU089dVjL/YEPfID6+nquu+46/vrXv5LL5aitrWXBggW0trYO+r2pU6fyi1/8gquuuorPfe5zNDc3c9FFF3HjjTcOa/mEEEIIIYaD3KvJvZoQoj9lF7rpEEIIIYQQQgghhBBiH6eNdAGEEEIIIYQQQgghhBguEuwSQgghhBBCCCGEEGOGBLuEEEIIIYQQQgghxJghwS4hhBBCCCGEEEIIMWZIsEsIIYQQQgghhBBCjBnGrn6xvb19OMsh9rJwOExnZ+dIF0PsBtmG+z7Zhvs+2Yb7voG2YTQaHaHSDC/LsmT/HAPkPLPvk204Nsh2HBtkO44NQ7lXk5pd+ylNk02/r5NtuO+Tbbjvk2247xvL23AsL9v+RLbjvk+24dgg23FskO24/5AtLYQQQgghhBBCCCHGDAl2CSGEEEIIIYQQQogxQ4JdQgghhBBCCCGEEGLMkGCXEGKXWekcW697lfX/8zTJtyTRoxBCCCGEEGJkrO54k+5Ux0gXQ4wSEuwSQuyyjZc/w4ZLn6Htpjd4+333kni1baSLJIQQQgghhNgPvb3tFZ5e96+RLoYYJSTYJYTYJalVXWy78U0qPtrK1IdPRQ+arDn/YaxEdqSLJoQQQgghhBBiPybBLiHELmm/9S0Aaj8/G7PBT/OPl5Be3c3GK58b4ZIJIYQQQgghhNifSbBLCLFLuh5YR2BxHUaVFwD/oloqzz2Abde/RuzJTSNcOiGEEEIIIYQQ+ysJdgkhdlp6dTepNzoIHtNUNrzuonmYLUHWfXk5VjwzQqUTQgghhBBCCLE/k2CXEGKn9TyxEYDg4Y1lwzWvQdMPDiW9toeN35XmjEIIIYQQQoxVua40HX9dJTl7xagkwS4hxE5LPLcVPWJijg/2+8y/sIbKjx/Att++XgyKCSGEEEIIIcaW9JpusGwy62MjXRQh+pFglxBip8Wf34p3bhVKqQE/r/vqPMwJQd79ymPypkcIIYQQQoixSHfCCbZlj3BBwLZHvgxidJFglxBip1jxDMnXO/DNrRp0HM1r0HTVIaTX9LDl5y/vxdIJIYQQQggh9gZViCaMgmCXEH1JsEsIsVMSr3WAZeOdPXiwC8B/UC2RUyey5Zcvk9mc2DuFE0IIIYQQQuwdmtPKw7ZGuByAzcgH3LbE1vPChsdGuhgiT4JdQoidknqzAwBPa2SH49Z+aQ521mbrr17ds4USQgghhBB7TVubzdZtIx9cECNL5YNd5EZBtGsH1netImvt2d7iX9r4JNvim/boPHZWNmvT1b1/HqsS7BJC7JTkig40n4Gr0b/Dcc2WIJH3jqftpjex4nv24iKEEELsKv2dR9DXPjXSxRBjVDzdQ0+qc6SLMaz+8xw89/xIl0KMOD1fsys3uoMpHYmtvL7lOd7c+uJemd9oyh/2wovw5FOjq0x7iwS7hBA7JfVmB+4p4d43OTtQ8ZFpWD0ZOv66as8WTAghxIhS3Zsgmx7pYuwSlepGxbaMdDHEGPXI2/fw1LoHR7oYQuw5oyCOsr1gjpVvZ5nJpfZOWUbDCsnrGFtx9p0iwS4hxE5JvtmJe0pkyOP7DqzC3Rqh/da39lyhhBBCjKxcBv3dZ9DffWakS7LzMpJXUgghdkk+prOnanblutL0PLYRezebSe7t4NNorEU1Cou0x0mwSwgxZLnuNNmNcTxTwkP+jlKKyCkTiD+zhczG+B4snRBCiBFTyE6c2ffO8yrVPdJFEEKIfVOhF8Y91Btj4qVtZLckyLUPpUbWjsug1NBapuy+/TCyNApJsEsIMWTp1c4DgTkxtFPfCx8/DoCu+9YMe5mEEEKI3WJlnZ9KbouFEGJnFGsL7aFgVzFmtNeCVMNjNDVjLJCaXUIIsR3pNT0AmOOCO/U996Qw7slhuu5ftyeKJYQQYqQV76L3rQcSx374BCCEELtIda5Dta10/sgHufZYgvr8tcUeQjBtNAWYpBnj6CDBLiHEkBVrdo0L7PR3A8saiD21GSudG+5iCSGEGHGjv9v5Qdn9fhFiv9GR2Eo6mxzpYoh9iL7hBfTNrzl/7OGaXcUAzSjv7RHKA1yjKfC2P5NglxBiyNJrejCqPOh+105/N3BIHXYiS+L5rXugZEIIse+69tpref/738+8efM4+OCD+cxnPsPKlSvLxrFtm6uvvpolS5Ywe/ZszjnnHFasWDFCJR5A4SZ/H2tqAvTmG9sfX3uL/ZplWzy7/lGe3/jYSBdF7Kt2oubVbk0/u+MXKiNdmyprZXr/kOvJqCDBLiHEkKVXd2O27FwTxgL/olrQFD2PbRzmUgkhxL7tqaee4uyzz+a2227j+uuvJ5fL8fGPf5x4vDfZ+69+9Suuv/56LrnkEm6//Xaqqqo499xz6enpGcGSl7D34Zpd8gZe7GGvv5Hl5VfsEX8Y7yuRiQEQT0snDWLX7K2cXUMJdo20VLa3Z9/RWLNrZ04/7663uf+fNqnU6FuOnSHBLiHEkKXXdO9SE0YAPWzinV1JTIJdQghR5te//jWnnXYaU6ZMYdq0aVxxxRWsX7+eV155BXDeVt9www2cf/75HHvssUydOpUrr7ySZDLJ3XffPcKlzysGu/bFml379s28GP0SSefR1xplQeF4xglyuQ3vCJdE7LOsPV2zK/8jO/rP04lsrPj7vh7sWr/e+ZlIbH+80U6CXUKIIbGzFul3YzudnL5U4JA64s9uwUpkh7FkQggxtnR3Ow+g4XAYgHXr1rFlyxaWLFlSHMc0TRYuXMhzzz03ImXsZ5Q9xO+c0fdQsifE486b+lhs/1je0cgeZbntCjW6TN09wiXZd2U7UmQ2xnc84lhVCHLtoV27GETLDaEZ43bO5Xsj+JTM9u4Htm2TzqV2+J3sPhDE25cZI10AIcS+IfNuDHL2bgW7/IfUseXnLxN7ejPBZQ3DWDohhBgbbNvmiiuuYP78+UydOhWALVu2AFBZWVk2blVVFesLr18HEY1G90xB+7DNHLbfD24/2l6a53Cxc23YPX6AsrJv7FpLT7qLyVUzRqpoRcOxHbe1ZfH7c8QTOk1N8giwt7ndbkLhEG7DM9JFKdqc8eJP+fF5vDu9j/n9zoN8NLp/BcpK15Od6mHzb+6BuulEzz5wBEu1d1l+53ypwiGMYBrDn0P3ufbI9SZnbsPym/i8AQI7mH46m8KfL1vfsmRdCfxdfkLB0ICfD4eNab04f8tM8+KG5cxrOpTaYNOA4ycSNg8+lGbmdIOWFn3Yy1MQ8KfIWRCJmLjdQ6t9HQplyGQtIhEX0ei+Wz9KrnRCiCFJr9n1nhgL/AtrUC6N2BObJNglhBADuPTSS3nzzTe5+eab+32m+iR/H0r+n/b29mEr2/aoeAd6LIadscntpXkOF9XZiR5zmp9kS8q+/O37AajUh/96tTW+EbfuIeiO7HDcaDQ6LNuxu9smFoPOTmhv3webm+7jUqkUbe3b8Bi+kS5KUWdXJ7FYDCu98+eKQg3B9vb9p1ZT32NRta0kmUphb32X9vYJI1iyvcsonC+3bSXe2UU6FkPldLQ9cO7v6erBzlpk2jUy7dvvICudTRLLl63v/twRd/b1broH/Hw4bGnbXJz/u1vWEIvFWL1pJWbWP+D4W7c55+S3V0IotOfOyT0xG8uC9vbYkINdhetFeweM1vQEQwlY7rthOiHEXpVa7SRB3tUE9QCa18Azs4L4fzYPV7GEEGLMuOyyy3jwwQf53e9+R11dXXF4dXU1AFu3lvdmu23bNqqqqvZqGQe1L+fsGoFmjC9ueJyn1/1rr893b8tmbV54cd9Pcjxclj+eY+PGUbQu8gHzjJUe4YLsm5SVy/+ynz5S29ne0+ee7o0xM7qaAA+ktNmiyl8L7e008c/mO2907Xwn92KI9tMjUwixs9JrulFuHaNm95KY+uZXE39+27BetF7Z9DQ/Wv5V/vzqb0ZdT0dCCLEjtm1z6aWXct999/G73/2O5ubmss+bmpqorq5m+fLlxWHpdJqnn36aefPm7da8V7a9xvqu1bs1DaAk8+0+GOwqvW6M4WvISGyZTZth8xZ45N9Ok539XSJpse7dkS5Fr0Ieo5wluVR3SeF8ofbB895wsHK9waisvUcCUr05u3bz/LEXzu0ZK9VbAzv/c3udUmTzh52x51owlhnDl7dBSTNGIcSQpFc7PTEqbfcu6P4FNWy77jUSr7bhm7P7NRJWtr3Kxf/4ADY292TjJHMJzpp1wW5PVwgh9pZvf/vb3H333fz85z/H7/cXc3QFg0E8Hg9KKT7ykY9w7bXXMn78eFpaWrj22mvxeDycdNJJuzXvVe2vA9AQatm9hRgNCeqTXahUN3a4cSe/WBrsskDtpSePETJSDzzPvwAHLx6ZeY8Wtm0RGLhF04goBLts2yZrZTC00VvFxLZtNm6Eurr+TbpHjnPes5XGy6/YVFdDbc3wl60n3YXfFRxFy51nZXtP/ZZN572r8R9Sh6t6+Hv3HEpvjyPdA2I6l8LUPaSyiZKaXYOXKZuvGKiPwojMaNvVdpXU7BJCDEl6bc9uJacv8B3oNMeJ/2fLbk/Ltm1+8thF+Mwgvzv9cZaOP5Ebnv0+Xal9K1+MEGL/dsstt9Dd3c3/Z++/gyTJ8vw+8POee0RkpK4s2dXVuntmukf2zOxgsDs7uyAAEgR2QYA4GIADFgABLg924PK4JIw845E0LoXBAANIGmnGI8/uIEiAIAkDV8/uyJ7W06qqRWmZmZVahQ6X7/3uj+fu4ZGiKqu6umdmN75t1ZkZ4eL58+fi933f3/f3C7/wC3zta18r/n3jG98olvnFX/xF/spf+Sv8yq/8Cn/mz/wZ1tfX+Qf/4B8wOXn/PooPFD8ksssGKeHVJiKCP/8y3uq797wNJbvIro8RcRp+rPv7uKGSHr7J/H1G4iEs5jBF5R4oxNhDqd5/1NVdKytw/iLcXvp492vFYvJ0xT1fDj5fXYP3Pzh4O+feFdbW752MaYXbvHn7uyy3b97zuh81lDV70hfNzgO+p8munz+iEBFSkxQFKHKyy8oBY4fBPXF+Aa5c/egP8L4mOn7E+/1u+BHkEUcYYYQfNYgI8UKHia+c/NDbqpwap/LIpCO7/tqzH2pb7629xoWNt/h3f/LvcnT8JH/1+f+Al+d/m29c+Sf8+c/90odu6wgjjDDCx4ErV67cdRmlFL/0S7/EL/3Sj+i97YeUzhNcbJAsdfGO1Lh/TcqDSWNcat0gSPs8c/Szd1zuezd+NdurcPVWn08+XqNS+ej77YcxUz+58n1OtWHpyJ/4+Hf+IwjBGUV/nGj91gKVU+NM/IG973BlEuxO6VY/Cogzf6P4Y7YXO7fyMq1wh3/pqT+998us/9Qh+m5r2/07dY+v0vkEbpD07m3FjxJKu4kBa/aSIQ+AHEnW+yhP4R0tVS49xL35h6nsSjK/rpqXkV2HSWNMBr8v3oZPfuLw+zOdmN4P1pn8+ml07XBq5N+PaYwjZdcII4xwV5hmhO0kH6oSYxkTXz5O/+0Pb1L/Ly78f5irn+BffubPAfDYkU/yxdNf5xtX/unIu2uEEUYY4R6hdm7hX/5tMMndF96NH1KgrMfcS77ZLqkJ7lWhIgf+cU+4uvU+t5vX77hMWT3T7cKNW5ar1+57l/eHj/PxmO1LN/r451cPvdpKe2HI7PnHDWkqfOe7wta2DAW7IgZzsNDj0Oi+tkb39bW7LnfjpvDBeSFZO6hi4o/Pu1KZrN3ZEV58WUjTw7U/vN7CdO6PJWuFOwd/ad29Uj5CBjNMAwBq/oNPDbxfSJ7qXTaoz797AEOq94N1uq+uDW/7w1p2fcRjPc6KPFS82p49H4T0Q9wLohttbD8lPfDa/nAYpTGOMMIIv28QL374SoxljH/pOMlqn3jl/meptvvrvHH7O/yxZ/4C1dKD5euP/zwrnXkWWx939DDCCCOM8OMN3Vx0v6T3QzL8cAzqle9eZU23RNCZe03H+vjSGMtV74yB8XgJuef2/vihem0D3Q4P5bsTJD0ub57l4sZbH0PLBlDbNxzZ+wCi9W7Xjapbt4arsQn2gSi70s2AdCO463I3b2X7PeCYhjJ4D0kGvLn0Pda7tw+17INEfmcRgWvXncKrf/cuQEQIL+zQffnwZOuhkZHXHyXZFWVk14+Un1rOhMidPak+NMr3iw+5n0E7P5pnlMmIz4quDu3P3CGNcTfxffXajw/5/OOCEdk1wggj3BXxQgfggSm7xr98AuBDqbu+ff3/wIrhj33iLwx9/tVH/ygAP7j97ftv4AgjjDDC70d8mKncH5Kya4g8Udlr7T17D92Z7HqQ6UNpWTUXdpnpX2Smd/GBbf+OGMSnHzuKfd5DwJorWj4u6O1skuwBjOX8MLUeTmMSMmVXGh+KVL50WWg2P/wZO6jbywTXYUgLEaEbtbi48c6HbtOHQZE1fZiFbV4t8MHfo1R+PX8MZNcP23x9X4jNPfpLnz3Adt6B61I7t9DrF3bt+uB9f9T9l+9bZc8hmxcvuEObdpNdC4v3sMP7eFzfz6n5cU+UGZFdI4wwwl1RKLseeTDKrrFPzqInK/Tfvn+T+hdu/jqfPvEVTk8/PvT5sfFTfOLo53jj9nc+ZCtHGGGEEX6/odBO3Puqh/DsWlsT4vgQ205CvFsv0WgvcX37/J2XzckuAdFZao29xzRMubN64PXFb93T5prB1oHfpaW2WWsRBF9+fNP17oa8N7Wkwx/cAbnXzcdtR3AY36XDIg9ildpFKCEYA/71b+Nfv/N7ijHC0jK8c/bDt+fgQxtu212380MkXFTp9lQmE++K/Njvkcy/vHmOd5ZfvPNCkhMadx47H2Ys58qgj+t6CNM+ry787uGLPe1u14Pkuu5wb/Y2LqIb8/eytQfSpoO37ravi/uXGxN38ux6EKf0Xrbx40Z2SWqJ5tsfahsjsmuEEUa4K+KFDv6p8cIb5cNCeZrx54/Ru09l11LrJjd2zvOzT/7Jfb//wumvcWnz7I+138cII4wwwg8N9/VGfOdgL4qEDy7Ae+/ffVO6uYiKOrx78zdZbN4lJd3kZJeAdnWX1EGV0w7E3dMY7yXQPLvy8oHfDZNd7qfWP+ZT54eAIk/3Opx6CO5cxexuuNW4xGuL37y3lYpzvCvADu892Eqy06zUrjRGsYf27MqXO0SX7QsbGlSQ3HEb5XF9N8LGbecBGI59SAj3Vg8jH3P3Klxdac8P+XXdUTV0l5P0YQgD9WEmIe4D3ahFlAZc3Hj7EEvL3sH1YdMNy+VKy0PygM3qtfOo3sETDINmfTzKLp35meUkl5QPQgS9dh5ipxa+X0GgDVLi+c79N/Ye8HE+nTovrRBebRZ/Bxd2CN7bJt26f5XviOwaYYQR7op4sfPAUhhzjH/pOOGlBqZ370bIL83/JgrFTz/+c/t+/+kTXyExEde371ADeoQRRhhhhGF8iDTGgSpm/23kFdRarcNszR66PUUAI0BumnzPBvV3d0F+UIqWsmeXFYUgHxnZtVtFV9js/BC4NS3Zs/4Q+877+k5eN3fDrZ3LhMl9GjeXOkhvXcWffxmi7j1tIsmG4N40xsNXY9yXFIt7h06zbH9rkbH3lu64zG7V2d3wQy3+Uxq/90QAPqBKsfsSffm273JSH0S3fVzVMnOyph/fYcyXbiZ7ju3DGsknB9yPDyK7mgvorbtXNP6oMVB2OXplQNqXzlvYQjcX8Fbfdd/d5yntfH95aM+HbuN9nJulpY/vujeNiPDSQFEoYaZq3FWIwjQjkkN4FsKI7BphhBEOgXi+Q+2J6Qe6zfEvnwAjBO9t3/O637v5q3z21B/g2Pipfb//9IkvA3B+/c0P1cYRRhhhhN9fyAOY+3gD308VU0JOdh3qldka4i2DXj3Ea6opbVHfmexqBJsstW7Q+u0F+u8doAR4AMouALOPusyG6ZCyS6wju+5XuXMnLN62vPSthH7/h6saa6Qt2rY1IEMPQ3blQeI9K/QeFAaNVJ2V7KN7uybS0jzebhLpfsiuXk/AGvyb30evvnfXdZvBFlvdtSLQPmifw8quw5BdH4JwSUL370GgJOi8K+52gVnjPNTKiHuo/vA9Yn/yNfMDE4uKDp68vVM7o+hw1+jHlUJ6bz5usvfgPizZVfZWGxJZ3kFZV5vJFj94GXvA+slaHxt++HtNfm3knl1SeHYdfM3c771f4sE244UOvXfu3xbmbtjcgtv3U4/CmvtSxe6H3crJzosr9A5RjRZGZNcII4xwF9gwJVntP7BKjDnGnz8G6t5N6m81LjHfuMwfevJPH7jMbP0Yj8w8PSK7RhhhhBHuBYXw4X7ewO8cfcbxvh8PoRu3WWrdBBHa7yf41zKjX7G02wcornLzaZES2bV/0Hlu5RWuLr2HpHY4BeQunl2wKxXlEDCS0o4aNAIXhCRrfdrfvE28OVAbGZsFZx/BrHnj3Ra195Zor+3t+I9TnHO+f5mr5jKDMXXwzlVrCcJ2EbA+iOD+fhQJr7wivPJalvoW5+fr3raTK7uM2d0GIT1kXF0mqH7wJpCRLap398D2wsZbrHdvE1s3zg/uhrurGpu/fovggkvns/tcB4ftY//Gd/FvfPdQy+6HsjAr75vD7LrgWY0lvNLc0169dQVv8bXhtt78Prp5m3Ie3b6kRbYtsZbauTur6HKozhoqq3y7uSm89Ao0Gne4LnZ5QB2ERrDJB2tvHKoNd0J5P7E5BDlpGRL0flgVUJnsGiI57rjZw+wzT2cdNFaMpffGOr031++tkftufVjZZQ/h53Yo7jhoDA303cSPacYkS4dTnt7LmSlfb/G9J+Gg1953qlhziIf/XVAm9+65HR967yOMMMLvacQLmTn9Aya7vKkqY586cs+zES/c+DU85fP1A1IYc3z6xE9wceOtH67kfoQRRhjhh4iNjXt9QfwQeW6F6uHuZJc9YDr7raXvceP9f4RuLtBL+4CGVFhbs7zxFqxv7LNe4dkFkqXfKHNAGqMVaq/u991gu2urZl+lxb0+S6wY3l76PudWXnHNbDkPybL3iCkC9gf/nPK6LkhN+wNm5cMlcd0n7iHFyVt9zwVHOYHwAPrFyL1W5oQoFoLdGTL3qGjKPbsc2bU3jfEwx1ZWdg0rs+58JuNYWFgOkOw/OPiSPkjF0/7WIr031ovAOrre2rPMYL07NueBQ6REnd6LsksgvNwguT1MDKioC2nIzZ1LbPZWwKaD1LPSDvZPI8zJroxI2WeJZlPYLL3qesvv4K05m41mltbdPoQA5m7k77urr7LZW8HcczXag/dz90q0goigvIMphbPnhPmFe0i1S/ZRdin23DsWFoUrV4cnWe75Pp2nyUX3qOxKQue9NeTHtzuNMVNV3kltdrfbStjCX3htOE3TfIgL7n6VZPexngqa7pdDKnSHvNp2fxffv/JuRHaNMMIId0S84J7AtccfLNkFMP7l4/Tf2TyUYS24B8kLt36NLz38dWbGjt5x2c+c/ArNcJvl9s0H0dQRRhhhhB87vPXOfUzHcp9V6QrvrP3XLc8MHxh4Z1+kYmgkLVCg+tDpum3297FgklIgW/qw+DVIehhrXKC6a79WLN+79s9Z7blUtSQRrl4T3t/H7jFJLZcuC8srh3te7Q6MVSUzLY5dIOpfMtTWXGBZXrTfF7a3Pzx74GUit+jCDp2XVj709u4XUg5W2atK2HedB5iuda+pkEly4OC8p+3kRJUxu9VQdyaf9tsGgN4n2B9unhAvdRErXLnqUo/CYNCXh0pjLO3ABoZkrT9Q2ai9ywy2cfdjeaCQklrrMMvnYy7uoVfOIeEuFUwaoqxhvnHJKaPE7kt23clDTvZZPsdb78D5i4dp6DDiW9s0/9nbxTm4Wz/n5/JOZFfnpRWiG3c2TiyPicjcxRdJcMouTw1/VsL2Dly7fufNDGEojTEjEbXa0wHtdmkSZZ/nzm7ia9+xm5FdqubdE1GmNy+hmwuo7iA7ZaDs2mVQf6c0xgO+6vWEi5cE0qzQVikdUA5BdiVrfewuAm8sWUfFXdJUDp06O9jpvS0+vNLhpln2O678sxHZNcIII3xkiLJUjwet7AIY/9IJbDsmunYox2Iub55jtbNwxxTGHJ85+RUAPlj/8JLuEUYYYYQfVxz2BV5ESqbDH51n13ZyjUZw58pZt3pLtKWHp3x0WwqyYF9/6YLsklIWpnsxTkzM64vf4vrOB06hsKtpQdTGW/uA2xtn3aYsKCzpPrFiu21ZWoaLl+7Y9AK7A07lu9aZxLXNW7HUb+VNHzTs1dfh7LvD25KdefzLv31P58XL99eOMY1dlYk/RnJioMAxJDY4eN+lY9tNFIoIUXp/1bgOY3K/uSlsbbmGXb4C+zXyXgng/JTuVnblOIxvVzndUetSu/a5EJLbXfrvbBLPdwa8c+n/B7bzbv5MWbCZK3c+LpP0/SB7OZBDjeVCdRU5wkB3d2UU5D5iOTEqsq8aZ3/SIluuUHbd28VV3HKBK1eFRrNENL3xAbq5iGQs/2H90u405k0jIji/c+D3ri2DNqQHEmelCpEijowqNvDhbjBDpEd+yN5esmvXWtn/9ydvXbP2rp8TQh1p8cLNX6MbHS4eSRJYWhZsSUV8kGfXna6Zgw7p/Q9geYVCYTp0xR9w8yi8DmND7411+m8N28Qc675NbfFF3noHXnrlwCYVGEobvodTqpffQS+fvfdxsM9OJHteDqn97hEjsmuEEUa4I+L5Dt7RMbzp6gPf9sSXjwOH9+365vX/jZpX5ycf/WN3Xfbh6SeZHTvKhfW3PlQbRxhhhBF+nHFgUG2GVV/uhfzDpDFmO7IG1d6rJMo3uR6f5+zyy3fcxmKwBlVhrn4Ub9EWL/H7zg+XlV27KqO1IhfU9eMuqY33BMZJ5kdTUT6AI7lEMmJhGNFBip8Mq6tCp1tOeRoEnCJSKB9sUg4eszSzu7zHy/pl94u5u1IvSHq0wp3iGO54/j8OSU62i610ntXoPHJQg4YUWMPturx5jlcXftelmN0jrFiu3xCuXjUH9t+778O5kuf7voTFPZA8i7eFzYzPTXd5dhVKq3tQdj1yxm0nTfdvw/qG0FkOs2YOxm/59EYhLC4KW9uZYqTUosITaj+CJ9unEbh6TUgSw42bQqdT8j36mMjT4h6yMSAC7yWNUXTF/W1K5K9NUbnHX0mdlRMUetmgV3LSYr9qjLvasbs9IkxEC8UCQ4TLUHEAWLwNb7/D3u/jXrbpw3X0h01jLB/EoQg2kQPFO/umvVohvn0Hj6mh4Zn9odVduK7DeMkdrOzq2CYAzfDOEzE55hcVjQY0d/Ze25qcGB4QcL0310lWe3vacGDmXvEo3tuxByq78ptKts39qt2LQDfr+ntRdx3mOlPtFfzLv43urKE7q+W1nUfdXVS2kgpihWar1KeZV5fEFmvvQ5HGiOwaYYQR7oJ4vvORpDACVB6ZxD9eP5RvVzdq8Z3r/5w//NSfYaJ69/YopXjuxE9wcePtB9HUEUYYYYQfS+z7kpqE+Ne+hWrcKj4aDuTuHuDs9d3KCKk0wls555RI8cDvRWQQfAhwdfU93rj2rWxjqfM/KQVpJ/yjVFUVFcpdDH7L0Wb+uzuWVuCq/U7VZl11xF1Nzs2Xq1kQbIxTdu1Hdt3NYP/8RZhfGPw9mM0X7PY1iJw6wyRpoZaxUnZVugPuUmWyjNcXv8U7yy8W2xyQAsP78a99C71y7q7be1AIrVPVWHNAwLOP9w3A92/+Oqsd17FRerhKfmkqBclnxXD5Zpf+xTfw8/F2N+x30dwDo3Pl6uB3Y3aTFNk1cAgOIT+G8XH3Mz4g0Hv/Azj/dhbYpnZY+KXcOsurcOUanHvXKUaK1kjJY+gOZNd2Q7GwCFevC/1geKx/XCiyEQ+REl1G0ddZx6jyOCpXhyzugbZQdlUuWyqXTLb/O3h2FSlsu+WjDY70z1NLt9hJbnCp/2tsNbKbSamQxs4OGIlpp8uDdT03yayv9MDe+T6Yw1phdT1x1/t9spDl47zr3UnEnYOy6XupmfupZMNLDfpnN0nW98lLdw1w9zprBhMdWu25f2/ZTVbNnaql7lJ27XMsNnQN1FX3DEgPKG6yd8uZP6S6s2eXilro5UWSa/P0z+4l0g46pXlvJlsRybYdHugHkF0FCZb32QEE5FjN/WzdRcQ2tP4Bw8C//Nt4C664g966tv92ept4ax+gN+4iizbC2rqwfqvB6jdXSbfDQQqvEc5fKCnS7sGAckR2jTDCCHdEtND5SFIYwRFSzrfr7squ37j8jwnTgD/13F8/9PafPf4lFlvXDi1LHmGEEUb4vYZ9hTSJCzJ0ezD7KkPKrjsHVf2+8N0XYG29rFLYu47qlLcPQs68wMY3rpC+0KQbtehvXqK58T6qOyglXsEvFCf2Ti/vQ1Y5+cu++zCxLqhUKFKbYKKYNBqoOuJ0L9k1lmxypLN3kiSK9idjDkKurlC9DWT9PLrlKrXZKIU8npJM27XrJE2F1yEqKR+0nx3r4RUbOTGQc0uS2D3EwPDs+53x7e8KN2/ee/BcpNSpnOA7oB9Lx5YHpUkqrG2UFHKHrIj5yqtw8ZILcZbbt7gRfJs4nr+XVu/z2QH7TuMDgzxwQ3E/8uBePLtqtfzvgrUZ3gEUEhEbmYGyy3JgkJqT1YIUaVf7NUrSLIDPhuB+RS/umVO5T+XRvhzkvaxY5JYO7gEqS48VkeJmmZr4UAb17e8u0bwcub7czzsQUNmxejaimTqF142l7AZg0+KettOA1ehdlqI36SfZtZ8pYdSqQa8Kdic+UBGVt63ZgguXLS+9At/53u5uONyJGros7+p5Vzr2fTawH7edm8EflJomAnrtA/T6+QGxs8uzy4pl3txk2d4GQO0+x+yfDr1nX5lyyM98tsyu4w2SXlFRtwxL+SLLfs0nfErVGPX2TbyVJrq9jDdbLaVD58+2/Y5finERvL1N5/1hAu5A30MrmF5C+1u3s13sn1qak+dXrrriCYfBnZZSQcP9kk/K7F4rv97NrnT63Utbi26vMBnNky5t0H1ldXDbtcJ6FiqKCKpyeAprRHaNMMIIB8LGhmS5R/UjUnYBjH/5BPGtzlCFqt1oBJv8b+//d/zUo/8qT849e+htP3viiwBc3vr4Zq9HGGGEEX6UsPv9PkkElSsYSi/DFjtsIHMH5JXDtu6W8VGdGGqHJUUngnfDoLImvLn0Pd5Ye4VzrctDzFxF/KIt0shTtCw2GA6Uh1I6ijTG4cqQghDFKWvvXaG7vFIEPXEW6FaUj2iP1MBEvMRYvL6HvIuTOwdwu1EoBNKERAySp7b0U7zVsrv2sN5AScJMcAVvqZSCnzEN6g4kgd68guqVgrIs/aXo0nRg0L/f6TXdhP57W/v72mTB1Y1be766K8pJPihYat5goXmVa9sf8MLNX0OMZbW1wM2dvQ7ey8suZS0IMqLskGbzSQoKTbstNLNANWR/Vdh+hvT7igYOIID1+gforavQ398HyUpOJOfbuXeyKy82sCeLTizq4jeYDq6i0oR21MAGAwLFysHKHFtwOVKkXe277C7PLrMfYXDPZNf9mU3fd7pkQUTtcw6TECuWWFJUVrnzpYXfYTUavrnpFYsJhuWdjeWY+dcSlpcHxTMUQpKU0q2yRnsSOmJRzGB87aoaa8Rtv/CnK06SRYWCebND/+zmHpIoioRON8FYIQzBSspy9zK3w9f374cSXlv8JguNQaW/ZDMg/u4mejtT1Bz0MMhVcm4WA+XtL7XJlV3V95Zpf3cpW/fg9mQHXBy3FONvWNnVDnddbzZ116Etk+P7b1+VrvC8L7W4iyyVYWLp9cVvFRV13QqCXn4HP2ln29pL3nsZcZZf9xJnfVXRw2RcTjiLxZT2ay2lVOSSN1r+2y5lVxQJ7bYgRkg3SrFU6fmu2HvNhZErnnAYHOraUwNaqUgZPszKYt0/IygGRLD7avg66pktgqRfFHw5DEZk1wgjjHAgkiUnnf6olF0AE1/KfLvO7p/KaMXy9175ZRIT82995T+9p21/8tgX0EpzaeOQd/MRRhhhhN9jKIuGbs0LL7/Qw97MC3eUyC4pWTKLgaCJauyfq5QLTIbS/e6Q+tXYSWi1wEjK1KJl6w2Lr8awVpjxHufTc5/lE2NP8RO1h4pVKzJQdsnZdVSQYM6uD2atdx9gKY0xnz0fTPZbNrYTtBisgMoUba0sYHJBkR4isawxJKkU//r9g8muVrjDzWBYRpGrykCcYXRehj6x+Dfz9rkUoPJMvbZ78yXjbUP7nRhJBwGR6SZ0X1kt0jz09nW8228O2r9L6CCJlHyFBoNCb1wCawjOOXNz09q7/8OQe/tBskC4jNvN69zYvsDtpivP1vzNW9z41TeYb1xxyytdKDLMQAjojumQyi5wyvGF2wOzbnVA3sv+6al7VSIHEsC5+samkMb7kl758Xg2GphI3+lQ4h7ezRdQ6xfROqvEyEDhiBjoboBYrIXp8BpjrZe5vfk+a9uDa3ZI7bhrp4NfZUiJ4jZfCuBLnl1u6cMru/p94dvfFTY3dy1gU0fMxj0IGns2oLob+/qr7bufQwThspvsKg0FlQaca13mle2zQ/eS1dC9k5p+h9tLgjmXErw4nIVQvi7KRuKv/aCUbpWNP12oTE3RALUrZc5TPr7pFenVA+LGYtoyIEpL94tGQ3jpFXj1B4abt3BkFymbySU6Zm1o+/tdPmHS50aJaDbn3sG2mni3c5+yu3WwU3b5x8cYe+4IaswbOid5H+kgxnaz473bpEr5sisru0rHvduEXwUN9NY1VGO+tPLwDvZLAy2qjWbn5K5+Z0kf3VmjEm9nGyhvc1jZVZBt+bBK7NDy+XBbit7kSv+39nwOcPu2sLGx+/oZ/vvqNVhYdJ/nSrXSIblfS8/Eg9Ib74R7Jbvw/KF9J4nsW00ZwLv2Hbzr30GMDO7Tu5R6+Z8L4cu8efsFVFUfOpVxRHaNMMIIByKadzMXH5VnF8DYZ+ZQNU3vrb1kV5D0+Puv/DJv3P4Of/Or/yUPTz9xT9uuVyZ4fPZTXNockV0jjDDC70+UX1K3tmA8Xin5qGRviybGRt1SECL4C6/irZ/fsz1rpXhfz4Pwrd4qm8EgEIxjIU6EtBnDzhJr3/smUztvcqz9IioLXpJY0dmZpf+/zuBdnqC5cJS4M5btBKq6iirEXYKKU6RZUueYBO/mi0jYyxcqvSCbYr3853ajlCbXWSVKejSyNguAHpBdInDunOXyFYp/jeYgiLi95NL6cvXG9e3zhDZLlzcCsRDnJeNFSGxaBChD3mi5sqt0knQ+w689xDrD3vYHAXHTItEgOA4v7JBuh6Rb+yuWZFeQkFe1AtjcsJjsPOidm6jO2uBk7mOCPvC/Su+pGp8VWwpcd8nKiv6wqNh98b2tN7ncXdijyCi0DYeIuEQEzwb4GZFwt+D1Tl5sw4qsAxi/PHVHBG/xdfzF1/csYoxF24iZ4CKTWTrlnQ5FRR3SXo9weQGlBjFkUVXQJOj2MgRN0kiQnsVagwoaREEwOF/l7gdqZ5eK3wteByk8higF5/2+G9/RQgfiHtXmZRBLPbrNVHjjQPJQRHj7HWeE33bFvFlb3318bbzbb+Lf/D7+wmvDisQkxFt6C736HrtxEJ+uGgt486/u2x5sil58C5Jg38IDNg64tdXBWBmcY7HumgVMr4Vn+vQDsLEdGoPDnEPBJA+PqULZFYGUVLUAJh3qxblwkenwKmHYgiREhe6eksSG5etCI3fkKO24n5Fs09OWOM7IrgPG6oHpbznCNmZlE9VeLqWHH3C9l831rYBWjD0zi656JYJC6P3WebyNxvC6B9RBaQSbewnyXNm1y6D+oGOkVLX1IGXXeneJa5vZsy0dEJzuz7t4duWKIwGJha1vbLJ8NcralE08KKfgkn6aN8T92OVGn1+DHbOabXNAhOePYmOFKHLVgF95Vdx9+6DzaASJS/0yXMLxzsd1F9wz2SVlnzHh+nW4cIBll7IJyiRDx2UNfHB+UCW3/F1iY7BC5eT4odru332REUYY4fcr4nn3pvJRpjHqqkf9c8fovenehkSES5tn+d2r/4zv3/o1+kmXv/rF/5A/8clfuK/tP3viS7w0/1tZDvx9TGeMMMIII/wYI00ESUoeF0PWJ1kgtn4BL1Ywm08ouBfjc63LPNT7IscmnOLq5k3hxi146slsU9kmF5rXUL1FTtYeBjIDbCtMnd+iOunImLFkk8R20GKACoIlSTzwIboZIEFKu+bBrNu9UgpdyY1+ZQ8Jo4IGKu6iWiky/eQw2VVMjQ8IlTBKKVL7jGB2BzVqQHZ1u9D0hLkjUK870/3P6Pcxc1/j1oJmIRPPRBHUohW8zcvAMQAqHxj0thD/qQhvyaJ2NOkTpog1dvs37fZVGpBdPu3fWQSgt6VoLMNUGDlbZGsgLklJ9iF0TNkbSgQJIwRHJsaxZWnZERrVmmGR7zO3+Tw7F8b48pftnuAg75fL/d/k6MocX374Z/fsbz9YMUWIVTx9BUiF2osp6ZN64HOT9ctSuM5s0By0vdQ9hyHaoggean2PreQCqxPPEcUJ1bSBYkBKlaUNDbcrKv4grSjfo0ktRTLOQdFewUQZVJz5KYkdCvyMCCo7r5V0cGxRJGyuCadO7X43EZIEUPDkExCbgKXwPM+bp4YXsym9awa5YtBkijg7MOfv9mDGG7RbpYNAuJzGWCgoc5LCCDduZgteC3h6YgHPj/FNj4ngIpumvX9f4MZKownd8/Bs2XWiTOhuXR9eKd1rEq/izp5tH0R2eRt7Sfkcqr+DCjuotoFKfc/3ra2QZq+GtSFHjuxPoOTXpGCHgm6RcuXOfByXDisVKtnxeDYEHVNP1kE9knmEDd+DfOOOOUw6eIuvE8fQ3hESBD8VAi9T55TakIs9p2cMdj1vyeA4jBG8PMXwIMIi7kLYQvU2saEgXhWyW4rFOpWd0pjAosf94XdpAWstkQ0h6RGZkDhMIB6nntbw1q4y112h6z0N3U2wj5TWdw26eUuw1XUWw9d5yv8UJ9OBwrcgiPZ4dpXGstgBYVtSBO7x7DIx3so57NGnubF1gWOnHi486fL97Pbs2g1VVhwmQmPL0no3oa+q9LwB2eUtWPR8CI+oYkxIYkAG6Xe7x7MlxaPCS6/A3BGGxtryCgSeM5WfKD0Ly2NBrAyluJbPU06yihx8K7sTDrXOkBK2/HtWKMWDbleYnDyAKDdSyMXzyZjtbTh21B1bfs7FQtAXJg7HdY2UXSOMMMLBiG608GaqeLO1j3Q/Uz97muDdLVbnb/CffOcv8+/81p/ghZu/ytcf/3n+u5/7bf7SF375vomqZ49/kU7UYLl96wG3eoQRRhjhRx/Bqyu0f/UD7G13D/TKaXKlF/fVcIuz2+/TSXukJsGKZSdu8cHqa4NlsqyYoJg8dy+fxiaYkv9MmkAYJ0RpQNIoBSgYJqNFyAJzTenFf8PQv2GoezUez0gz7WdBOIIytiBM4uXuIFCMI9TOreylP9tXGlKu5AVCYpMi6LACxqSkaVYNMSMncgJgx25zsfdrnDoFc0cUcxNdjtdXOToVFOuDq2x36VtnkaBZvNzrbfczMgH+FYM3r11ttyRATIKdhORzHqITlDXZS/ygj7zMtycNFJJaJLW0ulmKTRA7H6oL59Ar72akitrj/QMDfyuxTr2lr7+E33OVy1SmPklT2O5GpCbh4pobH42X1nn9/71Moyn0GwnN769gwkEAuLy1vzcVuKpbZWN9KSu7Sj9VpwEI3mpJ1ZYFpsoauP0Gqr89WKUgCu+eT/lyJvDJlUe2s8lkND9YYFcAvJp59CcpXLiYr+v2vDGUfmcdaZruysXZx9x9tz+OKSk6lB6oN65egw8u7HMQYh3BKDA7A4vti7TNEpv94YICSgQTZiSLoiAeivQ6Kf43BN90SRdf5Y3FbxGmfbTyUD0h/O11ko2AZLU3tHwQKtKmpfrmEuzjMT1saM6gPZGBOEUEbtw0LCwK1goq2kWWmdI9qdSfcSy8975wa35YpTi0770f7VrAkrbFbbdUIbXYdWKwVFxAbIXK+yn+xV3EuuRqHruLXNinBaVGhmGxEFpixqNbVE0TQVhdAxU0h9aWjGGKk4DuTo/1Dej1odczqHKTSp5Nzp8OKrUSwSWD/hxKQS61rfPiMmb+It7KObyta/jzr0ASFoso40gbEeuqmF58kc53loiu5vKywQW90LjCe2uv8frit7i0eZYbm+9y7fqvI0EfK+DrmAoddHvZpU3vsqG6cRPOfhCg+kLv5TXCS04JtrMtvPNWdl/wcg9Cpzgsk1JDpJYZEKd7lF35uOsNVMgDcuhwyq6gGw26MiM7lbHML8KlK+55opRGN7PfIz3oqmR4ZmN3ergt+XYpBRhb3IuqFffznXNw+dJgG1Hp0um/vYEt3auH0hhLyq47plAfgHxctL99m+4P1ui8tELa3HUzkHTXCrLn89ff2N8nEaDdsEMk/PC2HRkITs146fJexehBGJFdI4wwwoGIrraofWL2I1dETf/Lj4LA//Rf/we8t/oaf+Mrv8L/8Rfe52/99H/Dcye+9KG2/Wy2/iiVcYQRRvh9h25I2oxR2zfg1gcAeLZkYFsKMjfjBo2kyZuN85x94Qe03s08Zsr+Th7oVkD87VtIP+Ctjd9gvnGZVFLSkrrIWHiv/z7Xm1eKNC8rliQ3nxXJvH9yRUm2Yiz85NwXeOTRP+z27ZcUJ8bS6rgZ395bG5iOe9FWcYgKm9hOD9PLVCFpiLfwqgt2RNhaNfS2Yvwwq7hlhOWVlKvXhNtL0MqC4TLZdeqU4OWpfbnvzi4SI869dEWGggmAdn/HeROZ2JmA93Zg9T2SL3nY4xqZu0E13aH6gSK9EBbHqW2MbBlar+01GrZhwhtvwdK1hosjrMU0IvZLsTO5R4s1ELURA+Nb5/BNF8WgMmNGvZCQmWNHkO5E3LgBr3874oNXQ9bmkyL4aDb37KqAd/tN/Fsvltqwt10qaKGbixC0imPOGlosE9gIksHx5/zCnZRdnagJ7bVifKtMwmgyFYRCZSlSw4bSExs/YCrcVU0xa9Oli8L5C+KqjopwffsDXlv4Jsm+5IwpmXYPH3e53VodTNzkePHyt7nw8jySCpUKgEXbmPr62V1LCqIHvytlQIS07Lm1z/Zngkts7FwkWFrBrIVopdHrzrOv+coi/feGzdk9zwXI9TF47KTgezDk92elqGxaBPAKwhcWGTt7G7myxfyFkHYbwrSGjB9DqgNZhkpLQXOpCuLaOmxswvUbLjV639M/xBbtPVrTiYlWsnNTHmthG2yKNRZRKkvjtehNwdtldZWTl06NVSLvLXRsm570Bg2RQc9E0eB4PBuRyzsFYbl9jGhnc4h4yBVZ/V7CjdtjhWWXLRYqWN9inTSFSgU8bzDmIjtQxZUJlTJRZ5oxnW9cHFSGBVQzS6ezCaoveFtq4OPWcQRovNllp18ii6wlNAEz9aM8d+JLnJl5Eno7eJ11WF9wSiJfDQiHJDjQoF6vD5/gXh/M1Yxcz8jchUX4wRvD6cmmPDCSwVgqKlT++i3CK43iXpMksLmVHVd2f7Am97Q6+B7TaApn34nZaZRvnrYwsZRsEiFXmRUpmfmQToc9u/ZTdpWhUlMs5PuDhfvdEqFaunRMP8V0yvcmII3xbr5ANb1zVXrVmId0HyY7MZAOnhe2n5KuB5hGRPD+9vCyJkW0j4wfYyhtche7luzDJ8aJ8P77QreX9V2esq0yxZqxxWSHMY5kXFnbu539MEpjHGGEEfaFiBBebTLzxx/7yPd1fuIc7bktfuL6T/A3//Z/z/GJ0w9s24/MPM1EdZpLG+/wR5/+sw9suyOMMMIIP+rQrRJhEALjjuyylUlkfAwJGsWbYHkWPF7qkFTH4AxDL+eeBm+7R5pC3N7AzsB2fwNjB5XMwL2MFpWmlPOeumwv0pcek9RRyJCyq5jNzbkwbxIAlWeeIeh+TNAOWFkZo119h/q84en3S6pjA+3X+8z9tPtTRR2kXsNcNoSvvse0slSpY7BYgV7P4nuCAnaawtraIP1LoaiU0r+wBtGC7+1jcIx2AisxiBoo1dI4odJyHklWnILJVbwsDmqgjWiliBWMdQoQIoHakLuw206Up1NlJtBiCC83ULaCv2tOqqiaV0TM7kct3SbyjxW+bVZcQGWU+yDnbqwFlfl8XbvVoTOxXHy+G6YT401V93xuxQ4HdAJBJ2G8hhtXAoXheWnBVMxQPtiA/9hP2mPpBju8tfC7PNnrcKLzSbqqRUCAEoMdGNQVKZ054tj1Ry3dpjP2zHBDs58isLkJx8XSiVzAuNlb5fR09m40MNQij8hzskvrzDcr7KJzxUipUuJBULdSOt0e9bbF9wFl8W0PoYIRi5cH09awvpyvZDHaImmKCcv+N3t3ZFUVEaics1A1qEec+iQxIVe3bnF88jQweA8LQyeW1OMWz8/ZnMFAuLHzAZvRTX7miZ/HGK84zGKedLWDN21hAqLZZ6g++jh6+R3amz2Ugsnp/YzThPX1guPg5s39ibvykGi3DG+84/FTfxDGxzOiPMrPvyoGUv9CxCTfp/LoSUzqDOO1ViXF1C4SJld2IUNj0Qps2XXA8oSeQmt33VWrTnGz08iUirhUSEG7rhOIvSMErW3kWOm8ZPtZWYl5Qs9RIVfAyVCTZBfZ5fvg+4Pz0TbLxe+vvAZjvsFbbGCPTuBfGax7IgVvqYZ5ImKhv8oj/qmsq1w7qh8Y5NFhZuJ2+wbrqzt8LfUZRztlqkmZqk1zaupROpM+rdYkNu6xfDnARkBNoTJWVpVI4d0eYmpYUDiEhc41bCsibT5KnGjCqKRkK09CpCH4GrSPiC2UTuHlJvJF9/vtZUXSMcSfkILsyu8tWzuCOV1K/Syh04Z6suFITBhSduUfmFSh0KAHZFcxRlsbII9kB6v23EvNbmVXOlB2KTO0ILkoOirzxAIypOxSqP4WKu4zHQwqbu65hych3voFWL9A+sTPQC17/hrL2DuL2Okx5NRDez3fMvXl/AI89JhQ78ZEjRnqz82i+1vkyu/dafapYQ/6fQaVbyiRXTivr+pYgHwme/5lArnDFk4ZKbtGGGGEfZFuhZhGRO0TMx/pfprBFn/35f8Hi19Y5bGrZ5iT4w90+1ppPnX8i1za3D0jOsIII4zwexxhgvgeygMb5y+PFludQupzKGswWRpdYtMioNJxzxEOgM7e1PtJ1xnpivMTCmwTa2GqNkNqkyL9QyQjjQqzd4sspvRtr5jQdwGsJZ/vL4KBJFe9ZIGRP3hNraxvMxNcLiopdpqNXQdbSpsofRYuCaHdwTONwg9kpxuT2JATx2HuqMsCXF2TUnomVEoz6ViDIHh6OEqIbIeOdEhtSdmVHaQqxe9RYFna7BGaGGzMzo6w0EuJZ1OSh52ixvZTmr1tOsktekmPTtwlMZl6LTcrzgI8UTpTmaSu8+YvEm8aWm+nkHnQbEY3iWynpJxydOaR/nkmooUiULBkRsK7AqCc7BIR5oOXWIvfzzdToJ90effyizS/s0B0c6+Pk5QrfCrBGOi8rZyxf2FSvVfZZawpyDAY8Db7VQL0Fl4jvvJNlt+9wlqrj2f7LHiXAailO9hwkHboMl1LCrLsfPv+rgMbHAEAYzWncKxXnBppozcwei8XdcjJTk9i/O7LVJS7JvTym0wEzgQrVRFWDO92L/J+cm64D/JNJllzfIXvD477Uvca3996a9A6I5AIqaSsJZtst4R+L6H70lvMXR7KZRyCVZWCLAXQlxP0tpBkac29UpqhthFp1lFBP0tDZDgtar3nvOWMmCKQjmJolC5RlX2xuqa5eEmwc09xa7nG9eVJVOoulstXhPlbbrk0tjRb8NRTcOok3F7eP7gtd93yslu3vN9ipTzPE0As0ZJFBTvYVEBptKdRQT7ghoPzMtmFFcK0TydoDu87XWQzOY9NoZrxvvMLcO1qWbrl2mIRrKpgjQxVWM3TGDudBMmqc8T+EUDQEqHTLEW4RDqsdueJ1TbKH3TO5ES5f4S5TpPpTpsjcZfJSZicdGq9bk8h2T3tem9xIBD1HQGu0Ujup5btMsrSBMOs3Ukao5sLVLevF93s4RG+VGXnXIdeH/C8wbVr0gOVXXeSO27112iF23yw8RIiQrPbLL5Ld/tspQPDeBuUyDrJU8az6qOJS0vd2bF8cN7S7giLt+HaLks5a4VuV7BBl7FkE09nTbWZ8jkjSQXBWoVSClHZdVt6LKn2CrQ3ys0Z3k+JtNvaJiPRJOs29/P4scHvkKXKAomEQ+nSOWLjkxpxBRKyfe7t5sEH3sIrg4+3HPuo2yG2m9D6zfnhtVJ3jUYRLC1B952AcCHBRrvP6/D5SYYKOLg2BwF4rQDxNeqUhxzLLiIFykZMtC4w03NxnLWgbMqx/lscBiOya4QRRtgX0TU3gzn2idmPbB8iwt9/9d+nE7f42l/+s0hs6b648sD38+zx57mxc2Gv18YII4wwwu9hqDBB1QRdVcULqMIFd6KdOfjFi8LGRp7yUUqVyIKaXKXyg8VvM9/7ATvpDdJUSGXg7yKZP0cqhtQ4Q3wdaUC4uP0Ba5vL+F1v4NktEX5rnqrtldYfQBIXDfmFQb0tTKJ1fh/fHeDkKSPljxDSiipUa0crs4DiVn+ZVrrCeF2YHvd56KGy0XTmgVPZS3bVV1/HNwNPqhvBd7iSXqIV9wYGwHkdgP5g/ZXbwtubN7jVXUHZmK1tkIrQfzzETjj1k+0lXD7/D1kNX+N2PM9Cd4GrW++7tJrMV0biPKjKlV3WpUqmAd3zKaYHKgt+2tEWW8nlYhq/HG/4tk/PdrmUniclBbGFJ1DOBV1qfZtO/zYpURGbFkFehksbZ2lub9GNW5jW3hQYI2bPOfEioOG7XhYpKQoHgVoijsQr8XRue4VKzaCXz+ItvIoKW3SrD9OrnmGrWaNjOyjP2cqPJ8u0Nt35UiinwAt2IHbjLk8BqlaGfbYKNUXul1NzjcjTFxvB5iCVsVDqDRQrpvc6S/1vEwWvZ+0fpFLumA2WojdoJx3iLHV0T/CZSBbQZQoTZRkeoXm/WEiEbeuqGVoPwqhPI16hmhM3+/EHSjnlX0YE6dsJujPscOTZgLneOWaDi0W0+PDDQhTl6c2DpfPKhVbMECGVV2NEBmTXxrZmeQVeenuG1Zk/QqonISN1by/B/IJbrpOlap04DrOz2X5KvMVjj+49vLw6aqUy+EzylVRp8IrNjMmFZCfBb+tMBSOQRoyFA7IvSyAmry4nVnht4Zu8vfRCdmm5bcZEpARESbhLuTIY1yojHI4dy8guy5BvYpFCJwm+tiR6kthzBaLqySrVYNndi0qcxnz7HDf7LxVE/Onq8zzxuOLJx/P+sTw6FXLmYcWTn/A487DizMOKo3NuPsImJQVTTj5VXB+hVFE8QIygNy5RaS3S7QoXLqX0+0KcnbuqKV3/VtPq2qIog2hVYqwHlWklHR6cai9XM4Dn7ueN/g5byRWWWovFVya/x2nP+WRlFRlFLLZfUna23f0o32vQD7i4+Q7v376AkkEVzd0VWm8vweuvWaIbTUScArfXt7RMk9j2S2mMFmuUS6FW7npVooafb313UdjIEt4YTi20kuB5pQ9K3mzWwMQ4jI+DKXlepSmkErERf8B6d5kylHIeWZcuMXST2ZOqWfpbWcPWtrC8Mmx2L28usRtJZAtiOQgEG6aD+2G5Hbue1UmZS87uHeHNFN0OkaNV1GkfmfKKY1Danbdq4ia6bKak1jJMSh+EEdk1wggj7IvwsruD1T5Csutb1/93Xl/8Jv/WT/wnPPUzX8Y/PkbzN2498P08e/xLWDFc2/rggW97hBFGGOFHFX53h7HWOXRNIXEubrAICrRHYlzKVZy4EudHKjN8be55APom8z4q+w1paCVLGGIEp+Iogn6B3s2Yxvdi5IOY+s0xVwlSoI8jF/KwSkuMCEzGKyhJBu/hubAi22SEotPNZ+PzhTJfpD1Vs/ZG9WFkyS1MqlSZ8Kpov0K9Bg+ddOlGntIuZU4sUrwWK/yhNMbUKbs8xU88uTC8V6UxtuTTlCu7eqXg4l3N2FqVXgBi0nIxQGxVSGIhaoWEO138toff8Yvg5OLGO0RZlT8b58ouD2sGyq5uS7K0UVUouwryqgigMwGXWERibtsFgn6APRe6tuZKPOvIx9B2aQRXM0LNfef5wykwQdIFgwt4demg8mMTU5xbXw0YCPdZRiMU7vO7yK7S+RwcQkYa9bfRnVUQsNOnSY48SVQ5znbtc5z3AjjxyeF2qEqmugBun0VffwGAKCMGK5W9PltDO85+L6sX4yK4z8ejHai8rCNkA1xga4qUHIVS0E8WB0cnsietSEXu8L3c32uXom0t2KHTEWzqzk1BUykhTQNEXBXRubkDuC4xJMagsuPRAxY6+79QTcuyLEWlAmP1gLXzLSrbPlriknG7FD/3EZdkirq8f92+cmNto6tcuRgNTKuzbUXNlOrFVcaqtiCvyiTEw6eHFnffh9nOw+bgi3gfPzBg8ZawswPJ+YCp61UsGtVVYGK8sVIVu6y92kRIv1GWGbLYea90lILWjngIAtf/tWSLqcWryIbBno2o7bgD6Jz6KdAVt6mSIXqu7FE2YnzMgFWAI3DSSUP8RAJRp2hDahOMcSotnaUxHj3iFDE6z67FYrsZKVAiT2o1EHTOvbjJj/weUHH3W43CJgHxhiFtCKQhXhrR6brUwX4ASeaRVdFZPrxStJoekY1JJZuYkEEKKXZQmbbcnqwDDoTvVZw/GXVC2yCJB+tG+aCrZJI2M1Dilcmuhbci1jYgv2bfmP+mI7ElAJzytEwEXdx4G3CG6P7tBsmVBnItZfOthJY0WUxvsWpuEiUNGsktAtPAWu18jhWDCRhTujcG7l6ebKZEF3ZQwWBQW0mHya7Sc88mgueB74FNB4U9rIW+cR57ZdP+JBG2dgb3tZIAda9Echfbfu5duHgJdBJSj1eHJh7KWF40xTUZ9rN7o+eVnqP5gQ2TUkOeXdYSBEKwlT2gHnLWBHFzDSXpIB1aBumqxkJkmoMXirtgRHaNMMII+yK8sIN/sk7l+N5SzQ8CjWCT//HNX+Fzp77Kv/bsX0N5miN/9mna37pNsv5gFVifOv5FYGRSP8III/z+ghf0UDWFqg6nMYIG5RH0B6bryyvQ2FHUvCqe8gjyFDprnfrAplQbFp0IVlIES7cHH1yK6HbdS3m4nA6MbAW2tqDdyQJhLcULtyqULrjqZHl8YV3KiESu8uL1RZ0Zopde+gvTo+HIKI7snpf2S5clF0VRpYpWwpE5zcSEwtPgKw+lFNrL0hCVSxN54nE1rPQSU1RMnJ4wVIYcbxXWlNK6cmVXyUTYFlXWoN+1lKM6qbh1zr69g//uOJM36yjrUkNabad8ahlnBGwjg7/cRJrW9Zm1JIlhddEF7oFNULnvmc0ak6sesi68mJ7ng8iVLKy2fEDQ66Czqn5WQDAceSd157qkeMqVXTY2mE5MahOUhTANimpp+c78y78NzYUSRVkiVKS86C5JGdCI2xn5CMomVJtX0RuXUMvn8G6+iF59D9E+5rE/iD39PEkWNFs1RlA9ydhkhfoTn6ZZf45e9QydsaeKPrh4CW5lc2ph5EgBz2fIcw6xTIa3qPmpIwWs+yyxcVGwZxAUZ8qetE+QsbTV7PymKiYxXebD5awPFFrBbHCxNFT3CSRT5welBZZaNwiSTmlP8OryVS5tr3B2/SK3zA16nntnEl/AOKWgUi79cm9+qqAlJTEpKg2zgTGoejpA6XxqR6jkabWVRoXZ4AonO4OUJ71suf3yeVYbC2gbMhENlDdlZZeo4dDTqhpxENNqDqvpwmsx080FbDMurrcogloVvv61PAA2VBvX6PVcEYEktvimw9jyq+ita9DfQW3ddtuNe0UVSLGCCYTb76cZaeASM2lCrydopTlemyvOGUAlWido3SIIu6gdi3fbkhaVbRUenvMDzwokTE7AVHgdWUqRpcwDq6FJdR38GlSq7tLMUji1jQridyxeYuzGFoIi1WMAdJ8OsBMWlYZstJdYaS8QJD2sdedGRQnPHBM+/2lHFuiim6W4L5Y9l8bGwFYh6GbKV10p8ZE5XaGQdkj3fEK47L7M/eIMru+iTJnm5yyNAsT9vpLeHHyUtUGlUfF7dKtNWlKEhn13b4giYatUCVVEMMqQpo5A13iYYGDwdfV61nCvimifJEpYWRWstUhoUL7Gm64S7ljSFDfZA8jg9CE2VyUO9rvWuY1qLTHbOw+pccUuuhZpWEe8ZPdUayJW43fp262hAg2uo1S2nNtu/1JM94PECdwsqLDkdcmwsktZQZH5PSbW3as8wA4IcmvBkqBsjN/bcDerNGZ+HhYWBs+locdl/vyVJCOzhu8RlbQJwHjrMvVkDV1N900h1ukg7z/pZb9rH5FdLFSxP/ez24Vvf1fY2XETNtdvQNIX7PF64SHqETETXHb96LkxbPMCDxY2o0tDt6g7YUR2jTDCCPsiOL9D/TNHP7Lt/w9v/KeEaZ9f/qm/V8wqzv2FZ8AKO//06gPd18zYHA9PP1nM0owwwggj/H6AshYqCo6eQVL34qtEEBS3e0t0w2QoyG/suHvxmFcltgPWxLv6TbyVD5i6ahhvBEz3zxXqlVY34tYCgGA9u8eGpZxyMVA0iTO9lhSVGT27j93vNhJUTRUrdDpSvNfmxIAq7ajfF27cEMKwtHOlSBIpFE5aea6yUxFsO6NvhUJr9yIu6EFAkQdnwc5wlSpr+HK5SLBSrjpUFiluZgWqvI2cPBKSPJ1HQZKY3ZEH1KC33aPTBaGCVVU6XaHdzv1N3PLRUox/uwE3o0Itk8YWIqdKuNFbLBRaCGjlyCxEMDOPARASICUCy2LwFhR+3wVVQdJ33myRoFNIJSy84j0PlHh0vrdM6zu3nfmzEeI0GFZ25WNn43Lxkc4VUGIQJe6YLJh8/Illyp9Ar1TwL42hIkGbiKnoFnNSYbZ+DFMZQ2pTyPhR7PFPuXRcEaKcMFAeTpUHulrF6hpR5ThG12mOfaIYO/0sLgsDyVIYhyttTsRLzAYX+eKZW3hZxmgQWPpBTNUby/ptmOx6efl7vL7xRual5tqTqpS16M1C2VUMGRgiu/Lh0GzKwNTaApJydet9kiz9rfDytxDQxwRjaDTR6YjOM33Sccvx2smC7PI8xZkzZeIDsBYlKUmUVXrrbxUEnrWlqoO7GryarDHfujH0sW96RRdULhs2ry9wc/Edjnff5Ej/A7QNUZJgZZD2uFv1MTZRRSEs3My9oQzWCmkCE+kKSkEls++JY/d7LSveMBXdZPPiVW7eckUE0lTwTc/1bdRCZVVIAUiGJ1ETSdi8tcxauEJOdsUNodO29Fo+n516mp+a+wLliDowEa/f/DbVcwb/WuDSCrPzX6HqDOqz9O9ajcJ3CyCWGOPnEw2C9l0aYxi3uN7/FmJ2sBh8392nq6EBpbF6zBFkZGSkWK5tfsDlzbO8tfQCIuCJIfreJjPnDeM1t2x+zj1dqrxaShv0PMWRkx7KuPRevOqAF82MnbTSNBY2uNC5UaiGdJYOGkvEG92zXNxyXn7VLHUYpYrCI3nfeLkvYAbVXi9+D+cHlSPXVh2hubUlBOHgXG121+mGjuwSKxyxq/iNm8X3BQniVcCrsb6asL0Db75tOP+BBV+Bp5DivqvyQeDWqyisOEJHGC6qoXubLoVeQanWhSMmxU2K2DSmmjaY651DktSpFJW7jnQr6+NsvaRpibcswY3I7ScoV490yq6+2eJi71dpx0skNuSWvcFWuI3nZffgOEVQLCy61EulDRXTwQZNepuX0BsX0OE2iAwpsyUWwutpkTp7ovMaR3tnUVEHYwbPz5MdNxmi4xA8hXl6xpFdu56F0/2S6X0cOHWxrmC6BtMrPeMyZVdOvG1lxV6XlgExjoSNBal6g/YqV9RhsnsZpdw90ZaUXUpkRHaNMMII9w8bGsKrTeqfmbvrsv2kW5ScPixemv8tXrj5q/zFz/+7PDLzdPF59bEppv+VR9n+x1ew/X1q034IfO7UV3l/7Qd3LF0+wggjjPB7CxZ8UBUfMYLYhK5tsRM3uda8wvX+YuGrAgN/Ea00VoTUCFoskY0hdSlYvu3Qkx5J7Op+m2x6POgLjZ6UrLQUFdOhakq+JFk6ghJDksKUmgbskLJLrFOh6aouPL5SO5gVzoMGb2GQFhenbsNJAmbipFvOq+F5UpBijtAASsoSEacTcx+5QNQFiQrVXUft3EQ3FlCZZxeAsilaw3p8PmvPMNnV2/U41GgSnEIIBUlkMOngLV0Aagov6CO+0J84guAV5IAxzq/MisWa3BfMpRwpMS6wSmVAaIQRN6/0iEKnplJFRUSPODvXZXNxg2WgLhLW+7foGndudSw00/mi0z0PVF8hkcFIgrdq8akQmZDwyg5J0223/+4mrddjbOnc5oSKypVdkpNd7piOVCb5wswn8Zaq6IaPbmimuhfxbY8pNQlzT2KOPoV9+IvYh7+IHHHk3Qs3f40bjdyiQKGUq2C4O6vS6OqedMEosvh5jF5KY6zYLidPwsSkI43CED74wHL1RkLNz8iufKBnB6iDZpHukxuNp4QgJaI0b6UajGOV9X27I7z1Dly/IWCF1LggtqRlLNbJg+5pPUuVGsoXzIQFJRzxj6CoFuuMVWJ0qbIlRlAYYlvHVifQyaBwRBC6lCIrgsqOoZYVPI387lDKXRllasxEgjYhIsJ0eJ0j/fMurSwn0naFns9+popSMH77e6h+TPXNFYJNp8DxM86kWhnsp3xePRsOKrlaQc3v4G833WfKcyqiTPVXPV667oGOtOlKh2baQZRyaYzWfZtGTvE55pWqvebHl6aINuj2apEGCooKPlpDkim7tIbnnx80dsWuoVOFKA+lLCoju7bCeWLp0UluYrEcPwYPH3OptTnFb7Rrh+iMNCqN42qyxWz7MjYj8yqeYwbziYX6ZgOsYGxKHA0TfrpmUUbRaEKz4zvlEgoZy3gEpdCBGweJ5ISFRgQC6ZGScqp6jIfHTlL18jRGR4jnsGLp2+bQPaecWqpqOSEoKJOytMwu5SxcXV5kaVXR72k8zzBTiYeURhZXSAOvivUq2CxPrh8KvY4rhaJ8XaqamHVOBHEsRMr5ZaUpKFuqUlIiXkSR9U/2kW+KSQCTBkXar+kHfP8lWLytWFoG2fBQPV1UT8yR9Bu0lr+D6g88IFMJ8T1op04JGqcdInHft6IWXpriYVFhSsdUaGfWclpbdj4rNPwGC41L9NPAPXdFhrwIWUpJ1gyq4UjqSuY/qeKOK6awy5hf0hQ80H6KSS1qex69cx1Mil45hy5d+V4auOxR7dM716H1ZkL/akrvUoKkKRINqtTm504ETJyQWRdyIvnBQFGdk7U2AGVBwIh7QbDZ+4AakV0jjDDC/SK80gAj1D+7P9klInz3xr/gr/2fP82f/F+e5o//z4/z7/zWz/Hy/G/vnRHchZX2An/v5V/muRNf5s9/7t/e8/3x//tnMI2IrX94eZ+17x+fP/WTtKMd5htX7r7wCCOMMMLvCVioKqj6iIGV/gdcSc+zHW05VYxVTEYDDypPaVdhCkWnAyurAAojFpXmCT1CR9pUkw2UTUkzsmtjU9juyZCyS5GWTOkVSfVY9rlwTB3HU96wsgunBJPIosYUw+Fpno5XNh/JUJBVAnoMe+RxEEOlKoW/jUKjtGJgKJ4bjjuiTIkgKlN5oVBRFx22ICETR2X7izoohO3kWtYylb28D9IYc2LHPJS4/iPF98HzxSlqbPnILFQ1fi9ApYpgzqf9TEw8nSkpOivEaYN5uclWxRmRK5EsjTFTdgmonLVZvcHMlVvUWnm6pGUp3KA936a3HRT9nyMlRZmYStrBjnn0/QFbl8cSeVBX37TMvB/w2pVzvPTeDVQE02oGESE1Mb3zLsiM5zuYUDBSVknkW7NY68zplR2QRg/VTlDVlWIx3QyLVooo1jZqvH1u/1rzBeGBYXxcUErtCYQscPPW8GdRYJwflBpOY/Rs4Nb3quhM0VEPF4ijiGrQxls5hySBU0MEe995co8tIyGh2R5mg8jSee3g79RYGr0Wie3TbQomcdfETXPF9VPuv5RtJ01gyq8zzhhjqg4eJN6UqwZpjVOcaEAMaucGE/HtYu/KSkaSAtVJN3aSEGOE1ZWQnc2ItTXQmRrD9+Chh1PqYxmhV7Ra2DBrbMaXsBbiREhSYXPVmbUjFEUlWsE1dpKs83elMdYmxnjqSTh2DJ6Yc95Ji+9b4till4odNpzPz6vW4NkSkdi0+CttKrcbWAu6s4psXGN7Q8ADVRkeELFEVKkxqaYo0hiNuw94khfGkCKNcWCLJlDNFXDldmk0HpIX0lCgvSwZ8CGPcFpQic7IPgHPkV0qTwO0oVNTbp1BUkErsI85c/pEuyqgvUBotWTIyF0nXVCW9ba7j/vadZbvK04/BE/gJhuurr/FhfnvlRoMumJQRtHrw0ajyuvbmQfZKYM8lKkxgywNLp9sME4tFGUk7onKESaYLN0sGJpU3rBrrMQ30WkTsZlysXTDz8lIP20yFS7gp+2hqoKSFz1QkKYevm+p1GpDJuc2I5mDpMK7F6oljygLVri5oLh2SxU+j5IPokjY2ATrg7EJJgyZ7X9AvefGqrf2Xn5IWapjPuGiqVQluy+KU/Nlz5U4csskme1gXqzgQn+YSVoK1tlOGqT9zeKzVEI8r6QatZY062cvraHfvE3y4iI6SljYGjCCyhNQlmTOKaXV0WxCozRJlDXcLW/i4cEbden3IdXjQzGcSlPQoL14QCxbgbwAQP7I0+CZwJHwys97jHDZEK1ZgmsRciGGjQjEUg1dIbKNTXjzTVso7KioASGW+68BWmdVTMWiCrJLePIpDoUR2TXCCCPsQf+su/nWP3dsz3dxGvIr3/s3+dsv/k3G/HF+8Sf+E/7y83+LbtziV7731/lbv/NnuLlzad/thmmf//KFX8TTPv+vn/0fi4dyGeNfOMb0H3uUzf/hPOn2vSnG7oTPP/STALy3+uoD2+YII4wwwo88fIWqutn+KG6gEBpJC1Ea39aGZtx1qgiWLArlXtate2lOY4vqu3lcnb3hzk0ETJmVQUqcZNW9is25F95ciaEEyE2MsYOotcjZyv4yIIlF+YM0RsQWM9RWhoPPfFcuXBWihRDTs1lgI3gIFT9Tdg1kXOjeJqq9VKSU5f3gyK4MKVTOTqC3/IGyKw3xOwulXbsUQp1XY1Qu8AUwT0Skz0XYTJ3jeWD7bWaiAfkwMQGqRtGPtuqRTIHkBvkmJZWUztN9Ws91SR854jxbUlBRhySxxBKzYtdBC5LA2FoVjypWLMaGNOI2N1s3MJcHaqRuphgwYlBJQDXdJiGg9/iAFPBVfaivJ245w/l2NyGRLioSxpULyKO0PzjZMghO8vGgcXImT5LsdDuFV54elQsfVGbm7K1UUP1BwYDV9QqCzYz4HaJIWFgUlrMiziKG2dnMH6bEbTz26EAlk8MYlwJUrbhly8ouz2YVKK0puJmQkHq6weK7WTW1pMt778N77w+TXS6Wd59pJSDJMNeVtc2WVnhv7WXeW/8e14Pv0A03iyqRNZ9MnTHEjoHRPF5/GE9pZtUsZ07/FfTEzzDrnURsSjGCrSNCa+l2sepYtE4tbbgCB37m75RGrKwq6vES9WSV/lQfNS20pc1SusyV/vyA9MFdywbDol1gM7lMY0dYX4fGDugU5s31orlBNaSh1mgly3RsGyMGKylWUmaPpKTKozJmOX7SMjvZRsQQBoaxMcvkpMUkCSgDyq1jSTE2xbv6G1TjFYwYjKRsxus0zDzbyQ0udW9wdus6b63f4Pz6EhcaDa73brMUrLEUrLMUrBMSUqWKj3sPlZzswuDlo1Eovi8QysAAPU8PLByuVEH0OLLRz0hTBbVapuzSoAXP1xjxs/MFynSorNbxN6eRHQ+U4vNf9ZmdBVE+OxPPk3oVdnbSom/nxk8wp0841VV5eItF9TY5OmWwKsTYFGmvolprjinNoH2DjhUqVi7l0ijXcC3IyexcRylSccQ1ZOSUCBEhCthchrX1oiAhSilse8BEJaT4kcZLG9l1oIdM4G1sEbEEyU0QhWfDIfP5ejSPR4xo0Ph4CrzasEzKYkj7wu1fa2JDH2UHBvX1igWtaPdVoexSiCMmE1C+QrRC0oTaovMhq0ZrFObyeZcOM5uIMmhxydkmDREUvg9p7NRzShypKQLi15zv1GB10qx4hw4H951UIveMKAo/mGIySVmnxKpvnMVLesjYYFwqbRFtSU/HJJ/pU/204B1V6CDGf3cTez5GAkvuMaaTiNq7C0g76484V5eV/ANFXAEB7e7ZvgTuXu7XKDom+/HM0+AHffe95w3dfLtdoXUtO4ZWwlR0kyOdc5xufhOv1UKCblFUBR+UJMTeNGszXy/Sd5XKCDBJUVlhHCWC3qcoyn7w777ICCOM8PsN/Xc2qZyZoHJqfOhzYw3/+Qu/yBu3v8Pf+Mqv8K9/+hcLv62/+Plf5neu/q/8w7N/m7/x63+EP/XcX+cvfeGXma4dAaATNfkvXvi3uL5znv/8j/xjTk6eOXD/p/6fX+TqH/l11v/b93j4v/gDD+SYjk+c5uHpJzi7+jJ/+tP/5gPZ5ggjjDDCjzLmw/c4UzmJqrjgwM/eq3tpjwk1uyetq74IvU698FdC3Gx4/w2D3x7LXm4zUkjcrLGOBVt1wbi1g/dWN59qGdpF5uuixRbPDlXyLAKYV1/lSNCnooSpeIlassVM3MNUHyGUAOxstuQgeDBWCE2LRBKC6wHBjZiJT6ekVpiuZwSW0Y6LyV6QHxo7Tr0Ot4M1BGGsBt1EIx3r1GN1ULF25EukhggLbUppOCIkKWg/y8VQztemMHafsYQnYqZ6ztNHpzEVhHwLU5PCo88r1lczNZCv8FAoJShJsRbMlMFMWKxNEe2UaI7TCJE4pCc92rbHrE6RVDGjZvD0LB2zQj1ZpDeWabzK6hR3erGSySaAJO1jlSqIp7qeo2OWC2VXTgwCLvjcFMYrLq0vNhE2EsLFtGA8TakaI4Bn+676pgGVRqSpsLqe0oqFyUXD7JxTFsqYRQJFdccnOB27cZgFyUkySK27dBnaA8sfnn/e0Ail8KzKUfEh2hUXucIHlnoder1hz67iYG1acAihBFjlMa7GseK0W9s7MIsMBcLdNBiMenFm8HsE72rA74oY2lGTqjeGrxRLrfeYDC0VH3zRmJxkLfX9MXUy809zKrb62AwP8xgnKl0kMoUPXWEMXTr2me5FmAAThqRGocTPfHgqSBZk+0duof3j9Le6iBLGsag76CPSEKq4Cos6Fbq2jbWO4G2eaCLNKloUV8wlWqFw7FSdo0ehreDFJYOXV8rePstWdJp1b4sjVcVG4BHNfxsbam4mQhQajoQb9G+eRHbeY6Wk7qmZCr6dxqgurVaHlRYcPQqBqZKkhs2VkHp4gtkZhfR38PCZ0JPZuYoR0VSlhsIwQaYqEaiq4VBZn09Q3ZTdcGS7RtmEI/338eRTiFEcnYNtD6iOoeMuYjUKV1nP4KMy78M4XSGp1RivTpMs+zAFfr0yXLlVQdVuoII+MIunfDQ6WybT3YqgNm6hwzZ2uspi8xpVrwY6u5eFDZg84Y5l0iL4jG1WaU/VHAGqQLSA51RuKgQqwmKwykNyHPEciZSPlbjniOpr1+Hxn3DX0IQ+QjPvLzQkKqukV0PwwBi8KQ+JDDaxbCaX6JotpgTEU0QxjAPqkxX8y1tUgxVQTzGWdjDhBrryTKnfFQZLbzPiZusmWo6hjjs/OhHLJ54WKhXN1WVNuFxIQDkhT1NZeoeaB32lUGFCfVmBeOiTEY3W/NDJbSWLTBXaZo3SFiXO89GmEQqD74GXbLnr3opTQwlORe0LraTLTGWS+jM+9qy7T+k4ckUjdJVUgswjMLsXmRSbkV0ihiTZIFUpVdMimHx8MCa1dYSXApm2pJKiVU5kpU451ZGc60IvtvCiSWQ5RU1XUbFLa2zWn0PkHWJvxlVMtoBWaInQNsQY8PWgUrCozN8yEvyLO9hpz5GlpUHbaDK4D2ELtadKE2YvvouaVu5kA1QUvoQYVQWtCCsnGZf5LJ3bxaCKXAluhwneO2BEdo0wwgh70H97g/GvnNzz+T959+/zg9vf5t/9yb/Lz33qLw9952mPn/vUL/AzT/w8/+js3+HXLv5/+caVf8KXH/5DTFaneWPpO7TDBv/BT/93fPWRP3rH/deenOboX/oE2//LVeb+3NMPzCj/yw//LN+69n8Qm8g9/EcYYYQRfg8jeNiyaXaoZy+LOnWvuyJuBj/NmCnBQ2EyekoVaXiIB2mMLZYbpEUoFPUln7GdlMbnemhJMAbyMNBtK1sJRbf6FJVqBex2vpfMLN66KM5xOCyt+KxftMyNWxfw2S6i6qwnl/Ftn8fTGmHQxFrBpEKvD1thQCs6y21PmEwfotVRLH0rpT63RL27WuoRRa4hmqvOMDdWYylYR4BHH4UgVti3EmzoU00mSZ/MK1IqLnVucqJ6BF/7zjC3QEb+2YEJvS4RA0oU4jslmwcD1chgATQWO6UhxPWJUtiJLuPbS9jM6wug1YuZ8lywnMZC1Aed7iBYUjS90KJrCtD4YvFsQEI1O3EqPxnFTyXDn1gTYNVAZVVRjsianYG/+sf/OO8unqPTXQQUUvEAQzWpopXnTOqB/g0DR3Oya1CwQCmFzvqq1/OZDFJMuk03OkKiIXg7pfUTToFoTifIhkdtsUp43CnBfM9DrPNyysmupf57Q11psS7YV2roHI2NOUFOGdvbFg/DxIQjuwqz9fy0KFwaYHYq+9JHoxhXdfpSTtUaJmvfaL6P8DDglF1a4lIfu+pqSg0UkNvpdaas5YnpT7HtB8ThZZeG57q3CCxzuvUzU0+zxixKJRRjb8yDEKzyERO6NFyAinVeOUAnXUUrn4nNOnq5TwVhNYRaUuVEPQYqg3YqQZEQeZOM16f57DT0dcRKtEloomLQ5GP5yFtpQd6e1M+ywwWiMGQMny496nqOOe9RtLbUK5/lkdk6p0+UlWJj6N4GJgTRR6h2fU6MgzemUDOfxDs2htkW7O33mNU1Hh5/GDvexNOQeJNUbZcxVcNWnqUu69QqjwBwQgtr/QT/SBWjU1r2cZ45miAsstLKjlVgxqvxialPw1iTqcTDt116PWFjVaiw612xsQBZhcS9KbpQjdcZ32kw1qshE5b6uOL0GTi/MQlsMfdeDY528E5AKlWQFCWK0GxivYeYqE7RxHkn4rtr3WYEvWhAW3RzGZjF0S5l5yTACrVXBCWTRD/tvolNhNIeGFBJP7slKyqnLNHYJEH1aazqYGLlRqgmI9stNgYZ08gnA1avbDLBJI2GzfYOvs00rxrW11JOKKjqcY6oozRkm1BrqtrDWOO2LU5B562+g4iPmfoKke2QPwfE10SROLJrwk0aWOvGZEUSfNtFe+559qh+nBW7hMWwFm8R2ho22MnGlKsYjE2IELxqtVTURPDbGQntalrgV1JMJBlRFfHu0vfQgOppFIZ2tIDImew8eCht0aJd/9sUZQx+DbwooJZuMxbvMJZuI36mGtSwFKxR048QdnxSkymtVIoXQd1WSL0V6vEaVlKUGLykicmey9vxPGkck6oQT05gJwbjUvmumnCn44puROMpSpVM4T0FfaFXO8OcuY0KIsbTJoyrIcVr6k1gJ04CIZ44vzvlKXzTQ9nA+QjGlko9I+NygXYkWTXRwXOv1xXq48C4hsysXlmLVZkiLRYqaRvdTrG1KgrnD+aZAOPXwNOI8lxxSXrcNNcJbAIyRxiCvotlThkjsmuEEUYYQrzSI1npM/Gl40OfX9t6n3/63n/LH3vmL+whusqYqs3yS3/wb/MnP/VX+bVL/4CzKy8TJj2ePf4lfuHzv8wzM0+jGvOo3haqv4NK+5CErgR20kclIdiUM19VtH/jGEv/5q/z7H/VQE1OQGUCqU4g9SPY2UeQ6TOQzSofBl8584f59Uv/kPPrb/LF0z993300wggjjPDjgOiU4XJ4k6R/jMcAU1Qkc2RXkkXcQeUU48kyuuIqcxXuXKKJw4h2R7A6D7qzF1eBatMjAqb68+iKh1jBTGmISqbaua+JqlPVFpUpwiqqwtFjHqvNjCzwlJOFGXGpMp4q0gEFW6RPCoIOm2ztKFY88H0wlRQtMZGFWwsK0ZrxyHKksYMek9x63h13qTRd90KCMj48LvgGxrXQLc1K643sNTlLreubkKnKHLrk75SrpIY+UwophNEK8UArhYePJvPo8Z0XlJUsFXLWwCZ447MIK8RzKTqOqe5Ui1i60QswdpE5hGbbw6YGCBEsiVXYUKj5iirgZeqAVNKM61KFGXyRuip5Zos7BmNCygInPyO7FFD1x7Jqh+7zk/IkT/oreNpnLGiRtFdh/LRbMRtXaW7iblx6Wx6WazF0eh6e18VUUk7NtKlvThOs+pyqHWPRu016Ypx0aYyxjQQ5pvB8jSSWOIEJoNu1zG/fpIzUOBWEl5uA4yEYlFI8/gR0LnSoqzq+8kk++C4nn/6DLhVGCdPhNXZD2ZRYIm6mt2lLi0n/cfJCnZL08I3zbzO6hp04ju5tIpL5oGXsrWdDRA2nwqlBF7EVn6fajrmyMoGnUoxxZ2S2Oo1pdPAvp6SfdhULRUDjzNOVHpxHr5IRpbqCmB7gvpcxi3Td/trpbVCK451T9OMO4YyzqbCqAmkMUsMQI1RAh3gSYxVo7aGVUPfHeMo7g519lMsL79FkgbqqU4s28aOESLl3xpoZB4TW1U36qkqkAibUBBNMMu2dwlSf4ZGZMU7PlMmuKt7aB8Q1w6Y3Tc0KJ+ruHlUbf5TazDThESFdvMJk5RSP1E8h49v0PGiMf5paVVNfP0cLwS+RnEHD3U/USWALBB8YVtopBTP+STyrSMWisuIPG+tCpwuVeJpZlRLRpiAXo5KcEDIPKEcx+k2L7CTIQwHySH5+FJ2Zkyi/78zmb3XxHoKUCsokzNYCTN9Q4Ri+V8lIIQvVCuoPPszWzXcBCIloSWOQRSYKjXbnSXkcGT+JGGHKn6Sf9lCldECXX6tQcQ+J2lCdRHsG6yvGZZamCrEJzNsOY9qifKHTSmk0IbI++pEUr5owtSmox7JtWkd25YmRSWhcip8Mkl4NIP4YJjW4KRCNmBStnSbLxAa/nUDsbkbiDYhdt35GmCuLh6YaADrFx+eEd5I1u4LFYmLBiIdOfHSgmVlLkU8abmxeol/rM1f9w2TlFgFBZ7ZVzc/7VG5Z/L4jsCXFeX6lEaqn8d6tUxmPCY0U6ZeCRrTlxJxHGqZ0QvBMilerQS/Ct328LJXSFUtQTgoNBFFKrwPtjkV5UJUuY90uD91KiP116sd/gGcqTEa3mAiqhHoMDXihphJtU3l2jDNPVHjuOcW7F1yFUnwLIoQRhBE0g4AqIVPBVfoa7ERMg88hWnE0jbHxbZQ1xJ6P9o5iw8zpHp1NTgjaxmAhqsxQS3dQEtJoQNK2nBlLqRb3MEFi8EiwGTEcBIqdBoyHoCYVks8jBAabT6VEmaefVnS8x5n2r2aTbJaJSc2mGhBxPXFp2LHEbrItqxY6UnaNMMII94XuK24WfOKrA2VXahP+3iv/HnP1k/yNP/Ard92G6m/zZGOVv1X9JHq6im7MoxZWUBf/DVQa3HFd8Wrg+VRQPP1Hz3Dpf//TrP73Szzx9d/dd3k7eRI79wT21Ocxpz+POfMVqE7su+znH/pJKl6NN29/Z0R2jTDCCL/n4dkARJN6mdImCZhUUzzhfY1rrUtMGPc6mRv2as/NQufKrumrdTa6KeMdwUyAaIsGZtUckQzKx/vWQ6Gdsksr1KM+ZDzE0ASsUlTE57R3hgoVtNaOLBIhi0NReR5kyeh9R7ZR2SurFIFQKSDKPD3EQuoZ5KljqGgduSqDjAqVvxsPyK54w6J6zii61YipPTms4tDd7MU8IyYimzDl+UNm5nk76rWYJo4EpKKJv6jxtgFRiBY0ior20HjYLOUlTV0KptaQHjW0Kj3OHP1DNFrLpOxgq1k1Q5UrsYSN9DJPMUViq3gEWfMEURpTs8RNDwWMpw366TapmqXVchzfmLEu+sz8Y5TN/LHCaaCNNaGTQeE8XDxVzbvO9UemMKmoMaZPrDMRdbFpRC0N3ax70SWuw9a33M+HliaojQlhVwDF7AxEa843S3ttvLBB1ZumdTEFZlgZX8R//gniqwYv9onmH2Um7mLDkOjJPsxO8NobKSUfa8ARewCe9lEqwVM+aUbw3e5fpmMuMamm+JT/HFpinnrCwspwml+O3LOrZZus+B7H0jon9RNo23Nx1voFTrU36FXPkIiU/OhcUObSy8Sl5XjjQE40uzGZVySbiBaJl3vMTmtSaqhMzVUZr2AS8JYh/TRoLfT7ZOb+ufIsO4++27fVPpKmTEW38SIPlEs5cscnmIomiQM27CaKM7iLzMsqfrq+M7oCKoTMV0xrH1R2bpWCSt15+QBjapzJcAkvnYSKI7uOT9ToVeoEBAQSoD2PcT1ZqqaqiyqLu3obsXDimAyCY6UJPthGT/iMj4/RxlXGVElIbt1nVRWpTzgvIjH4ymCsQmshzooHWJWl5ynvgJOtsEaBFZTngvdqFRCwRjGnj7JOl/xG0Om6yq97xCWiITaAh+2kSJKfHzBViE+exNvqwJjrg1gqYF1aWqSqVNRJdNWR8gKoisab8JFKnj6n6NBhfJAli0oUtfUax+rHOT71KFh4bPw0vaTL1bjke5tVP8XE6O0b2KNPo5RgfaimGtEVwvFP0NHgW4OqgDFOVUTNp9+DqvUYM1nFDkDhFSnOKIijjOARKalb3aSFFUMvgDlc8Y9svgUSy9SVPhJ5jPmQKDtIkxNh4bFFqg2dHT3Ub1RRz2cVIr1JdOJo/UTPYtD4xmN8uUYSGYLOKmHUh3HFsROaFSTLfhO80GJrirSiqOrBHIhONMZakn5A2oekBSr2UDUBZWBKQ18jWMYqmrBiqQMnOEO/vgPEGcHtniXphCMAUZAkwkYTJk475Z4SqCXrzDbWqJrTmMTLDPwDKqZDaqfQhICitlVBjYOqKY7OhSQVxXjdkV1WWcrem8vhBibtccScYIMGiZcQBxpJoJos0kvdUzQ2KUFzh/hbfRamQjYrCbffXkLbAF8HnE4hnDzFGDepVSEIgSMaW6pKScPSWzWuwmz2PMmvsSgG6iVSO07Qa32YAbrZ/UB5ROo43YmEaVwVSq01Yl0VTafqy3SjAtPeUVJ9FE+1UKWJqzthRHaNMMIIQ+i+uIJ/apzaJ2aLz/7F+f+JG5nX1mR1es86qreFd+slvMXX8VbfQ7cG5rt24hhy5AnM6eeRiWPIxHG6HGOlfYzl5hwr2+M0e2M0+2N0ozF8X1OrQW0MJp+FT/5L78D3oPHnfplH/9UZ6l4f1dtGtxZRzdvo5iJ66xqVt/9/VG2K6ArmzJcwT/wM6dN/FJl5uGjLmD/Ol05/nVcWvsH/7Sv/2SBVZ4QRRhjh9yD8tIOtQOq59C6TBMz503SbkywlPk+LdZ4bOQ0kCmsV6tgJknWDn/apLviIFkcsKMHTMDej2ClVN/OMh0rdCyoeroJT5oIkJW5Kaw1WUcVHlGLyaxPIqz62naI8p4Txr2w5JYyHq56YQRUJklIYgN801zmtHirILmOgUVlneu5xZ6jvD8qTF55Du+77CpBlD8Yh3XEv4HY4MQiVunViSUBXoETsKCyCZqxqUUnqAuQZDyp5QKgzQZniSGWKnh5jy25SH3ez8F4W+GsbIVXwVIUnKs+jzRg31bVdPskW8bI+UP4gIVIEqzUyYag2fFCKU7MxYQBpz7W121MEiWV8pYatCOGpuCDxJKwDbcKZBF2dZevTIccupKhqDeKsj0SwWY14X03AVMKRz1XpM4m/6JNKv2glYglDodEyqBT8WFEZc8ouz/eoHT2NqTZIYoPKSKCKr4mybhUPul3wax5+Z5akN4OaSNBtS+dqh6s746S2TDg6pNl5ccouZ2hNlmCnPXcOu9Lh7eQN/uDs59mObvP65ht8Wr7M7ppdKvPsiomJvSM85n1p4L9vS9XpJGUl3AR/MK4SYjQeftojsRGpfwzouzRGJ50sqrS5wBhq4tFX1YJX8mYUbLlzDWBSdw1urg/IriLAzQaRaB8RQYvFi7sIs4NjwREbSRSAUsSJUwNZNNZadFb1zapKnnmMRVDKA0pEpq4SpW7ZKTXDtjg1GyKYqjCz+Q6fnfsMoZelAFcrBHqsKEQgymNud6HvPFfUwtQUrjgFrv/16nv0Xn6G8fE6rbbFO66RKMgIN4VRNSpVDQKT0Tx+DSKOUaVDzvXY7HhE+furQbTGcTiCUq6CaLJlkWsDmaOUrsI4VkN/g6tKOj6nWN7KDinso5otUB7h438Ie/EN+k9Oov0epJaoscn25ga+Tal4hlCNUZMJvMm87y3K8wtFkMr+L0pcrrR1fn6VlQSvW0E9mqlgCxN2UDGQ9NHdDbfN6iT2+KfQm1dQ/W0EwfqKSh+OXEnREwpmFZ044saa8JC2zq++7saErblrTEcGlSgqncrg5qTAb95CVcayftSkE4bEE+pGYzA0mpozoiAOoaocoRYM1KZaw/QRy+mqoDehSUI4ExHPAmGmFtYAEQqPVv1T6OgHxKpKMnYGYcUpdZVTD4e9Ddd/nuLIMc2RGUtro0pyQqhsRfSddRlHamcwehGn+HLVh9cXmng9zZQFHWt0RbAzPqqikb7zD9R4gOXoUfjEYzXe0Z67L0uIEkU6aTBHE+i5Z0AYwRjuGZldMkjV4nc8KhLT9ia5Gc0T2Ul8ILFJVtGzeIgh2qLSaEAWAuLJUNVFpy5N2LZb1Ko+p2pP04k+AUpxenqaRhzimw5hN6LRO8FUZZUjQZ3Qf5ipNCKSVTpmBewMcXUWgEoVelEFpQXJi7EIsGNhQqOUIddzF9WIDajxrO1THqYd0WpeouNtUlvLCHrr0exdo1lRNO0yWgwn7QS3o9eZTG6h04ht2XJpreIKnVgqIBbx9rDm+2JEdo0wwggFxFi6r6wy/UfPFDer5fYt/vG5v8fXH/95fvLRf2WwcNDEv/o7VC7+Bt7qu4BTWZnTz5M8/xcxpz6HPfoM1CbpdITXXoc3XxbOX6ConATgafdyUx+HsZor1xtHEEXuZVelX+A/rK4y+R+9wS/9Dz/H1OkpHn/8JI899hyPP6p44gl45mehpiP02vv486/g3XqR2ot/h9qLfwfz8JdInvvXSD/1J6Ayztcf/3l+cPvbXNl6l08df/7j69wRRhhhhB8CrIDxLIkkqNRQq4zlyWQu+NYACq+vqQQK6grvy08SXw3x4gDJwrreUwEm3ELdEMbrHjuWItCpRT71a3VSLS7oVwOPmZzsmrlpMI/6FJIMFH7dcxoGK87hOvvcNW+wnaHjQQhKvErbtkD7KBRGhK7f5MxYAH2wFUEr8CuOsPJ9vSfYLVeZMz2hckRDsEuykSu7TAzaR9J8plmYnRFUbRKSDlPdm1TS44idGHSOuGBEozlWn8N4Plt2k6kJRa0i1DMDfS0h+Wu5VlWm9DS+cqozk0KNGgEW35sEkczvbNAnojWmnhMKFcbHPLwIAgakUCIx1W2XUheeigtVRtXTxEcSth+PGO+PMe7VQTpINWsPgBFma8eZ8GKmvBOIXgcNY2f8zJC/NNsvlihy6acz5ydhMivSJRaLhuoMMlmFnRUq6SagqPqaiOyUV4VeD6bGNH4Axijsp2YILqyyfTPEbm3h00cfccURHnvEDaHUOFLGqZFAK784Dd4uEUDLNtloXnHnVWJglyWCUmANicRU1Diix9Cm7YIsBhUXV+P3aXRWqRw5lg8JYknQKKqmR4AirR4FNoq+2UWrIQKTyTKx1sRtwVQsaioju0SovBMxnq6AgihSVCgVvkQh+cEpjWTG8K7yqKGRdJmWaZcG6UMqIdZTroIoPpKTXTZXWlTyZiE4QmzomlGKaTuDlk1m1TQDIY6FeoiOq5i4uJid2kNZlLE8+gg8/UUP3999Eaqi7wp4VTAxiEW110BO8uiMZexhRes7m5AmyGwFUR5+RZcZYVIZp0oHmzryzst8mUR5RX/v3n8cKuKOdcodILqaQlkYVVrHwyMtXVdn/Keo2ARd0UyNG+iB7u9gEw/8Gnq8jojF0z6mosBall99gWCnwSl8pqoVxPPwJn28qlMJCpLd19yOZ2bAT7PbpwVMglY+Iu58+501mH6c8ELmWYVC9QSVp1zmDGalDtU6fjUgRhBfoyxUO0K7A6oOphNjE0MsO4hX5cjYSR73j3KxfhOLxQ9hfLlGLalhp0wxXqq922wsJcTJKRSK6FiCamqU55RdgiJaMJi+UKkp1sw2t1ZfIzaWKk4dNHvEcqQKnW0w5EoxOF55jDG15G7NNnZjHeeZRc8irShTAfno1FEifiAw5shzPIVWlrH1KqpbQVUV8YxLqfQ8v5hEUKkiNileT+OFWeXeRKGMIMoieXqdsnhSAXFp0jOVKhXPKQ09G6Ks6xObc1XiCG6LLSZxoqMJJjGonTF6tccJVZOOdwEtmaI2UwUXwxSKv5VJOHXSXed2PBpKoxeBk9UTBMoyWZnm+NEZks4kGKhMf4LYVJiK36beGcfbeZTTx1NsrJHq55k1VXZsRNN0Mck0NqvYWjmiSXvj1KSLCkLIb62hwFQFrQ0WTRgKSTY5hKdQ45rqV6p0maNx+X167QDRAWNSpT7mCLTIrtM77eHTQdkWSTRN14wziWLLbqFUBFmKpI/GlQ2xA7bvLhiRXSOMMEKB/jubmEbE1B/KTBhF+G9e/VtUvRr/9lf/KxBBL79D9dz/gnfjBZRNMMefJfrav4d54mewx54pXlqSRHjpZfjt37G8c9Yx/EePwmc/DX/6TymefgoePg3Hj7P3xSeDMUKj4bP2xtewv/QN/uPJN/j+Z3+a+UXFu+9BmDnOehqefLLKpz71ZZ791E/w7E/+Mk/OLTN243fxL/4GY9/+T5GX/h7JZ/4v/NRzP0dFV3nx1q+PyK4RRhjh9zQ+M/EcN7vrXF2wnDEx9c46Y9HTxJMapTyM0qTjp/F2FFNXx/G0ws4pdGUwY5orGBItKH8H1LgLpNLBfbueVtCi6T8EHNX4ofMdslVL71TM2PwYCph9K0UlOpvZ1s40WRJEBK9SFGt0uMOkbTAohohYhVEGnwpTMsnyIymPf/40Sy9cc2SXgP9wykOeYqwNKDAPJVD4kWeBdv0IykT4RxSysmuHJld2pYhXwXbXmOueo1H/NJUK1I5NEVzuU+sF1OMNNuc9xp8bK7Yvynl2+RWPJx6Hra6LV6tVpwtrJm02kyuIqg7t9rnKpwlUl2WW0Gjm1AxrSjExbukEg/4XBFEKW8uUabqCp12VtjRT5QiKLi7wnVEzpArEptSZxBiFqVnQFt+mPJ9EdPVJopo7CUqcj5qvfWb9x4p9iABp6Kp3Spa+pBRKLMY4g/qcePE9Z6JsxBETXtUnxQVmWimqlWxMfMLDm3AqJql4zpPNgKp5hHMKdhS6GeBFbSYiS+9RzfREpijYsVSuWHw/ph6kzK3GRJJSbSlULKTzJYuDCaG6baExTtcEdFsB6exJamdaAIRUHdlFjK/rGD1GPVlzvj7i+lwpSNMNej1FpaaYyjadEFOnjlIKq7yBTw0u1a48tkUpTqiHmIwW8E1AtynE0wb/iIJ5d+b00ibqOI6sShQVYcADK+X87gDRzsS/qmoIfXKWdjlZBv0Q1lckEiGe89vxlU+iPOIUVDZOrKoQEXDdXMEwi9pVjRAF44zzhWufR82CmspS7rCkdfBSiPtSLCtTVXTDYMXgVzSVyj7veyVlV35ItjqJyszGj3wxoP32VaonPHRXII6RVKAlmHoV35o8s5KpKWBKcav6r1LpbuHX26jJGvXGYn4G9uxei9DcUYwjKJ2lfGfZZ/v5YDtFTzr0iTtc5SrfARKD7QtKC3os847Dx1TAmhSloPGsMGMSJAjQt2fRdYXyNTJ+DDP1CDJ5ErXl9nNm8jmmuh7b6hITqs6p8dOcnP00q1xw+7YW1V4mWa1k8wQK1XfjZ3c/z/zhI+hgm24knDyj8Oehk3FinVhRJ2U83aB3RLD1Ezx8+hS13g7UK0CKHzgFlFYe0hiQ3MZA2HP7LCYRrGJsXOMHKb62RCvGpVJr6NPHa28xHjuSSCkQl8eLYpCW/EnvWUL9BF6W5mZSp+wC8NDQADPhrsvZOQ8dKtbahukti3pIgQc2NqjMkNALIH1qBntkg6mdVWr2KDabB1FWcbb/HhMLE8NdZwQ8g2Spc1YsSgZj2Y88vGntyFUboEWwikyJJ85830CTBlMyR/sLXXe8q4aZuQq9YAJUG+V5PHayS/fVMfyOR5qRiVaNoQgLsku3F/H9Cg8dD9neuoWuDB6KYuFU5SRdbVBVTW2ydP/59DGiziS8+Xa23dIzJyuOUqWCTtyTQyo+kT/H+GebmGNHYbELSewmtQRUKrTSHutmC4nqNC5ptAmYMGvYmhCmCWMV2DEP4dcazDZmObn5GPpIjWd+wnLhBZ/22KeIzpzhdP0y1ze/RTcJQY8Xnl2F771V+Gi0KEcy7s2H3hcjsmuEEUYo0PqdRVTNY/Jnncns7177Z7y7+ir//k/9fU4svkXlnX+Et34eqR8hef4XSJ/7k9jjnxzaxs6O8M//hfBb34BGA06fhv/rn4ef+WnFJz85kLceBp6nOHYMjv2JObZWv4j6z9/mb/7lm8z9x89grbCxATduwuUrwsVL8NJL8Ju/5R4EtdppPvHMX+NTn/g3+MmnPuCLyT9h+tz/zImz/4ifPHGKb1/73/lrX/qPqHjVu7RihBFGGOHHEyfqsyx1G7TCmNvhGrVWlZr1iU64Kkubk1/Cn1indq0BgI/H6obiaCHlcOk6XgUSz7pgLE953PYZ0xAZqFuPBE0wZ106ojg9mK0KyaQZaGYUpdlYhdKqMJzVvuLkCdhouO37NedX/4R+ig27Ri9jp7RvybLpAEhIUL7CQ2NOKOwY6PoYzfqz2OoFPOPUEGNHFbSz3A9/OII1R55AjjyO2rqGP6XhqxFmPsa7XUU8H/HGgIBoI6XfjvGOGiavjaNrMerL7pj0wlNMba9ga4KOdtDrTbdx0aAFTyvQHpOTQlXG6Xsz6N4mILzfu+R6RPKKjpkRvKeo4BjA6YkKsxOwumOp+MITTyi2O6cJ11dcaolyZAhojp+ooFF4vlMS9KvumW7GLF6oeWj8KMf9M4hOsL4itB0qY47U8sUpHeo2JvQ95ipPcXSy7lKTSjxBHvSpNHJKKnAGzspD18AaFxB6uJjRz5VdSoOFatUpuay4lFf98DN0H/eZ4SYT40AMtuZRqYDtK6BCMqXonzmJSWuYywHj65bxTUttTeF7VVITIz7oEz62pzDdqjPun1VIokk3B2lpyVRM7Ygz+W9EDVY7PeIdTXLsCuILa50KpxijY/tUVJ1UT6DE4inFzg6ks1kQKpZuB8JQc1wLMzPZ6FYaLzMuH/ZSHtQ/8zRUqPGwftSd79AnjWLSowbtadInIvQG6CQoBd4Zsafh+DGIUkWnCAo9rIUjao4jj0xw68gWLEG1ZiHO0hjFpU1GMxqPGjQ1cSJ4Nie73Lls0aLOHFoPAsqJP/uHEFVj/dz7EAmybmAya5VY0rqgemDz6muP+Vi/6ioIWos6MO0oa78VsJbZr1fpbYwTX3JkFyfOgL6FWCHpTaJsC1HQWnmc6vo6ajkpSJd6XXH0YcXCjkbER/k+/bFHiCanqWzvgIJub/fuHRnhxnhGGFtXRCLJU2tLt4yi2EVxUjQTE7jiFlnFP9uzmK5CjzvSw0qKpyqkE4p+0CP4rEfarWCTCFVLOBZ4nJi16GoVvAp2bAa0h9auARVd4Yg3S0NpxnSVZyYfo6dqTOgpDKuMe8PKRAWoQHaxdY7RUdUqKhREhFrV49RpxfKiwg/EXadALBHB7DOoI2NMTc4R93aoVuqI38YPLTpV+DJZkIzozIdOHKEruTQw8+zSvkUMBUurFKS+odPNVhd3U7fakF8wuXrOUz5KDCq7B5k45PhRzcljinbTI1EGYyztRz3O9BVaKU4et0gtBSqgwDtZQ+Xpd56QPjJDf71NFaiHW8QawFVINFahjAKbGUkCU/3bcPxU1ofOs0uL5pH6SYLJ0/QubMBXFFZV8W3fqWa1O/d4NTK7MCwxV80l4uyeIOOGiq1Qt5pWDOgKXrdPteGI+Ye8h9lkjdibwtPJoFBM4ybwSehvYT4RUmuCPzHFieCrPH1qinAlI3e1QlVKN+4xH7qKlv9JxiobiPKz6w5EFIKmqir4iSFBkIrH5uRXOfMJQbYvueunA0kqRaXdjbjh/PlshYQQj5CEhP7pCCOWiobQxIwf10zWpkFV4eg4tdN9nvnT0+hPPMpWy+OonmVpq04j2uSZz87RfsuNlRP+Sfq0UQKTFxOqcRuDsBZtM1xKbX+MyK4RRhgBcC8Z7d9dZOpnT+NNVNjpb/A/vfkrPD/zHP/6a/8rXuMmdu5Jwj/yK6TP/sk9VRC3toR/8s+E3/hNl3Lx01+Df+1PKr70xYGp7YfB0b/2LJ3vL7Pyn73FxB84Se3JaU6dglOn4Kd+MpfAC6trcOkyXLokXL4Cv/UNxT8PPwf8XR6b+1v8jS/8U37e+we8ONngjf/zL/LT/9LfRo4+/aGGDp1vAAEAAElEQVTbN8III4zwowbfczPfVlcJxUepFK20q7joOSKrWgXJ0zXQGKVI0jwozYitSR8DKD/3j3GfT09ZJmgwZnxSpUkqWbWyKadmCk9G5eQ2AIIzClZAlHYGsyJYK+DjyC/tyIFKTZFGmUIBTewdoWqaxCW/LKPH6ehxZiZWqbVm8VRmZOwlPPRwheayoBsaa5XzC8tTv8qpIaoQlGDFklRTVxEy89wSfxzGjiJMEXWniTZiZDPF72tqcYqfKFAe1XqVZvVRqkkDX4VY6wgul4qC8+7SThEi/hgy/RD0Np0hcYFsn5lSJK3OENVOcqZiOFYfI5ha5mjFMrMjKK0wEyeBFRegl5z4te+jVa6uELSewtgAWxWqMUxNwva1BDoWcuXO/5+98463o6j7/3tm2+nl9n5z703vnd47CCpif+zlsetj76goduyIFVGRn4qooCjYsIDSkd4SkkB6ufX03Z3fH7un3ZaEBBLCvl8vyD3n7M7Ozs7O7nzmW2KO5zLmi5AYEhUxCWuNNFhJlOMF0jftQa+N8Swp3NwY5emEl2tLwwpt8yyzHAcQaNI3GvAc47wsbjoU9GYsezua1Ah3JlCjDqYD8ZigzQBb15G+3pEZ9Y5R8oNmZ7vDjBpebK625f3gwqY1a3B6JLI/ijMyQs6MMeIMY88XOLYiW6j6peVSWUIzBU6qwNBonpwpaXpiBonHbNAgOgKONkh6zERXcRA53JzX98J2lMwugRgqESoZCCkwNYnuhDESEBuCsLCIpSS5YYk+bCN3hnAcB93w4t7Jgn9/Ogau7pUrRlyUAU7E8YQhTVHuncKbh3vXVHnWckZYEJKSkbLHrPDELiEELXMSrN3pJRyyLEFXk+JhA2xVQAnJ0CwNaccx7tyObSsEJVxTkWvSK5NDL1mFTmRAJ3N/CZlOVu6Zyv3jB6UWysUxvYo0xmArgCZw0REUPaFhqoDS5QL94OFCCiILkhQfeAI0E7dtEUI8hmulUcpAi48Qm6ljP9pISY+jZ7ZSslXVwq0Iq1fClrwX5HpDzaEyGS9ERi1SKGzHP7YfT8lxwDSqYlctrhbFVhLdzfjVlzQ0CLL+/aaUYntxF6FdSWKdJgVKOHhuh44l2DUvjypI7GwYhyxGzEUzNFIJDYSG0yohqeO4DmMl3y1RCqQUdFqdNI/oFNfuIjsaJj4WozUygKXJurFECOFZpNbEcvJiPlFJpuCiwLfQKsY8sSsqIpQAB4eW+NkkU4OYFCgCpojhGsNESjGanRbiIuH3E+mdedmgr5wBVuH58RkhxrQ8BdFEt29disATqWofEAJGnRHu23kHKcdmWHkXSkejOWVjNfpJPUolEkmD1hbBmockpVKB4fAIuRYdOxVCPWEjd4yhjQ7jxtoQxQiEJerwIvY/HEa6i0SFjnJKlBRYTgHdsCqWXQqBcMFFQ9RY8CnNrkjVLg4SSTocJx7thOFtiBGBEbYQeRfNtSnpOsOxuXTks3VWYmP+eWkaxFscMhkLITQ/OYuGzFRFYa0iNkt0oaFkCad5LnLbA5SG1vHY1jsQfdDaLLBNyZh2GKVECdHwBKotROPCOKiqyXTZNd1WETJmDyjF6CioEYfQLRuQpSGsmCC9Q2OnPsw29QA9HTrrx+CJ0hoS7jaMrIQsGH6xrluiUW8gbPRgiX50Z4Rkq4VI62gaNCXhobEFNBkP0dhjs3m7DiETIXLEWkzcuE5XHNxSGyERwiFDyBKUwhKKYGoWWUAWJGZWUNIlLg5rM4+zaOLtOYFA7AoICAAge+s2ShsztH1wOQDf+tubKRZH+fCOJyA9h9w538AZOHGCj7RtK37+S7j0Mi87zZmnw/+8TNDZue8CVy1CCrq+fBSPnHYNj7/9n/T/+nSkWb9KKISgox062uGkE7zjO45i/Xp44CF44MEWLr3//9h246uIP/coflW8mVN/dA73yOeyZcG7mL2shebm/VvvgICAgAOG8N08gC25ZpYYElUA4eAF2lUukQj4hhieEKYEDz06bmyNeZM/TYfRZWOIjS3l4jFKI5gihiENirKIq1ysmGRkSQYHF2HXVYfOuSYiZoAR8SwXlI1mjyFMHWyQfWkKJYkZF+QKvrgmdEp6EtMZZFDbWvEgcoSJrcVAg7AIYaMhhUIJh75+na1PKNxBoOCt9nuxVgRucz+uPscL1Bytmt08PLqWXGYLDaFk/fnnFcYDUeyozpCbZ9P69V57uXn0MQ3HNbEsQVOTZMeONBabScoEqXCErfmcl41RlC227DprCxc1MfRIOTum7gXyj2sJNOWJZy0dCvmgJ0QYM9Ns37KAHKA0b1Lsap6Fj8Tzw0rMK+KsC+OQo5SwCY1p3kR4tJwdTwNT4kZdQqWdCN2zMlKLYjjxOPrjg159HYUhS8QK6wAoiTYU8Ni9O9mYsFAjCsd1iczSQHoxoSKmIpb22l4C8ahLxNK8rHdCEIroxFyvj0pdY+FCRWwEnhiG5iZBvNNg8GGv50jf2q3kOFgSHFORbfMm2R2L57Azu4VSQznmmWeeIoT0REbUhEU3W9kU/ezQKT1JItYALd3EB73YWs2hKHEzyYijeDifxqlYqnjdxXUVmvJj8ChJOCwoz+MBGlISDIEquzqVL7mqxtvyk7RVyzUEdkjgmgpNGr53nPejMazjhFxEQ9Uypky5O7lCqwoOGijloITmW096yQ+g6hYkNdO7H/z7P9deYKRLp6HGxVcKHaNRkjrGwvZjgw1HF+HmhokVNqBc39UVFyfk1Suqe+6EY9KzFJOi4F1zWT+uVKhE2sZT9QAldaxWCVFvnHA6l0A6gsrm0Ia3oSclTksMR4ujaTu9/Q1fvC5CPC7Q2mHjTr9s3zXbVRMFN0eGKhkmkVDS4pS0ODG96s9cvnyuqyiafRSc7ejFHH7OSv+aSFwUI9FRxsydRIRLrCHEf574nV901QJSSnBECFc5yISLMyCQOQ1h6NgLNcz2NA9sv50Hdz0BgCYFUijCMoIpFdm7hyhF0oiig4zU9209LSlt9y3VVI1aJzwX8rK/uFIKp1/SUughEWugZVgn2auxvvAfFApLxmiJxtDyj3rlihBFy8XIKBIiCSHhxWzy3d/KDSWU4wmGlouuPIvWUqiRnSMbUDR4olIsTFHGgKGamkuUb1m3093ODnfMs5TCQLezREwHYQucYh4RthBSUCCPtHWcctdq0nB0G5kFcrrXGVTEa3OtxNhADkczEUJDqhIg0BzQTRclvQyJ4U2+JZbUK4kbvOazQeme1K8UUkmEUbWek0OC7tkm1t0uZjFL3iqnkKiOHbVEo6BMG/DCCgggfGsc3RGMoWMn88hGHXzBXxPSs+wyowghGBx8FMe3VpsZ7SESbeO2MRNbgTQF0flx2o49nA0P5PGzXeD6YpfTGEPfOgJCMDxSUykF5i4NUxjkVQmSWyEiGSoqRpwtwCiWH1PM8NdYklqcuBal4MiqsuT3h2gU38JYJ57Q0HXvfGPJcmaWqhQlDZNC8rm0JdbSkTB4iIf9fqfh4mIOGVgiRAZ/3NyzkF2B2BUQEOAx+Ks1yJhB8sgQt1z1Ev4+dCNvcVtpPvVT5OY+x1+Rrueu/yq+9BXFunVw3LHwtjcL2tufOrHIaI3Q9YUjWf/6v7Hty3fR9qEVu91H0wT9/dDfD2ed4dUtm23k+//4AFdv+jDfHzyNV+nXMvuu6/jRla/lurFXM3t+hEWLBIsXQd+M/WOZFhAQEPC0o/CtncBbH5denCTHszRSfgas5rRAL1EJyFws+pm9hBfLSbUqLwaNAx1WW81M23uDD5sG8U6Dh40iY4VRRvVtpJtLJEutDA0qStRElLdMREyiNE900Z2sN8c1oOEYC32sAWfYT27nVz1vtFDOqhcJefUo2RAScUpAgxmnI5FmWyhLKuHiKNubxIccQEMUPcuuct4vZYS8ANgAC0q4EQv1uEtJOSBhV3EYUp71sgpX3c5K2SIbGgqoVCd2fj1GZhQtr+E6vqWz5blJDkfmcGpMEQ4Ltg49BJKKGyPUCxWOclBmnFqlRPnxaKSmVy0JXNAQKM0lPGCgz0hRSqVwbh9Fx6iIHMPz82jLUvCPnbjpEgwUMdZHyDNIKWVTcAVaTawZuyGK6h7FdcG0d2EYngBUlyBAAa7CqgY68yweFBSyRcxIgS0FxWjGpdFXcDKyBWE/7FnUKc8mKRIW5HVZcX9JN0jkiEAKz+otkXDQcgJVFvuEhr1ap7C9BeFPWVw/js+YsxWADnM5YSNaEcO8/WRFUJJCB0p1aeqzRjtK7MKxc3SEmmmWfWwegc0zm5DDnhAQmhUjbpUo7VKUMm04wkQOefGRcqUipRYbfdBgtJTFFgZmq8DdmiPSDGPbgDYLrCKjj2voHTrGljy2bWOanjXl2JiXlEcv6ki9anmxU1ckCgqk5lkg+lkMw5u8AM2iAU/EKF/CmsmiqjlHoQGuDdLEM59xMWJJCo1Fsi1lccZrszGrCwoPVDL/VcoTsiJQuekZle9d3azcEy3uPFw2snVuESF1jJDAzfu9VgMlDIRwEK5E2QI3byND+oTjgGeEJPysCcK1ic43cJu6cQFhWKAECtPzJBOicp+YCf9eFiBMgVvOH1FykX5MWDfktbFL/fvccGgOuh7Bdf3BT4OinqKgN6HJqtjl+p22xWxiSMbJuNs9IU8VKWd6FUA44uKIMbRFWbRYgpw5hhBhrz6VoGRg6AaIEjaexaTTqxFvbccOKdgKjmszmNteMcySUnhtUxZK3RIZf1itDsdeHc0Wnfx2gcwNoiIuIlvuFxI0gapYdrmomEZ8eQdnF+EfIRfRlSG7ZYCRokYbngWmVnadEzqu6RIZHQFSiLBA5ZW/iFBtU4mN1m7gRF00JbzMqJWwbILEHB2jL0ZuuA8nrMg7uxDYRLVdCN+N0TC8xev1OxJIJLHso5UwKObtYeRJnsBWUiW0ksFgtiwCuyghURVXdYHdL3FdB00rWyYrmoZvZCsKW4a97K2ui6u7iJzA2mYBdqV/lVFaCeWYnpCnHHSlIQyIH9dO7ld3kS41oN2awl0/iixJXFkVu4QSjMzNkjObsfAsu6TwrDjdNijGGxnduJ50cwQyOxlrMjFiXhb58nnoUsPVFMrw+pMpdM91OdqIJQ2ajDhSgq1M8rGFuNEW0E2kVXMSfhvaMxpACvTNw4CXAGGXXbbmhG7RiW2mEC1Hs2SGRqmkuOeBWwnpm1CaNyYZutc/GpNNDI7uIFMEdC++GMKzjGxIe9Z4rtBxXEEiAU22oKVbhxx14xfAyac2IoSX7OOuzkeJDoNhaGjoaGMS0zQASWNa1Y1307GHmlhAQMChjJt3GP79elKri4z84gw+N/h3ZofaeO4rbsSe/9wJQtfgoOLTn3V52zsVxSJ88XOCz3xKPqVCV5nEqd00vGI22y+5j7GbtjypMiIRwRtPfgmpUCN3Ln2c/Gt/R67nRN4891tctvwsko9fy5e/4vKq1yrOPFvxnve7XPYTxR13qkpQ/ICAgICDHd8pwv8k0cprnErgvfI7SAlhSxCyqm5wyg/8qhCMzs3izoiR15uZy1J6zW5SXWHcmEOHFqPRStFsNhCPm6Bgh7udXc4uQpYvYox7LCjTE4YMd6zO0qOcoarsGlEO7zMYWYStp6sF1EycNGHQZi5hINJNNCro7tRoavQmiiDA8uPnNNnIsithpRzNz/wHqk0nU6yKTW68Hbe1ieLqMdz22iyDCmVI7MUhxmblcMIucpeO/ph/kv68REmdTONK7zB+Ri2B8BWI+jA6tnJwGwbq2ihjdjIYWUChdx4qGUJ26L57msR2itwYuoXH3Y00NQpmzRQkk07FWscxJCIVJ32MiT07j9MyF0OEvesqFW7YRQgo6mkyVg9FI40QAsPXC3RfElQIGsduI1LaDK5CuQqBQzkmsMTG1UJeBrW4Z5Vg2y47S0NszQ+RkyFU1saSZSFHef8Jqn6jCFTURROan66xflqiSUmoVdLUafiilec+VHJzjDiexUtC7/a3rRe7hBAopehqiVeOVbmMQsfBoWTnMKRBtvUINiVPqommReVaCVGOslUjJCHYusPFkSE/C6WL1KTn1ulfW0N4GUKRsmI5VU72UBYnpAST2qwMeDF2UEjdE3Vw7HE/+5N6vzqxFclKf1I1gp+m44tdXrtpQiNldZHtKeKULYF8Sy1Hhjz7t3GzQq/XSuy5Z+G2LqirY7mtos48OrRuNN2htwcicYGT96+zJnCFjsCBksvYvwuMXPc4E6hxYyxbdrmpbtz0DNyGfv+YgALlqPKlwS3HtoublXpJE5wRh8JjI7jZElL3hTRf7ELVD0jRuO6dybZizbn5bt1tsxgKz2c4NIeCSFAoKKJapOLGXa2/v72QIBTJARtdExScAiW3VOl6RdcTOQTQFGkFYCjUi0CgdAuzIYZuefV0lO1nMPSrJQVS+tXXTJxchl2Pbx/XkP7WmnfllKZQZn3m1vu238pfN/6VR8bWe26P/r1iWQLDkkgMSloCW/NiRuma35cAiYFjKgyV8cbgyjOjZpz3LbtCoTBztPmV36q6ucTq0EA3KEkXKQxaWo7yknMICbKa5lfGm3CjMwBo6JcYjTX3oCMRCPr1mRi2TrHcpXUvbmD5dnW6bc/C0ilSTj+ruTkSvqjvyjCa7+6ZalFE/XvDMqHdnEub7KgcU8ezhHJRCKHQ0BBSoCV0hCnoLvXSkZ6F0ryELAIXOwROOxQHcrghl0y8AxCkRBohwRYO9nyBSETItkpK/Qns+S2UWhew0Fji9Sm8hSddepaD+GKXQKBiLah4OyHNAlx0zbPCzli9le0w/TIMrTIWIQQq7PU1kZLoNc9/zyLQxsGoxPvSde+NoXydh8LzKYqYd566rBu6XWmyJXkcfX2ehWU05o256QYdXRd0dOpoRrlTTfTQKZPr0Vh/eCemZtApu+gx+nDnRb2cHFpdIMRpCcSugIAAxq66BXe0REP6Z3wglkNZCT529m/RrFjddo6j+PVvFS99heIvf4XXvAp+cqngiMOfXsun9o+uxBpI8vi7/oU9VNj9DpMQ0iO8ctn7uHPzv/jP2H2YL/kS2ZdcQayjjY/MeR83vfENfP696zn5ZNixE77/Q8U7/k9x2lmKN7/N5dLLFPfep7DtQPwKCAg4OFEuaEqSiONNJMvDVdELMKzw3Otaw530J7ro6vRjA5sm+bTECfkuRZpL1urC1uIIIHn4TI47aTH9x7Uwc0Ub0T6d5KwQoBiRGm6iOkGYIHZFvOeKUOVg9v5m/nZlscs0Jtm3LNZV3MA0NGGiG+WYYxrgYrslVDiNkori4WM4PUVPAClXSfNnXxIkgpH8II92r8GeX6qvsw5Ou0txmYZeFm10KpPbYrqECrcgxhRuXKDi1QrnrVaKHavZtdM/jqiZ8dX4tNjKqfq1lX+VJhlrBjIax56TRoQ8wUT6ExGANaNrAYjGvetYzjRmyxgYFkIXSMMEPUxIpijrNUr6WQRlmILeiGuYRMOSZMI/vZqYaOHSVsKlzZ5M5ShQLmUjJN3NUXRDKAWJmPQsClzF5uIO1uWGybrDhLeaJPXqe4Qo/79mwgVgSN1XMOvboWytFY0K/9p6ll1OTYYCUREatAn7rVyuOHvV0eOO71kbOcrGcYoYQkPpYVwZqj++rE7y6mbreLHtdrjbucV9tKYeos5Tqc1q8kU379rFZLxmW+/fGaEuerS++oxoXg0RmunF7PKvR/norWWrLCC2UEdvi1TFrlrxWKv/LmpEiBjNSAXNWi9NxmzCeqN/NBfbTJM1O/3P5ftMVCbbdbVrjVHU0oyEZlEqxEFozIrO45jeIysh4MpuRq4wEDgI3Lo2rMf73jsPv3MYEU9gK5+TEF4g7RqxqyxKaSGNeBza20FPSOwxl9zdO3GGiohy9sey6FVThZYW6OkRvpeZX3HNq4+uQyQdx5UWjhahpEUZXZxBOfXn4ISrYrh/FpQSXv/Mu0WKbsm7VlorTWY1oVPY9ISInJ7E6VgCeghNami+OOm4Do7rVMQJ3RdBPbHLIJuDaOEJahNHCP9/XpxDIKxAKJQZpS3UBLh+zC6NDbktFNwiph6u1l+CVGZVEAEMszo8SanjWi66obz7IlIVYsodVCmQygYBMRFjeKYni1YuvZ/hFc2gqGyGlyZx+1orLVh2YwRQ0WYG+iK0tEAkKgn31bi82RpCQlTE6Fb9WGaa1hbPsg5ZjneH58bo2rhOEYWiox3amkrMmWkQjYAjDE9sVw7hBIRDgnRblFgMhKy/L11NobtjuLhIQHOlp6S4jtcn/XMshNo8IUooXCWw50ncmn4Cij5tACGE54YoZHX8kgIz2U2TtbTu2J58KVCG64mdzXNwI41e8HtpkGhbitOxAik9K2Clqm2uWRp2d5ri/Pa6a+s0xygs7kT0G8SPMGuOoxCNGsXlbZUyhBCkFyxiLNTDrshSXD3EsN5HIdpFZHWb10fqsjhI3KbZAJiG4NjjDOKJckcVVcvqydKdltvbBUeLYGgSXehYXTE8T2w5qVvoVARiV0DAsxmnhPGfbzPy3T9gJsb46vFR1rqjfPSE79Ie763b9MGHFG96q+LLX1HMnQOX/VDwutdILGuql5enDhnW6f7GMTg782z8wL+9F6AnwVlz/ocZ6bl855ZPUHQKuB1Lyb3kZ+RPOp/w4H2cuuZ5fPiwi7nsOyWuvVrwpc8LXv5SbwC+9DKvPZ7zPMVHz3e5/s+KTCYQvgICAp5aLr/8ck488UQWLVrEueeey2233Tbt9mFhYRoaYZmqBAPW1o+QfqCAUi7GVhfLtoiFwhXrKiEkwwMao3O9ibY0PSFlV2wVmeQC3I5l3vchgdmsEe7TCadNJBrbQp0Q8yYvji0YCs8ia3ZV6iNMk1Grj6HIgvoYPv6jxPTFlHAYWlqrE1qArNmOijRWvilbapWL0X2XOdstgW5hdy6vvOkKbeKzSsjqSrLbInEb/Gx9tZNyDaymKF1Jz8JE+fOtVBIic0oUTkpTPNqgtFoH311ECbBLMDJak71SyKoFSI2oYrsOUkBJS5A1akRCysKft4/r+mVULKQETwx7gpdSLu3d3uShoDcgNXA6V7ByyRs5qvd0+s/rYqzDn5j64XVs6ZmhaZZJZ0fVYkhTZSGpPMPFM1dyFcK1y8ZAAOR8982Q6VnJ2crFUQ5jJS+TmqFLYhHvOBEtBCkvYH1louJPknXhTVwrbp6q7PzjHczQZcWyK+tux/XjEMW1tkpdasUuUTP7r7X4avS0HTSZ9ESBUh5DGnUujpXy8kNevSM1bVFpGe9zbezycriDPquX+foiGsykNz3VJEm9m9aWt5Az2uqatjfUiS50SlrNwqJSngWF7sXsEq5n2ZVOey5BzU2C+XP9JAIC0C3Cvl6h/DbyLB98axu/XRqtJgxhsMxYRbsxixZzQbWdgLbUsYQTq2jQB3ArrkWirl3LOD1p8it7KcXSiLyN1DVWz44S16MIszw7phIfSpZsL5veJO3s5h2cjH/fucp31ZvsXhWehaGjKvdy2ZJNmpJUShAyITJbJ3lqM3qj1zdlTSa6wvx2hod9sbBLR7S2IDTDs94TFfMllJCY/lzcsryxSADKUChXUjt9VpqqWLkJIXG6HYrC6xljdpZN0kXXdHpCRxKSXixA3YCQ7g0WSjl15Wl+PRzfXbcSg02CEAolBEoalMqGaFQzjPp+oAhNIYRE+QJLT/tqRLwDzLh3Tfx7YldphJiVquwuBdi2ZGjYE3mXLILWlhpLRExc0/XEdUF1vENUXco8ZdxvD8Gs5hfRcFxfRTDLa37FNZOi7SBMs+YAgpZQmq5YD3EjBgJSiTCtLf4YWjOGi4L0rPCUQqLRHl5Wub9r71dRGEJufwDlevEkdU1UrI6VGaWopZCu8P3EXS+FRjSNSvUghF535yvdsyZylYtQApHT0CICfc1fELqoHld6ypcynfJoXZcnoKglPIHNjGC7ZbFLr9R8eecxWJp3XRYtFHTILlJ6J3K5jVuOadc4Eyfqufsd3nMKbvNcCCXQfMsut0ZbFgLszhQqbNTVAyFQEa+j6zoUFnaA8BKKoIGj1ycimzEzwlio39tPeFabttWMMPWJkW6kwG2aVf2sGTXCtcRNebEh0ccL/VUSejsAbucCRufNQ+u1EJpLOfGKphtT7ltXlT3aKiAg4JBD7niY8BUvQf75ewytG2DzKRp/2XkTr1vxYVZ0HlfZbnRUcdFXXd7wJsW27fDJ8wVf+ZKgp/vpF7lqCS9ooO1Dyxn5wwY2nX/LuIxWe4Ymdd5y2AVsGl3Hr+/7nvel1LCXvITsq3+PPft0zP98i8iPzyG16yYOP0zwxtdLvnOx5He/FXz6k4ITT4D774dPfdoTvj7wYZc//UVRLAbCV0BAwP7l2muv5bOf/SxvfvOb+c1vfsOKFSt4wxvewKZNmybdvqtLo6MxxCmzz6HRmOWlhgdAoBVA4WA95CCQ/oopzOgVHLFa0NhQnXi5mkNrM7gyQt53K3GTXROOZ+FPMP132qZGQVFvqE4kATRBLjkfGmZ41jPKCwhdnneX3emk9OKIQFUwQmigh6pzCr9c6btGeiv0yndjxHM7lFWBqfzUkuXvIjUTFEAWfFdGPYIKp3HDSVS8FaFJNK3GsgtIxAXx6HiLLH/Sq7yYYtlcVRiRQlZjE9XMDLyVfRgNDZA3W+vK0zUqE2ld98UupTwxSAge3vFfRkvDuMol1djDYGQxjuaJSyreRjjagqWH6ZobYvlJnlul67vy2NITWBYfniBkVacDultkIr5/nmvXuasMjXntHg15YpXjujjCIWcrpGZjajoN3VFmxXpImyn8dIJ1bowAGl5Q++pqv/dPWajSNCqWXTtLj5J3RwBoMuZW6qLVuvBNItAAhKMa8RhILYWrWQg7jyH0Soyw2r7gWkn/2KLmd38rvxFc3/JDKBchYYW+mg6jjYjwroEUnijlOholI01RT9VXyC82morUfOWCcpHSQGkgnFKlLOn5VJLfUBUTlB5ioB+WLoa4H/RZ12vKlxq9kQ4iegQlvEh9mla2DitbVLkYCzppTi6hzVpMR/KNpDqaUOgkYpOEdxYCDA03YtLYAJ3dOmFnO9rWeykbQErTP3dpoop4wcAniX86+rcnGL3BSwqgfDdGNYk1Gb7Yhe1WZ6/+ddZ8ga0S38rQ0HyxS+jVY6pEiLGMf4+2aKjOWZ44hBdTyCvMc2Ns8oWT2bMEMwc8yz5XgdGvU+hL1rQFFVVBRjScPkXRLZEy4pipXsbizRhatQ3nzgZDF4T8jOZOnWRa7fOPD3lWgy3NnrDe2iy85vMtu8prvMK3HKtURxMIze8bIRc30oiUOkQafRW0KhLmnQLRWrFLwlbvUmDb0NIi0DRBY9qLX9vUaOAanrVYua28g0o2N5zMpuQpfpNUBUtbi6M1meSP9NrgBvt+cjmFkga24yDx7r82cwkDsbnMjHeR1KNENc/SUpc6bspbfLfMGnHD9kf0souwlGjSs5RSUqMz1FJtE8dG2QXc2ueBZlBMzfZceKUA1/bjfHkWpslwCxINgcCO+q7dvrWYI1xkXqK5Es235hVlC1AA6YlkTsS7topqnEKAMauPTcmTcMMN5YtWEfbLAr3UNNo9rYeQCBHT2tAMUXGF9sr1Tj6sRyvflcUuRY3YVetiOMXUREpQId2rgMCzahbmRN258hAVlbKFofvb1dRNiPrkq1Kv3K8IDaw4dv/xE1z4a+mJrGIgfArF9BxGO+YhpI6fKxNQaNokY9Nk57ZHWwUEBBw6uDbGzZcQ/ul5iLFtbLbOR7mCH7RdwrEzzuZFi94KgFKK665XvOyVit9cDS98Afzsx4KTThB1PtUHksbXzaP5zQvYddlDbD7/FpQ9Psn97lnecQxH957FT+66iO2Zmsw70SYKZ3ye3Hk/AqER/tXrsa77COSHAW+ic/xxgve/R3LlzwXfuVhw3rmwdi188gLFeS9WfP+HLtu3B6JXQEDA/uHSSy/lBS94AS984QsZGBjgIx/5CG1tbVxxxRWTbm9Zgo4OgWmC3RKv8RjwZk0KL34TQlQsMkxDYFreJEv3BYaR0oj3UousZn5rXzLheKbwRSf/ndYyxURrDg2OO9Zzf5fSK08JvfJSHY14L96a7lvLjH/eCEHIgrgeJSa9lW3Vuxo33ecH43cZLQxTcryV/PLbuagpS/ixqI2G+rq5iXaUbqKsOEgdle6nPHvX/JNS/uTZaZ6D0zKvbv/KIrWCYhFGcqHK81IIAVYcp3UBKlVvOT1VDhS9xmWyp7vsxuhl1uuIeC5na4fuByARSdHiu77UTojKNES8yZ8LnntYuV6WhTPr9OoxfbFL1ATTRoEq5r1g6UaIrNnOqNXHhuwMolHPsksCtuvi4FBUoGQRXXiWD43LowilvLmQpByWybMQQHmikBAoX+xanV7I0vajKi50hi4qwiZAwRe7pNCJ+UZRclzMrsqFqEGl+7D1OIZMoAxvR0PqFfGzdut889LK38cfKzhsVfU3Wba2q8nzJX0rwbL1pGe05vXxrB88u7J9jevunNkwa1ZNP1QuQrlecoJyn6uZ1BU3KIrbaq6NZiGloLlZILSq2KXKorBmenHTlOt3NC++mLd79bhGU9WKw9HjmG3ddHcLopEpMigCytI9qyepV2aUMuT3K/9ecDFobYWIVZrUsksVPeFWuV7/8PrdJJZdmreNchQq3lT3W8V6q2Z8M3timL1xjN543ba1cc3K8by84VAiBPQNwLx5Gsnk+HFHgQt6q4HTWrXEU7Jq2VXrZpw2EsxtWgIIHKrhNspCpGnUJ1wYT9Ep+NsLursEmu4FqFdArmigIhLRoCH8MTw6VwcU1qwkQvOtfyIuRE1AVK3hNEAzaTCThLUQTdH2anvUXGpT1IcxicUEul7NECp8QaTcgEqanvirhHdPSticPNFvF4mICLauNMiFbNatB0dqOI5vkSmF546uWUhhI8e2Ic0o6CGk0HDbFuI29KFZkt5V3rV3Cq5nBVg2xi3HmfTH/AYzSU+4nUbTFyaHn/BcQH23TalZ/rNPIuYncLvGUCEXBESMGF3Jfl+sEYwN5Bidk2UXO1gTnYWrHLSshiYkWqwq+tSLXQIn7C0kbdxExRKvJ3QUnaHVntt0tAmneS7KilOb5EAKyYknaDQ1euWNWX2AQOoSt2ZhX5Ut+WqekYYB23dALlfxxK67mypusTXXeig8D5Xq8mP4+RK4L1SPZ0avoLWFqtglQBgaE25tKeof3VKvqm7lH8wokyU/q5yfq2HJWCW0AZpEKD8eJ2pSq9PJCMSugIBnEXLHI4SveCnWjV/Dnn0a2Vddzda/KzZ3bMGaneR9x3wVIQTr1nvxqS64UNHZAT/4juAdb5NEoxNfQA4kQghaP7icpjctYOePHmLNeX9k7D9bprTyckaK5O7bxcj1jzN83QZG/7GJ4uNjvGnVJwDFF//5LhzXqd+n5zCyr/gNxcPejP7A1UQuOxttzd/qtpFSsGC+4K1vlvziCsHXLhIsmA8//imc9xLFhZ9z2bw5EL0CAgKePMVikfvuu4+jjz667vujjjqKO++8c9p9DQPsvkZY6mcY9K2lXMfxX5RFxSKjKg557mUe0n8/FXUxP8YT8wPill98pZAV4atCjSuK0r0U744wK2/kzc2C444Bvc7tsP7Zo2mCJR2tGFo5iLgA3UIIQSjcxObR9Tyw/XYUChVv989HIBGEjShzlqzE6ksQ6tbq3VRibbgtC5gMrTxL1WBey3K6mxZ5VmY1SNObmIYNxegobB2MMtY2m87eMJYwEZpEpWdUXvDDmjXZ6VXPWnrXKpUSGIY/qfGfb30JL+ZLeV+nxp1pMrHLNMrWSAph1ExiNFknQlTi85QtvASgFNraGxH5IaSmkTfaGI7MpyiiWJZ3nXWpsaO0C1s5lFwdV+bRpIYwhT/HUQglfAudyhmioq4nijVYFcuuuB6lIdJSsaDSNYmsEZZKwrPA6+vRWbHMP40aMaw8CRrfDspKkI/NxJBRlN/2htARvpjU2FAzQaveEOi6rIoUJvR16V6MMyHplN2e4CCr7qZewSEvZpeUlYlsrdCi41l/mKaoiE9e3V0ELlIz/JSk0BLtrPxeeKwmppGVQEXS1RP0z8PQwelejdO2wLsvkETTW5BRB6FcNH+mW3GdEpJajyCJXukHte06HhUyvBZWbmXCXZ78l6+xKwxaVhqeGDfN5NTNU83GONmCqgBV8q6nap+PPeuU6mn7Abir/UqhRQ0iS5swmqoxqcJh6qxMy66O5cMlF+hEYpMI7IAb8iy7XEdg1FiL+cqAV4+KmzHoUicdbq38Xb89lbFLsWeLtAJvjHMc2LBRoxCS0OOVYbRIrHaN9MkxQrNS6FFBbIGO22BjzxSEljV49xdULCg7Qy0c2bCEdLi5cozyNZ8bOZsXHX1i5XsV8gL6RZKeJdJYfw5zsYGQgmSPxB2oWiZKTZBOCxzNxJHVtq8IL8pLinLbPRrbtnt9rdwmSvruzG4J5VtWVgQN/7pZjZ6w6old1Fh2+YK58oJTCiWIG1HaQv75jW7GDqcqwrHUjUqdSvFW3NZhoOiLR/64E/YFY+nFZhtWwzxh3+8lpbAFmtCQRtmyq9pv5FE95BbanrCPZHhYMOzp88S0FpJ+Ug0pqQabF7VjQP19UtRTKCHRZb1ll6vcivBeZtbM6t/l61nbncvTo/nzYcF87++xUD926xJPdBa+JqWDK6wJt0Jnl/DcRcvnKgBdTlywkeMtu7SqRfNklpuTUK5rOZa9EGVx1z/2hJeLydkz+6+AgIBnNq6NcdsPMf/9TZSVIHfON3Bmnszoo9ux7x7hrjPv4ZMnXQp2hEsudbni5xCNwgffJzjzjGosioMRIQTtH15BZHEjmz5+C4+96HqM7hihOSm0hIkzUsTelqO4YRRnaDL3DNDSFh87/AJ+0PotftL8JV694gP1G+gmxaPegT3rFKzrPkL4t2+hNPdsCid8CMLpuk2FEKxYDiuWCzZvVlz5a8WvfwPX/1nxvHMUr3mVmLhiGBAQELAbBgcHcRyHxmpgEgCamprYvn18Vq4q0WiUSHuaaKyIVYjiGg5WyCKlW+wSYFkWkUiUSCKCGCwhIjH0VIr4UJSiGcdlB+FolJiMEHPiRKMa6bQ3M3ZjsboAs8sWSOxMlkRcogYtIuEIsXiIoj+TNkxBLBYlnfbGTZVaTmFeAvVIlkg6RzRqIP3f3M1RDENhWRZ6JIw+6pXR3tBGl5VECsH8+VEKRpREIoGWKhGZ08O8ziwPbbsLYSqiIkpP1yk0RdtJDOkMjW5mkWHRMjAHBsC9+x7CbphoNMp0RMwoLYt6WLvjXoyYSXNDC6GCxS67PiOwiDpIq0jKClMsRTFM6OtuobQ9zKzT27HmzkNLpYnuiiGKkI6mcAtDhKIxLKtUuV5lkkmdSCTrfx8jJjNERB4si6aGFhqMIYrWEIlkgrndS3i4OIglLFKJVKWNy5ScMIZugA5dz5nLI9u3IEZypJpSiLSJFYlh6HksI4SlWeiaRHctSoYiPOLibNUIWRqlko1lWWh+PaMiSjQqiFphStkCZshEjIWxQhoRM0wsGfUs3SyJiYmtWQjLAkfRHOugoU3Q3tSIsagb5bqoLV65Mp0mVUwzZG8jlUgRi8WwHG/CrlljHL4sxuFzWitCQqhkEt3l7TujbSYjagdLOo4gEUrXtWko7BBSDWixJJa9i1QihZtKEo3apBtcEtkQQ0OKZCpJtODtJ9INmHnBFsvCsgRmKs4uJ0t7aS4zcoPkrW0YqQaKowsxok9gWaNEUs2E3RDhkAZ+TC4rFMYsGCxKzaboxAmHQ0SjGiLdhGVtBiBs5jCKOolEilA2hGZodDXPZDDnWZ6HLE/URTOJLz4Fs6V6bnoYDMMgEpGk0o1EIlE0q0hYEzTMjtO95j8ULROrKcZoLkqjFWMwMpOI1ki6Mcmgl6AOpRQiFsW08sRisQl9afZsm0cedRANkshwllDRIBr1hMqQdLEfyeHoYFkmVjRNvCGG25WnKLsRVpRUIonwBb5SdBvKMQiJMK5ZAh1iIbMyDpSRiRylfBYXk3hjmnBTmmjUs35qaLEYCoWRpiIajSASCUR5HHFdolHv3mpIC0YsC6NooFsWzYt7CC1sZ9M3HsW2XeTi04l3b6Owy0QIgQzruDnP8kprMDEMA8cRpJIxcrqB7uig65iGSciysDObCYdDULSIR2KkGpo4tf1cNKnzt62+hWjU6wuNjQ1YlkUsKkgnYyxsW0k6np4wBpRJpVIM9R1P4eGHMArefSbDOnYMoimTaNSCcBSZTuNGo0T7wNpsQTxKy7wudg56962KarhRk7iCqBWta+dksojjKnQNZvZb1YOn06i2HmY7NvesMUgmNVJGlNIOl9TSMKPDyUqdQ6EQIcvGCoUq38UTcZKFKJZlY9kSLSRZX3wCy7KIhuNEtRi6ZRGNxonGs5SsPFYsQTQqSSW9sUzZDah8lKReQo9vRy+ZxKwYljDA0InEo+ixOCE9BCMWib4IRWaiHRHBenQt4UiYkBFCjbrg5pF6iFgsgmU56E3zOVY8zpAa41FjJ+Gw90yYszDCzh1zeURfg65BY5Nk7RYLaWiYwiQSihBNRJG6gHgR3AgiGiXR1IQVtTAcg1AojOsqLGEgivXX1o5FK3GPjXgca8QiGtVobGhCkxquv61lWQilEU1EMLNm5X4MhUKECdfdn+k0FIs2Dz3iEE9opNM6tl29B6JRSTTqkk7pRCKCdev9e6PBJBotYhoWpmsgIxbhWIpEovq8B8jtEshEnnBUopQkEpWkGtOMhi3MMQMzHUdkixiRCA0N6co5yHQadzQF7ijEkxPu78kIh72kAum0xvadDmE9Rk9ngV3Lulh7kyDaFtttGRCIXQEBhzxi56OE/vhhtK33UJpzFoUTPwLhNEop/vTN7zMg2jn+ja9g7d0zeMc3FFu3wnPOhDe90VtNfqaQfM4M4id3MfLHDQz/fj3FjRkKDw8hEyZ6c5jksibM7hhmTxyzMwq6xB0rUVgzTOY/W1F/fpy3j7yZtX99jFs/8gdWnXHGhGO4LfPIveznGLd+H/M/30bbcBOFEz+OM/vUSevU3i54+1sEL32R4kc/Ufz6t/Dnvyje+mY4/bSnukUCAgIORca7kSulpnUtz2Qy2CNDtLcpMptKiFKJfKFEurlEb2uWwlaXXD5PPpwjX3BQ+RKJvE5bqBfdtXAiD5PL5cnnDYxslhEDBge94+mZbH3kXdMiZOXIZEArFMjpOYrFHLbtvVCXijA2lmFwcLCyy3CqEXt5I22lu8lkitj+b3omQ6mkGJnZwC45iLithCnipPVWisWdAMiYA/ksw8MjFDIZnJxJUjSjOSbFXImx/BhZI49uhhjJ58kWbSjalePrmQyFfJ5MJjNtm7tFKHXpjPXbuBGHzGiWkdzwhP1kwcUoOCjDK3NGL/S2zqM4tglHlRjJjYISZMbGyJYyNBYVhUIBJ5OhUFCV61VmdAQyuTwiCmMlRc4W5Ic3IOwio9ki7VY/O8Vamsw28vkCVrGFuDuDBq29ro0Bshmbkn8dskaRfCGPLBQYyYzCkE42NYuMehS7aFOQBRYudlC2zYb7i4SMMfKDBaQBBZmkUCiQ9+uZN/NkMi5FPU7RdcjmRhmzdRocG9d2yZWyKFuRz2mUnBJFiqhsHlGAgl4gqizyKsdYzTUBsAcHyYxlyGQyZMQImYygUS1kU/F2hIBMRjA6PFo5v6JdvY6Z0SwL00fg5GAwN1jXprqusPMSmXAoFAoUs0WGh4fJZGB0zMHM5SkUYHhomFDjIsTwRtzhYbJZ71opBTJfougqinkXXS8QDRcZyWXZpjppzq6nUCgwlrfJ5fOUihJX2BDCO16phCiAW1Tk8jkyGYFtNDPiRLHsXdhujpJdIpvPk8+NIZa55LaCXfKuXV5GEPkh0BTDw8PoRnURb+dggaZSCceBoeERstksZsGhaGtkshlyOS8WUzyUZ/WCDMPDkHHS2I7LWHaUTKbGuiSbwVU2mUxmQl9qavTeFTcPu+SEjRMvksnUuOO12ghLUBgqMJYtkslkyBdL5HUBdgZt+y6K60aQEYNsJgNOCTaNYY+6CF2QyTiVcaBMJjNGaXAMAJUZJT9IJSnQSKZIvlBEOg6ZjMIZGUZp3v6jo4ry5Y9GvGtQKpVwCpKR4UGKIUGhkKNQgIwLw/Eustl1AIT7GsjdO4zRFsGa0U8u91+ULSiVsth2CduxsVWJQqlEvlDAdkvkshlkoUApX2R4NINyw9iUyGS866T5lRkZHqG3u4BuQFi1YdiRSjtPNh6NDI8wmo8w5CTR7WEcmhkJzaet7y+oVq/9la3h7NpVuYcKhQJuLsfw8AjZXM4ba4oSO1Oi4Fres6GmnTMZr61MEwYHsxPqULBzJDvTiOwuSiWvzfJ5yOWLZHTvmKVSiXyhSMEwyGQyLFoAIyMj5PNZCgVFuJTn0czDbBWtONIiT5GMzNKbLCD0ItlClnyhhJlIERU6jVqH1y4yhTSaKNqKolHA3VJk068fJH9/BltGyObzGJksRVmklM1QiOQJndTESGnUux8zGUYjIUp5b9wT0iCfy1IowFBO0hdvwLWHKZVsCvlC5RooHUp2ybvvhaBQLJAr6ZgFl6JdJJv3nsn5okM2lwMyjGVHyduCYdmMXSjiuEXy+RKOW39t3XwG2/bFrtEMhUKBTNYbe4QQdddRKIdioUA+n2fXrl0IIcjmMhSKxQn3Zz7vXcfBQe9ZPTxcvQc2b/ZiSY6MeC615e+HhzPec7tUoqRKFIRJJptlbKz6vAcoDI+Qy2TIF00oFLBtGB4dwVrgUnxAkEOhFQrYmTEGB+vHczmWQWYyuCKDO67OkzEyoigUYSzj1TNnFjAaRlFNDtmeUSynebdlQCB2BQQcurg2xm2XYv77G54119lfw5lVFWX+8NDlJG8wGZpvc/X/O5mbb1EMDMAnPiZYtPCZI3LVIkM6qef1k3pe/x7vE13VQsNLZuHmHXb8/AFGL8pgvmkrj77mb/R/+FikOc5MVjMoHf5mnJknYV33UcK/eyel2adTOOnjE6y8yjQ1Cd77f4IXPF/xpYsUn/mc4g/XwecvdCpZlAICAgKmI51Oo2kaO3bsqPt+586dNDU1TbEXKNPPuqeBQkPONbC1RmRpA0ap7Ocgq650QkMIwYz0XAaW7eCvjwscMYmbAl7WsnLmPBVpQk93wbZb6raRcnoXbl0H25nck08IUPEQaTWLgraFlNZb5xYZO6wJN9RCYe2wv4M38QjrUUYLg5Uyyr8BCL06obd7jsDZrIASrbEu0uFmHtxedQltj/eyeXS9H9JH4PoZDQ3NqvMNiZgxssWxyjGSMUX3IvwsYiHCZgIKIxPco6yW+biD9S4dixbCPfd6fzc1waMImho99ygRbUHsvAcAFWmgxYwSCru4WRthaQghaTHno01ysUyj/jgCP9OaLiv1cmQY4Qpm9IJwHYQUJOICVyjiSw3ErHmU/imw8uCHPUP6waqlpZMz23CjbTgZDU0reFkWDVCOF2MFF8+NtRKzSlQygE5GJd6Zv03K6CHr7qQo1k3YVqtxFZPTuMm0NsRYtaiBf6wxYZRxMWNE5aOUoCKNqIhnSVnOzpdKwUjnCpydT0BWrxg2ll12ykkghGF5wbIdF60m41jJSOIFD6rpDlJjJDST5rFbKtn1pKYhXNfLnqeHfBfIcS5+4/pT0fFjdpnU3dNld9eyi6WmSXRd1N2bE0PjCYpH6iT76+PLlX/TNQW6xDyyk6g+DIPrKr9HBnSKQwqGwPHdQZVWdflVJZf8g0N151EOum82T94f6rKpjsusKjThx/0qH6Dmt5quUIn9Uz1s3faaWd8fzRlxzBlxhCZp/0+UZnUYjiMwdEkqBcXtwr+UZZcuWWlkQ+h1iSjGI4VWserRpDHldrWVrbiFCcFIZDaODDOYWoY07qo5kXGuu8iKOy2AkpAONxNrP5Lx0cLK7aFPUW0pNFSyC6eURSsn0HQBKTF0LymHVomD5v3b1iYY3lGtky0sXOFWEgLovgt7QwPgaH5sRYmmh1jYOr/m4Dpu20L0jbehNIWLi9YRgfu9ihshz/3QVa7vVuu7RfruykVVwtWTlZMUullpT9cVKD2M8l1oBeP6mls1YO7uguhWMFyjLptvbYB6zZDsjB1G3l6DgUThxfKzqLGWgzo3v9r4eZMtXikv8pn/txeIQC0Jo+REj5VyP7fticfJ5srHKHvtqPptwgbCFriRehf9mooA4Po1tkwg0oDR085Qfh62CqE0CelJJjdP0o1R1oyTtTe5Ns39VXfYPdoqICDgGYXc/hDhK16G9a+LsGeeTPZV19QJXY/suJvfXHkxLbua+f32Y7n/AXjn2wU/+M4zV+jaV2RIo+VVC+m97lRuW30XuR8+zkMvugZneHLXR7dpNrmX/ozC0e9GX/MXL5bXI3+a9hh9MwTf+Krgg+8TPPQwnPuiYf7y1yCWV0BAwO4xTZMFCxZw44031n1/0003sWzZskn3ETOPx+k5CvBizyqhISISFdO99Ol5b/wRWnWypWrjyyhFb6QDEJX30/qYXd7zwh44EafnMAyrGgzaTXbixpqZMaM6xg0dNXFSF/LfqV0rMbH+lbhBJg16vx/LxJ9QRARCk8iQNmEHXTMoVgKt+4WUA+rWbh9pwIl6q8OJUJqEVV2wmN20hBnpORPqBKBLg65EP3E/k1k5rpGqxCoTvtA1PeGmeZWYYmUaatZMLEtw3LGSWMwvONbmnYPUveC+gCr44kh4+vVrw6ivz/KlXrY1L/mWH29KhBAI4vFxdVcKaYLQLaSp095W/cmNeO0Xjnii6pYdGghPXNVFefLqleEFhIHa2PfjVU4VacJN+jFt/Ng14VB1utJhLZs0pFNtnBsxzWTqiJ5T0TWNZV0nMLNtFU7Xqrrf29s8EXCctzC6Lpg/z0vcIKThxQeqiWE34f4wozjKxZEhNFHt99lwH5G5K8gbrSTi1ftt5kyNtjbQ/MlcOY4YAoQRQqW6UKnu+kpN0cV0U/gR8/06tSzAmX0aOyNLyeuNEG3w26m2rEkK00SdODwZSoHbMh8VrbeyKBenhIHTthi3dWHlN2eoULet2e2NG7GFOpE5U/Tj2uqNe20ShhdYuzZmV+UUasUuv+is2UFBb6jU0faFG8Mad65SVNwtyzqW7Xj3UjwmvADigkq2Tl1o4AecN6VRF/dtwunU9FFjD8QugfCE/nExabNmZ7VplFtJolRzIE/sqgym0JGY4Yuh9edbXkiYKhRSWVBWSlUECMeFlSs1jjsWBvqgual+vC1vXyZj9pJJzKvEr9NEiHJGTITmJewbt5hQi2GEcTqK2K0OjavTRCPQ2AArV3nZGZVyq33RjCL9OIAPjj6G7ZaDmwPSS26RiMOsAQFGmHQoQcJM0hqr3mdSL8eF9D7HEoJIEswxk9rQWrVil5esohxwvvrMWmjVx4Oc3VS9JyYbs5z2JTjdh9F+eAoroVezwCqvw7otEpmc2HfKwnypnOhzsvHSP9zhq+GoI6rnV1rQhLHEwPUzTEzYdZwCFbIAqSF6V2JrUdA17L7Gyn1Tx2TpIaehnOyjEu9N08B1vHcX5e6ZSEwgdgUEHFrYRcwbv0b48vMQo5vJPedrFM66qM7iaMfIIO+/5vUsuf0wikLS/ZIefn654IUvEOj6FG9OzyI62wY44Ttv5Jcv/y35/+7i/pf9FidTnxraVS4PbLuDn997CZdZOW494xO4sTbC17wD69r3Q25oyvKlFDznLMGPvi+YOaBx/qcUn/2CW3FhCQgICJiK17zmNVx55ZVceeWVrFmzhgsvvJDNmzfzkpe8ZNLtRSRdSRGoaVDUvKC/rmF4wW3HquOOHi+/UdZONhXd4TaoseyqS11eYw0GYNZkb1LRFpzmORiGZw0T17omraPlL3aXeo7GnlN1H3c6V+LUTJDLpJ7XT/pYk8QqY+oJkbSwnZJfRX81vOS9OU8UhfyVbaFVJnOWHqYrObWFsCFNNKmzvONYwkaUmY0LvQmlNlkjVY8xnskmOBNTvVczzclIA27jTIz2pdWSHV+wDE2/yj1+AissfxKnyYolVNuMBN3zO+oFT//gwhdQEqd3Ezm1au1TaFmCPfMU+loXe9YUeJqW1EQlwYEQgFP0szGKajZG5IR5j9NzGG77Yq/ONWLX0UdCf98UbYRnDdGV7Kc7OYCpWRM3GEc60kLnrLMh0lBXhqYJWlomzzqtad73QtMxTQiFREX4K29etuxyrTjF5jnkzQ40YdaUIog0t7DstDmeZY9vndDRqdHcJDDcjH8sAzfejtIthJeWE/DEFy0kyh/riCUErrAI92jePVn+XTdB08gYneyIH44Me8JynWVJjTjR3cluKfencjZXZdbHmaotW6W6a1KVgjNYL3aFlzWTOsrEbPYCfju1Fj2T1E9L1meJE5oEKSrzcBVtqfym13TlchD+vNHK9vgRlWtWFiiN0DiLsZo+oOle5ljHUXXCsRKKWssu4RfmiV3Vg7f4+suyjqNZ1XVCnfWhPi7r3fyWFRPPH0EiPuFr77dyUa6Nvv6mcT8KJLLSZiJXva8mlFPWw6a07PLGilmJ/so2juNVQAhBf793/0BVAPQoj38CJXWUlaj0D718bwi8LIYaKGMKqyJA6mEIK8y5OjKaIt3VRKxnBlZEViy7VLgBZ/YZoJnIcUlEKtaOmomUgt4eQTTqCX+aJulOzcLUq4lDdEOSTEBzc7WAEgp9XOIGL0C997ehVxcQys+fEGGioXpxpjc9m6gZ98aUSSQZlexCRZuYeVIDq9/RW7Hscn1B3FVOXRbaMhMsuyZ7TPrfxeOCSKQ2MYdEaqIidk1YjPAvZUen8LMm+4tIQjB/LnRNO3aUTQd3Pz4DLF3sLy5U3jMkwiniOEW8bIx75qAYuDEGBBwiyE13Err+Y8hdaygtOJfCce+HULLyu20rrrnW5pIH3oKb2srK+1YSOaGLt7936ofKs5X+hvm88YNf4Afmh3nuZafz9xdcQuGiBkqixEM77uSWJ/7KYK4+IPQxvWfy4f43k7rl+2iP/5vCyZ/CGThhymO0twt+9IMEX/36Ln70Y1i7VvGZT/kr7QEBAQGTcOaZZzI4OMjFF1/Mtm3bmD17Nt/97nfp7Nz97FTTYDCykKzZxRHHxbn31y5i0HtzNZenMUpPABBaXJ0oohSa5xtY1VxqLLvctiXI7Q+AbxlmjBMZajNHTRVWrDzRjI7LgqbirRCdRCSqFZVqhKDaYxg1lmplQUmL+wG0Z1efi1CdONRZP+yGSuY5qXFEj2c1fXz/cxnasY37brsBwnu2liwQLGk/kuH8LjKhNjRhTiJ2lb/wXVesOKaVHF9UvYXbNHUuE17ahN6SrRMOEimDaMdiXBe0x2vcUZXriRBC88Qxs8ZyxvCyBhqaQX9nIzvFMCgvm6bu+hM+/3KILge1syp2CQFuUx9OavL3kFoxMBwWaJp33HnJU1jU5UzYfnbTkmnbYLfs8fXXkFKwaLEgtlPQJzpxmpfw6CYo+MbgUkps3cRVhXFilz8BHicUl0Uvyx6kgGfZpeJtqHgbDNcKPTpiFLDFBA111WqJvfgkTDXsiw0151PzZ1kAmux0B/qhv0+gtvUSNiITN/Dp6/PKbC8bJo4TSE1zwi4VnKECCIisbEEYnoudNGvu/Vj7xJ38n63Zqcq9XD0hQdl+w+47Dqxq4GrPVdBrqAmC7zixywxNfd9KKXAcbx/TkFQiWgkqx9aEBD+jtyF17BohYtFC7zi67qkmuVI1dlPteAXQFu/h/m23j6urIJmkolyoGgWj0pXsehGx/KsQEqMnivqvwGkXTGX5WBagpktyd3z/c9HW34hikEQC2lqps9RRflvMmQ19s+v3Tek9DNnrcVwXATQ1glEwccveuWWBdrxAVYtmsTK1gFC0xRNZ0z3eWfqi/fgMrMK/Bm7UM9UUtn+DhuvHUBVpQGgC5c+booe1krt7B8KVJP1M9G44DQJst4QWTuOaDYB3HYVOpUOZpid2hUMw0K2zYYtAZKsLOwCHrfb+Xd11EgA3T51jpnouFXNJxYahR9iZ3UoilJ6wXVnsKh9vckvYcZ/Lj1IhkRIcOYUg5S/kdHQKmscV0tkpcB6feuFe5L2UlCrcMOU2tTQ0CBoaYMtWr8yKyLzzUVDssRtjIHYFBDzTKWYw//VVjLsuRyU7yb3gBzi9R1Z+dhzF9X+GSy9TbOu4AH3+33jj0EVE8jadL9vz2FbPNrqSA7zvoz/gj4nvMutrTfz9Ezfwm9OvIRlqYEXH8RzRcyqrOk9ASo3fPfhjfnDbhby3eTtffPFPSP7lk17GxvnPo3D8hyA00T0HPLeI171GMneO4lOfUbzufxUXXsCz1pU0ICBg97z85S/n5S9/+V7vJyUgNLREI+GwwIkphBfvGS1uoHIpGk4Ywp5V+/KsKhYIk1l2qXgrTry18nm64PmTrVyD50ayfYcXPHpinasT1UmpefmvxaixlKikKQ9ppJ7bN6EIRVns0tB9t4iW2B6YtkyCjBuUFmuE2usn4256BtqWeyadxDVGWmmMtGLOV0Qi01h2ASXfNdPUJpbjuY3suYWwNDWsGRNNRaSQqGgjSuoI1zcNUPW+erVVLMf3UQp6G7t40IlSdEcRcieaW7YeEzScYLFu2IVBoBzXColqno1KTK6MJEONNERasPRw5RgAMStG3Dpwz8mGSCsMPUxTrAN2PkF/tAu7aYDBBkVhPVh495vj2nR1gXqiVnz1+2TFHajsO1Z2G/KFVL26j5Y0USHhuR0L4Yu9omLVV0bXBXosjMKPl1PbRLVWSjVxydxECH0sz3jmtSyftg10XTBrZvXz+PhU+vgZZk1dnNESMqRhdkyRBVVOLTqJSTwQhBDoM9oIhZ6otONkjPesGm+NN6HOtdtKgW17QkJl0i28uHozGoByLKRSTWD32jhyUtSd1nSWXVCNF1hfX8Hi56TYdZdgnYzWfD91vctWV9LSKR6uTzh2LRVrq92qA8K3ivI+ubUV8OPRWSGB5btD96fne5bEDT0MbVtPySngut7x+vpgzdqy2KXjdK1APTw29aF1k6QR8+Jg1dZIF7639DixS0icjiWUO6Abb0dYMUSq3tJYRZtRC06Dx71FH70phDA0hB8HT0mJSs9A+NbQemoGrhaiInYZVXHZE3q9OF2NKYPHNnrHCIep9JNEvGoR5ddg6nP2KVt2FZw8j+70AjsW7In3rmkKli1VJBPlNphY1vgu4NVDofyjlC27suPzFJSrOZmbIhNFNKdtEfiiuRtvRcvuQEUmCnTT0doCzjxoS3fB+sdotR2e0Cw6YxPjCU5GIHYFBDyD0R77J9afz0eMbaW0/JUUj3pHZVCxbcVf/go//qli/QboPPpn6P3f5bwFb+Kw77eTbd5O/IQn90L/bCFixDj3Pe9mY+YWjvs+PO8Fb6XzRUsmTOhetOgtdCb6+MRfXsvFj13Ou176c4xbvot58yVo62+icOoFlNqPxN5VwGgO+/Elqhx1pOB734YPfkTxzncrPvExOPaYQPAKCAjYf5QnuGUrBjumqhYBhobTdJjnala3k+lNjISc1LJrMha2rmZndiubR9fjKpfZjYvJWDmy2RSwecL2fX3Q1MzEOFF7gJr4xg5QEUegKh5MhetPjjRf7Dp6xpkVsczwJ84dCU8kO6LnVGy3NHlB5fKapW9pUlPPVA92qmfCtrXPkq4ufzLmjgsYXClEkQ43kww1MtBYjf0SXtKEM+hNeObPnd4qw5EhHDGNyQ1Vayq3aRbatgf8kyr7w9THrxlfT1O3aDeWsTF/G4jBCSvvYpzvnRByCh8bj5iZYGn7UdVj+ZtO7yozNScOPH/yH/YyikAs1DBpWQ0NMOTrE4bhWQ1apiDeaFKqubUEAlRZ8fPbSLdwm2Zh6HeQd+rFo9gRbdi2xHjA8d0o/R+c6Ss+q2kRo5GNE76vtewqzm0dJxs8ScZda8+dbfL6qZKLjE3jyjTBjbbGXdeYfJIdOWU5uEsm1ANgwXwYGoJCAezOVEWxr8Tsaoyh7RirWMTET+zEzdaHb9f0any22mQPugWGIysiRqW+Up9WhaqNMadPEntoXsty5jYv429rf+PV1b9vGlt1kic1MHoPzJ0DkYhAPjjFcYR3klJodePg7sSu6cYQr9xxx6t1iyzHRpSicvVNPcT8lpV0J4Z55J9QdIoov5j+PkF/Hwz91rdYS7SBXDfloVVZzHTGjcPa5BZr3rlWv5/ZfhidiYmLHgDCqrkOmvCsDlX53OrPWZNa3cpPbcwuw/D+cmzQhEGh4P0WqRG7xtPdDTdvnZhEoa5+fvnbxqr3dNGZKHYBXjy58n6TiV2T7FMeX4UEx38GjoyM30pVtpm0juO+VzXPPZWegZ3q3WML2kqZQtDZAZDAaZ6Dtf0hjmxYimPGdrcrEIhdAQHPSMTIJuw/vpfw/b/HaZxF/iVfrcS4yOcVv7sW/t/PFVu2wsAA/O+H/83lmz7E6o4TeXXPe3jkz7+h+U0LpnxpCKin48MrKdw7yPAn7qf5sH6sGRMttY7qPYOXLH47V9z9dVZ1nsBRR7wVZ+AEtKs+zua3XcX2h9biFiV6c4i2Dy4n/cKZdfv39Ai+/U34wIcVHz1f8e53wfPOCQSvgICA/UN5Dlh+P7dTLuX3ahGS3gRz3CTT6VyBGN0Cu+5A+qLQhHBU42iJdVJ08mwe9daJTT1EU7ibxwcnT/YhxNSxaMpEI0w+HS9PfMbVKR1uJmJEyZYyTP5aX0WpqmUXUBfvSZdGnagRNqawRNmPSCnom6FoLXuTVmYPCl0arOg8tm57a0YcfAutzs7pz1W0zSMyvdaF9CeGqqEfB0HqqPvAfQIQFXGxdkIzfmLc0SEQmSihsbA32xuPBvjzVFmxUtozurshnYZE4sA8G91EB3Jk05QzvbqJqhCEjAj5UhZT1+vFLiEq7m614ozbNJuZ7QnWD+8gFDJJhhoYzu/ytyvvDGa7pDjkWRJOR3u8h1i8Gui+TN01kxI9Uhtga9oip2aKOFBTISPTmlFN/K4sUE1hUeIVOnkdOtoFHe1QKCiGlqTZ6TdpJSj3zGZKM5sr10+LmxNcJevEG4NKe7otJeSQDsPUDzW7cbGqFZyMKazRasXw2r91XbB82bTFA9ATauMxvOyCtULQvrgx+iWM+1gtL7o0SmlNBhnSJozZuqaj61Aoeu6WEWPiwL9bV3J/fBb+ooM5I05x3agf92pie8lx/VKTel3m1qkQQhBa2IAoGPBw7Q/+uUijahLIRDdGFxvH9Z4ZzU2QHksTCnnui/Yk6yWdHYJFC6Y/93Kf2Ty63kuQodQES7bJz2WSsibrAsJzQxWiatlVjpNYoXy4KRYpyrfnlNXaS6FrPCreDtsf2quyArErIOCZhF3EuONHmP+5BCUFhWPeQ2n5K0EzGR5W/OrX8KurFMMjsHQJvOfdgqaBe3nPH15NV3KADx9/CSOXPAauouGlsw702TxjELqk++vH8MipV/P42/5J/1WnI82JbwOvWv4+7tj0D770r3czr3kF0UwX6376Uoobx2hZcBfRnizbN57EE++5idLWHOmP1U9akknBV78Mn7hA8aWLFDt3Kl776skD5QYEBATsDRV3M986wfXnGU67nDp7nW6h0r2e2CXq958ef5W+ZmPFNC/A03DYKi9j4z8fb0GUxk2f/EC35ow4xY0ZjI6qL2TUTJAtZXY7fpZjdh1M4+zMgZq67GHmqj2hu2v351jXF6RWF0tpMjfG8RPjOXMEs5x5jOyKwZZ7JjlCtXwpprd+mbCnFCQmjwowLd2pmTi7scjbE9z2Jbgt9RnVnOY5qIgXD8gcpz2t6DiWTHGUjWvrvxcICKdwk124TfXvYgtblzAQ34ahh1nafnQl81rVDFNgNmmkT47jRHeTjWyCWFK2GvS+L1t4dXVWg1k/aSYREGKxamB2a0ac0sZqnKppxa5JqLhs7oU4Oh7L8kSiP/2lbNk1zlpnmrKlEJVkj7oBxVU6+sM26BA7vIGx3zwGwOr0IjQhKqLMVNTeZ3uSUGF3ov1kzIr1MqP/tAlCkJzCpTzqa/nJvbzHlFa9llrMwBjQxwWo93/zhSfHUVgywbLWk/buQFBNdOA/TCJLmggv9uNxTZbwY1y7TeVOP+mhUhZO0Rs3ZDjN7OZlPJi7A8DLBFijWtX2JdMER3m/hY0oz1t5FqH0DaiG/or74pPBjbfjihyOUyBmJRkrDO/RfpMn9Jj8O0eGEEJS0uJYprcQX4v0x5wJcfPKZeyxYPokMaMoM4IoZtnTPIuB2BUQ8AxBW38j1l8/jRxcR2n26YTP+QxjboQtWxQ//6XLNb+HfB6OORpe/lLBwgWCjSOP8a7fv4y4leRzp15BVIvxxBWPEDu2A7NnN0vpAXUYbRE6v3gkG95wA9su+i9tH5wYz0KXBh867mLe8JsT+MnvP8epXzwSbJeBX59FrG0F1nUfpHX7J3gk/Fa2fuFOmpZ3IY+s910PhQSf/iR8+auKSy+DHTsU7/k/gkyZAQEB+0Qle1Z5xiYFhWN10PdM6Klk2tsDwaq8Al0WkvTDO8g9kgfu3+spW9mKx22cxKrKn2BrcZPk6fVuguU4OLtzYywLcnuy2r+/2V3dylsBT04pHMeRvadNOdHVpY7t2vUuTuOtdWqzK/pMsBAQAqnJKdtTyeq0XQrxtOSFn9W4aP8UJGRdVkEA1Vi10jYMKGopLHsQNBNLD2PpYTbLcXGEECAkbvskAfV7jiAyugWlm2iARjnAVmVn/9896Du72cQ0BSedoJBSsPYxtUf7TIWaJB5d3wxB91xfWGsKkzx7BsPXrANAhsZZkbYuQNt639QHKLsxTuP2+mSJxWBsmjBRALopsIFYTBANg4oLnBkOabf+XTqu+6FEOqePeVYfs2s3oiVPXowvB2ivPd5kGfzAsy7y3MV2W+q4jzXXslz2ZGKX1JESbAdM1HSh2aY5tP9sSXZXvyrHhZzkmBMEzb08qJA6Tss8dDNKSK8upuhCBzM8buNqPRxVoqnRu7amZuHOPm2vjjsZke7DURtGAU8gXdC66klbG0/WDAKwtSgj3adhb5D0TuIubnbHkFEdGTXI3bNzwu9lC9aGPYtB/+TQTCC7xwtBgdgVEHCQI0a3YP798xgP/xE3PYPcC76P03sU6zfH+c73hvnrX737/dST4WUvFczo9Qbbx4cf5b1/OA+lXD532v+jKdrO0NWPUdqYoeOTqw7wWT0zSZ7WQ8P/zGb7t+8lemQb8WMnvhV0Jft5Zds7aX+fpKTyzL7yLEJz0rg0kXv5VZj//iYDXELusdfy8Fv/wKy/vQAtVb+qp+uC978Hmho9wWto2IvjZR3AgLwBAQHPbCrZlnyxa0Xncdy+8e/AnokuUgo6u6G9bffHao11sSu3jf70PG/fhIWMehVoiXVPt+t+Q/fFloplzBS45QD1+0F1iZsp2uLd9Kbm7HNZFfbjsF87WRuPoVnY7jjznvEzospkrvrVhAx3EpQ7eaUFos79RQptr9wYD3ZME4bDc8maHcwzq5PQyQTBKSlbU46nqhCO+2Ia9mCTspVXTzcUC96/T4pIA3b/8ehrb5i6OrUZBMfHtUvPgGnELuVOtOxaunj6GEd7yqoVdR5pk9LdJVFD0NSks8M/aGuomflGE85kDW3umQjRHJ0k8+QkTHfvTstkAtC+Dirjy9Rq5YSpy9akTspqZUhtxRHFqWKc7xZ7zplTnFeNq2ZNPY6ecSb/WnfthG0mI7yoEXtHTWAtIbzEIsLL9ljeXZM68VP6sI0ZNX1eVE5/5QqX7RmxR0LmnhIxYsxIz2Hd4EMY0qQ11rX7naZguiHINCXHH1uTiGEcekMIVZrcxLu5GbZuoy55xX6n3KaB2BUQ8AzHKWHc+VPMf38TlEvhqHdRXP5qbvuvyRXfdLnl1mGiUXjxi+CFLxA0N1cHpUd33suHrn8pAsGXz7iK7uRMlOOy7ev3YM1JET/56ZlsHIq0f3wl2Tu2s+Et/2DgV6cRmlNvmVV8fIxln+xlpLCTn771l3x65gurP+omxWPejZx5EgP257nn26ey8wPfpeUbr53wYiSE4HWvEaTTiq98TfGe9ys+9xlvVTEgICBgbymLEmUbk2Ro75de58zes/FHkzoLW1dXPgu8QL3Lm86hv+HpefXUNe+FeHcB5csxT6aydtgbhBDMb1m5V9vvwVbljZ9cpfaQOU1LeWjHXfWZHvfAsmtC5jYpprRCE5X/lTedPkD9Mw3DAISkpKfqvp+gGT4ZsaHcpOXGfxJFLF40SXY1H10XzJ2792XWsYcCj3fAvVM69IYQ9rZcnftj7XvvvqDrYrcZCHVDooe94xmayZG9pxHZ+F9kblc1NtVeVueYGWftVgyZ27yckB7eQ1fHqamz7NqPrtFA/Tghxpsg1tMZm8O6bVuxVfHJWXbBlGPhVOOpqVmTW65OgtWfwOqv+nHW3quWHq4ZjgVa1ACq1y9xaieEvKDps5oWY+oh0uHmPTmjPaY8Pu+Npd/euDGWmUroqjBFM1qWYMX0Ro37jNKMCc+S6QiiUwcEHITIJ24j/NMXYP3jCzg9RzD6P9dw7dgbed1bDP7vvYq1j8F7/i/Cr34ueMubZN0D/++PXc27fn82hjS56Mxf05v2VpgHf/4ohYeHaP2/JU+JGfizBRnS6f3BCWhRnbUvvp6x/2yp/Db27y2sPe+PuGMl9G/3cUfsZn5xz8UTynDbl8B7fkjL8SW2XR9F++bLkU/cOunxzn2e4BMfF9x7H7z9XYpdu/bdlSUgIODZh5xm3N/nlf49rcNeBrHeF8qTyNLusidWAtQfpK/EmoFomYvTffhTepiGSAtH9Jxal0FxgmuaPzutt+wa33fElO8YQoi6lPWh2amDIlbafvAQBaaeIE40kNuXc94by676bVpbBH0zDnx7gxcLdW+wZidJnNrtCwwHnpAeqV7HJ9mBDM3cbV/oSPTSEGmZdpsyTvsSlDZ5+9RnY9y3cXj82Sq5Z26MAKFKply1uxj+e42sjVE37v4oW8bt7blXXCQRhI0oM5sW0hhpndQiVYb0SjzfkB5hTtPS/f5cKSczcPcseCYw+aWYTmjcszWYAziOlAXiyRKgTEJg2RUQcBAhsjsx//EljPt/g5voZPiMi7nq/uP5xVsUm7coZsyAD39AcMrJ0NISZnCwmnI2V8rw/ds+zW8fuJSFrYdx/onfr6woFDeMsuWzdxA9vJXEGRPTnwfsHWZnjL6fn8b61/6Vx150PZFVLaiiQ+6/OzH74vT96CTC89Kc8Lfncfl/v8qRPafT3zCvvhAjRN+338z2JZfyxF+XMYtXUlz2CopH/x8Y9XEATjrBy1b24Y8q3vJ2xUVf8rILBQQEBOwN0YiX0a5MOaPTMw2na1U1Bf0UaMJ7Id5dYPLx2RifXvZsHBdt82Bw8CmuyySExkWqnsSyq0LF8mjq4qJamJ01k6zwrKcysMue09DgGZj1dAOb9q2sObMhlar/rqsTtu+oft4XcbkijuyHmF0HErE7y5Hx2wuBCO+faasUu88q+0xEJbtg12PgTBzzxP607Brf92rFLjG9GBuqeb+tdWM0OqMVASm6ugUZezKi5tR9KmREGCuO7NatfTzjn49dyQFG4sbkiRL2UQCa27wca5LYd7WUr93ePLfL1art99Nadu2FwfEBoew2u4dJRw7SZayAgGcZroP+3yuIXHom+kO/Z2z5m/ieeTVnf+A4vvYNRWsrfOGzgh//UHDmGWLC6uFtG2/gTb89masf+BEvXPhmvnj6L6tC1/pR1r3qLwB0fenIg2IV9VDAmhFn4JozaX3/MlAKGdZp//hKZv3xbMLzPNfGtx7+aRJWmk//7Y3kSpmJZXTGaXr9Anbc08dw62sx7vwpkZ88D7nxjgnbrlop+NpXBKOj8Oa3KdasPQTf1AICAp5SjjxC1GXkE+zZxDkZaiBqHjxJTVSsBcKpabcp1zesT+9apcoZ6g6AZdcz4Xlszzyl+kFMtOyaHFHzf1Cm59rTH+liVlM1WPyBSAowGZYlOOlEUUmGsC/0dIsJGdfCYcGRh9dO3vfFjXHPdzmQ3ctN9eK0L53y97217NqfHHUkrFyxP0ryG1i3cNN9OB1Psf/WFNi9R2L3HulXafKLbtQsDkyZfXePGS921boxapNvU97Ut/pMaB11VY2ubCGyzJu3GO3RKbP9TUd9co364zeEW/xt9m5RozxGdSb6/GK9cvWm8CRb79sN15HopTHSOu02DeFWmqMdzGxcuMflWpagpxuWL6t+N93YsEc6+gEcXJThx6/bQ9PAg+MpExDwLEZuewDrT+ejbb2HQucR/CLzMb7zpV7GxuDoo+AVLxcsmD/5oPLIjru5/L9f5eZH/sTqnUfw3qZP0HZXF0O3PYxbcimuHWb42g3IkEbvpScGGRj3M1rUoOVti2h52+SZnlLhJj5y/Ld57x9ewFdvej8fPPabEx4QTW+cz84fPcjGmw/HeP/xhK77COGf/w+lFa+meOQ7wKiu8syfJ/jWN+Dd71O89R2Kz18ISxYf/JOlgICAgxPhp1jcnaXJis7j9uk4lh9uJjLZ/OApIhlqYGXX8cTN1LTbtcV7eHzo0QNk2fUMoDb74CQB6suE5qTI3b0TYUiU7bvYSFDRZpzO5egPX4cQgngoVdlHPumgPU8dbqoHFX5qLc6ezERx6fxjyW7egjVDAxuejBvj04nbNv1kXBgTr709cNLTUudQSBCa3oBmrxCGgHAKozOx+42fCsI1sWMrln+ymo3EJxlqZDi/c/8L+7Vxx3ZjeWiZMC/yPIQQ+92Ncbrg813JAWJmklS4aa/KlEJyfP9zK20mDEn8uA5kfBLLs6dhwUSTGovaDtvr/ebMFpRK1UXyScMaPIlwgNbM5F7XZV9RyW4cIVGJSdJFTkIgdgUEHCicEsYt38W8+RLcUJpro1/mwh+fxlhGcNyx8OpXCGbNmjjkOK7NjRv+yHVXXY762yjLHlzK8x/7NLIogK1sYWtlW701TPqFA7S8fRFG+5NLTxuwbyxuO4JXL/8gP7z9QmJmkrcd/pm6F109HaLx1XPZ/u37yL3zHNxX/gbznxdh3n4p+tobyJ92IW7H0sr2M3oF3/4mvOd9iv97r+KCT8BRRwaCV0BAwN7jrfDvnVvHk6G5WbB8qdqndOSWCYXi3u2TsNK73WZW4yIGGhYcGMuug9nPbBomm8dafQmsvkTdBm7nMpyuGXU7CL3WCuQprOSTxG2bfPFqf/Jkrnsq2Uzq3Gbkjodhh1fKHhzooEVMlorP2I8K1NOB36+lqZE4vQdhSpzs6voYVk9/pQDf1TtaL+wsbT+KgpObbKe9PMS4jlWTjVGVx9Ep3Ozi8arYG9q3mPsT2N0YvrdC11Tljs+gXuUgvuHY/zpy6rl9+7fAPUUIz2V3DwnEroCAA4Dc8TDWHz+Etu1+7jPO4d3XfpBto0mOPw5e/UrBQL/ALThkbt1Jcf0ozlCBQjHHg9vuZN2j9xLfGOWF605FczT07ijJV/YQP76T0OwUMm4gDInQxOQvEwFPOy9d/HYyxRF+fs83sd0S7zjis3XuG01vmM/OSx9k2zfuofurR1M88aM4M0/Buv4jhH/+ckorX0vxiLeB7j1gW1sE3/o6vPeDig9/VPHBD8AZpx3cD9mAgICDj/Kk++lwSWhs3LdjHHXk/gskPp6DNjj9QYLTuhA5Vl1I2+PuoslJ4vtM7Wr0bGH/BKjfC57GpERuqhc5/PjuN9QPpWuvkJYn4qro/s2+t9eUx7JJ+pgmNSIytj8OMvkxocaNcfIA6tGadXfT3L99oNY694AsJBzk49nuDGkrIbsO7tPYawKxKyDg6cS1MW67FPOmb5AjwQX3fIM/rjuRk06EV/6PoL9P4BYdtn3zfnZ8736cwULd7i2YpK3FyK4QPW9fTPjUdkILGp4RcT+ezQgheP3Kj2BoBj+96ytsGnmMj57wHdJ4Vgd6Q4iGV85hx3fvp+Wdi7H6Ejg9h5F95W+x/vFFzFu/j7b2bxRO+2xl1TmZFHzty/DR8xWf+axieBhe8qKgHwQEBOw5FbHrIF+Rhsmy/j3zeSa0O4BK9+Kkeyufd/vKoQv01jDWwEQXF6EJGiNtZEujB7shxH5lfwm1aq/e9/z7+2kUlty2hbt1YYRnRry68Sg9hGieXfnstMxH23rvU+72unc8De063bUruz1PEiQfvHG8u0uRegq83w54nzrQx98Ne1y9g/s09ppA7AoIeJoQu9Zi/fFD6Fvu5oadZ/CJWz/CvOVpLvuYoL/fG1lKW7JsePPfyd6+ndBJLdy29Gauc65iNDLKsf1n8/wFr6e/YyFCCNLpNIMHIjtTwJNCCMGrl3+ArsQAF934Xt5y9Wlc9Lxf0Wp6E4jm/13Azsse8qy7LjrK28mMUjj5E9izTsG6/mOEr3gppdWvp3jYW0A3iUQEn78QPv1ZxTcvVgwNKf73DeLAP/ADAgKeEex7oOKAZyO7e8QIIYgd3jb5j1LSFu+e/LeA/YynsIlDUCg+EDgzT0Kk09XMqFYMp+fwA1up8ZRvTjW5ZdX+xOlYOtGSTfNd/OzCxB185s55avqjVmvZdSDegw/y56nXJlOr7nuT6PWZRCB2BQQ81bgOxp0/Qf/nV8kUI1xw50Wsj5/GJz8nWLG8OqLkHx3msZdcj5spsfWjDt+IvIOinefsua/iBQv/l9bYnvsnBxy8nDzzPHpTszn/L6/htf/veN591Jc5aeBc9MYQja+czY7vP0DLOxZjzagmE3B6j/KsvP7+Bcybv4O25m8UTrsQt3UBhiE4/6OQTCh++jPYuEnx4Q942Z8CAgICpiMQxg8wz9D2L1e7ZW88toTwzJtqfGmC/vckkNO7idVSDmVhdO0P17X9Q/yETtycfaCrcciihG8v+lT5fNchQKvPmqh0L+6acPYywOL+qM0BF5sOjfHs0DiLKge6VwQEHNKIwfWIn7wS6++f54aNx/CG//6GI157Ot+/ZBKh68XXYbslfvauX/M5/UPMbV7O955/A285/IJA6DrEmNW0mIvPuY5F7Yfx2b+/he/degFKKZreuABhSLZ+6c6JO1lxCqdeQO7530Hkhwlf8RLMm74JThEpBf/3TsHb3yr4xz/gTW9VbNz0dLzoBAQEPJORh9xrbcDTgRCCY46CRbv3VqugLC94/bM1lmg8LogaMVpb9rGgcuY7Z/eCkTAkiTN6CM3bfaKGpwstYWK0Rg50NQ5hno4xvXyMSd4z9f0cdX4vOFAZdd3Gmd4fz3DxPrDsCggI2HOUS/Gmy4nffBHZosknH/487ac8h4s/LbCs+lGksGaYtS/+I1l7jIte/lWcpMbHDvsux844O1j1PIRJhZv41nm/58I/vp2f3/MtpNB43coP0/K2RWz90l2MvWQWsaPbJ+zn9B1L9pVXY/39c5j/+Rbamr9SOP1C3Oa5vPiFMNAPH/+k4vX/q/jU+bBqZdCHAgICpiB4xhxQnikxuyYjFNq7ujtdqxGFYdj47BS7DEPwylOPo2DvYza8cnIbtWfWUdI8MAJAwAHi6XBjnO65oRlP3XF3g6zN+roHY+vyjmNQ07j17Slu8xzc5jn7XM4BR4z79xDh2fnECQh4CilsfYKhb76Whpsv5D/bDuOy6G95/VfO5mUvlROEruyju7j/Bb9lOLeTr7786xx93PP54bn/5Li+cwKh61mALnXedvhnOGfuq7ni7q9zxX+/QdP/LsDsi7PpYzfjFp3JdwwlKJx2IbnnXYzIbid8+Ysw/vNtcEqsXCH4/ncELS3w7vcpvvM9F9sOrLwCAgImUp4QuE9DfJeAGsTTlwXzoEE3UdHmZ3X8KFOziFupfSukLHa5U7wfBDyrcZvnoiKNqGjTU3+waV4t3di+mjDuPfWWXbsfZ1LhJtLhA5w9M+ApJ7DsCgjYTzi2y0P/7xcs3PxFTFdyhf1plr/t+by2a6KmrJTi1puuw37TY2C7/OV9t/DJ5/6MgcYFB6DmAQcSIQRvO+JCsqUxfnD7Z4iYMU684DTW/c+f2frFO2n/yMop93X6TyD7ymuwbrgQ66avo6/5C4XTLqSjfTbf+RZ841uKn1wOt92h+MRHobPz2TvJCAgImIjuu0Ttj9XtgIA9QgbPoX1BBWJXwHSY0achaP40boyAPefMA2I1LA94zK5Dg0NtDSYQuwIC9hGlFHf9fSOJv3+M1fH/cE/hSOwzLuDsFR0Tts0UR7lx/bX859dXc+r3j0HqAi6ZwUePfcuza4U3oA4pJO875qvk7Szf+PeHiBwbY8Fr5rLjO/cTmpMmfd7A1DuHUxTO+AL2rFOx/vwJwpefR/GIt8PK1/C+9+isXq34/BcVr3694p1vg7POfJZZEwQEBEzJgtZVbB5dT8xMHOiqPCt5JrsxPmmC58++4buJCTcI8h5wgKi4Sk6xSHKA7vEDFbPrUOEQ9WIMxK6AgH3h1nu3cMM1X6En9muGmxS/SR1B6/wFJMN/YvNjDRiaRcHOsWl0HfduvYW7n/g3R//jcM654VTcXo25P34Okd6DJ3BowIFDkzofPv7bfOxPr+SL/3wXH/2fS+he084T770JZ6RI42vmVkQqpRT/3XIjN67/I5tH1xMx4ixoXcVJL72cxn99HetfF6E/+DuKx32A4445kvlz4dOfVXzui4o//QXe927o6jrUHmcBAQF7S0iP0Jeed6CrEfAsIjC+2EdkMHULONBMb9l1oKhdyA0WdZ88h1rTBSNmQMCT4O/338L3b/gSW6x/oFq970JaGMf+O6U7r5+wvUBw+OAxfPiaDxJfGyL5vD46P3MYWtycsG3AsxdTs/jEST/kQ9e/jAv++UZe8dZ3c0xkBZs/cSvDv1tH5Lwu7ui6nd9s+xGPjTxISI/Qk5zJusKD/HXtVfzISvOOIz7LyXPOxPr7Fwj/6nXY/cfTcuz7+eqXZ/D7P8A3L1a88rWK174aXvIi0PVD7KkWEBAQEHDwErgx7hsHMAB4QMDBTGDZtW8E2RgDAp7luMrlzw9cz/dv/Ca7tNtImoJXFBKsXvRmeg97A2EzBoDj2owUBhnJ76LoFNAfcHAv3U72z1sw2iO0f2cVyTN6D/DZBByshI0onz/t//G1mz7Ajx/4Mlcf18g5becy8IcMiQ9upwfJW7VXoVp1kvPaiS5sIn5yFxs7N/Otmz/KZ254Ew8seCNvfMVVhO/+BebN3yby43MoLXkpzzn+TRxxWJqvfkNxyXcVf/gjvO2tcMRhh9iTLSAgICDg4CQQu/aNwDQu4ECzOzfGA0RtzK5npYv4/uIQa7pA7AoI2A1FO88fHryKy265mBEepVWZvC8b4biOcwif9hFUtD6ThyZ1UqEm9FtLbL94PWM3bUFLmbS+fxlNr5uHDAe3XcD0WHqY9x/7dU6b9RJ+99BPuCF0AzcuMzkqcwKrc0fTPJSkuGGUwkNDbLvhHrZ97W7MvjgffcsX+OXcn/Gr+77DhqFHOP/E7xOe/1zMf38L466fYdz7K8ylL+OC97+Gf5+R5hvfVLzvA4ojDle8/S2Cnp5D7AkXEBAQEHBQIQKxKyDgEOFgE7sCy659oWLZdWCrsd8JZt0BAZOglOKxwQe4/uFf8bsHfkZeDdKZS/EBN8oRoVmIc87H6TliwjCvHJfh369n+yX3kb93F0ZHhPbzV9Hw0pnISGB6HrB3LGk/kiXtR067jTNUYOQvT7Dz0gfZ/L6bOXHGUua/7Mtc+MQHePe1z+czp/yUhpM+Rmn5/2D+5xKM236IcdfPOG7py1j9zVfwq+ub+eGPFK94teLMMxWveaWgpeVQe9QFBAQEBBwUBGLXPuN0LEUZ0QNdjYCAg4ogG+PuCYfBeJapP8+y0w0ImBzbLfHYrgd4cMedPLj9Tu7e/B82j60DV2f2cC/v0F2WiBju4f9LafmrQK+PtWXvyDF45Rp2/fRhihvGsGYl6broKFLP7UMYux98bdvmt7/9LQDPfe5z0XUd27a56qqruO2221i5ciXnnntu5fvf/va3RKNRTj75ZHRdn7YsYELZu6vDWWedxe9///sp9/nTn/7Ei1/8YgB+/vOfc8opp9TVd86cOXzxi19k27ZthMNhzj//fFKpFJqmVepUu+1XvvIVhBBcc801vPOd7+Tee+9l4cKFXHbZZVx//fUT2qC2vplMhksuuYTR0VHe9KY3cfnllzM6Osp73vMeLMvizjvvZNmyZWiahqZpnHXWWVx99dWTlrknbTFde46NjfGqV70K27ZxXZd169Zx8skn89nPfpZQKLS7bvCk0FIW6RcMkDq3n9G/bmTrF++k4UKHL8z6Ij8+/Ee8I/8cPnXKZfQ3zKNwxucpHv6mquh1x2W8Ys5ZnPn1/+GHf5jHr38L112neP7zFf/zMkE6FUxKAgKeyVxxxRVkMplpx/5nM7Zt88tf/pIrr7yS/v5+Lrjggn0eqyd7nj+d+z8V1D7fa5+nT6Z+ezIfnew9pvZ96JxzzuH3v/89xWKR2267jbVr19Lf389hhx3GueeeC3jP6fLv69at47zzzuPss8/mU5/6FK7rsmLFCkzTrHvnqn3u//rXv+YXv/gFSin6+voAWL9+PQMDA1xwwQUAfPzjH8d1XZYuXcodd9zBunXrGBgY4Pzzz+faa6/llltuQQjBqlWreNWrXsWvfvWryjnty3VVic4nve9TzVTvs1P16drfTjvtND75yU+yZs0a+vr6KtdzfFvl83k+/vGPA941uO666yYcb3x/BXAchzvvvHPKd7/9ef6O4wDU3Sf7497emzKe7Hxgt1SCOh1sll0Sx3W4/bbbGbzLfdrHzydzbYrFIrfeeivr16/nvPPO44UvfOGEeQ6wR3OXyY5x1VVX1Y1D0+4nwHUcfn/tH4lGCnvcfrX346c+9anKM3T8vQDePXj77bfvWX32Ewf+CRoQcABwXIf/brmJOzf9k7u3/JtHdt5D0ckDEKIJsXU+p+Rn8I7kfTTKEewlr6Zw2Jsg7GVOdPMO+YcGydy8lZHrHyd723ZwFdEj22j/+EriJ3cHpvoBTytCCBIndRE/oZPh361j65fu4tU/eTmPz9jIt+58F0e+7AU8b+Hr0NJ9nuh1xNsw7vopxr2/ou3+3/CBrlW89tMv4jv/OJErrwxx9TWK816geNELBOl00JcDAgICAvYDwbtRQMAzGmWEvT+0gyvJlggsu/YL4iATMfeVQOwKeFaRt7P85v4f8LsHf8yWscfRpcHc5uWcOuO17HxkKTv+FeWF6es4q+sPiJDAWXweo7NeRfYxg/xlG8k/cC+5+wcpPDoMjjcYhBY20PKuxSSfM4PQzOQBPsOAZztCClLn9JE8o5fBXzyK9s3/8uqfdbLjDzv55nFvYearjuLoBWeRTHVTPP5DFI94O8Z9V2HceTltN76Pj4djvOPtp3P5fefww58t5xe/hOecqXjpiwVtbcEkJSAgICBgHwjEroCAZzQqNQNHD6PibQe6KnUEMbv2DTHhj0ODQOwKeNbwr3XXcvHNH2NbZiMrOo7jjavOJzx0An+8GnKP/oVX9V7B0sV34ehRRlOvZOeGIxj9yjC5e/5RsdQ1uqKE5qVJntFDeGED4cVNGG2RA3tiAQGTIAxJw8tnk37xTIavfxz72zdx4m8ayV+b5yfLPsj6U7fTPm8mMxsXMrNrIX0LryS67UGM+35D6pE/8LbIlbzxxd3cPHoKP/jnybzk6kWccrLk5S8TzOg9xJ6EAQEBAQFPCzISTD0CAp7RCHHQCV0QxOzaXxxqb/jBEyfgkCdTHOUb//4Qf15zJQMNC3nnqovZcvdS7vzazSwWn+L89j8TWZalEO1jc/7DbLk2Qf7+YYSxjsiKZlrfu5To6lZCc9NoyYPLZDcgYHcIXZI6s5dlZ/aSvXsHj13yb47549Ecews8NPdR/r7wcr4960Fs06Yz0c+spsWsOvldHF4QtKz5O0fnfsIxR/6QUZr50+MncvH7TiQ0ayXnnBtmxXLPfTIgICAgIGBPkGZgfREQELD/CcSufeNQfZ0PxK6AQ5p7t97C5//xdraOPcEpif9lzj3zETf9lOc1vYVoT5aCTODOfQ5bsyew8RtDFNaMEJor6PjMYaTO6QvErYBDisjiJhZcfDalbTl2/fQhjJ9FmPvLWaiwYGRpgfUzHuf2xpu5KHkNtmEzu2kJq458IStVhEXb1vM84xrO7f45Bcfijp8cznVfXEUq3ENHT4pwZ4To6lbCSxoDASwgICBgGhJWA9niGJoMXsMDAgIC9geGtA50FQ4JhAhidgUEPO3szG7lwe13MlLYRdxM0ZueTUe8D01OskKoFKODa/npbZ/nqieuodmJ8sXhdo4a/AVEYTjWQbb3ucilx5HTFrP5wv8y8ocNmP0Jer53PIlTguDyAYc2RkuY1ncvpeWdi8ncuo3ha9Zh/X0TyX+bLGYAJBRaHbY2bePRxMP8MrWTK3XJDE6ib3sr6UdjyG1hOgHERkb19QyXPGHYmmHR+NqFpF86F2kFK/gBAQEB45nTtJTu5ACm9uycnMVP7MTNO7vfMCAgIGAPmXROGLDHHKrr1IHYFXBQc9fmG7n8rq9w5+Z/TfgtqkdZlJrHskgvc4kSz4+wfccGbs+t4XfmMDngeUWT5+/qZ9RcwYMzl9F5xHK0pgGsgsPm793Ptm/+AYDWDyyj6fXzg8l5wLMKoUlih7cRO9yLvVDaliN7x3byD3pJGJKPNNF7ayeq6Fb2GUwOcm/7ozy2dD32AujpambOEzqzdmwgtsVg6z3L2PTxAtu//C/azi2RfuFM6JqPSnbXPUmVUuzIbsZVLlEjTtRMBBZhAQEBzwo0qRG3Uge6GgcMLW6ixQ90LQICAgICyhyqr+CB2BVwUDI8soHv3nw+1z3+B1rNNG9oPIZVKkpzdoShsc2sK27nXq3E7YU7+LZ2W92+0pD0Di/lcON1rFp9Ei0r0nTo3h2sXMXwtRvYfOHtlB4fI/mcXto+uhKzI3ogTjMg4KDCaAmTPL2H5Ok9le+U4+IMFlAKtKhO0SyR3H4XYtut3Pz4n/nXtl9BEuYOrGTAPYVkbztt962nZw08fmkDW698hM5VP6ZpyRqeaOvk72HJjaUtPJLdSM7JVY7THO1gcdsRrO46icO6TyZmJg5EEwQEBAQEBAQEBAQEHAIEYlfA04/rIDLbEaObkSObECObKn8zsok/59bwNX0XI0LxmkKIVw8pzJ0PUwy1MyzasfNzKe7sIP94O7HhDtKuRaFpiBlz8iyYmeLUVYvo66xfMnRGiwz/YQM7vnc/hYeGCC1I0/3L04ge1nqAGiEg4JmB0CR6U7jyOYTBkvYjWdJ+JC9b8k62jj3ODY9dzV/XXMXvd30Kvcdg/vIjCI0tIfLvJMv/ZVL86+ncddsw1x/zF25edjOzgefaOr1uBC3cwGg0zQOixB0b/sRf1vwKXRosaz+ao3rPYEHrKrqTM9GlgbJdsndsZ/SGTRQeG6a4I4sbAZp1zEUJYivaaJzXg9SCIKUBAQEBAQEBAQEBe4NSh5aJVyB2Bex/CmOIsa2ekDW6GTnqCVpyZDNidDNibCvCtet2UeE0j8cb+LJ4glv0XRy1cRXHP/p82NjI1YMaw3mLMWEypEUYNSNEusI0z4tw9mkR5h4RpqNbA0fh5h3crE3u7p0UN2UoPDJE5rbtZG7ajCq4hOal6f760STPnoEIJsQBAftMa6ybFy96Ky9e9FbW7rqfP6+5krs238gD+e9QWlLkhsWwaMMyTv3rabzw9+dy6p9fyr8bO9ncO4KZXEt/fC1HpNfywtA6dCl5QItzg1Hkrxv+xVc3/g2AWDbGsbcfzWG3riIxEsfWHHakdzAWHcMqWjT8J030F1HGeJg14Syb+3aQm28QXdFDz7LVdDT2oesCXQdNA8sCwzi0HuYBAQEBAQEBAc9mLC10oKsQcJARiF0Be45yEdldnljl/ydHa/4uf1/M1O8mDVS8DTfeTr5lFaNt7exy2tlWaGf9cDv/3eFyf+6HND1xI4vvO4bz71tJsiBwEAyFHMy4QU+yQNgeRR9+HIYd2A7cCfwMdgGDhkSV3Il1FhCak6LhFXNInT2D8NKmIC5QQMBTRH/DfN7Y8HEASk6R4cIuwnqUqBlHfUKRuWkLW7/yX06/ZS1q1GTssMNY0/xy/monGdriYGQ2kbLX0q6t4eWhxwi5mzAebSLy4FykbbCj/2HuP+kaxnrWU5Jh7EKKfKGRTK4Rd7CJyI4Ezbt0ejY1MPP+GFxZwhH/4O6Gq9kYd9loNPKEGuAJey75cAPxhCCegHgMEgmIxyEcH0NEn8ANbyCvrycrN1ASuygxhmlI4uEobfEeelOz6U3NZmnisAPc6gEBAQEBAQEBASs7j2eDvvNAVyPgIOKQFruUUty95d+4yiUZaiAVaiIVbkKKJ2/Rkx0ZYfNld1NQeVRK4qZBbw2T7Gol1dRC2Ige/GKKUqhSHpHZAcUxRGEMURyD/DAit8sTtLK7ELldFLM7GM5uY7iwi5HiMCM4SCCkBJYriI00YYz2ITJd5Ifnki/GKDgRcqUwYyrGsBNnsBRjOG8wlNfIK0HJzGBHdyLj99CiX8PsEZczHxsgmp+HY2rYy7swTu2l77kdxJrNcVVXuMNFSluzlLZkKW3NYW/J4hYcZFhHhjRESMdoi2B0RjG7omhxc/J2CAgIeMowNJOmSFvlsxCC2FHtRI9sI3vLNnb+5CHkHx9i6Z8fYHV/gtjhrRgLYwitmdKWGGM3tVB4cAgR0gg/dwaxs9N0p/rQRhagjz6OntmMkd2CkduMWbgf0eLCnOrxR/NtPLp9Bhu3p3G2JejbmmLFoAQeAx4jG8qxrWWQLfYwG7WdbI7sYI2zmVE24uQdzFETs2gSGWkmOtROZCyJkbewKbEueit3x//ErtQuBlNjCNlHyl1Mi76YptAMmmKtJCNhwiGJYZXQzIL3n1FA6gWEXkBqLqlQEw2RFhrCLRjabsYppcApglNE2IWav4vVv50C+J8dO8eu3Ha257ezLbuDYStONt5FyS1gmRqmZmFqFnErTTrcTDrcRDrcTEiP7PE1dvMOxfWjFB4bofTEGOaMBImTu/auo+wGpRTD+Z1sz2xiKL+Tha2rCRtBjMWAgICAgICAekwtRFjGDnQ1npEc7PLFk+WgFbvyecX/+wWMjSmkBpoEWflPVP7WtOq/df9JyLKFSza9EEU1vbEmTFJGJw1WN2mri8ZQJw1WO5YewtRNNE1SdMcouBkypUF25TexM7eJXflN7MpvJrxN493ffQeRfHVCYAM7eYRNRpGx2BjoAil17z9NQxgGmmEiDB0VMRAxk3TuFkxtBzJUQoSKyFARGbKR4RLSdOD/s3fncZaU9aH/P09VnaW36emenp1hWGfYVxGQxQQTr0aNAfcYDV6DIRpvlouKyUt+V9SLXO+N1wAmE2/EJUIwaFABEZB9Hxhg9r1nel/PvtX2PL8/6pzTfaZ7hplhmJ5pvm9ezXTXqVP1nKo6daq+5/t8HxvAjo48pTBYaEuhAa0stDKEWGhjYVAYo9BK4RtwtUvF+LjGpYxPxVR/CKrTA8pK4wEhEBoV/QuEBkIUAYqyAh9D3IvTVmyjtbiYOfk5LBifz8LRBSwYW4AfxCa2gx3gxgJC5aKVR7PO0x4Mc0JgYzHdO6gFOB13cUj7+5ax4J0raHv7Eqzk3g9LpRT23AT23ATJlR2v5xATQswApRQtFy6k5cKFBOMVsvftIv9IP9kHeghTLgBWi0PTOV103vAW5n7gBJyOvael+4Af+qjiCCo/VO8uncgPcWZpnLNKI6jSJlRpnP5ikW3peWTGFhCOLqBtZBFL1x/PRe6pr+s1lZvKjHaOMTzvJTLtv2Uk4dIbd7GMIubHiPlxkm6CpJsk6SZIuEmSXoIhS+PHPLyYR5jwUAkPJ+7TlPBojfvMibsk0SRDSIQK5SUJvDiBlyB04/heHN9PELgJQm1RTFbINxVJN5VJNRcpNJcoNhcpNpWoJCsETkBgBwR2iLZDDAaFAqNQRqGA5lgbnckF0U9iPvNYSGcwj7lBB4l0DKcPrJ4As9tFD1TATGyH+HkdhJckql8oKbQJoy8o0GgdYtBoE/0YowlNiBuUybsZcm6anJtmvDTMaLGf0eJA9WcQL6zU1/Hlt9/GO078wOvaX0IIIYQQYirz2rMcVY7YYFehCPf92pDNgtagQ9Cm+rve392wEJqfQ7X2oRIpVNMoQUs/Iy19jLb2oloeheYhlJp+ecYoKC/AFJdgSidiSpeQLS3iC2+bR1O5jTZX0eYp2oMK7TpPewDtYQzLKmPZebBcbMvF1hZ2aON4DslUguZyE2FlEU2V47A49HWjHKC1+nOoGaA0N0FpYYLBUyyKS33yC4sUF6QozB3Ds1OUwnGKQQZbOcTsODErQbNpZp6zgHn2AjqtBXQ5C1k+dyWdJyzGao695nqFELOPMy/JvE+ewrxPngKArgSgzYGfE+wYZs5SzJyl6KV7n21u4PLW0liUuermwC1AJYffX8TbVcZPuQTjAfgeluNi2R6xpjJOsoSTKBBL5rFw0RWNn0/gZttwM3OopNtZmGrn+F0nERZbIGz8aDUYSHgQ9yDho+IBJh4QaEVQbEX7DsqN4bgJ4t7UDC+v+lMTWiHlRAU3UaGScHETLtqG5vw8Fo4sY3klScI91B/vOQBKiTIj80YZ7RplZMUoo/PGGJk3SqojTSVRgTtf31ps5TC/ZTHzW5aysutcLl3+Hha0LGF+61IWthzDCZ2nHYLXIoQQQgghalpbYHwcLGt2hbuO2GBX1zzFf9w5fT6dMaYa9Ip+wnDi34YfDWF4TPVn6uNag+t7ZL1R3MDFCzzCUGObVmzTQsKag61iKKqpfWoixW/yNKq/16dRT8gCNCUzTj4YpGzy5EyZQJfxKWF0gFMBp2xwiganDE7JYJcM9UWb6H8KhYVq/E9Z0Xqs2u8Ky7KI2UlidpK4k4j+tZPEnWR1PoWyoLW1Gc8vYzvgxMC2owYrNfnFRL9bTTZOVxPOvCTOvCQqJoXdhRCH3r6yOg8JJ1EPijWs9yxIEv3si7/H3wlgUUcH6XS6Ybp2Q3TBR9kKlXRQCWu/u7cbX+PnKqSHh8iMjeLh4iuXiuUSNoU4bUmcZIwmJ0FnrIXOpgXMTXZN6QZpfE2QcQnT1Z+ch/F19ONpjB9Gny+1c77FxGcAk/5utakkK+TjeSpzPFRbhTnhUhJBmaVGYzDVTK3qv0S/G6OxLBtL2Vgq+vSq/64srOpPwk4yJ9nJnEQHbYm5tCU6XlepASGEEEIIcWBWrICOTnjqyT2vdo9uR2ywa1+UUvXuiq9fAji0NUYa2cCC6s+Ro2OaGzQhhBCvn5WwsRIH9wGlYhbxec0snHcCCznhoNugYhax+U3E5jcd9DImW/TaswghhBBCiKOQZSnmdc50Kw49+fpUCCGEEGKG9PX18Xd/93dcccUVnHXWWfze7/0e//iP/4jneQ3zDQwMcO2113LOOedw4YUX8vWvf33KPEIIIYQQInJUZnYJIYQQQswGO3fuxBjDjTfeyPLly9m6dStf+cpXKJfLfOlLXwIgDEP+/M//nI6ODu644w4ymQxf+tKXMMbwla98ZYZfgRBCCCHEkUeCXUIIIYQQM+Tyyy/n8ssvr/+9bNkyuru7ufPOO+vBrqeeeort27fz2GOPsXDhQgCuv/56rr/+ev7mb/6G1lYZal0IIYQQYjLpxiiEEEIIcQTJ5/O0t7fX/37llVc4+eST64EugEsvvRTP81i/fv1MNFEIIYQQ4ogmmV1CCCGEEEeInp4e/u3f/o3rr7++Pm1sbIyurq6G+drb24nFYoyNje1zeS0tLXR0dOA4csm3pyAIaGlpIRaLkUgk6OjoIJl8rXFZ92+ZwEFt9709v6Oj43W16/WotSmZTNLS0oJt29i2/YYdV3tuA6Bh/R0dHQ37LR6Pk0gk6o/V5q89HovF6o8lk0m01rS0tBCPx+uvYc911p5vjCGRSAA0HCdAw7KSyWTD47VptbZM/nc2vx+nO3739Z7Y87Ha/pq8P/fcVpVKpb5ta9t6uvVNPl4h6g4++Rg62H2wr/dibd1hGAI0vE9e77lh8vL3Zxl7ex+9nvUf6Q5k+xzqc+rB7JtYLFY/d+x5XE53TjqQ43fy+wD271rgYI7RPd+Ptd/3fC/AxHtwf9tzKMy+o1wIIYQQYobdcsst3Hrrrfuc5+677+bMM8+s/z08PMyf/dmf8a53vYsPfehDDfMqpaZdxt6m1xSLRdLp9Ky8sXm9giCgWCzi+z6u65JOpw9JsKtYLAIc1Haf7vkzPYJ2rU2VSoVisVgPdr1Rx9We2wBoWH86naZYLOJ5Hq7r1v+tPVabvzbd9/36Y5VKBa11fb/XXsOe66w9bozBdV2AhuMEaFhWpVJpeLw2TSlVX+7rOS6OFtMdv/t6T+z5WG1/Td6f0wW7KpVK/Tl7W9/k4xWiG+3Jx9DB7IPXei/W1j052LU/22F/Hcgy9vY+ej3rP9Lt7/Z5I86pB7NvPM+rnzv2PC6nOycdyPE7+X1QOw8d6DGzv8Guye/HycGuye8FmHgP7m97Xsv+BCxn31EuhBBCCDHDPv7xj/MHf/AH+5znmGOOqf8+PDzMJz/5Sc455xy+9rWvNczX1dXFq6++2jAtm83i+z7z5s07dI0WQgghhJglJNglhBBCCHGIdXZ20tnZuV/z1gJdp59+OjfddBOW1VhS9ZxzzuGf//mfGRkZYcGCBQA8/fTTxONxzjjjjEPediGEEEKIo50UqBdCCCGEmCHDw8N84hOfYNGiRXzpS18ilUoxOjrK6OhofZ5LL72Uk046iS9+8Yts3LiRZ599lptvvpkPf/jDMhKjEEIIIcQ0JLNLCCGEEGKGPP300+zevZvdu3dz+eWXNzy2ZcsWIKr7smrVKr761a/ysY99jGQyyXvf+16+9KUvzUSThRBCCCGOeAcd7JrJUWHEoSH78Mixr9Fr9hx547VGyjjY0VemG/Vjb89pa2tr+L2jo2NKe2vdcJRStLS01EfEmW5kJcuyUErR0dFBLBZDKVUvyru30Ucmt9e2bSzLqq+j9nsikZh29KjXGtFkX9tiX9szFovV2+/7PpZlveYIX/I+PPrJPjz6zeQ+vOqqq7jqqqtec74lS5awatWqA16+jMa4dzIa44G1SUZjlNEYX4uMxiijMc4kGY1x6jre7KMxKmOMeUPXIIQQQgghhBBCCCHEYSI1u4QQQgghhBBCCCHErCHBLiGEEEIIIYQQQggxa0iwSwghhBBCCCGEEELMGhLsEkIIIYQQQgghhBCzhgS7hBBCCCGEEEIIIcSsIcGuN5l/+qd/4qMf/Shnn302b3nLW6adZ2BggGuvvZZzzjmHCy+8kK9//et4nneYWyr25ic/+QlXXHEFZ555JldddRUvvvjiTDdJ7MXq1au59tprufTSS1m5ciUPP/xww+PGGG655RYuvfRSzjrrLD7xiU+wbdu2GWqtmM6qVav4wAc+wLnnnsvFF1/MZz/7WXbu3Nkwj+zHI9sdd9zB+973Ps477zzOO+88PvKRj/D444/XH5+N+08+J45ch+qc4nkeX/va17jwwgs555xzuPbaaxkaGjqcL0VMsmrVKlauXMk3vvGN+jTZj0eH4eFhrrvuOi688ELOPvts3v/+97N+/fr647Ifj3xBEPDtb3+bK664grPOOot3vOMd3HrrrWit6/PIfnxzkmDXm4zv+7zrXe/iYx/72LSPh2HIn//5n1Mqlbjjjjv49re/zW9+8xtuvvnmw9xSMZ3777+fm266ib/4i7/gnnvu4fzzz+eaa65hYGBgppsmplEqlVi5ciU33HDDtI9/73vf4/bbb+eGG27g7rvvpquri0996lMUCoXD3FKxNy+88AIf//jH+elPf8rtt99OGIZ8+tOfplQq1eeR/XhkW7RoEddddx0/+9nP+NnPfsZFF13E5z73ufpF7mzbf/I5cWQ7VOeUb3zjGzz00EN8+9vf5o477qBUKvHnf/7nhGE4Ey/rTW3t2rXcddddrFy5smG67McjXzab5WMf+xixWIzvfe973HfffVx//fXMmTOnPo/sxyPf9773Pf793/+dG264gfvvv58vfOEL/Ou//is//vGPG+aR/fgmZMSb0s9+9jNz/vnnT5n+2GOPmVNOOcUMDQ3Vp917773mjDPOMPl8/nA2UUzjgx/8oLnhhhsapr3rXe8y//t//+8ZapHYXytWrDAPPfRQ/W+ttbnkkkvMqlWr6tNc1zXnn3++ufPOO2eiiWI/jI+PmxUrVpgXXnjBGCP78Wh1wQUXmJ/+9Kezcv/J58TR5WDOKblczpx++unmvvvuq88zNDRkTjnlFPPEE08c3hfwJlcoFMw73/lO8/TTT5s/+ZM/MV//+teNMbIfjxbf+ta3zMc+9rG9Pi778ejwmc98xnz5y19umPaXf/mX5rrrrjPGyH58M5PMLtHglVde4eSTT2bhwoX1aZdeeime5zWk9IrDz/M8NmzYwKWXXtow/ZJLLuHll1+eoVaJg9XX18fo6GjD/ozH41xwwQWyP49g+XwegPb2dkD249EmDEPuu+8+SqUS55577qzbf/I5cfQ5mHPK+vXr8X2fSy65pD7PwoULOfnkk2U/H2Y33ngjb3/723nb297WMF3249HhkUce4YwzzuC//bf/xsUXX8wf/dEf8dOf/rT+uOzHo8P555/Pc889R3d3NwCbN2/mpZde4u1vfzsg+/HNzJnpBogjy9jYGF1dXQ3T2tvbicVijI2NzVCrBEA6nSYMQ+bNm9cwvauri9HR0RlqlThYtX023f6U7kZHJmMMN910E+effz4rVqwAZD8eLbZs2cJHP/pRXNelubmZ2267jZNOOok1a9YAs2f/yefE0eVgzyljY2PEYrF6gGzyPHKtdvjcd999bNy4kbvvvnvKY7Ifjw69vb3ceeedfOpTn+Laa69l7dq1fP3rXycej/NHf/RHsh+PEtdccw35fJ53v/vd2LZNGIb8zd/8De9973sBeT++mUmwaxa45ZZbuPXWW/c5z913382ZZ565X8tTSh3QdHF47bkfjDGyb45i0+1PcWS68cYb2bp1K3fccceUx2Q/HtmOP/547rnnHnK5HA8++CBf+tKX+Ld/+7f647Nt/8nnxNHhUJ9Tjvbj9mgyODjIN77xDb7//e+TSCT2Op/sxyObMYYzzjiDv/3bvwXgtNNOY/v27dx555380R/9UX0+2Y9Htvvvv59f/vKX/J//83846aST2LRpEzfddBMLFizgyiuvrM8n+/HNR4Jds8DHP/5x/uAP/mCf8xxzzDH7tayuri5effXVhmnZbBbf96dEw8Xh1dHRgW3bU75dGB8fn5KNJ4588+fPB6JvkhYsWFCfLvvzyPS1r32NRx55hH/7t39j0aJF9emyH48O8Xic5cuXA3DmmWeybt06fvSjH3HNNdcAs2f/yefE0eP1nFO6urrwfZ9sNtuQhTA+Ps655557mF7Bm9uGDRsYHx/nqquuqk8Lw5DVq1fzk5/8hAceeACQ/Xikmz9/PieeeGLDtBNOOIHf/OY39cdB9uOR7n/9r//FZz7zGd7znvcAsHLlSgYGBli1ahVXXnml7Mc3ManZNQt0dnZy4okn7vNnX986TXbOOeewbds2RkZG6tOefvpp4vE4Z5xxxhv1EsR+iMfjnH766Tz99NMN05955hk5CR+FjjnmGObPn9+wPz3PY/Xq1bI/jyDGGG688UYefPBBfvjDH7Js2bKGx2U/Hp2MMXieN+v2n3xOHPkOxTnljDPOIBaLNcwzMjLCtm3bZD8fJhdddBG/+tWvuOeee+o/Z5xxBu973/u45557WLZsmezHo8B5551Xr/NUs2vXLpYuXQrI+/FoUalUpmRt2bZdz8qS/fjmJZldbzIDAwNks1kGBgYIw5BNmzYBcOyxx9LS0sKll17KSSedxBe/+EW++MUvks1mufnmm/nwhz9Ma2vrDLdefOpTn+KLX/wiZ5xxBueeey533XUXg4ODfPSjH53ppolpFItFenp66n/39fWxadMm2tvbWbJkCZ/85CdZtWoVxx13HMuXL2fVqlUkk8l6jQEx87761a9y77338t3vfpeWlpZ63Ye2tjaSySRKKdmPR7h/+Id/4PLLL2fRokUUi0Xuv/9+XnjhBf7f//t/s3L/yefEke1QnFPa2tr4wAc+wM0330xHRwft7e3cfPPNrFixYkqhdPHGaG1trddZq2lubmbu3Ln16bIfj3x/+qd/ysc+9jH++Z//mXe/+92sXbuWn/70p9x4440A8n48Svzu7/4u//zP/8ySJUvq3Rhvv/12PvCBDwCyH9/MlJGOqG8q119/Pf/5n/85ZfqPfvQjLrzwQiAKiH31q1/lueeeq58EvvSlLxGPxw93c8U0fvKTn/Cv//qvjIyMsGLFCr785S9zwQUXzHSzxDSef/55PvnJT06ZfuWVV/LNb34TYwy33nord911F9lslrPPPpsbbrhhygW0mDkrV66cdvpNN91U774i+/HI9nd/93c899xzjIyM0NbWxsqVK7nmmmvqIy7Nxv0nnxNHrkN1TnFdl//1v/4X9957L5VKhYsvvpj/7//7/1i8ePFheR1iqk984hOccsop/P3f/z0g+/Fo8eijj/IP//AP7Nq1i2OOOYZPfepTfPjDH64/LvvxyFcoFPjOd77Dww8/zPj4OAsWLOA973kPn/vc5+r3r7If35wk2CWEEEIIIYQQQgghZg2p2SWEEEIIIYQQQgghZg0JdgkhhBBCCCGEEEKIWUOCXUIIIYQQQgghhBBi1pBglxBCCCGEEEIIIYSYNSTYJYQQQgghhBBCCCFmDQl2CSGEEEIIIYQQQohZQ4JdQgghhBBCCCGEEGLWkGCXEEIIIYQQQgghhJg1JNglhBBCCCGEEEIIIWYNCXYJIYQQQgghhBBCiFlDgl1CiEPu4Ycf5gc/+EHDtJ///OesXLmSvr6+Q7KO559/nltuueWQLEsIIYQQ4s1GrteEELOZBLuEEIfcww8/zI9+9KM3dB0vvPACt9566xu6DiGEEEKI2Uqu14QQs5kEu4QQQgghhBBCCCHErOHMdAOEELPL9ddfz3/+538CsHLlSgDe+ta3cuWVVwIwPj7Ot771LZ544gnmzJnDlVdeyec//3ls264vI5VK8X//7//lkUceIZPJsGzZMv7rf/2vfOhDHwLglltuqX9LWFvH0qVLeeSRR3Bdl29961s888wzDAwM0NbWxnnnncf111/P4sWLD9t2EEIIIYQ4Usn1mhBitpNglxDikPrsZz9LKpVi48aN9Quc1tZW1q5dC8AXv/hF3v/+9/ORj3yEJ554gn/6p39i6dKl9QujQqHAxz72MYIg4K/+6q9YunQpjz/+OF/5ylfwfZ8//uM/5kMf+hBDQ0Pcfffd3HXXXQDE43EAPM+jXC7zuc99jvnz55PNZrnzzjv54z/+Y37961+TTCZnYKsIIYQQQhw55HpNCDHbSbBLCHFIHXvssXR2dhKPxznnnHPq02sXT1deeSXXXnstAG9729t4+umn+fWvf12/ePrhD3/I0NAQ9957L8uWLavPl8/nueWWW/jIRz7CokWLWLRoEUDDOgDa2tr4xje+Uf87DEMuu+wyLr74Yp544gne+c53vlEvXQghhBDiqCDXa0KI2U5qdgkhDqvLL7+84e+TTz6ZgYGB+t9PPvkk55xzDosXLyYIgvrPZZddRiqVoru7+zXXce+99/LBD36Qt7zlLZx22mmcffbZlEoldu3adahfjhBCCCHErCPXa0KIo51kdgkhDqs5c+Y0/B2Px/E8r/53KpVi9+7dnH766dM+P51O73P5Dz/8MP/9v//3em2Jjo4OlFJ85jOfwXXd1/8ChBBCCCFmObleE0Ic7STYJYQ4osydO5f58+dz/fXXT/v48ccfv8/n//rXv+bYY4/lm9/8Zn2a7/tks9lD2k4hhBBCiDcruV4TQhzpJNglhDjk4vH4QX8rd9lll/GTn/yEpUuX0tnZuc91ALiuSyKRqE+vVCo4TuOp7d577yUMw4NqjxBCCCHEbCTXa0KI2UyCXUKIQ+6EE07grrvu4j/+4z9YuXIlra2t+/3cq6++mvvvv5+Pf/zjXH311Rx33HEUi0V27tzJyy+/zG233QbAiSeeCMD3v/99LrnkEhKJBCtXruSyyy7j4Ycf5n/+z//J7/7u77JhwwZ+/OMfT0nHF0IIIYR4M5PrNSHEbCbBLiHEIffBD36QNWvW8M1vfpNCocBb3/pWrrzyyv16bltbG//+7//ObbfdxqpVqxgZGaGtrY0TTjiBd73rXfX5fvd3f5ePfOQj/OAHP+A73/kOS5Ys4ZFHHuHDH/4wg4OD/OxnP+Ouu+7izDPP5J/+6Z/4y7/8yzfq5QohhBBCHHXkek0IMZspY4yZ6UYIIYQQQgghhBBCCHEoWDPdACGEEEIIIYQQQgghDhUJdgkhhBBCCCGEEEKIWUOCXUIIIYQQQgghhBBi1pBglxBCCCGEEEIIIYSYNSTYJcRR4pZbbmHlypX1n7e85S188IMf5Fe/+lXDfCtXruSWW255zeVdccUVXH/99fW/f/7zn7Ny5Ur6+voOaJ7D5brrrmPlypXceuutb8jy93ytQgghhBAHQq7V5FpNCHHkcGa6AUKIA3PXXXcBkM1m+elPf8p1112H67p88IMfPKDl3HrrrbS2th7Qc37nd36Hu+66iwULFhzQ816vYrHIww8/DMAvf/lLGZZaCCGEEEcsuVaTazUhxMyTYJcQR5lzzjmn/vsll1zCH/zBH/DDH/7wgC+gTjvttANed2dnJ52dnQf8vNfrN7/5DeVymbe//e08/vjjrFmzhvPOO++wt2MmeJ5HPB6f6WYIIYQQYj/JtZpcqwkhZp50YxTiKOY4Dqeeeio9PT1THvv+97/P7/zO73DeeefxZ3/2ZwwMDDQ8fjCp4PtKn7/jjju44oorOPPMM/noRz/K+vXrG5775JNP8tGPfpTzzz+fc889l//yX/7Lfqe5/+d//ifz58/n61//Oo7jcM8990yZ5/rrr+eKK65g7dq1fPSjH+Xss8/m3e9+N7/+9a+nzHvPPffwzne+kzPPPJOrrrqKF154Ydr1rl27lquvvppzzz2Xc889l6uvvpq1a9fWH//nf/5nzjzzTHK5XMPztNZcfvnl/N3f/V19WiqV4oYbbuDSSy/ljDPO4N3vfjf/8R//0fC82vZdvXo1f/EXf8G5557LX//1X+/XNhJCCCHEkUeu1SbItZoQ4nCSYJcQR7n+/n7a2toapv385z/nhRde4H/8j//BDTfcwPr16/nCF77whrXh2Wef5c477+SLX/wi3/rWtygWi3zqU58inU4D0Nvby1/8xV+wdOlSvv3tb/Pd736Xq6++mlKp9JrLHhgYYPXq1bzvfe9jwYIFXHLJJTzwwAN4njdl3lwux5e//GU++MEPctttt7F06VL++3//73R3d9fneeKJJ/jSl77EKaecwq233sqHPvQhvvjFL5LNZhuWtXnzZv7kT/6EYrHITTfdxE033UQ+n+dP/uRP2Lx5MwB/+Id/iO/7PPDAAw3Pff755xkeHub9738/AIVCgY997GM8/fTT/NVf/RX/8i//wuWXX85XvvIV7rjjjimv4wtf+AKnnHIK3/3ud/nkJz/5mttICCGEEEcuuVabINdqQojDRboxCnGUCYIAiC4W7rzzTtatWzflQzaZTHLbbbdh2zYA6XSab37zmwwPD7Nw4cJD3qZUKsV//Md/1OtDnHvuubzjHe/gBz/4AX/zN3/Dhg0b8H2fr371q/XaExdffPF+LfsXv/gFxpj6xcj73/9+Hn/8cR555BHe9a53Ncybz+f5l3/5l3ra/GmnncYll1zCb37zG6699loAbrvtNk455RS+853voJQCoKOjg7/6q79qWNZ3v/tdmpqauP322+ttvvTSS7niiiv47ne/yz/+4z+yZMkSLrjgAn75y1/y4Q9/uP7cX/7ylyxZsoS3vvWtAPzwhz9kaGiIe++9l2XLlgHwtre9jXw+zy233MJHPvKR+r6C6MJsz/YIIYQQ4ugg12pyrSaEmHmS2SXEUeb000/n9NNP5+KLL+af/umf+NM//VOuu+66hnkuueSShg/kk046CYDBwcE3pE3nnXdeQyHUhQsXct555/HKK68AcOqppxKLxfjrv/5rHnroIVKp1H4v+5577mHFihWccsopALzjHe+gtbV12vT41tbWhvoQnZ2dzJs3r94tIAxD1q9fzzvf+c76xRPA7//+7+M4jbH/1atXc8UVVzQUhm1tbeWKK67gxRdfrE/7wz/8Q1588cX6OiqVCg8++CDve9/76ut48sknOeecc1i8eDFBENR/LrvsMlKpVMO3mRB1NxBCCCHE0Umu1eRaTQgx8ySzS4ijzN133w1Ae3s7ixcvJhaLTZmnvb294e9a0UzXdd+QNs2bN2/KtK6uLjZt2gTA8uXL+X//7//xL//yL/zt3/4tvu9zzjnncN111/GWt7xlr8t95ZVX2LVrF3/5l3/ZUGvhd37nd3jggQdIpVINRVj3fN0QvfZaGn0qlSIIginttW2bjo6OhmnZbJaurq5pX9fkNPp3vetdfO1rX+Pee+/lM5/5DI888giFQqH+7WZtvbt37+b000+f9nXWuhDUTLc9hRBCCHF0kGs1uVYTQsw8CXYJcZQ588wzZ7oJU4yPj0+ZNjY21vAN4kUXXcRFF12E53m89NJLfOc73+Gaa67h0UcfZe7cudMut/aN4K233jptgdR77733gOokdHZ24jjOlPaGYTjlImbu3LmMjY1N+7omX6i1tbVxxRVX8Mtf/pLPfOYz/OIXv+D000/nxBNPbFjW/Pnz91pk9vjjj2/4e/I3mUIIIYQ4usi12gS5VhNCzBQJdgkhXrc1a9YwOjrK/PnzARgeHmbNmjV8+tOfnjJvPB7n4osvplQq8dnPfpaBgYFpL6A8z+PXv/41559//rQ1Eb7yla9wzz33HNAFlG3bnHnmmTz44IN89rOfrV+oPPTQQ/X6GjUXXHBB/Zu/Wnp8oVDg0UcfnVLD4v3vfz/XXnstzzzzDE8//fSUArOXXXYZP/nJT1i6dOmMDAcuhBBCiDc3uVaTazUh3mwk2CWEeN06Ozv59Kc/zec+9zmMMdx22200NTVx9dVXA3DnnXfy4osvcvnll7N48WJSqRSrVq1i0aJF9RoVe3r00UfJZDL88R//MRdeeOGUx6+66iq+/e1vs3379r0uYzqf+9zn+LM/+zP+6q/+ig984AMMDAywatWqhnoPtfkee+wxPvWpT3HNNddgjOF73/selUqFz372sw3zXnbZZXR2dnL99ddjjOE973lPw+NXX301999/Px//+Me5+uqrOe644ygWi+zcuZOXX36Z2267bb/bL4QQQghxoORaTa7VhHizkQL1QojX7eKLL+ajH/0oN998M9dddx3Nzc3cfvvt9doKp5xyCqVSiX/4h3/gv/7X/8rXv/51jj32WH7wgx/Ua1Ts6Z577mHOnDn8/u///rSPX3nllViWNW3x03257LLLuPnmm9m0aROf+9zn+OlPf8q3vvWtKTUkVqxYwY9//GNaWlr40pe+xPXXX09rays//vGPWbFiRcO8juPwnve8h+HhYd72trdNqR/R1tbGv//7v3PZZZexatUqPv3pT/P3f//3PProo1x00UUH1H4hhBBCiAMl12pyrSbEm40yxpiZboQQ4uh1xRVX8Na3vpVvfvObM90UIYQQQgixB7lWE0K8GUlmlxBCCCGEEEIIIYSYNSTYJYQQQgghhBBCCCFmDenGKIQQQgghhBBCCCFmDcnsEkIIIYQQQgghhBCzhgS7hBBCCCGEEEIIIcSs4RzsE9Pp9EGvtL29nWw2e9DPny1kO8g2qJHtEJHtEJHtEJHtEJHtEDmc26Gjo+OwrOeNprWWY2cWkHPA0U/24ewg+3F2kP04O+zPtdqMZHZZliSUgWwHkG1QI9shItshItshItshItshItvhwMk2mx1kPx79ZB/ODrIfZwfZj28esqeFEEIIIY4gq1atYuXKlXzjG9+oTzPGcMstt3DppZdy1lln8YlPfIJt27bNYCuFEEIIIY5cEuwSQgghhDhCrF27lrvuuouVK1c2TP/e977H7bffzg033MDdd99NV1cXn/rUpygUCjPUUiGEEEKII5cEu4QQQgghjgDFYpEvfOELfP3rX6e9vb0+3RjDj370I6699lre+c53smLFCm6++WYqlQr33nvvDLZYCCGEEOLIJMEuIcSsZkLN0M1rKD4/PNNNEUKIfbrxxht5+9vfztve9raG6X19fYyOjnLppZfWp8XjcS644AJefvnlw9pGP/TYOvYq2ujDul4hhBBCiANx0KMxCiHE0aDwxCCjt61n9Lb1rHz2KuJLW2e6SUIIMcV9993Hxo0bufvuu6c8Njo6CsC8efMapnd1dTEwMLDP5R7qkSXXDb5AOhjGd05k0Zxlh3TZYu9mywihb2ayD2cH2Y+zg+zHNwcJdgkhZrXUnRMFnIvPDBH/0Ekz2BohhJhqcHCQb3zjG3z/+98nkUjsdT6lVMPfxpjXXHY6nX7d7ZtsLD1CsVSkmC+RDg/tssX0Ojo6Dvl+FIeX7MPZQfbj7CD7cXbYn4CldGMUQsxaxhiKq0fo+OhJ2B0JSi+NznSThBBiig0bNjA+Ps5VV13FaaedxmmnncYLL7zAj3/8Y0477TS6uroAGBsba3je+Ph4/bHDJdA+ALZlH9b1CiGEEEIcCMnsEkLMWsFImXC8QtPpnQQjZYoS7BJCHIEuuugifvWrXzVM+/KXv8wJJ5zANddcw7Jly5g/fz5PP/00p512GgCe57F69Wquu+66w9pWP/SA/csqE0IIIYSYKRLsEkLMWpWNUYpy8rROgrEK+ScGMIFGOZLUKoQ4crS2trJixYqGac3NzcydO7c+/ZOf/CSrVq3iuOOOY/ny5axatYpkMsl73/vew9pWX1eDXUiwSwghhBBHLgl2CSFmrcqmarDr1A68XTkIDP5gifgyKVIvhDi6XHPNNbiuy1e/+lWy2Sxnn3023//+92ltPbznsyD0D+v6hBBCCCEOhgS7hBCzlrsrh7OgCbs1RvzYNgC8nrwEu4QQR7wf//jHDX8rpfj85z/P5z//+RlqUSPpxiiEEEKII5n05RFCzFr+QJHYMS0AxI+NAlxeT2EmmySEELOCdGMUQgghxJFMgl1CiFnLHygRXxIFu5yFzai4hdeTn+FWCSHE0U+CXUIIIYQ4kkmwSwgxKxlj8PqLxJZGwS5lKeLLWiWzSwghDgXpxiiEEEKII5gEu4QQs1KYcTHlgFg1swui7K5gpDyDrRJCiNlBMruEEEIIcSSTYJcQYlby+4sAxJdOCnYtaMIfKc1Uk4QQYtbQRs90E4QQQggh9kqCXUKIWckfiIJdkzO7YvObCEYrM9UkIYSYRSSzSwghhBBHLgl2CSFmJa+a2RXbI7NLF3x0yZ+pZgkhxKxgpGaXEEIIIY5gEuwSQsxK/kAR1eRgz03Upznzm6LHRiS7SwghXg+p2SWEEEKII5kEu4QQs5LfXyS+tAWlVH1abEEU7AqkbpcQQrwukth14CpBiZIvIwILIYQQh4MEu4QQs5I3UCS2pLlhWi2zS+p2CSHE6yXRrgP1zO7f8FzPQzPdDCGEEOJNQYJdQohZye8vNhSnB3AWJAFI9fazuu9RqTkjhBAHSboxCiGEEOJIJsEuIcSso72QYKRMbGlrw3R7bgJiiodf+ClffvBj/M/HPztDLRRCiKObfFkghBBCiCOZBLuEELNOMFQCA/E9MruUUnjtIWos5O3H/yGP7vxP1g49O0OtFEKIo5kEu4QQQghx5JJglxBi1vEGigDElrZMeSzTkmaxfwxfuuwfmd+ylNtfuvlwN08IIY560o1RCCGEmF7ZL/LIjv+k4GZnuilvahLsEkLMOn5/Ndi1R2ZXtpJiJDnE/NJ84k6Sj571l6wbfk6yu4QQ4gBpo2e6CUIIIcQRabw0BMBgfvcMt+TNTYJdQohZx69ldi1uHI3xlcGnyLXmacpFherfffLH6GxawE9e/c5hb6MQQhzVpGaXEPst0AHP9T5EtjI+000RQhwGlnIACE0wwy15c5NglxBi1vH7izjzm7ASdsP0bePrKLaVIB1iQk3cSfKhM/6Cl/ofY/PomhlqrRBCHH2kG6MQ+y9fSVPyCuxIbZzppgghDgPbiu5BJAt6ZkmwSwgx63gDxWnrdXWnN+EsaAJtCMZdAN57yieZm+zie6u/LqOLCSHEa1BKAbM72BXqkJFC/0w3QwghxFHKVlGwK9RHV2bX6Kiht2/2fL5LsEsIMev4/cUp9boAdqY20bZ4HgDBSAmAplgLV5/3RV4deoZnex88rO0UQoijTe1Lgdn83cDO9EbWD79Aujw6000RQghxFLKto7Mb4ytrYfOWmW7FoSPBLiHErGKMwR8oEt8js6vgZhkt9jPv2KUABGOV+mPvXvHHLJ+7gn954UYC7R/W9gohxNFp9ka7/DDK/PXCymvMKcSbRy5nSGdm7/teiDdCqKUb40ySYJcQYlbRWQ9dDKZkdnWnNwGwZPlJAASjEzcxtuXw6bf8PX25HTzf+/Dha6wQQgCrVq3iAx/4AOeeey4XX3wxn/3sZ9m5c2fDPMYYbrnlFi699FLOOussPvGJT7Bt27bD2s7JXb1nc7fv+jfyOpzhlghx5Hh+Nbz40ky3QoijQ+0z8mjL7JptJNglhJhVvNpIjHtkdu2sBruWn3gaAMFYueHxC4/5PeY1L+I32+46DK0UQogJL7zwAh//+Mf56U9/yu23304Yhnz605+mVCrV5/ne977H7bffzg033MDdd99NV1cXn/rUpygUCjPSZs3s/bbaro6idSgzfaVIsRBCvHnU6lrqo6xm12wjwS4hxKzi90fBrvg0mV1zEp10dS7BanEaujFCNGrK7534QZ7vfZiClzts7RVCiH/913/lqquu4uSTT+aUU07hpptuYmBggA0bNgDRN8Q/+tGPuPbaa3nnO9/JihUruPnmm6lUKtx7772HrZ0NRelnUWaXH3rsSm+ufxNfG0XrUH4jr41kiQkhxJtNKOf+GSXBLiHErOLvJbOrO7WJ4ztOQSmFM79pSmYXwEXLfp/QBKwbeu6wtFUIIaaTz+cBaG9vB6Cvr4/R0VEuvfTS+jzxeJwLLriAl19+eUbaOJtGY9w2vpadqU1kKmMAOFYMgOAQfiM/ObOrEpRmvItksWhYt96g9ezZjwetnI5+hBDiEKl9Rkqwa2Y5M90AIYQ4lLy+AippY3cm6tOMMXSnN/FfTv4oAE5XEn9karDrlPnnknSaeHngSS4+9p2Hrc1CCFFjjOGmm27i/PPPZ8WKFQCMjkajAs6bN69h3q6uLgYGBva5vI6OjkPWtlCHtLREXyS0tbUd0mXPJDuraNEtzHEC5s6dS4EOWsottLQ2H7LXWPZL9W336thTLGxbyrnHXPoaz5pwqLf1ps0e+YLBdmLMbZ/47lv7IRiw4vYhXd+RTPc+BoB11pVv2DrGi8O0tLTQ1tx61L5vWlqigRs6OhKvMefsdrTuP9Hojd6PvlOiJdeCpayj6piZbe9zCXYJIWYVr6dA/Ng2lFL1acOFXkp+geM7TgXAmd+Eu3NqV8WYHeeMhRfx8uBTh629Qggx2Y033sjWrVu54447pjw2+bwG+1ckPp0+dBkroQ4pFqPs2aydJZ2YHdkw6VyKcn6A3PAIzrIKWQeKxSIZK31QrzHUITk3RUfT/Pq0sl+sbzuA7tI2jms5fb+W19HRcUj3I0ChYCgWIZsBoyeOq+y9uzChYe77jz+k63stXugSs+JTjvHDwanul+AQb+PJTNxQLBaJ6abXty/9Mqo4hpm7bP/WawzGgGW9/u1aLEbnm3S69Bpzzl5vxHtRHH6HYz9mi9n6Of9oOmaOpvf5/gQRpRujEGJW8XryxJe3NkyrFac/oTMqTh91Y5x+SPkzFr6VXenNlP3itI8LIcQb5Wtf+xqPPPIIP/zhD1m0aFF9+vz5UdBkbGysYf7x8XG6uroOYwvNXn4/ulX8EgQegQlQ/sQFfniA3RhDHfDErnt5rvchXh54quFzZM8C9YrDH9TZHyY8/PvVDz2e2nU/3enNh33dh4s5RAMU2H2rsYfWQrh/gyds2Qq/ffSQrPrNJfBQhZGZboU4is2mrv5HMwl2CSFmDWMM3u4os2uynakNKBTHdawEom6MYaqCCaZefK6YdxYGw/bx9YelzUIIYYzhxhtv5MEHH+SHP/why5Y1Zm0cc8wxzJ8/n6effro+zfM8Vq9ezbnnnnv42jnp4n221KcfLvRVA1GGwISgVD1j7kBrdhW8LEHo4wbl6vMnAhJ7Fqi3VHQJPj5u2LFz5jbmkbAfS340omh/bucMt+SNsz9ZmPsl9GoL3K/Z+/qif6U224Gx+1dj960GGUnvoBljeOoZw9CwHHti5kg3RiHErBGmXXTBJ37sHpldqY0snXMCSacZAKerCQwE4xViC5sb5j256ywAto+v48xFFx6ehgsh3tS++tWvcu+99/Ld736XlpaWeo2utrY2kskkSik++clPsmrVKo477jiWL1/OqlWrSCaTvPe9752RNhsOTabKTCv5+epvBl8HoCyoFxY+sBvdfQU0pmR2VYNda16J/j7xhANa1axSCardCPX+ZSsdlMCLAkWJ1tee9w2w5/4/eNWMwP0seq1UFBfTGixJcdh/XjUrU2tJDZmOX4oOrHjLXmfRGspl2LgJFi08jG3bCz/0MEYTd5IH9fywmvVq2/uXlXvIAtzidZG3rxBi1vB6om+H48v3zOzaVO/CCODMjz7opuvK2NE0n3nNi9g2vvYNbKkQQky48847yefzfOITn+DSSy+t/9x///31ea655hr+9E//lK9+9at84AMfYHh4mO9///u0th6+m/fJF++v50I+0D5rh57FC6bvTr47vYVXBp/e6+OHkjEGpRS2squjZk0q1n6AIybuq9tKQ2aXMVjBgddfO1LpSkCQcQ/6+bXMLmPMGzZKpb3rCZzux6c+MDkI9QZm8ZjQxxpeB5Wp9UIPSDVIyv4Gz6qHWfg6Nmtvn6nX8YGj+1jdf7Wg4uzO7BrM76bg7eOYDD1Utm/KZGfHozg7H9vnsg/FYWJ8TZjzXv+CgCd33cdTu3990M9/7HF4/ElQpXHs3hemfYEjhX52p7cAE58HqjiMvfU3B73eQ2n9BsPmLW/c+1dlelHjOw5ZynCQcdGV1/celMwuIcSs4e2OvqGf3I2x7Bfpz+3k9076YH1abH4TAMHY1BEZAU6edybbxte9gS0VQogJW7Zsec15lFJ8/vOf5/Of//wb0gaV2omVHyRcfsl+zf966pEM5XsZKw6x29laz6atL9cYdqQ2ApCujLGw9ZiDXs/+CE2IpSxiysY3lagbY/W16QPMXttXEGDyY/ZOjdProY+dCK6FITiH8Kq8UjHs2gUrVkxfnFwpwA0oPTpI239ZgtV08CvPP9z3uoraV/yJz+JKUKIl3raPuQ+OCvYSjJsc4AoDsN6YWyNdTqHCACu379FTX1NtV+5nUFAdgmDX5i0w+RAyZmK5s1YtqKjDqD6aDiF2EBlBlRxY9j4zoGbSppE1AFxx4sRIpLVzlVIKa/BVrMIIQXLuAWdFal1b3sG3r/j8MMF45bAPmDEdbYAQrOENKDcPbg6S7Q3zrB9+AYDl1bIpAFZ2ABXfvwEl3miDQ9G/p6zc93wHyx6KEgWC5k5oev0jUBYeH0A5Fu3vWX7Qy5DMLiHErOH15EFB/JiJD+TdmS0YDCd2Tox65XRVM7tGp88aOKHjNHqz29/YLhVCCHEEsUc2ocqZfc7TWLNr33cw2g0Ji9OfQ2sj7k0XTCpnuut1icrVjJ9DoVIxPPRbQyrV2G5jNJaycbAJTIiZVLPrQDNY9nw9k7uuhSZAFQwqZ7BHDBYK4096/LWCEV4x6oq3n7bvgN5+GB3b+zzOaB5dCqLPztfh9Ra1n/xZeyj3+X6ZHOyq/l4qTX+sTCcIzH7VwzLVY9pYNpXg9YxyVss42r9AbD02djC9KMOJ423ySzyoZR0CxhiGR8wbnllW8HIT0TwdYnc/gbPjtwe1LGfXk6+ZATVT9ta1NnvvbgpPREFZVQ9EH/g2rx8nr2N3BePRdfp0+zwIDL5/+LMMTTWIo0rje50nOqdN07bQx9l836wf/GCvXy7sBxNqSi+PokvR58J09ZUPhAS7hBCzhtdTILaoGStp16fVMgRO6Dy1Ps15jcyu4ztPJdA+vdntb2BrhRDiCLSXG8lsJbVHAfF932Tkf9tH/uGp3V9gYiRC7Yb1m5n683Y/jjUajcq3M7WJp3bdP+X5ByOTjf4dGGycro3GUhaOVe3GqCZ1Y5zc9bCSjW5S9nGDs+eIe5P/DnVA/PmA+OpqcEWphghC8Bo9NZydj2HvemLfM00Sj1ebPeljznUNTz9jKJfNRBtg2l2Z+UX3fq2ndkPyemgT0hSLMl/KwWEeCTmcHOyKXksqFf05sh/3o48+Dq9OU/XA8/YIqlYDlZmgyDO7f1Pvunngon2m9lGza/S5cR77eRHXNRMxmwO8X1TZfpxtD2GmCYAf0LLcwiG7sR8YhLXroL//dS5Ih+BP/2VntpLihd7f0luOUmCUCVFvRHdqY/a/K+obZK9f6GpDmKkNhHDw6VmHNCg6zeqffhYe2/9T4qFjRydX5e79S4KKP01A2xjwove9NX7k318YYyiVDjKYuB/BrjBs7B5dn57x8HoK5J8YnPJY2S8ecCKCBLuEELOG15OfZiTGjbTE57CgZaIrjNXkYLU4+8jsOrX63E1vXGOFEOJIMTljaC91i17qf5zu1Ob636/VjbGWtWR3P4E1tq3hsVpml3mxQOGpSRe0xjBYGaNFxehMdALghQf/DXFjgyZ+9UK3XhsqqtlloUw102FSN8ZwUkBBlaMIiCoM730Ve9wQTt5Gk0d2VKVqZle4/8EuOLBvy5OJ6N/ypGDX4BCUytA/UGtf9Z7bTN/+/ZF7aCKgaabJcKp/S1+pbsvAnZKhpo0m4TThWM70N4mH0p6vcfI+DquZBPUJ+7fIsT3in6mU4fEnYWx8Yl35jEu5YqIubcB4aehAWj1hP2p2Da/JYm8aZmQ0imfG1/VT2ZE9oNVYIxuiX6YJCu3uYdqb1Ok43Y9HoxoeAl71sKm44PuGvr79P17DvEd5/ThGa5ytD2B3PzbtfLXBEnK1YKQOGU8Zeg9gXfvDGnwFZ8vB1486FML9qlFXOzkceD/YifPKAT91Km3o6TFs2jyxMO/QlPI6CNU2hHsPulSC0tTzqdGoWvdjZU990mEwr/ASc0v7N9p8d3cUUNxXwMvzDBs2GoLANOxotR+f2xs2wjPPTRT+r6llchl36jH3bM+DrBl4cr/aXyPBLiHErOHtzhNfPnUkxhM6TqvfXNU485vwR6fP7FrafgIxK053WoJdQojZZ8+Ly8ndlfa3FtD+BkaUm8ca28r2HYa166q1YGqZXdlqwKkaJDE6IBvkWZDopHVkUmBtL+sKMu60AZZp5510X/fUzl/yyprvYg2tR5sQC4VVD3Kp+kX75AL15XKUGbWvO7c9R6hs6MaY2/PiX8Gk7hn7E+w6ELVmlgu6HmhSkx5TCrBUNF9t5uD13ZVO193EHy7j9RQob4iChc72h3G2P9QwjzYhllLEneQhC26OFQfZMvYKm0dfpiczOdja+BrVpBtWK7UjmqP6MiwLcPPYPc8fUPH6XDXhI5OZmLZpUynqUloNdmUrqf1eXmODJ7rX7U2iGujcvAU8H1QlIMxOExnY27HsFevbRU9zYO7aDS++dECtPiTqiYgGhodh05bqe3I/VDamcXfkCIeqQeu9br9qIL72pw4YGIj2ZZCqMHrPNvQ0N+EHarrabcViVDx8b+c7XQ72+3xXz97cQ5Cu1M8HtQwZpRR4RayRTdVRFie9j2v1uw4gC62yJYM/VJqo2QX0D7zOiJeBVHoi63JG1bZJOH20LZU2PLV6ugzViWw+Y81MsKvJH6LV3V3/Oxiv7HVwkczWPMnnuiln9368b90WZVyOjdOYwbm3LveVXD2Ank5Hk6bEBP2px9rk477gHmDg/oDmFkKII5QuB/iDpYaRGEMdsiO1nhPnnT5l/tiiZoKh6b9BdqwYx849WYJdQoijWqEw9aJxbNzwyGOQy026wmwYKXA/g137U4hlUiChexcMT+nNVPuGPPrX9YtgIGknaFYThcL1NG0Ksx6FxweobE7vV3u9SV/CK69AoTyKldmNNjrK7AL0PjKz1rwSXdjvKZgUINrzJnVyu/3SxMW/ld6FVU5jJj03mPQSgz2CTiY88EhY7d7ArO4n95seYFJR8T13XT15Y896Zo1/j40b8vl97HdtMNpQ3phCl6M2lwshL7w6TnZk6s1Pee04/lCJ0ITYyiFuH7pg19qh5+jPdjOQ3cmOnkcmtXGPY6m6j0xTR1QXjYltp1RUcFmVxg5oFEVruq6DpjELxN/LjfJ0yuVJtYnqEZ+9Bx/2TEhT2qD36Fapcv04W+4Hd2p3SlWcKPSm9tJlaF/B2XJ5/+qYHajJr8uvrj8Mq+19jSC91RydT4LU9F9yNqzHzU8Kdk0st7I1g/E1uQd6Xtfoo65rWLfekEo3bqO1L1dIb99JZY9kulLJ8NBvQvp/1kN53d67Udfk8oYnng7Z1TO1jYUnBsk/GmVj1oJdtlvA2fkYVmon9vZHsAZfnTh3146z/f0SxNdUNqcpPj/cEMTYuAlGRw/+mDDa4PuHbJC/qQ5kFNjaNgmnZqhClDlbKJejz5PJQXKjJz5f1QyEYEpTI4WFpwYpPD79oBnWSHRuKKX9vQZPs9W4U8wBu//FiQf2ch53dj2JvfvphmnGTHzmlTek8HqmnpNMJTjoWn0S7BJCzAqVrZnoJmnlxOgfO1MbKPkFzljw1inzO4ua8fcS7AI4vuNUdqY2UdmaIf3znW+SobaFELPJ6NjU81ZftddZefIN1eQL/f3OYJlYdq34eyYTTSvd+zQqvQtrOOousWf2Re2mwKhqRlct2OVFKTFJK06TFcfZFkLZ1LsTDg6a+kVxLZii85Nuxr0iKj999zC/Opvre/U7JmM5GKIC9ZaJglthYNDGYDAEocb3dbUbR3SrXSrq+o285xkefRx27TYNr2vP1wmgSzmszO76DZLlZuuZUIuyj6CyUSEiY6Jlrl1nCHMeYc47oKyimvqq3UnPrQVhartDNWZ2FV/Yo4vmHofPy6/Acy/sY51B1GZ3W5bcQ70ADA1kSAU76O2bepPuducoPj+MNiFKWcSsOF44tdvcWGlor5/BZb/I2qFn9xo8UqVRrGz/xPP3WE4hF7JuvaHsxcBoikWDW71PsyzAi64Tapktr6419PRWj5+9tKk+kN+kw0Fprz5RuTl87YFfQhVGSGemr10DURbmU89EtaqqS6ouZ+I9G6QqZH7ZXc/Yqa03vq4f5UYRgtBrvJm3B16JluZNk4GifYoZzdpXNMX8Xo69vXTx1Dpq74aN0z8+nXw+Cv6k09NvA61NYw00MxFss3J92L3Po7I9+1yHikeZNNNmuE1eV3EUa3w7yi/haZ+yPynIOSkY7PcffG25YvWp2Sz1N6rWhqaxNcwtb0JXqjMYA4FHOg1WoUI2B2G6MYiQzpgpgYhiAXrGf8tvNt837fqNp/FDj2L1fGtPrklWO0xCLzo/1Wt27V9mV60WrtVkE+7xlAMaEdQY1Ph2JqeHBeGhHxzB+Br/5bXodfeiDyAADUwJdk2uJRWYCmFosEYmvREME+/b/Qx2BYHh2ef3/SWD11ugtGZ0ynTXNQ1fnDg9z+51GUNDhhdfalyHVW3ili3w1DPTP69UjR3rPXa2CtzomJkcTK92w9+zBt54Kqp9mEoZ3O1Zgml63YR5f9ovvfaHBLuEELNC7dv95Clz69PWDj8HwJmLLpoyf6wa7Nrbxerxnafi7AzZ9nu/pO+vn2Js1YZD32ghhHgDBdVsEJXtR41HXbSy1Xs3Z1IvisnFrp1dT0Xf7E9SfGGY2MuNN72TT5217gi1WlBB7zCqPJFxNTkLJAjMRBBojwBEbZS6uB8neNLB7tHEtoVoE5LLG9ZvjLpmwaRuDdbEXbe96yns/un7V9Xqu+weHsf1ovWXwzIVv4SlLBSGUGuefyJgYHWZnp4oG+GRxzW/eHwLhTB6Pes2wI4dE8ucU97KcH90cb5nsGtygXqT6a/2H6zdJFtRZpfROLpMfDSqcl67IRwegdxv+8g/2n9gWQdV9cyu2qYONcnMJlrdXRgDVlihxdtVDXZF8+x5Iz355n6/ChWHBlOrzVVbZvVuSId7Hj+TlreugpMbpKnvxSmZXcOFPtYOPkt/rnvaVb4y+DRjxSHybgaIbpge+q2hUnIbCkiXdfUGa9I+qVQMmzdF7Roec8AYnnkOenonll/vqlS9kR0e0azZFGU+7e3G25rU3W5C9HwrP4g1voPAL0XHa99qXnwpql0DkCmP4Ycevh8NJvDIY9H0QgE2jrzIb4efmvI63O1Z8pU0YwN99GV3sj27JlpX0cMejrZBODlY1FCHa+qLUDpk5LEAsykgPTZ9Zpe1l2BX7fgdmq60Xehh9zyH3f0kKrUTu+c58EsMj0Tzb98x/TLXrYfHn2wcETKsB7uqJ5297AxdCcn8oht/oAjFMazXGHE2rAZbDfB8eh3PDjxB2dTu6CfVJIpN3EJv2mx47vn9/EI09HCGo/OrUtTf25u3gGWiF+VX95W/Zi3q1d/glV2sXIVWdzdWrDFQ8OJLUwMRxSGXtg0ZYr17jww9vfvXbB2L2mFNilzWPwqUovTS6ETAe2+Bhj2zWUvRa7Ba4/VDNO13Uwz3MSzsNFRuAHt0C6owVF9PsI/MrkzGUChMPDhS6CdTjtYZ5ry9juhX2ZKmvLqHZzau46W+R/erbVprikGZF8dfpjezjXQmqiU2OeAe6Apa79ld1tTPI/1DFq+unciAfGG1YWg4+ntygGp8e4nyriw7dtY2g5nyOZN6fjej26YGe594Cl6olcvbW7BSB6j0Ljasc0lnGh9S1Te52lcWt9G0uLvR3kTygHES4BWwhtbhdD9eDwoqN7r4MFasYRG19329vmTgUsoUSU+qqxzm/YYac7oSRp+N+0GCXUKIWaGyOYPV4hA7ZqJm17qh51nSdhzzmhdOmT+2qBlTCff6Ld/xHady+XOXQpOi6bwuRm9bf0jqNAghxOFSCzLZg69gV0c4dPK9JP0RzOTuSdUL8rSXw9cBVrZxFEV/sISV2nsXvcndvva8qN7zCwXPm3huzk2zceRFntjxKx7deQ8bhqMr82DEYWQgTtx0YlQURAr8iecD9UCMsidu1FTtYniPQu6eZ6hUouBTr/scu7ohCA3Pjr9MwctVuzEqXM9gb8tQXlOkUjI0N0F2zi+x521kNFHromGi2kuA7eeJldfijf+6+ohGZTT29mqGzaTXrt3oSt40Vdtq2bi9+XqgsVZHzRgg0FhjhYmujdrHGIM/rgmLPoTea4wKGWWlQZQNsW69Yag3JJnfydzSBjDQll9PW2UX+CWMNri7cpTLjRk0k+uk5HKwo/QwQ+FEdsD4ht6GGzxdDiitGUald0Pos269YXSgMmVZAPX0KUANBDiZXuLKwQ8qDcdMbSCBgpeZ9rWW/Sh4WKvLmdmyiXhlJ3pwazTiWXVRXv1GaeL4XL8BPDf6u+Q6U+oSFQpMdMcLfXalN7Op9At2V54kV87t9ca7lhHR1w/jtSL1eyzbDyv1uliqFmAxhjUDT7J26DkKhYmsCYCWFhjK9wIq2j57LK8ns52NIy+ydfQVtA7rgVZTjWqbSZldYSE1kSkyXSBVB2BZ6MCGwCPhj7Eo+0hDwKPWm7K/v/HmfF+ZN6qUjo7boII9sglVGscefLWedZnJTqqLN6kL9Eg1aaV2PtvVA2PVHlm199jeanDVRgvVu7diZXtRmd4p85hSlnJ3mmxuHL+6nFJYxtNRdCWno75ak/e3ik/cQvdvcSn2NvYUGBo2rHtmYvCNwA8pFEz0mnPR+dWqni/Hxg39A2CqQafAi2pzlV/cRX6ND7kh4pkUMT+FNbqT11LKRTshNq4b3kumek4wRjcETBqCXfV9qaq9H16jG+OU8/3E77W3zqD3CrsrT+73gA8Ny61GNY02BMHej6/VL8Gzz090h1s//AJrBp7EhJr8o/0Unpma8RtmXPzh6psshPx+1tEz2pALiuT8Ij3pLWzeHL3XR8aic5pNDN+UCdMe8WdaUUWLoKApvtAHfnS+7O23GRmFfD76fMrmYMMGeGlNlOVUb+MTa1n46m+JuWPgFtg4+AyP7fxF/bwYhoY1OzezZXA7wTR9i4u1w3LSZ6KZnFXm5lHlNHPLUdmWycdL7Ty2Z6yrvDFF6dXoQzARjNNRWk9z/0TReNPUgQp9rFw1GKWj4/Dl53NksgbiLY3Lq+4CYwyuaxhdt4H0li2Udk5kxemc1zBgjLsjS5jfv0w8CXYJIWaFyuY0iZVz699EhDrk1cGnOXvx26adP7a4GWCvdbuOb17JeevOIfuOkIV/ew5h1tvvbxGEEOJI4E9TcLyztJauwmqaux/E3vobCpndPLL7Pjbld7Imu4k12U1Tvjnek1KKnJuuF4o1GgrBcPQNsFfCTk66q9GNNyhBMCnjSUHcTrCs9USWz13B0palLEp2UapEN+hubi6qDOV1qXowqHYBXq8vZSt0JcD4eqLor1/tSjPwMs7m+3jiCZ9MFsiXaBrVgGFwMCoIbTBYSmEZcH2DCjWWZdClKMDQNU/RNU+xaCHMbTfEbEOpFN2UGwObgvXsdrdE37jrkPhLIc5uTezlAH/jRBeo0I0CGrqpVhTaxhupENs8jMnoejBIa7BH88S3j9a322i+j9U7N5F/1aP04ggq0xtlxezlBnTLtpfY+MzPwZh6IGHnlnBSHSKPWJCJ2qED/KES5VfH2b4Dtmytbl9tKE6q+TYyCq7JU1ETXQo3P/0sW8fX1uepbEljcmlUOYXK9TM0DLncRPe9yezND9d/10ZjWTZxKwYmxK9md0VZDNEN3GvV8tJGQ+gxMvYkPbkfoGvR0eqxMF03RmNAES0/JDblxn1kFAaGqgdc6NObnUg9KpX1XoNdkyc/sybFi/2Pofeo2RWGPiOjITsK/Wwu/gxtAsLqa8276YZAVzT/xO+eCTC1G9tKrrHdOnpdutYfrfpW9CtRV0HXNQzsLrFrN+Tzmh3pzfWMSqMNJtQY1wPLRqGJFfuYX3geOywRT02q5aUgnTZs3NxYy26vXdWMQVXPF3rpeRPLKaUIKxPXYU88BdnNa2HTb6YsYvLoe/UskOpxpcqpKd3KovVW113LNN3z1FbOsO3eO1hz7928/MIjPP9KjtExQzGo3YGH5E31fTwpO0g5E7fQifUDxLc0prKtWw/OwEv189au1VvZ8NhmXn6+UM8cVBZgNC+/Ai1uD/EwWk/g+Rg/AB2iAzCZIeaOrY32q9U89TUCGzcZ+vsNubxhpJqNZ7nRNjPaMLxmB7oSHTOV6msLQ4OuFLEnjTBbjydUj6kgHZB9zsMf2Uutsz0zviYFtfe3pr3rRiP6NdR5q0daqgE6baJujK+RQPfo47CrZ+I4CDPR72HahTBEZXsx1Syk/OMDhHmP3bsNpSJg9uguuxc6rHat90FX3Pp5YGioDNrQZHcSmApBd4kgMKi8TX6tR/jqq+hq+pSqvq58fuJYTiSjgC9EGaoDgwa7Eh23VjmH0/04Yzuj98VYKcpozGQgX4wK9+cKY2gvRHvTvAmrwS7X6YiC+rVGVz8znTDqbtjQ9XryiCaACTT+YBF3WxZvV5QxalXPa5O7MZrk3IbnYULCEIJCnv7+iXVO2a6eZnh4+lE2dTlgbDwgrH1OFn3stvi0y9mTBLuEELOCuyXTUK9ry9gr5L0MFyz93Wnnjy2KLhj8wemDXcn1EA/i7Dyzh9ZLFmF3JMg/0jftvEIIcSTa84tebTRFE13UGhMFOgrdvwWjGahE6ROFoMSjY6t5tudBnnveMDQ09eK/OdaK1pp//c1v2b5Dk3XH6HGfYbC8hXAsS1hprK9Tu+at6CyuF6LRMFoiLFfoal7MgtgKdrx8Kkvjp3J624nk3ej8bEKDlTd4O3MEKRcrW0btrKd0AFFXi/F7e8g81At2NAydPbYVVRrHyg2gtWFp5kGUCVgyNMjpoWbRIoNlRbVChocBE+U2eL4BO0oaUz7EJvW2sCyYt8TjtFOjsvWDQ9USLERBj0D7hJOzJVKGsLsIoY9285SqBc5Na7VuibIwuWHmjG7D7Arq2yh0NVauGhirLm7t4GqKbpnQaHTenygaHroM5XvYNjYRcAIYe7EbZ0ijsqWJ5RYr9d/njDyNpavBIx1OdD2cZHAInn/eVIN6E9lsANnKpKwyY9idrvYtnTzqsYl2vKlmVGWyuqEr5ORi+BqNUg4xywEd4lXrW/Vmt7O1+trcYGotLwA1vh174GWsbQ/hbHuI7kq1+HZ1EymvgLEdgsVnVlc8sY/i8agWl8FCm+lvifKFaLrSPnErWZ/u+eH0WSahV8+gARh015IqpChXAxnDo1GAtVTU9A4FvNzfj2U8fFOpd9OxlEW5v0xs6zBOd7Stg2Aie23XyyOM/LqXcDyDs+tJVKbahanWg9RQHxlUVd8nIwMhQ8NRMMkvVTAo+nM5due2s20sKghWXjtO9t7dBKlKlO1owoli6aOa+OZRrFSx+vqjYGA26MWddHM9eaCFWoAxyGvK66Ii/55qwTTPQ7cvQ887Edc1qHLj6Gr9G/rZtBl2bPcojUbve5iouzeZqQW7SuPYfdU+W5VslF0IjXWn2KMbnDEov8TYYBYCl0oO1IsjxF6KMk9iloOVXUjB5MnpLIEbHZcVzyVVyKLygzib78My0fSyX6zXbbJU2NDmWHoHrYVthLmJ16oUmGrA2i48RSYZHbtjoy6pweg15/OGSt9I/TxqwumP0+7BMTZsMjz/AmiTo7MTbN9QTvsMb9zB9hdfond1lCkT6AC1LaD7Sc3Ahsbub7XYld0eQ8UsglRIWDa43dF+dzbft0cdqj0+H8zE9D0DU3sOgFGzdRv0D2he3LFuou6VshuWH1a/uDE6+jJ7KN+Dp4vVWSZlI2mPgdGJOlHBpK7ZKl/AKo7ByPqJx6ufkcU8uJWQx5+cOnKk0Ybs/buxB7PEto6QeSiNxhBf3Yr1aJlS9TYieLSP+HMhcdWKJiDd65PJQdnX1EoR5h8bxs+HE8GuwqRgVxyamsDXZV56GTas13jV9qmNaYKCZo4THZu1jNZsDuIqmpYZGyX3i03kft1Dac0oqjDptVcDwWEtWOqXGravE+Qm/1ndmI1FHotrRim+0DjKTC3Y1fC8ZHvDPBhNGEKseg7EhGzdZhoGjcFotKcnsrP34JU1L68N6zVHjTb7HcWSYJcQ4qgXjJUJxioN9bpW9z2CpWzOW3L5tM+JLY4+HPyB6YuMFp4cJHRCXlm4BmVbtFy4kOJz0xWhEEKII5NfHTGs0h9S3hmwI7WBTcEGxvRo/Z5keMhifCy68A7LCXT1ZqrkFcgXoq5ee2qOtWKyhmRKs313rl5U3NU58k9G58laT4nal8iBqbCz/Ahbx9aitUbf30e2b5BSroXMSIml6ftJ7Y5u7EtqQfTc1uiGp+TnKT87SHJDD1Zfprrc6BUUUlkGXtnCwK4A7OibXlUcjTKfmOgtp4zGiUWvs70NFi+CmBMFcda8DNu3GdJ5jzwZPBc6NwfM2RhdeKv8ALg5QhOSTCqSieib9Ep12aE2/Pq3BbaNVkfwNSG4WbTR2H2rGdr4U7IFDy80mJbopiOVsRjZNkBySR60QVcM+W0j5B/YjZ2ObkTqwRQdQqgwRKMd1jO6ApeNIy81ZBwBDOehVAKVmqhZZfWnKT7tYnyDFdRudCZuticLQp+e9C5KwThhWO16WuvNZCBdaSyGXPCim5ioS2k1OOQVQQcTRZ+NZs2zHjuz/ewuDWJC8EOXvuxOMAbbsnFUFOxKl0cYKw6SKldvrIIK+cIg4+ntUSZTJQduHkopLDePTs4hbF8aZYIF0Q1asRTV5CL0qLg2YT3LIHoh1vAGOrPPoUyIUTbaTN89UKladyqfWEOwqzGzK5MxjIwYnG0PkRhd07CMTVugFoly3ahA+eCgwUcThBrb+GgzqZuOUpTXp7BTJZzharZPEGVBog0jfRmGi4P466pd2qo1uFRAlNmlwdQiX7XAm5n4PTNaIbBbyJQroDWx6vvGHyhG2S29FYxtYQxsGe1md98OyoUiEKImZTdt2jVKv/si/aWJk0QYgqvzFIJhNu8eZjyTJf+yj7sjS2G8wqubmxgaNrhdZ/LS7uPYug2yaY9kYmJ71bpZ9e4KePFfB4lvGoJAT+75OmHS8auq9bisnU8S9kUBPOPr+uAPoKqZpqaacWXQJRdVidanK2D5BsePjqFWpxmed0jsjLE13ExfajsAT296lV88+ywq28eIm8IPRjHG8GzPg6wfjkZwiFvV+lvVG/pevYudr2wi8VJ/vaugpcAtR9tza7iZ/qCfkinydP8DvLImii6P5Nsxm6vZoE0K40VdELeNr6M/182ItwE6V8OCJ8mFUSRg3sIUsepgtvmH+yi+EnWnrFSjMtoEmG2aObtDCH1cL6SnN+qOqquDiVgJhXEDyrui7Wuleuojklqp7ontH1TYOb6Bl/of56X+x9k4sppMeYwg9DG62mVdG5pHSzRvv69hpM/JskEvffntdKc3o1LdqEo1KFh9P/q10whRPa6NIy/RW3mW0Hj1bWzrMp2ZX5HNTdTeCieNgqvcWjfOKJssDE09i8hC4VaD/r0j4/Wgmy75lF8dw/gaZziPnSpiwqhuVhAYBvsDnDDHnPJWnMwm7JGB+nkin6kOPuAr6lFAHVDeEVXaVxUf14VC9TYkkQBPF9lWfoBxfxvKDSaChwWXzIt+PXOylo2Zz4Oqpm+6v92JNbYV3Bxeb4HYjoltPbwrhetp/GL0Xnd2PhYF5WvdgAONcn20P00Ev/pZG+Qao81mrJuO0vr6Nq1PjzU1fvGhA8LAENPVIKTW7J4UY3XCAktT92Plh1Bm4ksNY8D3PfDLmFIRTUi5DAbD6LDBTF7HPjivPYsQQhzZKpszACRPmcjseqbnAU5fcAGtifZpn+MsaEIlLLye/LSPF58dJreywvbiBowxtFy4kNwDPfhDpXpWmBBCHMn8Z3djzuiitDW68UqfGnWJ2BXuZImrmMt88sUQF41uMWRTMWJ2grZFuYlBsMxETZ5MxtDbD+++uBlrp6atx1A+JkWoo5tFQwgmurRUdvU+pZqR4Ovo6+vx0ijuYLaeAZIaS9AVZilgsLPd0K4ITAIboFoXZyjfyzzdxNzyDmLNizHh8fUb93B4O44u4Ze9KTVhTGjqQ6ODwbIMaDih/UR2ZfuYP98Qb4MmDLo7ykQY0d00swKAeCHKTLLyUQAvTCwFY4jFoqyw0tBEBsG4v42OErQqoJzFquSgJQulEFd7ZFOKeNHQjIuzKEalmgzV1qUo9sPoy2myPY+xsOkkQtOCrWITwa4wBA2h0ViGKPtpLKT38W7SZ2g65it0GGDZDn4QUMwa4oAqTtw42Ok8JgFhKcAQo6iL7A4GOM2aR8nPU/LywGJQ0eiHhWCUvOews3sRg0PRDbJtRfs0WxlvKBYMEOoAO9AT+0D7dOVeoqAr0ZO0hmd7WGeNUzmtxFULFzKY203eywIGG4WjbJQJ6plGlrcIzy/SlI36VhaLeRa2HFNf5+Z8dNMdtCzlmZ0nckLCophIMc/aRqkMrhf9jBccxpcYWvIGx9XE7BJWehd22eDoGIkmi4Kxqt0ao0yviYOo+m+mh7CprT7Z3yOza91zw1ScBSw5Bpzi5C/GatXqJ7ZXKg1eQhMYDz8EpQIC4xFqu/oMRTkb4DjVzBNjCAJFkxUnKEc3ziW/SDCeh0XUs+cIDBiFNlDROUaCDXT4b5242Qs02BaWcQmtJGXjoVKQXNyEG5TRuW7sbA5vjkM6yJNJnkB+qJtkJqSoCiSaAnLBAElzAraKEVRvTMNJ9f92jG5jRzm6AR54znDG9l5OmrOEFgyFbIAhQT4XZd6NZeIcA1jGI5acCB4bZUfbS/ugFG2tYNYP4F04se/ruyfU0Fjvmu5dUbD31DOB/DiqXM1EdGIY47NrdxRwPPVUjSmVCcNqtSzXTNrhsCDeSSVnEwuqQfdKdL3oB1TPa4p1uW2M+gGddjsKyJTSrF1nCKopOb19cOophqFcnoSxQPuU1PG0MAgKyiPDQHRcWQo841W7faUIA4PnzCUeZglMQD4Jc7yQseIgvZntGGMY88F2YcEcxbxjAs48DrZvSGPbABZhbhzlbYNEjGr8jVCHeD7YYRFlAsbTFp0BJJPgVAdssGI0jAIbZDWZjX10Jg2WbU1kBO16iqFKD6bjeFribeTdccq5NKlEijleB7kgRcugprOnQGG8iZb2fpyzu+rL1Trqaq0JiAUlVHEcuxRFQtzBEGWiTNraYCsAlaBCJmtwTZ4tpftYOng6sAInLLApWE/CbSbBydG+8idlN/kaLNBK8fAjHmorLFwEGkPoQzGnabJCtuaeoLw5x7JSkQVj/wXtRvtftyawKz7aGAIrGm1SGZ+5hZdoochAUKFVa6zo04tKNXhmharWZzpq07jGcsokxvrw5xzDQC46gKPPySiIVQhHmO8dM6n7taZ/AAbmG1oXQdkv4XmGUjX4AxD4PtgWyiuiY21QHUTBqwSMb95OdjREjZQxx2nArgZddbRtQ0i83EcxmQCWRKusNriWHRoGBltXz/HKgkn17xq+I7BiGKcJ5U+MZBv4ftR9UjGl62uskMK84oHdh6XjmDYL3dJEemAXqZGXONdJRgH849+GAbIZ6NkdnROX89oks0sIcdTbcyTGvuxOdqQ2cPnx793rc5SliC9rw+spTHlMlwPKG1NY57RQ8vOMFPtouSgqcl98XrK7hBBHBx2CyU0E9EefnxipMBvkCUKDF4boUKONwsbGCmNUKmZSoMXU6zgND0cXvUmrg+XWKVgBmJE0/qYx4hld7VJU/aY4Fl0oV3aHeCmNs3scFRi6+4r0b6zgB9Cp5mGMqn8zXetSEujo22dr0lVqUM1escMCxjf17Iiw2v1MKUOluzwxvWwYf8xlZEt0Ya3QOLHosSY7qhLv2Iq5cxWLFhuOWRjQ2gLtnVDRaVqaIeZE3eBqoswbQzwOSW+I9kKUxWHrCjF/BM8HYzGR1ubmKG+PAlXKwHx7IZVSSGZhheIpGnV6nORchbLAq/bp2O1vZ8SPvmTRXiWqOeVHy9DVNDkTBlQGQoaHAka3GZwHRtn14L+SzXTjrr+PWLW7FYWJYJdlfCphhQ3eWvqzaTbkusnrAiODo2wd3sRwIcp+MZZF2Q0IAij5Y/QN+lTCDKHxSSSiG7JKUMYPGgureKGL8TQohd0c7c+EN0ZLaQstXg9OkEEZH521KJVhdMjUu9aoTC+W0VjGwhrfjvKiY3ZXt8OubVGQND5vBcV5xxMuPb/+09vcgtdxEpUggesZBitLcZ0OkgsW4ThRVk2xBFrZDI8Zdu2G9et1vfh5qGGeM0RTs4M2VpTAsGdmV/V4XpPZSDq7E1tFx6Y7qY9ws9dPV+FFWrzoJn1yjx4nLDCnvBVM4/ay8PFxq8e8ITRePYAYbglwi5rOpU7twEMbUDj1wTz9Vo9CvkRPdpzNY1G3snw6yvwzBnJBdCPq+RPvf1UNEDu6TKiSlCsesbUWwW/TPPvM/WwafB4vKLFxZB2j3ihlBTqYA0Q1wPxgBDf1n+TK0fB/tXpqlrKpbEmz+6ebeP7FdSgsjotdykljZ6A1uNoDA34lyqIbHauOCqsURsWwtE9T08S2WbbM4thlUddR0xyjsxNUxY/qKfkhyvVp8gawwyJm8o2zsrAGX613KyPVTWFwUiaRlSDIGvKv+PjGZ3d6M1t2vUw6C5VyiPKi/d2kmnn7vPM5pmkhsUkRdM/3WD8YveeVgYproY1BEQVeTKDZvnkuwyMT3btqmZFhaR4Au3U3OfsYRlvfCgaCgS00BWO0z4G5cyEW19huiFXIk8mCb0df2PbrXrarboLAx3ddrH6NtakaTKmebhYv8WlpUXiei2VDLGYYHy4zOKwZ6quwdROs32DYurWEP9xDPMyiQlUfnXbyCJtjapRseSKD03MN236ZZ9e9XhSMnCQoDLOodRnnLL6Ellh0vBS9HK8MP8R48QFiFRen2uXQH23sjrzpmRLjIyEGTSy1Bac6kApAcXM1VZGJbskAQRjQ2wexIAvG8My66Nxl6wohYT1IA+B57kS82dVoD/yMwVndTRBCpQygsVwLa61BB26UlFTO0l8eJjO2a2LFtdpVGsLAQllRV99AWTgEeNrHUQ4Ki3iQrg88oXJ2wznBWDFUX3ReK4x41E7XWkPcGyLhR131lR8ShD7aaEI/BIt6TbG+oSKPPxkNouHEq4NshD495UG0X0Gb6FwO4JejgF+2sgijHPChXDaEXoCq5MjlqQ/4EqQmgoP1bqjagBdlZ1lDr2JV91G4x8AU/rjGn7OS0s4Sm59UpKrnI68njz+Yw6RD/MBipK9AZ3Ei+1WNV7tY9pex0KjFNsXO5eRMLsp6dkJMYNAE1WzBqE1eIJldQog3ieKLo8SXt+F0RKnDT+z6FQrFZcftPdgFED+2FXf31Myu8tpxCAwdFyyHDHSnNnHhKb+HNSdO8blh5r7/+DfiZQghxCGlAx/v6Vfqf1uhXf+as6xdfC+6iY1VhtAtNjY2HVYn28fG6DoGFuWewteteH4MA1i1nlGeIelG2UeJHVn0XIv2tIb5RTBRf6Ta/VClP6RSMDjlLK1lTWz+WuxsM2DR6XQwZgyBG2LKulpD1yY01cKztqZcCImrMoEJiAHGWJhA14eS93uq3U20obytQuiFxJIK40VdX0wq5PjzbJYudCllDZSjmkgToiLonc0unUZhp2DO0pCJr+EnCjPXanLZNjT5w4RMBDxaKhspuCdXv7mubn/ts3N7hkrexQ4dEnaCSgXKFWhuClFKkWgxqDYLVYjWl40ptPFxdY54aieWq1DdHqpioaN+hxjXZ1c3tLi9tJYGCDNl+rMePRt/zJnWqcQqJQK7nRFvLYuc07DtFhQhZe3RsitJYXcBfXaIMuCHaXJjoJItzAVQip6+avdNYyiFY/S6z9HuHEu8BcIgjhe6URbBJF5YodlrA2NIHmtT3OSDoT7YQbPXz5xQM14NOI6NGNzxHmhvRRnN+Jhi5EmDtSKGiQ+iWwyW1iSCFOksLD9hOSUMpm1RtC90iEnOZeOGaHmLqzd8Bo01dxE6Y6hUCqCLaCtBsQzzgWJxooaT1lFc0iIgNIoo8cA03JgqZfBblpIdfR4TdOCoJKHxcD1dDwjbukTJlCgHUTey7nIvY8EWuuIrafYG8HWR0Ezccjk4WNrHM9XMCQwhLqGJrmH0Zo0NzDs2wVhvwNxWTaZi4QchqqTwfY220wzuGmR9vJvF6WbGcwsoutDFdsLyfLBbwMC8/Frs4FQ8pyPK7DIGS0eZXb4XZXaAJrY5hDDGtkJPLTkTg8F2q138jKY50UfzgIXdsgGOfzu6evzbKsb655+mlDO0VkLmnnU5c3oVTjaGxsYzAb2ZbWx1XyUXa6M42g+jUSaRP2cDI5mt2GM7yVYDeU2tG9GVCptLaVqLLWAZhlwYza5n0RafsAT61PVoZfGMbdGcDGhzWjhrzpmMbpnINklt2MDQhoB5vqGpSWHsePSuzmvG9BjjgynKY71AEzEnRrO1kCI5EiqBYzkUCganFvw0gDH4yxTWzuj3cik6BpQJqIRZYgE4ZUi+0g0r4vVTiNu8HJUqEcQqaN0EYUCrSqINuCVYxguEc6KZFy8LKD1m0+RmKZRjmGabUuIYym4K1T7CjqEdlF/NENseRl0xl9r1HmN+retdEKBQzO8yWMUsVqlMq2XTNsfQaYOTy1FQGgePtG7HCvN4yiXvBrQTw19WYWdxC07WpsNqq+5/wIR4ZUNYhK3BTjztszJ5IiGq3hX2uI5T2MQzqIqh9QkXv3WQuBtD4UTvL+0SpCoUnhwkcfwcck9nibc2YU7Q5IvgtgK1wfqMYaA0RJC1CdIljDkVpRR+JUdncS0QUowvQ9md0fuqmhWVzSnsnKG1FTZvCogXm1CVgH5b0z7cwvgpRaxygbnlTRTzK3Aw2GWLhG9Q41lUK+BZONuS9KhdnMGJ9fZA1IXer2gqno0iINzusXnOegLixFQ7jnZpdXfRXIlRAOysDRPJbBg7Ru1DIiiV2Bh7kGVNb4HxZTSnXqYl3I2XPBXtuWwv7QDtMN+dR9yJ3pPjKUOl5LGourxYUkMFim4BbYpUvBxxA7ZXoaW0ntJ41OvFs+dgV7Mxt++A8o6NLM+movNY9XQ+Ogp0NLxc2pyAyppezJJqvcxqsXvtTwSbQm3Ir/XR/UVcLPI7DUErtIaaYl+KcimH6Q7Qy5oZsVyaGSTVZLAKFezx6gAZFQ22jupmOgkMBh1qQltjQgujq9m0oU9HcR0mPIX9IcEuIcRRzRhDafUIrW9fUp/2ePcvOWPhhXQ1L9rHMyF+bBvFF0cwxtQLvwIUX4zqhCy/7Cz4FexMb+KiY99Jy1sXNGR2jRUHaU/Oq3/ICyHEkUSVR/F6y1EGhTbgGaiWHRoY9cg4RN+EG9DGohLron2wlaWjSyDuEzdZYuU0TRWf7WOG1lDjd1robHSTZxEj1D5jVhwrMMQ2lWBRdOOhnImojzEQ4hMvuxjADj0giW2DIiT0DGaTj2dBxg1hNAow2Rbkh8eImxLNHUuJUb3pCnQ9g8tUAwYt+c3oJti2uYW2XJE5HSFF10DZwc6HuLuHosL4RN0yVmROJOsXGFhiMH4FhcLZ2ISVzaGbHazk3ChQ404EdUITRplVJrqxCv2gfkNbMZWodoxN/XWPJnuwCg7+TkPMd7DjinI1scGg6eyEuXMVqdNi+NtCKq5h1LFQy21UeoSeyiArmxbC9hJ2KUaQDHFdTSk7UcslUckShnFiWmECj76BAGUMfrMimS+R8FdD0/loPZHhEKAJ0dgGCiaPKUMpbKE9rsFy0LU6SMZQ0VE/0HI4zhwHHNNMEGYpvtyY5eyHLibQUQ8Xu3qjpE19WRpQ2kMnqvstNFRKChWPlp9JW8z1LVRPHHVcEca2s6hYYFgXyOehZ1czLfMmiiOHOkAVDHa5VnPG45y3+GSe82kdtimXFpEfSdPkeVjJeZh8CVMOUfkchU02ybGAwthC2vQwOhZl0HnxiczEGteFF1+JEbQZ0BrbaJrdfnTxOLRZxoLckxDmWBuso8IwcAJ93gDj/hrOLPdSCNP4TBodEYgRQxHg1rKSDITGq9cJCkNFDGg5tonT0yWK7R6ZikMQapQPmbLBy1mUy2lUqChmAePjeAqTUySDcYp2SzTSZOjR4vXgOR2oUKOMh8KQMlmKlTIdng/ZPrCi12diSUxQxnNDCgygjIWFhUbjqTItLdCeChg6Ns2wF3VXDAIPt1KiEhhsT+GoZpQbfZHoEMMNPQpehmSiCdtaiuMcC0BzHE5ozxDmbNo7j2V3Ndi1uCmFsouMZOYTUy3MbQopWCGxoEKn00YlDlbQBXFwcjaJSpHN24qY5QGmMpdELANUB5/QUXZVNmOIx2LUEsjKpsw8PYdF9nFsI0VHcxM2C8moEdqtKPOlexdYtf1WK29kg2NDkzfC4NYmBnxoQeOZPCZwsIvRPnRGcliLISxq1j26FVUxjJy4hPbukETgY2jGmCjrq63NYGwHFQYYNI4u0t6Uo1heQtjZQiUFfjgHq2kUL+6ihidlH2rD8e1n4To7CKoDO9QC0batKDn9WIkybbbD/HaY36LQyhC2h1gpB3Qzmixrg1doH7b4Hc6mYEpRmpfRkDC4cyvQk8SqRkQKKZfB+CgGQ9ATMBZXzEvFsEuGTqeZec2LGC8Nof2QxHiM6BRt4TntqMDFH47O7253Lsomc8OoHmHaZnDU4ri3GnbvMrT7ASk/hak0MZbOgF5Isz0PM76dODYeIbZx65lctewxywT09MLSxdBSCJjbbuP6IfGcxgClTEjCG40G6Sin6+FtZQxBWEYpsLIW1qiDbjY4Jycp5HR9JE9jDOPdhopro5QmyORpqsTJA012M83BKIVJAx4aA6HWuBWL5mZF8qQkTk+RFq+PUn4xtEPZ3kmbWUYwqbtz2RvDVDSKCuNBL2VrhAplSgNZ7Ob2+hdXTtwQJBXuvJCmMfCCMrYxJMpjtLpD5B7YgR7VmC4Hz54T1boaDanEu9k8mCGZgELFUAwGyY8qcscHNFkdaBQxR3N8YiebzVys7G5ITApwTerJPpFgqdAaQiuJGYi+CMMYTFA7t8WIEQXL7OEcsd0pVOBjdVgYraMaipZFaFWL+PlFQsfGwkGHPgbID+ewgxhOZRA4l9ciwS4hxFHN210gGC3T8pb5APRld7AjtYHPXfT113xufHkbOucTZtx6VhhAafUIiZPbaZ3fweK25XSnoqLDLRcvIv9wH/5wiW1qI397/5Ws7DqHb7zzJ7TG57wxL1AIIQ5Swe0jX4CO07vwdo2iq9lQrjOPeJBnbCwK4EQjXCmyiRPwRgs4Xpywz4WlLeT9HHFjUy4rkqGmxYfta306hxSWciiFGbLNNsGpDvYWjd+pSQBqjzo62ni05fvIAYlqf5l4HJSOgl0QZdq4RdChAivqemhrDw0UCh5NgNZRZhfBRLFhiO7LfB+8dAuD9hIGCw+QLxqW2ydR2RLCfFOvf2KFipa+NlTgMHCmxpgylrKwstWaSZUsNHXgWHH8SogqW9g7EwRvjbKCtIZYOke4NcA5ziaYExIQRMWDVVSfxSQ0wbEu8TGHQEOsEmsYpKqgx7DaW1CqA6UModJQzkNzO978JAU3R6FYZMAdJcTF2A6DQwY/p2kZd4nlotcf1xalisPISAK/dS5N4zbxMEuqs53WbJGULtGlK/T5G2nTGQA8AgJ8bBMjbyeIh7moBhEaZalqxo6FMtGgAyceD8mYZjQNMVogzFDuy4JfpKN5MbmwhFfJQdNCsKNC9QaqXS/DapBNR8uv1XsPA3wf3KxHPGZIhhZKKYJQoQxEsbnobi6wminkkrjORBebypY0znM+XdXa4y1OCls5LMlonLzDgjDEG5yDppUWZeFYFYwXYCeybOq3WDkvJEhFXfGUDWVvkGLJQ53UMJxgdFyqGKOjMCcZEg+yWMEIifE1WKXlDHvrGdZRAXBFgKkGQ5u9PjoXxGGoWjzaTLTdVjYxY/CodW00jPlbKXqnQmgIQwUndOC0RLeF5tVh6FqO5xvagzitsSZi8QQVStiFJMq3sC2PRDrGorEFjFALRGp0qKNaOUTdGBN2dNPZ7W+ky7dQxoCbx3KjrA1tJ8mUminoJEa5US01YoSEuLZDYu5CguIYdnILVAO3peII84DQUlgBOCqBCqMgZgyHUhgVvl+g52PiK8kmTmVeJyxaBMeEHqfEhrETIzwQewfOQIaTTsphx3Ng+RTbF7Ow3SbUu0h6mpaYIVVKEN+6GOvsOCZUlJ9K06T7KTflaeqzMcdr1JxqJKC6O3N5KHpxTllQnTzq0/SoRfui+cxNHsP81hw516LLOQbLHyCfB63iUL0xV6Zad6m62HiQwQTHkhiJoUyIrRKo0KCtapfAat800xuSb8qSXTYHd250LCxZWCanOzA66rrtOGASc1ClFD3PjaO0haU8ArsFf3knwTFzGS++TBcKo0w0EAFR4N8KwbEctBXDr3YL1n6IrWoDLlS7cYcBxitBS3TOj8+3CFLQWuogtjNL4YQyyZ3N+It8eiqD0LYYTEh3uY98Is/S8klYJkQp+O3mTYTHGObOhcD4FCs227fFGXbg0kVg6ZAwM0wx34KTVNiuRWglCawYKsiiYopyOcq2syzQtiZdeYljtzcRUxajJ0Bvro/xjIaWagZUGAWxADwdYuMAXvW8Fb3GWDoDceqjY+by0BELOeFEC3++Re4VTakMnusT1irzmVp2Y/Q+DN0SlmuoD7RRyYEybNmusHSlvt11LxilUMYwFvbRaUGcOJSbsXWIClU0ymx1Fal0NI6EvfAEYsk8lnZpVqO05SvMcbfTmlyCTZFgUraw8V1wNARQ1CmI+XTNg7HxnRSD5ej2AEs52Gi8uZrywnHmeBYDuV6UFceudDCU6SfWb4GBtB7ACm1y+ThzhnYznshiG00sgLznEQYtoCyGvSEcleTY8HySwRhOZpCk7zX08M6OV8hVosBvXufJlTJ0ug661EolTDJuilQGRtgZAHMgXzKU9ThOMI+ENtATkGgaJekNQavCPs5BbfOxgzS+Y2OsKESVH80SLG3GMQkIAprGNXbZjr4gmG541mlIsEsIcVQrrY6+6W2+ILqCebx7/7owAiROjAJU7rYszlujYJfRhuKLo8x9b1T28ISO0+hOR8Gu1rdFmWL5Zwb4n/5n6Wiaz4aR1fxq0w/52NmfP7QvTAghXidlcgRBC7Fl8xjftpu8ytGm5tDinIAbvAxMZHaFxoIgJKAZlQDje2TdNN3+Drp0By1eBax2nFIn9qZRmt1B4raFqyCe7CQ+pxmt++jthZO6QFshgdY4ll2tT+5hV7s9JB1FWwc0xUEVoyHHa8oVhUFhLJtYkEFVb2SMqQBW9Fhg6sPY62pmVxBGIyQapQjsVpQVR2uXeuJtrVo+EOzwsIm6M9o7NOY4t143rLoyCFxOXvhW1lW2Y+9OYOVtgkyIWqhpaYFCJsuA7scuR8EuANsrokKD5ebQcwwkDZW32ZQe0LQ6Fk3NE+uY2+azsbSV9uTZKJXAW+hjD2dZ0XUZY/EkA0texNc+2WIBbRxwHMJqlzNrMLrp6uiANsshrxzKsSUUsEnl+jBNIXZiFMsEaDRFk0GZiW53PhpTzYeIbugNiWAMk9BgKTQhtooTK3p4yTSJJFhWBaXAUS2Y0OCFLlZhlPkmSbm5lTC9A0sr6FhUDwhoraPgT7WwvVFRbZy2zc00zQ9oboFCUeN70FzrEqMt/FcSFAbaiS06htySVsJYgvnYhFrT2xfSlLRQmQpBXJE5MVpZczle37/qHa14nmZkY5SzYVlgqTkcUy5gmtrxrDgdx/WxqX8ZC61RCiZH9/adzC9olB9Ws/OoL88oCz9QDPaWaTPDuIAXaIxfrge6IKrT5IYeBogZlz61c8p7MubA8cco1vdZeNUA2Fx7PiUU3alNqCDK7AoTOTy3QG1ABFXx2bo95G3lZhYm5qGSNs1zfOYMOYzorVi4LEqeQUvYA9Vgl9IT75PowNckrQqucdEqRujahGHY0HHTDy3yXtukwR4U+hgo+AVs52SaYxYBIyQmFf72y1FdO68JrFGDFWisXHSMtlqtZCmCCUkELahmm3nHwYknVFcwlMRxFIQeqlDG6cuQfbJE87KQBcMBQesoJowRC/OgoSmeIelFNQVNYFAOhPFjCbwcQ5ldzHFaiSULDPpR0KDJjdPuO5RCKAceVmGIsdBgxkNSrkK5DgmrExUvQDmoBzj9AAIriUOUoaZqMVBHYUy1iH5vQPNYkhanAyd+Fs1rttMfq3YB9nzmd8FAKSQzH4pd1UE8FCRjLoFt4WcNJhozAJwkeApVsNCtCwitJqyWTrAUJhEnNE5U39AykBmBUEFsHioAx3EwdgIvjOq+mdBgWzGC0Iu6PVs2SocYP8p8Ck70iTfZrBw6ETfXxbDxieW70RqyfhFsQyKeINRlipTJNJ+MlxnFskOStoVbsnBL0NICJUoYVL2WHcbg+EWCcolE4KEK0ZvJsxP4VhyUYai7QO8OOGlplkTg0Wu7zKlsAVqpmAqvZreSDXLMrTQxt9mhXDaMDEMy+DlL9Ur8jihgjIkCzBWdpX/3AyzaViJ2rIOOa1Tc4HqKZDwEW+E0OzQlDW4euos7MKqZE8wcmr1+PFMLmmicgQzJ4QBTTRhSOoRCL/GwlTnZLZTNQozWGG2IkawOLlHBsmGpdSylsqLV60dpoizKaoJzxY1OK77TxosDW5ljDDHLIVkZo4k88Uovc9QOUtVgV2j8qGajo7EDC2Wif5N29GXA3G0eJ1yRo5yYSykcp8vup1D08BbYJHPN+PntVIIlZIbGieko3JP2B4mHNvZYGWMyJMI4S60lJGMWnrZIx0+LanrFDWPZtQRD48RNCL7BNh5+UE8Mx929kXDFfBwbBkd6cEyA8eLocjNuGCerNaHJUhoHVbHws2k0GssbY04hjklpWq3tOE4Z6/g4TkKhkh7kDYGKMaJ76+va5Q1yrHciJgiYszskFkbHWRhM+mJiHyTYJYQ4qhVfHMHuSJA4KfrK/Ildv9qvLowwMXpjZUuGlrdGBejdbRl0zqO5+vfxnafwbO+DeKFL8tQO7Llxdj30MkNv6eGr77idu9bdxpO775VglxDiiDN8Qi+J8ZOxVAe7ywNYKqpIZKkoUwOiYJcOwX+xiXZVwdCCmWvA9Qk2GVr9pvq8sSBLrNRBnGp/I50DO0lHcjklChg0YahxK4a16e1YBThjzslE35379RiCpRWWUlgKlAkbgl1BMDEqXkIXqAUcMuEQC2Lz8YKQoX6PSmYXhQEbVVT1wdiMBicR3VSOZxyswMWZVPhaV29kw57om39LWTg7XHDBOnYiEKWMxs4NYnW5qEK1ujwQZA267HPc8R4PubuiZYTUu3l1FPtIlOJRZ59qd70iDoHl0dassBK1ulI27a1RXbBnU6/SGh6LFw+wTvFp8RVxqwWlNPl5Hm2FGNmsIYzHmWdr9AmtqE3V7BELWhyLrLLqGVPFsIX5i/Lk1CiWacHCoqRSKHS9h55tW9jGps3MIWPFSZAEXcAYjbKjYFecZlr7K9CfxT63OmCAAosmwlSK0bExrOo2jGMRmBD8EqioDlY6BWEyqttlrCjoYtkaQrArFoOjw7S1QWc8ii+cdKwisxPyahl6aATP6cDKNLMoKDO82MZKOgyNwoZigK3inO25VBIKtzXa32HMqQdtnHgCQoXlREXoY/EoW1BZijmVDYybMbK6mcFwmBPjCh2G+EmLUraMqngTd3TV5YXGYLCJB2ls1ULMUZRdDZMCPhAFu0qBGwVlgJzOUzRTiyhbloVjQtxq1tBCexkFO442fcT7NRXfJxs8wZZtg5xQuAyrqQtVcjGtmkJK0RkHK66YOxdGRxy0ilNYkWNxv0KpKGy7ZGFAUPRI58ZpM20oE1IY3ISX72eOU8CJJ2gaipPWZRY0V1+nNoyO25OCfVGgz046VLo8KktsjvEXk16zC3u8D8tqwjghlmvRHGvFjRVJBCMsXXcf45wNQIvVSnuThfYNecehowMWnzCxTUxiYoTLhZ0+VidgDKUd1eL3/iBWSzRCZUgzMRWAraL0GteAo1AqzhznWJTfQ4sdp9mBQjWyGzc2TVhoILTaaI7lSRISd5LM9ZKEeRsdi0XdrgMvGo3TQNFZTCk+lzmM0q7ayQclrMJwVFfIxFFuDJ2KgsZWPb3UQlWHlOxq9uhoM+wKXfJhdIy2tkCiRWG7ZZyNgxRGovNQaXwRzrwyKhhDJ+fiXTqHcO1clv//7J13vB1Hfbefme2nn9t7U6+WLMlykQsu2LQYTAmhBQgECAkJafRmCCTkTSC0BAIhoRdTQ4cACTbNBtu4V/V6pdtP3915/9g97TZd2ZIl2/vwMbpn6+zs7OzOd36lw2DGFpQ90ISO70uQClnIBc+V0RpY0rkCdVOZQluJSmsJPIUuNFzlISsFlOGgVAlVGAffxctWMCsaMpWEaR0lTaQXuJ8V/SJSE6xIbuTm3M+xk5JCSaLI4fsV4l4SEV5PqQyePw1CkiwfxhFToNIkjS5kfg+CekxcVzqUsUBA5dhRkpVRSkdGKeRnKMdGatvlyTHhzWAQZDsstJUZ3wtkoe3uaQ5zE+a6GBoa6/QNPCim0PeNkz10Dy6DqHKc5C4Pt8VjfI2OKT2EFIi4DspHSqi4Cozg3aejo6ru7UrhqgKlMhw9rOgNy3R0vILhT4OrcPxDVKYgX1IIodMqshSc3ehSQwYGVAgEwhMIv4yQhNlRS8TQGJ2c5L7EHkb8OJIkpVIZ5WSoSBPr6EH8koeuNKScQlUCMbfYUcY+Ioi7NuYtgu6VJdyyS2rvYZZfAb/+/hixFsWkD4eOQr+ncLsqjLOX5FSCHi24kpS+DWG5aF6etH9P6FseJlesBHa0vtSIyTStd7pMud9HIHGnFMdKexktgTEFqRQcK8J0YT9Cy2PsFfQ43SzrzOC3r2amZKNPghFbRXL6AdxSCl3LMuod5khljPuLk9ieCR54hk/BLWFJEAOgZmDMyzPFWgbC+p8olSkdG8Xr7Amt8VzG/XFSXr3vWIxI7IqIiHhUk7/xCLGt7QghTsiFEUDvdNDSZi2bI0Du14GlWDy0FBvOrsFXHnsn7mdZ6zri53Ux+cu7ab+4h3P7r+Dg9G7+7ddv59D0HrqSA/OeJyIiIuK00OJxp72Lgf1PCOKQuIKKKmMLLQj+qnzyeoZsXuLMdKI5/SDGUVlBceckuhtMCPjUxSiUj6SCWGti3pMGSiwr/47R8igHzQxUFEdG4aAq016uzvaDT7k2hq5ZSYhA1PKKwcBW16Ecxr0SEoRWDyQvlctebzeFylF23dFHUuzhyEHFqmo0XcCyoWtY4+5KHP+e4ONdq37pKr8+qAnH2naPhrz3EGJPG3Q1ixKB551HH+0cFAeRQlLZA1O5GfZn7sB0FSUEsiQxPYuiKCClXt0TPxZcZKEoMXSwTEkqZpNQCYq6Qop87Vxj/jiuL7F8DelXMGUCoTyKqFqmrpJropSPzAIrdLinFLjvFCEpW/FFD9P+ITQSqLhAacEAPE6cMXIIfHwFpqbhJB1aRZaYtCloGWKapOTtDTIGChGcRzNg1sS5kNBW3MvB/fuIF2IgBMLXOHxA4uYq9EqFI1w8pcgXwA2z/yEVHi6prAeHoaS3U1SjGF4geiJA5jXsBVBs5AABAABJREFUTJJx26VgaRSzgpacSeYQpHZ6aHGBXlDIyXE0YZMTZfZPAQmwLRjpF/g7wwQCs7LFGQb4nuKId5gZNc2YOoY/AXtLCmJxKqKMa2sUvCLT992Ma8VobxeIUpL84Um09H7iEzGkqhAXDtggS4KDuQdJ7K2rqQrBeKGIfdQh5XXgj48SPxoIZbom8Dw9iFM3bZI4JKj4DgqJaRXJ6GAccdErQYwp3fCYIYdXnOTeyfvIH2nDHC4jigLigv5B8CYFQuiU4ibCPoYcdOCu4DnScweQrg+e4Ih/mDge+andaPkJKnlIxmyE8gOrOxk8p74HvmgeGioEXug3t3z5NmLFAsfuTCPvGKfTd3GHduLkenHaO9Asi5R/CDXuQ0yFsQIhacRxK4qpXS6uP9EUZkc1+PauSdzJTEcrjBbBTKLMGKI4gehfwfgeianl0eX9KEdAJYxBGA+sORN6F4l8iXRG0mJIdC9oAz4V4tInpoGpDdEXlyitAJXA5CanJ/GlAZbAmn4AQQdKaDxQORtDC1wxW2U7QhngHUXMHEB4nThjRq0/kfjo3hRCgSxWg/b7qJwirwq4VlCnXZ2Q6hdUDuVRbiuiQwNDINctR969H1iJNyhQCYGnfHRdcN75kgcehIMHQU0Keo0kB9UxhmK93IeOdBXauIcqSrz78+S7JhAeaNKAQvht63tBp+eWkIduw2/Zi+bEYWAd7N8NgOkFkwwFr4SpGRzeb2PmO+lIt3PQD3rESrbEMc9FeBoxEcd3cxxTR1EySXvhPmxDB3UexUIgck77gdhV1tIoYVJBozzqY+V3UkYx7k4y7k1RckeRQDIRWLkZbWCYgjxwdKaCdPXA3bbaZjwXDw9HxOjER99zBKkkvvTRJhPAJOaMh1bU0HUfNIFwtJrYpXwV5hEJLTerFqH4VMIA7uW8wlQWk6Uie0d9EuRr3o75AoE7qdBxMDFNiy6nhakZcF2Ftk8gEiJw3HZ8VEnWLEC1aQ+VEUghOeDtD4VMG3Ewhnwgh+FJEjik5D3Y0qEYN+kcGMYr5aCcQ7iCzN44JSfI0qimplAoLFvQkoQx5VFwSoisiV/0iFWWQy5MslKpWqo2949KgXSDKSlNFUiWU0hSGATZOC0gGYNCHlQFJo8FApLlCyibJISNXkriVhRSyFpogdyqlSRu2onmBpNjIraFuPcgWrmAHn4NlO0WDEYxJUFflIQeN0vcOoe07jPp7qXgK1ymKI/tD+chFOPqGFnVwVKQx98kIiIi4szEHStSun+yJkx9+55Po0uDi4d+b0n7CyGwV2cp3j1RW5a/6Qh6VwyjL0gHs7x1AwB3jf4GAH17msTRGE9OPAdN6mzvvxyA3x36xcm6rIiIiIiTgpRQEoKSKqMMhahIypSp2kL5+HhSoFd0Mnpf4IoiJMISjI3kg3hLBDPgnu3j2T4CDyFchC1IDC8nu/lKdM1AIhlfqeGHbpEQxKNBqSANeuieodAQnoDQskvzC+iHgwxqug4VN/g0lcEUef1aVBkpgyDEM4UHmAwTQx3zDrPTe4BxfwxpCMxuG7MvhkLiGwq/GuAGharGLgrLFx8OBvlZM40qzwoyBshj99NVzrAluxYfxbHyBJXpKdSxA8jQ7c6Y1Gm5LUX69gRaRSc3DZVMBb8nDMirJBgKXUjsuMYzNqxjzXCm6TzTaooJbwKpNDRVRBcW/T1B3ee08B4IA99X6H4BoftMq2nuK+7EVwoNg6Tswh5TWCaoTKJWd1JIPFEOrBaw8c0uBtp3kCaLgUmrsRzXDGb+NVUgVt4JykXHRKgK8dJu1pnrMDULWVG03DtD5oF+Kq5kebyfUkngl1w8X1EqBZU7ORWc3POCOlAycHfaV9lPIg5xvSsYbNo+7khgCeM+CMmEz/A5Dn3bJEhBKQ3llZIufzWpW8dpvdNF3z2GsXuMB3b6VBLBeZYvg0SrqMdkCwdzQoImTExDw8dnj7+LMXUsKJMPCsmkk2I6NYRvCrxWnxzHyFdGmS4exHPuIJfcQzl2P/iSlJ+mS/VgSkHZLbPz0E2BO1n4n/CgUC6DJ9B9jRg2eAIPJxB4vdDiwxX0qM5gP19D+gLN13GnFJ4XuOhJR6Kk4p6pe5Ezh6B4G633jeFVfNAFWthchdCZ7g+yuxkiEBc6zXaWOb2BmOxDhSJHSkEweU34TKkpbC9O58jlTK2O4WeCiTrPB9ealXBHSEwtCBadtVvQTQOMOBXKJD1B+t4EsSMTGAmbgdR5dGk9QRymoQQQWLUcOKCYngnbozZr6GnV452KqaPII3cEwrSmo1I9+B1rIZUFIdGcTCDA2sF9Vwc8/HsrKCSWY4T33kcVBaoQuJrhK6qaqxKSQ2Oh2V448C9prfgYoIeDfr9M9eHxVL1PaHXbWOYMsqVtLVbpMJpQTKoJlDDQ/Qqp4gNohTG0vIdtQzrpUz7sUxA5XFvSkgXHEbhrNSpeKUi00aMhOjWsjUncQYm7XOKuC0U6P+i3TFOwcqWHL0p0aAN0Oa2sSgwR1x20iZ1oJdDGK5iGje97FI9OI6YUmtRrLplKaigni2/YKKcFT3hoQiLjBtIMhJA2lcFXMDpRxqsYTM14pEQCJTK0a2dhYKHMCnlVxvQd1ugbWKGtZkRbzgp9I7rQA9dSpXBdhUOcOHF8YdLal0XTgwyqvmvijwcZ98r9geWTUw5FFVOg6wLHEZyX3RA2GMWg1odVtpBI2mQHqlSgoILJgpgXJDnxTYWHjywF7Vfg03a7S6V4FCUBPQy43+LhxTx806ck8hRVEcsO+k3w0cr7QHkIT6Fm0uTyoEQRw5+hpGWY8icD12xfIdCQymfQ7iFuJtFCDUmOKoQfiGi5wSLlxkDuPiAU5V6XSm8wkxE/YiKPxHFbUsyszJMbKuL7Pnk3h8gITGsFLXoLWhjrUs8bCN/Dd0uomenAcrqll5gDrbKN7NA6ekvrWdl1Acnzz0f0BmKrKIchARrELrnORJkC4QYWzeniPXT8/KcMeh6tqptuo5uBWA/LU910tfbSqXXX/htmgOG7B0laG5BChs+4CPqRnjR+2oG1FrJPoISG1NvppJ8Bb7B2jLSzg+X6StbYK1lprGSZvpIerZfWZD8dg+ciZYKElUVJsMd9NGHRmvFIxEHIhkm4RYjEroiIiEct+ZuCF2RsaweFSo7v3Ps5Lh7+PVpiS1P7AewNLRRuO4Zf9FBKkfvVYeKhpRhAT3KInuQQN+z6Ebffofi2fycAHb/czl13K1rNYRJmmrtGf3vyLzAiIiJiFp/97Ge59NJL2bBhA9dccw033XTTotv7wuLB8i/xdYV0BR10YR4KMkv5eFhxge7qgETXAksOTWooQ5EfKdeOM706TynhIn0PqQXLRadJygxUJ4HAswUTqXEqVEBAoQi3Hd3HgekpvDBTmJI60hckzQxCQKx8AD8Mtq7rQaB8AA8HJHTqqxmSI6RFthYg1z56B2o8iUBnWk2gUMyoGfy2CvqmOFq7xky/ory8wIPn3c7o8iPgllGh+CIQ2AMahq2x/YLVtBsZxDxil+YI/IKiFmUYOFw6xrFf3wpAobtEobeE6hQIH5yCTWEGpgqKXid4D7kihtQC1zVpgq4JpNEgKASx+FEKJsrTmG5gTbK1NxjsFYcUuRWFQHSIaWxclUfoiqKfJxz7IBAYxIkd8dEN8IZ68EUgUEgkhj+Jpgr4SJTZhpBaIBqoehsBmC78lr2ln2J4M6STJoY7DSjM/xvj7MlzOOuuteiTJVrNtXS1PhHLSlMqgiXLIHxybpGZGZ9DwasZzwsHV5qqlRMgpfUFyy0b9Po6IaClLY7jCBJx8CgjO2OIVSMUR1qYHNbIb2yneM4gU1vaKaclw4PBxNW+0oN4YQBrTQaDubTexarYU7AMDZd6W4YgxhsI9sQtJg0TU0tw9lnr6N78RDq2PJ11T3oaG552MWddPMj6qzbTvm413WsGMFY7eOvLTK6YJrc6z8zKPBOrBUfXxplZmae8Lk9+dR6xWiO11WRmZZ7RtSkOnr2M0kqX3Oo8cpOLsyrGzMoCU6vKiNVJCuvaubNfciAMASZNQEL57AKVdQUcaWG6RwOXOQOMMCuaRKcS+upa4hgKSVZL4+g2mhQkExBPgBtmqnMHAnEoprWRTw0wHRthKicYG1cUi+CZzRaOCkGn1s06fT0xM4Fmm6AZuAJsvxBYxSiFnJrEM3QcR9LZBbHkYXQvT6EQWKrNhGKXrs9y65QalfazqYz7TQGwG5VuaUhWroC1mzJ4HevBEIFVlBlYBSpTR8ng+TXbJd6UQL+/grq9AnkVhgkPjnm4MsCMNdh0HqkJpts3gQJJpZbdz6feJ6i9LmOjBrbukBGtCOEzKkq4MoYQ4XBaSWTBI54sIYCJAzkKiRzxeCe6Di2xDrp7hik6JTzDQEgRZN8zc3jLNbxBjepDXdlsYK3MAPDLvT9ESgA9yAYZBu9WCpJ7K4jDZZyuFH5SMLN7FFEBvV9DeKGbbbwNzAReqheV7MITPprQ0DIWy3rb6em06NYCC9mKC5NjJsLWEIMaua4UvttBrz6EryuUBmbFxFcCYa4jpfeTlMlaeXDLeK5CShhItyItiaELNA0qrssDeyxyeUAT5Ptb8JIezngBfaYuwKRlAkPqDMghhs31mO4k2464DMoRUiJFx64kg/oKDqcuxPQspCpT7ChTaXVRQqPSWQ5cjr08lfIR9s7cjzESx+svUV5VYHplATfpM84ouzI7oV0hBegqj+5PY7nHoKIQXlDPevkwUnhMayZH1ShH/SATpZISgY8Q4Cd70Fp6qi0K4QnSaYXbYJEGgaAslUuxvYzXEbyP7FEdX5kcHTiPo61DVDIu+YEi+f4iZqtD0egM2mbYjLWwvfm5w6jDO1FSw4plMTSNEWsIPX0NR5LncyR1AWZ3mone9RSN+rhICR0/bSFGDIQdJoNRKnB1D5Vh6YeJGcJz6rZAjDS/I7MJn4LZTVFvC/aRMJ0T7N1LrbCa7UOrpNKRoWtrCuH5qGMeXqyLSXsVvhscUwGFQpBkpq0NLjhf0NUpWJFYTp82SFuyA0drY8VIGkvNYFg6M84QSyESuyIiIh615G48grAkzoZWfnj/l8mVp3jG2j8CQEwfRL/ja5j/+49Y3/1brG//JeaP34Xx208hD98RmHUDyQt7UEWP/E1HKN45TuVAnsQlvfi+4rbbFR/+V8X0vVfw6z3/xytfk+MLR77IaHqSiS+5vPyViqc9XaBPbuI3u35bm1WOiIiIOBV85zvf4T3veQ+vetWr+PrXv86WLVt4+ctfzoEDB+bdflNsExljBEdm6bA6WJFbRe/ubqwDHtZRAzvuYVpl9LJGa6tEN4LBbVWUKKXqAoEnbSq6QlChLVFk2QjELJ9MIZgAkOEH+KGePZRiZazOQHgYyxUZ84/iU824KOny2xlsX4awAgtaP+w6ExsMaA8GGLnESg5mL6Nir0QKSUw4tTDa9pQiKbtI2VlAYGBQocw9lfv41dHfkBdjFDoEdoePFIJ99gHM9t2I0XvCstYH0karRFRmcHfVB1vKVKhuD6tH4iaH8MxgoKCEZKIyhXbIQAioZFxK7RUSa11iDsT2BZnxfEAKG8d6BQXSCARx6SCM4LxC1gcNXVYbBNnZycpWdD9PunAXXU4b59rbWW+dxdmpbUhhgy6xZR6pKcpGexDUGhBCQ/qKjOhDH5BIR+ILg+mVedw11HQDodzA4kMIKPhQDV4eBpf2VBElwRExLJEmnVKkkoH1UHnXNFWfSl+L44skebuffAFiegUhYXdpH/myWxtdlNxgwKQkuDKw9Nm8ejlK2mjtI6h4BiWr1lgCFNh20CYGB2D1apdMRsdvjeN3JCm2StqHFBWKqHBWf0v/jrB9+uyP76WyScPUgnrp7ghFIFOjUgtCHeC6YGpJpioHma4cxZRJfBVYN6B84lO7yFppWs00rXY7Ca2jNglmSI0y5Vq7zZu9+GH60YJbRinQpYYlDdrbIJmU+JpNp+wK23vVfUqDwD4E0/fJln6Hmw1UofASSCfjdCVaSGY9Uqng6czFBxDJIAO1QODqFh0dEieh8DQH0TC6s8zAgrLYGvqkZioIzSChdeBbBmiCY8cUBa2do60dIKFFX95QUwIpNRwRQwgwQssvJXUMZM3i01wOvmlgbI6RPt8kUdkTBh2vo2lgWHOHnrnfjDN9SwVVbvyGahbFLEsEbpm6EQzO+3TkCgO5wqCytr3mfhlbqRPfFGPZJQa4YSyy8BhKSBAyCMINQeyv0MJ031iMXL5q2RU8kGIew5G77wljiQkfhUQha/2lUhrgs7t4G96aMuXhAvnhIhl9IMi4qBRxM0nhbEX+rCAu7P7Mb7jl4PVzzuO2+DhrAgGq5BbRNPBdLbD8Ezrj44qpadD8EpomsZMGyoHR3EFUqyQhHggyMGoGhJY8vvIxh+qWXdZIiu6r13LW0GZivkWSJAYmCS0F+PStU6zZaLLlqUkYdPBafZSmMDwTcV+ZfMWicsxE3jGFYyn8MY/y/aO4nkKT0NarkXhSGLBfQMl18UOXWaVJpuwBqiHtWvbU3YE1paFJ0IWOsIfRvRwi59eEl55jPSRkPxUthS+yWNj4usb+VWtRl0pat1ZIOzna7SPImSMUpnYFiTd6i+hGYPUFPlIDN+5TLpdAgJsIWkrGl7SWFUIm8IWNUhV8aeDKFCCYZooKFYRscPnVdDKtBul08EymHYFuBuJgUa/HEPZCSzQXFyMpKQ8XMSwNXylUzKCCR1zEKbe4lFtderV+fGEEVodVAUnouAMl1MwoM4U8ymmhKzPMedmzcCyNmRko61mU0DEtyCWGycX6m9qX1tZK20jgcqhkMNGgqcDKb8YaZDy2gbKWDkIQZIcQTpbZJC3F8pUGg8NBPfg+TIdh2pSsZ9IVUjCxbjvJdRlUv43o1em8vANPi6FiYb9ZqB/XtkAzg/2TqUDQzvS1khrajL78aFB+PArDe+aUaT6imF0RERGPWmZuOEhsczvClHz9rk+wum0z648dxPjh76Md+h0ASrdRiQ6QBiJ/NEgpDygrhbv8clj+DIQpmfrhXkRMByn44q4efvAcxehRME0YOefJTOv/zoqXPZe9hZuoXP4M1n7tEH//VwVu2unwvb2bGbc+xKtfm+c1r4yxevXcgLQRERERD5dPfvKTPPOZz+TZz342AG9605u4/vrr+fznP89f/dVfzdneETE67Y140iFWmCQnfJjykYaGcuNkW12SUpI1NdJpk+kJKE771aTseLjoaPiWT0UmMOLjZOUx4mYvsZigzyxzeCI4l0QilEe2V9GyfIaC20H5zhnKlWrMrzB4eEFHVjT04T4qu3Jg7cQPB6WxriAGCHeD1ERgrRGOcGwcBrIZkipNoSA4rKVJp+MU8nksJ8fh3AEcS1DRTHZP/jpwx2wYVxf9cj3rnKK2TgiBmVVwrL5tZUMeGTOC7IKFLN7MIfqdLvaUj1Ha1oN29H6KJR8/9Id00hVmenoQux0EUygBkxOKSdFDq38uaTlGUo8hq1Yzet2yy5Ym2+KbGC9oJKTBhJ4lWXwQvTDAsuVBWQ8dlAhhgKahe9NBbLN2m5jRCtMHSHWkmVKKizb2cqt/AFcEGS29mI/UtNqAUqoK0neQUqJ2hr41cUKxSyJwyWpZOlSMNnM/D6Dw+8qY7Q7lKYhZZUqALy3cCjywSyOjwNYqSBEIdhU3sOqbUNMcdY/gYJG3urDyisFYmraNNls3tnLzzwSurN8ggURaMNC6giPF/RQqOYRWwdEszr1M8OMbNCjC7uL1HCzUrcMy8TiEoYmKaxS+J8k4baSsLC1DgUXED+6UeLPErkoFesxtnNsfZzpXZs/RMr7/K0DhVA5hTd6HPJqvNpK6QAIYugwSOzS4x1VdgwphNkZdaOhCw7EFui+hGAzeATzl4ZhgeQnylInHFF1xj/snodxzjPG+DMNmAQpBNjjLtPFVAUMXZFsEWruGzHQA+4Pz6wLdTqCXwRMWGC4QxF+rWiTm+lzKgzqpjMfUMo3UtIWKm1CQVDwfV48ztsJgeHcHWrEuxqb0AZBj1WpAM6v+kxINnXLapTTsYnZqePtApmykEVpQrgrivqn7g9+OE7gxKs+vxeMr753BnfSD4NhFhRCQvcTi2C8blKaw/RbvDG90c8gh1m3UefABHYXEcARm1kYUi9htHsWjPp5sPpCqulJWs4aqoE1jCmS5gidtdKk4Z7ti1w3N50KIoK1KLxTOJMmYgLSG6pGIMRdr8hB7jaPYnRWsioaGFdwKFHEjBZog508GMZecDPPh+W7T75YsVA4X2X/IpjBqoXsVCoMl5L4yRuEYyclREDkgRvea5Vhjt9buUxX/CTHsgTa4vh7XTpoawpRoOrRrgQCnDIe88knFKlgpCyctaV1tIfYH9dee1lATCs8DbW8Z6RWxdJ3cThd6H8Rzu7F00HStpjTomqRc8mpWpEKHsgualkbXZkh0dWJWCpRL0+hKDyyZJFTMDDF2AoHFz9Gjwf1SleC6ClonvVofh8wxXM3GMQ1QYKwpoz8YnIvcAZQXCPWaDKyW/HQeOQZezOPI9BF0aePHXJiGdtmFUBKhK/ACcbpktaJE6IaPG2Rc1RJQyQevKKkjfI9USmDHBDO6hlKKdFaRl/UGWyqB9F0qCKxYkrZlU2h3B2+miuXjuj4xESencoHYBIHvo1+fpNF0G78lizeV4va9eYQRQ7NsrLKJpoXu5CGWFbRZPxtDG52pt694FtMKXnq+AF2C5hfD3xZK6OTNHixdoPd3IYxelifu4t7fhgeXgsp+D9mhk4jr5I1AyPOrD1UozB1Jno8vdKTUMBwo9vYRzx1B9HZQWmeiHJNSIcvKnnF2h9qV1r28Hq/TToEoIRyBm0nhWfVAkspo7tMXIrLsioiIeFRSOZSnePsYyUt7ufXQz9kzcR/POTqG/Z2/hkqO0kV/Q+7F3yH3Z78h/9Lvk3/xt8j9yS/JveJnFJ/yT7jLL0e/7/skvvFCMqse4Ngn7+boh2/nZruPL//IZu1aeMdbBd/6uuDj7zqPJ4w8g72Fm+iI93L+a54KwPI77uEvXiN5yyu3IKTLnpnbeMWrFZ/5nML31XGuICIiImLplMtl7rjjDnbs2NG0/IILLuDmm2+edx/bFngyhqslONre17BGo6D3Md27FfvmDGlnAJFopacHYrZbs1Rw8Zhcl2NqZR5P2sykukCAlgYlDWJ6Pci6QCCUF7jveDOodDeGIWYZaAi8Ygt+eghtqBdhmCCpiQa2LWofyVKC0kRNeBNC0BdvJ50wSTpBPJqMHMMWOqZmsqlzgHO2vbDu4jPLMqSk6mLX7I/f+AYdIcMYW90VsAILGs0J3Zk8SBlhDKI+B3dVLyrjMawto1f202pm8LY7VNoGg2tEERoskdS76TV7g0FyVUNosAjQhIajWcFsvas4mtgWLM8dxDQEpinCAbYATSJ8j1Uroe+qBKQs/OwQLZ0pzj4LlKtQDdPYhgFSGFQLM9OaoNiRBTmrBoSkpLcG55UaqaRPTE4F8dY6KsQ3JUle3EvcqtDXJ4glDCouNQHI0oLAz74PFS+w7DpotiA8gY+PMCUdnRIzvG5hVkVMiXCDOrY6JanzHQzNZEPn9uBe+C4yvFubz9JYNlLTblD2Qbq7wNAaLPJq91fSkehF13R0XWBoGi4lJpx1NZebUglMLUXctolbKYQwQqsLhVRuEO8qnBwD0RS43dLqlgzBeWVtfckvgwpcjariVlVw0EKVxlM+K5bDCmMza8xtDA/6QdsPzoRvCfTQ9VP6LqZeF59sS7BinV5znVNKMRC/kPP6L8V1Bb4wqWRX4WcG8TMD+Jn+MBGEhzIEmvBQKZvyhp5w5C9RyicVJjazYxKBrFlRxrV2imYHRxNbAdClgZ8SoGloQqeUESAkxtQBjOJhhKyLzCIuESmJWGGEbQsQAm+8xPRP91N6cIr8b0drgrZfrBkhkTjbwTkrbJMZq6m5Dg0LOjvrv1s7DTQJKmOGzSo4SO+AQNcJ4jWFtQuAUQ2uFN4/Bb4wketNRJ+OQhB3wNYhmQTR2qCuyaC4MsjDCEgSCQG2IJfMo3s5pHKZyB3iUPEYXVkbKTTiseBZzzhtWLrN0dJOdqXOh5YhAFa1b2q6xpJbZN/kAzWPAcsS9GRiuB41K8Kh7HKckTRW/ghmSkOlXfy0IDvQg9TmTrr60sP1K/gtw4iezfVLsrWai9xYfDNIjVXLXRzLR2mBMN8/oNPerkgISTqpI0WQIEBqgmzax3GC5wDloyqVIL6iHlRwa6oLXWr4uHhh2ZXmMTbhkfNHKDl9YMQgFbyjdKEHMfUUlI16TDcjFr6XXPArkuXLIGcMMh5bT8Xpw1XlWt/qd1Xw212UkPjCR4VWppodtCUVnyF/vofn+BQHixTWuAzHlzMoh4M2VFFkkwoMB0/5qHQvwSxJ1X1YkDDb681K6uBkUfGOYDJBZPGFTyot6GwXxBqyAgtcXCp4yT789k7KF6aZ2AT3Fr6Lj46NQ0Um6UysDncQjadGGjFUew/TdjxInEDwroSga28cfoSXi9tdTwQB4Dot1MLntWgIAaY7HUySSDtsLzYz9jISF/QQP6cTwxSIYT14nsPnoBo8UNMIY7ZVCxn8m22zQGikUsE2BbOb/ZkrwUqhkoG18mjyfOIr1pFOB1k7zb5V9YImO2pux0J5DMZD69hUz2zjzwWJLLsiIiIelUz/eB8AyYvb+d5PX0HKFzxBZihc/R68kUuaZrMa8WOt7HaexK9mnsTNe99A6+EfcPWqr5MYNfGExgUv83jWc7YTS8ea9nvtBf/IRUNP5eyei4ibSdJPG+TYp+6h7Y/Xsq4z+Gh47qtu5r5vn8O/fUxxx53w9rcEHygRERERD5fx8XE8z6O1tbVpeVtbG6Ojo/Pu09Orc9G2bn51owcD67DUMfz7y1imgyktjFgMy7KJt/STas/izVSY6ezBtQ5jlA2EUMSNOCVVQreTuFqK8pZRWjb3k7BiOJ7PASv4mrY9m6ScwrYtfJknnogjkgZ20mfqqGQwvokZfxzbc4i3ddDS0wapSUzTCIL9WoJ0Oo5t2xTSCeI9NsVkAt12MCrBB7VtaSCCD/hYrISVO0pR+phxk2wKEu2dJLUUvb0FDk63kk4dwQgHusKV6IaGZVk4VoxY3CMWr4sIsTX96DcdRrPBt8DWbZIdLXhuFtefgbKFNqyIx+MQj5Onl56dwSB47YoRVvVuYB9T/OJbowhuxbZs4mbgkmcMr8U+ejuJrINmSxLSIBfWWyqexCKGPm2Qt4eIxdOYxTgJRxDkwQqC+5uGhdHmYMccNCHJpNK41jR4ikQsQcKO4ZZ1Llj5RLQVDjdM/huyXMYczaLph5CaiZfswR7oJpErUzAMynoWy7LQlED4STR/HMtysDCxLckwWVp7ekgn4viJVjxTg1iCpB1jZkZh2j5GxSCTsjFLOp4HrhLEHRvH0skb3WhyHCvhEFM+MWERj8fRkxkc26FigdelIccl7evTmIPrENksZlknPh7UXdJJkc1msRMm7TMJhPCxJjw6OzXa2iStre3Ejwbb6pqB6xm0ZFvIxupuN8lkEt0sAUlMOYmBgY5FKpGho8NEN3xicRdLc4hhY7hFYrEYCQMw4ohMGivmYYX3I5lq4V49j64BCkw7hvQlhmdgGhLD8EnaCVJxHatsYcs4kwWIWTFMDAzLIJlM4MSzxJRHMmUxYPUyaQ1Q0RM8YFkkEzZaxSJm2aSdJLoRCG+WaZFuzSKsGCXLorPTopAdorvPorJvnGnLoqc3hWGkiXuHcb0KlpPFtnyUZZFwTNpS2yjFgzpzfAd3hYY54mJNKbKtCUrHLDTdQFbAsh2KXRvQdI3WVhN0G3NHinxqGieXAM3GsHwSsQRdpdtItqZJ9qxA7M1hVkJzSQvcXeA4kpjjYBxWKNdAO+wh43FURYMpC6kERhzi8RjxziRyZBB3WRd6yuLIPXVhPdURx8xqTEwEAnW6o5ftfz7I2C1HaW3NhwHti3ixEkKUMB0NVfAw7eC7TosJjJwBhsAyrUCrSGSwSja+VQHTwjiUJ7YiieraQtEUJKaqllKgGTqmoaNhAQLHsilbFgNt3UwZd6MbBnr4fHc5GZ60dZCdBYve9DCWbjNcXsld9+xCOhrJVIKLV1yJpTvsy9/X1H/vLzzAyr71xONxlrWtoz82xt7D+ziYczDEDHYsSTYh6F6uYScky/pS7F9dYrB3GYd3xtANAzQdUe2jEzY3j/4vsdZeMt3LyGaCZ8Rc7jF9r0Wm5JOTFqbj0JoIMrmK1nZENos/liaZNmGDIHEgRsX0ce7Ok0zbtKdsiNt4iSyGcQDNr+A4JrGEydNWPBn98vM48q4vMONK8irHWHEX+WQRYWwhpieRdhFncwL7qIHv9eEcVDi9DroOZqoDwwj66VhaxzBcSiWwpE1rS5pDlkKzEzjxNL4taO9IYo1ZxHSbQtJDzsTw5AyT5T1YlgVtI6TzB0laecrCwZhyMWyBaIkTz8cRZk3BJh6X9Lb1kF0/ROFAG6Y5Q6loIHyFpltYsThGwcC2JDKZDmIhJlbiVQaxCzej2Q8G/WvSBtdkoqtALhtDd/oQpcPEU2lioXvginbFbbe7gEUpfQ4rrVWsWm6w564DaFY3hnYjyjDwhIGTbGFkoIcjt90XXBNgJy3iTieG20l8Jl5rQx0dBvF4BeJxODeGtncMcXQGJ9lCZsUmRo/eBZ2Q6rfxfl7E1bKYTrw2q2AZkmw2KKOfSWF3lZlIbiGx53psR6Il0gjDImcblIpgOzGsoo+eiHP+FRmSCUGhoLAsQbGogrIA2axR+xsgnc6SWBmnTIxYewsAlfgRdF1haA5W5TCJuEN/Nku5Yy17pEcq2yzgLUQkdkVERDwqmfqffZh9NvzqJfyv9wBPb92G97SvNLmHVDlwUPHb38Jvb1b89pbADBpgaDBG9zlPZ/ycp3P2n/2G+G8/ir77k/hf+A8q57yCyoZngx68SGJGgguHnlI7ZudfnMXkt3Zz5AO30fP2bXQnB3lw8re8/S2Cjevh/R9U/PXrFH//dxCPR4JXRETEyaEaN6iKUmrOsirasgvRytPkcoqKWyLmlVGVChXhIUdLjN29j1KpRLlYpqBVqORyOAnF3tR6EoWbibWkyLursQ6XIJHg8GSeg9ZKZlpWYh+5F1GeoVQKPoorfgXN202p2Iahl/BzORy3grShnyEmy+C6FfyZCuWOCpNTk+SLJTyvgr/GoGy2k88fo1gUTK1px+mA3KE8drGM41SwbSh6BmZL6EZRmKBcLpNOKZw2j+K0wp+aIm/mUarI+evb2L27TCn0epioTKCXY5T0EiVVQCtVULl6TLK8bMOtVPDcMl6pjEqOMNVzLirtkX+giO6XKKTz+Lkg0HehqCiFmb+mUstgOk8sXSCR9MkXPaamyuScYNv8yn7kRV0UD/0IcjCju5RKQZyYjB+nouXZY16Bjwm5HPmyTy5XrJWtorVyZG0Ju/cQ3959CxtSK5jQdIrFEu1aF7gaU8cmUWUfx7XRSwauWySDSf+gz8zeClMTOrpKs2FlnPzPxzlirAksMUolPFWh4vqYvk+BFDk9i1M6QttAgpinMzUxhidbKE4FbmRlt8DMTDAecmIenlvBUx6upziSP4Rb1Cm6KbyJOLazkXF2Ui6XcYVGLpcjr01TKpWDuFd+CVaVyK+6jLwQMD5OyS2QC+tZ9yzGx8cpeyVyuRy2rWhrBduBXE4wNTFV21YKia98JienoFQf4pSLhaC+CTKSmVQwKllyuRwzMzmmpyGXL5KTBQqVGagcQ/l5crngufImp8kXKxjhMeyKCtpyGM+5WHLRlI/tViiWoFwW+NKjXChRKpUoiiKQwCv7VESFmUKOXC5HrpxF94rkZ4oUK5N0+t0cq5TpHiyBG7SRkipREWXKVhY5c4SKVmF6ZhpVdCmWSsRjJc7bnmOSFOlVy+g74FEu5ymXoT++Al95OP1xfn30VkqixLDeRWLQ5KDMsWcvFEslaDPJtBXJCEgYRabLOmXhoruKcrFMqVBg7TpBsZin4pXJlfIUEmX8HBQ9iV4uUcwXKRR0ioUZZvIG+ZKLqtT9qfxKBdeFfKFIYd9RVNGDXLjSLSNLJSiBFhfkcgrlG3jjodvieL52jwFMr0AlJ2p9z8RMEQSkWyrkcjl8LY/M5SiWKlQqHkL5qIpXawPS8rArFRCCkgqWFfN58mWFrJQpVzTU7lEOy6MUKooZy8KqBANzTVp4nocrXUqexDZc3HKZslUmPjZKj99N0hSUOcZYZRLbMJiYyZM1ushPF8hTwC345IqTPFj6OasKJUq5CiUqTddYZc/hneRyObyEolyaIpkqcZ8foyjasL0ieiVP0QUvJ+h1VtCW6WN6cppSqYBbqQQWUmFfU5qaoOQGwZFy03nGVVC/fhb8pEuy7BNTJZQo4k1NkdMEbsWA8XG0XJ5isQgx0PsE3s4KJb9MzPYolkr4FYdpP8HkVAm/UEKLQ7HkgcygJibwPZ+p4iGmlEfcdyk7RQqlPG7BotseYdWyQe7UbqS8V6eYb2fqwCSVike+WOSYNoRQLq1dHRTvuBXNL1KcKTM9M0l+OodZKlF2FWtWTpIv57F9g3X2Mq5PHkA/EkNNj3PPvpvxSyX8Yolkm4FTEcxMV9BcjVK5iDIUnqlQlboAo6SgvM5ktG0/h+48QqyUouIpNOWC61FwXYxKhVIJVKHeXyvlU5ooonklyqUSermMrFTIpwvMOBUEnSirnVQhj/Lr7+54TDE2DnkcpF+iUCwx5qbAzZEuV/CES9nQKRlx4lqy1p5bY52k9DYmW4aYmFTkDtfb0fQ0lIrVhByg2QKjVCJfzFFp6aVUuiV4BB1wMz4zUwmKfqWWudH3g4k2AG16hlKpxLQJVrlCuQSqWIKyi+cFfV8lX6BUCvpcz51gKszMW6lAoaCoNvGpKWhs7pPTM2iFPMpQtfPlcjkqFUVel9huifzMNLmZoxQrHiVKWN7SZKxI7IqIiHjU4Rddcj/bT8e6W/hBeTcVHa665P81CV27dit++CPF//wY9gVhLWhthbM3w9mbBFu3QHd34wBxG8XhbcgDN2P+/ANYP/k7jBs/QXn7K3DXXwNas4hmLUvT8twVjH36HtpesprV7Wdzx+FfI4TgmddAJgvv/LtA8PrnfwxSTkdEREQ8VLLZLJqmcbSq1occO3aMtra2efcR8VYoBx+OClFz5xFCw9cF3p2BtYgUGtIKrJRMU7DpLMlv7hD4msAVSeKZp7K8fT+HJ3+NNAyEVo+ltWZN4E3wqzuqvksKEJiOjTtQItMVh0N1jwOtBHrMQCYM9FYb+YRL2JdL4pQP0hg4S9MIfDJE4ALitEnKseX42SLa2AMQZlZ0YgLDEJTaV4EQtMY6OTC1m5iZaKqLYqpEqs+C8aork4G74mL0+36IMhNBenqoBUwXuglSQ0tq2CsyWJVDiPCcumYwklkJ3Ntc36bEMCQyJxivdCJC1xXdEOgZCw6FG4auNstj/UghsazACrgQjrMa40MBQTB66xC+5UMZ9hQOUfH7SG7ronv/MMKQeOOhmBPe4/OHnoJ57H4KVhLDFLS1C9bsWEGmX+eQbE4/L0J/rpw5APE1eEUXI3OU2LKwHMpDG7sfKnmUncHc2kP5rjJyuoic0pBITEsjn3eZFkc44o4jxXoSsgVDa0FoOwNXzNC1RWgCiaj75QSNsvanbCxb1QUwrBOB4JK15/G7g78I19f3q7kxzrLs1hrcNlcuc+ifHqJ8pJv94f5SKBSC8QnQYmXOXnEU3UpCeaZaQU1ujDHNJu8M4hR2A5DJCCYn6hnyTEykFDWX2qrbqI6OALywzK5w0EQBITw0EcRoajeSbFqznZmjd3HP0fvQhBa4sIbX5OwQQaB1wGyVlPINddA6jGbsbLhuHQ0d2ZFEGw0G44ZSZFoNJgrVSxNksi5SCjraQT8YBlwX1foPXItbQkM5vZpcQdcxhUlFpvD9EjNT4TWqMkLTqYeFr+NlhhDxdCB0NdIYu63656xnIHl5H9M/Ciz6RUsbFIK+oqI1POfVnatlbPBe7OiAsXBwrapujLMC0PvCCDLSCr3uMiZA2Q1Z6ISorevuMRCaiYr3UJbgupOYa4p0D2VIpVrwEx34nesCF70GYkYCAbiqhKHrgWuomlWYkGo7NzULlIfUBQqNotGFJfY0XbY+tguR7g+rT6AMVXNh1qVBzq1HAdcaXKmlrRHfMcjEtw/Q1yFoXVlGCIGKtYIRdGIqTIYBYAgZ1IEALexvfKcNJXSOTRhoooJpgTd8ASpMpJC0MhxiGk3GmFlWwLCr1Slx9CROIklFBZMPhm5TPhK+tzSBG95jLePgt9poo0VUKUgsIMLsgX19NhVvEgW0GGmM9AB+tw8786iYT0LoTFUry0pCZQrNm8ESKSp+EQ8DYQpYY6DuqtDWBtIH2WWRL88w47lUvCmM0KUQJITuzLVF1K9JuOC19OF16vgxgXFPfWJFCh1PlZk9R1V7R4YJQxo8tKHDQEwBTgvC0InF6u6dXckBTNOZu0/42zDBLwXCldeeRElJvCuGlALTgHIFCtl1ePJeSloWZWg1sUs1X1iwDIknbIQsoXUmcEcL6BkNNIUvJOAHLvezrk9veKRne9LXGvGsRF+aBip0SxZ4SLdI3MoSUzmG2lazFKKYXREREY86Cl/9AX5RkVk3zn+3ZFnXcQ6D2cDH+7bbFa/9a58X/KHiM5+F3l74q9cKPvcpwdevE7ztzZKnPVXMErrq+D2bKT7rk+Sf/V+odC/2/7yD2CefhH7bdbXBVZWOv9gIuuTQP93CmvazOZLbz1j+CACXPUHwjrcK7rgT3vRWRbms5jtdRERExJIwTZN169Zxww3NEZN//vOfs3nz5gX2CtiyOcxEVvvYlBxbo+G2+XgdAk3o6J31oCKOE4pnRhw/HLTqJgz2Q1819FcY8Fe2DkH/2czYK8IjB8FFTM1i07oVbOhYFu6ggig3lUDsElKQ2NFNaiTIGjXb9Vxr+Gm0ykAokTrEMsGooKE/VrFsbVC2sm0T5/Rfhi4Dq1w/DABd8IrQ4QUfvkpVo23jda7H6z+nXjfVV0PDYNA+exCjRdY+xC8aeiq9qRVz6lkYEsOEGW2ESWddbXn1I19ZyeDDXVTjkNUvMpZoCCRdjWtjxvF6tzAVW4dEQxrBIGjcTjBdmsBocUhd1oeWrk/GCCMUQtrXwPLL0ZxMOKgXaLaB0CTOtk78TP1+V8UuBEhpYDjNKebxXMTYAwhLR185jJ618DrCIE+ahhQSzdDJpKC9M8xSJ8N4YYBtpZrurzAkQoim629Eb8hWWQvK3BDkuS3WxWBmZZiNs041vlGjWAYQd3QyaVixHJ4wdCmrO7ro7VH09oTlkdTKFyvtRVNlvK4NDUcQKFEvU5udYSBzNWOxTYw7G4LBbnhOpaCQ3MRY+2Xo4bK2NknMkehhI6uKXb40wtpXmF4grBm6T8JM0el00ud0siIxGIh3VdFPD//WdBIbDTJPml/obkQmU2h+CeFXiGkWSur09EBfL6xZJenqahBapKCvR9SSGtQWNyR0WNG2gY0Dz+ZI8nzKepZSOUiiEOzugpBN4mDtGOlWzJFUWKbGNtbQNjSBstN4PZua9tUaXI79/m24yy5lf+aJHE42xjAMj1MVIaSgpQXa2glcTkNWrQt/zPos84WJkOALrak7Uo0KgoQgsptAZDWkEGhOK5odxJISpkCrhq8Q2hyhCyBmJlm+HHp7qIlcswXaRmwjRtLKgPIRUtTamlBeuG94Or+Ctu+mYJmUVLbk8MJEgKlYS9MxtVnPiN+zGbnm7OCHbgax1QbOrdeBXRdXrJSO6wb1oGtBGYQZXGfe7KGtNcwcKOuNqPtp20jrA7Qba2mPbUJv7yOThtyKJP5gFmlqlMIA6WaYsbG9DVauahDBDYkajiFSElUIPPPwFH29MDxiU/bC7K9DO/B7NqESgtL5Ok6/jjdVTebgoKzgWoSVwBI2mgSfsH1JwYSzFscJ7nG1L5IaeKqEaFBp/GqfNN+9EwJlmaCZqJTA6y/XXy3z2Bpt7qm345rYpcNF1cXtBrLfD+LvGRpxM9l8ujBmlz7r0EKAEeTeqt0OvzVem3iohgN000Mci50dXItRbxv+LA22O2xPU/ZK/PbVSCfM9LnxPI5u3EE5dKvEn2tx3iTEzR6CzWqPVaSsi/tG2EdqZpzh7GocJzHvPnOOsaStIiIiIs4QtPt/RO7zP0CaLode+Wp2Tt3PE0auZmJCce27fF71p4oHHoBXv0rw9a8I/um9kmdcLRgYEAu6+syH338Ohed8msIzP4GKt2P/8C3E/vMp6Hd8HcIsOUZnjPY/Xsvk13eyejoY2Nw1+tvaMS6+SPCG1wl+fSO8959U7UM8IiIi4qHwkpe8hOuuu47rrruOBx54gHe/+90cPHiQ5z73uYvu19IiCGaig98CDd8SlDZI3A06macOoXc0pH53Mqxd/wJUshM//NoVCFIpgaEHfakIxS4/1YNK9SBk9SPXo9fpYqRlLVkzhS51hp9ssvYJeRTBrLAeqw9cq6JWNaB8tZuufhgXtwwQX6/Xv1h1E2T9/EDtKz4wQpEkzBR2ZhA/0YFKB+pc2a+wt3QYP+y/qx/7KjsIhoMMR8Oi6lbSILigmSgzxqruc+nPLG8qdyN61kJLa0z3mQihkQy/xavZsbyhC/FWXImqBmpv2Hf1KklrC2zdAkPLqgMvA5Xs4uyzLTJpDWnbeB1rUMlgxBELg+Y3vdv0mioBRgxTs8ENzDA0Kziu2R2jvLy9tkvj/stGdDLZYDs/O4QyYuCVgkxjT99A/ILh+qBFiHAQJVBSQ9cF0vBrV6aFAtFI5hxWt51dP58WBEGfo6g0lKc6+BcNQ5WWWDtrO7YE5Wxdx9beS+bdf7ZwkHIy9PcJbEsEVolAawusXRO2G6glQrD8qWCgrjcERReCLVt0RoZh3dpgUdJsCwa0Uq8NIlMijefDjHLBsNFCaxhNk/zBjmeEohX0xvtrh1ZItPIE1kxgkWVqFXBLSGBVYghLGmhC1h4MTUiQOirRhdexFtXeEMx5FtaKNLEt7SgzgYNNW/FB4roDmoWuC9asFsRjGqrBxEnokEqxaPDn/vRyEmaKsl4VG/3afZKCWoD4RsQag/QT+9Bb7TnrqkqaFhfIDWfjDe1orv8522tgOIEA2TBIVjVFLnyWjSCMRGaoB9E+Ui+LGa7vbG4nvjBBgAot8CAY+6sGpay7OxBqq+Jnd3IAS3cwDDcUgBqMFBcQsGJGgrXda2nJiqbvwnMHrpizbVeyn3P7rwhEF6UQEmKxqlhqMdAfCkvVU5amkAduRiBQpomfDhRd24w3HVfOc4/i53aSvLwPb+QJuCue2LROxVrZmlnH8vgAZquGviIQahN2mHnTtMPjCuzQk0E0lMt2dBJaJ5rQ8dNXomLtgVgVM1H9mWCjsEim7oT7CAYG63UoDYFUFYgJNE/DmMixfVWJbIvAMuvtStPtet0nDHSpUfFdfCcbTmII6N2E1TPMQKdFOgPpFg1NgxUrYfVqid+2Er9jbT3hSaOpX71Wgv+fJ6OmRCKq8zHhvr291UPocw5l67HaM1ftN3W9HvdXCQ2hBVbT0pC1Pi5lZas7hdc+qxwyTFSiwY4LoJZMNTzXZNelHEhfFvTpYVtUjWKX0dxO2trCtmdZwXszEZY16VAy2sh1ZkEK/PjckDKN7VTO7l/mmHrVqVp26aHYVe0bZMxYaJcmIjfGiIiIRw3aruuxvvWXjO9+NYlLBvj5+C8BSExcxQveqJiZgZe+WPC851LLbPSwEAJv8HwKA+eh7foZ5s8/iP39N+D/+qOUz38N7sqraH3pakY/cjupH+kYfSZ3j/6WCwavqh3iSVcKjhyBf/+EYmQYnrf4mDQiIiJiQZ785CczPj7ORz7yEY4cOcLKlSv52Mc+Rm/1K3oRlAgHadQFBFeVQYBumgghMIeSmL1hUHW7hcCCIbQ8mD36rQ7S9GoQ9fCjF5/VqRV48W4gyBKZapO400cIUkqBkawPZGtWT2GZtOpHe/Ub29CQmqiPGzUt+DB26/GAxDwfyjEzybZ1L+LXe/+nvlBCLc3XrH1aEt0UrBbGGSNP1RWrjjfyBLqAruqh5pvM1yXigjgrpnKc1SPJWnDr76C7u7pBOHCpuWXU6zQWl5wdGujJvAFT1KzLWlsla1ZpHJgSOE4r6zq3cTR3kIHMSgDc8Xq8GKE33ycp9SDjoQDdserFaFDrSht7cW+/Cb2gSCd0GPPw+s/B7+xByx9DuOHxw3I3ztD7sTZkJQ/SBPIgvVpGLlOE7kdSoulmXQTQwsmnReZ/dGlQ9kpNwtWm7h0L79DA7Imt2oAQ5oQkgGAwWBVba/dVNJshOAkDrSH+pqZBTLaS94/V2mZGZMn7RTqNjWgaiOFL8L3A2tvUgrrfZm9jZHg7/sxh8mYvduVYIO6F7maGAXJiD/LovQ1nr7sxSmRwH4RAtQwvWg96i43RFSM/KVmjrwcIxN90vb8QQuCrBrdCIWrWdI3MXtSolQhAQ+JJGymLTSJP97phDt6xExwNM64hnVBUHElRuDVwRYxtaSe2Kqgfd/XAgteT2NGN0BceFFfVAhU+u/aghmobQt+4Fkb3UW1w0pDIs4PzdTtwMHQvVkJiWoGAadn1IypNQ7RqqGMe0gjO4REI8JYMhBldc6mGKKvV1TyCUpX+9AoeHLuryUKnKl5XCcTdrbXfXu8W/In7GF5mUiyBds7ZJGJHcTMD6Hd/u7adnDoQ9PXxdsS0DvjIWR3WfJOvQpeB5eB8WEniq55K8ui9kDvK8AbBmCfQQstfYdhAGa3RhE42Py+1xZqGrmm4vhdMvPjN22sNEw1Ck/T3BjH6DEuycU0J0asxsdehdHOQmMUaTlHSGjIDh+3v3IEr8H2PB3yNopdDGQ2CmGGDLNM2sprD+w+ztmsty5xRlAs5TYIWD+qjatFZtZ6rWcEKKlqKvNmNynQ0VZWM6UEfFMaUq2VwFAIpGyy7Gp4prSlD71w3RlfGsfXgWFXr3a1XXkX+5iCsQVVYnO3GKATYNhQKgXA2PKS4pyEPgmY7+DLs96qZbhsErtK6ntrfXuc6tMN3BK7D6+PEt7pBKAJTQ2TjMApe3MI7Z4jjMUcHXsSysbrO9KbCQodil73w89VIJHZFREQ8KpD7bsT+5p8xVdxGecKh40nD/HrvR2iTG7n2zd0MD8EH3y8YHjoJItdshMAbvojC0IVoD/40EL2+/Zd4t36e0hPeRPKyPqa/sZtlb1rH3Q2WXVVe9AJ4cCf860cVgwNwwfmnoIwRERGPC57//Ofz/Oc//4T30xsHMeHHo6cq6LI+Sxw7q+4SpYeiQGubS2YG2tsFo7VwYQ19WOg+KELXE4k/d2RM87eskaqLXY1WQlAXGxo/2oWsaw9CiDA+Y4Nb+QJWu5Y2y4pEKFa0rIOZo3P2kYakw2phyp/Ej7chFnCrqG2/4Le5QNcFmtQwTcG2rXO3qLkhLWRtrFXTyTfE1Qn3sXSHlJVtEnCsZWnyvwkGfrOFPyW10LIL9NA9UUqarl/FTDYMDbN794OkkzZlSvX1UodKof439Xvj9qSR9GENDODf9iPk3gmgglA+QtXFLj2uQ4H6gFEPXBjVXN2phi51yl5pQVfHxZjtxpi2W0nbrYy0rEGZqTnbx+OCoSFB5daGhU3nFTVrvCqaBv32eVRUnhn5YwCUdBgqbmKfE1i/CTNGW8tqupIDNW1YConSTVT3RtSdqmYxUmv3ht4kdHm9WxGTuynt2Id2IBdahx1/+GZ0x+rWmoaDa7Sge3n8znWBdVitrgReaO0IwaGllHOM7mY31eZBtUIgqUgnELsQrF4FThH0DpsWBa4vkJoATZC5OhDp3NEi7uE8WsZC5XVUpp/FmNcqrKmQVSGi7sZobjsLFcZ1GhkOxPVGkXn4uf3s+kld+ElnwezViFW7QkFwcwY0RK9GIi5ACLRkNnApqw7ERbnWI9UF04XbriY1zuo+n8Q87bFKe3zWJIadQnWtgn2j2DZkemIo5hcHawJpg/vpyraN3H/sdoazq0nbLfPutyhmPDR1UzhxiZ0U+HIAkT+KqyeBKTSj4ZobxK5UCnq64cgRKEqJoWso1wv6gbD6N/VdwNQ9e+dYFWaydUsxXVOIlCT1pGX45SAOoJYyKRbq1onVOq2Kh1qqBzWzv+mYCTPJNFPItpVcMnAhFCdhchShC4yeOFpLDLM/gT4dCLJi1ntKhfVbNLoQpoaq1M+vpUwEAlF7rOoXtHoljD3YT6E81mTdpEtjboyrhmfsWHwLPdY4HM3VYm9agykKtxxr3qehaxgaDCaPlo0oanH3Z53DqLoxutQnsKpu1gkLZTYc0MniDe2gO6coFMBoDy2FB5Oo0tI9V9rb5lp2qXmeFelo+AWvNjlkV44ElsazzdeOQyR2RUREnPHIg7/D+dor8dN9HBl/KcLYifWEdm772m8o3/kSLrkY3vC34tQHgRcCb9kTKIxcjH77VzGvfx/OZ66hdfiPmfpelnPyO/ji5McpuvnAJLm2m+CNr4MDBxTX/p3iEx+Fvr5I8IqIiHjk2LZNsOt7gTtROd2FYCdSeE3xkRoxwuW6oTh7s+BYviGujgji6ojiZG1Ap8LZaOH78w/ypMCJKaYrAivdMMNeC58TWq5UB2cNh/CGduAVZ2BfJRi8zeerERSsaXH12oZjvbSZGZSrqBwLXJRma1lGbxwvLRA9Hiq5+KAbwHHmX15zv1tMpJnHsquJmtDU4O4ZDuCrFkKNmH0JjK4YlQO5pvhd1WMNmN1MeBVEmIRgPqGut6WbwVgb2py61Rssu5rFLmUbxLf1EEsJ1h/ZwtiRn5O3p+nI60hjNcIVlFd1BvGZQqHUT/UgbR2x3qYSL6A151uon7bm6nli78qORO+cOjI0ky29Fy26XyKhM95cgPrfQjQ1GHfwfLS7A3cjU0/XkgqOJc5BijRQr6MNXfW4R7NZNgK5u2XT9tJJAJO1bVSiA+UkobQfbBW0r0Ushqo4m9rqCQEEjCa2o9BYPcd/SODNsuwSiDmBbhYXu4J270kHKcdB+aRSAqkEnpRIKTB0fU7I+vi2jlo2WW/llce9puNSe26CwvupnmrhgvNVLfMaLY7iBsqpDtQFlgUyIWrHEtStYgO3SEnXxtW4x3bhSzCyNnrMYUbbisjd2FSM492n1ljngusuGn7qvH2zmM9/eh4C6zytQdwQ9KWX0ZdetsheS0DIWqyw1MWtFI9lKd1nk4xDOgVdLTKwSqW5DxdC0NoqGD0axEs0dB3XLyMbLLtSTgvCzs8NFFVFE3h95yBzR5AxG9kQDi1tt+IYcaSQpO3Wpt10OVfuiJspYH9d6G3YJr69q1Z4PVdNMlFV6qvtoi7uCEM2iV3ClKAL3L6a6llbt6VvBz/fbc1ePG/MtqpwtXEDHDtmovItQA6MhfvERoFsxfJQFLOCdt1Q/Nq/tt3wu+rGGE6MKXP+9rt+3dzzG0vzKOSKy4J98/lZ4tg8k0uJHd24R4uYuwXMQE+Xj0oFArAwlvYcQBSzKyIi4gxHjt6N89WXo+JtFK75OJM/OEziwm7e+8U78EWJc4fP4x1vfQSErkaExN3wLPIv+S6Vjc+lVf0nCJ+zbuun5BX47YGfzdnFsgTvulaga/DWd6hayuyIiIiIRwInphFzQDgSZRmBO5Rodp9oRA8ttXw/dFOZJTp4/dtxl11W+y1CsStRjYkyC6EFAlFfL+iJuWJXdZ/ax3pDFyljaYQdjmykwOxsFjMWGgAKIbh02TMYifeRMhKkzEToxjhXkJOmRupsE2GHZTlOjEfLEowmzmEstrH5nFV3uEXdMpq3nY1yAqstPzvUcC1hkN553PAgcEEyB5LzrJG096UYSPQiq7GKGk/bIIhAfRBRjcXiN7i8qdDirFHoqP5tCIt2q4V1mWUMasPYMhB9lC4Dix7A69uK3xP4aopeC8xZI68GaoGhj2NhBzRZqQyGrp2L4betxOtY03w+U3AsvqlBG5h1/0IBRTkZcLK163ZsavdTSZuSEZgEzRaDaocV1HYYGRacdVbo8mlCNguptsScHRrrQBNzrczmPU9jHCcRZvhsyCRYuywhm13atHr55pa7YbNGISN8WD1hBdXUYClWHcSqTB/zcSKxVGeTiENnowdZtZ6Uwl1+BX73WbVzJC/pJX5e4IRsdDT3HxecF/zryhiGRZPwER44PA6IoXPRnVhtcfyibhLndeHHOygYXbXtgj8e+jB7oUmI5sD+iyGC53X+eYCHgQj6T4I+U8uELmUoBgYEpjVLJJ6FUoAUWLoZeOOi4VcNirSF+4NgvQQng9829xmXQnJu/xXzxvHTGiwhR1rWsKx1Has7N9OdHKwLjo39TMN902t93qxg9Erhtcbx4xb26rqVbbX8/qUxvOG5nYAUsubGeLxbUj1lZ4dg7RqB8MKKWkTsqopX9gIh72bv2dcLK5fDQD+17KQqZlJe3k5l5PjJL6pIKebG4ToR5hGGZczAHEhy3oUJNqwXtLUJ/FQP6ScPknri8SekqkSWXREREWcsYuxB7Ov+CGXGKTzrkxR26VT2znD/9o385M5vYmwSvOll2x/Wx9LDwk5RvuwtaCuuIPGtn6F+7JJY7XDD7u9w/kAwS1lyC9y47yfEzCRn91zIm98Ef/M6xQc/ovjr10bWXREREY8QYXDs8EeQHh0xJytXFU1q9KVH6EwEg9TGflYgAlc7rWHgJW1WaKvYkEgwXzAmoUM8bXNshWzKrFezEgoHEUND4ElINnj3CCGaYvVorTYtT7AY+0kQJMcacXAP2Bh9zUGY5yCBULxbcEAVCl1LsSgqGe3zLK3O/C+8f92lTeB1b0LkjjSvT3bjrnpyUxmrrme6WOpgN0RqxFbpOGaiFoa8arRUPLu/bqkQnkpLmsTP60Jvs2tlgVvCHZstu6Ah5lp48FrMsGoT0GQ9MPE8lgzNWQ8bjlu17FrCa3JL78X8+IGvAfNbvs3Gb5ubSTMQWee6+tYKYcTC5ABBALaa2OVA1TCos0NSGGs8Xp3qhFw6TfNFVWNxSUH31rMQlQIUm/dtFE6DmF1LGL7NErvm+xvmaadShAHY4dganXara979agNxcz2idBAgjNlFkCm1pp5quCuveljCz0Kcd+7si6m2PT90dW4ob9pEAzJXD1Oczjeti8UE55+rOHRoOZppw7Fmy6JaPDcBGE69L5T1e6NrUKYZtQShdj4sfWF3zcaslIshAMx60PMTtZBc+MCNx6mLp6pSVazmd2NsQgpSTpqZygSgan1HvbAL7Kctfg1CiCZhq7Zbg3CYddpJ261Yus2ajrMbyjR/+zTCxCu2E3hi67oILRR9MCTlDT1oqeZM7YiFhSwptVqAeiFhY9e5ZJz5RaXZmRWpVC2vFhO7BBftUMcR2xvLIxgcBN9XiAbR2w9F93PmccNfCCnrr9fjMad8tXYzvyGA174KUZgAK3HCLTkSuyIiIs5IxMRenC+/BKSk8KxPolI9jH/tRpQu+cCNvXQ87xe0tq4jaWdOd1HxBs4ldrXgyL/ezVXjOt+87zpeuPHPGS9NcO1PXsZo7gAAr97+Lp6x/WW84HmKz3wONp+luOzSSPCKiIh4BBCS/j44NgaHyrIWaHchCwKAlW1nLfnwSuikZQajybJDUP14FVKw8aIhcv1bm4Sz+kdvaLlkCFYMCyYnmz96ayKKr5pFNoIBYOKCbhZFSAR+WB614EBMiONbdVVZuxpKs0a4oiYeLT64V1qQUU+le1HpeRIMzCqDF44ItSW4sM0+jhCiaaAYiE8KGuKxaGkTla8gDIGRbvDRbBq8Btvr81h2UbPOaP6tNDnvyK9WP1JnY/d5c9ZXB60nGrPLWILYNR+6HooT8976YKFqGaktSaXqgc1bMzamVWTdkMHdt8JMbu5gzrYF69YGde/OFtIAPzMQBI/Pjc45e6Nl13HdGKuP3AJNePbk4Oz6zcTbEaIMQuDGBX7caSxmjer1tRorkJl+xitHKBid6Mbd+NlB5Pjuhgt4aKLPCVOzulnADa62WbPAC4GL47JlGt5EF3Cgvm3jhiI8RzVuk6jfm8D7t9rXzSrPCbBj8EnzZkpsRMtacwL1u4MXoO++oV5uMwEUQQR1YevHmQhYKrOV0+pvr6p2N7i7z9PHVttNNtbCoend+Lg1yy5pa9irM8i4QfHAnF3rll8nSKMb44L9yQICshG+a7LLNOIFSQkg8FatZ2icR3ya7zzKCixv65ZdAl0atXdwb3wN1kz9PsnZ9RdmyZVtiwQ7pJ7BcV4W0BOlFFT6sxhlDz8R9KGaBun00utcajDHV3mpHO992bp8sXwmixK5MUZERJxxiOlDOF95KcIrU3zmf6Cyg/hlj6NffJDf2v1sOF+Sj9/Exq65H8ini8QlQ+ALrlavRCqPv/zqZfzld56OqVm896ovs2PwyXzsxmsZL4zyspcKztoIf/+Pij17I3fGiIiIRwbTFHR3CUAiwjzvSxVPGi0D5rMS8EWDJc4Cg01NSGJGs6td9YNe1Y45dyAa7hxs56m5A5PjfCi7K56IO3Rh8EMFYtd8GRyDs4f1swTBq7dXMDI8SzxYghujQuF3bkB1rT/uOap4KhAQF3I7XZAlWpc4G1tJXNi9eDr3ebIx6uFAr2bZVVsXvts0UY9HZc4SbQgsLdpiXcymep1yiUOVhJVuOu6J0piRcQ7ztIVspr7f5p4L2dy3lYxdt9CYz7KiPnida9lVbdNVF9am/ZoCyi8udiUu6sFalmq2xFx07FtfuaX3YlLh+ecGqG9e0JSRU9rkrAF8aaHWPgWcLCoWxE1S5kkSWZZCrYyLf1fJxeJezSPQqFCcyGYAodXrQtQtY5sOGV57NXnHiWDq9qITEADJi3pInD/rmXEyqNAizB26ED/s75SAdZ3bFnR/PmFmJW6ootzm4ObAvCrD4ACsWgn9mSFWt28iq480udzZq7Jz4g6KMOveUuOVzabx2g25QD0s0G9U3fmFLZGbdVSiwQKpOrExT7nmuP13rcdvGQlj1DU8zw3Pcm98NWm9H8cOXHTnHLPdoHSJjkzX3wHWcApzaD739flZrC9QCYvyWb21xnyi0mJTwP3jvHbmvn6r1pInXxiPxK6IiIgzCpE/hnPdSxGFCQrP/HjN3WDXl/YhpkvsWr2MF/zp7yi5hTNK7HI2tyEcHTV5Ee9a9WqGyy5Pkx184IovcHbPhbx821tw/QrfuvtT6Lrg7W8JAka+5e1R/K6IiIhHFkV95llbolvc8cQfJQxKekvwMb2YL8NCx5ljcTJrdfVLWtEUuB2oZWtaEM2of0QrBQrUcQKMPFy3n6VYJJ2I1VI1kPJ8bjqLn2R+95D2NtjQoLVJXaK3HCfbnZwbs6uGqg78gn/dgTCOliaRloazsZX4ufWA3PVA/vPXc8ULXFQdIzHv+tls7t7B9v7Ll7TtfGhaYNmVmic53nwiWDIp2LgBVq6AuJmkKzkQWgXWj7cg811zVcSUOn7r8oXLiZzT/hvRMxbO+uYA3YuKXQ0rpZANcZMW3gfmsTqZhcr0BzH9nMziBzqJqDCFogqFz4VYtCtrsB4yeuPoW7tACDIZ6OwMdq71RbJu2RU059DNrG0Z7sorUcm5Iu4ppWZpZNfF/JM+0p8l1Fa7Za9u2ik0sDolZl/zsyvjBpYlGOgPrE0HW0fYvFFj4yxP5tlWa9IJhWD10L6VzYasvObsDL3HYY7wGJYtLVvqVlL67HeXmNu3SwOExDHibFhXF7MaxfxqEPmRkXlcdAHHiIMmmly1nY2tTVmUj8eJvNVONEJMte+88AK45OIT2xfdDGIp9p1zgjsen0jsioiIOGNQhQnsr7wMMX2IwjUfw+9cBwRZO373T/cxYcR4xYe6uWf8lwBs6Np+OovbhDQ14ts7mLnhIJt2vIW/f8In+JuxMl3feT2Uc/SmhtnWdynfu+/zKKVobxe8+Q2CBx6AD344ErsiIiJOParm/idqboxLtxSa5b4yD5N2GDhYNYtdfuOgb4F9ZwsKi1l2qTBjoN0XKgpLcV1rFH2UWrAc8mGLXEuw7AoHbUu1WoJ6HJ/GTL9LK9D859h0lqCrs9G1cSnHCravB06ur6oGqhZ6IABtfGKS1muGQ3EgsECoDlqDQ1WtB+av7770MnpSg/SkhpZQsMB6I24u3cJhNrouOHe7pHs+fWKBttLZITBmBYuu/poTb2chQmFYNWTB9NtXLbj5ibjZ1vdZZF1DGxRC1p6zzi5YNnxCp5mLcWLCwsNFJTpwV1wBsZZFt1tMqGt0lbNXZJAtgXWWJqt1L+tCkmh83qkF6heCpcVVO8l4fdsCoVQ3689V9XL8k/Sd2eTG2LDcr1t2SUMQX2vMEa2SF/fMCSze0SEwzVn3Y5a7YnxrO+ZAAi310KzTrAaB60TdwGdbxEkpGNGWk5bpel3Mdq8Uc/v/hJni0mXPwNQsuroEw0NVC+b6dv39sH4t8/dBwEB6BRu7zqUtfhyX/UWYnY1xKdsulXVrYfNZgcv28SbHdB2M8BGpvkf8thVwCixBI7ErIiLizKCcw/vU85BjD1J8+odrGZuUUnzwDRMMHztA8lnL6e7R+N2hXzCUXT0nvfDpJnFBN6V7JqgcKeCtfCLFp74Peeg27G+8GipFLhp6Kodn9rFz/G4Azt0ueMHz4OvfhP/5SSR4RUREnFq8wQvwM4N40kGeqBvj7AD186CEHoRxmW3ZtYDrS9MmsyyPquPJehKshtgwoVgUW6HT8gQL9KXEaWp0cVLzxpOBxut8aKJXVTxYimXYiSRXGcysYmP3ebTEOo6/cQNqidZjixXF69uG3xCvSgjBRTtg/br6NrHNbaS2GAhdoK27grbWevDq+YS0qtC3kCiYddpZ3X72Q3ZLfChYtraAELL0+1Qb/y7VsqsqDJ+oxd5JYvZzXRVy4nFBLPbwhN/TwhLc9aSmkU7D0OB8FnaLu+EhGlyc5+QzqIpdp2l4bSVrQmm1DDIRZsOsLB7HbOnM8W8Nju8d//jCkE2C94LbzbbsihnENrcv2Gcfj6UkrVgIPXwuq/2QrJZNqbpllxAgBXpHIIya/QmqK03NoiXWwerGYPjUJy8a+zchBN3dCwtFQoiHJXQFB6kea+6qzGyDyBOsbl0PMiYuqRhCcMnFgisuE2zccGr7mUjsioiIOP2UczhfeyXqwO8oPu39eAN198TPfA5SP7oLDI31r1uN57vcfvjXnHUGuTBWSewIXkK5n4eZiZZfRunJ70XbdyP2f7+G7d0XIxD8cu8Pavu87KWCDevhH/5RsW9fJHhFREScQsw4ftf6wNqmGqB+qW6MS/jy9UOxaw5NVg4LiV3zU539pcGNcbaYppYSj6aWNqwaoH6hT+DqjPtDFLuq4+BFB7zhoPgERhNSyHljWx2/QEsVuxYui0p04HesaVpmWaJJGBKmgZ4KzxWKj344/p1vjFoXBM4gQWUh4fcE2kLN6GfRXRrFrrCStOOLAH52CD87tOSy1M52Am6MzHJj3LQRensWP/6qucktz2xE4EqXSM6tmCahRYq5dSe1eZ8VKWDSWUNJz84bd+10IRMnmL31OKjZExfzWI49RG/D+lEfoqi1EA81aQUEMdT60iP1sCnh85HJNFsH6xkTozNG5uphtIzV4KYt2dR9ASmruU0MZVcH+x0nPttJZ5F7s3lT8+8zqGd+WERiV0RExOmlNI3z1ZcjD9yM9uyP4I08obbql79SfOHfcpyXe5C25y1Hb7G5f+x28pUZNnSeexoLPT/2mixai8XMDYdqy9xVT6b0xHeh7/oZXT97P6vaN/PrfT+urdd1wdvfKtB1eOu1inI5ErwiIiJOPSr86tW1Exe7FhJG1ELCmZhjAtHERTvg/B3BviqM8VMVSozwkKLRjdGa5eqgL0XsapiRRy34Jf9w3RjrYtlSYnY9AsOJpus+pSeas6R6yvmq4ngxu04LC5Zl6WWMh01zUcuuxuNVhdslJBJQTrYW3uFEWGqAeiFE3Y0vvGft7YK1axa//oEBQSIBA/2LbnYGEVyP175m7ppGAbfh77LdWV04bzwsIaGipRhNnv/IZZ9cBEOatMQ6WNdzkmMgzcokWptD8Br6F8N5SKLsqeLh9jEr284iaWUAkOHzIZRfz8YIJC7swRqpB/w73il7U8NcuuwZJy9xwCngTOqaHw6nx2Y2IiIiAqA4ifOVlyNH76b4tPeTWv97MD4OwN59ire/U/EceQ+aULT/cfCB97uDvwA4o4LTVxFSkDivi5nrD4YZV4I3hbvuGZRyR7Gu/2e2jqziC8d+Q9HN12KvdHYI3vwG+Ns3KD78r4pr3376riEiIuLxgU8FeHguHnOOuaBlV8Pgb571Qar0GO7QDgjTs8fj0N9XH0BraQtha9irMqiUjWsm0HddH65cutglCALUiwXUiFpMk4fqxriUmF2PpLvTIzVimec8I8NQKEDbPBEHqrHiHmrQ6VPCQoLTCdThqpXQ0RG4AS58ngZBJbTsUqcwxtNixZ8pTwGQtDLYegzfq4pvJ3aO87Y/ikbGQuCufsqStqsynd2MO1IKg4+Hwnujx+MZdvlCCDZ1XwCAd3nm5FlLiQV+NIhdXsda/M6Bk3O+k8RQdjUxY/F4UCrWOife5GyqmReFlIs+IzV39jNMMVqsuz3DinrSiCy7IiIiTg+FcZwvvwR59B6Kv/dBvOX1LEozM4rXv1ERF2XOOXIv6acOhj7w8LvDv6Q/vfyE45Y8UiR2dFPZn6O8e7ppeWXby6ic9Vy27bkd169wx+Ebm9aff57gD34fvvI1+MGPSo9kkSMiIh5nbD8HhoeD7H5LdvFYQsyuxuxcAF7vliBD2hJidgFgp+uilBCsXlWPGyQMSfrKAfRWu7ZtzX1xKUJBoxvjAgHqvd6t+JnBps1PlGrdiEU+sasCz8PN+HimE4sJtm0V6Prc66xO9pS8wiNdrIU5CZZdmiZoaz3O9vPG7GpuL+7wxbhDFy75vA+Vahs8q/v8sBiP7TZ5QjR1W1o9ePaCMbvOTLS4saRYWUtCzHJJrwp/JysA/ilipGUNXcnFBThv4Fy8wQsW3UYzDVS6D9k+QkuLoKN9/u1qlqtnaB8/X1c3NwPyI1OWU01k2RUREfGII3JHsa97KXJyL8Wnf6Tp5eJ5ine8S7H/APzLufeibq3Q/qogP7qvfG4/9CsuGn7a6Sr6cYlfEMTtmvnZQayhhhzmQlC86A30/azIlb/Zza6x73L2ay+szRIBvOLlgt/dpnjr23N84mPQ031mviQjIiIe3aSSAifuUvGWbtm11I/2xq1UogMv0YE4dn/DBievX/OGdiDKuaXvIARiJnQzN+Zet0p2IooDMLX7IZepWk9LCaz+iAyEquU4w9xlamKXeyaJXQ/fsmuJJ6r/WXVjnO36ZiVO3tmEYKFgPWs7tpArT9f7AX2ukLMQF+04OeU7U1k4UHj1j/qyx4tGqKyGjKdi/phdJwUrhToD3EFnI4Sgb3Uw2X722RJhLC6QP5qaxRyx6/QU46TzGNHsIiIiHi2I6cM4X3oRcmo/hWd8dM4sysc+rvjFL+GvX+VifOsukpf14awN0kg/OHYn0+UJNnadefG6qpiDCYz+BFM/2te03B0r8sCzfsSe/1jDVT+5ipUfWMvOp38Nd6xY20bXBW9/SzD8eds7FJXKmT1TFhER8ejF9U/MjXGp7hhe90bcwfNn7dzoxngSPz0NBxVvW/r2DT4cyk4usNE8I9kTIXRzWjTge1V4eCT8Rsw4Xuc6vJ5Np/5cJ4BTE7uKx9nyEeSRMmVouO+12EZhdraFsI1YLYPbycTSnSZLeREKGGu7tnLuwBWL72uJ0AX5MYom5u0GaoJ2Q5KLBfNdPNZYQOxSbsP36kn4dI09fQeJp59//A0facQCf8/ikcwieyJUb838ll2PzWf5zLwTERERj0nE9EGcL70IkRul8MyP4/c3B8784peKfPbz8MxnwLnj9+ONlej4sw219Tft/wkAZ/dc9IiW+0QQQpB91jJmfrqf8t4ZANxjRXY+9wcU7xqn/0MX8tvP7uRzT/8C+Tsm2PWC7+KX6zECursF77o2wV13w799LBK7IiIiTg1VVzpDnrhl16IfxZl+mJ2NbKE4L6eB2tmd1PzrH+YHvwj/tyiPsBujyg7VMiSeKZihcHMqBJyHzEL3/hRadqnMQBA/6jiJIs4fuJILBp90kssxP/bqLJmhbmLGybMue1Qi6okG9Kawg6HY1ZBB8zGqE8xltrVV9cJPsmWX3mKjZc6sPgua47QtZs5Xe4+cYQ3jREIknmFFf8hEYldERMQjgpjcj/PFFyKKExSe+Qn8ns1N6//3Z4p3vSfHhRfAq1/mM/rRO4if30Xs7LpD/I37fsKK1o1knQWc5M8QWv5gBcKUHHr3byjtmuLB3/8Bpd0zDP3nZWR+b5izll/GjZt+i3/1dyjcPs3o+5vjd112qcmznwlf/DJcf0MkeEVERJx82uJdAGgn2VVk/g9kebwNHjlE+H9mbIHVounfE6Uj0ctIy9qHWLjHF5t7drCl9+LTXYwlcJLb7Ol+Bo6DvTKDfgYKDY80Qgg6O2DlchgZqS/3K8EEpTTrfefjxrILULIqzNZ7yaZsjGdS0omTTcOju1h8u8ViNp4JLKULOsO7qSVzZt+JiIiIxwRiYg/Ol16IKM9QePYn8bs3Nq2/+RbFO65VbDpL5+1vFcx8/UHcw4Umq66Z8hS3H/412/oufaSLf8IYXTE6/3ITk9/ezb0XfR33cJ7hT11G4vxgcLm2fSuGZvGr3+umfd3tjH7kbgq3Hmw6xp+8UrB6Ffzd3ysOHXoMfzhEREScFtZ3bmfH0JOXvH2jxdNiQtC8llFnkkuHAD87sODotCZ2PcQv/ZSVZSCzYtFt6tkYHyOjiRCve9NcF9ZFyDrttdhdZzanMGZXxBmNEILBQYGmNfR/k4psrJ21K7Y3bHc6SneaMJzgX1EPUH/SY3adoSw1gcPDzep7yjiR23SGFf2hcgZ9fURERDwWEeM7A9dFt0jh2f+F39E8433Tb13+5j130D1yiA99IImpKUb/9Xacs9uIh+IQwPW7vo2nXC4YvOqRvoSHRNsr1zHw0Yvpev3ZLP/eU4lv76ytM3Wbte1buHn6PjrffQW6nefQn38V5bm1bQxD8I63CXwf3natwnUfHx8SERERjwxSyCXH64KH+dF+holdsHDaeHGGZ9E6k1Hp3rkurI8yVKwNb9Z3yklXMh5XyshjDyEEPckhUq2ttWWPK8uuqtjV8M16pmdjPBlcNPxUdgwubYJInEnvvHlYSg+UTZ/yYjwinNl3IiIi4lGNGHsQ50t/CL4XCF3tq5rWf/+GPbzux1fBlZczeu42Pn3r2xj/xoOU98zQ8acbm2a9f/zg1+hLLWNl61mP9GU8JIQQpJ80SPufrMfsnRv3YlP3Bdx/7DZy67bT/fI0Mw8myf/j+5vMv3t7BG/4W8EddwaB+yMiIiJOF00xu05UCDqDBvdCUAsiP+/6R0Dk0kM3oEhQO/PwBrajWoZnLY3uU0Sd5MU9xM/paLZ2fRw1kVpSENkwaeCd3AD1ZyK6NNB0/fgb8vDd4U8VS/UwXTYMK1ee2rI8UkRiV0RExClBTOzB+fKLASg857/w25rdOr75gzHee+Nz0ZL7+ZMt/8yVK36f//zlP3Lf//sp9tosyct6a9vumbiPmw/8jMuXP+sx4/axqfsCfOVz68EbSL32eThDLvs/Y6L930eatrvkYsE1T4fPfQF+/ovH6BdERETEmU9j33ui/fAZNMttdmpBeRYoUv0dc+reNes7z2FF2wYcI37KzrFULtoBF5x3uktxhvPY+OyIOEloGQuju/nZfVxZdmWHcAfPR8Xb69kYvcfH92nt/XAcd8aaZdcZNmbJhoa3nZ2Lb5dIgFyiy+aZzuPo0YyIiHikENMHca57SWjR9Z+olnpkT6UU//GfPu+74a+QiX383ZWf5pqznsdfXvBPvCb3BmL7TXY9c7RJ1Prsre/H0h2etvoPT8flnBLWdmwlZbXws13fRkhB1z88mdJUhrF/uwnv+g83bfvqVwlWLIe/e4/iyJHHxwdFRMTjhX379vHGN76RSy+9lI0bN3L55ZfzgQ98gHK53LTdgQMHeOUrX8mmTZvYvn0773rXu+Zscyp5rLgxOis0Ulf2ILQFYnaJhxezaylYukN/evkpO/6JYFmCWOyxMag5dUT183jCXp1Fbz2xLKFnmKZx6qm6K9didvn1dY/lz9QwdpuzvmXRzeQZKrHE44IrLhNks4+fBntm3omIiIhHLSI3ivPllyBKMxSf+fEmoWtqT55PvOgBfvLtz6INfpeXb3sj24a2BitdxeqvDTI+OM0/am/m+/d9AYAf3Pcl/ueBr/Cs9a8gbS/+cnk0oUmdHYNP5ud7vk/ZLZI4r4vUVf3s+81FFL/6Txg3f6a2rWUJrn27oFyBt78zit8VEfFY4sEHH0QpxbXXXsu3v/1t3vCGN/CFL3yB973vfbVtPM/jFa94Bfl8ns997nO8733v4/vf/z7/8A//cFrK/Oh2YxRIy1x4fXht6rGcUSzixDhJ7VfF2k7KcSJOLfaqDIkd3Se0z+PJsms+HjeWXVKQuXoYazi1+HbizHRjXCpn0Cv7YbM0x9OIiIiIpVAYx77ujxC5UQrP/AR+x5raqnt/NMbYK37E9kqR7cBdiVfyzBe9rLb+2H/dTfHBSdZ9/Co2q5/xjz/7Cz598z9xaGYvZ3Wdzws2/eVpuKBTy6XLns537v0MP935DZ644vfpeuNW7vvxfvbd/UJG4n+H0kzcjc8BoL9P8Lq/DsSuT3xS8YqXP4beRBERj2MuuugiLrrootrv/v5+du7cyec//3le97rXAXD99ddz//3389Of/pTO0P/g9a9/Pa9//et57WtfSyIxNy7gyeZhWTqdQZZdwKLlqcbT8pS74DYRjzdOzvvW69sKvndSjhVxZvFYEgdOiMaYXYLHtlXXCfBoD7nyKC9+E2fY10dERMSjltI0zldfjpzYQ+Hp/4rfswkIZse/9Q2XXa/8GZ6Az77y2/xyx02s+Z8R9r7sf/EmSuRuOsKh995M65NHaLlihL+74tP82XnvYWXbJv5oy5t4z5Wfrw1AHkuc1XUBy1s38IXffQjPd7GGkrS+ZDWHr29hynoK1o/ejn77V2rbX36Z4Oqnwac/G8Xvioh4LDM9PU06XU+FdMstt7BixYqa0AWwY8cOyuUyt99++yNSpqYA9Sf4JazOtNltqS28SgTzwF4kSkRU2/nJGvlJDfSFrQojHr08Xi27qo+G8hVCDyshsop91Fp01XiUF7+RyLIrIiLi4VPJ43z9VcjReyle/WH8/nMAKBQU//R+RelL9/Kc8iT//aqfcmv3L/j9F3+O3p90sP8tv+KurV9GlX3M4SQrPnQZOVFCFwZXr3kJV695yWm+sFOLEII/3Pw3vOVHL+JjN76TV5zzNjr+bCOTX9nJrv+7nDW/P439gzdTdEu4m54HwGv+VHDXPYp3vlvxHx+D7u7H0BspIiKCPXv28JnPfIbXv/71tWVHjx6lra3ZBSqdTmMYBkePHl30eNlqRNqHied7xI/Ew2O2oMvmT8grn+iTyymy2blCkrJAHQv2lSepPA8FPx6UQWRbEMb8MXlK2gzxfJyYbZ+0ujsZnEllebzgd6+Ayf1BezkJgtfpvIfxeCksg3XayvBYYb776LqKeLwcrn/81LFnVfDi4wBIW8cvughNPCr6q1NZxgk/Q7wUJ2HHHxV1UaXaT2QyBtnsY0PBjcSuiIiIh4dbwv7mnyEP3ELxqe/DG74QgF27FW9+m+LgLpd/KN3K3tUH+L/uH/L2Sz/B5p4d8HyIbW1n/LoHkHGD1hevxmyPkRsvneYLemQ5b+CJPH3tH/GVOz7KL/f+kO7kIOueupxN/7mCfz+vi2zvIJf/5B2kvDKVLS/GsgTvege89OVB/X7kg0FMr4iIiDOLD37wg3zoQx9adJvrrruODRs21H4fPnyYl73sZVx11VU8+9nPbtp2ocH28Qbh4+PjSyzx4vjKJ5fLATA9OT3vNo4N857O99DDfd2TVJ6HQq0Mk1OgFebdJpfPk8vlUOWTV3cPl2w2e8aU5XFFchk4fTAx8bAPdbrvYS4XWNuMj+dPWxkeCyx0H31fEXYvj6s69otu7b0gMfBzFZAC/Qzvr0718zg9PUMul0NUtEdV313tJyYnQNfO/LHFUoTESOyKiIh46HgV7G//JdruX1C66u/Z27mSn976AW67b5Qbf5HAaIvzvOQxrG8M871LfsS1l/0n5/RfVtvdXpWl+01bT+MFnBm8evu7WNN+Nv+787+ZKB7lV2ffSN/3Whn4VJb3vPI2PpJWvPKX7+BZbonK9lfQ0y1465vgb9+g+JcPKf72r878F1JExOON5z//+Tz5yU9edJu+vr7a34cPH+ZFL3oRmzZt4p3vfGfTdm1tbdx6661NyyYnJ6lUKrS2tp68Qi9C1S2jOzl44jtLDXfoQoR3hkxmLOLGqIXrPBW5MT7uERIM53SXIuJRgJSP14BVDe7tjwJx5JGilujkUdomFnlFPuqIxK6IiIiHhu9if+dv0B/4McXL38EPbZ//97WLKbklVDmFWDuNqGis+5c3Mr4pzzte+3myTvvpLvUZiRCCy5Y9k8uWPRMIZir2tNzBrhf8iI+Uv8Rnl/0HH9z9bfQb/55nuEXK57+G888TvOgFik99BjasUzzpqugjIyLiTKKlpYWWlqVlkK0KXevWreM973kPclYAmE2bNvFv//ZvHDlyhI6ODgBuuOEGTNNk/fr1J73s8yGE4OLhp6HJh/jpaKfOnM/+RQLUa9UA9X4UoD4iIiJiyWgCpMDZ8NjJnP5QEeE75tEqdiXip7sEJ4/HhjNmRETEI4vvYX3vDej3fZ/SJW/kV61dvOd/X402tZnidTfx1PJdfPuFe/m4+w3iuThbr31WJHSdIMmLekhe2kvx3/by+s0f4oKBq/hwrMyRGz+M+eN3gu/xRy8RbDkb/vGfFfc/8Oh8oUZEPN45fPgwL3zhC+nq6uJ1r3sdY2NjjI6OMjo6Wttmx44dLF++nL/927/lzjvv5Be/+AX/8A//wHOe85xHJBNjlYcsdD2KqMYiiyy7IiIiIo5DwzyrMCWZpw1hDaVOX3nOEGoB6h+lwfoN47EzgR6JXRERESeG8rF++BaMu79F6cK/Znz91bz7J6+BqZXMfPdTvOnPe3jtn0v0osfEv99H8tJeYpvajn/ciDl0vXkrfr7C0ff/jj8//73oRowP9/Rg3vp5rO/+DRoV3v4WQToFb36rYmbm0flSjYh4PHPDDTewe/dufvnLX3LRRRexY8eO2n9VNE3jox/9KJZl8Qd/8Af8xV/8BZdffjmve93rTmPJH5toYTZG9SgdpERERJw+entOdwkeYRo0EWk+hnzfHibVWJr+o9Cy67EjcwU89qfoIiIiTh5eBesHb8a465uUzn8NlW1/xNu+8HomikdI3v6f/MP7E6xaGXSTB991E95Umc6/2XyaC/3oxV6epvWFqzj2qXtY8cJVPH3tH/GF332Anef9NcO/+HdEcZLs0z7AO98R49WvUbz7HxR/d+3xA1ZHREScOVxzzTVcc801x92up6eHj370o49AiR67qFgLIj+26DZ66MYYERERcSJccdnj79ur8XtTGJENTRVDmgC4fuU0l+TEuPhCkI+x2/gYu5yIiIhTRqWA/c0/C4SuHa9laujFfPJl36f9u3u5+Jev5eN/uZxVKwVKKY58+DbGv3A/7a9ej7Mu8t1/OHS89iy0hMGBt/6ap695KZrQ+ao2RfGqv0fb8yuc617K+pEJ/vRPBP/3M/j8F093iSMiIiLOTLz+7bgrr1x0m2iyICIiImKJNLkxRpZdVQwtFLu8R5fYZZoCXX9svQMjy66IiIjjUxjH+cafIg/eQvGKa3nwV2dx9Pe/ylbPA4KBw8EffJXRrhhCQuVAnvTVQ3S+9qzTW+7HAHrGouuNW9j/ul+Q+dYU2/uv4McPfp2XPectKDuN/d9/QeyLL+DZz/gYt93ezUc/pli7Bjad9dh6WUVEREQ8bIRcNDh9I13JgVNcmIiIR47t2x57FhsRZwCzYnZFBBiadbqLEBEStcqIiIhFkaP3Evvcc5CHb6f41Pdx05dWM3ntL7m/Y4r3vPr/Ufy/PpZ//2n0/N12Eud1EdvaQf+HL6L/AxcitKiLORlkn7uc+PldHLz2Ji53fo9j+UPcdviXeCOXUHjWJxC5o8S++ALe9LIH6euDt71DcezYoy9OQERERMSZwKXLnsHaji2nuxgRESeNVEqQSESTYBGnjkjsqlN1Y4w4/UStMiIiYkG0+36A84U/AK9C/jmf5psfX472Xzdzy3CZf3/5tey45OlsG7oUZ02W1heuov9fdjDwoYvIPG0ocgU5iQgh6HvveQhd0PrXFVYeWsWPH/gaAH7vFgrP+RQoj5avP5/3/emvyOfhzW9TlEqR4BUREREREREREXEKaIzZFbkx1qi6MUacfiKxKyIiYi6VPNaP3o7z339OuW0FPzz/tbzhH/+P7i/+Hw8MHuAzz38blyy7mj/e9pbTXdLHDeZAkuFPXw4uvOrf/oiBax0mbtiLUgq/fRWFP/g8frKL4Z//MR/9469wx53w9msVrhsJXhERERERERERESeZRjfGKEB9xBlI1CojIiKakAduIfbpa9B/9yXuO+sZPMc/yAe+9wae9h3JeMsYv3jNTfzVE/6ZN1zykShr1SOMs6GVlT++GveVGXr2dLP3D37Czj/4IZVDeVSql8LvfxZv8Hw27norn37+/+OGGzze9y8KpSLBKyIiIiIiIiIi4uTRlI1RRh4dEWceUYD6iIgIAETuKOb170O/42uoVA93P/G9/PEvX4c+Hue1//VGErrO2V99CpcN/eXpLurjGi1hsPH1T+Z5vZu5+v5nc9ZXDB54xncZ+vTl2MvTFK/+MOb/vpd1N3+S6655gJf893tobc3y0hef7pJHREREREREREQ8JtEisauRTd0XoMnItfN0E4ldERGPdyp5jFs+h/mrj4JXorTlj/jm5Mt4/3dfRAKbv/nC35AslRn+zBOwhpJzdnddl2984xsAXH311ej68buVpe7TuN1TnvIUvvnNb3LTTTexefNmNC14gZTLZb72ta8xMjLC2972Nr7//e/jeR4zMzO8+93vZmxsDIA/+ZM/oVwu1/bVNK127qNHj3LJJZcwPT3N9PQ0AG9605u49957+epXv4qUkmuuuYZYLIYQgnPOOYeLLrqIyy+/nHw+z1Oe8hS2b9/OLbfcgpSSa6+9Ftu251xnsVjkD//wDwH4r//6L4Cm34lEYgk3DDSps33ZlXxBfoqnfvF69r/4Zzz4rO8x8oUnYq/OUn7CG/FblzP8k3fxjaueyZ99459R6ixe+mIRxVKLiHgc8fnPf55cLrfkvvnxhuu6fPnLX+a6665jZGSEd77zndi2/bCPeaLvxJO5/6nAdV2++tWvNr1/G9+hp+J8jXUA1M6/detWfu/3fo9vf/vblMtlbrrpJh588EFGRkbYvn0711xzDQDf+MY3aut37drFs571LJ72tKdx7bXX4vs+W7ZswTTN2jXM/t742te+xpe+9CWUUgwPDwOwe/duli1bxjvf+U4A3vrWt+L7Pps2beK3v/0tu3btYtmyZbztbW/jO9/5Dr/+9a8RQrBt2zb+8A//kK985Su1azoT7uupYL72u1ibblx35ZVX8o53vIMHHniA4eHh2v2cXVfFYpG3vvWtQHAPvv/978853+z2CuB5HjfffDNbt26d97gn8/o9zwNoek5OxrN9IseY7zk6lX2LOAPErtPZf84+d0us47jblstlbrzxRnbv3s2znvUsnv3sZ9fKvNAYaKntt/ocNPZDx9vvodRf4/NYHf80Hqv6LEDwDP7mN79ZcnlOBpEbY0TE45VyDuPX/07845dj/eyfcPu28auzv8kLP/1a3vu9T3HWgRJv/q8/J1V0Gf7M5cS3d57uEkc0cPHw75GvzHB7+lZGvnIV0tZ48Pd/QO7GIwC4G59D4Q++QCpj8J87XoT8+cf414+UI5fGiIiIiIiIiIiIk0vkxhhxBhKJXRERjzNEbhTjFx8ORK7r/xm3cyPXr/4CL/7Wv/DBv9K46M7v8u4fa7zoK88jtayNZV9/UiR0nYFs6j6ftN3C/+38b6yhJCNfvBItY/Lgc77P4X++BW+qjN+xlvwLvoK/+v+zd95xklTl/n6qOs70xN3ZnIBNhIVdWKIs+aoocpUMIihXUcScEO9PuRdQEb2KCogrKupVEETlSsZ1iUtawuacd3LqHKq7qs7vj+ru6e7pmZ3Zndkw8z58lp6uOnXq1KlTp8/51vu+5/184aif8aG2j3L/9zfIKo2CIAiCIAjCkHEwWHYJQikj04ZWEIRilEJvWYHn3T/h3vwc2CaxyWfzf8HP8MovxnJU8zY+lXwUv5XB8KfZdNRuzv3kNUy44Eg0l2jiByMu3c3p0z/IC9sfwzCT+GZUM+uJC2j+9hu0/3QVnb9dT/3ls2i47ii44H8w57yfGU/exhfMy3nm9qs55tM3MH563YG+DEEQBEEQBOEQR+YLwsGIiF2CMJJJBvGsfxz3mr/h6tyI6alhhe9qfrfmcqIPwoXBlXw8sxK7xseYyw/jpcOX8gf9F3z/goeYOOXoA116YQ+cN/Nintr0R17Z+TTnzbwYV7WXaT87g4ZPH0PH4rV0/34j3f+7kXE3zGPc589Fv+Fk2v76Ez6o/S+xhx5j24wbOfySy9E8+xajRhAEQRAEQRAE4WBCxC5BGGnYFq6dy+Ddv+LbuRRdmWzPHMcj227l71suYEYszEeT7zA+1I17dh2TvnQGNedP59kdD/PAK3dz2bzPsnDKmQf6KoQBcNzE05hcfRjPbHqQ82ZenN9eccwYpv/8DDL/uZDWO9+h/WeriCzZzbS7z6Tu6lvZufZqYn//Icc130H4Z/djn/RxPKdeCb6BBcgXBEEQBEEQBEE4mBGxSxAOcZRStLUp2t5ZiX/rU8xMPUuVq4NuYwx/aL6EF1sWMiU5iRNI88P4EjwtYTzTqpjw34uo+8jh2Fg8suYX/Oat73Py1HP51In/70BfkjBANE3jg3Ov5tdvfY/twfUcXn9U0X7PxEqm3bWIun8/nN1fXcaWC55k8n+fxLgrZjP2yPv5xx/fomHDr3jP2z8m/c4vsY/6IPb8S7EnHguyaqMgCIIgCIIgCIcoInYJwiFGZ6diw0bYsMEisW0dhyWe5eyxz3B6ZTNJ08er7WewLjIBd5vBlB01fCEYBIIkfSmaZnWSOl/H/ZEG1rifo/3NJl7d9Qytsd2cc/hH+MYZP8WlS7dwKHHB3Gv444q7+Mvq+7jpzJ+XTVN9zhRmP3shjV99haZvvkbHL9dQe8FhnHBkA+Gzv8dP/9XEjNSjnG8+QeW6v2DWH4E95/2Ys9+LPe5IEb4EQRAEQRAEQTikkFmtIBzEBINZYWsjbNioaNvWyWzX67xn/DKuHv8KwYZ2dofHsqzpBNwt76d6Wy2BUAUnAsmqFJn5LpILA0SOTrFzbCebgivZ1LmS6DshAPzuCuZNOJXPn/Z9Tpn6b2giahxyVPvquPDIa/nr2l9x+bE3clj9kWXTWWMUu29NEn46SsNTGYxfRtBM536fAtieuTw+diGRmhQLTvwXJwR/hfeN+7Brp2LNOB1z+nuwpp2M8teysvVVXtv1HJYyOXHyWZw87d/QNQlMKgiCIAiCIAjCwYGIXYIw1CgF6RhaJgmZBJqZAnSU7gJdB80Nugt051PpbmLdbjasS9G406B9d4yOpjjdTUEC6UamVDZxTM1mrhy7hnEnt7IzXMMLbYfxt1dOZfqOw6iL1lIJhGvC7J7djP+kBo55/xnMO2F+WfFKKUU0HcKte6hwB0TgGgF8dP6XeWbzw9y17CZ+8sG/FVnnKaV4fttj/OKN7xBKdUIlcCm4TBcN3WOpi9RRF65jQud4jtoyh2M2TSS24xx+EvgE9qxW3rfwBY6JPknFqocJaYo76l28aHfh173ouofH1v2Go8efyNdO/zEz6ucesDoQBEEQBEEQBEHIIWKXIOwNVhot0oQeakQP70IL7UYPN6KFdjmfZrLXIXEUr3kybHFZZFB40Jhk60yxdQ6zXCxUGieSFZ7qsv8ApblIqCPZsP0s3nmrnpqmeuYAqfo0nFKB9z3TGHfmTI6ZNQld37N1jaZp1Pjqh6omhIOAal8dXzztDr73wg38+JWv8pXT/wePy0tjeCv3vP5t3mp6nqPGLeSWc+/n6PEnoqGTsQ0yVpq0ZZCxDFJmgrebXuKpJ/7Eca8czWnrLPTlGk2rzuNt/cNUVrbi8TZzsg3/Vhvh2CM2MHbOep6tq+PujtV85rFzuXr2NVx5yi14PJW9ymgrm1CyE7fLQ8BTLe6ygiAIgiAIgiAMGzLbEASgKbKdde1vsSu0mUQmhobGlMqJzPWO5ygq8UZb0UO70MK70cO70aKtaMrOH688ldh101H1MzBmLCJkTaAjXElrdwWbgjFe52m21b2A5TLQbBe67cHWMyjdyudRrQWY6ZvM3NoZzKydSYM9ldQbPsx/GVSv8wEQnL6brk8qTr38w4w78jCxyhLynHPER2iO7OCBd37A280vMS4wmU2dK/C7A3zhtDu48MiPF7kauvRK/O5iUeqw+iN5/+wrWLzoNm559zbO2nwW81tOYGybTcIKEfZCums+3m0m2zcdyfo3PsK0927it9Nf5Nfenfx+0+94fsMfea93CrWByQT9AZq0DNuTreyK7cSwUgB4XX6OHLeABZMWcdKUc5nTMB+X7tqv9SUIgiAIgiAIwsjloBW77LRF6LHtaLqGb2YN/qPGoPtH72RoZ3Aja9qXc1jdXGaOPabXJHVvSSYVySS4XM4/Xe/52+Vij2KKMm1SG4KkNoWx4xlcdT7nfs2pQ3MPXwwfO5Eh9kor0aWNxF5vw+xIovtceGdUU3F8A4ETx1N54ng84ysKCmtDJomWjkMiyOb25SxrfoFXOt9ie6oVgPpoDbObpjO5aQod8RAdbOBflXHqKhKMqbKoqPdgj51CvOEIQpUVdJvVdKaqCMWqSDQGiKwO0N0ewLI0tKpd6JNfxDX5RTTczIpcxpmJC5mrxjPWZ1FRq5P0JAm5goRVJ7s6thBp6SDdmCa6S2dso4cKBc0Tuln/4Q4mXnQ05yz6IgFv9bDVq3Boc/WCL3P0+BN5fMPviRpBrp7/FT581HXUVTQMOI8qXy1fW/Rjzpt5EQ+tvJt7Ou+hxl/PeTMv4bJ5nyUVr2T1KsW6v+xk2nPvEHtkDs9UX8A7kycxb+7DdM75M7/VdqLCOyEME2yNIywXJ1suJjKGjKeSVhRr2tfz591v8Wrj3xmfqCOwIMyMilqmeOqZ4KmhTq9An3Me6vAPiKg7yklkYqxpe5Pwzg4WjjuHMZXjD3SRBEEQBEEQhIOcg1bsMjtTtPzXm9hxEwDNo+M/qp6KBQ1ULmjAN7sWPeDBFXCjeV1Qbi7U3/xIlX6qwo+y+yjcV+6YwoP7yD/3XSlIBjWMcGRAZXp13eM8se4PBBIB6uP1zLTmMiNzBA2JcfhCHtweD1qVG9cYH66JfuzxOpkGm3hNkpDVSZfZTle6jS6jjWgyiM9VSbW3ltdfHEc6PA5SDaBc6HqKcbWbmD7mXVLuBEk9DRr4bQ/VGT9j43WMjdQytmMcVW31eDtq0M3ezSjjSdM6sYXWKU20TGkkWhvGqEiQ8WRAs/FoUK106pWXcVYFY60K6lUlLuVBV14MpRHBJKKZBJVBWKUh6qe2awxTdkxnyvYZuE03GV+a0PRWMrPjKBP8bTXU/m487l97AEhVxLF8Bpo7g+42sV0WSbdJR0WcUEWSlF/xXutkZgTHEmiZioo5QpLSFJkKhYnCm9Jw272FO1uziVfGiQZixALt2c8Y8co4qcoUpmYxaedUjl17G2N21GI3p4DdwG4iQO7O60A9UM9hwGFolW70mX6s93upOH8SZx5/CRWeQK/zC0I5jp+8iOMnL9rnfBZMWsSCSb3zqaiDM8/U4MzDsRNTafvJSs78zXrO2Lmd6NgzaHVdSiNeGhMWsbCLOqORGncHHm87Lrqpy6SZHnbxnu5KVFcN2C4sl8mvx/2cJeO2oAr77eY/oT3vwkUlLipwU4Fbq8Cn1VLJZCrUZCqZiN+ejF9NxmOPRVk6lqWTyehYGY2UlSJtJTGsBGlCJLUW0noraXcrGXcLliuESwU4/ug6JtY3UOdvoNY/hoyVJpYOE0p2Ekx1EEx2opQi4K2iwlNFpacKt+4hmYkTT0dIZGIYZhKv20+NbwzjApMYH5jC+KopjA9MpdpXi1v34HH5cGku0pZB2kphmCkMK0Uo1UlnvIXORCtdiRY64i2kLYOAt5qJtdOo8zTk8xpTMQ6Py4/X5cWte9A0DZX7vSD3u6HI/Ufu7+wnBX87h6mi43Lfc2ks26Qr0UZnooWOeDNtsUY64s2Ydhpdc9FQOYnxVVOZWDWNhsqJ1PjrqfGNwa170HUXOjqapuUtC21lo5TCxkYpO/vdxlYKW5mEU920xRrZ3LWSNW3L2di5Als5VrC3nvc7Tp9x/j6374OVdDrNZZddxoYNG3jsscc46qij8vuam5u57bbbeP311/H5fFx44YXcdNNNeL3eA1hiQRAEQRCEg5ODVuzyTg5w1LuXk2lNYmwKkVjZSXJFJ6HHttH9h40Hunj7nXmMZx5fL9pmeA2C1Y1Eq6Loto4v7aM6Vk1NvMfyxwuMB8bng0AVB5DumTKkCrbOzP7rG9Nl0jipiZ0nrmXH1J00Tmom5UsyLlbHEW2TOaxxOuObp3D8Wydz0uvvGfT1eoFqYEqZfeG6blac8Cbr5q5j/YytpNw9roCVtpsq08eMlqlM330YVcE6yLjQMy40W8djuvFnKmjoms70ZBXelAel6SQCAbaPr6fzqAa6xo6le8wYLN3lTARthdfKMNYVp1rvpMY2qDVNaiyTWjPNhFQGFUyS6Uxi7TJQEbP4Wg6rpuKksVQc10DFsWPwz65Dr/agMjZ2NIMVTVNTVU0kEsFV58M9vkIsWYRDAr3Sw6Rvn0j9pTPp/O16XI/voCa+hTllU3uBiQDYHhfRyWMIzhpP+8QJtNaOpTr6CY7sSBGxdhFXzWT0bix3ENPVhaUlMbUkST2J0pPgC6IFVqJVPo3mTjmKMYAL8Ayg4ErDbTXgsydSYdejeeLsjjWxrrubiNGdT6ahUesfQ13FOOr9Dei6m4gRojW2m2QmQSYrRgU81VR4qqjx12OYKRojW1nR8gqxdHjQderS3IytnEBDYBI+VwXBRDvbg+vpiDXnBakDiYZGQ1bI87r8WCrD2vblPL/tMSxl7jmDQeBzVTC74Tg+Ov+LLJh0OicecQZm8sDXwXDywx/+kPHjx7Nhw4ai7ZZl8ZnPfIb6+noefPBBQqEQ3/zmN1FK8Z3vfOcAlVYQBEEQBOHg5aAVuwB0vxvfYdX4Dqum5n3TAFC2Ir09grEjip0wsRMZVNrufbDqY0Cs6LH4KhUUst+LNpem1cpv7zmm4OA+0ua+V1UFiMfjxScs1ThK8neN8eOZUIF7fAVWhc3O8Ga6E23E0hFsZRG1TSIZm4qgn8qgj4qwnyq9hiqtGt1ygWWDruXz1jRI22nimQhKU84Kfd4qvG6vc1KN/Kema1DnIloTIzQ2xDimMlFfxCKXhzp/AxOqpvWyQFIZm9SmEGZHEitkYBsW2ICtULai0l9BNBEhaoaJmREszcJWFi6Pl2p/LZX+Giq8VaBruMdXUDm7Dletl0J7k7RlkDZTVHiq+o37k7HS6Jq+l4GxXYAfGLvHlMpyRCw7beOu96F5+nDn9LpwBTx4JlYSqK8nHRy9brrCoY3/yHqm/vA9TLnjVIwtYTLNCcyQgUqY4NJA19D9Ltz1PtzjK/HNrOnDzbkSODL7D+rr6wkGg0UplFLYtuNyDRAxgnTGW+hINBNJdTtWQqi8tZDX5cfvrsDvrqTKV8vYyomMrZyAWy+vilm2ScQI4nH5qHAH9imWWCIToyPWRFu8iXg6QsZKk7HTWLaJ1+XD567A6/Ljc/up9Y2hITCJWv/YothquXro6Gp3rjPeTHeyPZ9XxkqjUGhoeZFcczpuNE3rtT23rff+4jSFf7s0N2MqxzO2ciJjKsbjcfW2JLJsi65EK93JdiJGkKgRxLQz2AWWW5ay0HAsvDRNdz57fdep8dczrnISU2tnFvXX1f46gslgr3OPFF588UWWLVvG3XffzUsvvVS075VXXmHLli288MILTJgwAYCbb76Zm2++ma985StUVVUdiCILgiAIo5zqs6egeYcvdI0g7AsHtdhVDieGVy2+mbUHuij7TLmJ3GBwAbPHHgtjjx26Qg2AOmDaANNqHp2KY8b0uT9XB/sSgcXr8uF1+faYrtwEbTjQXDquOh8iXQmjDc2l459bj3/u8K32qWkaroKHq9Y/hlr/GGaOPWZI8nfpbuorxg1JXpWeKmbUz2VG/dw9J94Dbt3DxOrpTKyePgQlG3pcustxs6wqZ48r7InOzk6+853vcO+99+L3+3vtX7FiBbNnz84LXQCLFi0inU6zZs0aTj311P1ZXEEQBEEAwFUrrvTCwcshJ3YJgiAIgiCMFJRS3HzzzVx55ZUce+yxNDY29krT2dlJQ0PxQhO1tbV4PB46Ozv7zT8QCFBfX4/bLUO+UkzTJBAI4PF48Pl81NfXlxUb9yZPYK/qva/j6+uH7yXCQMvk9/sJBAK4XC5cLtewtavSOgCKzl9fX19037xeLz6fL78vlz633+Px5Pf5/X5s2yYQCOD1evPXUHrO3PFKKXw+54VqYTsBivLy+/1F+3PbcmUp/BzJz2O59tvfM1G6L3e/Cu9naV2lUql83ebqutz5CtsrOO7ghW1ob+9Bf89i7tyW5YRYKXxO9rVvKMx/IHn09Rzty/kPdgZTP0Pdp+7NvfF4PPm+o7RdluuTBtN+C58DGNhYYG/aaOnzmPu79FmAnmdwoOUZCkZeKxcEQRAEQTjA3H333dxzzz39pnn00Ud59913icVifOYzn+k3bV+xHPcU4zEejxMMBkfkxGZfMU2TeDxOJpPBMAyCweCQiF3xeBxgr+q93PH76gmwr+TKlEqliMfjebFruNpVaR0ARecPBoPE43HS6TSGYeQ/c/ty6XPbM5lMfl8qlcK27fx9z11D6Tlz+5VSGIYBUNROgKK8UqlU0f7cNk3T8vnuS7s4VCjXfvt7Jkr35e5X4f0sJ3alUqn8MX2dr7C9gjPRLmxDe3MP9vQs5s5dKHYNpB4GymDy6Os52pfzH+wMtH6Go0/dm3uTTqfzfUdpuyzXJw2m/RY+B7l+aLBtZqBiV+HzWCh2FT4L0PMMDrQ8e2IgguXIa+WCIAiCIAgHmKuvvpoPfvCD/aaZOnUq9913HytXruTYY4tDElxyySVceOGF3HnnnTQ0NLBy5cqi/eFwmEwmw9ixe44lKQiCIAiCMNoQsUsQBEEQBGGIGTNmDGPG9B2zMse3v/1tvvzlL+e/t7e388lPfpK77rqL+fPnA7BgwQJ++ctf0t7ezvjxTpTLZcuW4fV6mTdv3rCUXxAEQRAE4VBGxC5BEARBEIQDxOTJk4u+V1ZWAjB9+nQmTpwIOMHoZ82axU033cRNN91EOBzmzjvv5PLLL5eVGAVBEARBEMog64QKgiAIgiAcxLhcLhYvXozP5+Oqq67iy1/+Mv/2b//GN7/5zQNdNEEQBEEQhIMSsewSBEEQBEE4SJg6dSobN27stX3y5MksXrz4AJRIEARBEATh0EMsuwRBEARBEARBEARBEIQRg4hdgiAIgiAIgiAIgiAIwohBxC5BEARBEARBEARBEARhxLDXMbvq6+v36cT7evxIQepB6iDHoVoPpmkSCAQA5xrc7j13K/0dU1gPpekCgQB+v59AIIDL5QLA4/Hg8Xjw+Xz5NJZloZRC07R8Xn6/H13X88e6XK78uS3LQtf1ovSBQACfzweApmn4fD58Pl8+j/r6enRdR9d1fD5fvmy6rlNfX4/f7+9V/lQqhcfjKbrOwu+Fq6odqu1hqJF6cJB6cJB6GDy5/mogffNoI9dHF/6G+P3+IckTBv6bOJDjD2Tbz5Wp8Pe38Dd0uM4HPdddeP7cb33uvnm93vzvcGH63H6Px5Pf5/f7sW2bQCCA1+vNX0O58YbH40EplR8LFLYToCgvv9/fayySa0u5fPelXRwqlGu//T0Tpfty96vwfpbWVSqVytdtrq7Lna90vGhZVlEb2tt70N+zmDu3ZVkARc/JvvYNhfkPJI++nqN9Of/BzmDqZ6j71L25Nx6PJ993lLbL/uZAA7l/hc8BDGwssDdttPR5zP1d+ixAzzM40PIMBZpSSg3rGQRBEARBEARBEARBEARhPyFujIIgCIIgCIIgCIIgCMKIQcQuQRAEQRAEQRAEQRAEYcQgYpcgCIIgCIIgCIIgCIIwYhCxSxAEQRAEQRAEQRAEQRgxiNglCIIgCIIgCIIgCIIgjBj2u9iVTqf58Ic/zNy5c1m/fn3RvubmZm644QYWLFjAKaecwne/+13S6fT+LuKwcsMNN3D22Wdz7LHHsmjRIr7xjW/Q1tZWlGak10NjYyP/+Z//ybnnnstxxx3Hv/3bv/Hzn/+81zWO9HoAuO+++7jyyiuZP38+J554Ytk0o6EeAP70pz9x7rnncuyxx3LxxRfz1ltvHegiDSvLly/nhhtuYNGiRcydO5clS5YU7VdKcffdd7No0SKOO+44rrnmGjZv3nyASjs8LF68mEsuuYTjjz+e0047jRtvvJFt27YVpRkN9fDggw9y4YUXcsIJJ3DCCSdwxRVX8OKLL+b3j4Y6KMfixYuZO3cu3/ve9/LbRmtdDJbR1p8eSgxVv5dOp7n99ts55ZRTWLBgATfccAOtra3781KEAva2v5L7eOBpa2vj61//Oqeccgrz58/nwx/+MGvWrMnvl/t48GOaJnfddVd+bnneeedxzz33YNt2Po3cx9HJfhe7fvjDHzJ+/Phe2y3L4jOf+QyJRIIHH3yQu+66i2effZY777xzfxdxWDn11FP56U9/yjPPPMPPf/5zdu/ezZe+9KX8/tFQD9u2bUMpxW233caTTz7Jt771Lf785z9z11135dOMhnoAyGQynH/++Vx11VVl94+Wenjqqae44447+OxnP8tjjz3GwoULuf7662lubj7QRRs2EokEc+fO5ZZbbim7//777+eBBx7glltu4dFHH6WhoYHrrruOWCy2n0s6fLz55ptcffXVPPLIIzzwwANYlsUnP/lJEolEPs1oqIeJEyfy9a9/nb/+9a/89a9/5dRTT+Vzn/tcfhA2GuqglFWrVvHwww8zd+7cou2jsS4Gy2jsTw8lhqrf+973vsc///lP7rrrLh588EESiQSf+cxnsCzrQFzWqGZf+iu5jweWcDjMVVddhcfj4f777+fJJ5/k5ptvpqamJp9G7uPBz/3338+f//xnbrnlFp566im+8Y1v8Jvf/Ib//d//LUoj93EUovYjL7zwgjr//PPV5s2b1Zw5c9S6deuK9h155JGqtbU1v+2JJ55Q8+bNU9FodH8Wc7+yZMkSNXfuXJVOp5VSo7ce7r//fnXuuefmv4+2evjrX/+qFi5c2Gv7aKmHSy+9VN1yyy1F284//3z1P//zPweoRPuXOXPmqH/+85/577Ztq9NPP10tXrw4v80wDLVw4UL10EMPHYgi7he6urrUnDlz1JtvvqmUGr31oJRSJ510knrkkUdGZR3EYjH1vve9Ty1btkx97GMfU9/97neVUqO7PQyG0d6fHmrsTb8XiUTUMccco5588sl8mtbWVnXkkUeql156af9ewChnX/oruY8Hnh/96Efqqquu6nO/3MdDg09/+tPqW9/6VtG2z3/+8+rrX/+6Ukru42hmv1l2dXZ28p3vfIcf/vCH+P3+XvtXrFjB7NmzmTBhQn7bokWLSKfTRaakI4lQKMTjjz/O8ccfj8fjAUZnPQBEo1Fqa2vz30drPZQyGuohnU6zdu1aFi1aVLT99NNP59133z1ApTqwNDY20tHRUVQnXq+Xk046aUTXSTQaBcj3BaOxHizL4sknnySRSHD88cePyjq47bbbOOuss3jPe95TtH001sVgkf700GNv+r01a9aQyWQ4/fTT82kmTJjA7Nmz5T7vZ/alv5L7eOBZunQp8+bN44tf/CKnnXYaH/nIR3jkkUfy++U+HhosXLiQ119/ne3btwOwYcMG3n77bc466yxA7uNoxr0/TqKU4uabb+bKK6/k2GOPpbGxsVeazs5OGhoairbV1tbi8Xjo7OzcH8Xcb/zoRz/iT3/6E8lkkgULFvDLX/4yv2801UOOXbt28cc//pGbb745v2001kM5RkM9BINBLMti7NixRdsbGhro6Og4QKU6sOSuu1ydjFRXJKUUd9xxBwsXLmTOnDnA6KqHjRs3cuWVV2IYBpWVldx7773MmjWLd955BxgddQDw5JNPsm7dOh599NFe+0ZTe9hbpD89tNjbfq+zsxOPx1P0kjCXZqSMDQ4F9rW/kvt44Nm9ezcPPfQQ1113HTfccAOrVq3iu9/9Ll6vl4985CNyHw8Rrr/+eqLRKB/4wAdwuVxYlsVXvvIVPvShDwHyPI5m9knsuvvuu7nnnnv6TfPoo4/y7rvvEovF+MxnPtNvWk3TBrX9YGGg9XDssccC8MlPfpJLL72U5uZm7rnnHr75zW+yePHi/HWOlnoAJyjkpz71Kc4//3wuu+yyorSjqR7641Cth8FSej1KqRF3jYOlXJ2MVG677TY2bdrEgw8+2GvfaKiHww8/nMcee4xIJMJzzz3HN7/5Tf74xz/m94+GOmhpaeF73/sev/3tb/H5fH2mGw11sa9If3poMNT9njwL+4/h7K/kPu4/lFLMmzePr371qwAcffTRbNmyhYceeoiPfOQj+XRyHw9unnrqKf7xj3/w4x//mFmzZrF+/XruuOMOxo8fz0UXXZRPJ/dx9LFPYtfVV1/NBz/4wX7TTJ06lfvuu4+VK1f2mtxfcsklXHjhhdx55500NDSwcuXKov3hcJhMJtNLhT3YGGg95BgzZgxjxozh8MMPZ+bMmZx11lmsWLGC448/flTVQ1tbG9deey0LFizg9ttvL0o3muqhPw7lehgo9fX1uFyuXm9Nurq6elm1jRbGjRsHOG+ZChf0GKl1cvvtt7N06VL++Mc/MnHixPz20VQPXq+XGTNmAHDssceyevVq/vCHP3D99dcDo6MO1q5dS1dXFxdffHF+m2VZLF++nD/96U8888wzwOioi71F+tNDh33p9xoaGshkMoTD4SIrhK6uLo4//vj9dAWjm6Hor+Q+HnjGjRvHzJkzi7YdccQRPPvss/n9IPfxYOeHP/whn/70p7ngggsAmDt3Ls3NzSxevJiLLrpI7uMoZp9ido0ZM4aZM2f2+8/n8/Htb3+b//u//+Oxxx7jscce41e/+hUAd911F1/5ylcAWLBgAZs3b6a9vT2f/7Jly/B6vcybN29fijnsDLQeypFTi9PpNDB66iEndB1zzDHccccd6HpxUxwt9bAnDuV6GCher5djjjmGZcuWFW1/9dVXR+2Py9SpUxk3blxRnaTTaZYvXz6i6kRlV2V97rnn+P3vf8+0adOK9o+WeiiHUop0Oj2q6uDUU0/l8ccfz48VHnvsMebNm8eFF17IY489xrRp00ZNXewt0p8e/AxFvzdv3jw8Hk9Rmvb2djZv3iz3eT8xFP2V3McDzwknnJCP85Rjx44dTJkyBZDn8VAhlUr1stpyuVz5ebbcx9HLfonZNXny5KLvlZWVAEyfPj3/NmvRokXMmjWLm266iZtuuolwOMydd97J5ZdfTlVV1f4o5rCzatUqVq1axcKFC6mpqWH37t38/Oc/Z/r06fmHaDTUQ1tbG9dccw2TJk3im9/8Jt3d3fl9OeV9NNQDQHNzM+FwmObmZizLYv369YDzbAQCgVFTD9dddx033XQT8+bN4/jjj+fhhx+mpaWFK6+88kAXbdiIx+Ps2rUr/72xsZH169dTW1vL5MmTufbaa1m8eDGHHXYYM2bMYPHixfj9/nz8gZHArbfeyhNPPMEvfvELAoFAPqZCdXU1fr8fTdNGRT385Cc/4cwzz2TixInE43Geeuop3nzzTX7961+PmjoAqKqqysctylFZWUldXV1++2ipi31hNPanhxJD0e9VV1dzySWXcOedd1JfX09tbS133nknc+bM6RUoXRgehqK/kvt44Pn4xz/OVVddxS9/+Us+8IEPsGrVKh555BFuu+02AHkeDxHOOeccfvnLXzJ58uS8G+MDDzzAJZdcAsh9HM1o6gA4ojY2NnLeeefx2GOPcdRRR+W3Nzc3c+utt/L666/nG983v/lNvF7v/i7isLBx40a+973vsXHjRhKJBOPGjeOMM87gxhtvLFptb6TXw9/+9je+9a1vld23cePG/N8jvR4Abr75Zv7+97/32v6HP/yBU045BRgd9QDwpz/9id/85je0t7czZ84cvvWtb3HSSScd6GING2+88QbXXnttr+0XXXQRP/jBD1BKcc899/Dwww8TDoeZP38+t9xyS6/B9aHM3Llzy26/44478q4ho6Ee/vM//5PXX3+d9vZ2qqurmTt3Ltdff31+RaDRUAd9cc0113DkkUfy//7f/wNGd10MhtHWnx5KDFW/ZxgGP/zhD3niiSdIpVKcdtpp/Nd//ReTJk3aL9ch9GZv+iu5jwee559/np/85Cfs2LGDqVOnct1113H55Zfn98t9PPiJxWL87Gc/Y8mSJXR1dTF+/HguuOACPve5z+XnS3IfRycHROwSBEEQBEEQBEEQBEEQhOFgn2J2CYIgCIIgCIIgCIIgCMLBhIhdgiAIgiAIgiAIgiAIwohBxC5BEARBEARBEARBEARhxCBilyAIgiAIgiAIgiAIgjBiELFLEARBEARBEARBEARBGDGI2CUIgiAIgiAIgiAIgiCMGETsEgRBEARBEARBEARBEEYMInYJgiAIgiAIgiAIgiAIIwYRuwRBEARBEARBEARBEIQRg4hdgiAIgiAIgiAIgiAIwohBxC5BEIacJUuW8Lvf/a5o29/+9jfmzp1LY2PjkJzjjTfe4O677x6SvARBEARBEEYbMl4TBGEkI2KXIAhDzpIlS/jDH/4wrOd48803ueeee4b1HIIgCIIgCCMVGa8JgjCSEbFLEARBEARBEARBEARBGDG4D3QBBEEYWdx88838/e9/B2Du3LkAnHzyyVx00UUAdHV18aMf/YiXXnqJmpoaLrroIr7whS/gcrnyeXR3d/PTn/6UpUuXEgqFmDZtGv/xH//BZZddBsDdd9+df0uYO8eUKVNYunQphmHwox/9iFdffZXm5maqq6s54YQTuPnmm5k0adJ+qwdBEARBEISDFRmvCYIw0hGxSxCEIeXGG2+ku7ubdevW5Qc4VVVVrFq1CoCbbrqJD3/4w1xxxRW89NJL3HfffUyZMiU/MIrFYlx11VWYpsmXvvQlpkyZwosvvsh3vvMdMpkMH/3oR7nssstobW3l0Ucf5eGHHwbA6/UCkE6nSSaTfO5zn2PcuHGEw2EeeughPvrRj/L000/j9/sPQK0IgiAIgiAcPMh4TRCEkY6IXYIgDCnTp09nzJgxeL1eFixYkN+eGzxddNFF3HDDDQC85z3vYdmyZTz99NP5wdPvf/97WltbeeKJJ5g2bVo+XTQa5e677+aKK65g4sSJTJw4EaDoHADV1dV873vfy3+3LIszzjiD0047jZdeeon3ve99w3XpgiAIgiAIhwQyXhMEYaQjMbsEQdivnHnmmUXfZ8+eTXNzc/77yy+/zIIFC5g0aRKmaeb/nXHGGXR3d7N9+/Y9nuOJJ57g0ksv5cQTT+Too49m/vz5JBIJduzYMdSXIwiCIAiCMOKQ8ZogCIc6YtklCMJ+paampui71+slnU7nv3d3d7Nz506OOeaYsscHg8F+81+yZAlf+9rX8rEl6uvr0TSNT3/60xiGse8XIAiCIAiCMMKR8ZogCIc6InYJgnBQUVdXx7hx47j55pvL7j/88MP7Pf7pp59m+vTp/OAHP8hvy2QyhMPhIS2nIAiCIAjCaEXGa4IgHOyI2CUIwpDj9Xr3+q3cGWecwZ/+9CemTJnCmDFj+j0HgGEY+Hy+/PZUKoXbXdy1PfHEE1iWtVflEQRBEARBGInIeE0QhJGMiF2CIAw5RxxxBA8//DB/+ctfmDt3LlVVVQM+9hOf+ARPPfUUV199NZ/4xCc47LDDiMfjbNu2jXfffZd7770XgJkzZwLw29/+ltNPPx2fz8fcuXM544wzWLJkCd///vc555xzWLt2Lf/7v//byxxfEARBEARhNCPjNUEQRjIidgmCMORceumlvPPOO/zgBz8gFotx8sknc9FFFw3o2Orqav785z9z7733snjxYtrb26muruaII47g/PPPz6c755xzuOKKK/jd737Hz372MyZPnszSpUu5/PLLaWlp4a9//SsPP/wwxx57LPfddx+f//znh+tyBUEQBEEQDjlkvCYIwkhGU0qpA10IQRAEQRAEQRAEQRAEQRgK9ANdAEEQBEEQBEEQBEEQBEEYKkTsEgRBEARBEARBEARBEEYMInYJgiAIgiAIgiAIgiAIIwYRuwRBEARBEARBEARBEIQRg4hdgjBCuPvuu5k7d27+34knnsill17K448/XpRu7ty53H333XvM79xzz+Xmm2/Of//b3/7G3LlzaWxsHFSa4aT0mgv/XXPNNcN2zjfeeGNY8hYEQRAEYeQiYzUZqwmCsP9wH+gCCIIwtDz88MMAhMNhHnnkEb7+9a9jGAaXXnrpoPK55557qKqqGtQxZ599Ng8//DDjx48f1HH7Su6aCxls2QfKPffcw+c//3lOOeWUYclfEARBEISRjYzVHGSsJgjCcCJilyCMMBYsWJD/+/TTT+eDH/wgv//97wc9gDr66KMHfe4xY8YwZsyYQR+3rxRe86GGbdvYto3bLd2xIAiCIIwGZKx2aCFjNUE4NBE3RkEYwbjdbo466ih27drVa99vf/tbzj77bE444QQ+9alP0dzcXLS/1Ox9IPRnPv/ggw9y7rnncuyxx3LllVeyZs2aomNffvllrrzyShYuXMjxxx/P+9//fu65555Bnb8c7e3tnHrqqXzta18r2v7rX/+ao48+mrfffju/7bnnnuPyyy9n/vz5nHjiiXzpS1+itbU1v3/u3LmA88YwZ4L/t7/9bcDHF9bHn/70J9773vcyb948Nm/evM/XKQiCIAjCoYeM1WSsJgjC8CBilyCMcJqamqiuri7a9re//Y0333yT//7v/+aWW25hzZo1fOMb3xi2Mrz22ms89NBD3HTTTfzoRz8iHo9z3XXXEQwGAdi9ezef/exnmTJlCnfddRe/+MUv+MQnPkEikRhQ/qZp9vpn2zYA48eP5/vf/z5PPPEEf//73wFYs2YNP/3pT/nsZz/LwoULAXjooYf44he/yJFHHsnPf/5zbr31VjZs2MDHPvYx4vE40GOCf+mll/Lwww/z8MMPc/bZZw/4+ByvvPIKf/3rX/na177Gfffdt99dCQRBEARBOHiQsZqM1QRBGHrEFlMQRhimaQIQiUR46KGHWL16Nddee21RGr/fz7333ovL5QIgGAzygx/8gLa2NiZMmDDkZeru7uYvf/lLfqBw/PHHc9555/G73/2Or3zlK6xdu5ZMJsOtt96aj99w2mmnDTj/Y445pte2G264ga985SuA84buqquu4vbbb+eoo47ia1/7Gsceeyw33ngjAPF4nP/5n//h8ssv57bbbsvncdxxx/GBD3yAv/3tb1xzzTV5E/yJEycWmeMP9PjC9L/97W+pq6sb8DUKgiAIgjAykLGag4zVBEEYTkTsEoQRRuFgwuPx8PGPf7yXWfjpp5+eHzwBzJo1C4CWlpZhGUCdcMIJRW/EJkyYwAknnMCKFSsAOOqoo/B4PHz5y1/miiuuYOHChYOKJ/Hoo4/22lb6Bu7mm29m+fLlXHbZZfh8Pn7zm9/k62DFihXEYjE+9KEP5QegAJMmTeLwww/nrbfe6nfFoMEef8IJJ8jgSRAEQRBGKTJWc5CxmiAIw4mIXYIwwsgNJmpra5k0aRIej6dXmtra2qLvXq8XAMMwhqVMY8eO7bWtoaGB9evXAzBjxgx+/etf86tf/YqvfvWrZDIZFixYwNe//nVOPPHEPeZ/7LHH7jGN3+/n/e9/P/feey8XXHABU6dOze/r6uoC6HOQVF9f32/egz2+oaFhj+UVBEEQBGFkImO18shYTRCEoUTELkEYYQxkMLG/yQ0wCuns7Cx6o3fqqady6qmnkk6nefvtt/nZz37G9ddfz/PPPz8kb9bWr1/Pr371K4455hj+7//+j4svvpiTTz4ZIJ//D3/4Q4444ohexwYCgX7zHuzxmqbtxRUIgiAIgjASkLFaeWSsJgjCUCJilyAIw84777xDR0cH48aNA6CtrY133nmHT37yk73Ser1eTjvtNBKJBDfeeCPNzc37PIBKJpN87Wtf45hjjuGPf/wjn/nMZ/jGN77BP/7xD2praznhhBMIBALs3r2bD3/4w/3m5fF4er1VHczxgiAIgiAIBxsyVhMEYaQhYpcgCMPOmDFj+OQnP8nnPvc5lFLce++9VFRU8IlPfAJwVsd56623OPPMM5k0aRLd3d0sXryYiRMn5mNU9EcunkQhXq+Xo48+GoA77riD1tZWFi9ejMfj4c477+Tf//3f+c53vsPPf/5zqqqquOmmm7j99tvp6OjgzDPPpKqqira2Nt544w1OP/10PvjBDwIwc+ZMnn/+eU4//XSqqqqYOnUq9fX1Az5eEARBEAThYEPGajJWE4SRhohdgiAMO6eddhrHHXccd955J+3t7RxzzDE88MAD+fgIRx55JC+99BI/+clP6Orqoq6ujoULF/KTn/wkH6OiP6644ope2yZMmMBLL73EkiVLePjhh/nBD37AtGnTABg3bhzf//73ueGGG/jLX/7CZZddxpVXXsmkSZP49a9/zeOPP45lWUyYMIETTzyRuXPn5vP99re/ze233871119PJpPhjjvu4OKLLx7w8YIgCIIgCAcbMlaTsZogjDQ0pZQ60IUQBGHkcu6553LyySfzgx/84EAXRRAEQRAEQShBxmqCIIxE9ANdAEEQBEEQBEEQBEEQBEEYKkTsEgRBEARBEARBEARBEEYM4sYoCIIgCIIgCIIgCIIgjBjEsksQBEEQBEEQBEEQBEEYMYjYJQiCIAiCIAiCIAiCIIwY3Ht7YDAYHHDa2tpawuHw3p5qxCH10Rupk95InRQj9dEbqZNipD56I3XSm4HUSX19/X4qzfBi27bc/xGAPMeHPnIPRwZyH0cGch9HBgMZq+0Xyy5dFwOyQqQ+eiN10hupk2KkPnojdVKM1EdvpE56M5rqZDRd60hG7uOhj9zDkYHcx5GB3MfRg9xpQRAEQRAEQRAEQRAEYcQgYpcgCIIgCIIgCIIgCIIwYhCxSxAEQRAEQRAEQRAEQRgxiNglCMKAiPyrkcabXiWypPFAF0UQBEEQBEEYBlKbQ1gh40AXQxAEYZ8RsUsQhD0Se62Vndc/T+jv29n5yaVElorgJQiCIAiCMNJIrQsSfbH5QBdDEA44aTN1oIsg7CMidgmCsEfafvgu3qlVHPnaxVTMG0vjV5dhxTMHuliCIAiCIAiCIAhDSswI88rOp2mO7DzQRRH2ARG7BEHol9TGEIm3Oxj78SNxN1Qw+funYHUbdP/vxgNdNEEQBEEQBGGIUEod6CIIwkFBPBMBIJTqOMAlEfYFEbsEQeiX4KNb0bw6dRcfDkDl/AaqzplC56/WYRvWAS6dIAiCIBwiJLoPdAkEoX9E6xKELBogAvChjohdgiD0S+yVZgKnTMBd789vG3f90ZidKcJPiWmvIAjCSMU0lQz0hwgtuBP3rtfQoq0HuiiC0De2PO+CAKBlxS7h0EbELkEQ+sQMpkitDRI4bWLR9sDpE/HNqqXrdxsOUMkEQRCE4eb5F2Hd+gNdipGBlok7f2SSB7YggtAfonUJQhFKHopDGhG7BEHok/jrbQBUnV4sdmmaxthPzCX5bieJlZ0HomiCIAjCMJKz6Gpu6b0vY6XJWOnBZWhE0eIS+0QQDmaUWHYJAuDMdYRDHxG7BEHok/jrbegBNxXHju21r+6SmejVHrHuEgRBGIH057348o4neXnHk4PKz739JVy739zHUgmCMKyI1iUIRYgr/6GNiF2CIPRJck03FfPGorl7dxWugIf6y2cR/scO0s3xA1A6QRCEkcHixYu55JJLOP744znttNO48cYb2bZtW1EapRR33303ixYt4rjjjuOaa65h8+bNw1YmGd8PE2IsIBzMyIMvCIDE7BopiNglCEJZlK1IrevGf8yYPtOM+/TRAHT+cs3+KpYgCMKI48033+Tqq6/mkUce4YEHHsCyLD75yU+SSCTyae6//34eeOABbrnlFh599FEaGhq47rrriMViw1ImmfMKwihEHvwDymu7nmNd+9sHuhgCQN6NUZ6JQxkRuwRBKEt6RxQ7blLRj9jlmRSg/spZdP1xE8nVXUX77JRJYkUnqY1BMQEWBEHoh9/85jdcfPHFzJ49myOPPJI77riD5uZm1q5dCzhWXX/4wx+44YYbeN/73secOXO48847SaVSPPHEEwe49D3onZtwb3gSlH2giyIIwl4gj+6BJZmJ0xrddaCLIdBj2SUB6g9tROwSBKEsyTWOeOWf17fYBTDxmyfgGVfBzhteJLGyk9TGEC3fe4v1Jz7K1n9/is3vfZytFz2N2SkrUAmCIAyEaDQKQG1tLQCNjY10dHSwaNGifBqv18tJJ53Eu+++Oyxl2Jt3FFpwh/OHbQ1pWQRB2E/Iy0lBEEYQ7gNdAEEQDk5S64JoXh3/rNp+07lqvEz/1dns/I+lbL3wKWejW6P2ghnUXXg4mbYELd99m+1XL2HmPz6I7nPth9ILgiAcmiiluOOOO1i4cCFz5swBoKPDWcVw7NjixUIaGhpobm7uN7/6+vq9Kkc6rQgE0tk8fEX7AoEAADW1Nbj0nj7drqoG00Crq0VzFx9jZ4/R97I8+wtb2RhmigpP5ZDmq5LVKCOAVlOLthd1UF9fT8yIoGkaAW/1ns9n2aTbEvgmV+1NcUc1XV02mgZjxgytTcDePov7E1MzsAMh4NAo74FgOOsl17dK3Q8/e6pj05MiEAlQVVUl9+MA0fXMdvzTqwkc3bDXeYjYJQhCWYwtYXxH1KB59jzYq5zfwOxnLyT6gjPpqjpjEp4JPRMF79Qqdnz8X7T/ZAUTv7Vw2MosCIJwqHPbbbexadMmHnzwwV77SpdCH4iLeDAY3KtyGIYiHs/lkSjaF8/u6Oxqx+v257e74gk0M4XZ3Q0ef9Ex7uwx5l6WZ3+xtm05bbFGzjniI0O69LweiaDH41iRMMo1uDqor68nGAyydOvfATh35kV7PCaxspP0jihVZ03GXefbY/rRSiSq8HrA7++51/963nmu3nve0N3/3D082LFCRv75PhTKu78Z7vsodb9/GMh9jCQixONxfCoyqPvREt3JztAmTp323n0t5qgn0hok0hqkblJ5Q4mBiJDixigIQlmMrWF8M/u36irE3VBB/aUzqb90ZpHQBVB9zhTqr5xF52/Wy8qNgiAIfXD77bezdOlSfv/73zNx4sT89nHjxgHQ2dlZlL6rq4uGhr1/47mvmMos3qBlh5XqEHFjTIXRoi1Fm7qSbQBYpdd2iGEnnPKrtARh6o/ly+HlZZDJHGTue2YaTGO/n/YgqwVBOGDs7cuO9e3vkEgPz8IxwuARsUsQhF6ojI2xM4pvDy6Mg2HCV+aDBh13rx6yPAVBEEYCSiluu+02nnvuOX7/+98zbdq0ov1Tp05l3LhxLFu2LL8tnU6zfPlyjj/++GEq057TmHameIOmEQorotFDQ2Bx73gFV9M7RdtcmvMG2T7E445penaiJjGY+sXOVk/8IHsP597yT9xbluz/E9vSXgShmL17JmxZ7eGgQMQuQRB6YeyMgqnwHlEzZHl6JgWov2wWwUe3YoX2/9tKQRCEg5Vbb72Vf/zjH/z4xz8mEAjQ0dFBR0cHqVQKcN4wX3vttSxevJh//vOfbNq0iW9961v4/X4+9KEPDUuZ7D7G6VaBCGTZpdZPGrt3w9tvHbpCkZ4Vu6xDxTptTxzk2kXaTJG2DvyYIJPZc5pRwWgUu5TCvfFptNDuA10S4SBiX1eSl5XoDw4kZpcgCL1IbwsD4B+EG+NAGPvxuXT/cRPBR7fS8KmjhzRvQRCEQ5WHHnoIgGuuuaZo+x133MHFF18MwPXXX49hGNx6662Ew2Hmz5/Pb3/7W6qq9m8AcrtABOpt2eW8Q9UOdoWlH/TsNQyf2NXjGrO2bTkZO82CSacP07kOfl7Z+TQwsDhkw0kmp9vaJiitxyV3BGPaGWxl43X1xHQrnZ+vW69oah7a+GUHHXYGlI3esR6rbtqe0x8CrG59g4548wF/rkYCpc+EnTIxO1N4p/b/26uwAVmU60AjYpcgCL0wtkQA8M4cOssuAP/ceipPHk/X/25k7H8c1eNmIQiCMIrZuHHjHtNomsYXvvAFvvCFL+yHEvXt/VYodvWy7MrFOBmAUGSnTFTGJrq0Ce9h1VTOP3CxxwrJW3b1slobetpijcOXee7nVawL+qTQ8iLjLDyKe9OzNMTG0Fl96gEq1f7jjd1LMMxUsSBS0lya+l/sdWSQawcjSODsiI+GGze8qOzDoEoeisg/G8FWeKYE+o3rJW6MBwcj56kWBGHIMLaG8UyqxBXwDHneY6+dS3p7lNgrLWX3x9NRHl59L7cs+QQ/XXYTq1tfH/IyCIIgCP3Tt9hll/0byItdGnse5Eee3U10aRMA6R3RvSvkMJATu+xhdGM0u1PE32gblBBlDTaGWPZe5E+RjqO3rCo6p7JsUhuCqNHoukaxq26mQNv0m137vzD7mdboLgwz1XvHaGwLuWddEyscoX+UUj3PyB4eFTUKxK5gUBGLHdx9hohdgiD0IjXIlRgHQ83503E3+On+Q7Elg1KKv6/7NVc/ciL3L7+d5sh2nt/+GF956iN87/kbyg/KBEEQhGFhIGJXrxUL826M5Qf50ajCNA/ugbFLz7oxDqNlV+KtdjKtCUgP/JhBrw5ZYtnlal2FHt4NyWA+ibEtQmpjCGNbZHB5H8qk47i2vwRWuljsGmUxu9a1v11+R8GDb6cs/K9vx9Vx8IjRQ0quL8s1hL1cfU84uLCVTcwI73M+ecuuwh/Dwt+vPQjDpRZhhzKmqUgkel/PW+/Aa28cgAINAhG7BEEoQilFemtkyF0Yc+heF2OunkPkn7sxtjsDbNPOcOdLX+De17/N0eNP5L4P/5NfX/wif7lyFf+x8Fu8sP3/+MY/LidjDWJmIAiCIOw1fQ3T+3VjzCosWpk32pal2LETWlqHqIDDxP4IUG8bdvYcis1bFJHonidFgxbf8i6l/RUkn/ng8t4HtHgnJLr32/lK0bu2ohlRtFj7qBa7CimczBfO6+24Uymujtj+LtKwo3dswr3x6WyMtpxl18ibFg/aInQvUUodNBaim7tW8WbjUlJmYt8y2pPl7R4tuw6O+hgK3n4Hlr12oEuxd4y8p1oQhH3C6kphhdPDZtkFTqB6zavT+Zv1JDNxblnycZZsfZRPnfj/+N57/8jssccC4HX7+ej8L/HVRT9m2fZn+eWb/zVsZRIEQRjtaLF2yGStaAvG6S0tBdYeBSJQbzfGvi27cuN+6yBf5LAnZtcwFjQ7KUzGIGXA9u17PmSwYld+3l463ypnvbIf52Su3W/g3nVwzJoKxS5z+EO0DR+mgd62tsdSaZAUWQ2OoAl6f2jh7MqLttVTbyNR7BqsReheEl3SSOTpXfvlXHsinHLEdHPIrHMLxeDyf5djJMXsihzCxp0j76kWBGGfMLY61lb+YbLsAnA3VFB30REEH9nMLX+9hreaXuBri37Clcd9oWywxw/M+SjXnvhV/m/9A7yxe8mwlUsQBGE042pcjisrRBSO49esg9Y2Z0ORG2PJZELlrYn6Frv2k6HBXrM/Ynbl6GsupFRvd8+9nrT2NyHT9pxkJFNkxVTmXjQ2Dk3FdMSbCSY6ira5dr2Oa9vzQ5K/3r4ePbgDLda2V8cXrao6cubne6Dn3mr2yLXs2h/9GICdMFHmQdJ49tChJTPxAb3M6CtAfUGCPRTjIKmPQ5ShsowbeU+1IAj7hLHF8XP3zRo+yy4A18fGoVI245+t4r/O/S0fmPPRftPfuOhWZtTN4Rdv3CLujIIgCMOElnFcP0rHmWZ2Plzo3tfb1S8XoL7vicRgPF3SlkE4tX+DhevZCe9+sYjooy62bIHnX3RcP3PsbYD6fidkozJEUUGdFlRpuXnV+lxo0X1UaFe3vsEbO5cWbdMSXWjpfXSzKqWcYjcAiixgDhJXtP2H1nN/R6DYtb/cGA8mcuKUVqaDa47s5PXd/2R3aMveZl7+737KsScs28Iwk3tXnpHMEHVFI++pFgRhnzC2RdAr3bgnVg7bOda3v8PX1l/J+iM38f7l7+PUunP3eIzH5eXGU26nKbKNx9b9ZtjKJgiCMCopme33GbPLLnRjLJlI5dwYyygHuS3KBpUpdX8s+DPRhWvnMrAt3mp6gbebXhpI6YeMvNi1HyaJWh/aRHN2seJC7SInvvW31H1x5s5Hvy/HtfKJDEMRCo100UPrXTdlLDG0cCPuTc9AOr5/irU36NlVBPfWjbHAsmvUWPnlL1SN7Jhd+8mN8VAglOxkQ8c7KKUG9NI8Z1lUZGFU9HwMjRvjytZXWbbzmQGlHSpaWxWvvX6QP+xi2SUIwnBgbA3jPaJm4APqPWDZJu2xJta0vck/t/yF/1pyHV984gJ0zcWC2z6MFrVpv2fVgPJaOOUsTpv2Pv53xU8IJjv2fIAgCIIwQFS/X3s2OwN4XdN7CUK5Q8pZduXG/ZYN4ad2Fu8s+L1x7X4DLRkCM0UqM8SWL4Ogv0miYagiq6vBUBTEOftn6c9tuXjxuYlTOWuF/jA7k6QbywcYz5+35FJefxOW97FY30giV8+6np1XlZlcaVFnRQXNOIiDtOdEmr10WSuObVRQBwVNLTfht21FJuP8fbCvrDpgss+W2stxbzCkaG09uOoiN4YfzlVlcxxsgdj7sqgqtEQeTJn7tNDa02qMfYhdqZSio6Pn2FCyc8Bl2ScySfTmd0HZrFkLsYNYvx9K3Ae6AIIgHFwYW8JUnDBun/LYEdzAH979H1a2vkokFSz6oaivGMfVC77MZfNuJOCtpukqk85fr6f2Q4dROb9hj3l/5uT/4j/+diaPrL6Xz5z83/tUTkEQBCFLUQAjC2VZgKdXspzo4nF5HUHINtFCu1D1hzMQc6JyuzRd651goJZVRhTcfnD1LitAU2Q7GztWcPYRH85bbfVH7veqv1g3L70C4xpgwfyBFbEQK2qSG373VU25Sy8yKMiJXQOckOfSZZriZJriVBzfT+KSgqSHMFKAUortO2D6NHC7Dy6/yVw9u105sWs/xNgxYuCpYOcuhZmBGUcOQZ55sWvvRIeBxOxashSmTVXEYhAMwYLjFCtWwSknKWpqDq77OjCydaXUPrsxvpUVhidOHIJiDREaGgo1rKvK5lDpgzM2VX9uhAOxuip/fPmVS8vl29f5166D7iCcuUjh8+2/Z0dvW4Mea0fVTAGceZ5SasiMG4acIdJQRewSBCGPnbJIN8apu2zWXufx6q5n+e7zn8HnruDMwz7EuMAkxlRMYELVVMYFJjOl5ghcOZN7YOJ/LiT6QhO7bnyJmY99AM+4in7zn1o7k/fOupR/rP89l827kTGV4/e6rIIgCEJvXFuXUhEygAt67cu9EXfpbmxlo3dsRA/uwPJU9lgq9Rezq9wco9wccyCTNKVwb38JVTkWa/qpZZNs614HOBYOusu75zz3QDrtXGTHXr6Mt8I9Yldfll15B6siI7C+49CUpTRZqZuqUqSMkhMOA23tsHUbZDIwd87wnWdvyFVJf5ZdQ0naTFG5/UWUt5JIJLsxFUHv3oo9aUH5lTIHwj5adhVZ/2TrwDAUnlRxfexu7Pm7O+h8hiNQM3zrGe0H1IhcjVHXXdiWvX8suwrc0pWtil9eHAiUKv4sl2QwKzH0lU+ZzYX13Zf1mDvb/be1wfTpAy/GcKDU3nc7w47E7BIEYahJ74yArfAdsXcjl12hzdzxwo3MHHMMD1z8Ml85/Ud8bMFX+eDcq1k45Sym180uEroAXDVeZvzqHKyuFNuvfA5jx57Xt716/lfI2GkeWX3vXpVTEARBKKHgjbTWTzyTvGWX7nUG9rm0ysoP7jVlYxe4eChbkdxmoiyFXRqvC8cyIN1c7FOhDcSyKzux0JLdZXcHkx19x2bpI/+ycVoKSKWcz72dz1nxgvMOar7VhzLWF3tItm07vP0ujkvaMGo8uSDw1sESJ7vgvubcGF2uXBX0roh3V0BLHy5qGzcp/vmvgVfeKzufYkeiuSgwvat1FXqkGYxIr/Rd3YrOrgHkn20T2l4GqC+yRsk+t5s2w2tv5jb2PuYg81wbPKrgj4KYXVpoN1po97Ce2jDKV146rQgOUaw8V3ZV2f0Re1ClC9wDB7Aio8rYpDaFht390S7pYFWRVdZAzl2u4Rf+XSY2ZcGzVHp+Z6NFhc+xpIzupWe0bVhYkZ7fNaUU4ad3kt7df4Zamd+Qwd6C/emyKqsxCoIw5BhbnMHW3qzEaNkWP3r5y3jdPv77vN9SV7Fnl8QcFceN5bDfn4fZkWTze/9B838vJ7Ux2Gf6yTWH8b5Zl/P4hj/QnWgfdFkFQRCEUvYQfyT/6Qzg3bqnxNVP6xG7sIssuDKNMYxdFrRY2Eb5yVdieUlfbg8gvkrW/UpprrK7321+pfxx0I/Lmir5zJYvoUilFInsolnu8l6Te6YwzlH2ulrboLFxT/U/WMuu/tMFg4DmWFyVI2I28/y2x4ZksmypA7eC8ovb/8GKlmW9d2g9TUDXcW53YZvI/m1Z0NmHFd+uwWoiStGdCRdvy1oblgrMhqFoboZ33y1pF5kEWnB7r3yB/PMwePoIwN1Pkzzkxa4cShWIhBqu1lW4WgcWR3Zv6OxSvPQKZUXM1WugsYl8TLR9Qc/2if25Yw8VRQuODCCWYXJdN6n1Qcy24VmBsMcytjQOZc/3gQaPd/Lr3WcXnaiAvMClFFbI6LXfte0F6lueA8DovXtARP/VSPT5pp4NpkKlbZKrB79y8UCe48J6HNBzb1u4dr3mhBjYF8SySxCEocbYGgYNfIdXD/rY57Y8zPqOt/n8qd9nbOWEQR8fOGUCs5/7d+r+/TC6/7iRze99nC3//hShx7YVB/TN8tH5X8a0M/x59T2DPpcgCILQP0qBZvcWKXKrMToxu0onUj1CUZElT26zVWwFUPakwLZ4I8tbXi44vI9Rr5Wd3A8iFlfPhkJho9wb+uLvy16Dl5dBImuU4xlkIJBoJsq/Ot4gnip4+15QhI2by5S5XMyuQQao7wtNc/6nVHkxsSOz3nF1NPdtkYB4JsTGxJN0G417TjwMWLZFd6LdsdYpEe6KLLsUFM6u+nPF3WuUjYZGOFwwecy51prFz1rPLSm+N67db+BqW9fT9rP5AgOPc9dvGQvqoJ+Zrd0zp++XTEfyoAtg7lD4cJnsTrbyr+algxJB9oZodv4fCvXel0wN3XlyvcT+ELsKA7UPyLIrG+Or3Nh+aOnHjXEgMbtyVr59xekqU/68m/9Wm9TLnVjR4udaM1P5PFIl97uzSxGJ7rlOSlczHvDzVeDeORjXxcFa5WqpEFqiG1fb2sEdmEXZitSG4IDa0kAQsUsQhDzG1gieqVXo/sGN4k07w59W3MVR4xZy9uEf3uvzeyZWMvXHp3PkW5cx6daTUCmT3V98hW2XPUtqZ7GJ/+SaGbxv9uU8seEPdCXa9vqcgiAIAr3mBUqBq8AiJz95yio0Lt2dF76cBFp+8K+hsEyFyi93p2VjIoFdIHYlM3HsItcrha1stieaiBqh/Na2WHkTGi0XH6XEPZ5MqlgMyF1Qlng6ypuNS8mUiWezp3lDbrI62HlaKHs9XYmO7HlUkfVbuclH4X57kAHq+44zo/o8Xzn2NXhxLBMCIJrZTyuOlUEzIo67YMcGChu6XSB2ASVCz8BneAOfbDonLLIIc2fFLmtgYheWiVKKTEeBVUxe7Nq7+EyqT8uuvq+ruWXP+WY6ksRfbcXYXGzNppTKx74bDKtWKzZvHiqBpCCuk2WyKbYTlMLM3vdYOsK27vVDdK4sySC1bS9Qk9yELxtLsKhEuds4BJe4a7fO+g1qr8SudHMcs3PgVldFzWQgq9QOsg8aLLn23N9z2V/w+nKYdqaXEFouh1waPeL84BUF7y95xkvFzXfeVbzxJoNnwJpQQZun1599Uih29ZX+n/9SdHZm613Pmj2bJaZryobMnttVpjlOamOI1Pq+PXwGg4hdgiDkMbaG8c0cfLyuF7c/TmtsN9cc/7UhWdXDXeej4bqjmPXMhUz9yemkNoZYcd7DpDaHitJdPf/LWLbJw6vEuksQBGFfaI7u4I3g6qJtut3bzyK3epOO7ghfhQPngnTxZS2En9iZzSi7T6m8G2Mo2cm27nWEUh2FmRPKZNWkgonF+vZ3iKbCrF2nSCQKzlJi2WVsDRN9sQn31n/h2v5icbkLSrcztJGYEaIrHSpT8t7pC8lZZJgD9BjTYu1gW/h1HwCpdArNrTv1WCh2KQute1ufs4me8gxU7OqjPNkdGTtBR3q9E1utL11sb/xISi0m8q6tGs3hbYQzMYJBVRTTbdixTUfYLBGDVKll116LXQNNWGZWmp0YalZ5nyatzEw2tcMi/morZneqKF9tb8Wuwme48L7s4z1SCac8dqK4XOs3wIsvD0IkzNLWDjt27VORemNn0KLNuS+YyilrR7yJHcENQxrzSg/txm3FqUltxhvd3mt/cyprCVNSLWkzxdKtfyeY7Oh1TF90B8G0wN4Lq7rE8nZiy1r7TqAUWrTgJXOhZddAxK4cw6R2lbPIKv0+qNUYleKtxud5afvjxS9n+ovZVc5iNh3P7wNHbB+sy6qdLPeMD7gDyn4UhgjoO/W27YpIRJVYGPedvkfEzyYqEff09vW4ty4FK41SCquvtpIrZoFQWGoFqJQasGWgiF2CIABOx+GIXbWDPvYf63/HtNpZnDTlnCEtk6Zr1F86k5mPfQA0jR2fWIpZ4AM/sXo658+5isc3/J6tXXtnLpujK9HG9uB6kpn4nhMLgiCMMDZ0vEvMTGAqC6V7UIBL9Z6A28pG13R0zVVs2YXWMxBWCitYZvKuyJvTxNKOtYdh9bzeTqQjbIk7I2afXrxyYmfIoLkF1hUaW5SIXck13VghZ4CtlbxVLp74aKU+gmXSlR9IpzPg9YJpDmCynorgalyOXuDOYaRTaB4Nhd2zGqCdYnJ4Ca729WiR5rJZ5SZRevZatXgn7g1PQiaF3rHB+bv4gou/WqqovB3tDxJPryVl9vOmfZDzZC3ainvj02A4rppaoovKpqVodgYNjQ0d7/BSyxoam2DHzsHlvU/YFinbAL3Yaj03V9LzYmzP5KoyU3ofHKtDo0x9DUZP6NMNtaS95ufUqvi+oWmYUeVsz7kz5U2C9i5mV5FLV+EEch/1yNxktHR1vtasTrKX8fSHhJyLppZJgJVd6MIyMbN9mpntW/bZDTCTwrXtBcgkaQlV05RtVuWuvSO1CejdnsKGswBHU6S3QNYXuXtazl3PTmSwU3u/SqMW2oGr6a2evmqQbox7aleuTc8U9ZkDRin09vWQFY77tewqqJfEyk7MYG8f0sLDE5k4trJJZgrc0MtkXxiUvlRsK1p0JduuzKLbUJw+nbJY/3Q3ZuFql2ViXg5YYCyzSmVfVdTerti6DbZsHXj/1vP7nxXfS8QuLZGNKWYavLsClr7QR0Y9Prg920qErdjLLYQf3zGgconYJQgCAGZbEjtuDlrs2h5cz9r2N7nwyI8PiVVXOfyzajnmzx/CbEuw+4sv97jGAP+x8FvU+Mfw/Rc/W3YQ2h+WbfGvrX/js//3Pq7483yu//s5XPLgMfxq+W2k+3jLKgiCcKjw5NMD78c82dhBSSvlvHFXzqqKOXp0LBtN09E0PTuY70M0Khyb5ifuYGeKXUzMggHxW00vEDXjoMFp409h5pij8/usrMVF0c9MzpJFc5Fp6f2ionT13xxaNjp5XzZUheUrR2WFk2qPsUyyExotE89PfDKZNLidustV77jYm+jZ66No6frCUpVMnEKOWqSlwuhdW7OJCu5XSflDz8eIrzMxDJtEQuHKdBFI787WRZlrVWpQIg44YheAZjhCphbcia3AbcfRNN0RQbNFTO/PmPXKdixcitpDjzir5YLVK5vNW5yNvkxpsGfF+va3WbbzmV51u0+WXTn6sCDSUL2EEWU6z53m1ovz7WcV1V75GhH0ri1gm8Vtq8jacAAX1l+SvJrYx6H70bivT2y7J/agncm7MZrZ59BWFm2x3Xsdy0sP70ZLx9HDu+loL1ipz6a362rus1So3quKco4pJ9ZF/tlI5LnyruGFYpUW3NkrlhyAlnNFy46Tg92KZDLbbw7KsquPzbaFHtzRUyZblXWrTKedRUPypEJEt2+lfYMjCvay7CrzUsOKZUjviJJ4t28366Jc9iAGK1UidhVdY88Beva+FBmKlWS47aUwne+EaHyrJ9B7WTExp2Fl7LJB8Xun37OA25Vd4LiycgDPaTaB2+jCtWNZ0bihCJdj3ayZRj7/smTrWJWs6FxI2ZdpfSBilyAIQDY4PeCbNTg3xiVb/opLc3PezEuGo1h5qhdOZPJ3TyH2QjPtP+1ZKafWP4abz7yHXaHN3PfGfw0oL8u2WLr171z/97O548UbMe0Mnz3lNm45537OOeIjPLL6F9y69JN9L1kvCIIwwvC7KwDYnmgmlIk6AerLuFDZ2Ojo6Jqz+mLPBKJHNNFQRStNKUtl3Tp6Bq25gX3aMlC2or1dkc75Bipw2Sa+na/mhRPL6m2JoOUtuzTib/ZemVcvWKWx94RR9fG3E2BX37msd8yRLH6/82mWFKlvtwy7J46MDSs7XnPqIzvncNs9Qp0eaaIusSZb5oIsSl1zys1A9uBylW63Wf3yLpa9qgqEF430rlhZsbA7CN1lVo0bOCrv9uNYNO1fdSMvUOTqv2Qhg7xlXX6zygeN1krLqhTt8aZsvntp7aNUmfl9/5aEUCo6aiiT7MNU0hZK49T1g961Fc2IOpZNRUUsOJlVoFIPko4ORSyS8xMtP90cjGWXaQ5128nVnUVe9rbNArHLGf81RXawtu0tmiM79u08aEX9qbIp6l8ct6xsMfq61LhNakNwgGfNil0lfXiPNWB2g20V9SXJNVkVwojialuTjXNXmnlBnw+sXavYktXbBxKzSxWqzP2Q6Uhi7IiSWttNbFkrVsS5J11diiX/Urz4srNoSA5N2ezaDbFY7hL7Lkuub8iLQ5U6O0ObSkRNVZS2zIX0mW/Z/UVu0lnLQRticUVLa8mLIwq66ELLroLnIF+PBQ0m+mJ5y+DsESUZ9y1kJfuwHSiXfkL0JSaGn6c6sgYtFepx1yw9Nhef0OyxolNKoYV2oYV6/JOVlXVzL7Lsgs1dq1m69e/lC9YPInYJggAUiF2DsOyylc3SbX/n5KnnUusfM1xFyzPmytnUXzWb9p+tIrKkZ2Wn4ycv4qr5X+KJjX/g4dX39vkWLGOleX7bY1z/2Nl8/8XP4nF5ufW8B/jVR5ZyyTGf5szDL+QbZ/yUry36CW/sXsKv3/resF+TIAjCcDJQqwC/y1FwOoxudiVb8lOl3vn1WHZB8cS/8Fy7GwuEElv1BKhXPfkApKwU7+5cxcrGlfkAtwBaKoIGaBHHWihn2VVE1m0rsb78yNyll19sRdOciVHazhA3kyUWaQXxaDLlVyL0ZsfshZP1eFyx9AVoaiqs7+xkThVMeS0FblDY+Y2asvNJtWSQKmNntiw9OfW6j3khxyxMVLa8uUIYhqIy3UKVsQOlO4WyLRO9eQXxl7f0OqKlFVas7r/9ZFoTZYWyXHkspXAm+vp+N+XJt82cCNirDp0PLafT5gXFHmFO5SbkSuVdSK3S2F8DvKyyFg99mPPk2lZ5yy7nwHx2ebehTJ+FMU3F2nWqTIwgVWLZ1cfffdBX/7JiFaxamRW/c7PNTKIoQPVgmkOpsGyaita2IWhPyu5Z/MG2e1l2dSacSPyFwvng8i//xVbOynw9e1RfTSG/R3s7SWpjKB/3sC/aYo1kVCKbV3HjscLFAr570zPoLSucL8kg6R3ZxQRyQly/glQZ6bZA7Cp+GVKYKJ+gn7wh/nobyZWdpJuc/iW3ku/2HX3IrznXzZ4CYKesfGy7cjG7zC5nXzcdbO1ay+5w736w8LenaGXGnEFlOI1KG2jBHUXX2xLdRabQS6SgfDlLXtt2rqezq4w4l3P/7ctNNC9YDvA5yNd7z+9Nr7BiaaePyIld7e3Q3Z8VFuCxYrjtBCrXHPq07HJ+OLWCPsA0wdW6GldrT7zQWMhi7ToIdRcLh29t2szqtX20qX4QsUsQBACMLWH0Gg/uBv+Aj1nf/jYd8SbOnXnxMJasmMm3nUzFsWNp/MarRWbNnzjhJs45/CPcv/x2bl36KTZ1rsSyLdJmild3PcsPXvw8lz40j++9cANuzcN/n/tb7vvwPzl9xgd6uV9+YM5HuejoT/G3tb9iTdveLI0iCIJwcDDwcWFPP5ixTUo9MMJGB0o5cYtcmo4rO/mzi94SF1upJLPj/LwLguqZDClA113U+cbic9Xg02sZ7zuioOBWUXwju5zYlT2fsdvotQ3Il9E5n7PdshTxhLNlS3wXrwdXUTh1Uiiw0yj6ECcAj6f4u2Wp/Op06woNIfK/LQVWODYoVzZwdDnto8jVJvvZsgbbiBbtLzsFVWUmQgW0Z43fXCqVzUfLTrgVerR4VeM9xS7LEX+jraxVXT4X5ZS2u1vDHKKl5AdKPqacbTrttMQiy8628Zy0lbPmUlq56ZHKt0erJJ+BP2N2mXAPva0tinfbRfkrC2xDOelzMbGKYm4VC16JhDM5bGpyVlDsFSutxF21MCvN6v9+pe04b7Q9RmvUscpoaVHFYm/Bcw/g3vo87q1LaYi+jtcMDkrsyhQYrb25XLF+A6xeA7HYwDOxU1besimZVDQ1K7DMIusnS1mg6WSyll2xrGWpPgRhOgqtBW0btHDPS9ui576vS8oJlX0UJZFQ7NypWNu2PL+tNMB+brEAzefK32w90gzpOO6dr6KFHevFnBCnPJW9T1RqmaXK3HNg1WpYsrRMQQfWteCqcjraXJyqPYl8PeVwFgBRKGIvNRF7uczSodkA55mskObOxogsXN091weaBRaTRUKLUphJkzfva6T9H2/haluLnegsurauZGHfWPAyp0Ds6rNl5UxOCwXEgj7U2BbB7EwOQvzJ9hd24Quq4hQbnnyRNU+9lbdwNdKwaVkMV1OoV3qlFLrdO9bZHleFLbBozJQxRk1mn+lQV3b1Rst0rL+z6zOUvmzYE+VfeQmCMOpIbQrjn103qLhby3Y9jUf3cvLU84axZMXoPhdTf7aILR94gqb/fIPpi89yVgbTdL519i+YNXYef1xxF6/sfDL7Js6ZnNX4xnDmYRdyxmEXcOKUs/NvaPvikyf+J8t2Ps0v3/gv7r7wqWGLRyYIgjCc2Hahm1bfqIIBcEaZzrA4b30VYn33K/jqZmOXWHblLQfy5jH0HkFb2WmDKkxiU+kOMKX2cHymwo7ApMB4mlKPc3jFFLAtZxKQ7XpzlhbFXXEZoaDg73JujGvWwtpGjSnT7PwbXz24A7uyASodC2XNMsGt8oGrSycT3qzYlVtNa/MW8oGntbiBsdUotpJWBXYblgYeDdu0nKK6eqqvV9UpwMqgOjajdWyE2vFlr7OH/lcKy6EpG6Wp7DVk73sfv4lF1hC2cqziBvp7qFR+NTjL0ti+XTHFVbh76C291q1XVAVg+nQtL2JoluFcRYmJlFI5K78MKE9Bnbp6C53Zdg97b9lFVmAs2eiUsY84YBrFseFSO8pY8hW2+dbV6NFWzCMvwDQVy16DqVOcOHOu1gh2KgOzGkryGKBll5W1RszGCjPsCAAd8WYmVk9nzTon2ZQp2bJnxbLSOE6+TBe11nps61TyD8AeKLTsCkd6npfBuEJGnt2Fq85L9VlT2LULjITC/24Ez4SeTDK2idJcWEYULdaKqpoIdgZb2Zghg46XNqOfUo/uG5yll8oHhst+t0GPtmBzfG5L0b6So53/m72SFvHuCkgkgek9CayCCrJCBsn1wZ4DCuNxWWmUrdDMpPMiwtXjIl7marKf/Vsetfe1eOQAHxjNW+J2bOzhZhdYTjlecDZ20sqesvictrKx45kCt05nfyIdZcAoyKRsTAtS7dmg+CV9QzRVUN85y1EFOk65LBvcbsiYuZIXkLXs0gruoSpwaUytdUyuqhZN6rOIhuH02V5vQfvL1YVpk94Ro/Lont8qjxXDY8WKHn3PFudGWlPqSsQuJ33+u50tb6k7dWk/VVBHZhn9UsuGM7AN23Gj1d1gz+g5ZpArpIrYJQgCAMbmENXnTR1weqUUy3Y+w/GTFxHwVg9jyXrjn1XLxG8eT8ttbxH6+3bqL3asAXRN54rjPs8H536MNxv/RWN4K6Axb8LJzJ/0Hty6p/+MC8/hruS6hTdz50tf4NVdz3D6jA8M09UIgiAME5mBDwoLrRsyucDq2W02zuA0aoTw6B5H7MpKRbnjLJuiQXQRSoGCmBntCUifjoOvOnuebBlsOK/hFOcQO+PsyWdZ5hWwsp0YJiVxUpRSaJpW5MaYE21yLhl2gdWK1rEJt7YZ88gLemJjKZWfXZZOqD1ZN0bDgNfecN7SV2Q6SHon4VvdTFJpjthVYOmmUGhR3dGjXLCtex3U969CFgtfPXnpHRt7VrYqm4Ze8ybnQnMfFo6JmYaybdAhF03KTllohRYUBXn+63mor4MTF/Zb7Py5NcCysxZkmu640O2lN9hAyYmO06dnrQ6V7cSlqlDFll3ZRRi8VpD61tdo49yeyahWJr6YKrTs2suV7Mq6MebO01uIy20vnWDm8srHv7MtrKiNu1pHzy4SgFJ5kaypCWbNAs+OLtQ4gAKxixK3oMJZblakqk5uJZbxwMoEmmmTOvXwwsP7JtcP5Kw5PRVomSQpTwM+oxNX+xo4fH4/GfRQzgIEBi405lYftEJprFgGXVfQZJEOdoJmoyp1tFywel3H7liPnklgeyrRu7aiKqdhtAbwphVmRxLv1KqBnbjQmqfEjRGlCHWbLH/XxcxZdvG+omvMCqK9syxJ53wWhjcstOyKvtRcfGxBXFpN5dyqs4JFrj2WtFnXrjcgFS7appVtoAWnsRQuVxnRbJBid18rSLo3PIldfxiqoj5bIC1b7AIRLmMXfbexi98NlLFiLHouTOX0k7bt1JBSFFpFWlmhJ//yJ7s9bZa3Os7H7LLAlRW7egXU13u/AVFlYteVBm8v5KVXnM/3nkdB/+eU0bOzCyMcw5zgwz124F49hectjDeZj0hYKHYp5axGamdQgfH5lDlybTUWU/iUQo80U9m8HN2eg235nd8L28Qq6ABKrRX3hLgxCoKAGUxhdqTwz6kb8DG7wptpimzjPdMPjAg09j+OInDKBJpveaNXvJBqXx3nzbyEj59wEx8/4RssnHLWoISuHOcecTGTqw/jkdX3DVWxBUEQyrJ8+XJuuOEGFi1axNy5c1myZEnRfqUUd999N4sWLeK4447jmmuuYfPmzf3mqXVEe1s+ZAPClk40iiy77ExRDCNdc/pP00pjKxtd03FlzcVs2yKVUrzyKgRzL7FLLDmUpcgok1azmcbEaiLtEYg2oyedA/LToIJBu2ZlimxgzDIB6lEqG7arZLKVveZyFrx2fg7Xc0ymL/Eib9lVvDk3BzGyc8W6xFrGxt/BbRWsmlVoMZOdFHlWVwIK5c6VoSfPvMOjouiYvFVHgVCjBQt80Ypc2Pp2Tyk8iVYQMN/OB4fSULYi8uwufO8WuFeViDDBUOGpS0+Su96eGFmOO1HWWTArevakHnrLrhyhthCWaTpxolT2XCUTdwV47ASaptCtVI/Yhat3gHoKLbuGIUB90YTWJr3Lcd0pjdnVY6zY086NHWl2vh6iqaNwRbkesavgUS5jqKPygnWmJU6mNdHTTrIn9pldjIu9iTZIN1TdNNCbV6CSkewGD3bVBLqrTiDlHosebuxzEYhSSsWuULh8ur4oXL0t+q/GvLWrSsazAeqdi04rE9CKRXlApULonqw1a2Yw9VBgBVVwjy3l5JXc/C5Vqe1s2txbqHbtfBUt2uOCp/Whdm3sXMGatjdxZdtGoW7T56IZOBaPAEp3gW05j23OYjfbeEotHLVEJ1ruxUOuf81Vn66VXY2xNN5aj0FuGeGmL+EV8u6MaTtBW3p19oVE1hUzuCNfv3b26S1ebKFE1FXF38tbmfZs871o4llh5dPpLSvQWtfkn822VAttRldRP+3kW8bqWBWsxqgK128oud5cf1RYp+Xa3kBjduXdunOrBFtOl2zlb8gesyhs+3r7euqzi6kUn6fnhrs3PoWWSWStvbLnKejQMhlH6Nq+w3Gx1mJtYCtcdqroN8zM9ORpDcacExG7BEEAjE3Z4PSDELuW7XwGDY33TH//MJWqfzRdY+qP3wOWYtcXXh7k4GNguHQXFx9zPWvb32R9+ztDnr8gCEKORCLB3LlzueWWW8ruv//++3nggQe45ZZbePTRR2loaOC6664jFouVTQ+gmXYv0UMLN+JqXY0W3F60vSjQPIqMbeYn/OMir+HrXkcynXHED6WxfbuGaTpuarlgtuHsBFQrnfBYPW/ATTtFU4tGOq3QjGzZe9Qu5/xZiyxN03rcGFU50w6FyqgSZafQjbFgmJubCOXH9T3pzMIJSmGQY7u8ZVephuaynQrQC8toF5ar2Kog68GCf4eFns6JTbkr6rmOAq0rLzqpnO9dvrxlym7a2LEyqwlnj9OU1SN2Fbqhlpt89iNIqXQfv7v5MmUD1DumEGiUxIcqaZzJTHzQ8VjK4bEitLz8Cs1rt+RjD9m6u9dqlUqBrmXdZZVNvv1pOqUTT1RPeyq17Mpdxrbu9f2vFtafZVdBXaQ2hjB2WhByLNOKY2oVWHtk75fRnWFjZwcbOndgKTu76EIfFmGl5SjYkY+9lnVTLG7DvcmoPpZsy+JNhwCFFnLiQO3cabF9p4bSPET9M9myRZGJ97G4QQlGH4tj23soYz5dovie5R4hy84+A5qOS9NJWEksZfYsTJBtM7am5d3q+hpv9uuWq2nErSCZbB9haT4AfEYbdcl1KJwJfsDYlV2JzkJLBnE1vdP7GSz52hTeTnusCVtz7kfhe4F+VxLMCXqay3lmlfOUam6dTCZNu9FdLOz2dX3ZPklzaY4FVJbcS4FMpmQ1zWw+yVVdRXG4lGkT/r/tJLOuuqViWKzborNT0ZhYQVdmCwm7k5bUm057B1y5QPtZj72iYPIZu+i7reziWFj9rSKZE7iCWYEs9z3alheUu9JdrIlsIWlmFzVRxccWbyywmrbJi5S9z5tNW+gmWs4Czc6uXrgnet704DHDvfsjs/8V6N2NQaLP7MROORetRxqL9uek/F5ujD0FBXLWvtlTWj2ujPG4cx8yHT11k6fgum3bdtraABGxSxAEUptCAIOy7Hp159McOe4ExlSO33PiYcI7vZopd55G4s12mm5+rdePgFIK03RWoNrbZavfP/tKqr11/GWNWHcJgjB8nHXWWXzlK1/hfe97X699Sin+8Ic/cMMNN/C+972POXPmcOedd5JKpXjiiSf6ztS0es9PshN2V/t6yFpWQbHYhVJsSW0noxyhwGNHCHcbrF6bIRS26exw0dys09IKhQP4nqXQe/fFdolVj2Ur7HSGri5VEK8qmyC7RLlW4MZYOPGxLMW2bQpl26gMJZN3uyA0SUGsk6KJhlY0ObCURXe3YuUqRTpt59NrtknECLKla20+7WHTywQUzl5ApjB+ial6rIMU+dhVuU2ZjMI0obKjxEooN8HBzopJKn8t7o0W+iazWG0rmrA4aeNvtmOFyolduQ8LG4WmANum0whi2nYfk/jc+csIYek+LJzy9z+3GmP2XhS68WgFF5vltV3Psbzp+eK8TAPXrtdwbX+56J/esYG+0G3HYiUT78xP6JW7Iuuq1SMuObFzco3Fyu9T5aZHys7f91JBzr37NfTmFewIbshm3dd4Q2U1KptWqxm7UJBSNt2JdrYH16PMrNBpO7eseNJXWH5nbLOrUZE0NIwUrIls5vXgKpRtF1n45C27oFj0K5i859DcuUmr3ePOliUXjyuY2U5remXZq2xrz/UDuU8nv+4gdHZlXUF1x20qGiwT4LoM6T4MwHy7X8G98ak9Hl8qZuQsu+ys2KUldGp21xE3k2SsTEFQMOdeN8aayOjOJL5vsav/jRuTb7PRdAKbmTjXrxVY9VSntuAzuxy1qjAoum057S/eAel4cV9YcC8NnP68MA5SpjDgW6lZn5WmKx3iXx2vk8kkna5E19E8Gk2xZlZHNtORbC28mOLj8/7nyhEHXVq+7XfGW0jgWKU1NcPzL0I0musLsrmlbVIben6DnHhfCqM5F9up+HTr19m8u7KnFEmrm4i5nXWxrUXpFFq2Wat8GVXGLrbkQhXVY+7lR2E8wvxvRqF2o+gR81XPs2lnlyLcHnKsrT0uT9G1Zk+Sz0LXsy8brAINqpe1tfO5Y5tNR4fKX0chmktj5UpnwYb+sG2Fmc7GvcwkmRB9xVmVt/CUVv9il6vT+X3LuZOqElErb7daLuQA5Psdq2A+ZpoFVs1mhkyHUwaN4p82u8Cq1LKtHkF+AEjMLkEQMDaH0as9uCdUDCh9Z6KVDZ3v8qkT/98wl6w8iYRi6zbnB7SpawZVJ0U4+i8rWfaKzaMzTiMS10kli025AbxeRWUFVFRAXT2Ma4Dx45xAtjOPgCMOh+rq4sFAhSfAhUd+nD+vvpu22G4mVE3bj1cqCIIAjY2NdHR0sGjRovw2r9fLSSedxLvvvsuVV15Z/kDT6u3GmLWaspWN3rUVe+qJgCNGaCEX7m0+0gvTdGa6SWU2Usdx+UG/hcmmLRYuzcUYjys/UYRcPJrc5LbndEqp/ARdIxffRRGJKtJAOAPTshPo/OTD5QMSRcXOiSZYNttXZ9je5aNurE1tusAyJhcEOrtJ370cxs5wdpe6iBS6MdomzS3QXgcel1VgaGayomUZ8WQaXc3luGPcTJqkEQyWTNrQidlRNqWe5wjrKGB8iVWMws5OUlSVwh7TRntLDUr3oqedSVhukpU7xNURI/HPELUfaCAYstm+w6a6PYbuq4GZPQP9wpW1HPdEMDv6sLjJuzFa5CopacaJWl3Eg0lqOo4trKGC/xcHSc+n6EPscizHyAsyTj7KEfDyt0thl4lOnEjHsiKQwqW70FJhtEQ3qnIMKhuOQDNT6F1bHWHTU4GqP7wnT2XRkdlMpYqxK7mDMW4D5faidD07SS2Y+qhs/DItW4+5smquvJtRzzUVuDGW7kt0o1tByC1coCxcmnOe5mYbI60IBMi2TY0mu5E2uwWf5i+Y4CpWtCwDYALjCnK3i55hpbSsK6MCG1auAq+lyNkvdGXCJJKKSCyNoid8Q6ErmSqycFO9no0iy66SffV1cMRhiufWbclVYS9Wrc7WSy5WV8GqkTkh0c5aNoW7DGqmKtzu/i01+rLs0owIeAdg5dGHAGlbTg141lXgtysJTuxmQ3QbufrMuVobKs2mrpUcx3xUxiZtpogYQRoCPcHBc6dIJhWRqBPTb5xp0xPV1iaFI+5llDf73OeOVXnLUKVUkSuYvmMZemwbWnJi1l1vLuCIrm2xpp660C2Usou0TLug8Wha8f3SzAw7Es1oVoZU05t47ICzw62TNtOgwEzHnXar6WXqUCP4j+24WxXK7ULTNZSpiKUjrGp9nca0YpbnIlqzelk8DtWlIX6LLJKyBcz1EaXWVrl+HZ3a5HrGJ9tJ0Y1WImfkxa7CFzGmjfIUvpixiwPr9+Map+Xanpb7Petxb897BuYPV4TCikD3CQT867GVwtgRwTMpgKugPG7dyh/XU60KzU7j3rCEJu9JdLXYjEmsIVR5LDt3wbhxvcWujK0RCSu8e3BuWbdO4dpgM+8YIO2IVjmL5Nzvgt61pf9MTNWrCdibM2gVGtpUNyor+CkzTXKriW+yC1dFz7OZi+1WKFyZBbrymLbnnPh5CqzDa6BAZy00ZrBsC49Xz7u17gkRuwRBILUphH9O3YBXWHpt17MA+y1oe2urYtlrBm+8YbNmLWzZ2vPDouswYfyxvO9ojVPXreCzepLt55+ImlaH263hcjkmwqbpDECSSecHtzvoBG19593ipasnTFAsmA8nLtQ4aSE0NGhceJQjdj2z6SE+fsJN++WaBUEQcnR0OKshjR07tmh7Q0MDzc3NfR6nmTZ1dfUEAgVvq/UEyS4Pr7QvZ97YcUyrd4L6VlZWoDVVgaWjKxcpjwbKRyAQwBfz4cGDz+elLtOCS28gUFlFUvdTEfCjKnUq0xVU4CeTSaEsH6bPR4Vfp76uHldlirDXh0t34/P48Hk96CkXbs2D1+fDV+HC57OoCgQI+ANQ2wB6moDLwI8fLRBAc1ViBgIEWjvQOyMEDp9OIBCgIl6B5UtDZQWa7kK5bQKVAXSfRoXhIRAIEInavLncz4XvrSMQSOPX/fi8Pny6M+HWTQ8ezUsgEED3+sHnw+fzUR2opMZVgyKBXemifkwt9fUulLIJBDJUV7kJVGaoND0klAuf20PC1U4gcDi11bW4UKjuAHgqqLTB7fGgz/Zip9uptlMkvIdTlbRwx13467wEAm5iKQPTkyQQtqgYE0DfmmbHq0m0aR7cyW58teOpqq4GI2t9U12NSjqTVK2mGq26nkygZ7n7aFRRXa2hon483gxunw/d48WLF9vlwp/pJOXz4HK5CTSthMB8fL4MPp8PTZlUVlZge9N0JDsIBGYDUF/v1JuRcKMC0ey2euxIAKwAWnU1Wn09dlcVbo8Hn+bFX+HDZ3vxer34bB/uphTWzhCB4wL54wMB5++VXS+TNg3OP+oKlBZDBQJoc89E8zlBwVUmhdryAqQ7wFBok2ej+avJpNJUG4/RmVnFFuLUaBp+jzPVqayqospXCZ5KsCNotTVURWugwk+lv4JK5aO2xu1ct7cSl4XTviw/Ps1HTU011e5qSNkEqiqz5XXMjQKBAD6fRlXXJuz6aShfBq/eQKBS4/lXu2iM+xhTDxV+P5W4SLvjeGwPFd4KOu0OxnuhOlBJwHaEkBqtmqTHh7vVpjreTc15R1CfXcwg5K/AHTCxK/xUV1Vjdgao8rrR3R48Hi8+n6K5xWTlGh+L3lNHIJDJPt86Pp+PigqduppqfD7nHlJRQXV1NfX1Pe1Gr6vA54ugPD50bxqP8uD2+/H5fFRVeaiYWI22JYMPJ7/c8bn6yOF1e/D7fHj8Aerr6/H7vWieSuyqAKYZwGtUEA3prFpdxbnneOjuVowd61xnPG6zdavFvHludF3D40kTCPQWrNyeSjZttph0WA2TJ/W9+kEsYOIK9FicpF1+PF4Dl63j9XvxeHyMd48l5OsiriXwV1RAuuB8lQG8lgfi4IvphLUg22JrmD316Px119d7cbk0Nm/J0NHpDFLDsQoWzQ2gqirx+byYKQ8+nw/LX0dFRYxApcLns6gMVBIJOeKk3++nrroSy1tJqtmEJg3/eA9ejwd/RSV1tbW4a3y80/gy7Ynm/HPTHNxCm7Wa6rQfn88pu7+igvpsH29Wd+bFEs2jU1Ol4/f78elpApWVVLoCGJWVeOtrcLs0fB4fFVaY2vAG9MNPR1kZVPZcAPh0kr5KfD4TvG6qa324Kr2sTawhEAhQX2FRr8VJe8fj8UJtrdvpPwMRzLTzXPqra6jJls9KmpiBSrSYj0p/BenKAFaBWZXf68ITCJBxBbB0C7fbTYVp4vdX5evA58vgVV4qKiupqammotYRiGoC1ST9ISq71sH4OdjKpra6BgIx0DVSWoLqzR68xwfy9RWyqwkkA5CycPnS4NOoqakBfxJ8PiorfJh+H16fDz3tZkrNBDorK9nY5GOyqsDv94Hyw+YEZijNmHnVqFgAv9+kSqvAcAUIVLnw+fyYlqIyECBgpQgEAqS2NjJG8+JzQ7UWw11RRX29F+UNYwZ62nlbSKOyogKXz0cg4Mm2w/r8/lzbTMRNGnw+Kiud58nv82H6AlRUBqirq8VbH8DeHcn3C7n6xLJx5/oKXaOy0k9dbR2eej/pygCeVBRS4J7pw+V3xgtmyk2qzY3RBuPeW9BeAgHQkmh6IJ9/ZaWLykAlPp+F36/ht2y8fh1/XQC6bPzZc3sqq6hwK2zdR1V1DRU1KfRxA1vtRMQuQRAwNoepPm/KgNMv2/kM02tnM6121rCURynF2nXw8iuKZa86QQshRiAAxxwNn7hW46ijHGuACRPA49GA4wj+JYB+65uM+80TVJ05ibHXHkn1OVPQPLm34GVCwypFVzds3Qpbt8GmzYrly+HZ55yBwrHzFOedO4kF48/lmc1/5mMLvoZLH+blpARBEMpQ+kKi3xgxgDIytG9swm+k8c2uRbOSaIkuQpFODMNgW+dWqsY7lgvRWBRlZdAyOumkQTqTxjIyxONxPEaKjJXBMAz0+A78WhtJ1wkkXSliUR0tbpJIxEmacczWBEbIg5GuI5mCYHc3iXCEtGFgWSZpwyCdTmNaJrZmYRgGiaiJL7yNeOhY4tVxbE8aPR4nlU7S3Z3C5YvhNiux43Eq20OkkwaJcJRUXRRXPEnKMLFjMWdZKyOOPx5HNzVC4STrumNEonCYK8KW37SQ9E8k4U9Q4UngVs5EoP2VOKmQi3htHDwRvIZBSqWIhrsx7DSxeAIz1k00ouH3aYTDingctm0HX8cKVLoJwzbI2AYp00M8HkfvCuJ2hXDF4yi3SSyYwMxkMOwEsbiBsryYZgbNzJDepJEaaxGP6yxte4tdCZPD4vNJ+BSuXWmIWKSTaTLpDHYqSSyeQDOcWEd2OIiejXtkBYMo00s8EQcF4bBi126YPAnG2SkyZoZ4ysBleki70pimx7kXegZTuUnEksQTcQxDkU6kMHSDuBbnhfX/xEgrtnWsZKxnNsGgI3qlQ3Hi2ZhxnmAQPRxCj8exQ93YviCuaJRkyiBtGey2VuAxUxgqjWEYpJrbqByfwXg3gjlbJxgMEs9eRxznMxgMogU7ccXjmJE4uAvcYyaeAqkIyS3P8PryxZw853J8nS0Yse3YdggbSKXAMDTsqnHEEkliRhjltdDjcaxwmEgkQDoZJaWSJBIxwmEwDIOkncFrJYnH4/iTSbSMQSQcJmbEiRtxukPd1OlB4vGs22hFHNPUSMcimKnNPBt7GtX8Xo6YWsWqzseyBfaQ6m4moVUTTUcwMTGUwcqWVXhS3Zwz6ez8dUeiUYy0QSYNRjxBW1uILVthzmww4kls0yATj2OHwkSjUJk2MC2bjJHGMGwypk08HqY76CYeVWDZdFe6nGtLwfZt7cQTKdwuDTsRJxwJE/T11L9WaWMYBkq3cRlJMloaM6VhGAY723eybf0KDMN5dpJJiEajtK3aTaLFharpWdXNlUyRMpyyasEgRipJ0koRi8WxLDBSKTyp1XTYE3jjTR+7dsNpp0BNfB073tnORu8FVFdDXZ1GV5ciVcaVcUujYwG6bmUbFX7HO0Hr3oaqmZp3hwZIhsIYBfHBojujpEMKj64gmSSTMbFtiwbq2N3VgZZxoWp7TmgnU2hx51ydba1Et6WJ6TG6u7udWENKsa25i2p/Fc3NftLZpupOOu0oEwqSNlJYptOPxjWLaDROPOFYgMXjcTKmc9DOnQleNTs5bFMIM6JIGGnUDjcZb4ZU2iIUDOGyvOxu345ZYAEWiSsMw8kvf53RKMHsyiHxeLzHMkjX8IYiJFMpjIxBPJFAS2okEzrpZBwjbWCt0omdFCfeuh2zYhpaJomroA7VlrdItI7BMCailEUsaaLZKToq2jGtDFXdGwlYFsH6CwAIR6CiQiMWjWLFHXOpTFTDCvrIZBQr3jSZ3h2lIpai8ekU9uRQ0b1OJT2k43EMV4iMmWGX6SzUkUoZ+bZrGApDGcRiCcLhMHbCjUrb2J0hIr5GDMPA7tiFv2oCoWCIRDyO5tGJhcKkQ0EyVQmCE5z6ikQixONx3NssXIaNcmtEImHcsQi6YeBKWIS7OjFSKTKmiUorkokE6ZQbM9ZN0megIiabW9YQ7Axy+tTj8MbjJJOKFDESepxwCBLJlNMG9DhKWcTjcYyERipVhZ7JkI6niIdiBIMa0WCYUJdNtd9G0zU62jSSY3x40km6wxF8bj8dW1uwoxm8M6rzfZRbpak2DKIxA7dLI2UoUplKEvE4oe4QHk8ad9zp+23Nm69P0ib+ggYVj0PXzjZ8qhIVi5PJrhxhGi5ceox4PI4Zs0kZmXz6HGnDQ6IzhrvOl8+/qxuqYwkMAxIJiKdM0pZNMp1AJSHlz4p1HR1UhFdguMfSFVxIXdRGt93UsWdE7BKEUY4ZMjA7kgOO15XIxFjZsoyLj/n0kJels1Px9LPw5NOKxkZwu+GE4+Gij2icdUYN9fWR8ssXZ6m/bCbV751K8MHNdP5uAzs/9TzuBj91Fx/BmKvn4Du8ptcxmqbRMBYaxsIpJwM4MQe2b4dXX4elzyt++nOFe/pHcZ/9H/zl1aVccfq/DdgKThAEYV8ZN85xa+rs7GT8+J44iV1dXTQ0NPR5XGPHy8x4YwFUaGheF4H0y0CPG5a7QCxLppzBeiXk3UVcZVYzdNzRdHSybozYbEtupyntY9xWC9VpgssEf/4AlJ11lVJaQTDwnnPryW7cVpxU03YyMxUuV26SqtHWDsm4yexp2Umdnl1W3lZoWsGKWrlVuaJt+Vgfjc2KSGX2MCPr0rl1N9Hp25nUqGPPUqRMCIZt/GbOxcKpG6UUmm3h1r0oy8S0k/n4Orl4Px2dMDXdlK8XlNUTI8ayQS+Ir5TJ+eBYRW6ekcOAzUDK2Z+bvGqWjfN7ZLM5vZmIEaFOZS+mj5hdjdHtKDtOVbYQuUDVhgF4IEGcDeYmZmjHobLvbOyCwhQua69ZOJ5c2frdvRtMlSJmtqLULF7Z+RRjw2MJtu+ixj+Geo5AUzZGi4UdT2EEFIkWG7PA/aTXCocKXLtt7LFaWeE2ElE0r0lz9FgFrjIrKvuqaEt3o5kRgk2vMynlxqBAoFCQDExne9sYZrg0qCqMVUU2Zld2ZTKsglj/hQHqez5zMeB2BDcwvW4WuWmUKnheTKWwTNCUSVOB0aWyDDTTQFWMx6Sjp+6zrp6GZUDunpTEYVuXjcczYQL4sx5llm2SyRiYKp2Nq6WBKow3ZGJb4NneiasjhjX+MOc6Ndj1yju0K0cERfV2VcxHFrey+xIKtTKN2xOhLbiRlFFDrqHnrj21Poi71UumQOzKu4lZToByx41Jz7t+5dqDz+xm927HHTCddlbWy3Tb+LdvI11dT/fMOlKGhscNmeJwaXkaOv8FfAiSQVzt67GTQewpCwvKUpze6rIhA6oy9wxoaGhU4MO7sgLl8pI5ueAATUO3daLtG9jSuQF7+kQY46wM157eQGdmI1oz+Nw+0pkP9hxWuBBEQTUrzYWtetq9uyDeH8qmuzPNlJCdj21n11poSQ3lcvd4iysbw1C4XOB2a71d1gGzL/e8vKtkzsU826+i0FwKCxs95Oop3/aXyuQBWna1SnTQXDrKtHH9MwHjNNDsXumLPgtob3fE+a4umFomHJPm1vNucG6zJM5buXiCOTdGPedaZ4M31/A0Z19ubQ63Bij0aAt6pKeBKRSYihmJw2nUtqE8WZfcnMConN8L5URAZNc2N/Ycm+rUVupTLtJUkrHSGEYKPBA3IngBNB0dO/scF9ZHYZxHq2e7aWNmbMBFtNtiR4ub8QGbiRPBTtt4tnUSNHewpaubo8adQOxlJ1aaZ0qA/HOaW2zFVQkks2dz9Tz+fSzyopUJiJ9c2YWGURzLDI3CWGY996HHRX/nDotUCCb7C9wYzZ5T20nF9ncs9ICG7lYULv6qsqKax4ph29lYpAOch4nYJQijHCMbnN43u3ZA6d9qeoGMnea06b2DKO8NSilWroKHHla89rrjnnjC8XDdtRqLTifvflNf7yYY3HPH5q7zMe7GeTR8+miiLzUTfGQrXQ9soPP+ddRfMYtJ/7kQV52v3zw0TeOII+CII+BjH9XYtUvxj6f/jceSE1i85I/860/ncf1/wEkn9ra0EARBGGqmTp3KuHHjWLZsGUcffTQA6XSa5cuX8/Wvf31gmRR0VaayUC4PbuUEe9d12LzFZnxUUekjP0l1qezqYwXZ2NhompaPX2Qri7idIGmHwMi60xUcEXulBSuc7gn/o8DGxCKnphSMs5VNYxNMn+IuKnJ1dDW+jjEY2lmgOb8Tmq3Yts3mMMuJAqRFW1G1UyEdRaU9UFHSN2tO3Kmu2DrqtlroOsSaXYRcFnVpmxofYJjYVgYqyMec8mguPJ0bCETTuLSrIBUDFSCvTBTWi7JRGoRT3QSsiSiXTWKLSWJSgu3hVrxKoVw9U2sAq8JZJUwlcrGtslgWSrmd2Go66BktX4cpQyPeqWho0IrErk3da1HJFo425+J3VYAOUasVIx5hah15ISipwtnr69Ejeia72e+WAg9ErRa8SUUyO7/MqASmncGMGnSv2o0GRIzu7P2ziG8wURVRNgYbqYykMNKK2nEK/GC/DXqdGxUxwVWwOppVHF8nx7sroSKUwaj14Cn3W6vpqMpxaJ0taMGd4JpIsmCiZtuQMLyk07CzEWbPKV04IRuzi2w8qVx7LxJ5e8TUwgUPDDMFVOXzgdx4wMZWTuvIpa9IN0PEEYGsmmnAbkBhYeXFhGgm6lgmAioZLwgo31MvzdGtuKJNjFU+NoXXYjY1sTGlU2NHUbiKBB3bzmCkndhvAGbKzl0GLjNK0ZQ+e4p4OoJpZai1ssHTjQy66jmuJrWVSKwDzer94lAphWYULgPYM4vvTgVRYeeaC6bzdAYW0hB/m/zKo2SFWU3DarLQsAitDNG4QYMpdXg8fYtd+XaciyFYGjy7ZLW6nkUsnODdCqdP82tep9yl7c2ZXZMM70JPhshYYzHSGqtWK1J2KJ8smjTwFh2YrT9lUiz2ati4Udk4Xf5MW3arc891O0NjE1RVgV2pMI9JorVYTijDgjh4m7Jhlo49pny9bNlq0WBkBa0dQE50VxaRLe1whAvG5sR6J2+l9SgQdpnnsrAOVW6hBJUmrWysjOmI2O0KStavKhf3ryj7fgyVNY/ec5N7xforiAul5Z7lYstnlbZQPiuf3omLlt3v1vPXqQpvu1Joaajx1XF4/ZFs1TZgWTY7NplMDSgqFSjTyka903DjJpZRuO149iUPpIwk7uzLnbARoh6wcaGhcOnFMbtUToHHEcu1gv4mE86QiEEmpVAeV94KMG0ZNBmrABhDNhZn9rfJ7EwBWWvHbDs0x87F27WiqPaUrfIPhELPp9U1+lyl0g7F2b6t+BZoysZOKxIbC3oXEyxdsXUrpNMRAJIF4TgLxa70NhPLAisFupZGK4g5aOdFNzsrHOvlnHXKImKXIIxyUpucteIHatn1+q7nqPGN4ahxC/ecuB9sW/Hq6/CnBxWr18CYerj2Y/CB8zWmTN53AUlz69ScO5Wac6didibpvH8dHfevI/qvRibfejI1F8wYsFA1fbrG5z/jxfvGFfxl7b0Ed7Ty1W9MZMF8uOHTMO8YEbwEQdg34vE4u3btyn9vbGxk/fr11NbWMnnyZK699loWL17MYYcdxowZM1i8eDF+v58PfehD/ebrrDqoodI9A1BTWaB7cCubpS/A2DHO1Ltw8JhfyKrE8sPGRkfHQsdWzuDaVspZuVHLxefIDtjtDFZrCPx1PdsUNKXX4KdwMa9s/ClsJ5B2VmzQCgqk7DT1xipqw9sIW0fREHwdfYxGdxc0AFqyC+V1JumRdzLUn+FMOWuTWwhXzHImZBYobNwpBX6FmdTQqpzAv+MrNIKrtxKxDNQZ+YvHnXbcO207jie8DXf7JtyBo4HDiuo5F4AdDRrDW5lsHUW6Mc62TS10B4OE4hncQR+BRFe+OmtVMxnVDdpxecsuACzQzJzYZTkTOKtHjNq4GVwpGDNGkW5NolpMKg53gwHetzMY/iR+PHiT/5+9947XJDnre79PVXe/6bwnz8yZPLszm5MySCAkJEAiGZOEDddYIppkY/tiLhcu2IBNMo6YZIyNQSbZBmMQGDBckIQQWqXdlTbv5HDOzIlv7u6q5/5R1W+Y2ZV0r80Fo/Poo52ZczpUV1dX9/Or3+/3XGevuEizhNK3Jv05ZpkIXj3OKUOnuK5OGHkxEdwuz5J2Jk3LtU/uRqQfdMggbGMqaf+4NFnJYueDuMj8a7egzMCvC43NOlo45PhknASC060MgjyHlhb0veeFluP8gbtxqcGt3E/P3M7Oc79MbbiNIzD5So0AEpZrlwvaR3wFUYUxruGeCW4CgGAmoAmRXaOKU09qMwqXPy84ZzAQTfg9gfEB0CjWoRPBLo3ACjrD9ukUHahHr50L72VCEdTQr8bwzNYjrAy3aWZLYJQT7TN8cHCWIX1U7Gz1MkqGU3UKykE0xHY69XCH41fXcm77SehdZ0WOAA+xOHx8XNlyOvGWOKdMQgLTcmqOqYpSeO84u32Ny08V3KfpDIhUJAu3HHuUh8stytD36xsgR8Lvswz6L1B7IV7cR/jdTWBXBTCocn5wBcMSBsikMX42nFcGFxLm5oAFMMwyEK9cmfD+hUsAAQAASURBVG27ajDcnga7RD27u0q6MCkKEbfGkY7BrlF5kfk2dHvhQCZKxzo9Q70Z9rta36C2vUbN5bz30jtn2vLsc0p/EFin02Su8HyHvxvPGBBt7DxJ34/gYgC7vHrKQsmHnnTsyB7ZY77gqe457p67jdRMQQcRqLlRPEnPdklvCAzjEobIePxXxUPM7nlM0kP1eZ5mYfyuGZRDzg0u464ZVhvHObiwHMAunRjDz8Qtj6JGIM5PxmGvxFfMTjHhevMw99nETI5x0zihAgrjeM/zwFDc68ABBV+4caeKGIRyvK2qBoZsfwtb7DB0DZAEJMwv1b2aNreX8XuynLkuGZY88j7LqgdNLTb+buSmdILxfSw1i44cbi9nDHZF1pUnobz9tfDh35+Ar17HrCyVBKPh/hsDPgLYmhhkimpVDG+qGKGhzd1HC7YuBcB/cVHAwWAY5vIqBv0w56ZJALuqLh977xdKe/QsXbfGxYvK3BzMTVXYKF0Eu/wLIN83xT7YtR/78XEewye2MfMpyVrzo27rvONPLv13XnHsdf/vfKuKAWb7LGbrLNJdZ/2Za5z/8CbpIOeblnOOfYlndS1Dsjp8uI2/cBCdO4RfOI4/cBfUPzbW2QtFstpg7dteysJfvp3L3/ouLnz9H9J+3VGOfO8nkB2b+5iP8zn3fBm/9KF/wV/6m7/I/MVv5t/9rPI3vkH5vM9V/sbXyC2VHPdjP/ZjPz7WeOyxx/jyL//y8b+/7/u+D4DP//zP5/u///v56q/+akajEf/gH/wDdnd3eeihh/jpn/5p5uY+8hxWfT/qMIdIai19idoEjQbMm1txVVkiaDNO+h1COZPYOxyCQQgJgsak3ZEHJGsq6nvP4soB9sSDQegR6UTVTCnxc3vCLorsgilmTeLDx7wqtEYXQWBu70PkzQRxFuemVvWnsjxfhLalcX9Ux0mftyFp1YGheZCKYMZ890NsuV26u7CwZAMoUwaWzRV/id7eEyzWzKSKFVBqSSKBgVUxuyCslu9c22S72MNbRzEMH93F1Er5crvkhhCq+EUiitmxLD7WQJoFUEP9BOyq1t5dbiJzCHrv7yJDR+O2hHRbkBFozTPaegrp9Ui0RDWhW/ankrAolVTwquzuQV2FYsvDkdiXU7hBf2olXlC6+c6sLGwMnExYUuP7gKeeQfZYSZdpKdfUWPEVq8Ejow5aX2CUKwnQdzf4o+0P8JLuAxyaO8YLRbenXLlkyE2dRWkytB3qNOi5wA5wYrlxPedKR3npmdB5qmBxYzaI97F/xE7aN0FFQpVFkwSw63nAOSMyPq7iKXTScT4eZ+TycYdVElLvleeu7aFzi4gIvtRxZTOJ9LsR3cBoVKGkREQ51DpGJlcY0AdZACdjBtPl0cPUdjo0I7TnIrPLlVFGW33CTYPZrsDkvTFoVgFdN4c8T47pnSKFDw+zEcR7BCi8Y2sbNq7DnTqiqsYIAYAM1xjGTZoEn7VrGxF8iEBk1bxsljI1E6qw+8ifwMEzrDzf729iqFRzzsAPwEukVAl1SWPboN8DfaxOUQd7WhE1k7lwahz7CijgVuaZ4LlwEW47djPYRQC7PPS1z6X8HKcPCHsdJe15TL+HYthuPsSB1iNAmPsu9S6R9q/TzXdnjlVUHmEW8mn5F8rCqUdITMrK5hw6DOOq+/iI3T2IuAaKcuki7F7xHNNpKbDnmd4FNkZbrGZLHK5PZPNaMcF8h5pd5MTyYS5efDK0w6TjMd8orrHSex+1FIwR0Iee5w5V3aMMfY5X5cLlERd4hje+9BXslDegf4XV7lXO2VlQU2+R22vAb1B6HY8rFLmSUyzHmyMGVc+7361kF+GhQ1Mgpp9aYHEFMiwBQTIDebV4FDFbDYBadVcDO3bqbekVPJjRHj5V8ryL2kVUBfUO2x3glhvhledL5obP0q5k7H52ghXv6e44iquga3byDE6z1whMax3luLykszMtIY9glxrIWnhTAzzqSsyl92PMXLz8CHapx1gD/Tywog+2Sa7sjk/nttZnelzwuPeMKE+22N0L79zFxeq5m82NhkMPDUjTWWZXJTmV0ykIZOUOAN0utIrqneWDDYMHe+VR4AUojVOxD3btx358nMfg0U0a9698TCynJ2+8n53h5keWMPoSc+NpzJX3Y698AHv1g8juxRn69lLRxtRXmFurMbdQQ4yB3gjZzWG4S9LfnNnetw9THrmfdPVe3LFX4NfuB/sRvnpeIBr3LHH6V97I5r9/kvUffD9Pf9qvsfo197L0pjMfE+h1ZP4kLz3yGn77mZ/n33/x3+KNbxD+7c8ov/CL8I53Kn/nm+E1n7IPeO3HfuzH//v4hE/4BJ588skX/L2I8E3f9E180zd908d8zHzJkD24ilnv4PvlGOxy6sCmDLvhAzJNQnKuEiVNTqNtkR+vCOPADIP0zCAYMYF0EpldmdvFSUgzBU8zv8ygGDDowJGjk+SkPXwOdQZrQuIe86UQVZYtFud0Jjd0GuQLIjFRHZd8N8EHC5DO1Zt6QCcADzr2sCKq/8wwwUyZnjsH1vcYnU/QZ2vsLnfRl5VjYOepzpMcrd2D+JAhljrkA+X7OGqOYrAhoYivgKs75xjuboZzO5CYRHmpiA5mAg6mAoWiTkmeqcckqgzJS2SLiasIWYp3ITl/7MIuab/DQRJUFZPKOOF5Zu85GBZYOQIaQDnGfVFOkhYNq/ATFl/soimvlm4PUmlwKHuQK8W76eVTVC+mGHjjhHFyvxXFOLDbkWExJhZN5HPiIyNh7wqmdx23eiedvSaL6um5DRyWq53zHxHsungRTA+cqXHbsUUOju6ku5fQnf903r79GxQupDzGT+73jGeXOkznOoWdi4BMxegYD05UPVZsvI7nAbswARTzUPgO5/N3jH9X5a4XrxWoGEQdniCN3OvAbmeb+d0zzC8WuCIyF+J58YoahzoHRclVuU5q1kAhlRoDHQCLeC9jgMFRcKX7DGfkReEQIxd4Z+XEC8jcSJBtgx4NPzB7l2duY/h7YH6ZClAQucWKCSZgUj7cwdcEyQvqvs/5zeFYdZbrCDPN1qwYnJHlUqsFGeP2jlBPFRnOnujo0QCaPV+owpVnNtm5fIhXn479Fn9hNp+BojF7TdOYlUKFUo9vq8gYBM+LyI/R2b6xfUWTMrBiY9ws1auA37JbkG4L5dSnqyPFK5RaYMlRWwcGLD0BNulG0HVqeUCqRkwdn8BM9R5ubIKxzHgpaVmy+/hVkttarDD5zo2KWUqaaNJl6HOKUWAWDaKhPQQZY/fDBTbJSO6/aZHbK4y61PMLFGaNA/OHuegj2CXJGFBc6b0vbD5eeXkBH7F4eR5POfYPDNd+rvsUu4PnOFDchzc3d/IEzhAJ7zIURrly8ZlwHLUlLPkxqOmj1NF7ECtonBem2XL2wh9hL69D7eWYegK9HOfD+03xnO9fZVg7hkY6rMEEsHm84OGZGhq4hwfsags9XkfO98l2r+GXj6E++NbNF0/TkCbjWWfmQWTCrEptYOkxu+agPjBKzbXH2VzPubC3OiYgT5hd1ZiyoIqUQ6S/jdkLEkMfwV7BYcRgersslx9gkykDu7LADTaDsXJ1bg2j1DeXgKkiBiWYm9AmH+eKLAsLKeOpzmnwF52vmN2TzgsMuupcHkqd+f1Hin2waz/24+M4tPQMP7zNypvv+pi2f9eF38ZKwsuOfurMz6V3HXvuHSTP/QH2/DuRPHhE+Lk13JEX0Tn1l3nbw6f5z++4jZ49zF/98haf97mQpMLw+U7kCqS3gdk+h7n+ZPj/1tNkT/5u+EBO6rgjL8Kd+hTK05+KLp36mK9ZrGH1Lfcw/4YTXPueh9n4Z4+w8c8eoXZmgfo9S2Qn5shOtMlOtmm+ZDW84Kbis+76Mr7n97+G9195Oy89+hq+7muFT3u98oP/WPn271Q+93OUv/WNQr2+D3rtx37sx59t7N2ZwqEGZqePjiazbRFljEVRgCppyoRFAZyuH+c9+VkUj4kfye2nm2R+SH5v+KgXlQnYhScrt/EMMGQkrkcyJa/odcrgxaMgqojmISlzRCbMRMaowF5HuPQ4LB6ezKP9/oAPdN/Lq/RFE0AOcN7AzQv7MM4JBYnMHWWshFDoDZRMUmwynGGuiULzQp3enHBxRzk3ykmeXaZ2uEPtVEwEysB8cJEWseW3WDYrJL6P0RFQ4+yNJ0g6O4GBlQewSw081LyPPxl9iL17+6weB66Bpgql4vqK5ELv1JDWsVXYKkPCRJQxVgl6ZOY8uvMcB3cXabUXWS4aIWljUoCgiAncYAjdxI/pLH6KjeCm2XDTSfRN+ejhpVVsv4E1MCh6M7+b4DIVAjkNrE27NE3dnOmoEDCXx3MXlCVsFB+idGdZps5Wf4OL13Y5uDRPrTYZF888q2yWSrIHS2kENY+9lFH/FJujPUwR5UfRkd9S6WkqMMshgNEChrv0szsRdTMgV2BxBEaBNZUp/ax8DSKzK4J4I783e4k+sEI2d4dUsMsVf4k1XRyDf4u1I+j2WVxvtvPFB6At3XoKcRYVcOICCKajONaFaeJcbctjRh68I/EDBqNVDIHZZeKNTp6q42uCfsLz3w+njov+PB7PqjnAvCyE68xz0GyGgalO2S7PcWlvi6JtSPrKsNwmSa4jPuxXMCKbWlgdM7vUYSPYtbUFB5xhcQ42hmE8ZYlSEuwuHrgPHv3QpKmlaZL4/vjChZJeT9ndVQ6eAEZ7mBtPIdebjDP/qcv1WoFHsV0e7po7RZE1eY/fmOoUxahMCjooLDxSUq9dw989MeZ2pYzlacaPaBTXAOi9Y4/m+YzBnVBZEZWkVOzYY2s5msyTJINwLl+MgYdyim0UKUtTrQott0awQ0/SmFyLeGHuUoluD1GSCASFqHCK0gmyd5C3rz/H8VFCnRqjnXXU1sDnePXk6x6rGeXtnnzXkR2MgMkYMIxgqBGMC+bviUlQZsdxNdV0dkqeexLuuhN2e1d49tl3cGf98yqqGF49O3vQah6i7+KCQTJpfHmTfG3aV6yQOgJcvAxnVsIJD59K2L5WcmW9hIYy3zb0BxP9oOlcCIAos2CXqiKFIA3BFJuYnQtoPzCJ+vTp9a4zvPgEhoeIb5ownqqO9iCDuDAg4DdH+Bb4PSXbWae0S4z6YbHBaD6+isHg5vkydravgDszUQNPd3Hew4+64AuKYnbBogK7nIaiA3qxQAYGIug3DpMEGb0GL8+sdx2pCXV3gxHz8RY5yoJZFMlHIC1rzza75Ba0qWLHjZldydS2U0XIqjZby7jaiuApnQv+ivsG9fuxH/vx0WL49C46cjQeeD7S963xxxd/hwfXXkkrayPb50iefBvJs7+PXX8MCOBWefdn446/AnfkxfTsGj/3H5Rf/OXwcf7FXxQM3z+q3M+m6PxR3PxR3MlPAqC5tMT21XPYy+/DXvoT7IV3U/vDH6T2hz+IXz5NefpTKU+/Dn/4oZkPsBeK7EiLEz/2Gkbn9uj83mW677zK8MNb7P23C2jkgJtWwspX3sPBb3wQUw8v91edeCOL9RV+48mf46VHXwPAHWeEH/sR+Ol/p/zsW+HRR5V/8F1w+vZ9wGs/9mM//mxDVZGaxXUmy/2FL8BkOO8xFHiNsq3IOlqwc1gCGiUaZIx2aGhymRwQNcyNLqASmCkVy8VRYriVdXvxYkk2HGdG45CIUlXyscpYuDcM8+3OOSXpWco5R/ORVigidTTmRDG/LF3CsBhSnzakt1mUc2lMQRTDRMYo6kn8kFQSskxmwK7q752+YaWuNDsOkxkOp/NkNr4bfAUcmvE+imL9gGZxCeX2IAOsinblkY5mlZaZCy2qK1KL76pE0CH0IyDpEyXoEQ0+uLcHGWMFZnjQUmmcTSmcpzMouNbZHCc3G93LOFdhFg4kodvzqFfqVzP8mh8XxHTTyd0E78RMVWa0Bu68A/LrGZcuwHr3EtlM/h06tvPeKO/0BZVzkapHJIwt0dC7FQA2bVAfGGyxP1xOc+v99MrALPQRqHrXB9d58el57jgzOfeNTbhRwKGsun+exFpoLtOtLZNVXlURYTB6M7MrXLTRIjAjJMVOeWkJgan15LsvUi49hr3jtfGadeY4QGQ/BbCr1NmlPPUhsXPqmUFn484ZNZZqa+ysP4cC6V0p8pxHusp8S+nlHlMOQVuoUZwvAxMQG9tqUBfYlu0nmmROMZmj4a9Tz9cpn4tyxtJjFDq1M6iNQMJ7euQPTaoB9soRgwcOkP3xYAzujPwQNfMBHN98lrlGnW79NBU1c1Tm9N0NFsrDNGpnsKMRC8nTbKcbSB4mlo7fI3EbdMuJbcaW36HrrlL4JlZhawSJ36RNzsBvUVJwx20jBieG3OgLWyNlqmAeNd1CKJkrhDotjC947iyMElhxigwKeh8u8Ht7EC3R9qaIiWWURC1mC6DQeaQgMQmJqfGi5gOsmxHrXAZVuqNditF2NdDC+BgWqDoa1z16UnDOUMsCwLwwCGU0dVT5synJwJLXRox8Hx+ZXYlV6k/WcYsNDh3ahWXFbOd4kzG67zDFyWegS2SC+vGYGQMzAsYLq4+VcMzQXQvPy8JzntqOxzUcyTMj/PKECZNEktb2tqfdswxG0Pc96rrCcHGEXknI1EUgKZxn+D5P15QsrRrEBHD16rVozy6WEmHeLrFbbIYqtuXsUK/A9J0bBZAyGMDl3bNspMpiIx/3qUej/51FqyIOFSCiincuzurVgkcAmDbFs8mNSXsjaNxYTOjcKJGiZLeEeYKHVOoja3awMT6W3kwWKgWpWSQfBmBy0CFC6kjXQDdUtLQjIX2/MGwqWsmh1ZOcn1ARXRIkzH4zMIAXh09wvnsyzEM6sQF45tkIRk6vPujUv80E+PMawHhVML3rgeWWzgUcaGr/sYwRiw5K9LoLYFIwGJycxiaRGRjYlnhC38/U7HC4ArZX7meB907aBzP513Cg1IYe6jcxAnUCdnmNFSkBnCJTCxkmMqidMmahA+zlW+BX6HafBxR8ntgHu/ZjPz6OY/Bo+ND5WMCu9e5Fzm4/zjcd+Rwab/0i7PqHUAR/9CWMPvnv4G57DX71DhChLJX/+hsB/Nnehjd8Onz1Vwpra/+D4E99AXf6U3GnA7NMOlexz/4+ybO/T/renyF7z08FyePdn01592fjV+/6qMh/7dQ8ta+YZ/Ur7gFAvVKu9xk+vcv2f3yW6//iUfrv3uDkv/lU7HxGajM+/cyb+JUP/xQ7gxssNoJ/QZIIX/NVwsteqnz3P1S+9uuV7/g2eO1r9gGv/diP/fgzCvUMc8/1S4ajU/KtImoLnBthTEER1XcqhI/b6A2k6m+VCijUnjQs+EdpvmidgWuPV9ZLU07VT5qE0YnvV+XTZUyQ5glTMrpoUO8xaN/jnlbm8gbDtXzCInAV2BWTE2+4fgMOHVSy6kNZLPgSMQEkEjzW6FhOZcsB4Ln90EHWk73xh/rqCmzuwnAEYGi3laLtwBlMW8kr415Xedr4CNv4MYtBK48hr0jscp8H6ZeaYGrdKYBExpIuTRW6yvueegpIUKss9z9AuruAXw2m/6aUiQzIKVwrSTqWocDT/essbA+xzSPjPt/cEhIPmjggCe7UI6W+nmEs6PHQ5159xQPhQ1uXyNJF4LYZz65GpCIFtsatUSXd5fYU26kqjFDd97GvVwV2Vf8I/auqk0QpDz5pLb/OnnqcWrxXcj98/opus43BGCGJ5xuNwl9cVT20KNjZUdqHokF99OyagGCGMEorBk/4My883d0Ra5HZNWbExWvfKTps53tgTDTGHzHfhr296MulsYicCFaywMia6rsDZjUk+A68eJIlgyzB7aue+QeVqw8HHyJ8kNfNZ20GfeVY9gC7+p4ASXiBQrBDA2lQk1pGGIkAiUiQMXrFR4kcqrBZsPueS+MufKp7lsut91DXAQZDjTo5BR32xvcwc3vVX8Erg7wLKCv+JDZZw0ifptlg04Z7nWjKlm5S6GN0RhPGVM89Q1bbpn1wk4s7Su+80p17CjPKMAslWdbiYsdSlpZr69DpKJeHDqMFztTpFo+jYsh8wUPJS7BTflPFs+/DfbiDW4/3aglG65e4cdlP6jAQgJOjzSPQ2wljMCLBNRpodgTyy6BMVYRjRp4mw4L5846sKfi1jLQewK5KhshI6ffDMZvPzfPIfR9gN825mxeF4TNQzE4KRRs9vI7NFKsFxdoK2q6TR7aLV6XIdTz2xtiHgdQbRkC6q7AWfl7bI8q+3S0eczYR0jSAcL6owJnwxI5cjrtdSZ62weOtwqRLhQz8QLEtQZ2OwVAjwsOPWl48f4rV1mF2BteZ+2ATfSDMbbJopuavAHYBWJOwvpEz18hpbRZsbysNCfckPJNKPx+ilQJTAc1pyRxd7cR7qJR3fibnr72Ly+WHqOCNPFaetE2LDbTGMfLh9zzJ5W3EWLx39N2QslSuXYHNTWVlKTJqvSDWQFIPU9VoBKSoMVAKZa7U4iKIAEd2Xk5WO8/4BongSs9oCFniAMFvO8RAkniKgYc6WM0pzURqOxlc8T+qE5DTmvE87CMDq5oX8/ieDz6P08yuuCDlDINHt+KBlUuXPAeOTs3qJrKXY2EUdUAmiJkG3pTimsOvTCOZYdHqyrXJz67fALZgYfHmSwptqceHsMhBO1HyOc3squbgRHj2qRJOACib/Wv0+022N+AMHz32wa792I+P4xh84AZmPiU72f4IG22TPP3bvPeRHwPgNU/8IRx8MaPXfhvlnW9E5ya1hVWVd75T+dEfVy5chJe+BL7+B4S77vzTAXy0fZjyRV9K+aIvhVGX5OwfkDz5tjHw5VZOU979OZR3fTa6ePxjOqYYIT3cIj3cov0pR9h9wwku/s23c+Hr/oBTP/N6JDF81l1fxi8/9mP89jO/xJse+PqZ/V/yYuGnfxK+/TuV7/gu5SveDG/+8mjKuR/7sR/78f9jZOU2Fy8qRcfS6DoO3KN4UQpfgrE4rxjJGZUxKROdMIecwMhhWrOV58SBjELZ7znXZGdjb8Lsep5qaKqQ+z0qZbdoyFeaTWgW0EHHchLRkNAPhxZ2gmG4GpBCxgbM5TAwbSqZXeVBMhhAFj3JMGbMUhIVjix7ZH0iYzy4rKQ5HDpwNxv+2fH1NZpC2yu7owDI1c0A+j1EIjAVjd1xeZR/eCYOLtPssNCHVOyoQoIUzUwAv3ESA7BgYBvs9ZQCRROloMQUHZxGA2MnYzN+c3nAhFoVOqJ4uM7woQ7t7W1c+/C4LVUyKjJJTP2U3s2pZ3B8ROviHNv9Ib0rNzjSPI1MMbvCNSnWpFOeRrP32XnHtBdP7JogcRpvXpm3B5Br++J1XPcCcuQ4lUE9gBTDwFQQjxWPcwbvLIUfzlSa2x5cp6xAI5RaBtpTrDFTCU7llVaZoXsuXoJ77tIJs4sAdnkfAAqtkDmdSDA1VlmsZIx+3JDw53t3PhyOr560d5V0tM2Ju9oMBrD9oZD3FmXgGi6YZXZ8RS8Kx08kRUSQEroDxXYCZpskYDTcv7GXvIFTrRNcvq5krZSaNuiLAW8wncrvJjxLCSP0oEJPQQXvIlNGbADHbBj9T914ZELeUOj7GxRakpKRSUpHO3R9lznCWJwO7z1lfPaTIiTiUgZDds0CmHomew0HiiFu/m7Wy5PjfQ8VlvvuO4Q/dC+X3tvjysYWy0XCsdYQ1ziKNldI1+aoHV8M93xLOfTcu8jcHlcWX8+hwrLLiKv5owwZYPyIWg3y0lFsXsXsFTNtle4G9akfOfXosxkcrSaoCHapJ0+WGGSHCcpXZeoRR4pqXACVn1ARQIc0Iv7OxGx+pKxf95QLDr9Zp+cewhnD+3bew+HcIYVFbQZJkDWKKHbeU54I1zyK7d3agWRXGeUFpJPHTQTs8y3sCiTxpk7PT1XMzQF9z+ULFo6Fiyn8kPP5WVbtIQwKU1XwKjZj2fV0SqHuGM+dxliwBhFDPWkgBJahPltCz7P3iQ+QZV3gKhPzRLAVwL25Q3K1xGvOtW4Hg2VheI6uhWc3H0WjdDJ3Q0rpTHwCmTC7PIrDUeni8oEjBZJWgrFgCheRD8VcdpGRBmf3LjJ0IwZDYF65ft2zeeEa+p5w3GDFJ9zYhPxizqJavChuIIxGnqSurK6AbAqpZLRMG+iBBtuV3c0+eam02j4cL/eQKmkCphix6B/DaEGZNcFNMUIjQD3wu6FQSaUXN5PKvJWPJQrewPpok7mkiclq4wUhs93H7nVgHvLLA5JrfVQkAmBKv6dUXEslQQcema/k25V3nSJaYnqbMNcITbs81dZuWPjZsG0OTI2x4ppj4BXtGGRxyocQqMf39WjHo0/HQf58tc8sDIudqX6BwaC85R30QrEPdu3HfnwcR+89G7RedjDQkacj75E8+3skT/xG8ODyJe9YdJysrbL05rcxWDxxy7E+9OEAcn3wETh1Cn7o+4VP/AQ+JuP7/ylRmxszuhjskDz926RP/DrZO/8FtXf+c9zhhwLwdecb0NaBj368GAuffRI/KLn0d97Jxr98lEN/+yGOL5zhwbVX8l+f+Bm+8L6vGX/8VrG8LPzzfwL/5J8pP/3vlIuX4P/8VkjTfcBrP/ZjP/7/C/ElpVMy2SXNb3B+9xrPlhcCCCFJALtMQelqgAbzbQWrlsbjDUxHmfuE8wymwS4/YSStPNYib+/h74xJ0POUAt/WTTaKTQ4ZiR5d4efWCLU6dPIowRA4vOa5dg26fUMyULQOvvSYUsasrKJXMbqqb93wdTyVk7Fx3ZLfCPKalZ2M+p5jb8VTllVCG/2V/IRpVoURodkyGBGyFLQIfjTiJwCHGLA6mrC5pphdYxng3g6SB1mfFhI8t+xUP6LR4wlogmt7KKCcO4baJ3jCfZgDvCgkJBoAhqKmgTE1dORz80x/7fcH0L/SoU0D6VzDaCUnrQCuCSBXUkxJhjzlYgkXJ31Q9xuYKQqVMVGSM8UouG3pbs71Hx9vc3nvORYhMAN8Ee51MuG+3RyNnQ9zvWfYLWGhDFLY9AnQuRTfGpFsJpjWEGOU7T3L1jMtLLNg1/uvvIOdCMqpKi9/Gdz4kKeWGaqCbSJCkkxkjOP+6ilD1+FKfpZVDiIRyAw8JKHZhNtOKf1Hw/FzcrxCzQb2hXPV/b7J80YhGVwjzSG5Jtile8OPPcHnRoRMapPNI60xIQnPlYPtjjI3Cv2OhsIFxmjATj0gynCgrO/C4U9w9BAUwW4nWF9jOrr+Opeaz1IvjrA4Wgtsia5i6gFATtOKXXYTuCnRmB5DShbGCcpc0mTo88l2Cur9+Nm3uQT1buERBZeFghat961z4GUNBo02O7358f51aTNn6/hsnnZDSGXAnKlTN57SZJA0yGyTZhb2KWrKgi9BmtTMPA1p4s0iV3mUi+4Clg6DWp+9Pgx2YbGfwiACnntnKfINKgLigiwGxl5u2dlRlutM2IWqlK5iPAnmWpSORanZqKfBhzBTlh4fhOdfElRN8Bga94+i1wN1dnhyl2SnTran5EvQUceCH1DL5ybUxxJMb4tivoWzgdU5kDlqSyfpnu+yRMFO7wYsTu6YCNgKTp66jcvLwth2Vm9+BgURZZgt46OPnZKwrRsByLeCEcHlk/0qsHzzirIZ7CCnwHSDpuHCnVO2tgM4Vis9zSVlcPB29mwBXMVUFQcFTDSXz/oXyMo6V8rzJHgMCYhQLPYY3jtPGpvxWPEohW1jEBZliR3dJteC9e7FKb+tOM+NdAx2WQumekl4T1X/RAS6eZ/SKdHCkkuXHFce+++cHu5iTIIYoT8IOxg/RGiEWa0I7GdFsUlgsoqGPwF6XSVrKIU0UBnh1SH1yNLqK3YJbDHAmII8WaRTO8ly/8nxJYh6+tLjerlF4paZ18hjMjJm9flY3CFve8qTQ9JzDXJfIFkNW/YQLcieXKc2WocHCQVdqvuPIvhp7BG3o+jjBdZ2MMtz4/lJjdAaXSDp7iJZKI7hp8qj6rkSJMXPTyTKAL6r5IVDex7mU0aNI9RHV1nqP0Kt/mBgiU0VfS3TFnute8jKXVo8wTV3FSeO7ig8C4fMGgNgNHyekrAvEB/d2GY/9mM//kKG280ZPbVD82WRmVXm2Gf+O7Vf/9u0fvyTqf/m38NsPkPx0rdw9Ut+hoelxyff/dfQm4CuS5eU/+vve77265VLl+Fb/3fh3/2U8MpPlP//gK6bo7FI+eCbGLzp39P/6t9j9Cl/D1xO7ff/Ic2ffC31X34zySO/BIPtj+lwS190msUvvJ3rP/IowyfDPl/ywDdwtXOe//7sf3refbJM+NZvEb7+bwi/87vwbd+hDIc3f2zsx37sx378aYbHOWU5f4Qk3+a5nSBVGg6VTi8yu7SICYtyyB7mdOMUiSbYvg0AR9mdPaSTsdeWiRXuJA//Lr1DFmY/LQvNEXUUJsorZqbBkGR7H6QY1Upvt2+DXNEKmugsk8RPdtUrJey48ZGq6A0Mu9vBCDe7HigQbmvyRW1kApiFS59mZSmNpmF+XhAjkcxlxx4xapJgCO0rsCv8fNq4Gg9mcwMpBmimkAtSysTInSifm4j5GKahfSvNw+Ov8y0/RNWFVfRS8InyhBqk9LGSnYzlKRAAsVGuqPOY6BlV9ZyLSRlAaVxorUbGh0wxNHxOy12iOZhUtpT4e5EJm6SVTQAL8fDM5mPhgEk2e59QRCsmm0aLmIrJFw3py3APzDVD9lSD5GyN2tk66Y4JRBsxpNLA6Wgs17m5GqIxjkZDWFoOifdUoTDSRCaSshjewfnue7lcXKDvBxNmV+ShLS7CmdvhwErol4EOUA9z0YDZxWyzUWzM4AiLaXucRAPYyOa7ccPT71d3ZAYNQT2kpOG2O8XHfTygvmSnd53MbYVx4AUsbN5wiCpH1kpEbQBpnFAb1qtuD8+IDtFUcYTxlbs9bly5xspTMBjFxHuKVQeBaCky8VQzse9K8RH4DReXlVt0u+D2ysjsMpgIjkheohZuq93Osl0jsXDiCBOpcXX5Y9kg1Jth4M81Ipj9PFX7bv6sFPUktFhwC4x0SM9dZ8/v0jW7XO7ssp136bh++P9ol67r02l12a3vsuu3ceoxGIrY7sFAGA7CQ1wBA4fNcZInTaDnxWfz8jlIy10ob5CVN2jlF1EtaVzymGt747ax49GRwWZdEPA1sDkYp/hynp47QKe/E8aFmPFc+qw8Qz9dI01glHu0sRyfec9mb2N8nwAWaivYqmFT/TPfFmwlgbwZcBZB24cokjaeBtuN+xmZRRK1eCEY9QH+kViQoemhHSW9Q9jzu2wOd8cgvzUGjfusb8DWluC8sss25/1zKCVjkfsM2BXGVnP4FHOj8/hYStIT7kvZduQrZjx3ioJoiUc5k9zJQXOI3Ds+tP4wnXwHP1VJtYzVPLWhDModsvMl8x9uURSw0w33WMoBOzvKzm6Uhari/ACmKtYGcEnjuys8LyqKlgbFsbgQ3p9h5tDADFUYDj1lUbHOTGBSthmv1IjAyu77ABjZ1RkZY+ki2EU/XreCVw4dgrQu8dnW6IkIu2cmU65XxdSEpc6jrO39AbVyk6zcZpAeGvuJxXLLY0/CKiqrQTPIwyKFKtgZDBhcsBXQdBZYB8ZjAEDuy7AnE4q1MzBQikdT7F44f2t0Mb7vNSwCxNhdupdBdnRcqbVPj67pYiI6mZAEtnjukedjgT1P7DO79mM/Pk6j/77roNA+vkHtv307yTO/i4z28M0Vivu/iPLuz8IffhGI8PYn34pXx2tu+9zx/ltbyr9/q/Kr/yWsDH7VVwhf8sXQaMgLn/TPILS9RvGyt1C87C3I1tkgc3zyN6n/7nehv/c9uBOvpLzrsyhPvw7q8y94nMPf9XI6v3eZq9/zMLf93KfzimOv586VB3nrB/85rz/9hbewuyCsKH/pX4GFBfiBH1L+9v+u/MD3hQ+Q/diP/diPP+0IlYuUuEgOeZh7Nq7Ddtcyj2J8jmqJAEYNxSjBdcLqtOKh9JhrU8f0k3xKMCEJiJ4vzpfjSmO7fpeRDuJ2LtJUCLKIcUSj8ggcWBvOO8wNC04hmseb0fOszeaKdjw+rbyHwh/eK16F4eMFycEkeL/sXSEb3QXuKurzycZqMGJn0sCY3s/8TAC5YQNz4XADKQuMH6I2SN5U/YRVoAGgkDKa17cdumuxQ4OvT61Ga2B21TLAK0Va4pyiOlkZH/gRlzuBciVOMDbBRxkOJXFlPqA//ewYBTt0ul0WZ15lnkx7eF+OQQUvkS0Wb8cEBgvtIhFMOcmARCA1tfEthChbmokIIJo0jI8pzy6ZARMDE847xmwqRqHyn3rHIK+T7wWzeDP2krOk0qSvW+PEzKsbV/UCsGlMbKNh81TOFcAuF5zCxrLEmCwKnj3XwWhINFUsOh7hGsz1gaEOUBVaSWAYlM5j/Ijl3gdgdapfxATGYAV2TZmfRRgoGtmH2N6BogcmsaHKacmYAagiXOpcZPPqOvO9PbpRrnR9E+ZKz+qqZ6HWI42yLa9CTVISfBwbZXiGE6XS/a6Xz1KXAWkqaD4lBotjQ9MGxckbUMaiC5hoFh689CxmnFXPjc6zZZfY+Z0BvU4d0gTJI5BROCQVWnYea5co8YgXsmz2WVYslSv4/KLhzjugLeBGkzZNh7llKlD0uZzTN24je0WNsoTjq7B5I7Ad/W7O8Xh//MqD5HueG2JZ716lS5CSZtQCk6tQrt2wJA6Oz008/jKpk2Wwe0PHk584yNw23cEfYWM6LUWX5uUm9Dfh7nnAo9vg04zyTISFjKPeT2k8MqLZgLy3jSsHpCthXKUfDM+/a81jjKXdhqu7GjASMaQkqPMQCxPcXv9U7jswz4d7vxPHANwV7HORP5nMtTd7dqEeu5Ch3TCXqEnBQxKN5zFBkuhiJ5S3jZC1AvOBgFU95Z5gJU84yO3h2rGQBs+5omAM5O+6XRrAsNylbg9UjZncz4hilXEMzOXXyIleavcLeeZDJdNqBy8YLSl1/DQxHMH5Rzz3XO/T7KaUZzxdoBiFvc4NPsTV4SVS38OUwrVrHo0Sv/nBU2yojtnKqDDyO4EBGW+32ArlF8R70MCSLQpB1bG07Fm/AQFAmvSzicwpxQQJogdtgDmS4C8V4R4V1Zw8Pe/EMeY9QwZAi4huYQSMNeMCtooPP5MCjXNVoQU2U3BhUaY1ukBp59hsvoTVSj5dudprYHaVHU9xw+MqIF59qJxcbSs+zo0gLlSO9DrbXmCimwVIwB5IwjvtsThKRg4iRpZlYGVyc+WuFBefA2MNR4/AxaswSsJ3gjiw1ob3ZV7SmuNjin2waz/24+MwZPMZBr/8O4ips/zkN2NaDcozn05592fhjn9CKD07FX9w9tc4vnCG25bu4cam8vO/oPzqrwVK/l/6S/AVf11YWvrzD+Do8m0Ur/wGik/8esyNp0meehvJE79J/b99G2oS3LGX4868nvL069H22sy+yWKNg9/8IFe/6z10/vAK7U85wv/24r/Ld/7uX+f3n/tVPu3MF73geT/7M4X2HPz971b+9t9V/tkP89ErUu7HfuzHfvwPhqindB6fZajmSDERlKlYyjGzqwwSDQzdLnQ/4IKnBwqlItcmyYl4GScyRgzOgckFMnDOjbP8TQ1VqFq0MOroS1wynkKRfPyAHwMUyaRtOBALKorpP898ORovu4djKZSF4jxjz6XaeorEBZjDq5c5d/5JMrOAROmMurBaX2rJlcEGh+sxGTPTBsA+QF9ikIsp+uomDPawOkS1ESsM6pjhEHYqIBqj+7ZDpY5QjHG+0H8ewXDgADQ6sLVXsL0LwzINq//AwPVoxH8YD3PJAtdiH0lkolgzqWaVy0GgO1PEy2pJrdwFW0enPvsDSWHCLJv2ZcOA5FPHMJY7Vh/gQu95th0fIMp3Kk+rxwvkxbXxtiJEpkDYf9rrO99Tdq9ukQ8LusNFfN7BlFCPoJF6i9UU9eUE7PJuhlGVJpOqoIabmF2phPFSJXgEUFRIEJRnBmeh7HCbniamt/G6lNKPuOgusOO3qNMYM2hKrzSKCfttOqZhheTGUwCs2FWulVdjQjtJCAcDTwLUqIWzOsbebkiogojPcOLRPICHJWASR6YFZvMZ7j1wiLfvZOT1K0i/FsEXRdSh4vHpZHxKZOgFPx5FigEUfVBPUSjcoeich12NElSZgF1iArNrimkpPjKPtIRaGpL30iOFQxOZutQgx8zaN4FdYpDK688rtZqg/ZgAFwPwnvxch3K9z/ynHbmJGRoAfdkN+x87rJhEaLWE7e0J+HzLnRFYMsvYWNUub74EYS94NiFBhqjBK67aYdAnPJfx0qerlaoYFljAuVC9sAI6xTu0A2a5xJtw7mbSwIwO0DWX6Z0O1fxq+ZDmgTp2IzIgFUw9IU1hvg39qwFMVxHq1Mn3rgHHAy5tGiTGkO5N2pNFP79pdYVOPyzxIUrnU/w1Hfsf7ozWKewuHphvLGNYH4NQJMqlwTpNt8DApeN7XzHGjDE4a5ALH8AOj91CwRuVu2TZwcAom2YROuXge4vACBRiFeAw7x86bnni8i6+dHFON2NmVxnPazFsbQs6UEYDJbueIPeMoJiAXSN6YZHAB3Zj9oTFN+O8rTpmKkJgjo3cDhgfwSQTNPYQx1JgcXX7noGPxu0yuR5xbgLua/TZCzpA1MO13T67mWGJyJaK40gKS3q9g/biAkBTGPoOQ4YgLVSD9FxEmRs9Ay5FfYLiEQPzw6dxtbD4tDHaYjfdwJZz9MoRc75BJz3N9uBdJMOC1Z2C9fIKqTM07QJaQu+xEjfUSXtQKH0A+QyRYRvfm8PupFjGTEgw7p/8M8x3WdwPIfFhJtJccZsD0iQBH5+ZRMaMrivlMzA4H86bKAYfis2IQfG40o+/Fz5a7MsY92M/Pl5iuEfywV+g8R++hNbPfC6dd3eZO9Mj/4J/Su9r387oDf8Qd/KTbgG6dgY3eP/Vd/DyQ5/LP/8R5U1/VfmP/xk+7fXwH35W+LvfbP6XALpmQgR/4E7yT/pm+l/xW/S/9JcpXvaVSG+D2u99L61//ak03vrFpH/8Y5jrT40/jpe/7E7Sw02u/+hjALzy+Gdwx8qD/Jv3fh+DovcRT/kprxb+0fcKz52Fv/Mt+jGXzN2P/diP/fj/HBGIwXo8DqblgCI4b8iSEq/BTEumVmrzJMo8irCiPd5tSsYIJlToyg2CBE+r5/myFBy5zYPMY2bqC9BJNcdWi8IqZlyZyVtFSpluwvPGaARXr8HGBpMV8lipCmCvqOhpgfVysLmMapBkdcs+28Ue/WgOrLdcRPApUxSSOmIE6/PQp5EXNbCBkSEKUuZjQEDnHHm2igBpberiI2vAiJBYKObKwOzJ6jNn3t2FPIcz2RnEpjFp82hM8BcWGCcV4qBNO1aTnPR9Ev3ZxiBV7HaA0s5x8wL9VX8Fhp76jZDEHW6eITEpItA0qzz75Dy9nrLcOMB8bSl2a0yKb/qG8ASzKtPbIHW7458FyWCI7csjnn74MoMBlMnyuO/EgxkJK48YFh/e5uD7ctzFPc6dVwpXzoJ66RS7TmTGNylLQ4I0fV/TGx/GFdtkktGyTYYMQnIbDeorGHDbbXGZ0O6TySlMVYyh9KQuvPencQQJNwO5aQgtmiXq1GEKPArbwx32LqxYjApSKoUpuOjO46QMz4sHb4FuE+/BtTySOFJf4AbK4lzC2sIx1MBwKNQlsNRES1QcJmHM+gjUDAn5e1WhtbfBoK/sdqA3tBGQDBpfmWmvicy10DulaUQvOw0V/2pBwip5GTy7UpmZD9QFNsd0qEyYXeNqc7kLzRztYbbPAuAHDvP071G7/EfjfVeWIlgeT9JIodWKIPOU3NnFBN5sPju5/yZj1RxgxRygZlcBTz4Cjx0DgdOA7PbWNODB2KA+9LOnJnVWdGEM3APIsAyysabjnHsOFI6khzEkuDkYrhpGS1Culvi5WXBu/oDlJS+G9nyQII9yKG2bmmlAWVXyhGQAeqNHdraY7kIAEjvlqTQDwXqyg4bGvfN44xEPK8sghcEnitWE+w+9ZGaPim14o9ymW8Zx7yGPBSJEDGId6j1Z/zLVhF1Jlod+L7CRxIyN01GHrD9BUg7wcf4wCK1Ibm3WDYLDdK5NcBWNjGUigzDeeztSbmyGebCSqZdxQcRkBjHFuHNrO0K2HeZtNdmYWVwd32kfohefGIOY6MWlFfs4wqYSFy0GG5hRFxM9u6RaPBp74UWA28N7r53ncXkktEsC6NO4WKOxYUiuDdAtj2469JJjvTgfrk37ZMOLiCrWDWgXz2GL2J8opioN2l1haztIrGtpDXFCv38XndqJMOeWI4p8RO5yRjpkRzdRysDoqmxWtsOxRAvMuy8SV8Hiiztsc/UajApB44ujq12uuatc81e4VLwn/N1d5VG7x8Op5en+Y1xzV9lwl8iLXgBunynov+sayU4PXCjEEW5lOOb18iKlD4xztYGBJk6wWNQrZVnOzPEfKfbBrv3Yj7/IoYq98MfU3vYttH7iU6j/938ArqD70LfRv36I1he+Fnfm0yC5VXddxX9++G14dfzyP/tcfuVX4Q2fAT//c8K3/T3D0aPygvv9LxMi+LX7yT/5mxn89V+n95bfZPQp3wI2I/ujf0nzZz+P5k9/Btnv/yPSa+9h5S130vujawwe3URE+KZXfh83elf4t+/9/o96qk/8BOEffY/wzLMB8Or19gGv/diP/fjTC8FzefhudrnOM8NzATSaCueFWuIiaKOYKS+hcsEHtKF0+GzimdI6X5+VMXrIrmS0LjfGnjayavG16WSwDIBKpZuLMZeErMbHBNGIRDP0kBBJ9OyaBme62uE598yYxXMrMAVgxhWqxkKtmEzN2VXuX3mAQ41lEGZW9a0YtOGDVqraLYhQEIlglwjYjJ5b59Lo3QjKIF1jU6IHlwq4iQmJNjzeBrBueUU4fmyqlRERUWPJ04LB3TnDew5NNlDG7wmftsAoPo0XNmbXCe0lpVYLbBNj2+TTrCwRmqaBUz9mYcgEX6SwrQiWTVLbrdYmANlexcqKHm0Cd1y+m7vO3sf6deFod5vVYaR7Re8zvUneqChm7xqmDN4zwbNLxwq1ZhMONraY61yg9CkqGSMOMUpW8NSxowCujA418YnQuzbi6Wfg0hU34zWTJJMiAeZmz66xCftkrIxcgfSfYDVZoZU0KbWMTI5ZZlfhR5SmxdrCX6dFeyyD9F4x0XNsGmAwIiFJZjYEIc00eihNA4I6HqPnzwoXziods8e6v8YlLmJEkGEf1QHSreEFfN0j1mFF2f3jnKLfZK5+kJpbpj5cZllWmEuWMFrGMcsU+8SDGHxDmKLJjeVquY9SJYnMLpmSMYrFmCjHwgKGNO+Ql0NGuhfQJkBGZajGOE5gg5RVHaQ3yRjPnLGMLo3wQzcGHbScjG9Gwf+KModRjoz2UFXsesmZwTV4JkcR5u99MWonuqZpsOtKJOAN93oUZTi0yKwkUoFRHu6UagAziyLOI1Oy1moestMyXzxu0YVqf95R751DfI70clYPCO3jE3DKmhLBoJlEwDcC+VO62/L0ELuSMjcXZM6KC1Iz2ySxB0KlXMJ0W3/kCsX7N8J9YTK9tmuLHGofC3NRbwMddScD1Xvm7ktJWineBGZXmoI4i0bQWJKEIoKh7ngO9TgXGOgVYVHAbqXsaQCCjRgswffOqxmP6XEFWJ/HvjNj5pMd7qDDktTtTTwPgVoNTh1sUUvjuPM6eW34CoaOQFaUnJupOc/Ep1jLYN5OIsytlbcAraA4yWbYf6LgdIiIm7BYjQQ2pMKJ4z6wSPGIFiS+x8ZmqMSaZvGZGoPu8SaJIC4Z/0yski8VmExgoNQ2U5ob4ZfyQIocDFK9er1kzszRBNL8Cmm+hXFdLvmLnOs9FseUH4NdSSwDqh7uWruDw/YIx248xGp2PwezeziVfjK3NV/G6ZX7WLRrsfpxgRtNOsBH9lbllyca3+nikQhKO1ddW7gXe36XEUOcOpwUuPi/3doRBiajiD8baJ+9wXXY8TAMrHLbH4ELi1L3PwDHj1dI8RQr0QY5qLgIvHuPc54k+dhy0H0Z437sx1/EKPokH/410g/8HHbzWbS+SPHgmyjv+3z8wXvY/o/PAu9k7rVHn3d355Q/ehf80n9UPnTwP2Mad/C5r76LL/0SYW3tLwDA9RFCl05RvOwrKF72FUh/E/vc/03y7O+TPvrLZO//WY6xwvXGV3Ljh36H4//6s7n34Ev5/Pu+mv/8oZ/kRUc+mVedeMNHPP4rP1H43n8A3/6dyt/9e8o/+SFoNv9i9+l+7Md+/NmE4CncFhfcOQ7Z+gyzqyZtBt7Rs5dRtwiAUaE0TZLaALekyKYiHYc6KBYLsq00Siki+IGlXPCYoae2kwUASkBOJPTmCtrPZjGPCGlDxZgAOFhbZs40YrXBuBK/E5KU5HJMcBO5xbZn22+jqZK7nDp1hr7LunuORVli0SzFswlLS3DhegAZFMYf6ok0whaJgBjE3wSWWWDKMBdVaK4gw92wIo1BbMLZ/L2QnSCkQ5GJNEbIYqMNkIacIBHATFgfOgXEeWMptMA0LDQbbMmLmR88NdMsYyTIOhM4557ihH1onPBlTbAdwTjo1m5HB9cRDRdRlwZGRnhVPAW1DAY+AjIaWg2wc3CP+kaGoAwPFNhtP2bhmSjjEQP2Rhfjc+RA7Le8C7UMnA8ASEVpkltN5KvwOJyHYbJCllwiSSQYmosNPkGRJRfuW0AmikN1yj2okLwnn3bky5NjJsmE2SXMMrtqqbDuNrjiL3NMglT17OAi4kuWa0uM7C6OnajEDDbTxLFaaI6VDEwt+Ep7h7n+JCYRjJ8CJsch3Fu7F28sN4JRTWhDJqwtwpWtWc8umQK7KpB3IMHr7oZeZ75MMJubbLZz8uIQpRkxbxaYX/TMEYpH+MYyVhOOpreRyDYAc0mbnl5mdGgYlXGuui3hXDHxL0vFWzdObn0EK4XABi3tAmb8jFiSTDB9QU1C4ntkw7NIfhTMArYRwCbJS6T0YDRKwMLz3/lAQet2T5bB0mKo3N2+Ydj7owEmP092e3x+c4e2VpHR3qTFox20CCCpPlpgrCKjMpDCjDDXAi3t2A9oYR6GQ2Y0pddvxD4/REjgp+5av+dJHKRNgx9At6t4Jxw4AHlPotQ75Xj9EOdGV2Z96BJPUSuRkUXKHST3tEdnkTIUTRjVKj85MLUGp05YNvPARrW5sFBnJiP3h8qxptvaMMN4H4EsSbgtO85ubZG0jEy6uFAQdg5/HG6fxJghDHcweR/yPnTXyRtLrO8+x7J6JAFnSrLKY64M8j6nCmlKZ5jTHSl72Yh2L4AcyyoM3ICFwQKLnSZdHImkWElBg3G5Uzse0xIbqL4CkyeNNPkuPg/svqEOuO7WKShYTGqcaBwmidJP9ZM5du65Bt0zfY7MHQ/HEMGTkYwBG0GKsGgiLnhciRX0jGfuOU9nC0Bp1IWVrIO/vclgd0TzQlXYQSj9ABuZXeo9pnMJiSzOatHkFik3sHZQMCccV3c0zq+TVRrjk7HSG5T+bYNQ2fW5iVk/QiiKYgM7tJE5VDJUPE4dy71HyZzj2uJVWnoygqUTsMsYw5o5wkpNkaZBjiXI9sQzEOfR+B60kgGK0xH9PtSWhfkaY6micRVzLgwOkVhVV1KgCM9PBKcLCprSYiU5TtJ8NUv1BKMeabyWQ/NwYOEqW1a51OgxGO4xWh+Fwi2Xr7E1uI3u1mWyDEa9gktmgYG7Z0aC67NwblMEsEud4ku3b1C/H/vx8Riye5n0A28lfew/IaM93NqDDD/zBynveMOkQhKw+7bzpEdb1O9enNl/c1N522/Br/26cvUqHLztHObBP+bLH/gOvvzlH+Os8hcotLlCef8XUt7/hVAMsRfeRfLs73HwRY9y9Q8e5NT3fybp/Xfxdac+hQ8t3cc/+r//Bj/4xl/m3oMv+4jH/aRXCd/73fDt/5fyf/5fyg99f/QU2Y/92I/9+J8Z6pG4ytrLDXZKemMkoUeXHf9HuLxJ4EgZfMNi7srwZUhS9bpDEXw2xdSKiYc1lnylJBkW2K1G8KWpwBwzuwI/ybJvAobiViLQeaSA3JB0d8I2Rsb7L87DTsTAXKrsFjvUzBpDBng8Ax2wYpdwLgAIrZYwnyv1DPoO8I5D5jBiVgPAYGMrXJWMB/aPWo/4EjUZIuCTOtTamGE4uR+BMWmQ4Iwz6WBMXJdGVHvEhKhWmQ/LeLMZk/f4c5UAdiWkM/3i2g4GMVmyJjC7komkaNx7SQR5SkAMqcxRagA9rIRKaaUGl5uWsYhGwoEJwGBL5ugd6VLfyMZ94RMwcbyYKWaX8UMWBk/Q7ABzUDrFxUpZGk2cbTOOnWnZZNXWyOwqpMEoWSHaC7HeuYKXeRIrjCoPsnSNogYqKWItPpWxAbrixoydNIEDB104f6nBcLvwvOxBpdWE33sK8mKPq6NLHE2CW/n2cI8Vt0Bb5yj9EF8Gw3vFTsNPFDoipY2KxStYVaToI/l1rC7N3IcKyZyTNj6BiK1w7CicXrN88Hpkicxo+3S839ruH7Kdd9F2hTLGw3ohS6GnKWscQ+08R45A/5Fz4/MaAzplhm+skM+PGB0fBlLXWD+siBHKZYO7EJ+phkfqFdiVRCDWoSjOtHCmjpaR2YXBeoMnwTBCPKgrwRhe+aL72NhcZ29YkhbbtPyV8YAfFwboel7z6inWxlYzyPLOfhCTtYHTYcCIRdMWkgdAz/Q28dIgzQcsNJXlOy3N16xhtlJKWQnX1BOSTDFpAKm8h3WtEvippH8MLMz+GKA1b+n3g/QxTYR6jWiYXgIJKRnCbBXUmq2x3FzF7O2iwHOjc7R5EHEeMYZRaxUvNbq1Y8jJh5jrbYALTLI6wdNVb2KpaBLAlyQJz1UlqVRJWZZ57jz2qdzYVB7nLMZMAOl6oxoSEVSd9s7au8zVfIvuzlm2i2WaRtEIWgSPJoumoTouxtLyC+z4LbyDnZ0wZ2x0hgxdziIHOWSXmIupwY4B4/MorYuAcfyvT+p0iutIb51hS4jVIZCii+bBW87h6MSCAam0MAipNTjTQH3JqAzrEOLhnit3U7+nHftjjr6ZY2kE3gpagOSKaXjqw6sYexixBlLFn85hK4zHVtJhPhlwMRkwWjIUi10WHmsRZIwj0sqgXj1m7wImL0GDQb3gcVYpzSGScn3yzBHk7fExo6pmWMxDvZMEAuz4veiRqcqkxob2jzsNEBfep0YshY7CMY0gJviRXboSwa7I2kwkoSlN5ky03lo1FEurSC8nWd9DXDTmT8CY4FeocVFkexcW1oKMFyAbbVEbdhigoRqjhAIn3iSQlPHGhgUGR0lKiiKoEfrZ8ck4VpCGRV6UcXixzcbuOp2r27iWY2lUg+ENCgoEGPohu26dXlEP79gYPlVEPVIYLJarVzzLeJJ9sGs/9uPjJ2T7HNmf/CTJh38NxFDe+UaKF38Z/vBDt2xb7ozo/sEVVr4yIOfeK+95OABc73hnWLl56UvgG79OeLb5y/zCo4bPvu+L/wyu6s9ZpHXc6U/Fnf5UFh7scu1Vv8KVK3+NU6f+K+0/+H7+qXi+dkH51t/4fL7lxd/Gpzz0dbMfGTfFJ79K+Pb/A777Hyrf+33Kd33H5GNlP/ZjP/bjf0YkrsdCcQMFOrXDlFdTDnXPwmoPEMRajIW8+7tIdixUjIqJM5JSHiyQ9bAc7RNleGZA/ZnGFNhlwsduw5NicFRMjgDgAGNpWSVDUa9xE5mYljNhPNH18dgxDzXKQpvA/kEpyPE1T6/fZcQAT4M8WSEtOyRJlFjESFOZYjw4atTIKw2fJaxY30w+sqC2ViluJl5H8ZpdUUIXajtK72DYeSE5zG55mYyMVVkMQJNAp/B0N3VMcFEb5BrONLF0JsCWSSm1pE4DM+43w+CeEbWDpzn1+FY4vwnASPf2IXp+AgRiw99C9ULheOsk1/Mu3VGBBZKp6pJr6SE29dzkiuRm4DF2VwqmADNSTD8YOZM7auVWbF+I3fUmV1M4UI5QLCIhGQuKrymwSyZ/1Sil0wg4aM2T7iSUWGzNoA5cKhgvOLsIsZqny4C9AHaZjQ4rZ8PfDx0As9thr32R2pWSYn6TvUaor9YHmpcKDq6XNPMWanKcOqSRspy3KGo5ppExf71FtztCT1coSGht7kck5mCU7TFm9LhpGWO1tY0yImWGmWBEsPGYIjJmRlbnqLaUDrQ9bDemBqUJZu21GoClHNRIxZDWp7VXMQlmouVKjWAoyKMnk45RHUVEcAeFjTsOsfrMLnnhkVrQ980lhzlaG3K+E7eX4OE1ODrEXLWkKwbZNsw9XYNmQdF2qBiMJGQ14ejtlu6FnMztBrDOTJ5xYLZMJuDbx4DHQyI/Ckb59aMWc8cCvfdsTbzgyiG+fhy/fo6FBaF9V4KrGJRpbONzJcNBjm0EZl650mavdiJU0OO5mfPeMuRVkRdl1A/M0792nbwI0r4KnC5tAdRIK0+6KZ+nw+lRkrmM4dUIkIwldx5JDf3VO9nZCKCdTeIzHo+bWEisUJHnfG0ePz8PNmNUDhCToZXHXWR2qQuS4Kqiqe2sk6TC2hrY+UBMrbzjppmWqor0rmOKPrDMSAQMzM8BT3i6YtDMB1l5mrAsK9xI98hrMAhkQwaa4x0ssjgj30UUq6PA4prUNsSlczAXPAvP9v+IJ59eJNX47HgXnqObEEcRwdcWkMMn0cefBVfS29xkyYR+mAaLh9kRDrz3CqCMFg2NIegIFmu7ZMNd6nqKEgHv0MShsXiD0YLSwHl3DjWNMF9FqaJnBH4irBRTMT0jSCXgrKf0zVkgRQwy6qCjwNDMfAenHtcE6STxBPE+o7B8iE69xsDtYqfHZARxxAURvTGxWmXAgIP9lyr9vszIGFOyydCMwJhbaSODAHbhFO98qJJIyvYDXeYuhPeZRAZhuH+CH12hGDjysk7BkFyVxDs6Tunc08c+BYN8k/VskaJYINGUw4eg05JpMmWspBl8z+675zAH925nW54A4FRR0txdwI1aNDK4c6nO9W6THe1hp5mTRtGkwORh7hQcHX8DPyVb/kixD3btx378Lxyy+QzZu3+C5Mm3ga1RvOSvUbz0LejcwRfcZ/fXz6OFh9ec4md+Vvn131CuXoOlJfgrb4LP/Wzh2DHBq+cnfumXeNnRT2Wl+XxU/Y/fSNfmWPi827jx3y6y+o//M0l5ldZzv8+PPv1bfNveO/ju9303L3nvD/PXTn4BD7z8b8HCsec9zmd8urC1DT/yo8rSkvK3vnH2A3k/9mM/9uN/JETL8d+dpChwxp6kpSl/EpyoxoWmUEf4jBSSBKRM8HM9WI/AlVEWb3Pkz4ZEKnjeSLComnO4VU/uC3QhQCcB7Aq+P8ODOb7uYS9heRHKwaTAFegMS6JnT4VKjAakYdAps/Xq89dn0SQcj1NPYdu4cpvEQmfxTg61duIOU0CCeg4eEPLIUJPohi+lhWh2rDbBHTgD5RCGnVC8j7CyXrW3yKH33hHt5xJGzQ2wYJKDUF6OlcQEXAmpsGsdowE0qyQnEi1UzIyMUY0J3mBikHGmA0veMF8OSMQGH5xYpW/xgEfPVcwpiV/zBlMGeWY9y2i4Ol0KLErDNMZ9WDfZ2KesArs8nkYD6jUYOqVRgzJVzAAOPFqSXtthOLdF8d5dEt/H2Sbqg0ZMBBbsYcSfQyOQMga2/CySWDY9Sd+MvcM0jiOd8yTbFi+W/KE5rg/3aJ/1iPdYH2Eaa/CZgPPU3ncBP9rBp1C0BH8Q/KLBtGqUdUO61qbRWpmM/bmEvZpDhwUDGSFiyJsjTJ6QNBOSdp0iLyk6DtUAzVweXePG+d+i53ukUgvMLs/Et0Z1hsUBRHP+KGGa0lH6xeNUXDeRIMU5aU9x3p2L9zom79ue+WyejYXz432F0KbECs2mhb5hOHcbyNmpnhWkKBEpx02xRoKUNakhrsRPV4YQIIVhq01uPcoO4gPYtdfJmPNNxAyqi0LwFPOO3aOG2kKCPCskvYRTvTOst6/TV4/BYhJBGwmm1wugaJIgVvC3N2k+dyF0lZtGSEB9VYI1atxUqZ+yuKV6zMAd+PB8ep9QjlJMq0SsUMnhNAmFJqp+VBfO47dLSjNH4jvBpN5IpDQyAfUnLcEmQnKwAW1D2fU0UomKZAM2VNOzxtLpSDQfrzobJJMACMVn9NAhx9XnOjzpz3K5Mz2Jhee8srZLKmpjlZE3l9G5AJq+8/xvcXrpwTHYFSJFnafc6JGfLWjll0kGWwiGNBG0BHveoctgXJjA3OECux7m/4op5w7dh88a3HGnIXla6W15uoct2WIsipDWcB5sYkgM3G3v5aq/TFHmiBdSn+EjK6jZhB0Cs8seNeiWnTD5TEZm6xgNEFx4vgLYhIK3GaKhTVkK7XYYcTq/RrJyBhFLvzuE3iXq9RaD/k3gvExUK3lb4LrAUDi01qBTXiepQ7Q5x1s/rvYnRnAmzvsymXPxAsUmqZqp5zqMF4lML8HjjVJnmQXZAvYmm6nC7hgmC8e3gUoYvO+UwrYBj7nnpYzevkHHtlnc8pPFgTgu1bng2ScpzjucuFD0IbLGvBUUh3F9QBjW72bhwWs0jkK3enwBjQCzOE8x9LiaYiTFWNjWdXJXUPiSfk9YzxN67jyD0YBGaSlK6GifshCWygb5sMlFNmhrk71RjUwVK3UyzajVhawmDJk6t0JZW2Wr+SD+4BFsZwI6SwYGR1QiA9BIWwz9VRpTx0CApMAUBosh7SqFDnlitM7dfPTYB7v2Yz/+FwzZu0z2jn9O8sSvQ9qgeNlXkr/0zdBc/oj7udJz6V89zvbKMt/4HYs4VV7xcviGrxM+6VWzUrr3X3kHG73LfO0rvutP+Wr+14zVr7qXnf/0HNu/+AyrX3UvxUvfTOOlb+aHe9f5jXd/L//h/H/hb1/4WU6dfSvfMPcSXvqSb8Tf8elwk3nvX3mTsLWl/IdfCNVw/tqX/Rld0H7sx378xYvpnMALmWlStzmpJqGEtzGRUao0i6sIhzlwwFBYgpyr8kwBfKIcbq5ytT7EjGIFLAmlzo2AO670ZTj5UK9ISw2P3paj1xKQSMIw4eNfBDK3iwClE/zqnZT9JjjI7kopMo8WOgFPDFhvOJ3ewWXO43BRXmTweMxRuG15DtndgapA7hSLpl4Tmu2K2RWMtqeZXarEMukRsIm58dhQBXC7BZhgspyMcsq5Bq964EEee3iX41d79MoObqWERWHkAhjiqs4QjQBaSKQkbeKNp5/cjV9/ZwARMdTMPLcl9/JAE65RsYdk3LdzCx43BV6oKBq/6JNEWF41bF2MgJYoDRskUW3aWDOVxMVwWga7cUMoDGDC/TaukjEKo+f2IhPP40lmvNQsDvwU+FbdrwoQiGyXYqkg6deoKiOqlAiCb3istVBacjUYK6gFnMN4KIyQiGW4JBS0SMjItcvOssVnQnEa/FJG48AK7oIlPTRHbW5+MvbLjEGvIB04HvePc4e9i2KuQHJDMmfJVurkV0qK3RLXG+LqJVeKazTNIQ5nB+iUJycJcZFzYzNUejsS5aSqgenlNQ3iTQUT3/Wa1tFsLrBVVKnXgYHlgDnEeXcuAL0Vm6/vkZbMPLeKQ0aCubCATVtstV9GMn8Cf8AAj8etDDIoZvZrJhliHN40MdJD8OyU56lodpIQi06EZ9j6MjLzKnPxaFAtFtRze3qGi+kdLMxvEDiWQdJY93UG5AiGJAXfSJjvPhMHRhyDiwnWDwEZm6uPr89NxkiwOIpSaGNQY8MlxYIP6gxKDbExk/dToEJqxv2YLguuDwuJI0vBlyZIXtN4WZPHeTJGXtzASA+TGGTJoB0f9o2KvEO1E6zMNRhu75Dn0ODqZN94nS5UaUAEDhzuY4/3uHClHLPq5u1RxEBiUkyaUDNtsnQj3sJwjPLkLPOt1GEAu1yci0yKd9B9+2XKToJoEZ5Ll0PZR2iRPOPx9S74FHcsRw+NMDcyrjaaDIsEn7UoGkvgRuE5i9E69WKK3Q+jwNPPWQqzwmptj77dpiENWjLHrtkkLVNwOuPDvjT8MDK0pEcT/NUUtuJtFQmVXCMwFua+Aol94kxKNSG5+jLCdmRuVQsBCS53WBOKcAwGQVadJ4v0sqMMTB04B0SwywAD4cjjNc7tCSu3lVyOY8WbcPMD1mkYSmDIzaer9F030LpUSN0mmS5Nrq9qTmSrrheXKWuO+VrKPUsH8HaeXdcNrKhdRTc88/NB+qkKPpPAfsTgraVTO8r20hlMPSG/7zDleaHVAqkqIoqgqhgf+i+VFAEKzTG2hgd6R0vmThxkcKFgsdZBMVhTD16UN8n7Tp4yrL8PcJ6dLWXvKrQQjpgjDNOExBjEhjk2lTpNm3Gw0SLzLXIPPjGQCcY4iu4C9yQHkNSzlTyISQtqtk82ujQzjqvw4ZGgXzuOWMaVMgFMKpiqqmYc9vVsDsVxc+EZn3nS3RTZhYVzytKCIrWcjyX2wa792I//lWLUIXv3T5C+/2dBDMUrviaAXI3Fj7jb3p7yG78Jj/3bS/yVy7v87u2fzJd9mfA5ny0cOfz8TKJfe/zfslBf5pUfxXD94zUa9y3TetUaN376cVbefPeYJWBbB/hLr/vnvLH8Af7vx3+GX/jgv+RbBg9z4g+/gs97xxqf85Jvxt7/Jkgn5eX/xtcIm1vKT/xrZXUVPvMN++yu/diP/fifEPG7crd+F8slLDVPMRw8Cc3xJ//M5seOgm0KW5Ygl0kqBk6oxnimdYJWs6Cfh/2sNWOiRCJpJGd4wOBNSmky8nqbZnObLlHKN2UijkC92CC3i+Rag6w1brRtAE6Cp0xsX+/UAG3Bye3gQl0ul5S7jurr/nx5gQd4yczlT1+hVCUaiQmqVp5dU3vITTtLtSYffpFvltjod2LzINE4ttbgRv8o5nowldeax50AIkGnKOLH/NizK6602xSdP4XvN0LlOwwiwunG61lw70HZoCorGcCueEMT8DrrQRTYA8raIcGmyZglbAnSyVPmdqRlsIZg+j7pFEpKEoGKlLWWHuRsmo/TjUoKGiqSOTAZWjCunme9jwb1OjkIRA8vxsinxvb76O217c4zB2g9mJb7UYIxNoJtwNBRv+IZ2gAC+ky4eOQ8DbuCpYmP4zCMK8/13pVJh0xFvSYcOwp7z4SfFxQzzDqb1HENx/mNS6w/9TsY22OtLhz2q9QulFzoKcNkE+0VdBsbmA/VsUZQExL4wa6yt16nly6yttqj3C7QhuVo6yjXyg66IPQpsVs1Ti075q4UaL+gVdYDwJQoSgFDRZZvRmFKzFYC+QrZSCe6unSqirYE1obayb7N4RUOzB/khvEYwImn5zawc55iJTKjjKJicF4pB2XwtvJhtFfSKCGwq5bSZfLsHpLWDdppMyTvakg1w+gAhyfJhHIuwcQqflXSbXVCM7mF2VVOzNsDqh7Bm7Q2Bq+IoLF6i0oysXyYqsgqRsaVQKXVwPgBxZ5n7RBcPieT9hRVh+lsXh69kGyajIdPlhrStjDIhCKp4bqr7O5s3YyTIfGeOFsGKTgwLEa4wqE2et2RcKz+CsxRT2PkuMN9Do+vP02aRmBQhNHrU26OwAZUXJQxeizFdU/9cIHXZMzeNf1NTNHFZ62wY9chLkF0iE8y/OJxdsoeurRM/vKEEoe6AurQyuZJl9uQ3cE6UNg2l65AzZxg5ba7eO3ye7k8gExq4VFWBTeLNSKQ2wW87mIY0cq3GMU+T0w61WcmMqTC+PJTyEzdNoBtpivDik1CVVFTzUMawVZDr3YKKYIznsuEsim4mnKokzC3UmNxQdBaEefCqhqtBMavhU0bELm12m08NzwX+ldSjA5JvJnINMNwAWDkc/p+AJIxN5dQswLUaUSPNd9Vjh+CUm2guwE+EUrTQpsH6WUZiMGZwEi78wxsdaFdCq1KlRclheLC8kdmUqQQRukIpIb3MDpY4huW4ZEhZXvEoH8Hd97eYPvDsSDktBK6IjIo0aQeVBIO2yPkaQ2xOUlWcKiV0tk5w+3NDguLwrWBQcQhSRbAehlhWjU2Fz+NbP4atdwipsCO30WCsbNPh+pE8RvY4KFhu427oX4Ow2hm+7lsMTZ19jjDtZxkt470AqutVvO4j9H6xXz0TfZjP/bjzzxUSR7/rzT/3WeRPvzTlHd/Dv23/Bb5J3/zRwS6nnpa+f4f9Hz+Fys/9qOON1x8P+WhNt/1Wyf5mq8yLwh0Xd47yx9d+C3+0t1vJrO1591mP2D1K++huNRj77cu3PK7LKnzGQ98LT/+V9/Lt776X7C8fBf/Uq7w5of/D977059I+q5/BcNdIEiBvu3vCa94OXz/DyrveVhvOd5+7Md+7Mf/25hrgzc1nG1inDIaGc7vHWW7fn9kEc3ONYFwZUIlO0kRo/HDWILfFEISq4RJBEc0qCqo00AVNvwGXd9BRRilqxRZbSyXAyaUr6nI3M7447ZSctt6aOEY4BFYOaBBNhjhp9J6vJY07AopGR3tUrpi5tgzYBcSsgCN1RhhpkKliky8xajAGQk+S/FI5VYBSXC2trmiYrFWGPhDlLZFbhdDqia3nBk1GlewTWT/xORWNHqvzO4zGk0uQDEhWY+ogJtxRgkeWxATQpkcqUolTWqxd9cwqdDYrGO7tiIrRCEJDM8MSO87wcnsOG7KE2osG9JQfl7FkI+EvKh+74JsLJqtV8mV15uAjYr1F6G9ajVf6x4jwtKBlDvuCh41gwOGcilsY0odg3cdd42N/EPolM+PCJS+4JnNx2bbO7XB0qKQxHa5mJyJhn5KbAOfKXbZsJjcxqo/wVE5zCJLaKFIoWipaKG43ghbWHzuQnXAQnG50uc43s2hueBzhVI4Yg6SlTXIBZ8LmoPNoWlBCw2ynAKkNIHBOGcwi6FTlpbg6JHApAuNtdFLLzLzZsAug719kc25FzNI1+I4CPLbMp0P+X08TtlyjE66ybMrBu8VFx3QQ5/IVLY8SRU1PguHG6scTu/BiCHzgS6leJJESNrpWCpWMbtS150cY6KsDlHGMeKJIEpgqGlanwB7FdjlDOrNpArbVJKNkckckmXYpqC5j8b9ZvZSZOr/DSG/Zw2JjCwz5SmWReZeqw3UDDduKKW7dXyJDcwdTSI9TaDMc3w+giSM4cwEEMpmhuZDq3T7CWBozui1bg2vDjGeMvij40wDt+eRwQ4m38Oom8aXJ/1cKLZzNVbUSMZ96RcN1ATnS3KXo6uW+7/odZx61SciYthu3A/NT0IbGfkdB0kfOEgaqTF16mCUYe0odP2E+RT7cqv1IkbZQRLfJ/Pxnpvos1QR+BQSt8vc6HyYe8yEd1OLY9ppRb+DM82XAVoVp4znM+N7aiI1TW6PxvM1wSZQswFMKrN8PJ59PYzh/vGc8lVQngxAS5LEZ0nAjFJsT6hpQp7DaKTRKy0C5a6Mz4ZgzEeAUaoGK2hKkEGny+P7cG3wBJd2n+XECTh4JC4GTMkYg9QzvGRTMpKu5cbmOt44vAfr+xi3i/gBRuCOexocPhzO6X3lkhcX4eO7TrwHr/j5OuWdSwCk0sOZBv36YZ7tT0SBvgRn6si9GRKltnJvhj1TfVPUb0I7q3sz2w3eTxUnNmBlAlCnh2oky5PfASw11jjT+Azuan4qtzWP0jZtEHANT1kzyNTr/aXLD75w/0/FPrNrP/bjz3nI5jPU/vv3kFz6k1Bd8S//OP7QfS+4vXPKH7wdfumXlcc+BI06fOYb4XOuP0Lxc7uc/JevI61/5BIWv/LhnyIxKX/pnrf8z76cv1DRfv0xstva3Pg3j7PwOaeed5vM1vj0O97Ep9/xJj5w9Z38+Du+hW/tPMebPvCDfMP7fgZe/tUUL/7fSNIG3/P34Rv+pvLt36n86L+EM6c/tlWL/diP/diP54vVZUtr0bKzAXlLMIVhmB4kTw4hbAAK+YTtZAyoMSQ2MDpGZshZ/wxz5jY0ialk/HKsvv9VlTq1MRhx2V+MZw+eSd7MJmK5KyLQNpsytrKQeIwLF8bXlEYbLEWozUHmJRKwDKXJcaRk1DhoDrJuujy79SHuzlZpP5Si71DI2qgbIN4FcKdilqUGhoJeuul9aKC4z6Li0afitmLG16cC5lgdPqi0rhpcYigudjDrA/bqd+JHT9IbQPvmhFjCsc1U4kRMyBCl9IoYwzTEtLvLuPO8CrfdDqNDCpvK4P6M/GwJpGCgPg/FjeB7o8aMTxGqsk01pAwCtOaVGivtJbLsDnJZx8ku5ZJDS0tqE9xU9U1SS3KgQePZd9JVqCoWblQKLDxFEfo2O9oizQMYuNl8CAaPTmSTRrHYCI1MFC8aDdkbzZRGK/ij+UwYnoS5ncCquBlg8BE1OVl/NQfbT7OXX5/cQplNQif7Tphd3oErA0owV1/h9uQMd71oiffnL6derHN8aUjrgYPQfoZye5m8dgyz8wjNBxN2XZddujRsm0WzxKaWbK0ZnE3hUI5cyagdaDO/6vCdgmI5o61Cca2PO5zQ3GrSPe/oFH2MEXzawMSMMCGHIqhsA3ssPndiMEJgMClIOvEqan3iAZJyibxTR9IBjeJaYNpka6jpRZaiCwNQfGBGmQA+apQAV3dyDCVrhWQmbL76k5nLL1CauTimDKkksb0poh6PI62BttPJoLXVbS8w92awU6DFrBl5xexCI4bgitCMrD6eBCQC2F5teADHYFdknopQv3uRwdUw92iSki4ZOO9iEl1NKpO5rvqnLFr8QgN2AzBmk8mElZmCEZAsWFiqwc4U1Wd6fFnBS8pq6yC+9MAefvM8mpdghZce/jQe3ajHvgv7LC7CM7t71Os6YZs9T3j1mAh2QQAaCmeR7jppJxS/qNinMzHwSDGAtgYPwurwleG+Lyh8TmoykrkMMwrXdt/S53FkLeXGdRiutKg1oR7VYjWph+73Bt3xYW5um7H0VDFcumyoTzVDJADZ47WOaS8sBT9l7ZHZGqVjDJoDLNYOMidtRqYz6b+p1RNRw/Iy7MbHIT/m4IqSxYWEwo6AemhjXdh6aIQYh6lNKgebCHapgBkmtJ9u0jyQMvBCp6dc2whFBASiND2wWK28MNglSZDDOw8+rcAsM15MEYGnbjzCkfnbJuM5UqCSFExd6REWw8UJy2aF636Tru+jQOIHvGLpD9nTHscXjnDs5BugvxsKoKhFtUQrdm8sxoKCOI9r19FVA9thPAyTFQaNE9i9IYYJC9PZOlKfoNNSF5KKiSUyVaQhnKdx563kiMosP+wi4/oUKoJdqFG7A7oLGc1oNW2skJkWiRY0kwaHkjrPRsmwywwMCL5oqtTS+i3ne77YZ3btx378OQ3N+2Rv/2GaP/v52BtPMvz072bwV3/+BYGu0Uj5L/9V+bIvV77z7yu7e/DNf1P4lf8ovOXAMxQ/9xjLX3Yn8697frP0KjqjHX7rqZ/n9ae/kKXGgT+NS/sLE2KE1a+8h/57r9N7eOOjbv+iw5/Ej3zhH/CmB76eX6qN+FvtPuU7fpjmT7+R5JFfotVw/OMfEObm4Fu+VVnf2Gd47cd+7Mf/YMRkYucOS34mzukuZEitcynZwy0qkkwlLbQJIBaijNHjUKPhw3uqPLqIcl/9xTzYeOBWnlgF0iSRdlAt7VdEFZGZVeCDB2bnO7GhPeNkHwPpRNxgMWyzw+CQYtuL1KROK2lQ+gIVwVTf3dPg0ljGqNi2xS5mzIagovg1g5+DPCb8QYZTJSxgFlPKtkPU0bqUMvzADaRK4sUyGsGVS5PrOV5/5RjskgjcKZMkC5Td+l3caH/ieB+VST8Trz+pxeIBqhw4Ce0Tk+Ix7WXD0aNQq0XvIpnIRetTOUEowGZRUdKFz6CVHuG0vSMkBDohvLwsPYONxsscn6N+58KEiXVT+pD6AfbZLoqSHm3ijr+Mbu0UuWlXO4TrNgTfmpgsju9/CqNXzZO/IonAYvixb1bXEBLH6evYKD4MwGtfscrB9qEojayu8QXArphpllrQ6QWAQARIUpbNCiZSz6rrmxROCAwLxaCj/vi4HQ0JuJ8d+TgPksyCqFJVOwAOHTCcOA5zLVhZVqZNdmxs47hvKr8gMzE1VwWdArvEBvaQTqGaAoitoZEbNpGG6Rg4qzy7qhimq4iGCqY2Vobwpo5L5tht3gsi+OXbo2ddBOfKDMGR0sAkBjuXTiRIU10gDSHYM83eGy0rqXRsmi/D3JDWIQIWksc+VxuYXfEQMsXsyo7OsfDaJbJVQ3aiRbpoMI3wvIxNye1481CTQgg+XjBmdtWbk/alkUaSHs9mMuZbYCkTZGHJyTqLS2sBFHlW8aVijdKutbESTlQl+/feA5/76js4UF+5+Wgz4dUjRlmwt3Gq8WqMgb6bA531zLI3s4w8kDbRNNzvm72USl+QlyPSCLhXv243a9xzl+W2U7AwD0uLEz/fVFJaZo615h3hFNPkUgnsJY3VOwUoTRMXZZUCpF2NQDnIIUvjxSlF25CtNahRZ6G+CEyYpgAmPkc32d2On9HXfYql1ZywRN0hIC0xg20SsYwYhmfJ++ADZ+PeoURpPEdFi9XxcU+u1VhYMNQy6E+ZvY/KYKwfqiTeDKNM9bG1CEJ/wKRGqjfjcVQ936NyMGZA+ggeLa8Kq6vV3BfAwUWzhCVh1+2NT1GrK6vtLRqNBeayedAA2BbJYtWI8N9qbojsTbUGlfHA5877miwuTL1zqkhvldVen3tF7CtBpiXJdaF+ssbNXaKxm6sjJ8nUnGrT8Nwlgo3ssXaUcpZ+cqAKICwzC/0KPVPk5kHxArEPdu3Hfvw5DHPlA5Q/+ulk7/kpynv/Mr23/CblA18Mz7OK0O8rb/155U1/VfmhH1ba8/APv0d4688IX/QFgnvnRa58x7uZ/4zjHPmeV3zUc//yYz/OsOzzhfd/zZ/Gpf2Fi6UvPkNyoM76D3/gY9o+MSlf8/Lv5Dte+xM86nb4plOH6Swcpv6730XjrW/iYP4B/vEPhKo+3/KtSqezD3jtx37sx//3kOifo4lAOyYe3iNiqG1GKUgpvCR5eShNP5Yx2nFyqBC+myUYW1dRy29g8hKcjZWmAIQ6dfx42ZyxZEqm/aLEwM0f1wTfsIV5aDaDZGrKOCqwyiJokJODKIufKBy5PSSMq1nQRJSLB5DVg7i1HHt7pIZVUZkDGaF+zwJMARVq02nSAYO4it1ImxNmF6D1jO6pATsP7rF1f8n8G45T3L6KW24FDxoPpZvKBCtgzwT/rHFrkkZsUhkqHJrm9J2b+cNXjJbY/pVDjtrKYtxGIas8bSRm9eFKUmuo1WU2DyM0Qn0oUGDFkkUPGdEgtUwlJZXgh2NTC344YWKlCd3aKQo7j4qlVu5ir3RQYHPX8N7H5xnZpRnfmAq4NFgCD0hnbr8/cghth7aMcb5EyEydtexBBMN8G+44PX1MG6pIJtP9NgVuTfV/uHfhzxt6PW4X5Z42jb+/KTSM4ioJVBE0n3jMiASPH8VTyQ01ghBVIla1ZbpNRiwLC8LyUgXGTJJKe7O7tKlA6CDvDHI9kGldl7EBRJkqpFCrAyZjrhUZHVQsxSAJlXisqm/yBUUl4ehxi2CiobyNQOMk/MF7cEdeHPy9AKdtDpvD3LZ0ChBsZtD7WsiDGTIFsHix+KMPUPYSio0pD6/ST/0d0AK1aZgfknr4M+/E22FQNRPAvWJ2VeDk4jJzD6TIYgCBxSi1mnDsyGQuGkcZx1+UeHVrJxGBJMtotwnsVhf9sCqjfVHkYDLuY1c9r0bwWMQK5mAAxstNjy8VkXIGAKjyc2uF1fklHlp9ER8pnC+xBoxr0UwO0GpCJz1BIa0pA3WhITX8ggN1aE3HoLVkYA7cM3n+K+DAl4HZFa1Kbk4vjh0TXvFyod0OO5w4Hn5+Mj3FQn0psnqZPDQSQMUxsIgwSlZRmzBfW6Z+wbP8RIms52G/uiANofuilGyxxh3tYxxYnKOdznG0dnDc0Ao0vlUxGJdAKvA09mvLZKTx2UhNQuEGcVtlghwHsGvyvCfcbs+wlCyPC1HUjCXJLNYGSV8lrCzchOl0y7M6zcu1U6L06FNVugmzq4p3XfjtcXERNICbj4+eZBCluyISCqkINGmwp50xYPrs4GJ4l88diScNc0SvdoJ+7TjX514e2hlfgeMFGROYiPEE2CTh2GEdPx+jxbvxK2dmAHUInmyj9MD4GLOmZlRrAgxffJzRiwKxwmvAGavxlYyL3hgwyWT4xN+3WjL5fYz7sk8AoL5kJvNp8AHgY4l9sGs/9uPPU5Q52dt/mMYvfhm4nMEX/wyjz/geaCzdsulopPzCLwWQ68d+QjlzBv7FPxV+8keF17w6fFjv/NpZLn7j22m+eJXjP/LqsYn6C8WN3lX+02M/waed/iJuW7rnT+sq/0KFaSQc+KYH6b3zGp0/vPLRd4jx2ts/j+983U/x1N4zfFNzm/U3/iNkuEPzF76Ue576Dn7oO7e5eAm+/TuVotgHvPZjP/bj/2OYqdXZKtPyGkCnKgd0EqRf8Ys+5BcW7OzcY5h8lAZrqOAy0ulOJfMmCX5S46XcWbbJtKTh+aJWE06ckNnvWBn/J5xn2bAiB7ALKQ8du5daFq4xNSnlnZbkVcvoym2423PsScOkMVB5diGGZKE2w8rxSZ2KEaXA0I8wYkhNbXx9HsU1GiG5MuAzg22muINt/EIdJEG8hI9xoNWC+QVDrUYE/oRWvWR1BSQyCiqz+Vkp0izYpUwn+VC4qep7AjpeqBcwhtKDz5Q0me3noGCzYR8m/TyWj2o5PqzG+28Sg3H9KcZVSmnn6NRPx6QpLNAUpee5c0J/JBTax1VSuKmcqGJ2efzNZBMA2rXFSQ8IjF7WpnjJyQDAGKjXZ0GjJHkesEtuvuZwkfVGTJDjNXfrp4OnVQT6JuBc1c9uZuyBZcaGTGGr9RC9dJUyejJV7AyTvLBTjEwN7uC3NH1NZvzz8AONTLUgAdJKCiSTRFusGYNXFaCXpfDgA3Xa82aqcASoKGIm0lYVGCSH2Thxiu4RQ3Z7YzLWJZlhyd15ZtLmYbJKt3Ybo/4ytx9ucvKojIFtqTPxxKu6ShKk0cRtj+i969rk5zNglwa21ljeK5BVrt2RWeenAPCK2VWBkXMHKc98Gtpei/0Sn8G52JYpVqq6yGaKt6lTP8Pm4c9GxXLkCBw+ImhZTPoXT/7yI9gTAczyUmflxGq8R4zBP3ElxhiGPscNFXsz2PU8n+Fr9RVm5qipcFpgLZRF2DHLwrmGcyfHjEmAesXQ2rkIciU0CoVGnbS2MOtXBpQ+p3CjsS+v/SiIwMJCqBiIMPa+k5Vp6h6RtTVNnwv+anO1BZb1EEKCbIzGvz47uoiqwVjL4kJ4Lk401qLZe3xWI0PK3jQ1VgC08ZVWNvxxPDnIXe2TQFhcHq4Mwy+8oyqraNQjowlDKjOOZbNCvdkcP1eiUwBzoXgX3pfVYs1oRWee45tDphscfaq6nedf4GFs76X0tMs2u1waTp6RipTZjDLiQ4dg7SBs5jvh0uN414VjbC+9ikF2mM78g2OGl4lAuFQLMFbwZsLsAqilk8HkkwbU2rgszKuj5NYcVGcmb5llDtYStB4XEGI1xvFlHzjNKFlikB4KYNf4e2Cy+wP3wwP3T36wN/fKALQtV/N80Dyr3gw2Pn/sg137sR9/TsKsf4jGW78osLke+GKSb/x93PFbmVhFofzKf1G+5MuUH/lR5a674Kd+XPjhHzS85MVhJby41ufcm3+Pi9/4dur3LHHy374OU//oFn3/9n0/gMfzlpd+65/GJf6FjeUvvYPa6XmufOef4Efuo+8Q45NOvpHvfv2/4+z2E3zL0z/Gxpf+B/JXfC3J4/+VT3z4s/jJr/pF3v9+z/f/oE5KuO/HfuzHx3W89a1v5XWvex0PPPAAX/AFX8DDDz/8whuv3YNfOjn+Z/UBbrf61K7n45XZtVXh7rviRkaeh9k15XOzNCUvmJqWxgm7GEqKyddrtQA8RlDijz+C30n4/c0/qRgDIA3D0ssOcu/cA5xYvHO8RSoJ7rihrJfjxkm13FwdNyIaYgTJZj+WtTE/BS4FGWMmafC9ir/Y6F/lBtuTfaavw4SEPOQ2MdFuwu23S/BfikDa0TVPsyGYmGiWbkqyMu6mmFBaQZYs5V1LUYUZ2n+ue34mgdUqARUJCVtLGa3k1KI8pDZlpxLYUyZY7ZjxIbAW2qOLZHHbCdiVIr4/TtQ1mxzMH6iTWCEvodtTEIvHsZF/iKvDD0w6M57EICie3DSfj6zOSnONe5dejxCkdrQStJaCBBbUdCTUsFZI7Kzc5hYD8fjv1VVh7dAEcBhlR9leeXUwySF41FR9X/V15IGEn4thMJzqx9ST20W2Wi8ajzFXkSeSm5ldk7jZUwy5VS402RgkAinGCEeOwIsegpsRlIkXXDUOIKnXCfJLqDJm0ShHru6lEbyt4ZOU3hFLktrxWPeSzPTlyZNTAKwIebKIL4S0Jiy8dhWTWWz3ylgCWbUj9J2dgLVTofkU2OUgZMaT59LPH8G3D+OXTgUze502qPfccQYeenCqL5JaGNRi0JVToXvs1CAnsLh69ngc9FNAYwUKVIm7q57B0K6xULsChs2kPyqmjGlDuZDTKXrsFh1YWAnzaXWOm7tA4b72mRfCunDexXEfrqF6BjwZTlIG9UC5qtkaBx+YpzwzBNvDbj2HFANMzdKuLY4ZRUcWTmGN5UbvGr28M5Yxjue9j/Cp6cpwAVkKUhPkZIIQmLjzi4Q+r4zjK9f8CpQSiT6AOn4fDLXEKyynKxGHulUr6iOgkSSwlM5zMDkY55N4nqrSa9w+9TntO2qYBJqfBMO0z7gYizG024LRERQjajVoLM5z2/1HaLVg5TZwEhmuLjzvIkAqbMy/kmF6aDyX5QtK9hnHX7CvZi9l8i56nvosY1baXAtGjGg0Jx1gTJAxqhha0mIubZJYIcumxm1kCCOCry+NTeGXl+Duu2BuLtw3qsqnxuCqOWfFYJdqzN01P75X1ZGL+hKXFj+Tnca94+NXoen0u1PHiwK3GNRr+H817m1jjuvtV6EmCwzOcR9NYu2QsHpgMtmXtkm3fjv5Ug1ZsqSS0bL1KWD1I8c+2LUf+/FnHb4kfde/ovHzfwUZ7TH4gn/N6NP+PlKbm9nMOeU3f0v50i9XfvifKseOwr/6FwHkuvvuKQT8dy/x1Kf9F/rvXufI97yC07/yRpLFj15R8Ynr7+e3n/5FvuDer+LQ3AtP4Ptxa5jMcuS7X0H+3B7Xvv99H3FbLT2dP7zCtR94H2f/t99h9Vsc/+g9/4T6Hyv/x++8ha1XfAX9L/8vuEP38eLL381vfOGbefyPzvOT/2Yf7NqP/fh4j7e97W183/d9H1/3dV/Hr/7qr/LSl76Ur/7qr+bKlednlUo2dxOzK35A7w6ondujiGW+E/f/sHfecXZUdf9/n6m3l+3ZZDeb3pNNgRCS0JuAItJFRawIKj8fFfDxEQULICoqCIIFUQFRBKRKlS6EXkMnvW/fu7fOzO+PuXX37maTbLKb5Lxfr012p5w5c+bMmTmf+RbFTTDokBcVhFDzL+zpbAAsRQj0WhUx00CI7MQ+P9/LzQBVHJxC/A+NMv5hhe0Nww3W7PjLx4gUZK3Oci/LvWeL2ex0aTWElnVjTFquIuHgZCddxfu4X4V7Ky12qB5HNYuEPYf2TFc2LovIx8TpycRZGf8gP7ktTpHuKIrrBmMLcm5tZbOj21lFJCt2pe2su5QotpQo7KhOMPCNzgasypkf9S4373Hiil0Bv0O0UsPILq+ugtoad9IYFhEausdAW7Jkwh7wCxobIBLOHipbHVPzIhJtBcsuXaF+FNg+g0w4RF2tQNcglQZbKFhuxG0ibyYIrC9YxbmORApdxhiSagBFgMcsfT8RCGZMDDF19FiCIfJWWtWVCuFsvaIR1xJl3ymuqZHSazrTV0jNTuIUBUMvlm9Utw+bQbYEFtBefWC+7fNxfor2d1DYsIHCJEvLuFnWnMJHroyTizGkFu9a/ItrWZevK2UnbXnLK6XUXWf0aIVAQJQIQiiFmF2RMNSPcgtW9aw5oQ257JXCcVC1IsuunOiVu780tUh0FXmhrZji28lBIzBTR/M6iJ4WtPUvo9pJus0mNoQOQmhZqzlU0IuF8qwEFy+4hTkZEMIpvTd1LwTrwBvBSbtZPPPVs208HkE43Hc6m5nyEagYnT0nhYwaoN07lU7PJLrNcXROn4lep0JR91MUStQeq9qd5CuqAo6DN7U+1ypUVBQ1RJFll6JapKbGSc2LkdxHwWluKuvGWNyC2Vbtcw7gxtbStIIQngsvZdmC7tBM0kYh5tek6Bjsmowb5zDdg0KCCeFxNEYm4TeDaIrO6NA46oNNhaMP4kOqVTsda/Q80hn3XA2TvDu7EK6bZ30+o2Cu/7v11bMZFoUQpPwOK9Nv0Wl10eGdSnflXJJdERQtN3j1shYCehJqthwIan7Caghsp2TcLdlVaOiVCpGlJh7DxIltwW79gFwGxepqQeOYggBXMXkiZjDE+HGCmiaV7tEaCoordoUE6elx7FqdlO11+2Uun4JSyExcjuJxP6FV9a1nSd0FmbEK3gMD2KM+xDAEtj+7ynK/FqlR11XRrJ7YZ/fieG2mCa2t0NnljvUNY0RBxM0ULLtyVlFCEwQPqEf16UXP8uw5ampWwHTPM1PkZm+NCpc9j7Ixuxz6iGAATmh02XcDtyy3oHCo8LsQoIzXmTF3HuN8o3Hsvvd9OaTYJZEMI6JjLd6/fwbzv1eRmXoMPZ+5E6tpSZ/t/vuMwxmfc/jxpQ6RMFzxM8GVvxTMmV06erTe+A4rv/AfzPFhJt3/USrPmFpqStsPiUwPlz72Var99Zw259whO7+9icDSeqq+OJ2WPyxny5/e6rM+055k87Vv8PYBt7PiUw+x5bo3sTpSOGkb8/E0Z974aY766WIu+csX6Q5UkTjhDySOuoxRyrv889BP4Dz9J+68s3fObolEsjdx/fXXc8IJJ3DSSScxYcIEvvvd71JXV8fNN988uAKK3jgzThxb9WJ7Imjveuh6JZ394p4Tu7R89nQblVb/XAhU0VM5P5+KvKzYJXrN5lTIGBE3s1Nugm3aCNXAjjZRW+vGhXHCpclTci/N8/V9qTGiOGZW9KgSjKor3tCN+9HlmUCqeiFCCOLpmHscchPn4tl5dpqkiMI22TNwy6PkbyUb50Utds9RBfVjdEYp9YzWZxadqwDUnNeKu7UC5viQ+0c2w6FdMQ7bX4ViugHcM5mcG2ORcFb0e8AvmDKlKDo5ZN/8C9V2ijy/cpMD01ewzNF0QU2NK+KoQsUjvDgZO68rKNmL4/MVAsQ7unsiQa+GkmzLW7wIXcHjAWHbpNUAquL2mVTKcbOPKe75hMJQk9LxKCa2GcD1dnGtbmzSCAEV+5Zm1BJCEIkIpk0MomsiH3g+6C8IX2NGC47YbwLzJo/L7tNb7BLl/+4V9F/kxC4BCb0WJx+fKtcAFqpacJnKXxvF3c4XyOCg0pJ+J7/OzqpHSq8A9cqUw7Bqp/epn2sQ0c+kWZDtj6J0GZSoJkJVC3N9RaDmXAizVjv+oMj282xf0Iotu0rL1bRCXBzHta/rW6+imbwjVLSIcLMoZrMmgmsVllH92Fk3REdopaE0soHp7Z4MSnY8cSxA9I3Fo1WYKF4NO+W6ouUsxJSObPZFtbxlXM6V0jOjgs37HkRSryKjZuvjN/FM1EquhaKAsDMgwDFDOIonu9y1DAomPyxsqwqKOhJ2zo0xmyUUj4MTUlFVvcSyq99X8n7cui3Hyo7HWfEo21UsKysiKALFFJi1SuE+yPYZoQtGBxoImVEmVc9mctVsEODV/fnyPTmroAFwouNwgqNI226gftMg/wzIG83l49opWVXbvb5aPgB+Lji8TYvdgqV6+HA1JOIatuYrzVLrVh+AtFUQu/LfLXocnER2HLQdGiMT8+N2T9U+hXPLuienO1aCbeMo5d0IFaFiR5uwq6eSNrP931JAVRAVFig6KStbv7xplkBTBvCYyVrxJrRaHEXH1tx9ylp2AdZElQ5vO1bNNKzqKWQmu/dSfYWgpgqqmqqpmTcXPVgQzuzKiVg100o+kkyeVJQkMVcVkR3Dss8ZR1GwLOj0TCoEnKdonMvVMXufZdQALf65tPkKz7qp00T+Q0rBsqsv2cSJ5bu37qV3spM8ijum6YZg0uTCx4ZZMwWNjQ441qDdGLfu1ySRSHYK2tv3Yj70AwASx/zC/QrVixUrHa78jcOzy2BsI1zyI8GSxX1f5AC2/GE56y96juChY2i8+gAU7+Bv7+uWXczazg/4+dG3uRk9JNtF3QXzSK3pZv2Fy4g9tZ7QkY04lk3Psk2037UCJ2Hh37+OUd/fh+AB9flr5GRs2u9agX3hU9RcVs0V8a/yzS9fjXf6x7DGLsJ46CK+xeW8suxBXvb/iOZDJ2ylJhKJZE8jlUrxxhtv8KUvlSYPWbx4MS+99NI2l2e7odTzZDocVJ/rwqPrglkzVT5cAzFyH18FduN+pFcU9qmsgEwltHYVLA/yk/D8pBzM0eNIbYrj9awBwAnYeOdosC6KE2/H8Wa/Eiui75s6oC2ySJFEybgp4KsqBOs3OPnjFYLcCkJmBava38XjjYHjus3ZIRu1JbtR8admIXpZNjhFcxmBiCsIXcnqW6Uv5bqhEVQqSeqNhYWKcN21HAE4VOnTaQh0YTaFSO3fXbSzDyfcgMhOUjI537dyMbtwg/VruuK6U7avzG5quOIRiptcUy96L1AU97wUtc8kQw24dXPPVqBkSl3vBdnEADjEa1OMmqJQM8OPeDedrZODZequHmE5xI1RCF7F0CGejGMLFSubvl7TQLEEU/1jeVV0gHDyVk2Wk8IJCHSvhpMw8Op+JlQUsk2rWfHAzooHvQUttUgg6u0WWFagcQshe+LZc3XFrlwTrV6bW53bziEQgBpFoEQh/krOIVCjOppE82QgLojZW/KHSNtFYlca8qKp7kUzAmSsdN9JfdFkVVFgnrYPFaE23k6tAMXBKRa2ypkKqop7Sr3ishpGAFKugBlusFi12aFKVOFoCeyi+zNfj+zxRX5kUBBl2rLEsktorvhkpUApCCd5tz7FtXFUVNW9l7L0vLiZ9MYecED1CeyU44ZIU2zodczA0np6XtpManW3K3blBJZ4G443Cp4yViaAEnRn46pfw/EVBdvOzel7nZqqAo6VdQVW8sKyUAVmprVkf5F1Dw2H3GDub2VFGcVJF8Vb01AVJWs96fRpO8DNbmmlcLoTlCNjp9E1sPJCpbt83XpXAFIVCDR70Hx2ISOpmg1Qb5DvO0IR7j0kChakVf66EjfwraFNXcoGTxcTZnhpy2jYuTbLtgkULNxMRQfLosI7Jn/e7tjquG52QsPGQhU6dWN02CAoyWiRZcYMlUQPWYGzSJh8oxMOAGyHoBnNj9uKHsbxViNim/NiV9xOuiOX4S8ryihCcTPdxzdja++7x8kAhorrRahi27k+4e5jI9B6mekpGmSi08DOoLK5ZJ2jgUgJN7sj5cWftJUCzYNH95EKrCQ9NU6oVsN+SWALga6795FVPQWRjuNkP5YUj4Ver6CxwWHV6l6asUKJZZftQKe317XvPbYUCfZxo770fHpfKpH/pwR7AMsuAFs1gTiJUfuRGRMsqovqundaFGKj5VxiAwrYNopvAPfv4tMY1FYSiWToSMUw//MT9Dduw6qfS+Loy11TziI6Ox2uuTbG325x8Pnh3K8Jjj/O/RpXjvY7P2T9Rc8RPmYsDVduPRB9MTe+/EvufOtPnDLrHGbXLdqhU9vbEbpC428OYMt1b7Lp6tfpvN/96qgEdaInTaDy01PwTI323U9TiB4/Hv++Nbx54h0cduUiLvN/ifM/dR1efzXJj11J/PV7Gf/vH2G8+Ak2Jb5G9COf3cVnJ5FIhpO2tjYsy6KysjRVfVVVFZs3b+5nL/D7/ZhmGp9aid/vR8u6jY3WZ6Ga3WjGq2DpeMLViMomTH8Hfn+cqM/P+s0m3VGwa7x4TIuKigpa2zJ0mCaKbhMMqlRO8rFijUWmLY2e0hEeL04mhq2aaJqO6dOJhE3CMwTquqxLkyEIBAM4fj/4C1+LFY+GnXDFDdPvwzRdIcYf8uJ1MtCTwqt58+cEEKmoYsxoha7lSUbXh9Ar6sh0JFhjbcI0Tfx1E9D224T6gO26zGkGqAaBUAgjEkXXdddbzePB5/Ph8/vQ/DYOcVSnC4/HS7ixknS7B9WjoNZ5MQJBrEQA0zAQviDRaBS/Pwm6Scb00RUETTcJj/k8+x5moCiC0aE6grofv9+P36ugZTQi4TD+uB88HkzTJOAL4s9aXXgcH2bWx8pxIByJ0un14knZBPxRuqO1KN0Cb9U44hWd6FE/qpnA5/XhM4LohoEZ0DENDx7dRPEI/H4f6hIvG1d1gwOmaeI1Tcz8j8Dn8+H3uu3rxUvTgZOJVkZx1geI10RItauo1RMIpDZg1PnQ/T48yni8ybW0xGOYXgvD0klqOh5TQbN1Ar4ApidJNGJQW2PSkTFQM6B5TULNh+HZ+ByV/hqmNBT6QkLtwt/jx0568GX8hIIWcaVgkRIOh4lG3eep7dj4NxXWRaJRgmZBAAl2BUkrcZyUDzLd6Hq2XwUCeL0BGhp03n4nRSprmKRlMvj8PsJBP04swL4zo4hwBe9t8tCxxWaefiiEnsMyujFQ0TKCKn0S7elVtHaYjDFNwuEQ/rgfr+Vx+zlwxMxP0J3sINi6Fiw/Zqd7fT0eP6bIBgrX3NhIfl8KjxFGmCkMXUfN3rfBcIhQ9rxT2WWRikriwsAfyhD62CxCL79DarNFpGo0J9R/juX/vZJVnUk0Tcejm6hBhbTPj2lm0AyBlnYwTAPbFIQjIRyPHz2ho+oaHo8PPVv/aDTr81ffjWl2YI2vBlXBH1gHugXtb0H23vT43XJC+KmsjhMaE8FKhOnZnJ0ld4Hhy/b10VOJv/q+6/rm8RAIh1GiUdL+TdnjRtEiKeItDo5q4wv68PizU9joKJRo3/cqAGdBhNToKsz6AP6VSRRvD4qZRPP5cPx+Al53jPFnzy8cVgmP8pJ8/03SNWPx+4Oo/jRev4FpmuQkK13V0XWBME0cr0G0wocZC2E6bvuMCzXQymbw+wmHIoXxAaio0IlGe72jV9XgX76+7DkoQiFkaSS7A/h1P8GEe92yK/Ga4A+F0Mw0juNgdpkIj4ppmvhCXoLhKEo0igjHSMVVfJEwNQ1NKB6HiVUz8zG7vF4Hvz/F2LEq0Wh5eWC/JVGcxW42zy3veFGSDh4veEyBL+DBr/gx1TC6YeDxqIxX51EdDuFX4/i8PvS0gaaqaI6Cxx/AMDVMNUBwylyUdx+HaA10u+/N+ANEo1EiAQ/r13ppTaao3M9P+kHVFct0E79uEg6ZOP4uPIYXU0BluIqAvgbwo/obMBPvF6xhQxWQiUPGvU6maSL8fioqXPd3x0xjeL1oqoZHNzH8PlSvien14TV8dBkGhuPGCTRMg8qKKkS4GhKdAGghBSviPp+VRA+apqFp7rWg1oux0cQf9mCl3UQbDdWjaO0pPLsNQ8Ov+plcM5u3W1+HUQ7h6gBx00Fk+2gqmMIfKXX5r4hWEPUV7oFoNENLq0UopBCN6iQSDh5fK6ZQGDVK4f1QEDx60fZue/h8PQgzic+v4vcr+E0/Kb+fcgRDGu0eD0I4aJkUhqETCAYJiSCdXQUlTADBgEIq5RCNun1t0X5W9rgqdkMlye7NjB4TxV9dVXIM/9IIqc0WIhrFNE08Xh2/309gVBWpdAhj6qiydeuNFLskkl2IsvENPPd+C9G+itR+55Da7yz3U0AW23a4999wzW8dumMJjvsYfP5MQTjcjyQOdD+5njXfeAr//nWM+eWSQQtd8XSMP734U/75xrUcOelUPjf/f3f4/CSucFV99kyqvjyd1KpuhKagj/aX/xrbC2N0gOl//zjLj7mdxVc1c1H0TL5/zPV4dT/KrGPoqFzI+1f/mAPe/jnxLQ/ifPIq0MvHuZFIJHsmvS17HcfpN7MhQCwWo0k9BgWVWCyGJ5kLHq0RDUdoSSRR0ml6bA0SGVIVFaBZdCkekskkHWOTWL4MyWSatrY2ursc1uhzqEs/QSKZoSfuUFsjWLMlTTqThnQGMmmSdgpPxiGZSRKLZRCJOJ60qybY6Qw9yRR2LFZSV1U1sGJuynU73kOuqmo8TpwESjKJbrnnkUy6E5j2zi40tZuJE5I4ThdV+hg2WOvoTMSgcjrdjod4IoEnnSaRTLruU2qGWEylp72ddDpNxk5jJ5PEYjFi8RipmI3o6UGd2onfkyFhWqSTSRLjusk0pZgTnMXKzWsRKYVETydtbW3EYm59umdF2JysJi38VMVidHT0ADDVHJu/HjFLIWkl6OzsJhaL0dHZSTKZJC4SKCm3TaaPSdDyTpJUChy8dHR1E48nSGbbwMqoJOMxvGqIuOpgJXswk2liPTHIqCgBQU9FEqXbJrEhiaoIYjGHRMIhnVV1hEiRiDsoySRpPQnJFPGeODHbbd8l0dnUBWbT3tqCFovRk/DSbVeTTCdRFlfQ9byK0tZDIpkik85gOw5ru9/F61SRyaRJpUFPp0nFUyRTGfz+NIZq09OVQnNiBKwUsVgPPbEePE43bW2FwP/dPTH3OqccnFiMVLqbWKbQXzqNLtq0wvaxor7U2dFJRi9MuDJxm1gshoi7fcjnc+jqhlisB0uB9nbB5MmuFT2AbvXQY/YgOtpRYjGsji4cuw2FHpLJJBlHw2+pbIx30xpfTzKZBMckmUrSQRXJZJJYKo0ai5GIu/1KIEh0p9Dw0tXVhRKLufsBSiKJnnJ/1yzIZCCe6CGOQLdSkIyT0d31Xd1dWG3u5DSR3b+jq5P2Dp1YDLq7IRFPkEradHR2onszxFM2iVgXmUwAO2WRSiRIiRjJJKSsDGQckmkHG0Gsu4Nk2iadSdM9OYU/VIWTbdu2NrcvW5M9dL0tsMPuhLk7kUbE3smLCsmkQ0xLEbdiJNQ4vkicVCZOT7ybRK97HsCZPJq43oIS24gAurp7sNva8te0ra2NeE83yVgMUnG0RA9WzLU6sfUYdlG/6YMXerL3pxaPoyWTpHt6sGIaKdUdY3LHicWgvVuQrt+fnpUbiL+8BsdyEIkOkskkqgqaZpKxM64wmkwitCRpI05PSxojez0maPVkMj1sTKSIdfeUjA9dXeW9M2Jl2iVHMuUQ70mgaTHi8Vh+XHRUBVXY9CQTqJlEtu2TiIxKKpkiaSXp6o5l27KbdKyHTJdOukOjzhhHd2cM13bXpXm2g9cLbW1bf19NJRMkk6BnUiSSYGTvsUzawpNKoWcskpkk3bEYfi1OMpkkaaewMhlUBLFEmjgxUD10py00/2joiaNkT86Oue2GlSKRSJBMJUmFE1iaSbrbIUWans4u2lst97hqgmRSYKVTdCkmSixGqnYf4oExKFveA8DKCEQyjZJMYpomyWQSKxbLjzsd8Q4S6RQxtY6E4ieZ2oKdTJHKWPSkEqQzNtZGm4hTRdwZQ6y7C8U3Gjy1KBtfx0DJ92/VV0NMrCdpJd0xo66JlohFSllHMgnJJHR3u88bn+6nJx0jGXfPvac7TiKeRGSSJHoSJJJgx2JoFSaJWtGnr3R1dkOyMJfs7naIxdy+1tbmWi8Hg0mioQSJBMRSCdcSM0vuvo4nE6jJJPEeiJmCWEolppeP+SyAZLYPVI1SCRuCDk89neu66N2V2zvceyvXrwL+3HFBC6hMnpQinWyjra3UUk7UjUPR3qWzy30+JhI2sZiC3daCYiSId/cQqd1qV5Vil0SyS3Bs9Bf/jPHEL3D8VcRPugF7zIKSTd573w08/9rrbqadH3wvTFVV14DFxl9rYeWXHsWYGKLtIp37Xvo+77e+zuqO94mnY/j1IEEzQtCMZv+PEDIjdCU7eHrV/XQmW/nE9C9y1sKL+mYHkuwQQlUwx227S6jREGDCdYcjTnmAhpui/K9+Oj8+4q/49ADh+iqqz/oFF37/CP5n8o/wXH04+qJzSC84s0Q0lUgkex7RaBRVVdmyZUvJ8paWFqqqqvrZy0UtyvZmRXyo7T3U1kB1NbSszK1xX0SFpmOPmoPo+CC/T7fdhqO6wWmFgGSxyN4rzIdQXPceRVXpHqfjqy7E8fGoJgkr6cbE8ZZaqAElbk4lnl4CioOd2BXjgfdzBwQKmdE8mo+JFTN5cd0T2Xr1mrg5thujXnFjs9hFEXKdon8BnKCNVqXhmRTGG9dxkjYIQYW3huq6Rbzx1jsoTq9YipqKLSqLwxf1pShDGcDG+Ht96lpRoaBUw9q1rqDpFI3xVs0MVKGQwQ0eDx1FRSsEDx1DKHkEVapDBa/TsaFQGUUFMV7HWJumrglWrinNMJerwYzpWdejNc9h180sqbfj0dH95GOG5d4fBJAkhqGEs+fn7qai5Pzj8O+n0PKWStUHKbye4mx/pddJzbpaRaI2UxvAE1RZs7pPE5Zv3l5lefVsYOVsHXxegWE4kBb57ImBIgOGghtjLhmAKDmmJQw8qoHjaKxKPAWAKdznfVKrYE3wIJqM0vs024nL1lehr/uWANA9OEpnr2LKuzGWHKY3ugdhp6iLdDGqVmU1hUDS+QD1uf2VgruY5RE4/r6TXcVQsaNumyoCNzZYJlmyTc6NsRAUTuv3Y6wadTMoOhYoVqLsSeQzOSp6aVbH3hGxtwGzNFxcoajc5c9mSVWMbEy9/D3iXks7KLCn9SA0gd1rSm0IDRS1xMWsuIxtoThmV+/9FYW+baC4/UQxgGzyi/z9PcDxfb5tr1xvN0Y76zqoKIANVnbcVhA4eXdOgSM0bDIoqCUxzfIUuYIW42Q1GgcFLAcn6/YeqQARgTGjFWwmYUfGoOg+VM1buOt0D2TKu4uC22bjJkKgxQfRJkT7KrcKqoIdMPNVMoVJjT45Gw5SFJ5BpsgHsEcz6KpsIC4+IKw1MKdpGj36W7y/pTBaq1k3yEr/KHra3yNjZ/Dq/vzYB7mx1S00sLSezs4V9PKQxKP5Sv7OeR/a+eFL0DhWIbNZkEGUjBeVFUXnn20pbVIUM2TjtAehoInlmT4NIhGRv0b+gIpn3D7gjboJJrLomvvty7YHcGOsme7Gx/P3fYdxouOwouMQ63vF1cw9XPtmeyiLnN1KJDsZ0dOC5/azMB+7DGvCwfR8+vYSoaunx+HK39h8/osOa9bC9/7XDT4/adLA4kXirTY+OP0B4v4EPzn+x5z/1Gnc985NOA7s33gUH5v2WRY1HkljZDKaorMptpaX1z/J3W/9hWfXPMT8+gO48th7OXu/H0qha4QR2K+OqjOnsfTZxfQ8v4nz/30K3Un38dgwRnD0/xzFyY//i2Wdh2I++Qu8N38S0fLeMNdaIpHsTAzDYMaMGTz11FMly59++mnmzp076HLSU2tJN1Xi9bovwWOmTGDi3FF4Z2RdObIvyMUZEMsFDs7Nr+y6GdlNSidjAoVUlQmegoqSCwZve0LY4VL3fehf7Co5sBnCrpk24DlqxRkoexeUi5ibDVbseEoFjd7amCLcwM9aqLhuAjs6jpgxhm6jsWR7gSg/eSveJi+euGVGIrl9e33ZLqoyojgIuZqPu+PVfQgHxldMY0x4Aj49gBrQUSqbiEbG9TkvQxdMXqAw7lAdVRV4slpG8cQIskG5hUCJbUbE2/M1CvghFCwWBgqTPSEgbSewREEAFEKAJVyBQIDp1dECgoyTxNQLAcJ7C1SqkovZZVNZKegt8oTNvmJp7/bNETT7urkpwhW1cl46Son1da5zW4VzBArBvgQe1XAzBWaZPc2b3dOtt2GUCmS9alhalyLB1DCKV+jYVaOw/TX97eqiqv1nNQOE5kVkUpjpVvxet9/nk3Bm23niJJg6BXAcGscKolHoE9QqV17RSR18EPlA+MXkYjfli1DUPtHZlaCOGjYQmpIXGN0EC2VuoJzApRswruj+L7ftINF7vWbnE2j2amNdzRCNQP383FgnSvqrG4+qUA/HcYV9VIO0XSoCbm1sKIeqCDQ1J+q7y1LT67JCM4heyRBy3VcYApFJlZ7Udoht5ciF+stf0uz/VtYdNy+m2rixExUFRwFLMXBjIyrYjoUiXLErdGQ2C3y+L+U7aOGYjfshJmSfU0JB2HY+xqNQBOFQdpwQArICt64XCUFCxdEKCqdVPaXXWQk8PkEwoCKEgujJfQDSXAWpaBiwVLMQ4koIPI1qnzwTsakhOsepaMJE1wVVVaKk/RvCE2kIT6AhXIjDq6tGduzL3tCj56M2F4LulxO79V73X77ti8eEnObsKfSVhtGucUWeXFtqCt5ZlUybq9O7a0GhDzc2QFVVdswq06/07GO4tbXfocSNuRkd28/KUvIeMjmrtEF+5JemABLJTkRd9QzmfechEp0kDruIzKyTCl9GHYdHHoUrf+PQssXhpKNSfPZLBqGKrQtP65a9xfrPP00PMX596tVMnjCfs6b8kHn1B2Bonq3uLxn51J3XTOeDqzn7wXP47uj/47x/n8SlR91CyIwyc4bg3AsqOevCy/naIYfz2a4f4fvrJ0gt+pq08pJI9mDOPPNMzjvvPGbOnMncuXO55ZZbWL9+Paeeeuq2FaQIyE5WGg48EDXTSqLFC6taIBvEtvSlunRiV4zjcycfqhB0eKdRIVry+4jiiaggHwzeCdZhK9D7Pbo4sYrtieDQQVoNUaFuBitevgJlUIvGwBIRRaiF2Ve2HGtmgkybjbIZcgHqSzO0FTJ4VRhhtuTe2lWdNn/xTMElHBLoAXjvgz6r+pD70FRTLYjHHUSm9PnvzWopoZCS/YpdUBoVxZ18qYrOvPoDCUSrSR/UU2r10g8ejyAdd7cLBqEbcOy+opMdGesGxM9+SQ8tqWROTSOKpzSwvxAKE/2NfBDr5B0lgUUKza0mCgp2qpAJ0K95aWqy0TbaJRaHvSdxOcHSylqmFNdravU8Knw1DJZKXy3jK6bxYdd63Lx6DooimDtXEIj03T5/Zk6pRUHO8iGthlzLLl/BwrGuMkSNPp2w1ojHBFXvZfJSTO9skWTyi8c2uu5Hac2dGNuRqDtRdbI3bJmQCEIIamsdtrTA+HFgdqlkUiZahfs+KDRPoetkxclcEgJd9QPteDwiLyhFIwpaa5GF2wAoisBR9T5b5rMT5kUWrc+tGzzYFbydVJHph6D8zDg7ETfGBlGCdsE8ZpAfa8udSa4NcuSt+/pcHzcIfaaujvZgGHgHRShYorCBIxRXgMl+LagzK3lHTRaCxmfZXkM0TbchDd5pERAGdtCLVRtCdLW7iQmK80xo7pVTdMDKim1KUWWHgExWn1U13CDiOcsuYYBHILLGN3bEAz09eaEiqVWRdtKkMm9g6xkUNDTVjdcIYFdOhnR3yTUQReOeWqciUjp86Fp25fpFf1kOdc1HCrBzSQz07BzJE8oLYjkcx3YfSr0SWaiaKyZ3TFOpf9+tjy1MhAKBQ0ZjJyy8LW8RX9l/xnQ3eW6vJCeqyaSq2W5g+twyxSixBlQ9EXz7BfJ1GYxxgtLLsss9vntOWpHYpem9RP682OUuCwQEzXMcnn+xV/m5705mITNyuVAt9fWwZg0kkkOmsbpjV96yS4pdEsnwYWcwnr4Kfdl12JUTSJzwe+yqQtaLDRsdfvYLh42PbeYM600mdm+Aq9OsvBrUsIF/YS3xoyeizItgNhWyU6xY8yYvXHEn42+roTvYxSv/t4qfHn4b46IDf+WW7H4oPp0xl+7Hh6c/xMVtv+T/9HP59n0nctmRtxDxVnHgUsF3zvPyk8uOoPXj+3DupJ9gPvkLtHcfIHnkT7CrJg33KUgkkiHm6KOPpq2tjauvvppNmzYxefJkrrvuOkaP7mslNRCOquQyw7uZ3Ly1iE43W6CTFbtKX6pFn98Kc6ecC5uCpXgKc1bhZnLLz1l6WYcFjAhxNuYXaZUezCkRkh+6bluZxsWsXQc1nU9Sb1bT421gZeZ5iGz9K3CJZVcxQsmKBk42w5PAMWzs6gzKZtfyzBEFYQZyeof799zwVDLjDhnw2M1z4KV1pZPoPtXIlmc7hRmqEG4bFnDweATTpzmEQgodxQKe0PKWXY7joGZn0Hpt6eSt10HJNC0Fx0Jb+XTWIEYQDAqiddCRhqTTW+xqcMUu251cqGETx1MsYmRTzguBqRoYwsBRHLrtzUSyx3RwcFK57RwUzUPIp5LW2tCUghtjH8uu3Pll27G4P3r1Ac4TemXYdKn2j+bDXiJGJKJA2cQ/ucluqWVXzkUnpYbRph6Pv/1xoD2/SZXhWorstxDIDH56l7Pscl1HXauqpB0Epw3HFES9lbT0bCypWm80TTBndvaP5sMJzNfyyoowCu2lFEnMQoChBqiqay8IN0XrBiskDWjZlXMO7uVypFV5CkKYJhDF7nblFKHstsZoP4hCZtPe5fZHf6dSP6mKNVmP02DudbuoLXz71EDnm+4fqgEigUCUWL66VoIKjpv7FV0HQzWZ27AYX68M59vjxggQNH0kM+CdWsHiyQ4ffAgfEkVURxDqppJtHZ+Nd3oQdVw9VtV4t47mzvHg0HVKhTYh8IxRqasWtJqNTJ6uEv93qysyK4BQsIVJp7WO3AeREms3TQctWnIMK9qE3bMBNJ/bn1SBIwTYTiErYD+nZ2geOmtnZFU5QKhYVZMhXAHxUqs7BwdU1+USIDPT/T+XWdX2FcYqS3HdGtWggRoEWkoF+95jkKLAmPAE6vw9bORDd1neIrawn6F6+jx7XWu13F+FdbWBMdQE+j77y1p2ZYVsLaBCss8ubtm5xixyN/aVGWrLCrb5535hkdcDlZWwdt3293soPQ9HKHkB11FlNkaJZFgQnWvx3Ptt1HUvkZ51MsmDLsibutu2w513wQ1X9XDiumXM7lqNWuUhfPw4zAlh7HiG9NoY3U+s470H/gOAPtqPVS/Y1LaG0AofkzP1bNq/i+k/+xgHjhk3nKcq2ckEltYTPGQ0PX/ezI/+8Se+9+yZfOu+E/jpUf+gwlfD6Z/0smp1D3+9KUriE5fzzWOPxHzkYrw3nkBq0VdJL/ictPKSSPYwTj/9dE4//fRBbTtj1AJIqPx3Ra8VSiFmTy6OjshaouTi1Lgv2e5vxe/MovdLbS5eSTaOTW65KfxYxbZbohAfa0bdPmi9XlTNyRGE0V/MLkGlr44Pq6aAEQBcCxjLoiwlll3FBSmqK9zkgoiIgpiS/cM9X8fJT9L7VKYftWHqFNedo0+MsCyZyUehvfPvkmUBI8Ko4FjWd60sI3ZlzyUfq0grlKwo+cm2k41B1i/FMwVFBSvnp1o4l0hYoLSKEgsN9+CuiJH/kl5uxpJ1G1L9gvCiIGraJGV3owoPikhg42Cn3O2s6ilYTQcSWPM6bbSVXKfe7Zpbl5s0FrfrQNYNdcEGvHrfDGJue/Xar78JWL7ju23l5AXd3N8qmqayz+iD+e+Lt2MIf95lZ8pk0HUBOe2m7CzPXaYKFcuxEE6mz7amonPI6I+Q8VXT9f6qvNg1mGQ3eeuVHEYw3889wdE4ppv5TxGgqDq1wTpiPuhItOarlxNwBkUZsStn2aXa8UKdcl3Zq+HftyiytCLy1oNCEeRdExWBks26aE4Mo1V5XGu14gjYg7XsKtNsmanHEAYqXnRobXMtVdyNC9sY9X7IhU1TVBwEASVIpcfL2qz4qSiCjBoAFJrGFlxYo76+0bO3x41xes18NsYCpLNNqSgCr8c9tuWIsv06PKECq2FefpHiczuok+pn0NxOehuVAUycPwbHG2VWNqtjHLdvO0XVVIVBmrRr2bW119RgLY7qjncCGxS3bwrLzsfImjdmKZqnb3w5XTH79k/Dn3XfLVV9LMcCVaA0egg0j8LeIFBaQNE1SFPoFwIsxewj+qhB4Z5sP6iKxrhQM6/woetJnx9XCh0u58ZoR8aidK0Ho1RtCnlcIXBW3UKq/fVlj9M7ZhcUxg3DVxC7et8Tws6bj+WXufdE6QOm/JBWujAacWOCWrYrdtl2mX22B92LSGbjWZcZd8ohZ0ESyRCivvsAnge+BzjEj70Ca/JR+XVr1zpcerlD6zNbOL/tcfxOktrz5lL1uan5h1AxnlbBG7c+yTsPP0NiXReKpmAfYzD7jEOYtWD8LjwryXBS9535vHvkXYy6NcAlX7iJ7z7wKb553ye4/Kh/EI1G+fIX3QfRX28Cyz6M//niAjyP/gTzySvQ3n2Q5JE/LrEqlEgkew8NkQnZTFO91BBF5CcYuZdgobv/O+liyy53fCmZ9PYjduWWm4rBRG0GCWMOb4mWUu8ZJ2elo9JHaBClk/0+olp+ubvAP3EGwkqVCe1dKoaUujEWBZLJBuL2qz467K78udpqL8suSv/ub3LdMMbdpiPRjxhRxgJFEQrTauaxvmtltq5FZReLVIa/ZH8hVPxGiA425ON+9YdjBIBstjpFywesdi13+m5f0l65Y+bFrv6OJRAKeBSTsZ4lbEy8ij8UAOVdcLKWXQgwvAjdJOgJ0YYr9uREmN6iUN/A3oVjKwPEaRpTFP+mdH9RZnJU/lr1CVDfa2sbNavxCZo8B2AofnRdcNghA2RGLWNttl90FnErSULJ4O3nlNSsOjKlqtltq+2wkFBylnBCoNXNgWwWSze4uaAu1EirN0FHojXf34UyeLHLMQI4ilawzgIccmJX1gpD96Fm3Sq9zVW94vMJ8IYg3krOUhAgfOzYQkw3ReTdMkuV8EEGqRb9a8LNc3oJ51sxQ/EJP5WeKGspJCGwFC+OcMdVR9Wx62aVr8d2GFjpqonfDz09hWW52G7pNDiir8Te2+pFyXYwO96/q912IQR2xTgyYxtyRo7Y9c2lm6gC4ShZscsNuC6U3EcSrSDo90PYU0lrz2YMNWs5nCunyLIr7KssmwCh90eVgfDrrmlf3cLJaH4POcNjNace5WK6Oa4g27ubaDV+vLWVxF9r6RMGoNyHmcI4Vip2KUIFw49dObHPmOvRfBwy4fgBz6OcZVfudz2gIdro/VRza2G7d7/Sy9p1+jRXX165qrR8+upgeUaNcj/U1Na4mSErouW3GxRFx7AjY1E3vp6tiLTskkh2HekE5uOXob/yN6y62SSO+TlOeAwAluXwz9vg2t87zI6v4fxNj2PU+xj7u6PxTit/9zuOw12df+PnxrfRjzE4ceZZnDjzLPxGsOz2kj0Xz5QI0ZMn0PKnt5j6meO47KhbuOD+0/ife4/nulMfxCOCfPmLoCgOf/4r2FaEb37jcjKTj8R8+GK8N55Iar9zSO/zeWnlJZFIANeNsfe8IGfZlbP8ESIXJ6p0cpQPYJ9/4XX304RGld7EtOBonM7NpIWBglLQl4omm8pWZnxGQyBffjT7mAyZEepFE2MjrnjvVIwb0KBJiFxcqRITsWxlrPwJzAlNpi3dyfKslZcTKKPCDfBnmSMDMHECLO7H+Dqv//US98oJV3bVZETTLOhOlGw/oWIGgSov3vaBg5NbjYuAe90/FLUweSrKute7dlbdLEQmWZhM2OXFrobR4K8B3nDL0TTwOGHG+paSnt1DcsyH6HeCnYIKTzXrRAyBwG+48XNUoZW13Cpum5yVVmlb9d9/esfFKV7uaCYCQcQIYjvOAKKG4k4O8wHqc+5GufhAhfhTNeFK6nNxawbrq5PdzqOaeFQTp9pG2OX2dY/nX1hL7NmNJftuC0JRQTPwZAP1a6pOxkq7p6WLEuEpR4O3ls7Y9EGV74TqsQI1aO8+UHRQt56KnQQEaF5Ur07kuH5uikgVTqIbobUWLOn6OdeSWGKDVI/EAGKXqpYmleh91Mz4g/LZJkWx4NhrQycrgjq+KpzgqLLHUgZjmdcLTdEZPw6aijy4c2JXxqLkvpwZmohP9fQRdkU2HuJQiV2TJ7nWOqlXAU8YPCFmzYSWlr7bCp+Wt+zShIkuPLQ6rnVesXAdPGwMTsKi+8n1Jfs3RaZSG2jApwdoz1l2CcV9VuXum37aVcu+9+qqURIbK8fU6oL1m1f3lwhJObE3F39PKGCbAZxsrMHirpcZdwCoJsoWt30dx8HQyWczzOQtPQv7lHNj1BUzn6Vxe8knjynW6nPhCUwV3YBUij79NzOuEkQbSrTUMnR0vSCVcvJi1wDGqn3QNMHkIYqqIgDHLJoHSzdGiWTXIFrew3PPN1G2vEtqny+S2v9r+Rtw5UqHS37q8PobcGrjag588gm8syto+tOhaJG+5rYAiUwPv3zqPB56/1b2bzyKbyy+nKi3uuy2kr2D2m820/6vFWy4/CWmX3kAl3/kH5z/71M49/aP84uj7sBvBPni50FVHa6/AZIphwu+fRjWGQsw//MTzKd+ifbegySP+Al2tbTykkj2ehTRZ3Kd+yruZLLWVyhZF/yuku1yL9De+QahCCVvvjXGDPzam3SzGVe+KIrHIkTBimeACV/4o015K6995jtEW4GUK3BMrZ476FNUFY1MziKpcJaFX7OB53VFo8IIAwlX4DAF+YyNQHEw+95lNDZAdzcl5EUaj8DnG3himxN6GsITWLvuvXwmv5JtVAOhe4FESR0UoVDhryFOmdll8ZZe933EHKVmhcmcpQz588o0LUG0vgKA3bQYJ9RYEAaKAwL3muVMnSrItCh0vylAgdpamOCD9z8ATXhQDAECnJRDXXUDkydMRQhB0AyjqQZezd+vZRfA/NEH4tV8uTPOL1cHsObpTwgTQgHVfe+aF3bjnGb6tezK7pO37HK3i9ftR2zjGhBKfkK5aOHgxAtnIEVS1QuCYhn0Oh9qyMDqTJVM6j1zRmGv3dTvfvljOzZ21QTMRCU4DoZikLHSKALSo7wEltbTkirO6CyYEmxiQ8dE+soDZRCiZOKZ0YriVOWqq5V/580R2L8OVrWjZzq3Hhh/Oyy7tkkj7L2x4Xd/AOE4RWMa2JXjsRr3g7WuACNEmf0BQ4dU/5d4QFRFQylyPYeC2GVlKBG7arNZSu1eQoAaMtDrfHimRLavEr3IuXwqB82CzX4Uv0ZdQFDX13Mzn3hE2CBQEULDFjbuOFaop+rXwd9XwBBC4NNd93VF2AhF4CBct7tcgtR+nik5C9Gwp4LZdYt45P3bS9bXh7YeA1LVcplhBfiq6PTNzNaraKOcCKMUTLgWzAflQ+je4FrguTsVdilnoWqoRh+r1m0l1z/tYouopFsv4VHdvljmxhY+ndSkmrIGvCUinVK0sJfF6o7E5uoPx4HxnoOpCSdLXbQHeTApdkkk20A8HeP91jdIZuJU+0YxbvXLeB69BMcIkDjhd1hjFwOQyTjcfAtc/ycHnw8uPXo14d8+jm9OFU1/PhQ1WN7PeF3nCn7w8OdY0f4W5yz5IcdN+vygMm9I9mz0Wh/VX5rOpl+9Ss8XpjNlTjM/OPQPnH//qfzksa9w8aE3oCoqnz9TYBgO1/7OobXV4UcXReDorJXXQxfhvfFE0gvOJLXvl/IvbhKJZC8k+5KoRgsT0Fy8LKcoG6MdHUe32YlT5C6QTznvFWhhQSb7FTr33qnkIt8Lkc+05f4NOeFINfr/Ils8aYlEBEr79r09q0IlQzovoqTmxQiODdH1cHf2OCooGnblBCx/Lda7DyP8ep/Awo2Bxt4VzP86ZXLfuvUXs2sgJlbOQmmczAfvqQNOivsru1xA9hyKoRI84yDU2CbsbHwtd0XRRp4w1pgFWLFNfTOUKWrBjbG/cxNuEGVVFYwfJ3j/Awc3QYHAMLWCeJS9toqiMaVqDopHJ14cM60XYU9F4TyKXVMHmOT0t658zK7+zwcomDHm9vNV0JbNPjrYSV1YD9GBa1li5aWj0p2txoVo7/9n4IJE3yob+y8aVB26U27QKU9WONRUA9Ixtywd1ICOaCs+lti2mF1ZHN0HdobNkaX5QE7x8DQc78atNpgaNFBqPCgtAtuxB7TaLGGwAep7HX7B/IE27n/VgQforH0fbLJCrhnG8VVS4hhW5r193336CuPF+I0gsVRX2XWG2lcozIldlZXlj9fbxUsoAv/CMkrUDqKOnYh/K3qRZ2oE591NZHwCRaglwvW0iQOLoL0RuYy+muq6MVoMeL1ysf+Kk4EAzG84gER3P5Ha8wfLPiezll058Sgnxm7NwkkRCorqJoXIuTHmh5Z+Y3aZA7ppD4ac2FXshZ0PT2Cq+fiCWxv++qM4xMCg79MdxKNGCJuAtu1HlGKXRDII1nR8wB9f+AlPr7qfTNHXt9GWwiGV4znuqN8TqXSz8Lz7nmvN9c47cOgh8KWpq2g9/wl886ppuuFQ1ED5l/xnVj/IpY99FUWoXHLEzRw28+PZWCsSCVSdNYPWm95hw49eYNzfj6B51BK+c+iV/OjBr3DDS5fzufkXAPDp0wVVVXDpTx3O+brD5ZdC1cTD6Bk9H/Pxn2Esuw7tzX+ROuDbZKYcvXM+w0gkkhGN49HwjIlgFGX7FYpAr/djjHWXKUIBRSPVKzOW3Wv+n/slp7fktCp36qeUWHbZ2eWqrm37W/I2jlU56x9BVuDxOKi+otfe7CTZrp6KcGwyM1S0iiC0FjaZFhyPR/OWxgUbijGzVxlCCCaM9VAVcQiHs+s2ltmvaHsAoWYnS1uJeSN8Fdi+itJlfXQfBQx/3w9sipa3OnL6/fhW/viLGo8gHbkPetwD5utdtHl/box9jlC0k6F6+t+un3JyFl/2qNlusOkB6p1fnhe7RMni4kX94gljR5sYHz2QGieNV/eTKGMn5ei+PgJjYWXhJsnHI9oON7hRwUY21q0i3F2J0Rhkqj6XZWseQYj+i1MUMcD1Lo81/iB333WFoOWp0HisseXjqPUh36iDHxycQQoDfj90ZH9XVIhGBmjHAVYpits25WIFOjm37TLt5vUKvN7+y50/+kAe//DukmVhTyVTqpvLil2qKjhgieMKF5v6Hs9RR84UX4t6EAdVY7/8HorQ3Yyg2TYeM2pwQcZz5F2Js8k27G67bNzjHLnngNUrQnp1YBRt6a3NsbJil5F9VuSGA3KifZk9im6o+tA4WqJxNmwq+PEJ3OD8FI0FpWNbwY2xwlezlfqVJ+/GWByzKyt2CY/Wv9hVRlAv1LFv+W5iiX4sc4dQBSspajsMQKTJiEQyALZjc+PLv+SLtx/EC+se5/jpX+DSud/nWquJ78QDNEYmcWPqQz51z1H8btmP+e0fO/jClx1atsBPfij4RvNKWs9/Av+CGteiq4zQZTs2N7x4Of/34KepD47lmuPuZ/7oA4fhbCUjGdWvU/vNZmLPbqTrwdUAHD/7cxwz5dPc/MqveGHt4/ltP3Kk4GeXCdaug89/yeGVVx3wRkke+WN6TvsbTqAWz73fwvv3T6NsWj5cpySRSHYRkXDp36Yp8EyNonhKJ0T+fWrQa9wZWX/uYL2/UPemsFt2QlBk2TXKrEIIBcXYni/X/c9AlWA2hoq3cD5aPmZNth5Zy578dLo44Ht2qd1rCquUPeZWRJlBWHZV+twgT1ov64u80AUFoWMAVUUf48czNYJnarTfbfpWMCea9LtBrz+LLLvK1SUXF63MKq/uxwiUmXTnglP7tSI3xq3WvLD7QDG7+lmnCAVN1ZlUFKOnv4M6uZhdvQLUKyUTvq2bP9i1M1CMACFzgOuTcyUdu7/rDtffZrlMpduhtYY9lRw47TgqPzoRNaATMMNMqJjuXoY+c9SChVJxRtJBHTZrORgKlS4aLE6x2cvAByr6dXBT2Vkzwe/ts3c/xQ+wRb5uffu8kxtftmNCril6nyyiqqIQMEL97OGO44oi+rHs2jYRaWcTNmqp0qcQURsQRQlKjK24t/YmnxFVVREZC6s9iRrp/1z7s+waFLqJ7asEf9Y1ND8cDGDZVXQpFKEwp2Emk8ZrTJ9WWD7OczDjgwvLHjIn5C9qPIJZtf2PBwPR2zAVwBznfsQSpoKnn28Fos8vA5e/PWPR9lBX6wa4z8WscxStNHbXVpBil0TSDykrySWPncP1L17K0qZj+dPH/8PXEn4O/M+VzNIqOPzEf/HDkx7j+hOeZHb0WG557Sr+EV/MzI/eyJ/+ZDO7fSWrv/4k/oW1NN1wiOuL3ov2+Ba++8Dp/OXln/ORyZ/kl8fcSW2gYRjOVrI7ED15IubkCBsueTH/lebshRczNjqFSx47m9aeQuyOfRYIrrtGEAjA1/+fw9//4eA4DvaoOcRPu5nEkT9BtK3Ae+OJmA/9ABHbPFynJZFIdjL7LCi8lR64FBbvv/V9+hNtvNkXZbPX/KK3ZRdAwu4ouDHiUGGEmRGaXDYg9mBq1B9mU4jA0lHodQULmWJriP1GHcj+Fc1u3KDcoYsi9Oe+SpfMsYWStW7rJcwN1sdjACZWzGTJ2I+gDzJ1eg6rcSFWzbT8tRFC4JkSLZuFrP/65YItlxcc+3yhV4uy7JWZVLtaV+nEv7qq8LunMXecomyKHhX/wlp886uL2nxwM6cK38AxTAcSGw9oOpb6UNMgjpKbLfYOUD+IXQeDKCPWeKOuO1xJGxeJTeaOuTaVQ1EK92vIrMj/7wRcixJLuP1zyiRYuO/gy509CyqzhoTbZIhWnC11wO2KVcfBtYuuCypqs9dxa/fL1uosCj8+I1Cywo3ZtYun1706puOvzl/DkYIQghpjOorQUFBxslXW1H5i7PXzjOjpyYpdmoba2oMdtwpZOsuQ+6CQE7vmjz6QyVWzB1lrBSfSiO5xnyU5scvvG8Cyq8wgMX68wOMpCGSG4iNi1Jc9Ys6qy6v7tztQfc5yq6mpsMwzJUrkuHEIUbAwTCT67DooSmJ25ehr/Dpk6Lpg/rxCG1qTDsdqWjro/UeOjaNEMoJIWym+99AZvLD2Ub68z/c5adRheG//Gurm5aTmnEbqgG+D7iWZdPjXzWN58pZfER33BWoOv4i3e77NtVc8zNF/OoTAwlqarj+k5GszuGb7y9Y8zBVPfZvOZBv/s/jnHD3l9GE6W8nugtAURn13PivOeJjWm9+h4txFmJqX7x18HefceSSXPHY2lx55S/4B2TRW8Lvfwk8udfj1bxxefBnO+yZUVChkZhxPZuJhGM9cg/7SX9GW30V63mdILfhcIdCmRCLZ4zCMwb2O9mfZ1dAAgQAEN/WaYOUNkQoTdK8SQVGzfoHZWa9jBtyJzFatN7aN3hMeXSmIXd5RcxCBGhzNA+Jtt569vve62RsLk2zHV4Fj1GFXblsqqcFYdgkhMLT+J2jZGuRLzO9nBGGr+20FzcBqWIjjCcNba/rWrY9lV9H7S7k+Ybtx2IrnPc1zRN49UTHL+8bkhclE/wHqe7Ok6eg+1nB96j8UQkOuLnlTjp04k+tVX0dREVZfsUdkrSGd1FaEoG3AMNx8DACVvlqWjP0IhubB9tZgRxqx17p9rbFx205c0wThsENLK9vWZrlru9VJ/rZbdgEo4yKkN2kolQPHLB24Kxbuy+l1+xCqL4gWhQD1u1rsKjqeEFgN26BM7iKqqyAYgLRwY1jlKNfWgQNG9Zk35YiEIR6DicdUoaXAF1HQR/XjBkwhCHxubA97KkpiAQ6GbHz6/HDQ2CiYsG8/Y9ZWP4Zs06G3C0URHH5o/+t92ebq6SldXsZbu886t3z6briLrLzcY23b/SXFLomkF7Zj89MnzuWFtY9y3tJfcUx3BuPGk3DMAPGPX5OPSfDqa25srtWr4ePHwVe+NBuf758su+VfmH9qY0X9Ch496TYOXLGOefVLiXiqaOnZwPutb3DXW3/m9Y3P0hiexE+OuJHxFYNL7yyRBA6qJ7BkFBt/8QpjP9UMCoyNTOZriy7h8if+H7e/+TtOnHlWfnufT/DDi+C22+Hqax0+c6bDt78FBy4VYAZJHXge6TmnYTz9a4xnf4v+yt9ILfwy6TmnbTV7kkQi2X1oGAOr+2ob/dKfO5gQgooKyPgPRKR7+q4v+q3WmMXisZN5euX9YOhuNljVg9AUhL6NX6230awmZ9mVtpMgFJzQaIi3FYLqqn2Pn3Opq/aPojW+iWD9/EFbjuxKdtTCyPFX9buut9jlGD5E7jKX6xOOu1cfjSwXnys30+inznk3xkHMlsrFLurNjiT1UURRnBsh+gSo345wWVunt9jlr0Z0ruu7WdbSxUlthztWP4yqEzRFCyeVF2CFyGZi3X5BehBeuH33CY/BsjM4kcaBN9yObIzgxrmyaoI75saoe0GAo5t4NF+JdaZD/9kYt4/BllPch3al6jB4VFUwa6bDiw8LDCVQ0I/LtJUW7V/Qr6pwqKoQZCZ4SzKA9nvcrBujtT1ujLn69FJLVFUQCvbTzlszGuxnt4mVM4l6B7ZaHSoCWa3X30vzLQ4835viZbn2GChA/RB/y9ohpNglkfTiumUX8Z8PbufLc77Jx157GG3FE2TGH0zyiB/i+CqJxdxsd7f/C0aNgl9fIZg31x0Fuh5fh/973ZgzqnEutIite4wr//udPseoDYzhG4t/xpGTTtnqV0qJpBghBKO+v4D3jr6H9857jLqfuX7/R0w8hf+ueoA/vnAp+445lMbIpJJ9TvgE7LMAfvgTh+9+z2HpEoevnSOoHyVwIg0kj76c9ILPYTx5BeZjl6G/+GdS+51NZvrHYBtdbSQSychj6hTB1CmD336r4oMZwDEDfZcrUFUFbT0QDCj5DHBAPhC3MBQUj0rw0DHEX95CpiUx5LkycpPQtFUUFFyoqAEFu93uI2IJCpZdIU8Fs+q2N17KEJ1IObVgJyYUEZSf6TjBOmhftdW9+03UmFeIys8CBxugfrDsiGWX6YF4PPu7WSx25crewcqVo1d97VFzEKkYItFRslzxjjzRdSDKuTVvFSFwKsYNZsOiXwd/vQd9/QbYTgRrsWqnQdLsX8AdZjfGXYEdrENktpLNsBci6/qpCYMGz2KEvgMyhDK4fXMB6u2tucYOQG+xa0C2ci36W1v8zr6z8XgE++/n9E2YMMhulI9XuIueTTuKFLskkiL+8do13PrGtZxUdxifffafkEmROOwiMrNOAiF48mmHn//CNc0++ST4wpkCr9e9wbuf2cDKL/wHc2KY8X89nEkRk+P4Aqs73uPtzS/TlWynwlfD6NB4xldM36Gvj5K9G8+UKDXfmMPGn76E99A6wh8ZixCCc/e/jM/fdiA/feJcfnXMnfkvWjkaGwXXXAV/vxWuv8HhU2c4nH6aw2mnCHw+gV0zjcQnrkNZvQzzyV/gefB72M9cTXrB50jPPCH7pVcikewNbPMzKje5xaGmTlBTJ3D6y3iWjZmjBvTBz4a317KrROxSCMzSyHQ5CE0r+SothMgHqN8R4WWoRJutHWVX4ZjF0cb79gkloIMQGFXbFwfJkxVA/QME4t4WdqT9F8yDlhaorgbPh0Vi10ABqbeHooKsulm91ik4ZtAVu4o6qF7vxzM9g9k0NO20s9key67tolzgpP4YdF224rZqBCCZLntyiiKwtsHabCgoFtecXSQ62KPnb/M+Qrj1E8LBr1WVta7dGo43ioi3Dbpj7UiAel01EGSTAAxResFB52DYyfj9/bffoL0zy8TsGomGhVLskkiyPPz+bVz73EUcqo/mG289j10/n8SRP8KJjqO11eGXV9o88h+YOAEu+ZFg6tTCHR17YTMrP/sIxtgg4248HDVSMLVvCE+kITxxOE5JsgdTfdYMeh5ex9rvPIN3RgVGY5Cot5pz97+UH/7nS/zj9Ws4dfbX+uynaYJPngpHHA7XXOtw/Q3wz9sdTjsFTjjedXu0G/YlfurNqKueRn/2Osz//Bj9mWtIzz/DdW+UMb0kkj2ebRUNir2/yqEqKnqdj/SGniEPUF+OSl8dPiNAQ6To+asoCE2gRwVWr0mya9k1+PhRu45ix9BhqJcycMwuNaATPrYR/cP3B56A9iOeVvnqWDDmoIEzFm4DO3LtPB7B6NHu744QCHsnBajPYtVMB2Pg+FE5hBB4JkWGtgJbYcJ4SKW2vl05nL4h54aOcgH+t3G3gTfcWjl9xc+xjRB7c2gVvkHf7yNqvOqf0mpuX52tMftAZvCR1QsB6rfdsmvJ2KNL/u6dlGVPQ/T5ZbA7MKL7oBS7JBLghTWPcvnjX2OBZXJhzCF98PdIN5+Gg+De+xyuutohmYAvf1Fw2imuYJAj/moLKz7zEPooH+NuOnzArCASyVAhNIUpvzuSlw69hQ9Pf4jxtx2FXu3lwHEf44kV93DDi5ezsOEwxkWnld2/wm/zreM7OWlsjH8/rHDLNUFuvsXPKSfBxz4K0YjAGrsYa+xilHUvYSy7DvPJKzCe+z3p5k+SmvsZ8G1bkE+JRLL7sK3uYH0tOQrPyQPHfRQQKI0CO2GVCBKeyWFibUnU8NDGCNRVg/0aDu+1tDiQc6/zEyL/9X+HLLuG6KXfCdRAx2ocT19LnqESvfTRfpQymaJLKHb37OfcxLZY15RhqISuoUUBcmLX0Fp2Od4o8OEAH45yBxpe84/x47b/hLfLjXF72Baxaxs3FP1VvowVy+RJAtUjILZtddqu+u2CUnYGOTfGHbqPVH1Qsbpy5CyURwXHbvOhisfyJfsDq4FBeHQD/Wf8HLmXZ+BvFaKMddsA24+gkF1S7JJI3v7gPn7w6BcYn4EfVxxI5vBLcMKj+eADh19e6fDiSzC3Gc77lqBhTOmdnXirjQ8/9SBa1GTczUegV0s3L8muwzcpStMNh/LhqQ+w4tMP0fSnQ9HrfHxt0U94ef1T/PTxc7nyo/fkv2xl2pN03L2S9js+oOf5zflIvIdmfzo6wtx7xRRO/dN4lhyqcfxxghnTwa6fS+Lj16Bsfgt92e/cnxduID3rJNLzP4sTKp9CWSKR7L5sqxtjXuwq85pb7FKt+kvL1aq8hI8ZxERkKJQGpdjdp9f5OQ4bulYDlMYZG0Ksxv3AHpw7jROsIzPl6LLnPVSCmn9BTXGhW9+hvz6RXz6CZ3LbSonVwtBadjnBUWQmHLL10ADD7es0AIsWgj6A5rBT3Ri3s9DB7pa/v7am1PVX4A66MY4Jj6cn3c2kqtmD3GP3uO+EgPSkGpQNHaDuujofOO5jOxw6xusVqIOos+rX8UyPYowpE8+SkePGOBCDvTLm2CDx191syyPYsEuKXZK9GCvNqqd/xv++82sqHZVL9/kRavMZdHTDH39tc/sdbnr1878lOPaYvi+X8eVtrDj9QRSf5gpddTvn5VgiGQhfcxVjf38wK7/0KO8dfTe132wmfNw4vrH4Z3z/4c9y62NXceSWj9Hx75V0P7oOJ21jTolQ87VZeKZG0et9OCmb+PI2vHd8wGkvLuMTPa9yy737ctYDjUyYAEceDocdAjU1U0ke83NS+38N47nfo7/yN/SXbyIz5SOk538Wu3bGcDeHRCIZInpbdo3dSoK0/H47KRylMxQTuuJJaK8JacbO5H/36INzLSt7iAHq6fgqt7GwYZhBDDQL61fscuu5q+IFlSNoRuhKtg9hiX2DMA/p6e3mMTADgYEbY6e6MW5voYPczSko9wOX0+/6HTvphvBEvNsyBo1goaEYIcAOe8lUeiGz9e2HCnUXZ9QdyN14JF+qgbIxlsOcEMbJOCTeautTxkhCil2SvRJlzfO8+9B5fDuzHI/m4dKj/om/ei533AW/+71Ddzcc/3H43GcFoVDfO7fnxc18+JmHUQOu0GU0lFfwJZJdQWDJKCb86yOsveAZ1n7nGdZ+71mqxgT4SecP8baarOEp9HoflZ+fRuT48Xin9XUZ8S+speqzU+l5cTPrvr+Mz7zyOCfMbeRv6kKu/q3JNddC8xyHIw4THHjgWEJH/IjUoq+iv/RX9FdvQX/rbjINC0nPPxNr3NKdN+OVSCS7hN5fwvtNtd6LghfjCHzrLZ70DDAB8u6AZdfOjKvlMLSZC4sZHRrH25tfxtQGEGG2Inb1N5XTAoLtDP00aObVLyVtD+FR8gJe4Zx30Ftzr8KT9UreOXGOtq//5wy1tmZUI3QFYap4Z/YTqmFrY9suf/8R/fw+shiJj4RdzYhug20Uu1xKheGaGli1GqKRIazXDiLFLslehehpwXj8Zzz07i381Jegyl/Hpcfeydsvj+G87zh88CHMnwfnflUwfnz5u73tn++z9n+fdWN03XgYxmgpdEmGH8+kCONvPZL4S1vo+s9akiu7MNQId8RvZNPMNi466yYMbesxcXzzqplwx0fY8vvlbLz8Jc7a3IL3B0v5z4ZqHnzI4bKfOfzsFzBnjsOSxbUsWfxN6heehf76regv/hnvHWdhV0wgNf8MMtM+BoM4pkQiGZksGHMQLe92ELfbmFw1cBa4ErelneGiMdSzhAEmpL0z2W5buTtxNrMTfV9Gh8YxOjRu+3bOWsk5FePLrg7O08lM3vaYOduCqmg7dt36kLuOw6Bw7YIZcdRXA61vUuGt2frG20FTE/gDUFW1E85lF7gxho/auilrv+7E8mNfWXLNVVUF6zcMb122F2eALIbbVM4IdmPcPtx2iUYEhx86zFXphRS7JHsHVgr9lb/R9syvuFrdwgP+JLNrF3JM9Hd891tVvPW2w9hG+PHFggOWln+ApdbF2Hj5S7T/8wP8+9fReNVStKrd2wxdsmchhMA3rxrfvOr8ssWrbf73wdO54aXL+eI+/ze4clSF6i/PILCojlXnPE7nWfdzzPnz+Mz103j3fcHjTzg8+TT8+iqHX18FE8b7WLz/Z1iy/+nMVB7AfPF6PA9eiP3Ur0g3n056zqngHYkBiCUSyUCEzCgRPUKEsYwJD9KySzhZsWskf8Km3wnp5EHHyZHkEYLM1GP6X62K7czAOYzk+keROdeussqwo02IzvU4/uqtb7ydhMwoh0w4fqeVryiC2p2jo20/Qx0vqXd/yCv+w2nZNXJRVcHSxQ6GsfuKXal9VEJNg/TpL8NI1kEHk40x1Dunxm4g2kmxS7JHY1kZ1r56A+++eA2vpDfxoCcDisYB4fNYc9c5/OWlVpqN1/n85CQNNRbq4xpbXvegVnnQKj0IXSGzKU73E+tov2sFQghqvjGHmq/PQqgjeMSSSLLs23AoH516Bre8dhWTKmdx0PjjBr2vd3YlE+89hrUXPMOGH79A7L8bmPCLxUz5vIcvfh7Wr3dFryefcrjxZvjzX1UqKz/C4v2P4pjpL9Dccz3m07/GWHYdmenHkZr3mX6//Eskkj2DnScI7BrLrir/qB0rdpdMPHePye1uTd4zcxjcGM0g1uQjdtHBdkd2rmXXoMsZ6ttweytYvN8IHxo8npGRaXS7UQWKsWtjgO0qttb99t8PzP6cNUZwv5Nil2SPIpHp4fWNy3h1wzO8teZR3mp5jR4sEBDyhZikHM/aB7/K5jcyfLrzbiKJGAhQ2nS6TA27J40d6xs1UY0YVH52KtVfnI4+avsD10okw8HZC3/Iira3ufyJ/0d9qInJVXMGva8aNGi4aimB/etY94PnePfIu2i86gD8C2sZNUpw0glw0gmCri6HZ5a5wtfDjwjuvGsBmraAw5s/4NMT/szUN/6F/9VbyDQtJT3vDKyx+4/w4AUSiWR72Gm39RAVbFVPQd38dr8xu5QdzKQ2VJkSy+EM0wTRjoxFaV85LMcePrYrgI1kV7CD8el3+JJuayTvnc5IqYdka+zOV8pfxoVzd3DHlGKXZI/grc0vccebf+CxFXeRtpKoCKZkFI5WglRXfpxX3v88Tz80ng2dHXwh8TxjtmzAM6OCmq8uIHDAKNRgIYKmnciQaUmQ2ZLAyThoURNjbEBackl2W3TV4PuH/J6v3vURzvv3yVxyxM1Mq5m31f0s2+L5tf/hhXWPs7bmAwIXeDn4d/vy/in3E/ziOBrP3Q814OYeDwZdP/3DDxVkMg5vvAnPLHNYtmw8p99/Mr7xgpqx99PTeg/OQ3fhUXRmV8xin2mfZunE4zFUGdtLIhmpKNvwhj5i5n/94FROJFM5sd/1qtixV+NdYdm1MwW1cth1M7HrZu7SYw4/fWN2yQD1I4Xt6/92dmJeXbWTqzGsg+AIH4D3ckby83G76ra1zKUjACl2SXZrNsfW8dtlP+CxD+/Er/k4Th3F0o4tzFCreUX9PL96+jTeWeGl0kxyrvk8TeveQQ0b1F2yH9FTJ5YVsBSPhjE6IAPPS/YoIt4qfn707Zz375M5798n8d2DrmG/xvJuEptj67jvnZu4752b2Bxbh0fz0RieSGeNzhVf/DWH/+sgFl4LL9y4nO5TVGZ87lBqG5ry+2uaoGbcSqLiHrSqf2K2voGDTndqFvFVi6lTNjC64lVesV/koade4Jqnv8vJM8/iE/P/H5qi75oGkUhGENdccw2PPfYYy5cvR9d1nn/++T7brFu3josvvphnnnkG0zT56Ec/ynnnnYdh7JR0Z3kWLwJ1G4yd8sLYCH75HYgdT1O/Ey27dofP6HsKuZlfUX8YyRPVvYrtvBBVlTCuCZp2NFfCkJmIDREjORBUP9TWjJzmGyxLmo4e7irsVPLXY3seMyP4YkqxS7Lb8vD7t/HLp76Nbaf5ojGR0zZtwREa/1j/v5z7wskkbR9zZ9r8eNG7VN37MnZHisrPTKH2f+agRqQViWTvozYwhiuOvoP/e/BT/N9Dn2HJ2GP4yOTTaAhPJJ6OsXzzCzyx8l5eWvc4juOwz5hD+Op+P2Fhw6F5EcpxHNae+AHPPfBvjN910fiHetZd/wj/nbGWzfM7WT1rIyt4h3VdKwCYVj2fc/e/jAPHfYyQGcW2Hd55F5591qHy1Reo9f+M5fVPc91rP+fuF//IId6LWLzoJCZMcAPcSiR7A+l0mqOOOorm5mZuvfXWPusty+LLX/4y0WiUm266ifb2ds4//3wcx+F73/veTq2bz7et96EUZHY2uyYu2N5OX1c1sdNSjUq2je3r/5ommDhhKA4viv/L4ygqbg/Ztfen4692BS/H3qXH3RFmz9r9xrCh8EAYwZpQnm35pqJVeEjSgRYdufNqKXZJdjsSmR5+89QF3Pf+35lt+7moy4OW1Lny7f/l9lUnMnWmh3POTDE//h7xG14ntaob73611F+8L56pQ5cRLpPJ8K9//QvLsgBQVZXjjjsOTRvcbZXbH9im/YaqzEQiwYUXXgjAxRdfjMfjKSmj+Lz8fj+f/OQnAbjllltYunQpF154IY7jMG/ePAzD4Mgjj+Tiiy/Ol6dpGtdffz0XX3wxuq7zne98h4qKiny9MpkM//jHP7j11lsZP3483//+97n//vuxLAvLsnjmmWd4+OGHCYVCnHXWWYRCIW644QYUReEPf/gDDzzwAM8//zwLFizg6KOPLjl27lza29s59thjAbj77ruJRCJkMhluueUWrr76agDOPvtsTjnlFDRNK9n+jjvu4LHHHttqWxa3+THHHMM999xTdp/i9j777LM59FA3N+9TTz1FXV3ddl3HTCbDP//5z61uV0yFr4ZfHXs3f3/tav7x+jU8ufKekvUN4Yl8cs65fGTyJ6kNNPTZXwjBmPAExpx0DpwEq19+k/f+9BR1j9Uw4bWxLBQzaRu/EHuRh0nHLGT0ftNLLCgVRTB1CkydIoB96Or6G5OfXcvM5Rdzp+cebkx/nbV3XQ5vXkii/ijmztNYMA8aGna9645Esqv4+te/DsBtt91Wdv2TTz7Je++9x6OPPkptbS0AF1xwARdccAHf+MY3CATKWyLffPPNxGKxIXvG9EemaSkbV7lvyLvTbVr8HIo0C04+6aQdLtOyLJYtWwbAAWM/us3tPtD4P1wxuzKZDLfddhvPP/88c+fORVXVbX7n2dbjFbcBkD/+ggUL+NjHPsY999xDKpXi+eef54MPPmD8+PEsXLiQT3ziEwD861//yq9fsWIFJ554Ih/96Ee5+OKLmWeuZvy48ax+I1HyTlL8LH/usUd56elHaUsptEddF86VK1cSjnyCk046mUTC5sILL8S2bZqbm3nxxRdZsWIFEyZM4Pvf/z733nsvy5YtQwjBPvvswxlnnLHNz+vdkXL9d6A+XbzuyCOP5KKLLuL9999n3Lhx+evZu60SySR33nQTAEefdyD3339/n+P17q/g3psvvfQSCxYsKFvuNtNrrLPrZpNp+YDb7/tP2bnBULz3ly1DM8hMOBTtvQdLBuBy99FQzztGGjtjbrUzjp3JWPzzn+4Y9dxzz7Fy5UpOPPFETjrppPx+vcekO++8Mz8GDqb/5u6D4nFoa/vZlsVdd92H15saVPvpdT7Mg2v43x9tfT4J7j34wgsvDLo+Q8Ge18sley6Ow9uv3sMlL3ybtU4bn096mLt2Ade+9Wkccxbzanq4du6riDWd9Hx/Ex1pG+/sSpp+uJDAQfVyoiyRZNFVg9Ob/x8nzfoKyze9wKbYWkzNy/joNMaEt+2zZ0PzdBp+OR3HcUi81U7nA6vxP7qWnpu20PbXF+mqWU7k4+OIfGI83ukVffYPBgX7HDaGfQ67juNim/j9/WfzL/EkYxd+ma93NPLGfafyres+QdI7hubZDnPmCJpnQ1OTtPyS7D28/PLLTJo0KS90ASxZsoRUKsXrr7/OfvvtN4y1Azwh0qorxBTiGg3V/Tly7nNH3brL6J4Ys2uHEAJnN3Szylnn2M5u1NaSXUyvvqEZ2JUTgTe2q7Sxkcks3/Ti9lkQaQZ2pBE70rhdx5ZItjsZ6AjPTinFLsmIxrYdPni9ha7/3s362O+4NvQBkz+cyKdePp3Apqmk2pMcmWwFXAucZNjAnBim8vPTiHy0Cc/Mit3rpVAi2YUYqsmcUfsPSVlCCLzToninRak9dzaZ9iTdT6yn4+4VtPzpLbZc9ybe5ipqvjqT4GENiDJClddfw9c+cStL1z7O5Y+ezXnqSs6Y8yvunPJbPrQW8Y8PTuCqxw4lZZuEQzB7tkPzHEHzHIbGNUEiGaFs2bKFqqrSqMrhcBhd19myZcuA+/r9fqLR6E7/eur3JwEIBoPoih8RDiMiO25NbW/xg5pGRCIIb2SHyysmk8ng9/vRdR1dE/j9AaLR8nV2Fp4GCMRWopRnMhnMbH727Wn3XJ167x+NRkmonfi7/QSDwX7ruTPI1cnj8eD3+/OWXYM5P2ffUxlMu5U7HpA/z+LjR6PR/HUzTRPDMDBNM78ut31uva7r+XUejwdDK90+Z3VTfEzT40VVVRRVy19PXdfR8mVpeDwebNvO1y13vFz9chYOuXLLXdc9jXL9t78+XW773PXqfX2KSWTbOrdPf8cr7q/gWpUU96HtvQbBYIBUj4I/HMLf6z7MHbvYsmsw7ZBbNr2xecBjD1hG9IABt4U9vw9urY2LGeoxdDDHdhwbvz9NIODkx6jc2NG7X/Yur/cYOBjLrt7j0ED7BYNpEok03T4ffp8+6D6SSCTyx8iNscXH723ZNdj6DBV7Xi+X7PZ0dzu88t9W4i8/SEPX/cwMP8s1Zg+r3m3mm/89hWhrBGEq+OYG8c5uwpwQxpwQwpwQRq0wpbglkYwAtIhJ5KNNRD7aRKY9ScddK9jy+zdZ+YVHMadEqDlnJuFjmxBa3wlQ8+gDuPakp7nm2Qv547t/46lIlO/HP+B/1W9z/owQHwQ+ykObjuWeV2fxxJPuPn4/zJvbyYzpDs1zYMpk0HU5FkiGjyuvvJKrrrpqwG1uvfVWZs2aNajy+nu2be2ZF4vFaGtr2+kvlLGYa9nV3d2J0RPD6ujAcfw7XK7a3Y1IxMi0t0NiaN34MpkMsViMdDpNOiOIxbppa2vb4TKTSVf42552z9WpeP9oNEpbWxsd3R3EYjG6lB2v5/bUKZFIEIvF8mLXzupXvdsAKDl+W1sbsViMVCpFMpnM/59bl9s+tzydTufXJRIJ3hJ+dLuaVNG90fuYiUQCy7JIZ8hfz3Q6TSZflk0ikcC27Xzd0uk0yWQyX79EIoEQIl9u7+u6J1Ku/5Zb1t/2uetVfD37iF3Zts7t09/xivsruBPt4j60PdcgGo3S1dVNJhbH6jRItZW+w+SOXSx2DaYdBsu2lNHffbQjxx/pDLZ9cmPqrj52e4dDLAaaauXHqFx/7t0ve5fXewwcjNjVexwaaD+P6RCLWaRTXcQca9B9JJFIkEgk8vUsFruK7wUo3IODqc9gGIxguef1csluh+M4vPtuhqf/vQbrrUeZZD3CoZXL0FSLZdFRfDM+miX/OJCF6xrxLqii6uJphI5oRPGMbLNJiUTiokVMKj89hYpPTqLjnpVs/s3rrP76k2z82ctUfXkG0ZMm9rmfA0aIby/9Jfs3HsUVT32TM7QWvrTvpzi5I8XE925lknYjXz6onq6Go3gp/REee3car79h88ST7mTYNGHmDNfya85smDEdTFOKX5Jdx+mnn87RRw+cvWnMmDGDKquqqopXXnmlZFlHRwfpdJrKysrtruPOIK+9yQ9PQ47Mxjg0tFo+urUIAzulZt0Ye7mqKWqK8ePkdZBQlHpWItk2RuJQPnasoLoa7rvP2vrGuxFS7JIMC+3tDi8+l2LTiy8S2vQE80OP8cngB1ABLcp41jR9ngcCrbT+fgOnPbMYIhqNVy8hdMxYabklkeymCFUh8rFxhD/aRNdDa9h89eus++6zbPrlK0RPnUT4mLF4pkVL7vHFY49ies18fvX0+fzmnT/wZN3+nPepWxi98W20d/5NaPlfOMj+IweEx6CdeQSbwvvw/JZ9eekNDy+/Atff4GDboOswbarDnDnQPFswa+b2ZJmTSAZPRUUFFRV949RtD83Nzfz2t79l06ZN1NTUAG5yC8MwmDlz5pAcY6gQqp77ZahKHKJyBsabiDI+OmOXHGtHkdkYdz6FmF2lyysiy2lqGoEzVcmuw9n9knFIJIPB2HpYyt0OKXZJdgmplMPbbyRY/ewrKKueYyzPcUT0VTx6knS9QVtkES1TTkOfsYQnWp7nyRv/zsG3LmZm50SCpzXR+J1FqOE98A6USPZChBCEDm8geNgYepZtYvNv32Dz1a+z+crXUKMmnikRtGovwlAQhori0zgr+HUOTxzG7R/8mbPXHMdRcz/FyUf9iDAa2vuPoL33IPZLf6Mq9UeOVE0OG7MP1n6L6YrO4+WNU3n5NY1XXoWb/wZ/+auDqsDkyQ5zZkNzs2D2LAgF5ZurZHhYt24dHR0drFu3DsuyWL58OQCNjY34/X6WLFnCxIkTOe+88zjvvPPo6Ojgsssu4+STT+43E+Nw4dROxfIEcAI1w12VbcKbitAQnjh05SnBISsrR5V/FBW+apqiU4a8bEkpOTlrJFpgSEYIUu2SbCOyx+x6pNgl6YPt2CQzcZKZOCkriaKoaEJDVTQ0Rc//rwyQXacnZvPei+tofeM11PWvMcp6hfnh11ikprEqVbbo02lv/CShWftiN+6LP+jh9hev58m/fY15t03jhLePxZ6gM+FPh+GfX70Lz14ikewqhBD4F9biX1hLpi1B54NriL+8hcTb7SSWt+GkLOyUjd2Txu5KE3LgDD6JIxzea3qfS/f9DLXHTueo6acyefqVVIQCdL3xMOqHT6CueBzzscswgUM1LwfVzcI+bS6Jytm82TqFZ9+q4+VXBbfdAX/7u4MQMH68w9w5MGe26/pYUSFfSyS7hl//+tfcfvvt+b8//vGPA/DnP/+ZhQsXoqoq1157LRdddBGnnXYaHo+HY489lvPPP3+Yatw/QtVxKsYNYYG7333YpM9G3Qmv2Jqi0zxqyZCXKylHeTdGycihyx6ej+BOygZAGLtfllGJZG9Dil0SetLdPLfmEZateYR3t7zK6s73SVvJre5nZAxGbRlFRVuUQJcfLaNhC5uMmUDxxtF8XRiBLszqBG+qNTwbmE39uNkERs8ko2q09GxkbcujvPHKzxDLepj76hw+/cYJCJ9K7XfmUv2F6QhdPkgkkr0BLeqh4uSJcHJ5ywrHcbC70sTfbCX2342ot3qYdMtEOu/p4o59f8ZbSz5g1oxFTAjPZMzEfame83HMZAx901uIDa/RufFlWl+6mk2k2ajYbNFUjGaDGQsMLCeAkh5NfMsM7nn+EG69Y1+wDRobHGbOgIkTBBMnwsSJg7f+suMZEm+3Y3WmcJIWRkMAoymI4pGPXUlfLr30Ui699NIBt6mvr+faa6/dRTUaOVj1c1HaVoAZGu6qDBpdSEv03Z7sUC8tu0YmryRqyTA8sXvtRAZAxg6WbDdyXNl1yLfuQRJLdeHV/QNaM+1urGp/l38t/yMPvPt34pkYIbOCGTUL2GfMIUS9VeiqiaGaOI5DJtVDank74pUU3ncFoZV+ghvDKPbW28NWbDoDnbSHOtjgayWlPwSAJ2UyvqOC/bac6JYT0aj64mSqz5mJFvXs7NOXSCS7EUII1JBBYL86AvvVUXPubLqfXM/G37/GMY8EOeoJi1fnv8mdM3/LqtGry9uK+9z/dKFRq3qotRX88U7SdivrlRWsq3wC56DfUuEozLfHMKGjGXvVPrzzWh1PJ6rZlKhBhKoZM87P2LHQMFrQ0ABjxkBlBWQ2xmn/14d03LOS+OstkOn1NqMJAvvV4TtyFOnDvXRpHQgBpuZlVHAsHs2309tRItnt0L3YNdOGuxaSvYxczK49K1TznkN6GKewecsu+fFKIhnxyLt0ENz2xu+4+tnvIRBU+euZUDGd6TX7sM+Yg5lQMWO3EsAymRRPvHcPd751A6+1PoMuDPbxLWVhYCmNqTrUNe0ob7egbdgA69Mom1XszV5SmyuxUrUAqEYSX80GaF5PvNpLZnQNxuTxVM6aQKRhNHaXhdWeJL05TmZDD+kNPVSsjxFf20G6tQe7x0IAWsDEMy6Ed1oFNQeNh9kBacklkUgGhVAEwQPqCR5QT+K9Dlr+uJz5/zSZ+8wsqNFIzhakJkFqrIM1WiEwtpJooIYa/2jCnspCEHzHQXStR2lfSbzlPV7Z8DRPt73Co4lVPFGximjkLg5NG3wyZTDLUhEIeiw/mzbWsGVlFW09lby+sh5zVRT/Fh3hCBKjTFKLa1GmV2OO9hELbKBz3Xuklm8m+lwrlU+uJ/HDBM/OfY4nFj5FS0UrAHWBRmbX7cecUfszu24RdYFGmZBDIpFIhhHHkekAJOVRvNKyS7JtyFe6Xc/eLXY5DuCAY2d/cP/PL3PXH1x/CGJenO5kO+u6V/Fe21s8s/pB/vjCT4gaUfatms+iynksiEzHL3Sw0wgrDVYarJT7u+3+Law0lq5g9HTl/8ZKub/buX2y+xX/7Vg4lo1t2Ti2hWM7kPvfscDOnYPlTt6wEDgIx0Jgs0lN87CR5DYzyQbFps5W+GrSy7FJA/2d1XSte4KuDfX0bK4h3lpF2s7GyVJtqEpizVBhvB9zbj2Vi8dT1VSFovYzyEeAhgDebbgU0WiUtra2HbiYEolkb8UzMczon+zH1EsPYfXtb9B5/yp6XtpC+qFYfhthbITGHtrHtRAfH8I7owJvczXG2ACE6rFC9RiNi9iHT7MPcLaV4oW1j/Lwe//g7tUPcqvZRZ1ZxaGhGSywaql604/39TDWGzXYaQ091I5n4at0z3iFlsotfKDavKlmeDdtYbUDPqho1miaHmTa6smMf2k+S59fzAHPLqFjQjvvLVzFq5Pe4unYv3ngvb8DENGqmRJZwPiK2YytmkRVsAKP4SVtJYlneoinu+nJ/qQySRQh8BlBKn11VPpqqfWPIRKJDMclkUgkkj0CG4bJWU4y0hGq/EAvkYx0RqzY5TgOz78APT2gaqCqoKnZ/zVoeu/nVK+7A4DNL02ldfkEFD2N4Y/hiXbgibThibbjCbei6mkgK145rpAlGLyzbAD4dK9lrSLMMi3Nf1Mx/pt4mPvXPYTmQHNGY4alMc1SmWCpVNkKnqJvQg6CtDAAAwudDDoZx/1J2+5Pysr9eElkwiQyGqm0hu0IbFRsRyn9QcFyBGkcbN0hbaaJebrpNrvZ5N3EKs8a1uvtAMzomczJ6w9h3MZJiNUKy1dkIO62hVJtYE6voGJGJb4ZFXimRjHHhaS1lUQi2S3QwiaR48YROc4Njp1pTZB8v5PUik6SH3SS/LCL1IeddD+xHifhOqeoFSa+5iq8zVX4mqswGoNotV5UXWXfmkOYbyyhO9zKG889xdply/G+pmKtHcMWW6Xb180rzc/xwsyX+LBxRYnrZED1M8Ecz7GMYmyqmrGpEJFkBiXVhV7RiXHwi2gLnyX+5liMN2YQuWkOSyINVEwaQ2Li27xZv4aXzQ5eSd3Ps1vug3f6nq+ZNKlsraC6tYqq1kqqWqugK0TKeo/1wDJvDz2BOPGKBJlqUOtMgjURajxV+E0ffsOD1zQxdAXdUDFNFUXVEEJBCAUF16JBAEr25FRAQyWg+VAVpfBcpff/2Q9IODih0djVfbPHOY5DZ7KNjd2r2dC9mo1dq9kcW4dH8/HJSV/HWZkg+WEnyfc7SK7owmpPUvvNZnxzqoaqy0gkEsmAWI6QYpekBHNSmMzm+HBXQ7IbIi27dj0jVuxatx6+eZ6DbZdff1BdM/tXd2Oj4NsUIBAPILoUtHUqWqL0sZTxWKSDNumghe0FdAfHBIFAsQWKraBkgKSCSIJICURSoKTc3wEcBWwFLE0howlSqkpCVZmoaIwSKh2+dtoiK+ioeo+noyt52NdNwkwCDiLtQ0kFUCwV1dbwJDx4Ex58CQ/+hIkv6cGfcH98cQ/+uBdv0kA42TtCQMKTJuFN0OOLE/fG6fF10+OJ0eXrotvTRY8Zw1JsHMUBBzw9Jmabh0gywjGJ42iMNRHZFML6sCc7AbEwpgTxn1CDf98afPvWYtT7d9LVlEgkkl2PVuFBq/Dg36emZLlj2STf7aDnpS30vLSZ+Mtb6Hp0Hdj9fwQJAxF9IsbsCInDHDZN7WDLFBsv4zhYncYxup+AEWZUcCz1oSYinqpBuSCGgOpEio673qHl7x+y7vkKeG4xdYbgmNEKx4QcLE+CHieGnUohuhX0LgOty0TpKY1tqPq7UQNdWFqaDA6ZrhDi/RBasmBnm9JSbKrazOqqNbRUtNAZ6KIz2EnM20NaT5PW06T0FJZquY8K4WALV8RyH0nu/8IR+BwI2SoBWyFgC/d/J/u7oxCwFTy2IK2ZdM8/k55UJ22xzbTFt9Des5nutna0LgV/jw9/3E9lWwX1LaOobYnybsc/i05MYIwJoNf7EIp8UxypKGLAW0gi2a3oUCtZ2WOwKaExZrgrIxlReKdXDHcVJBLJIBmxYtfoesE/b4GuLrAsyFiQyWR/z0AmcygZ61DSKUinYVPa/T+dgkwsjbKxG21TJ8bmTswtXXhaO/Gt78JMJBFlUiCkFZWkbuR/0rpOMmSQ1g2EAqptozoWRiaDJ5PCyKSoiKfRU0m0ZBrhADRlf7YNy7BJBTKkAxnSwQypugzt/h4cYePggO2g9Wh4ekzCsSDGFg09pqHFB/etSfFrGI1BjClBvCdW4p1diW92JWrE3Oa6SiQSye6OUBU8U6N4pkapOG0SAFYsTeL1VtLrY6Q3xd3g8gLUiIlW6cEYH8IcG9wplq6KxyB60kyiJ83Eak/S/dQGV4R7o5XMxjisMQg6QYSmoNV40Ru96KP8GE1BjKYgZlMQozGI4i16pNsZnEwSv+Fh/fK19LzdTuK9Dro/bKV6lZfadaPR3nQQ9q4Rj6rz/1b3u40S0fFMiGAuCGGOD2NODGGMC2GMDaIY0rZipLNkMSRTw10LiWRoSKh+Poh5cGTaNIlEMkRo2dc0n8xHtMsYsWIXQHW1oLr/9+IBMICK7E8pjuPgJC3s7jQoAmGqKKaK0LZ/AuM4DnYsg92VwupMYXWmsTpT2F3Ztz5VQWgCoQpQFSL1FfSoKdSwgRo2tzt1rZO2sTqSZNpT2J0pnEzObcQVuJSAgRrWUSOmDHIskUgkA6D6dfwLa4e7GqgRk/AxYwkfM3bHClI0hKFhRqOEp6mEpzX22cSxHazWBOnNCaz2JE7Cwo5nsBMWTsrKxrF0smEssw+X7N8oAoRwTfIVkfV1zP4tBDY2SauHlJ1C1wx0zURTDVRVJecbqfh1tKiJmvvx6zt2zpJhxTQFpvyGJpFIJBJJWXw+wfy5Dn4/vFsmPIVk6BnRYtfOQAiB8GgoQ5guVgiBGtBRAzr6qK27AoajUewhCMYudAWtyotWtS2h4CUSiUQicTNaymeIRCKRSCQSya6hokKQyQx3LfYeZORxiUQikUgkEolEIpFIJBLJHoMUuyQSiUQikUgkEolEIpFIJHsMUuySSCQSiUQikUgkEolEIpHsMUixSyKRSCQSiUQikUgkEolEsscgxS6JRCKRSCQSiUQikUgkEskegxS7JBKJRCKRSCQSiUQikUgkewxS7JJIJBKJRCKRSCQSiUQikewxSLFLIpFIJBKJRCKRSCQSiUSyxyDFLolEIpFIJBKJRCKRSCQSyR6DFLskEolEIpFIJBKJRCKRSCR7DNr27hiNRnfq9ns6sj36sru1SSaTwe/3Y1kWAKqqEo1G0bTB3Va5/YF+99vWNhlMmTkSiQQejye/be73cucVDAbz+wWDwfz2tm3j9/sxDKOkjNyxc3VRFAW/34/f78+vyx1H13VM0yQajeaPa1kWpmmiKAqqqubL0XUdRVHy23o8nnyZ5c5FCIGqqvnlkUgkf9zc8uI69d5+MG3Zu83726d3ewsh8r/3vs6DvY7bcr33Fna3cWRXINukL3tTmxSPcZJSyj2HcuP0jpYJ2zcu97f/cPbZXJ1yz1xVVbf5nWd7jgeF8+79zC++boZhYJpmfl1u+9x6XddL3hV6v7sUv5Pkjpnb33EcTNMEKOknQElZHo+nz/tMri/lyt0bntfl+u9A90TvdbnrVXw9e7dV7/ep/o5X3F8BLMsq6UPbew0GuhcHmhsMxTvbtpTR3320I8cf6WxL+wz1mLo910bX9fzY0btflhuTtqX/Ft8HMLh3ge3po4OdT0LhHhxsfYYC4TiOs1OPIJFIJBKJRCKRSCQSiUQikewipBujRCKRSCQSiUQikUgkEolkj0GKXRKJRCKRSCQSiUQikUgkkj0GKXZJJBKJRCKRSCQSiUQikUj2GKTYJZFIJBKJRCKRSCQSiUQi2WOQYpdEIpFIJBKJRCKRSCQSiWSPYaeKXddccw2nnnoqc+bMYcGCBWW3mTJlSp+fm2++eWdWa9gYTHusW7eOs846i+bmZhYuXMiPfvQjUqnULq7p8HHIIYf06Q8/+9nPhrtau5Qbb7yRQw45hFmzZvGJT3yC559/frirNGxceeWVffrD4sWLh7tau4znnnuOs846iyVLljBlyhQeeuihkvWO43DllVeyZMkSZs+ezac//WnefffdYartrmFrbXLBBRf06TMnn3zyMNV253PttddywgknMHfuXBYtWsTZZ5/NBx98ULLN3tZPBtMme3o/kc+RkctQ3bOpVIof/vCHLFy4kObmZs466yw2bNiwK09FUsS1117LlClT+PGPf5xfJq/j7sHGjRv51re+xcKFC5kzZw7HHXccr7/+en69vI4jn0wmwxVXXMEhhxzC7NmzOfTQQ7nqqquwbTu/jbyOeyc7VexKp9McddRRnHbaaQNud8kll/Dkk0/mf44//vidWa1hY2vtYVkWX/7yl+np6eGmm27iiiuu4P777+eyyy7bxTUdXr7+9a+X9IevfOUrw12lXca9997LJZdcwle+8hXuuOMO5s+fzxe/+EXWrVs33FUbNiZNmlTSH+66667hrtIuo6enhylTpnDhhReWXf+73/2O66+/ngsvvJBbb72VqqoqzjzzTLq7u3dxTXcdW2sTgKVLl5b0meuuu24X1nDXsmzZMk4//XT+/ve/c/3112NZFp///Ofp6enJb7O39ZPBtAnsuf1EPkdGNkN1z/74xz/mwQcf5IorruCmm26ip6eHL3/5y1iWNRyntVfz6quvcssttzBlypSS5fI6jnw6Ojo47bTT0HWd3/3ud9xzzz1ccMEFhEKh/DbyOo58fve73/G3v/2NCy+8kHvvvZdvf/vb/OEPf+Avf/lLyTbyOu6FOLuAf/7zn878+fPLrps8ebLz4IMP7opqjBj6a49HH33UmTp1qrNhw4b8srvvvtuZOXOm09XVtSurOGwcfPDBzvXXXz/c1Rg2TjzxROfCCy8sWXbUUUc5P/vZz4apRsPLr3/9a+djH/vYcFdjRNB7rLRt21m8eLFz7bXX5pclk0ln/vz5zs033zwcVdzllHt+nH/++c5XvvKVYarR8NPS0uJMnjzZWbZsmeM4sp84Tt82cZw9u5/I58juxfbcs52dnc6MGTOce+65J7/Nhg0bnKlTpzqPP/74rj2BvZzu7m7niCOOcJ566innU5/6lPOjH/3IcRx5HXcXLr/8cue0007rd728jrsHX/rSl5zvfOc7Jcu++tWvOt/61rccx5HXcW9mRMTsuvjii1m4cCEnnHACN998c4nJ4d7Eyy+/zKRJk6itrc0vW7JkCalUqsScdk/n97//PQsXLuS4447jmmuu2WvcOFOpFG+88QZLliwpWb548WJeeumlYarV8LNy5UqWLFnCIYccwje+8Q1Wr1493FUaEaxZs4bNmzeX9BfDMNhnn3326v4CruXEokWLOPLII/m///s/WlpahrtKu4yuri4AwuEwIPsJ9G2THHtiP5HPkd2P7blnX3/9ddLpdIlbf21tLZMmTZLXeRdz8cUXc+CBB7L//vuXLJfXcffgkUceYebMmXz9619n0aJFfPzjH+fvf/97fr28jrsH8+fP55lnnuHDDz8E4K233uKFF17gwAMPBOR13JvRhrsC5557LosWLcLj8fDf//6Xyy67jLa2Ns4+++zhrtouZ8uWLVRVVZUsC4fD6LrOli1bhqlWu5bPfOYzTJ8+nVAoxGuvvcbPf/5z1qxZUxIDYU+lra0Ny7KorKwsWV5VVcXmzZuHqVbDy+zZs7nssstoamqipaUlH/fu7rvvJhqNDnf1hpVcnyjXX/Zmd6UDDjiAo446ivr6etasWcOvfvUrzjjjDG677TYMwxju6u1UHMfhkksuYf78+UyePBmQ/aRcm8Ce20/kc2T3Ynvv2S1btqDreh8Bt6qqaq95XxwJ3HPPPbz55pvceuutfdbJ67h7sHr1am6++WbOPPNMzjrrLF599VV+9KMfYRgGH//4x+V13E344he/SFdXFx/5yEdQVRXLsvjGN77BscceC8j7cW9mm8WuK6+8kquuumrAbW699VZmzZo1qPKKRa1p06YB8Jvf/Ga3EbuGuj2EENu0fHdgW9ros5/9bH7Z1KlTCYVCfP3rX+db3/rWXiNu9L7WjuPs1td/R8h9kcnR3NzM4Ycfzh133MGZZ545TLUaWZTrL3szRx99dP73yZMnM3PmTA455BAeffRRjjjiiGGs2c7n4osv5p133uGmm27qs25v7Sf9tcme3k/kc2T3YKjv2b3lvh4JrF+/nh//+Mf88Y9/xDTNfreT13Fk4zgOM2fO5H/+538AmD59Ou+99x4333wzH//4x/Pbyes4srn33nu58847+fnPf87EiRNZvnw5l1xyCTU1NSWxwOV13PvYZrHr9NNPL3lJLMeYMWO2u0Jz5syhu7u7rJXTSGQo26OqqopXXnmlZFlHRwfpdLqPEr07sSNt1NzcDMCqVav2eLErGo2iqmqfrwctLS27xb2wK/D5fEyePJkVK1YMd1WGnerqasD9ElVTU5NfLvtLKTU1NdTX1+/xfeaHP/whjzzyCH/961+pq6vLL9+b+0l/bVKOPaWfyOfI7sOO3LNVVVWk02k6OjpKrBBaWlqYO3fuLjqDvZs33niDlpYWPvGJT+SXWZbFc889x4033si///1vQF7HkU51dTUTJkwoWTZ+/Hjuv//+/HqQ13Gk89Of/pQvfelLHHPMMQBMmTKFdevWce2113L88cfL67gXs80xuyoqKpgwYcKAPwN94dgay5cvxzTNkiwYI5mhbI/m5mbeffddNm3alF/21FNPYRgGM2fO3FmnsNPZkTZ68803gcLDZk/GMAxmzJjBU089VbL86aefloNsllQqxfvvv79X9IetMWbMGKqrq0v6SyqV4rnnnpP9pYi2tjbWr19f8nKzJ+E4DhdffDEPPPAAN9xwAw0NDSXr98Z+srU2Kcee0k/kc2TkMxT37MyZM9F1vWSbTZs28e6778rrvIvYb7/9uOuuu7jjjjvyPzNnzuSjH/0od9xxBw0NDfI67gbMmzcvH+cpx4oVKxg9ejQg78fdhUQi0cdqS1XVvFWWvI57Lzs1Zte6devo6Ohg3bp1WJbF8uXLAWhsbMTv9/PII4+wZcsWmpub8Xg8PPvss1xxxRWcfPLJu3XMjP7YWnssWbKEiRMnct5553HeeefR0dHBZZddxsknn0wgEBjm2u98XnrpJV555RUWLlxIIBDgtdde45JLLuGQQw6hvr5+uKu3SzjzzDM577zzmDlzJnPnzuWWW25h/fr1nHrqqcNdtWHhsssu4+CDD2bUqFG0trZyzTXX0N3dXWKSvCcTi8VYtWpV/u81a9awfPlywuEw9fX1fOYzn+Haa6+lqamJsWPHcu211+LxePIxCvZEBmqTcDjMVVddxRFHHEF1dTVr167liiuuIBqNcthhhw1jrXceF110EXfffTdXX301fr8/H5ciGAzi8XgQQux1/WRrbRKLxfbofiKfIyObobhng8EgJ5xwApdddhnRaJRwOMxll13G5MmT+wRKl+wcAoFASRxAcK3PI5FIfrm8jiOfM844g9NOO43f/va3fOQjH+HVV1/l73//OxdffDGAvB93Ew4++GB++9vfUl9fn3djvP766znhhBMAeR33ZoSzEx1RL7jgAm6//fY+y//85z+zcOFCHn/8cX7xi1+wcuVKHMehoaGBE088kdNPPx1NG/bY+UPO1toDXEHsoosu4plnnsnfgOeff/4eKf715o033uCiiy7igw8+IJVKUV9fzzHHHMMXvvAFvF7vcFdvl3HjjTfyhz/8gU2bNjF58mS+853vsM8++wx3tYaFb3zjGzz33HO0t7cTjUZpbm7m3HPPZeLEicNdtV3Cs88+y2c+85k+y48//nguvfRSHMfhqquu4pZbbqGjo4M5c+Zw4YUX9nkB35MYqE1+8IMfcM455/Dmm2/S1dVFdXU1Cxcu5Nxzz2XUqFHDUNudz5QpU8ouv+SSS/LuNXtbP9lamyQSiT2+n8jnyMhlqO7ZZDLJT3/6U+6++24SiQSLFi3i+9///h7Th3dHPv3pTzN16lS++93vAvI67i785z//4Re/+AUrVqxgzJgxnHnmmZx88sn59fI6jny6u7v51a9+xUMPPURLSws1NTUcc8wxnHPOOfk5tLyOeyc7VeySSCQSiUQikUgkEolEIpFIdiXbHLNLIpFIJBKJRCKRSCQSiUQiGalIsUsikUgkEolEIpFIJBKJRLLHIMUuiUQikUgkEolEIpFIJBLJHoMUuyQSiUQikUgkEolEIpFIJHsMUuySSCQSiUQikUgkEolEIpHsMUixSyKRSCQSiUQikUgkEolEsscgxS6JRCKRSCQSiUQikUgkEskegxS7JBKJRCKRSCQSiUQikUgkewxS7JJIJBKJRCKRSCQSiUQikewxSLFLIpFIJBKJRCKRSCQSiUSyxyDFLolEMuQ89NBD/OlPfypZdttttzFlyhTWrFkzJMd49tlnufLKK4ekLIlEIpFIJJK9Dfm+JpFI9mSk2CWRSIachx56iD//+c879RjLli3jqquu2qnHkEgkEolEItlTke9rEolkT0aKXRKJRCKRSCQSiUQikUgkkj0GbbgrIJFI9iwuuOACbr/9dgCmTJkCwL777svxxx8PQEtLC5dffjmPP/44oVCI448/nq997Wuoqpovo7W1lV/+8pc88sgjtLe309DQwOc+9zlOOukkAK688sr8V8LcMUaPHs0jjzxCMpnk8ssv5+mnn2bdunUEg0HmzZvHBRdcwKhRo3ZZO0gkEolEIpGMVOT7mkQi2dORYpdEIhlSzj77bFpbW3nzzTfzLziBQIBXX30VgPPOO4/jjjuOU045hccff5xrrrmG0aNH51+Muru7Oe2008hkMpx77rmMHj2axx57jO9973uk02k++clPctJJJ7FhwwZuvfVWbrnlFgAMwwAglUoRj8c555xzqK6upqOjg5tvvplPfvKT3HfffXg8nmFoFYlEIpFIJJKRg3xfk0gkezpS7JJIJENKY2MjFRUVGIZBc3Nzfnnu5en444/nrLPOAmD//ffnqaee4r777su/PN1www1s2LCBu+++m4aGhvx2XV1dXHnllZxyyinU1dVRV1cHUHIMgGAwyI9//OP835ZlsXTpUhYtWsTjjz/OEUccsbNOXSKRSCQSiWS3QL6vSSSSPR0Zs0sikexSDjjggJK/J02axLp16/J/P/HEEzQ3NzNq1CgymUz+Z+nSpbS2tvLhhx9u9Rh33303J554IgsWLGD69OnMmTOHnp4eVqxYMdSnI5FIJBKJRLLHId/XJBLJ7o607JJIJLuUUChU8rdhGKRSqfzfra2trFy5khkzZpTdv62tbcDyH3roIb75zW/mY0tEo1GEEHzpS18imUzu+AlIJBKJRCKR7OHI9zWJRLK7I8UuiUQyoohEIlRXV3PBBReUXT9u3LgB97/vvvtobGzk0ksvzS9Lp9N0dHQMaT0lEolEIpFI9lbk+5pEIhnpSLFLIpEMOYZhbPdXuaVLl3LjjTcyevRoKioqBjwGQDKZxDTN/PJEIoGmlQ5td999N5ZlbVd9JBKJRCKRSPZE5PuaRCLZk5Fil0QiGXLGjx/PLbfcwj/+8Q+mTJlCIBAY9L6f/exnuffeezn99NP57Gc/S1NTE7FYjA8++ICXXnqJ3/zmNwBMmDABgD/+8Y8sXrwY0zSZMmUKS5cu5aGHHuInP/kJBx98MG+88QZ/+ctf+pjjSyQSiUQikezNyPc1iUSyJyPFLolEMuSceOKJvPjii1x66aV0d3ez7777cvzxxw9q32AwyN/+9jd+85vfcO2117Jp0yaCwSDjx4/nqKOOym938MEHc8opp/CnP/2JX/3qV/x/9v48SpLkrNNGH3P32DJyra2reqnqbvUqqReBpBaiQUgwYhPDAB+aw3AkhgMCoSvdI91hmblzD/MhvjmC4c4wutKH0GFASMMgwbBLSAJJ3WotvW/VXfuamZV7ZmTsEb6Z2f3D3D0icqnKqs7q7qq255zurIjwcDc3N/dw+/nvfd9rr72WBx54gHe+853Mz8/z13/91/zFX/wFd911F5/4xCd4//vff7l212KxWCwWi+WKw96vWSyWqxmhtdYvdSMsFovFYrFYLBaLxWKxWCyW7cB5qRtgsVgsFovFYrFYLBaLxWKxbBdW7LJYLBaLxWKxWCwWi8VisVw1WLHLYrFYLBaLxWKxWCwWi8Vy1WDFLovFYrFYLBaLxWKxWCwWy1WDFbssFssAH/vYx7j99ts3/Oyxxx7j9ttv57HHHtvy+hqNBh/72Mc4evToRbdlZmaG22+/nb/5m7+54LK33347H/vYx867zL//9/+et73tbRfdDovFYrFYLJaXC/ZezWKxWC6MFbssFstlpdFo8PGPf/ySbqC2m/e97318/OMff6mbYbFYLBaLxfKywd6rWSyWqxHvpW6AxWKxvFjs37//pW6CxWKxWCwWi2UT7L2axWLZLqyzy2KxXDJaa/70T/+UH/zBH+S1r30t999/Px/+8IdptVqAsbZ///d/PwD/4T/8B26//fZ11vq/+Iu/4Md//Me5++67eeMb38jP/dzPceTIkYHtxHHMf/2v/5U3v/nN3HfffXzoQx+iVqudt22tVot3v/vdvO1tb+Ps2bPAemt8HMf89//+3/mBH/gB7rrrLu677z5+5md+hieffDJb5vOf/zz/6l/9K173utfxnd/5nfzYj/0Yn/vc515Qv1ksFovFYrG8GNh7NYvF8krFOrssFsuGxHG87j2l1MDr3//93+eTn/wk7373u3nLW97CqVOn+OhHP8qxY8f4sz/7M/bs2cPHP/5x3v/+9/Mrv/IrfN/3fR8At9xyCwC/8zu/w5/+6Z/yzne+kw996EMopXjmmWdYXFzk1a9+dbadT3ziE7zpTW/id3/3d5menub3fu/38DyP3/u939uw7ZVKhV/8xV8kjmM++9nPcs0112y43B/90R/x6U9/mg9+8IPceeedNJtNDh06RL1eB+DJJ5/k137t13jXu97Fr//6r6OU4vTp0zQajYvuT4vFYrFYLJbtxN6r2Xs1i8WyOVbsslgsG/Ka17zmvJ/XajU+9alP8c53vpP/+B//IwD3338/ExMT/Pqv/zrf+MY3+L7v+z7uvPNOwNjS77333uz7U1NTfPrTn+YXf/EX+dVf/dXs/Y2Skt5000185CMfyV6fPXuWz33uc/yX//JfEEIMLHvu3Dl+4Rd+gZ07d/KHf/iHjI2NbboPzz77LN/93d/Nz/3cz2XvpU83AQ4ePMjo6Gi2f+k+WiwWi8VisbzU2Hs1e69msVg2x4YxWiyWDfmrv/qrdf/91m/9Vvb5wYMHCcOQH/uxHxv43o/+6I/ieR5PPPHEedf/8MMPo5Tine985wXb8r3f+70Dr2+55RaiKGJlZWXg/RMnTvAzP/Mz3HzzzXzqU586780TwF133cVDDz3E7//+7/PMM88QhuG6z+v1Ov/u3/07HnroIZrN5gXbarFYLBaLxfJiYO/V7L2axWLZHOvsslgsG3LXXXete6/T6WT/TvMw7Nq1a2AZz/MYHx/P7OWbkX5/M9t6P6OjowOv8/k8AEEQDLz/+OOPU6vV+Omf/mmKxeIF1/vLv/zL5PN5/u7v/o4//MM/pFwu88M//MP82q/9GuPj47zxjW/kox/9KJ/+9Kd53/veB8Cb3vQmfuM3foPbbrvtguu3WCwWi8ViuVzYezV7r2axWDbHOrssFsslMT4+DrDuiV0cx9RqtQs+qZuYmABgcXFx29r0sz/7s7zzne/kgx/8IA899NAFl8/lcvzSL/0SX/ziF3n44Yf5jd/4Db70pS/x27/929kyP/RDP8RnP/tZnnzyST72sY8xNzfHe97zHrTW29Zui8VisVgslu3G3qvZezWL5ZWMFbssFsslcc8995DP5/n85z8/8P6XvvQl4jjmjW98I7D5k703v/nNOI7DX/7lX25bm4QQfPjDH+YnfuIneP/737+lm6iUnTt38q//9b/mzW9+MydPnlz3ealU4m1vexs/8zM/w8LCwgWfhlosFovFYrG8lNh7NXuvZrG8krFhjBaL5ZIYHx/nF37hF/jEJz5BqVTie7/3e7MKP2984xv5nu/5HsBY58fHx/niF7/IrbdDxndXAAEAAElEQVTeSqFQ4KabbmL//v3823/7b/kf/+N/0Gw2eetb34oQgqeffpp7772Xt771rZfULiFElq/i/e9/Px//+Md5y1vesuGyv/Irv8Idd9zBa17zGkZHRzl8+DDf/OY3+Tf/5t8A8NGPfpRKpcJ9993Hnj17mJub49Of/jSvfe1rs6elFovFYrFYLC9H7L3a+CW1z2KxXB1YsctisVwyH/zgBxkfH+ezn/0sf/7nf874+Dg/+ZM/yYc+9CEcxxhHHcfhwx/+MP/tv/033v3udyOl5DOf+Qz33Xcfv/Ebv8H111/P5z73Of76r/+acrnMnXfeyQ/90A+9oHalN1FCiPPeRL3hDW/gy1/+Mn/+539Ot9tl3759vOc97+G9730vYJ6I/s//+T/5yEc+Qq1WY+fOndx///188IMffEHts1gsFovFYnkxsPdqFovllYrQNpjZYrFYLBaLxWKxWCwWi8VylWBzdlksFovFYrFYLBaLxWKxWK4arNhlsVgsFovFYrFYLBaLxWK5arBil8VisVgsFovFYrFYLBaL5arBil0Wi8VisVgsFovFYrFYLJarBit2WSwWi8VisVgsFovFYrFYrhq8S/1itVrdzna86IyNjVGv11/qZryssH0yiO2PQWx/DGL7Yz22Twax/THIldQfExMTL3UTtgWl1BXT55bNuZLOHcvG2GN4dWCP49WBPY5XB1u5V3vFOrsc5xW765ti+2QQ2x+D2P4YxPbHemyfDGL7YxDbHy8+ts+vDuxxvPKxx/DqwB7HqwN7HF852CNtsVgsFovFYrFYLBaLxWK5arBil8VisVgsFovFYrFYLBaL5arBil0Wi8VisVgsFovFYrFYLJarBit2WSyWqwKtNfUvTTHz6w8TV/yXujkWi8VisVgsVx1BoFFKv9TNsFgsVznKl3QPVdD60q83VuyyWCxXBY1/nGL6lx+i+rlTTP8/voGW6qVuksVisWyJT37yk/zUT/0Ur3vd6/iu7/ou3ve+93HmzJmBZbTWfOxjH+P+++/n7rvv5l3vehcnT558iVpssVheqXzjW/D8oZe6FRaL5Wqn+9wKwekG8VL3ktdhxS6LxXLFo7Vm6Q8OUbh1jOs+8ibaDy/Q/PrcS90si8Vi2RKPP/44P/uzP8tf/uVf8qlPfQopJb/wC79Ap9PJlvmjP/ojPvWpT/Gbv/mb/NVf/RW7du3i53/+52m1Wi9hyy0WyyuJ1NG1tPwSN8RisVz9bIOB1IpdFovliqfz1DL+oVV2/fJrmHjnLbg7i9T+9syFv2ixWCwvA/74j/+Yn/zJn+TWW2/ljjvu4CMf+Qhzc3McPnwYMIL+Zz7zGd773vfy9re/ndtuu43f/d3fxfd9vvCFL7zErbdYLK8UlDXNWyyWKwgrdlksliue1rfmwRGM/dB+RM5h/MdupPFP55Ct6KVumsVisVw0zWYTgLGxMQBmZmZYXl7m/vvvz5bJ5/O84Q1v4JlnnnlJ2mixWF55vIDUORaLxfKi473UDbBYLJYXSvuRBUp37cAdzQMw9qMHqPzpMdqPLDD6L254iVtnsVgsW0drzUc+8hG+8zu/k9tuuw2A5WUTM7Rz586BZXft2sXc3PlDticmJi5PQy0vKvY4XvlcDccwCDTlcgjAxEThJW7NS8PVcBwt9jheCYjhDmFZMDY+TmGifEnrsGKXxWK5olG+pPP0Mjv/7Z3Ze6V7dyGKLi0rdlksliuMD3/4w5w4cYI///M/X/eZEGLg9VYqFFWr1W1r2ysBqWL8uEs5P/JSNyVjYmLCHscrnKvlGPq+pt02/65WO+df+CrkajmOr3TscbwyaDUbxO0u1GrkCuG6z7ciWNowRovFckXTPbiCDhTlN12TvecUXMpv2EP7kYWXsGUWi8Vycfz2b/82DzzwAJ/+9KfZu3dv9v7u3bsBWFlZGVi+Uqmwa9euF7WNVzuHl57gsXNffUGlzi2WqxWbs8tisbzorHnQdzFYsctisVzRdI+sAlC6ezC8p/xde/EPV4lrwUvRLIvFYtkyWms+/OEP88///M98+tOf5oYbBh2p119/Pbt37+bb3/529l4YhjzxxBO87nWve7Gbe1VT6xpBUWk7q7dY1mLFLovFciVhwxgtFssVjX+0ire7SG53aeD9odcbJ0T34Aojb7nupWiaxWKxbInf+q3f4gtf+AJ/8Ad/QLlcznJ0jYyMUCwWEULw7ne/m09+8pPceOONHDhwgE9+8pMUi0Xe8Y53vMStv7oQwjwHVlri4m7ruuNaAFLj7Sxu63otlhcLZQ2PFovlCsKKXRaL5YrGP1Kl+Ood694vvXYnCOg+V7Fil8VieVnz2c9+FoB3vetdA+9/5CMf4Sd/8icBeM973kMQBPzWb/0W9Xqde+65hz/5kz9heHj4RW/v1YyTiF36Mji7Wg+ZYgLjP37Ttq/bYrkYlFacq53khvFbszG/Fazh0WKxXElYsctisVyx6FjhH6+y8+fvXPeZO5yj8KoxugcrL0HLLBaLZescP378gssIIfjABz7ABz7wgRehRa9cUmeX1PIlbonFcvmYa5zl9OoRAA5M3L7l71lnl8ViuZKwObssFssVS3C2gQ4UpVdvXI2jdM9OOs9ZsctisVgsW8PBJMK1ObssVzNSxebvRY5ze1pYLJYXjW0Q163YZbFYrliCU3UACreOb/h56Z5dxAsdosVXXnlsi8VisVw84jKGMV6NdJ5Zpv3k0kvdjCuKr3xN8+RT22uREqtnENWz27rOjeh3dtmKpRaL5XKgAolsR9uyLit2WSyWK5bgdAOAwk0jG34+lFRo7Fp3l8VisVi2gEidXVyGnF1BfdvX+VITTreIZtsvdTOuOKq17V2fu3QUd/HIlpfXl2iZUH3RvdJG+lpeaQQtRHvlpW7FVU/jn8/R/OpM740XIKxbsctisVyxBGca5K4r4wzlNvy8+OoJ8IQVuywWi8WyJbJqjGp7Z/KzjbNM1U5Q91e3db0Wy4tJv7NLWfOj5RWGd/Yh3HOPvdTNuCjq9SvQgbk2OeAL2AUrdlksliuW4Eydws2jm37uFD2Kt4/TOWifwlgsFovlwjjCBbY/Z5cfmXD6SIbbul6L5YUgxMUt339a2ChGy9XE1RiWu7qqefxJmD539e3bVrFil8ViuSLRWhOcalB41eZiF0Dp7l10n6tclT9iFovFYtlehLg8YYwiUxWsHcZy5WKdXetRShPH9h7zSqbWXeHBM39HI6hu2zpb35x7yfMZdn3zt32lR5rbMEaLxfJKQ1Z8VCMkf/PYeZcbunsncjUgmrnSr/QWi8Viudw4qdi1zWGMcJEWGovlZYh1dq3n0cfgwYde6lZYXgit0ORTnGtsX5GHeDWw+QwvAR31X2SSPzaM0WKxvNIIJpvA5snpU0r3JEnqbSijxWKxWC5AGsaot93ZRbJey0ZUOovEanuqb1kuzCUnqFcb//uVTNsW/L5sxBUfHV/+gVbwSoBxeF1VvFx+cMKti37Kj9e/aZ1dFovllUY4ZcSu/IHzi13F2ycQBZfOQZuk3mKxWCznJ63GKLd5Jp+u91JFhqsZP+5wcP5hji49/VI35RWHuEjH4WpflNfaHNIWy3aiujGtb82/qPfvoQxetG1dLdRqF7gQ+A28M19HrG7NNTfg7AJEdRJn6filNs+KXRaL5coknG6BI8hdWz7vciLnUHzNBN3nrrKnNRaLxXIVM9eY5MzqkRd9u2k1xm13dqWiwisw9utCE8hYmSf5naj5YjTHcol0OprlvlupuTmYnX3ljWfLi4MKTCi5al9+x+crJq9v1N3W1U1NaZ54yiTC3wyRFGcR3a3lQ9Nr8t+JbhVRn12zkMKdenhL67Nil8ViuSIJp5vkrivj5N0LLjt09y66z6+i7WNIi8ViuSI4tvwMk9VLf5q7GeoCvwNOInYpvb05uzIR7WX4MyTbEdGCmZAoX1L7+7OE51rbsu5GUOVbk19ksXVu84WSTkn7yPLyRK45Jc7NwJFjW/++s3QEZ+nFF7A3JWjhnn4A4he/QqpoLuDMH3zRt3slkTp8hHf5rwtXu+NWAKI6hXf6AfAb27bexS3l37/IvpUbPGhaswpZbRPPbc3xZ39VLBbLFUk41SR/w/CWli3dsxPVighO1y9zqywWi8WynSi9fQ6rM2c1X3sQFhY3v/nOxK5tTlCfVmN8OU6qWt+Yo/3YItBzUYTT2+OyagVmYlXtLm+6jNTG2XWxIXVXEnp1Emfl5HmXkSomiC/BebGBgiovMH4vVnSNY82Roxf3nbU4q2dxthjK9GLgrJ5BRF1Ea3Fb19toXrhz3dmncOoz27rdq444Fbsuz3VBK03n4MrGOaKuQoRfH/i7HdQT3Uxs5RBtaSHQ8sLnT/Pr8zSf3Zrjz4pdFovliiScbpHfv1WxaxcAXZu3y2KxWF7WNIMazy88lr2+pMn/JqTl1zvnzZWbVGPc5jDGHi8/sUuHZl+31f3cWcWZfarvjc0nOqkwI7Y4GboS0TPP4KycOO8yT819g29PffkSVj44VucaUzx09h/oRhdOCr1WYIzm2xsmBJ+cgsbVFmV6Gcbb8rLmscdhfv7ld55faaThbJfL2RUvdQknm3Sfq/ByvC5vO17e/H2x85JdpLK+NozRvHmB1+fBil0Wi+WKQ3Vj4qXuBZPTpxRuHsUZydm8XRaLxaIkztJR2Gbn0nbx5OzXWW7PZa/9ePtKncXJA/ytaDrbncNlOx1qL4RqdYP9StOJRaqnSb3A3XdnnsBpLoC6sGui39nViVrbcsynqsd59NxXXvB6XkxawfkdF3W/wlxjcv0Ha8bWctvkt+lEFxeKKmsB7ceX6B5aPe9yO3dc1Gq3neVlTbzRhHgTwqlm5lzcmO0717u++du8yCjgKDp/G9Ym7X4loOMXKYzxIg9/p3Nx4++lJP0ZOzcLSxUPACFDtNYXDOm/6O1EPqK6Dc7NLYQxXgxW7LJYLFcc4bS5i8jv35rYJRxB6a6dtiKjxWJ5xSOqZ034znbclF4G1opMl0XsOu+80WxfbnPOLp0IEgNhjDIC+eLlC1pY1Dz5NMzOrUkA7Cb5xDZw9AAstWYvGBZH2B4I0xOZAJPm4zqfsysVxASPTn+Fh6f+6fzb2gKnV4/QCbcn79jLhadmv8Gx5WfWf7BG7ErH2MWGhSrfHGMdrD/WTt+M8dp9F7XabaXT0Tz7HBy9iFxhnWdXspx0g2y/s8tJVnkxxVy7Xc3XvwHT5zae0ctWRP2LU1kV8lcKmcB3mcIYB7a1wcMNP+6s+/2RUnP6DBx+GaWe2yrn0vEVhxw/Dl97cPvWrTW4c0/hLh6BaO25lvbtFsMYUyGxb/H1R2fr6pcVuywWyxVHmkuksEVnF0Dp7p34R1az6i4Wi8XySkSkycA3mo0pCZ3zuzouJ9EGws9Fi11Rd9MS53Fy+d+KqW27E9SnAkQY+9nEyjv5z3gnXzz3kZ+4TrprI0PdZFYR6z5nl2ljI6hyaPFxTlbOn0zbnX7EhOnJNI+KTlZz4Vl/Wo3RuQIS1HeiFrG6/NXhLop1fXxhgXHD6WOYhJPm1x+HfrHLy5m/Hfniu+XTc3jdGH4hJGN9sTVDI9haxbjNSIfwlo2hWmfn5fImae3SPHobC3ZXJyqQqG7i+HRevPDm/ocRx5ef5fjys4OfJx/XrsQUwMl1QsiQmaS44XY5mDVs/uAm07q2mrOr73q2afus2GWxWK5ies6ureXsAii/fg86UElsvsVisbwy0WLzODVn4Tm86Ucg8l/cRiWESS4Rz/Eo5crAxefscmefwl06smGJdZkYiDaKkgB4/pDmsSc2v4luNjVBsPnn/WFosYoG3FDppKIVNjhXP3W+XdgWVCei8+zKQB6uzaYaIhG7dKzWTUhS11V33dN6OFc/RTPZZxGvyQOzZpJyPpdRFsZ4BaTsenT6Kzw1+9D2rlSri8prsy4kdptCZLPqd7kNxK6+Y+O6sBqdYdL/Js144eI39HIJoV4z4A4vPsGTM18H4Njy05ckfF28s6snMG+aMy8tbvEKqSiulabx5WnCSfNge7siyv24s2keu40Kh8QqyoT4bLlkMWeuQVy5/L+TrYcXaD44uy3rEukDHK2yob+t0frZul7ghTx1dvW3zYYxWiyWVxLhVBNnNI87Xtjyd4beuAeA9uPbW3XHYrFYriw2F7v81iKn2udgm11NWyVKxK679r6J79r/dsaKOy7e2ZW6bjYQAC4UxriwaCY9SulMnFpqzRLJkEZT8+jj8ORT678nVcyRpSd5fOYBllpmYvKNs18YyBnVL1C0QiMQSamZnNR0Ots/ie0crBBONZGr6ydk6yY4qdjVlxeoUtF85WsaJZOE/Rv058mV55murUm6vmblW3EOpKLgNqdJu2y0w+0NJ3PPPYazvPW4vHXOsnV9bv72C4x6M4W3T/DpiV3u+sX6Zow5DwJlyrDFenMx+sRJzfETGxzUl4vYlTHYxkiGzDWmODj/MADOwvO4p766pTVdirMrPQK7l76Is7RBfFwqcm2T2KW13jZHz+UgXlozpraprQ9P/ROPTP/zhp9ttAkTyr7xueWeWaH1rfltadf5iJe7yMb2hLqLtOhK37V8u4aBWWW6ss2yyW/R2bXROLdil8VieSURTjcvKoQRwBsvULxjnPbjS5epVRaLxfLyQkUbTCqFQGvN0dUj655yP18/ylRnjk584Spul4PU2ZVzzYOMglfCv+hqjJvfUG8tZxcEIYAmjH0OLT7O4aXHaSfpnzobNOf4yrMsNM8B0I4avfX0tb0/nC/nmKpY1ZpJZD19Doi6uNOPXHQOr4WFTRINp+Xb+8SMzUx9taiCVLFxdiXrmkvmcVq5yVe2alXZeFYiECitMjFwsKnmwGx36Oh2c9mKDERdiLfuEknddlprlN/CqZwc+HytSyVa7lL/4jQqPH//plU5s7DWPvqdXZ7X/8nm59vUdDK21/ICwkAvl04m+xw85lzV6ORcdGrT652Lm7AVZ5do98I/m03JE0+RCRBOfwi2DBHNBXQQGhHM357rcv0LU7Qemrvwgi8R63IHXi5H2wWUno1CsNOvbFkkUgr37Degs4rqRFlevO1GS4Vsnv+3o+fs6nMTbquza5POuehqjP1hjIN/n3pab5rbbjOs2GWxWK44wunWRYUwpgzddw2dJ5ZekVVtLBbLK49gqrHBu4J63GKuM8uRpUGbUjaZfxGe+mutOT47yZETvUl+KnblEzGo4JUuOoxxs8l3HPckgM0mokMlgF4OnfQb7bCViVz5/Prv9YuGm3VdvwDhOSbpUZp3aKgEwq8jOqsQbt3JtrSkef4wTE5tsL1kgjgwcUgnOH3LtcIGU/UTzDenzLLJh3JNEcUtCz3rOqD3vdOVQxxafJxadzDXUyo0SC23LSSv1xxtFJItVIW8EHIb1rEhWwxjTHOape04cxamvv4ITmNQuAhDxcKiRiYDXbVjULonZtFz3PW7v1S0tfPfXW/8ujgusR8bTU37Beg9m7uZNJHqCQWRihD1GZh/Fq3kRYmcG4WHNZqa1VXzhr9wjiNfejQLh15cNH8dHROpeODcdBYO4c4+BdU5iAPk1NT23L8qjaxvTVT3jv0jzuLhF77Ni2EzY9B2bya5RqpOTHxifTELpdW6Y5/pOVttlPQRQRN36SiNr8zQ+KfpF9Tmzeg8vULzgdl1Ds7+VmZFQy6Hs0v3bW2zlW41Tl32fT9bl/m7WoXjJ9Z/5XxYsctisVxRaKUJzzUvSewavn8fqhXReXqTLKAWi8VyFaE2qq4nwEEk944b35RuJan4BbcdSGRrcwfHbOMMX37qaZ45bfJX1euapSQHSurs8hzvwlUAN2PNDbfsW81asUtrTSuoU0gi46MIajVTdWthUTM3LzmTGi4ucXLQP2kSye13GPY19SL7vPPMMp2p1sB6Bkj2/0KTY6licE3olo56okvaXzKZeBw/oZia2srOb/JUX4gsJDXWg2JH6ujSzQXc+YPbWqFSo3HPPIh34oVXeJT6MopdmwysOO697zrGUpWGMXa7EPqmTR3ZpSONejo/D8srJhQV6DljLjSzTa8XqeApNU89rWk2dbaKrqyy0D6TfeViKz6a9lzaOf3Y43DkIqowZmht+nitQ6hv8h3L3rVqsnoM0a2itebg/Lf51uozWw7701nfDbb7qWfMv2tL5hyopunAki4XOuZJ/ym+fe40zx7UxJ0WTjOxV2aOLk3zm1tzZM3OaU6eWt/mTcNZoy4EG1cvdaqTW9rmtrHOGbR+EWf5OKK2Rjg6zz5sSNIVshESn2pBMBjeqbRcJ2plH5/HbRbEXVbaybFLf2ycyyu5zDzbwvc1Otq8XYLLl7NLD6zs0tVKHamBQgybOukuouFW7LJYLFcU8VIXHSjy+y8ujBFg+Lv3gSdofn17kj1aLBbLdvHEE0/w3ve+l/vvv5/bb7+dr351MEeM1pqPfexj3H///dx99928613v4uTJk5usLflOMnmV7QhZS8NwRFalbb1jIRFILjAZ1dpMpCYrp+lErd6NfR/Nr87Q/NrMpuuoJu6eKMn58/iTcPBog6FcGSEEwWQDfcyIX1sSvOIA79g/IsJksrNm3+I+nWKt2DVdO8HjMw/QiWtorYljODutmZrSrFRgaUVt+t31bO4eyf6VrERXJfpsBIeP9X2+tZv4cLpF/Lx5cLPhPCrVLfoEz00nOOn7sd5gnqnQaFptxYlTg+JLb6H+J/FrnRB9LoK0SuAagSTL2dUxBWS2GjK2FbTW511fo6H52oPnLzyQcsnC64XQet1BUUpz+IjmwYdgZiZx/whjqUrFQq174/GR1ed4ZPU588Ixyx8+qoki3RsDF5FHCqDRNE6KEyd7zTvrf52Tlef6RICLF7vchech2N68Z+dDVCdx5g+e99Tsd3YttXv3iKvdJSIVsxpt5JLdcFXm7ybbyiWVLKM4XT7Jk5YIESdWVllegfjoN3pf6vbsbKoZbS5YJUipOXJ0Y8en6mws2HqnH8A7u6bwwkuV12udXr72DYVTOWXGUR8b7sP5WCd+rv14vePSnKrn75dn5r/FcwuPJssl13rxQu2QmxPHmqUlODu5QQhoH5mzi16euBfV2bWFa0W0tImzec0q22GTWri1c9KKXRaL5YoimDQXt/yNFy92ucM5ym/YY8Uui8XysqPT6XD77bfzm7/5mxt+/kd/9Ed86lOf4jd/8zf5q7/6K3bt2sXP//zP02pt/iQ7dfU0vzpDM8vRkj691hs8tTavH597iDD2abc3TjC9sgJnJiUPHTrIo9Nf4bmFR1ntDOZD3Oymu1YzwkLqkglUgzAOiHVAV9UYKUwA0D1YgUkzAd1KLifhr6kFv4nY5YhB1wVAPVgFIJQ+oGk0IAg0t96mee2rBa95teK7vwuu3bfxA/0NQ1q0QjTnMheL6ncMKGXcBKdjdE3hHDp6MeXb+jcMrI8Oabc1y0vJJCtcv971T8n7PtCm6mT6ppTaRNklk7bV1Y3aceEZk0BsGDrX3wBJbzLWDGoXXOdWGMg1toFYNX3OdH3mtDkPvaqRF560HTmqeeTRrc0kxTqBUNNq9/KmpeGurmMmzPONKVpBHaXYMNm45yWiNYq5Obac4DxLDL3xcB5ss0iOpRB0u70vNBqbJz/XSftFaFxLWxEYtwPh18z2+/dfSQh7IlLqlit4pcH2J/9e60a8EJudzqkwnYnv6TmhooF+l7EiXJIoX6O7RgDIBAp5/n6r1s7Trk3Ero15icSuCyC6WzhZ1xAEmtNn9IBYP3ic139no9+dnn61ed/4SeVapSUoZcadc/nErvT3TCl67syNlzR/dH8fbGNDst+RJP/cyknwGxe1kdSZVnjV6GAD16zibO0Es/7WcjBbsctisVxRhFPmaeCliF0AIz9wA/7hKsHki/dU0WKxWC7EW97yFj70oQ/x9re/fd1nWms+85nP8N73vpe3v/3t3Hbbbfzu7/4uvu/zhS98YdN16k1cOAojZoShysLUkg+zZZbaczx70IgB/ZPZ5GNAD0zo+p0R5+OJp+CRR3suGV/V+ebkP3Ki80Ui3WG0OJEtK4QDWl9a+NgmYlc+v/7eO3W4aWVui1PXxcR4sio0Q0OCYnH9pH8zRGsJp7mIqBl7hdaKgoxwghZKKbqHVtGuQOxyzXG6hHxpmbdmjfaysAgzUwqtNdFCh/CcEUQ3lmjW2SiY6XsepIz+1RO7NpxnrhcHei9T54rYNM+N1GsFQc0TMw9uuOzFooJ2b1IbnSf/W1/nRJFxRK1rZ5JrKhXr5uc1jzy28T7NzkGrfWEXCMDaMEaNJuwzo6WfuMKEMS6353hi9sGsq9cLK6nYpfG8njgyeKb3xKq1G9qoyeveEj0h4FsPG1G00dA89kTiMNlgJUJr1M5Xob0CldPTnP7Cl2jVL+ziW1jQPP3MNszK+1bhLDyH01pCthWyGRHJVOwqbvhVtWZ/Oh3N7Oz6hwUXSmCevt8Tu8zBc1UqvInkc03rcEzz2QiiGCcHQ9d3oFsd2I/UmfjVr/X6qLFG9x/Yj645biK/uQQgWxGqG19yuGkzqPHA6b+9ZMF6UzE+JclrqN0NEihuwvS0KS5S6++btaLhBr8LG4YxXmAoOsnvlnGGSbP8ZXR29T+82ZKz6xLCGI8eM9V5N0WveaE1zsoJ3OmH+xqwBReoVKxWNfXZOUR1ks3qomxYlGUTrNhlsViuKMLJJqLgkNtXvqTvj//YjSCg9vdnt7dhFovFcpmYmZlheXmZ+++/P3svn8/zhje8gWeeeWbT7+mNqjFqI4Kg4dAROPhc/2e9fwgh+tMtDSDEGsfMRRLFIFXEkLOTvfl7uHXnPezN38O1udeyL9cTuxwhEHV9SVXw+t0yormI6iau4DysjQLKJubaIe2EPbs1Q0ODnztOIvysE3Q2cgsMJgPWaJz2Mk53Fa0lshEixhzICyMoyVQUOv9NvPIlVM7hzD+XOVXWHh+lQEiFUiCrAf7x2uBy/QYXregzVIHG7Hc2aR90dkXR+n3uX6GIu3jH/jF7HQaa5w/rAbeYEKYyY1qQIH1fZRs9bxecl7OTmsWl3gqOfeFBzk4mbQu3ls/n698w/60lFbucxKVx6Aikxkp3+hG8419c953uheorpM6eNWMo6NOAUs0hzdmVLqMSjWyt2NWbCCojqsjsYJ6/LefJ7bUuzx2DAvTyMlmbm801E/CBXD4OeCW6dR+hFX79wsfk+cNQWb2UgMk19O2X6BiLYv3xiObXF5DV0xD7FLo5RGuD/V9zvXviqV7+sKFwltH28QEhZCNn15GjOnMQxn3pDD3ZZkf7WXP6JSdpmkJMdU0YqsgJhAdO/dzAfqxWzbbKIxEr1S4rFc38Qm/dco2gk/4mCHdzCaD5tRka/3yOSz0R674JRz5bPXqJ1qH1AvyGn1/Muje49g04/dBrNHvjULw0scs152UidmnFZXV2Rb7K2rbhA650uVAyN68vSeyamVKI7uYPtNaHMSbXNSW5mHGkY83sLKyePmPy5m3iNr2YAp3ehRexWCyWlw/hZJP8DSMI59Jue3J7hyh/115qf3OaPR+465LXY7FYLC8Wy8smN9POnTsH3t+1axdzc5snLF5dkdw0MUFUNnb/iYkJdDhMOFSkFBYoFPL4QZmJiQK6OkUp76GcAgyVGB8bp1wexnE1ExN5isXetTKKFKWhJiWnSLlsbiXHx8aZGO0JVf3b7Kc01KUtlymVi4wOjXHD0F3cNqZZOHSK0Ztm2FmZw7nuJ4jKS0gnYOSQx+j9I4wUx8/bR9r10dXeQxAxNooYMdtW575OWFGUy+9g506HRsPsU8pQvUTolImHRihGJYKowP79ZcbGxyhXytl+VGuScjlmbCyP6/b6Y7g+jPIiqjVFq1Vm4pYJSqUShAXGRkeJRoZoL9Qo5/II7TBcHmYoVyRXMhnxcznBaKmMKJc5Hk4z3znM22798YH9m5iYQHYiKl89g6ocpZj3KHkFyuUyY6MuExO9W/pyOaKQy1MqeeRyAqfgMjExQbNl2j/St7zMBxQLRYqyyOjICLmxIUrFOit+larToI3LULlMoSAol8uUyw4TEzmkkpTLZdxCl6GhIcpl00/CCdDl3nHQDFEoFGi2yuzbKQlEh/HxcWZrp5itT/JDd/5ryo0ygeigu0VQBRgqIkrldWNnKzz8qFFcyjeaNhQKEXGcp1zOgaziTNw5sPzwcES5rBgb85iYcJP+C5I+Lwws67sNys0yea/IxMQE5XKAI33G/Rm0CGBoCCdp89hYQByD43qUyw6nz8QcODDE8Pg45XKYrV8rafprZJiyn/bbKFPnNOUylIqCobJgYiLHaHOUyDHqWcErMqRGcIsFikVBoVAABdEDy0wcjqmNepRuKjFUHmU4DvHKkvHRcXITJbOFaJRyVGZ0dLTXz8NNIt9laGSU4YkJtFaUyxHDww6jI4JyWVKIC5TLOYolj4IoUCwVKOfLeJ7L6KigXI5pd2B+waFcVklfmPNFDQ0hxkbRBXMd8APN6HDpgsc5PR6O6E1yh4fFwDl8PsKk8sT42DjukEmapYaHIXLpFADZpN1aZDSoMnzmJoK2S/yaglEZh4agUKBQLGTtnJiYIJcLyOVgfDzPXv+fkc/65F9/K6PjE5TLMeVyr31p+2t1GO6UGE7aUyx6jDjDjBZq5At5cjKHdvKUy2VyUYlCwQhSoi3IlwWloRyyOLgfU9MRu3Zqlrx/YnquyujX/gW5m3Zw816HxSXFyEieQqF3rWqVYtxyiFvOZfuTjUHASX4vpJI09Ar7SgU8x8vG9UZEMsJPK9IKwbAqU+6WcfKCsZmHELtvQ+x7zZaOFUC3Ak65V6W3ODzC6MQEcaz5p6+EfOeBMnvKZYLIZbSvXap/HyJNLtfb77GxmEKhQLHkZPs9OjKKm5yLXV2iPDREW7mMj4+jtKJcLjOUH7wO6dIQhXxMoZCnXB7acOyOVkbp+i7FUoESecpDZdyxcYKyOe4Xc11reYsUCuK83wkXWxQKBYSA0aERihOj2WeNhrnmA5SCHK1WgeHyUDLGYGwsx/Dwhb1Po2dPIloBE+967cD76dgeHfUYVkOgJGJsFIbGszElxsbQrTJidBRxgX1vlWMKpQ75Qp6iUHjlMnGhQLGYY6Tv2inyebwod8F2gxW7LBbLFUYw1SR/4NJCGFN2/MytnPvAN2l+fZbRt12/TS2zWCyWy8vaXEEXCpHqNCXVapV220xEqtUqTr1Oq92mG3XwfZ+206Za7eAd+ya+7xPIANVu0Ww0abVa+AHUau2BCVO9oWm3u3Q9n3bbvN9oNCjIXoxb/zYBpmonqPsVJmtlKtEpclVB4A/R1m0WjtQJggA1M0/7NTnipM3dwCcIAirVFeLi+fdVNOu47V4OHlmtomMz2fTabdotTTtoE4xCowFPnDoMwC07X0uj2aAdtAmbLbrdDoEMkLK1ru+aTU27DZVKe2Ai1Ww2aQdtjp/QrOSaHHj2aUIC9I6AeqPBwcrXzHqCDo5wqB9bZqjlEsqQCHCCmFqlSq7d4mh9Gl0aYen4HO1HFhj5gevZdf0eqtUq8apPu93GqfmgYrpRh3a7TaMJ1Wrf8VmVBEFAsxlQKAiEL3CrVRoN0/5Go7f8yrkF/K6P13VpNBq4Xki73WG+e4hK06O85OJ5kq7v0nbb2XdjFdFutykEEZ12O+snla/j9B2HjtNM2tJhuNmk3W1Tq9U4OX8ErTWV1Yrpf7+N8H2cIEC1O2hVyMbOhse7chohA7RXRO+42bwZh7RbHgiRjYVioFBC0/IB/xxyfHCd6TGtVo2wZMauTo75YLLk1cYq7Xab2FPJ2NCMdw7RPDuVnZtx0mYpzXoXFmBmBpyGZvpck5Hr5mm3Tajc6dNtVisRd8g2WjdpJ4LB1HSVdttM5IQwbatWBc1mk47fMUn38y5xo8mQ79NqaYIggEDQbrfwg4DSZJfo+g6VSgN3pc7M0RZ33L1K3jV2xXqjbsZOo0FVmDY3G01kOyCuu0RVj1rd7EM+B64Lh1YeolAOaLdDOr5LEAR0dJtC1DZ5ogSkh/7Y8V6/ray0yefMeagaTURz0VxrAghPPkB16Huh2Jugp8fl2HF43b29dTpOzzHluYNj/nz4ieWsulrFDUy/uq0WIvZptXy8nGC1VUOoiMAPCIKAKAgQSiLbLdwgoN1pU61WjeidHHuA1dU2QTtARxErh+fpvNah3TaGzrR96bIAbrdLLmnPykpAs9AgbFXwA59QRURa0G63aQVddJDYuwLIFRy0H+GHXrYfoQw4Pl1h9/A+6p0likdjIjXHm37UZarSot0eZ2WlzdBQr586KzXCdhtHuTjp+RW28ZJODhdXaLfbTFWPUzlR4zVhl+uKe7JxvRFPzDy4YciiE7m02z60nyEuXrulYwUQNBp0221E0UUHkrAhkNUi3a4Zj0eONHB3tjhxyuH63auMjpj9S/fhf335j4lWb+Gn33YXhYJANkIa1WS8dsiOY6NWx0++0+l2WFluc3rB5YCosv+Aub6pkIHrULvdIeia863d1hteozqdLp1um2qjAqFPu2Uuuu22OffOd13rZ25ec/rZNjffBN7q6qa5AiuTVYIgQAC11SqF0Z6tMj2HAUb8LlIFtFqSdqdNGJprSxRtEuCudbbNsGKc0at97dC6t+5aHcZaLdAKWauifZ0dD1mv4bbbqEITdYF9767WCcMuYRjiI6HRMpbRbky0Ws22l/PDns34AtgwRovFcsWgtSacal5yvq6UsR85QO66MiufOLzlctIWi8XyUrF7924AVlZWBt6vVCrs2rVr0+/JDZKTk+YhUaoXirhBqff+MMa1HwtMWF7/++uTjg9yunKYlfYCgerlS3SFmXiGa+9ZtcYpuSZnF4NVI3Xk0w42SkqjkZ3+5NiD+56GLuZy5t/TtZNMrp6g0dBZ/jClNTt3wC03pyGLgzueGoHPm0s++dCddHFWPIRSREmOGYXCQSCPJa9ds1KtQbUipr9axTtithlOm36S9V7oSJaYOumXtGrmuhxkSSiL78Ohwxq/0wtd7Wf5UJP6gys49b5QEa2J+3L1SCWTvF1qYN8HQksHooEGOyeN3pGyL08UwuS1Abqnquhza8Nj1oeFKq2IZLKcX8ddPoZTncRdOgrdGsgI58Q/c33ti+SDKURzDmfxUG9NXvG8MTtrixZsuEySOy5tO0DsDG242vRs8P1el3x77gQPnurl2HvqGZia1Ml+9votX+gTR/oEHo1mvLiLfSMHiHW8ac4upcz2HdeEMU6e1dQbRuQEcGafQjQX1zd6k2TQZp0aX1U4sD+p5Jrk7EqP6flupVRfQm8tHNSuW9DJuY8Gp7m+muuJk2YC3T83vpQaDgP0tTFalawuK+YXYKnZpBLWKLlFxCZTY7lBZT7Y4NKZvO50odEc/HCsc4RC3LuGhyGAIqda6DQHonAQDZ94Zc15VEjCkNNYauDM6mFONR5FeTVc10RhC6BeW+TQ6oNUo7PrxrUOk+OWrD6UAdPVY73PuxKlJK2wgWir7PyLFjpZzty1hNJnx9Ae7tp7H3tHbujrC0mzaYqcVKsXca+dLDry1utwyrmsU9Pk/kpqoggEimiDyLpGAyrRKXPuaU3zwVn0c+vHu14TC5eGlrbbveT068IYFaB1Fm7un6ity5PlYI7RbOMsNX81+c6FB6/Siunayezamhi6TSjyeeL24naM9hxz+Y423o7oRrBoRNb+EP/znbdffQAOH9k8fnB9JPv6MMYLbqR/Ga3QUuE4fb95vYvfZs24IFbsslgsVwxyNUA1oxfs7BI5h92/8hrajy3S/MrMNrXOYrFYLg/XX389u3fv5tvf/nb2XhiGPPHEE7zuda/b9HubiV0ml0gvKXa7vrbc9+Cd5EaTTI264D2sH3U4s3p08Hv9ubSSAIN43QNaDY6TiQqx7C1w4tlP8vhz/4P22VX8k7XsRlo2I+qPhfjTacUpsx3f19Rq5gm05xqHStqE+QX40sNnWK70hBwvpymVjJyHjHGWjiICM8lLNY7z7bfoy5HjLOZwKifJzz+b7ZYQfYnaXQGuWd/MuWmmO/M4yyY5+tJCksOrP9Q+E7uS1clBASolCDp0ZY1a3ax7tWq+u1a8PPRUxNTZAKc6CVGHNGdXJGPc/n3tm8hobVw3Cwv9G+0TGddO6pLXUg6Koak42j1UQRxJQpbWJBVrNDRffQCOHdMcXnycb06aXGDCN6pNvP/NZv/nDvP0F57NqtDN1D9ligPICI2mnb8eNbRzXdXD/r5QEkT1rMk3llbgW5P/Jq3Y1++w0GLjIJl0vb7fy6FVV3Vm1t1yJMeQniqRTsL3XmPGaypYGKcFeI5HrKJE1OorFKFhvjlFILsIAa5rRIF0Mu46Zked5gLuygnWnue9NHPrB7h8YJIdJ/ramAh/mQgqN8+pJSW9cSEEemQf1X1vz/pJe8aBOTWlOXxEI6XOhkJ77aUp2/4mGzsfKh3DmtYzPq3nzD7MdU2OKaHEwPn2xom7eN3eN5kcc2QnwqbtWDvH7z/WruwwEpylEPfUO520xVFB9hqtKRyZJ5wczInmFITp4LCDWDVFL1wnh9ZQDWZwHZDJMu1qHccxlW7jdWJXplYDcHz5GU4vP0M9MrnTVDemGyedHvfy6LUfW6Tz7ODDlhSpYsq5EXaXr+W60Zt621KKZtOIeufWjHutNf7x2sbiTJrHToj0yUr/2yh1/kIAjuhdF3WQiFbV5BrTv3zftVrrvrReuq9oydr8jOn/tDlPph9apX1k0K3kOG62nXpQTZZPruf1WZzlE+sbDUzXTnCqcoj5pjm+YaL5eB7rErUHZxrU/v4sWipUjFECBZvm7CocnsE510FpkYh167tjI+bmGRDzVN/xWj/2+w7KgBCWvtj8gZh77jG8419C+wEj4ZneojLOGnqp3gQbxmixWK4Y0gqKhRfo7ALY8W9uo/I/TzD3nx5n6PW78XZsXIHHYrFYXgza7TbT09PZ65mZGY4ePcrY2BjXXnst7373u/nkJz/JjTfeyIEDB/jkJz9JsVjkHe94x6brjIONEtSbaoxaK4SKKAfTPP74Dt40MXjnKpXa8Ea40lmkHeQZbx9huRwBm+fNmaqfoDOr2V+6BmfpMGrHq4i1T3lO4g4Jk8iXwae0OnnCi1KZ2CX7nEYLfgUH6DyzRL4xz7DsEN/xo6gkSa+s9264ldJ889twfTIX8UYGk8x3u7AaHmRfd4jyaCJ2pe1Ao8MGIvahafKiecrHkzFKDa/r0xQhdfYoWfjmjt0VLqRCCSKb+GgX0gTjcbcn6C1/TTLU6DJ6ux6YH/QmHamzy7zOt6Yg2guOizN/kDOVReK4xW75ekBkiYvTKU5/vvBcbBJ1i6iTvSdVT+xaO8lQCh59HCKlKN5M30IkE9PBWZlKjl0se4KYNqpf0hbVS0yfqXjmT6MBQsfImWOstB4xbqW5ZxB+A+14UBpHjV5HuLRMXnaYq4zQKO4ljp8Fwmxbfm4Pjz/V4KZhza7bQXQqoDW6vCvbNynBWT6ZtEKi8QjDZKKJqdCoN5xhbzwDSwUo34cxOZUtla4jVB00iiEtBvoJzPngVNoc2K85HQ/3ReuYTvbcHLGM8JITJ+qruLDaWSLtXtdTrFQg39TpiBmoSCmqU7Dr7t6enGc2qTXkmprcszHRvR4qS1CvszZvVmxNKjhVOUSrdhgpWtA9x2RN48SHmVqEXRMdRGeap583MvDZrplkA0wd3lhsLwHerDCZ3LViuLyH23fdu2n7+5qaiRxOaP66Kk8M3JS/lhnd24kRb4i8HMfxXVRxY2dXP11/0KU6NGQEEXehQcldWjfrTvfLSGlJWxKBY504nBfZ6eEsHYX9t+AKD60h0h0j4ntmJ1U7ximDEC5nz0J9R6/d8axEtzS4GlXVhDKEOEC7wyAcwqlm9kBCxHrg4cRmSC2z4glFbyh7X2uFnxQtCNc4sKK5Nv6xKjqUlO4azEXZ2+lE8ErdnSrtG43SUFWrRI1T7Np1K2CqBpdKgrysATuQKinokazL9E6PWlUTNzUjI0ZRE/3XuWy/14hdfeJ/vQGLSxCflry6dxplCerNZpMLqFYQthHtJcRKDXbfli0fBJpOB6LkNyJ1lfm9tGVopQekouBUzbwfJRWVBWjXgU2qMXqBif+LnDEgeQqC2FTt6r8WzJzpCa/9wtfmp4Me+B0QfUL3ZohOhe5UTDx/GkcHpnqlpmfJXit2OVtXvqzYZbFYrhjCyaSa1jaIXcJzuOG/fjenf+rLTL/vG9z0P38AkbNmV4vF8tJw6NAh3v3ud2evP/KRjwDwEz/xE/zO7/wO73nPewiCgN/6rd+iXq9zzz338Cd/8icMDw9vtkpkuMENYersUopSNMdK9wRR8dX4Q/T5/bVxbGwwtz+2/Axua4hStIAjW8AOgI0rJmrIPxITF59CRDEi6hBrn/E5hecI8iMSdmu00hSjhd62tEZL3RO7Ygkywj39td6qNYhuFSj0NrZmP+NBcwSeByWTn5tOh2wi1vV7YYyi/yY6EQbSEvfDs19jbwOU+tH1+5oSq0z/E6FjJrtC4B05CpQQfX2lnN5kw+vLm+ItKigk7gWlCWKfxdYM4/FYsmKHZlPTiiRChZRWDyEa0ohdrUV0awrYSez0JjRaKrTu/ca1wgaSmKIykyDteInQqImkJNEhBx7SLwQHGVV3Y6Zw/a6I/pDGwXGQTpqkGrS9OKQhqhqCJqLV6E2G0v5RkI+rDMsplsMWCIHwa2aRcRMupa69F39IM1/pJTCvyTuQezXOwnOARgkPKR2WlxS7AHf6UXOo7vjRzDU1EO6lTRxgFIFoLxMcf4xvrXwf5ZticPqqRmb7yDr6xa6h9mHaa8bpqe4/AXB38V8M9GG7ozlyVjN8conAAff2YXwfTp/RzK2E7N8n8ZwkyXriror7JoTm/VTsSo5SqiarnqipAW+6Saxr8IaBpm08AdbgEOMsATgI2QWKWbt7Vf/WT2ilhLnGJAUVURQe2vHwHBC4hD5Ulx12j3lZmPDigjE9ep4J4XI3mCMLZZxq7vIxup0Kc3tu47aRW/CmHkYe+C4ojCBaS2ivV2QgFYdT55oWCqU1QagZikcoquK6kKfm1+YonCmj3jY4frN19r116pQm6CsUriREC3Vyk6vkwwX0qxRiyBn8rlIIrQjdESI9wlA9Ip+HuNtnaUp6NXOdZddlhdIQ6xDXTd+X6EgmRh+HyqqpZJlSmJaIEBCaqadiAucc5VINZ9iEw0dLXcSePNRAtBRy6Pyigkqq+7rJBSPv9h4cay0JEsFfLleQjVHcUXNx1FFyDDZwEWoZEUQdHjzzd9wZ3sno0I61S9COupyWJxmuFrmbW1lY1FRPw/4bNEPdKVadHShJryKxTl23vcF0/LjGXYK70pzrafdqUEGMe0qib1t7Pev1f3q5Cnwz/hvhCo5wcPpFHWUc0CIVvGCdS+uJJ41QeuO9aTPM9/0Aitk21/ZTbxsyNi91ziNubFwx0QiAEGLELiEU4G4aGtz//vHjOrt6qU2cY3rdqws/EFhLcE5C3iE1uXY7Gi+ISdPQDzx0cUDtiNetYyOs2GWxWK4YwqkmuIL8dZtP7i6G0t07uf73votz/89vMfvvH+Ha//wmnOLlKw9ssVgsm3Hfffdx/PjxTT8XQvCBD3yAD3zgA1tep+x3o5BOLEw5dRH7CBVQ13Xi4Dmgr8qSHnyi33+TGasQrXLk1jxq1Zhwwdk5ePWdvTYD1JZWWZz1KOQEuu8R//DJFl5Yw71ugaFwHnB7N/YKhJs4v1SMCBpJGfN0e2sTFW1N7Nq104giZyd7t+C+rwjCpF+yCY9Gx8mj9UTsSj9bNz/r1gDjchOx7pndNCgfXFxyx4zKJnAyZxlJeIpSIML1xQe0FpxdPkpVmMTob9Lfl3YstRrIgspkJ6EidJIgSygzoW7oCnlMvjdinc21tIbHz32NuaDIzWv7USfOLre3r+n3auoMfnwLUEajcBbSUJ+eMLre2WVeR5Gm1VZJ2KZmtQqFIdPntBZxGjVUeXevEUAswdERCFA7bwGviLz5rQPrn22cxe8Wgb0onbgihJPlQtOAErnBGKU+PH8ZT5aQcrjnyEv6NIpABCt0fRiK5qnVJbmJNeLegOzXt9/Jm3G8Ztpn5pgZAiMWyOQ4zMzCAdd8w4QiGnPDmbPgrzyHpwXe+KvMsp2DtOUk5XgnOCB0z7knBBQKGr+vMVprE64KyD2vxvva46hGFd4AZ1aPQKvNDnZtqN5pYCiYwWkIRK3ASGeFrndXtvf6wUmC20rg7V33XRlrpIrY5e5kder13PGm/RTGoTJ2gJ3tZxHidm7ZfQvLfQb7/TfAbbfCyorJ3TU5NbjOUhHu3SdwWx1mdY6jnVXi1gI5FeFUTqGufR3uzBNrdqIn+tWjJqe652ipJIn8Yg5dWF8EBDRCOEno9yZi1yYWl8rJM/inD+Ho23F0jD4WweuSypTJ6nSinignj3RKoAKKBXPIZKxxPYFUkiflMV4tXwXkeqJm8kBCEZB3Mc4koVBK4iZiF8Dbvq/XpkZHo2MTCnjKP0u9dY7h64JemKbWkBQj8c6C7ADnKaQolbnIps4uIUSS71ETRjGxzCEEDH/jIVbnrmXPT+xFT9zE+QQQb/LbdJd8IEfVX2Y0eaDSc6Rqnmg9R/+bnSRxue/3ruFKgfJN+5SGfEOj9gwKUcVoEdQuOl1NFPQ+6h6r4k0p9JiEXmTmhmJXvab52oMaff03KZ5TjIcTfd/R+B1NSUnQqSM3+URphCPoJj8zMnNorv0toJevkTWLaCOqgkCNl4iWG+hYITyHhx/Rpj90TCFaJnaGkJiTTCQXos2OwsCQ7nOO9odJZs5EHSNOfgu9N0lon6VJ6LVx/UrXI3LCOLoiDQJWKqAcyYHiBl9XoAvnX1+KtTFYLJYrhnCqSf668rY6sMb/1c3s+X/dQ/V/n+bUj36BzsGNcxJYLBbLlYaUeiAnykprnq/NPkCkJVprPGkSvTs6NI4jNEprqjWFVHJdXhStTTJ3LWPWJjzXWnHwH2us/u1ZpC8haOIGJg9MoxvjCY9uR+F1+m9QHUQn7D3dz/QzjZYK1/PQaJaaM4kA1+8mMv9uHoyI5lrrJwNarxO7SkWJ5wle8xrYtQuu2Q17dkMQK06cNN/pmSc0InF2iaiLe+Kf1hqPDFEHp3ICp2ZCUIVUA+1UvhF0lNZ0uqnooBj9sZsQrjBOIQXa77cWASjq3SaPHpokCEzHxAtpAiOR/F8hUGbSEfdERCc2ny/LKSLdMYJVvD4sNVQttM4SQmV/YiWzCcLMTG+u4ziD4T3eKfPdoyvPshqasSTWTWh6yx87YY5hEGpmZgTT03C6cgip5aDI0OfscnRkxlki5K0NtTu+/CyHlx7JXsfaz5bTWqBRSTL0NAnZoBg3UnmcvY2H+udziKTNUoHOlxFAPq5n2+53MW4WmJNNaEkno9kn6xbUGmSSm0b0LSMw7qXUdeboCCEE5fworuPSjJZYUossBCt9qzaOQEfA0FASjtbv7IqTGX2umGzerHyyepy52tnBJvaf36o3uRdJgQgT7qmyRbuLVQLVWNcXYRyjtaLb8ggjweys2bdu/jo0gtCXBMHgd/bsNsLJ7t2C0dF1q+wdr8IwOceDOCASRlStTK0wPb3BRDhzwGm6MkAgKCSTfxcX5WsjRrtkTiWzn2wqdk2f+zpL8QbJ/oFcdxECjaMiROLCIzbHpqcJaISWGNnaQShNoWA6tBWNoMu7ie/s4pd8nmue4GRrKhOQlZIm0ktH5vRQkC+a64/jGofQ6Ai4rsj+E1rjuALPE9y0t524w7RxaCkjnuls1zVydf1+DXRpVrSh5595683/imtHbyTwTX8NJ263pVNzuItH0lWbvhWC2t+fpfPMcvZ9rcGJfONWEpo4jpipn+4L+9R9+eX6FHwYeGARx33XVQ17j80zfLaXQzIX1RgK5xD1Wc7NmMqppl9758XaJxu9VJcaP+4yGzyBL2t0VIWVCnhnFbVTEX7HPPyJY8mZMzA30/dwSEG86lP//CSdgysm8b7WxJ0WxD4bsklG9m5LEUsjOKnhPEpqVMuEQ7Y7cM3qV7i29lUEmiDXC9sWaczmJnpRv9PVjXsnZ7+zK11XLq7TrLRZTE4D1ZWobu/HN44kR49pWs3zh8QKj+TE6L0XJmJlYjqmLZeJVGeLXjGDFbssFssVQzD5wisxbsQ1H7yHm/7XD6DaEaf/5ReZ+z+f2LSiicVisVwpKMlAEt7pVZOUelF2MFOhZDKsNatxDV8GNJuwtKRZWk7CL5o+z/3ZP/Ct579ApIygImWMQiMVNFu9SYYzYya6sitxKqdwOibxcxj1bnydvptoRzjoYg7VZ3UxT87NpMvxXGZm4OiZCqH0B0Pnkn9Hq4p4pbMuebuzcpJoTRjnUMFMAvZeI9h7jWDPHsHuXbBvbzphV4CCwDy+1zKpXhU0ESruqwbW2wnRmEvanQhQcd+jf6DR6qDQBIGp0OZ3jW8onSiUhkxdrzgwoXPxXkVcMMucWDyG34GFRYk7qYiXk7DKJLxToDKxJM0JBiBk4ohzkqakYtca8VLo2OTEUsYBYPZNobTM9lVj3DXmeJFVRNRaQZ+YON1JZoprnV1rEj0rDUGoAUFU0ZmI6eAMuq/CFoXqERwdmXleKnb19W2c5bjpba8anzHvKdBO3jgfhIveROzq5QGib/tq3aJ5WcuSyA+GbQ6KvilSQc4zn8uBTQ6KtmgjKvuyN8nNxF8BwtGZWKaTPDujTom33PQvub38I7i4+GmVyr7jKxwoldLJtcreRyvjAEycOOg1inDkQ3O5t3y6/51zvRdJ/iDRF66kFZytPc/pbi/UOFuljABNHLogHHO8UuFYuITherGrrAOUL+kcXCF6ZHbdOnuaqyIvcojYJ4y7zM3D/FzE8ZPrvtILX5SaSEd4To6iMAFarnCR7cSZUhB4mdhlwqkVRgxaK7ZOnXuAObm+0FHqjNS+Ji9rCJ2cn6FxrRjh2DisTM6uVOwSlErmvYXGMNrNo/Ia7TjErkuoIqJkQMhkfyQhriO4di9cd51CSYXrCO643eE7Xre2E0waDwBXdROXaeISU7BUP0t79XmzoO4bi5uQ5lMMuoOSghCCTleiY40Tb5ATN11tMg7C6RbN2fm+whc6icBWzNTPcGLlOar+SvZZdkqlx0T3XZOTdUpJlpBfKXBVB6cjs4HtqDT5eV9eqHQ8xxF0KuuuFxoyoa0dmt+7brRCpNqEIUSxZr5SZ/Jsjm67RKdj+lE1lxCxuX4rXyNr5pyNV3xyHpSiOcTsM7hLR9FhkyDuDjyAQJlQ5tlZzbFjmjCGWk3zyKOa2cU6udZDjIYnzeUoVtkcxtFR9juvEZA4GUVfEv+NSId5IVrhmupDeNLsa/vb8+uqT6aVW9JiEo2vzND68951oNU2D55m5zbe1kDnagX53iOEtNhA2qDZ1pc50/57cwzE+cdmto4tLWWxWCwvA8LJJvkbN3jEtw0Mf8+13PrVH2fnz99J5U+Ocuod/8jq/zqBbK8rE3bR+HGHr5z633z24MdMqIDFYrG8CMRq0NmFArSmLbtoJ49MJu8CyZHOcVRpzFRV05o4EY/chk8ofeScn4WsmFxBmjBQTE6ZSZfWGp3YotLQkZQoLbeoVU+ZiDoU4pqxrvS5KMz9biLCJZOyatVUZAwjTa2u8QPdP91BRzKrTJgiVATN+YEZe95dn+PDcQTDIz3BrnA8oPCt2IgwfRO9sE9MUnFMEJiqiUFQZ67aoRskAlQ8WKXy+cWTdH0jaFznXJ+EL6lsklEoAq4gDDXa00S3Qne3g0bjUkAYDQynqfuEnmTCojWuMMKZ6KtYWQpWETomdno+oXCyiWqZCdb8ggnbHPVPgY6p12G1YiZlcQyKKBO7oM9Z5PScHBqFyOaXGpk5xCQq1Mh2OpnqTV61lihlEjILHHYciTORzhUOwm9my7orJ8k3zuKqIBFDkxCgvs71k5C8/glbM17I2hxP3EyjcAPKKaLXVHoECEOdJX/vdzI49IS59GC6ykdl43/NBHiDOZdWkMuBIF6TD2ywDbH2acddgkRIFgJEUkLPEcCzC4lzwwhGAvBOfw0SV8/wTImgGfXWnTggBFAsSvZ3vkkumZRrqUErqmGTc0nFN1RvYowGZ/ko8tgxan9/FhUqRvzTCBWSC3qudxFLMwK16jm7Ntb8AAjiCLRGRSZsanaul7BcCxctFfXEEHbv3fC6e6HzzXmaD80STjbRzfV5iLLTXSnj7JIBkQxMZdekId2u5vlDmjjJD9V+eN7sq9LEKibneLhJRh+Bg2xpnOTccp1e0joHgdSKub85xFc++2eEfe4bIyAK4tSBmOA6ydGKNEW9jKcSofp4hJ6OyfKua52EzRr5UCjIexKTitFBSoFyUktTkv8qEZjSc0sn1/GhAkzWjmRi7I4dkMv1hIP0Gik8857j+6RVdWsNxcqKZmX5eZYaxxOn6Hpxb+1rpSW1uuaZZz2Wl3ufOTgEgUJMxhQbu4idErlcbx/63bzmYNWYeeQpJp86Q6WiCeN033RfkYvkYYs2scF58qAVUsdGMGwo4uWkLKjWRHF/UYze8VKtJtVnVxDp/b1I86P1PUypT+METZxTdRpfOYesh8lvQu+Ypf3vaEE+mkWH3WwVRWccBw+Z7Ec+pxFNc21qPB31zjmp8DzwVCfLezddPcZTx75O/ujCQL+fOQtHjsG5WahUIAhNW5aC51lmnlw8g1LQfnyJ+hen1l2YNE5P7EoFfQC/jmgtDR7XpHl5WQcFOdnK+k82w+zfA+tPX4eDJVSz6+kmwloYao4c1XQaGrcsELf3ws6jQNJu6+y6NhqcZKx71FywN893v2b7FovFcgUgawGyGpA/sP3OrhR3OMe1/+cb2P+HbwEHZv/Doxz/7r9h+ZOHByy5F8NcY5L3/cMP8rvf+AB//NR/5pf/7vv57MGPbXPLLRaLZT1KMiAC9SoBCrSb61syeYpe3oMGXF9DJzK3/zkzQRVdnTlppIzQTdVzkqjkiXgqdrUHRQF5wkwScuEKo/5J0CBvnGQ4nDMTz0ZftScFspo4qjzBLkbZ0TpIt93h2HFFo2mS+Q6ENIZyQNRrPBnSORETR+AlCdiLRdizM6bSWczcSSn5rCs0TsXso5m79tYZqLAnAMUR3/gWfOOb8M/HH6ZeJ3MkCDUoxInA4dysRnaLFEQRtPFxpDf+pRLgQRRJlNDszO2lu1sQ3LoDrR08ndz4D0wUTD/vnJAMlxNxrX+fYkExWiJyE8cGEC10EA8+SymcRaOYP5dO2E2Sa1OQQCNjI2Y6fROJ/jDGc52nUDpGy77fRA3dOEC2FfVvNql9O6T+eEStrul0zJdX4zMEukkUmSf9aRLmVNh0hWMqX0KSxMyE4XqyiSTXt6leR3SiVrZ4bzyYv0EAyinSKKVVz/qyTycsLJqXntcTu06d1llnm+Fr2qK1RsTNZAv9s7z1Eo/WZolhltnRPrhG7NID358Pn+PR2nPUE0EKASROSOEIwmXTJ67yzXmY7YdEh5LiShHnWCrMgOeYCn1CgPZ9dp9dZrgzmbUL4EznnNmQAMImOnVeZqFhSeNWVxg9d5jh1YMDwq8nPeNO0tIIK0qT1h8QUW+5ic5zTLQPEiZit1Ae6dRzcSltsovQklOnYaysKJ9bYcdw0v9JCJoQUHz0LAB33A4339TXRi3JOzmEjAjjLnFfX1dWQZ2IskIUACqUBKfrhCrGc7ysUIJGoXydJRfPJWF5WT4kpVjtLiOWJN+a+lIWLiuSI9KhSzFaJBfXescx7dP+Sy1AReIkl+JcZw5Pto2zS7gIJXCJKBZBC0EsHaQjTXhw0rZYps4ulfVP//EbcF9mOy5715DkIULwZCNzmU7PC+bn6Cmlve4dZE24eKwi4tiEMa5Wk2qpnQoIgdYSJ9Q4noDdtxIW9vTOv+Sikv0+Jb8tjgpYrUCzrUAIJHJdVV6lA+IY8qIASprfJa3QpyJaR+JkPzVBFPXy1SkAB6Qgnlzi8f+9gAjX3Nenv2fp9RAQTY2qLBOcrpCd+YlIKZN9Ecqh3D2G0+kThLUZGSoJDXXdgS31con5Es81oa6p2BXGPupoG6eRhmSzLowxnwMvKUrg4uHloUbNiHmhSVPgNJPvZwUZnJ6rN9tZ8Ca/tS6/XRYdKtzkEtj3exv0OUUxD1rU8QhZSc7XNQ8DnKToi1qbaiCh3THX36V58HY4qEKRpZE3A1AOpmk2zbaOHuv70kWIXTZBvcViuSLwT5kcEcVbxi77tsZ+5ACjP7yfztMrLH/sORb+81Os/I8jXPOr9zLxf7wK4W7tOUGls8ivfumnCGSX3/nBz3Hrzrv5xGO/yR8/9Z/ZM3wd3/+qn7zMe2KxWF7JaA3Nh+ayfEhCJVNlIUyI1xpETTB0sIzXauB2Kuhbk3w/GmhrKtUQKTXBSoP4pKZ0AwQ3pPf+Cu2Y9et54xrJHDCBwG076JEujnLRKGTRTGa82RpyrJ21IY6h880FRL6EcB2GZZtFwG+1stttJdOJu3kir6MY7fZuwOdOK0olBbcK9jYe4jWvNg6u0JMcnH+Ycr7voUnYSsIt9wMaIaRZp1QDwogvQ0bEkNlG3AufW6yE5AGRzgr77/MF6K4gHo4pJqGaSpoJUJrfxHPByQmiWLHS0lRP7US7s8QTRZyzHXJ6BzCY5Tz9p4PCEanY1XN2OUkYo8m9o3pROs0znK19gbGdH8STps99HST9ppI8VxrFGrErmRM6DvgqoBpPUlIjiR9FJOFGmripUd3e7PjcOZjLJ+6HUJNraU7jEBR6E3elTL72dEKb7qEWLkppcqqFpDdW+0XOUPYmg5IQj0I2SZ2cNsUIymlYUipq9CXQ6nbNJLRUhNVEJel2AS8RaVWvs0/J47T9cUrsHGjDYF1Ksn0C2Nl8nGYE0gXH7QvP6vtGSy2jNSwHFRgxibj7J+G7d8HKbA3nGvPdnkHNCEwuDpFUeMDdw7cx442hVAXPAx1I4xTLVCyMEwZMPQUNIuqiTz0HxfU2DVkN0NMx3WaDsNsTQcadUWapYLL86URtNJ+5fZqrJ9s4OiSMdxs3jHTZt08wudqbu2vhIBJn0k0jHcJTLSOatyuQH4JcaWCfHZFcY7J2qkSY0pysHWO+M4sGKu2YtnqaXL3MStnsnnIj4qcP4R2TaBUz7JaIhAPaiMJaarSMEK0lPK2pVjXHT2iKRai1mozEXci7EGtWo9Psyb+GvMiDjqmrKtcFkwy1q8yP/UAyOIQRCkYd9LCG5URAKQhEEsZY6M4SA0oIcHOmymRcN4UccOCenUQ6glhnYVvxGmfXWrErzq5PqcWthjf1baLd32GW9xxQEgdpxC4FijRXkoZEnHCEg1qbs0pq+tJzobTCcyG/7NON6zg3z0FzAWfXfvNd84MDjoum55ZLH06oLKdWqpwk7rXkotUMalny+yh92KIjfB/GKeCriFjFiCT5e7cLzTaIIU0UxybXnCsSAdpBxdBtREApG0U6GVEi2X+tQWfauMKpTqJPrsC9e/pydvX1f6zROkLFcXbuZ89FYsXzwTPkwpu4hl5xrXAycbFq8KZW0YWwL9xZo0qmT9Lf7v6HVu5sDRkbJ6FQChePQh4CJ6DmV6g0JhnyyjiMwQhZdUP6nV0XcFulbm2pNSpW6CTPp9IQd0JcmUOGEVoXjMWsrYhPKXijx7rQT63RFYk6UyV6dYfc3qGBz5UEvSBNBWZPoYWHcjxqukpd1Xj10E1EkWZ5pe+6u1nDN8CKXRaL5YogSMSuwq2XX+wCk2+g/J27Kf/p99N+comF//wUs7/2CLW/OsMNf/C9MDFx3u9rrfmv3/oQjWCV//6jn+eWnabS2a99z0dZbs/x0Yd/ne+49nuYKO0+73osFovlhdBnCMhu5hEC5azPo7JH76MoChxxz1I9V8e9NkJIhVQwNw3LzwTMRLC3KtF6FTc010GVOruSrMudo6eJuxFxIgBpQHsaoRVCuzgqpN3VTPQnhko4cxbiWc0NNwGueTo+erRMfG+cyQpGf0u3p00YYyJQdOZN/p8ggJEwRAgjdAGoRBBqh81se+6KSe7jci3oiHzjDFExD/HeTEAD4+wazWYwXVCjOKvdXt6zTFDoOXd0QSECQeEZN6uMpqSg2dI0TsH1mHQnbgFUR4EDjnBBw1AwSdw9x9DIKEoIRAB6KFlv6ihA4mRhjGE2yXBCB+1qtEgneYZqXAcJLbmUtbeLCTnJyRqq20K5O5A67E2gGXR2aQ2L4fPcoO4FGXPjrtfSbM5T0WfN5tdMQtKtj5+S5DqapbFEqkj2QUpjfHH7xS6tQDhIpXFVgKS8bn1AFjqplAkH9ESB4WFNremgUfg+DKXLi1Ts6rXP92HUM/sl+kLT0omgmdia5eu6Tk71JqsqcUiafenf4Z5rL3VzSAnaTWecyfjQJiV5mnYmdU2iNbmFJul0uVgUjM5WaU2Uk31PZ+EKHQtcXKLYCBsODmPe9ezJ74P8UbRSiRsxERZaEZETGpGyL/Kx/cgcuR2SND1ON/ZZqB5n19gdyRsKZeQQ0z+xSIxhMhG7NM1oFe3C0KLCi2rE140D5vh14xhcDcrDywlcF7J0SbjceaskfyvoFZf2KdArizj1aXRhDL3z5j4xx5zz6VDRWoMyxQ3uHL6ZenEPkYjI5QTKO8BuOYMSHmMeFPOgintwCsOoUhen06AoyvgkLlIEWkG8dBZBi4IzRLNuWtgOQubPCbqrXfbsHYaOxhG5Xhs0RETUVY1hZ1+vY5M2x07MwWsOsn/Xrew6PYwqlugO30ohOtanCwhKwx5ogecv4IwKVL1IODxKVI+N6yvpBz8L51sz4U+2GcqegA0gulXzQWsFGE7ELiNoa2kEjIqusUuNpE2BdASuq3KrTfGR6UeQN34vUhmBp3i2QTTvw82JgCkclJJZKQ1jTk0PnMwKiuhgbUimEd2yfRNp8QaPOLl+S0Ji5VJwCgQyMuH1eo19TiehkFIh8m724CX2BUcPmwIcPQ01Pad6u5hJ06k7udY1OdugJyrKNHl6jCJGqDi7VqbiW6RD45zzZ7mG27PmieY8esSMFXehgdofEqg+96kDGoVIKiZGIRBLbr1VcO7RKnovmfC2e3cMSxCJkEp7AVxNJ2ohwwrTQ5MmlFblaMkSfuhwrHmWWX+UUO5FcwtrkSrmkXNf5ngnpBBV2Bkt4EU7CFhELwMnXVR1BtmocLR9D0PtJm/UJdz0GKwdl0pDS6MCRbzqk9s7RLTYQdZC3N1FWv+0gK6acZC/BvSygxY5ak4bgSTWMaqTx0lCKnHJ3L9bwYYxWiyWK4LgZB1nyCN3bfnCC28z5dfv4ea/+SGu//3vpvNchVM/8gWaz2xcfSflgTN/w+MzD/BLb/hPmdAFJg/Eh777/0sQ+/z5wY9e7qZbLJZXOAN5NRJnBwh0aXxwQQF7y/txcOjeEqIAp+kjlKbZhFKzxvDjMwipCdKk9K75G/jQ7khwBJ5qsTylOJLGKSUhe1qp7Amzo0O6XbKQobVJkJuN1CaSBglB3Jc/Ucm0TLtAK02zEiBWzgIMhCx1jtVwXfjaymM81ziJ6su7tZbr9kn27grx8qYKo/aDgdDA1aiBr8zKC4vPcN3sFykfO04u6Yues6snfuiSQkcCSdwXtieQnRqeNIKbI8AtCGJpLE7p/XtONlBCkVcOBaeE6PaJKmmCZR1SiFayxOMitWD5griYTh5VdtxDHTF2eBhX5HuJfzM0zrwJV1PEA2JXiuP0tCzVfBhRn8HROtEcNTrS6yc6SaOdpOud2ITk5ZNKl2lOGwcHZ9lDdByczipBJ8qKH4T0OQH6BrRKxVQFKkkA7uUUu3calUnK3mRVr/86ga/xcomIF0f0C0lm/eb7Ldkyn/Ulc++FiOnBcywZ77m4jtfvgKHf+acZ7x5hovMcmhitYTw3wk077qBY0TiNgHjvaLYdSYhQaX69JN/S8jG0jHCEEbtWVswEO4occqJE3hPoKEY4IgsrCk/XaT3RgOdyJlF61jiJU9Xgm1DKGX+RVlgj6hr3nwjl4H7GcFv+1mS9GiE1K8FptIbSqsKdXoXkuCrVZbL+DEppXFxynjPQL1q4jJQVnifATc6RRhLSmYjh/WKXI7JoaTMWk327tribG0s3c727n1cN3cD13o1c5+xnh7OTPYWd7C3sYu/wdewfvYW9Izewt7iTvJNjiDITYgelkXfQaUNrqciImuDW8v5sOIQ6RkTCJBsHdFfjkicf15A+XHt2Ly4uFb1CRXeS40ammkTCXEfO5GeoFWpEuZ1Exb00GqZoRTosrrshx85R8HKC0bdej//G2+mKHQQ7bkRP3JS153TrHK2gjlIKl1wvvDoZYmlOMZUJ8OnfpD+9JIZSgIhM1GxDt1iRi5iHIWaMOjhrKokacUxXTvLs6vM8P/XPpmhJUxtRJruOi+SaoDInsUgdXkl7dKSoLT3P0ef/mlZQpxMFPBk9RlvVUFoTa8lQroyryzRWNc6CypycUkdo4eA6I7j+CjL2e9ffPqSUZnfyTtYFjhSINHdZKgLrwYud1ppQSpO3st9JerbR5+xStGMzToeKEeM7JII4ywForGHJgwjVe0CR25Ecg+YCRG2IA1OaIAoIdVo0QoMkc6miTU7F4pPT6KdmjAvX6Hi4QjM8FCMciERELEMKXhGNprl4kIq/TD2u09ZtuqpJO6qyHFapRbMshs9nobC6z23nx10iGTLm3cDe3C1co/cyntvDqHs9u4eu5/r8jdxS2MPNpRvYKyYQKiaiL2dd32+AVhpRmwJpHIS6UYeoS/sbZ/CfPsW3/6rG0okF6GoYccDVKOEREyJzZr4X6gjZVOTOLFFYzSXPSqzYZbFYrjL8kzUKt4whnC1e3bYZIQQTP/UqbvmHH8YpuDz/43+Lf7y64bLdqM0fPfF/cceu1/GOO9697vPrx27mR27/Wb5w7DOsdpY2WIPFYrG8cDpyFT9K1J9ulbCrWKmY4DPtFGgXDqAcU41sX24P5dyouWEtgHIdRDdCxxLZ9cnLKsVwjqFFRTkpjpbMnZg6B08/ayYGXhoW1zfR0iiGThQZfmbYTD50TKzATSe36YRiMJIF7YgsYXSluUxFmZwoQQgnTmqCQNDuwNKxWVYXk9CdPq2lNdlhYtysdzlYzQSRjL6b8rFhyc03ShxXAAL34SPoTi37fDlY5dH6s0l7gUhT8k/3Jk7JZEukLjdAF3oCVeaKwUF2ltnT/Ha2r14hcTY4ApFMvCQS6Wgc5XC9c9tAeGTaXW7UoNw63idCJO6kLsiSJq1mluvM48wfJNRh0j41kIMFTEAaCmSs1+XsSulPWk+4kO2XwDiLtBzsU9NY0y/lxBTlRLC7+W32REfNdtPFpUAcK+A9XwJgaVkTE7Oilpkr7O+trq/dtbrk2HFtnE1JB3me5obrXIoFk9utNwNb7+wKAkUuEbtUX7KnrHqZgvn6Ek+3DqOEZ4oepP21TtRLG6ihtcw1zW8N5OnpJcrWptplMhYFmmvyu/jOibsYzo+Ra2m0J4hv3En+xhEWWzPMdg+iYx+tNbOPCNqriuN/M8XIiRO4SWiYH5g8U1FoxpTrkeXiKq95RqgbAqfRf/w13a5G1pLqqamoFyjauk1HzhMSZuNMS8EOdwdFUTLneep46fWOEcq1Yl7PEEddduavxRMebs60LduycLMxkrqIVDsRmVOBr0/sEk7vte/DieOSMDbHNk7CP3M5uKbxzSxXWjaUNWipTAXVJMG/EDDh7MAVBaQ0wm3R38X8rEu3Y75UdoZwYpENJdk1Dsw9zW8jVh0EgjExDkBNLWbDIA0Zk5lD1GWBeSC3pr9MGKPj5ci7jhG98zlyIzlT4a80ji6MZKF1KAikj1QaT/QcullxujRHkx68NqUrELmes4vIIQxACZeqMve02jHXcidxhgYLfUKS1NQ7S6yGdVbCKseXnwXfCGNO/8VuOSa3qs15KdJQZ/NwAqVAajrNGWTHx4/b1BO3bU0uc1QeoilbuE6O1ZVhmnMa57mYsJ4I5Jhzp6g1yAhVOZldd3rXB02spNmeI5KxK3B8By0lLhFDgamiqVRfGKPWaKWYnNbU6mR5tAC6h1aJliV6Jqar6sSJg25iLKI4pBBaZoUXkr3N+t2tmEEf5noPUNzVE4xec4Lh2kGcapcw6lUAFXEv96PjV1l56knycY2zc48xHz6OMqcdjtDI5LrkOz6xihktTCBw8MIz7FnczWvduzng3si+/D3cnL+P79n5HVxXMK7NKBEQO0djk9QeiGSA0jDuHeAa70Z2sZvx3C5GvH3s1i57VYkDu+5if/FartMlhFbIJPejaX7v2th4MqL9eITumrBIMX0Q7/QDOCsncGrTlGfPMBSaGwrhYUIjhYvSYebGjXSc5VETkcjErnpr7Vm0MVbsslgsVwTByfqLFsJ4Poq3T3DT596OU8ox9QsPImvBumX+4difstKZ531v+u01eUh6/PRrf4VYRXz+2J9e5hZbLJZXKivBSWYaJyEOWF14ljOHnqLV1ITJQ9jA20EsjNiVhs+ZCaAgLjo43XAgEbnGZ3iudyMr1OCEGalxVAglQbxDM+SWKHpDAwIFWiCITYLhfBaPNNBuN3GMaamzierq6UVWZvqqU6EJIjMfFnGMnxSAyrQMR+DImNEhI+I4ix7BZAvR1rhn08lf377oGK2lmTEKgWg5yIbGPZenEKV9ZJaViiSNlsbJQgp7YYzprFjn+9aPg+saB1OsdJaQGSBXFMhYJXPCVOyK0Ghc5eA8YUS+0vfsoXH97l61SpEE0iWbaT5WoflMBDF4xVJ6VMgHpt/SsNLiqRpoZaqZ9fVovQ4n52YAvamza9y7iYIzShgP/valzi4nD6UDvZCr9NgPjSbrCE0bcq7ps1Rjqs65VOsD5inO6AWeyQ8x5T9KHOtEKOr16fyCJIqhXjeTn9tugZ07wXHcTOjIhMc0jDFNjK1NNdGe2NXbcDpJrdbgmed96nXBsLMboTZwdq2db2mFjs2E1usTu1I5SGCcc/3L50UOMzkWeB2NKplwIHckTzts4giI4xa5iocz53H6EUk4J3FqXYqilK0qLzyiyIg9jnDQibtqZDhts/mf1uCs6j4VCCorIfUm4OZBa5RUnDvbYVHNs6KWWVDzhCJRzWQ69pRxmUjjHpQ7HOKiQKFwV1rQlUS+z7AY4Yb83aZPPGegXzRuJmpl2kCcJroeFLuESs6R5LIxMwthoFitJUJCUkgonwzrdLWVVTh3zpyXulVHtNY783VfRdgoNGMqjEyjdsp9FMJCNpZUW2cuUZWElo6JCRwc3ERQUppMdIqdxIEoRJKLy0OqtfeGqWzsmf1z8+RyJodhFuIqeoPN5NNSuKJAfkXhLKm+2LvkMAUx0XI3u76qNEzOEb3OiQSdDgjpEvo+vQT1pgqlHlF0jicFE5rzRA99hTipgnrT2G3csvO1HBi6B0d4iMwtKpBPtigfT4WGNM+ak7RRocOegObHXeZ8Izw5Jn4PDXhOjlLeiHl+AHHsm6qkqbDlmhx3cdgEFdPQ9YHTUUqVCKTCRMA64PoOzmqXQrhkxqErer8ZGsZPK5xvT5lrNJi8Y30PY1QtcZvqNlqDKwo0uhWqahWHOBkzgE7FLoHQ4E7l8GXA890T+IlIhgK3ZELxnbMtON1zdumoJ3blGpPkoxrDwVm85lmGw3OZ2OU5oFSEcMgE6YJX4o677+Pa0RvYG+7LxoUWvZxdnmOuMWHiXg4WE9E6VkSdlWTfTLVLlAZHE96xh5ycw1k6CRgBcSRcYCiYzx42mLDe3jVatjUq1BCY6sbVJUW9rul2NDJec/H0BPVaSEM1aKqF7MSP0odUShrRGVCxpt2xYpfFYrlKkM2QaLZN4UVITr8V8tcP8+r/9aNECx3m/tPjA591ozZ/+fz/zRuv/35evef1m67j2tEbefP+H+Lzxz7Tu5GxWCyWbSbNR7IYrODGXRKJpm+SnoRFIfAD44YRQqCKCtGNKAazOEnlMZWFiiRiS7/bCGUmozsFzp15otEYR5hMVbovq6/Q4OgYBOS8JOfWGrGroJoQddGRznJdySUoLuXxmknydTTCccwkRqnM1KQkiEIZ8iCiCP/pkPxjw3ini3Sfb5B7VuKdUSbhcx9O5QwiaCdzTpN2XAfgnsuTO2kmXI5jwnGiEBOWge5LlGtu8oXuhXvpkuqrfiUolSDvuSCMawlMqF3+GodglyTcLbMbc6UlSoATZfX3aEqXk2cF7V4+f4Q2c5F2WxPONohqyuRvymVrwpchq2E9m7TlKl2EVniiv8qhplaD6UUjrLkxDM2r7Ds3l97G6/e8g32Fe8mLchKaA0LFOK2lxDUDImeGlNaaaTlJQyYOsERLyAUBGo2HS05EmaknrpsFIiFQI/sQQNcdQjs5Yu1z9LgJ1eunWEry6Sgo5BUHDghcV615yJQ6PhKxK9mfMDT/znkmzkirQQEKYLUKEpOTaNjbh5MsI7pVdCKYrHXIgc4KGAxWYOs5TlS/oocJ70uT67ldkKXki05vUiqjDm4nEQ06aeinpIAZmzvFLmSs8bvahAkKAdFgaJfWoIRGoXFWNfG1N6BKE2itcVVSwa9o7rOaLYiSmOBxMZG0NJmMJxNOJ3FbaGUm2cENDpXXeoR7y7irbcSRDrmjgvGHY449aCpnejkxGN4pPIgD07hUOE6FGCVxSv2KoQljVDNNnEqb8cUHknWYPuomoc5Dif6XCqm9y4tGyz6Fr++f/XP07PzVJs9gEAgK3QJxAcgLpE/fNdGoKEKAp92B0DOdOruSBGmhO2ZESKeITD4bGkr7IW2Jh3AFuDlyOVhegWeeNY7cXpIpkuThCke4FI9Jcs9Ldub2ZJ8DqGfatB9eQKdCru47L7REC4WIPbSEiecKlCeL5rtOX9dcZ5K8a6WpTs7TOesT1lvJR5L9xT3s7vSFbkLWH8noMB0tTLigf04i6wGy0bvvrfsVZCpKk6aLh4JXpFQ0ymUUQu7ZI1y7+k/moQSC2vCbkO4Q4WqD4w89z4paZsUzYW4CZZxdUoMr0AicMUXOAy1juiowoqIHKr2WA4WaubCpnlrf84ZWTqLa5vgGOZ+cM4RHAaGMUJ3zTDJ3ABGHFGJTwRFlQmBX6zG6qPDuToUhcIZEsr6dhIF5IiDaKxCqXr4wr5w1Im1WapBzUSiZVKxMftZzbp6861EaGkIEoi9BvSB19+2pP0ehU0OunEYmopFoLSLmjqLOPYLoruKSR5CEggqFNxzgFEWSb818x8VFKON0NYVSyE4klVZmzS59kuoKTJ+DlVWYXzDXMLGvd707fG6BU/EhKvGpbNxEOjIh5UXX5AvUSfi7DWO0WCxXC/6RKgCl1+zYtnVqrZltnOW5hUc4VTmUlTTeKqOv38vuD9xN7W/P0nhgJnv/H45+irq/yrtf9+8uuI4fvu1nqPkrPD37jYtuv8VisVwIXegg5FCWmN1RscmzIwSvv/YHk6WSJ73C5cyZJMxFOMQFjQhihpqnyMta8n4y2U9vvAciuRJnF2nyZNnLU6XNpCczXSVi19Bw4ohaI3YNxfM4y8dw95SydYRJjqHh06mTJX3yDkJr4o4mv8dBuQLh5dCFPE4cmZv7bPIa90SuDaLQVKUCvukTDSQpuriueA0AZa9ELmfCKElC5xwZk1YZK0WLSBnSGeoSfUeMnpBEO02fOUKQy8G+PS4jo3DNPvN+sQjekCC8XqHLvepbMTHa0TjSwessEu+P6UaJ8JdOqJL8RUqZxP5LCzGxiol0hJNUMNMozkUzzPvL2X7GeU1hWpDrDOF7ewGn51pRMQVnjLxbZGRWkmuZ/ig6Y+S8HPnDc+w8LEmGAu7qFI40VkEVaiNqCQjiiCW52AvfTAQOJ0omlhpyTmjy4gClKSNYRFqBV8BxwFuT7L7R6Dm1AOJ+gcqRhOda6I4RAA4cSEfJ4NhaXtK025pOB9pykce7T/FI+wnmgoOZw0P0DQ5FCDg4opTZzpzqJGL2yWyZ/uHrVE7jLR3Ojs9o4mirD5vcnSYnWl/IpE7EADRIcKRGJ45H0V3FS46jlJ2eYaKbCscmt9oB7w72Fu9j5hwEoSafS9a4RuxaXoHJRYdWOznWYx4k+X1Esm8rYT3bqdShVhIlhhnuuZ9ijXZyOGZmi4ojtIaxkjlP4oJGqRipI2IRk1MO7rRZby4/mLNrzy17ETJENOd6OZ+ysEYTvuQNJ19QGt2NkMdWKB2fQgRGZJlf9uh2Nd12TLGwVmQcJJrvbvyBFr3+7emS2VjItTyiYdAFgeqASMRBhclXBSBiB2+5V6mVZGxHTkw7v58gt5tG+dUgPGQiuu29BqSOjetSa0THIxIR2s31HGpaUq2RTe7dmTzhmQZKKXpZDWFv4YbB9ndiUDGqmwhLmeiFCeMUCmIXr21O2lRuQhjhx0FQFXWqYYPqmUnaHajVIU5CxnPtCt7kt8jXJ3FU0DvXhEDgmPMidcomObu6k5Lm1+fRcV/oq1ZZ1cehcCoTZIbzYziY64JSwGIEixKdWgvdIeLcGE8/fYrmzGkAJL3rfawkflfTakNw34107uySz8NcdILZ6KzZf0/0Kk4mf2a6B2nEK1nbsg6OfVRkNh3kuuREKbFvalDmn+l4KQeT5OOmebSUiMONNL/jaJ/jVwiC4i7a+f10EmFPRB1EYxmNItIdJoN5urKTdq3ZfmCuh4gYtGbIK5gCMHGDvCgAMRSFeShzJkp2z8lOLXfOZd+zdfinQ9QfM2NZtBZg6QyRihFRQK4rEFGciV35uIZ2QLnl3kVPFBHKQSNZHbp3QExWQbJMLlXoAlphk2qtQku1aKoWHXeFulOnpVvUZZ2KXMRNQnOFgILI01IdjrZO0c23cWIHR4vsN3Ar2GqMFovlZU/38CoAxW0Qu2bqZ3jwzN/y4Jm/Y7p+Mnt/Z+kafvbeD/GOO969aejhWnb/ymto/OMkc//vRyl/9ccJCyF/eegPuO+GH+COpMTz+Xj99W9ltLCDr57+a954w/df8j5ZLBbLRrRv8Vl4XrNvqIOU2uQTKRknQquWWAqS+9Cyfw1LdcEeYfJkRWmC805vwjw6FrPYAlConKZQE+w8HCMLgtHRU4y1izjJaqWQrCw7TIyL3iQoeyCsmBgHr2km7F5QyQK7tDIhdKWbXaKRvAlrgSzJdroeI52JZC4i0ZFmagbi0IQF7r/dxZ/td9CsybMkMXfBHYGz6qGuj4i+3UqamIh0yc16MZ9jT2EHbdnF84wriDSnihaM7ttBY75CTjbw5SrTzVX0PhBNiF7lo2fKEAs8F6RwKeQF5VHJ9bvMdtodjdZxMnFNBC0doVyN141xxRKyc5aur8FxkApTnQ2JEL05bCzh0elpUznP9ZJQS9WXL8occEc2KJzr4KldyFwRETuARGuBQuLQC0Ms1BXxiJnMey44zYCcdPFNZCeOlqYAwbxHHCtywybLfjPuJBs0W3WSrnfTSYoGVyhimR5f87fbElROe3gK8k5v7Lkij+OEAy5AqSQOORQRThTTeXoZz4/Z8QN7UFpyil7VzdTZdeq0omGMKXRLKwwXJWWvRNWvI9XupId621AqxhU5nDSkJ11f1o7BBPWiOd8TzQQc2C94/pAmdHuVHLtqtfcFdG+Mx8a9o1xBPq7hLT2H1w3Ne3E7EZl7k8k0zK9TOIDM76SYuM3i2DgJ09BMIQCt6XYFfnGOsAlupDk17zAeGaHTScSuBX8p9cChk3x/Dg573L2I/C5U8TjKzYGTw9HQlIt04nG0hpxnJqnn5GOMhZKanKPggqcdlNYMD8PQUM/ZNTEO+++8Bo6DCDugE/d+6nzTJreTk/eAGKE0ztIMXrCKpxS6bYRCVdWcm4sJDkjGS2tyy/WhlMZJxIilJY0oO6TjMzOW9btFNOSlSULuShdZ1IyP7GR2eQahQ+NmUWTnrKMcCtMasT9CF3OZoB47MUHiuoqckE5QIZLXmvW68Fz8LE1nH3ec24mKBc/XT/Ha6M6ei4cYoWC8MMJ4cZh5f5ngcA11t0LgZMulQnm2vy44C8/DvhyRhtapGowO4XktYr+BQhHrHXhhF7wc5jmFBgfUAQ0R6LzmbGOR3d2RrL2xb8adK1x0rIlX+0LY0gGXOLtSkUsAKnWWaQUy6mmKZY2qG9deqMPseBTcAkL0HmooklBNkUqMOaQ7hA4E+SRXJCKHUOYc7nQkR4446KIgug0cV6M9jfZjBHkQyuSJkorMFgUoHRMnuazQCjw9ECLqOOBPSMLrxonmI0R3kfyjw7h3Ns2YEH3uREBII7qb/GVGy8vvdMjvTfrjrh3wNP3BzdQWI4quoi7nKYsO7aU61+i9WQhvYqbD9yNcpSl5BQQSJ6jgqQh0DkYdwrGd5OuV7LiopGKi23YBJwttT+k0NK1ihOu7FJ+fxx1uJsUhQ3KyaVyH7Ta6vkBXDlE7dgMjzedRQhlHeN9OKD/5xSkZMb+tK1TlAvSmXlRvnMXranLOPhCz+DpkJHcXHb8FwqHoFGiqJhpoORUKsUhCXRVbnKpZsctisbz86R5axbumRG536cILb8Bye46vn/l7Hjzzt5yoPIcjHO7Z+9385Gt+ievHbqLaXeGLx/+M/98j/56nZh/iP37fJ8h7xQuu18m7XPd7b+b0v/wiyx9/nq//yLcTV9evbqldnpPjrTf/OF8+8Tk6UYuh3PCFv2SxWCxbRDgxGoUf+tTqICZMZbYwdDh9JluKA+5NdNtGhDGRAw5xKZ1k9LtcJIUCEGm0qyn4Ncp6H6vSZ2x5EU/sQidPZZUwoomKU7GlT/ASJq8QDox3j5CmHdK+RqwkriVHQNzNEt4PWLFU4tgRSS6WZHKsHBA3eegwT35cIRcCGBAi5qDoZhMijSZ/0ISIhPsidJaHKtn3ZL4jPGFy5GiF55mJho4TV4eGfDFH4O2kEK+Y9fZld9dA4I4jYmEcJ8IBRxP1hbKZeaEccGlIYuKSxO0YZ8LicsxI2ywsY43GRQi5LreWTFxDXs5BOYmrbsC4ICh3pvE1lJ1Rdng3UYpa1NRKEsoVI0ShT+zSdK43s4rUMeORQxhTD1LC0pKguZinsVOxa9w1Od+ySZTGlR0clUPoiLI/i2YfaPDwCUIPhkArQa5knGylJwsEr9pBp3gzO2jQ6IA7XMRxQp5+VjIxEtGJvk78dJsdDUGsY4aGq+i9E8Zh4Xjcu++7efyZL/dya4k0e1BfPhkdUMrlyMkySvt9uXvMPzzZQhHi4iGcJKQnG4J99p9+tEJKzYpa4UaxE3DXLKVZCg+TPrpziIGcmd2nQ8JNxrQAIh9XRuQ7y0mBw+TAFAVOFDM6CionaHRi9GwMJc3ICFSFQJ/shYoJFLGWVFhkVLhEEcQj0KwJdJlM7Or1E9TVAnnASfYhvLaMNzSBLu5ACYeOqgLjrPhHGAVyOaN0KweG3b2MOxFlLyKnSrS0YnjYrD8dRyINGXY8k8MuHahZDi+TR0gkzhAvbpI/9xxxUyL09YRHI1QLcCJiIYn2RhTHGJwEewIxItBVRRRBwTO5g4LAdHsPcy3JYuiSg5aPTWSBK8z55OVyxt2jjZNJC51t0MEhRuEkeeEysUv0znXtCCrBaQrSOP1c15yzGoE7b65p8oaAdtTKBA0vpxh3b+F1E+OseMvMY85rqTTgcP3QAUpJONz1Y69CjwqW8lUQSbGQUBMuq2xcF4LnKb5eEBx2kedG8N072e01IQntRQA3gRQKVoyYuyjn2eXswXFcAj8V2QT1J0Lk6qAl7sxZwWrFJKPXSXiuMVwlzuF2heJELVteFzVaanI5GF1WdKs5YmCiMME0xmGltAlnOyNP44n95lopHKRbwpXgqsT5hJs5w6RSCCU4cKNg+B7Nc0eNBpQ9dRHa5FBTPbcpmFPRyfTWxK3aF+IqhCk6EI8XKVd2QMeoN2NuGeHdyKKaS7raPOhRyuStTCsIajTDd/cNvnIBNVJEBmnItQmhl0MhKlrCpUWnCyvFacpCgKMRWqKFS9ePGRaKslvMjoBoV/Cq5xAFQXT7LvKPG7FL51108nDBdRwQDqtxjajdQnsaEQumTwR0xrrs0olLUCkj8OmIvKwhXNCxZmYqYLWTQwvXVO3UChey9QN0TyY595Kx6U+06O6IuXX5FkRdo/c4XFdykMNDtIYOMJ4/gnAES0M/wGLr70AIPPJ0X9VFjIBeVjiRwNEuAnVeB2c/VuyyWCwve/zDqxcdwtgIqnzj7Od54Mzf8vzCo2g0d+z+Dt5332/zlpv+JTuHrhlY/vtu+nH+/uif8H8/+v/htx/8Jf7P7/8UrnPhK+nQPbsY/4mbWfnUUb44/hne9Kp/we277t1yO7//Vf8Hf3/0U3x76kv8i1t++qL20WKxWM6HEEbsilQ3M9kIVJYvJlkKgUDjMD4G1756L6c4g8pLI6yg0A5JjiZpwubQWfqX64Xi7KuHuPZEBbQDo8YlJIXEQRD4prqVThwwAigUoVAQSeVD3ZtcNhW6qaBg5o+5mUcAM4nsd/QIJUBrlDahMsUijI5A6UbBucAhvGYYke8lMk5RWiPaVdzhfSBhR3EXXT2JKo6jVTcLn8oCetIn067AxUFqk/MFgFgbYUkJHM9BOgVEGtbYnwtLg/bGGSmUyeVChDbOpwGxS4BGIoSTuXyW5DTlIYWzkrTFgWrdJI2WUqOSkDInVQ/X4OUhKHlEToR7OBG8NIgceKa0FQ5Qcnf0pQIyDjMcF73PI2g5FGoKNwDKPceMI3LmGGCSXmcCnSILY1TJNorRCp5q4wQ3kY97oXhaCzzdxVPQbkNRObhDmmENdR+cheu4sQ5dHZNbhfiAwBlS1EdjVmqr7GrV0HWNo4co5WDvtZgZsUhHtBEXu6rKXPtp7szdlxxb0wDXhetvCMm1PfKuSyE8hw6N+2ZH5zkib4xrGt+kFc+aSowUk5DD1AmkBsZKpGK+UXmK14zfQaXjMynPckBJRtiX9W02IPoOl0jDfbXCWTyOoyVNlhkWNxGKGF92cGRsROe+r4qSwAljPA/27BY0k3xVe/fCjp1QWyUZ/0Z41FqhhAJHEe6BvAJZEkTSQaMSwdjpE7tSq1Pqy4F4tGDeqkikBDGc9GXigEzFLu3CqHsdY6JJ2QvoSIkQ2owf0UtQnwm1bs44fdLTVSUDSUt0fQl3141mTEdtVKRxigK1u4QnXEQVdMMl6oKII0pFBiuJaiCp+nrqtObOW9XGOXzSMEYhsv3u19fjpHjFUGkEHYOTiF2ma/rXKEFq7r4LGjWJ8oyzq+TswBMFYjGLcMCbrKE7MUEOSrMF5LBAOBp5q4seUQjhcPNNcPQYlAsxdDwTvuYn5//C8wQ3e7jBKDtbs+RCgRraw1hxB24pz4rTQKsOIEw4tqa3X47AKQh0SZBvK1RO4LrJmaFBC43QApkIrtqBNm2G8YEys+c0q8MO7Abp6z5HnFl/vQGVShoSb/4n+sWuoIFwjGuMCLSjkBF4Hgy1BJEH+9QBiiunEGrCHJ7k1PN1hxERZW66MM6R14Vs20K4iWiVhAtrh527obwTHEcTu6l3VyMcDY5gtaIzRUS5wuQ8lH3nuQcEiQCbVOw0rl6XkruT64ZvYFi4OJQ4lg7izMCqCcRuik4zye/GwG/ZYlBhMSgi3FeD0viBplWHvJbU4knK8Ty7irvoCEHXXQYE8ZBEKCN2lUsRdDT5pMSppz1Et2JOQlxkck4C6IKHkBp/OoamYszZQ1Esk3MEoqjRHUFeahzhsUfso4H5vaBrjm9OtoyOKKH9cIi+1xxPx2QOM2JXn7NL+kYoNM4uCHVAvpyn0CqgGxLhugjhEYoRytftpLhqnnoJx2VP/rWM5ScphktE4xI1DMFqlyENrnIA1atOegGs2GWxWF7WqG6Mf7LG6Ntv2NLy1e4yf/n8H/D5Y3+KH3f5/7P33nGWHOW5/7eqOpw850xOuzubg3alVUIoIAkJRAbbmOsADuCcEw44Xl8H7OvsizHYYLANxon0M5dokk1OEspZm/PuxBP6dHfV74/q7tNnZna1ksH2hfPqo52Zc6q7K3V1v0897/Nuqu/gu6/4eZ6+5RuYrs2d9zghBN+w53twpMcff+pn+evbf49XXPkLF3XNiZ+6jPl3P8I1H76c217yYxd1TGq7x65gujrHvz7y9gHYNbCBDewratLEaBNyumn1moQGZ1liJnvOmQFkKDHCUKkbhJpALku0iDGOIjIh2teojsxlkTOQZEzEAeNKgs0RUrkYYTINRIFELR/LhO2twyIyLZrUc1/FjbEMG0kiRGyd7VJJ006YDiK2O+Znzmna0SKjpRJ+waNQsTIlIxtBnl1Z0x/WyZCohElSl8O0AaSDoNgTpvYiTEdmml2CJPsZGjepeztsc0afsuQARxIL+4WMQ+u8J62adCaoeZczO3wMonnLkhFWb8pIhdBx4l8n+jv5zvAELql4ryFuryBlAx2BETZrW/q+HzjDuBzvjb0bIlCU/PsI0r4HjLIsCmNIwBsQmdegEXEbKcfR+zyay+0E7ErKJdNGCS/TaxNGZGwYmzRA2DAooxFG4Girpi+DRBcmASorRUXXiZDCaqCVFXhJa4oFm8XLHTK0kzGoHjbgxfjeacyQJtaGc0WB3FFlYktIcaSG+2gFcZdBCIkQkrExOH7iAAArOrkHTETbtJkoFxmqd6Ht4CmHiIiDh09y5ljSxuP/QkwZqaEoXFQhwo09VDlCnnbpLGnU2QVEp0UnjjnXWaHbdjlaPUN7UVJY8lhym7SrEXNFOH50Gf+0B75BSI3fTuaLBK0lneUO8bmzuN2zHNUHGNMT3L50HyYsAT5ax5kDLQTgCoQJrTC6J2HJ3iulgn2fEQiCqEMrhodbR5iPapSdGYyC9sYY6g7xoiCMUrg0wpBkFwCM0tkcTgHYalUgziZswdMat6hAG0qnNJ2GpOiNMO7uwS9aPa80zNZEIcLVREdjzFUqu4eyBJjSgl1WQd9SBo1XRgRLyKWjqJaLF4GJChaPc4ERD6fiIEpghnx4EEQY4QlDeEJjzgJDMqHp9G4pHRtkeo/lnGWTYu4S8stcajVZo+jWmKhvgPgunHgZg6DdhoqQCXhsc20KrZkYF4xuMBy4x2p2OcJHCsfWX0B5qYlZ1ERlmNIuOpBQhHh6FFwHUZlkpCa47jrN4c8YTCyJIjh7RrAEKHUG2g71u2ahTr8l97aJ2nS1i9vG0u2M1UdM72NTcqjXu1TlBkbqMQ8tnwIMWhgkVncNQEs7Q3TJIGoSc1KjuyrTWMuIcBk1MgXCe8lHBNAHM0pgf0C32YRmjIlsYoUoeXZIJHLpGKVOEtaYAx6l6GZg19IyCLURzz9AezKgcNLgn/RQjsYUYjzXQbnpZokBJ82SCEiNVonmVrLp4phl3CAgyvJ76D60RMeAMFbvCwFSUPfqeME8nQd6YbLkpL5kLJIr5P5zCpjyKHc//FkOBStsL+2FJcOp0yADgYehENr13BUuFVEk4Ay6GtMRIeJ0xOyMh78l4tG7DUpKLnH2MeLn+heIpZeMkcC4CtGJaD1i+3hIjeO1HUoCJmcVoY6ROAhHURHjFuxKQPZs6BLgWApgpTdWXbq0o6McWDmGDnqDpS6JWTwHK1oS6A5FUcnOkfWpdPH9fgi67mxiumYQ7Sb7vH2clQc4ouyzRIV2QETfw/L8NgC7Bjawgf23ttbtZyAylK4ae9yyXzj6MV798R9mOVjkGVtfzIsv+QG2DO9Zo2NwIXv+ru/g4XN38Xdf/mP2jF3BUzfe9rjHrIy1+eyVX+D6L17Hpvbmi74W2JfSp2/5Rt5255+y2DnHUOErJ8I/sIEN7OvbhkSVll4CHeLgUDpsQx327LuOR1tgX8cF6jEw7RATLSPGBZ7wCE0LlCE0XYxroANahhSah+hqTZh4jMKRiBzzShhtGU/CAkRokTiSKdqSXlZk3oBZ551VSHLUD4EUcRZqIRIKwrw+R9OcxjVDTDKOdAXbtwl0XdF1d8Hdd/WdU2NDjhxhwS6T7tYLMG6NjB0QaYwRpBnP0WkYo6GQOBPtsJmeFKTAJFnzZF+mvbRtAilTJ0EgpaSju5wO5tE6oigaWGllQd4Dv6x4BRkpQxmK4Uki0UAbk4mFP9R6hAfDc0zW/yfTvCs7tj4a4cxbZl9fHzuxZdqZHmMng7qMphwcQIit1jlNcLb6QxHeuWNo0WW4eTsLhZ2IGIqygN1eTwCSjFnVY3bZL4AwxKJgMN0SLB9VOJ6H07CdPFVQHJ4M4YBPY0QwVDcUJyVnXMXJrmBYjaJbC5QfjVGnVjgWQWuboJ4wGprdZYaLdUQA0eeWaBVPMXUipto0nD4NBdlEd0M66k5OBw9Rqs4RLxXxF4qo2KVyosQReYblHEbqyglcrZDSR3ldfO3hyBi54BOUNO7iWWTYZnkx4uS5mI72cCZcOvMB5cijHca0K0lY6cIyxQUPxxO4ImZ7uI0j+hCekOiOoH0uJooMAo0fn0F2HyN0QpxkzpqYfgfaFxgTI7Bgq1qwoIDnG+gsIs89SsvxeCywumVtfZYSkxhp2FzaxtGSgUWITO/eNUL2hsxJB87ex6MjMLHX5YEPmiTqUrD3oR18clcHoSEYEhw44DLq7UTEXRqt99i5JbCgnImIDkVEZyL8BOwK0/tLuYi4ay+XACamMIRpbEaeexSndZhKECFaNuRVKoE0PSZYmvzAbYW0vmzQgcYcNogJ1eeoiwTQWG+9yZhdeZ87V64oSmwoXoFyHNCG+eheymaCbiCyg0QCdnkPnKL5uRJ+N0YpQyxDlPCITRejLFCw+TLF0IhHsSiIH+qgDiSXrEhQI4iERqlNjJIW3J5fNLlAZ7JrrnnFNeDcfz8ciXgobuMuCi5xtiO6K5g4BAn3Lj/K0XpItTLL9pE6rbM2ZrvdhhPHYW7UEAYdBIaSU2HJKRBNesTGZuOTQvWF9iHIMtPaaD2Bjk0CqEsWuydZzlLmhoCyYaQlgz5+krL2Ua6fzRlplJ2XCaCmDRmTR5zrokQPwhBGYWTCmgL8sy5VQLgBnnESHyCpi5NnWGq0KmTglzAxvj6F1BLZtY3qBob5RUOjr9MN5fAQbmc3yBlEErbqulB0YxsOmsXEkmgiJmww0XsO6eEtAHSdOsWywJMxHcCLLFNNuB1koJBBCSMErnDRkx30SZCmS6FQspldtcHxFEVRYmWxi4wMY44gTTMAdv7gKETUxa1LOBVn07vVsnhzu0PWPyYMcOMlRByjhYtKMoomuK7NdJokuoj9zTTjk4TxCY4uncbp9qJiQtGkGfuEFCn4hoqso5WDsBlekn5xcFzB7l2WyQgwOwsjWnLuJJRkiWXhZaiVihQQDzS7BjawgX1tWPOzJ0BCrXYH7if+CbF4CLl8EtE8BVEnE4F8i9/mtRxnqxriNZtewYbRq9GRFZe1u+wXbz98zW/w4Jkv8zv/9mO89oUfZLq26YLl//aOP+CTN36Ep97xFE7/+d3M/NZTn9D1bpx7Pm/98h/xqUPv5zk7vv0JHTuwgQ1sYOczRUSpe5poGUbkFCf1cQQCDxvaYJ0zgQhtGKONyBF4+MQmxOiQkBCdvABHboQ0iQZRGtKmYpQJe2AW9MAuJCD6vgMbJoPy1rysNhrQaUMYYZ2nxLlJ4DS0Y1CRQMSC5fgEoTmHApb1MvctrzAcFNnNnD14ZAPQD3aZBGkbKU+yGD9GlRonss4aRhcFLK8QbW7iP1jr1VuDaAt0YCjUhQWLdI8VJaWk+oigqH1MbMM+U4864Qz0bbr40qUVdzi89AAAVztXWVYUFlRLLyukSFSABEYKHN0iknbUEBIpYCFcTM4qMEKhhcfwmI/vNRlu3Y2WQwRjIaaTPAelFUpOuBrJkdaaxiI9UijLOEq8hGpZIsIYHrCZhz3dZLPYyoaCsuFsKdhlByth5eXALg0iDqnVfJpdgVyw/ZNPBiMQ6EZEdzpEHrdldF0QD0k4BCVvjOPiUZpXTrISn+RMsruvkpDR48sHUUWBbgiEEVlUlchdAQMmSLO2RcQ6RAmFI62OmpyCTdXtANwb3YMWZ2ibNmWnQKG0kVJ8JyP7LuPogXtZjgxdZvA7HdzqAu2TCyzoFbztFRYOrRAR0BoX1EdchBB0TkyycHyFdnGEtnS4JJAsRCvEMsadGaIx7NH6aBuBpqCPc6R1lE1DKnH2tY0RNb3RGp2GhVNYlqSQuFGMUqAkiOYiEokwS1l5hWsZllJTUGV0MtaI/P1pOHZcMF2y95rIoUJCgFSOZTBJBULhdQJGFu/GCyep+ttwhAUrjOqNq6MsiCBNhFQSk2N2pmCXUS4iWLH3VAoWSwVSoke3obeU6X7ubnyznIDLoHRPY61dHMfnKOpYhJ50qeyTjCXZTM8kYJeYUERjDUyU3fH9lFLT616TCan3r1tCwEobdBjjEHBUH8Y1Dqkumw1HtVkVw+MtFpzTHFaPEjhdlHAJU10pCZQ0xSS8ywzFxFs1uq4y1ks7tOMT6dDeiyi6XYEQIgvTNNpgkqyQeTPGIL8cJ6AKtEtjtIKYIFimcu5hEMZmZy2NoKsCJRWyZO+nILB9cPgQdLsdRkbKTDduIO48wHJlhnDxDCbSKKMwGhYXE/2zomVxLS8byyIDvHgRQxWE4GxwiOU4AtJQtd4GiI5CpCnhu4melN3p4O57oN2MmfauQsePYThg59QjEbW4ALPJuMSGVmGcZsHJQCmjDJX7FlCNMqhkjhuDKaSMRQPCoJUDJNmK4272XBNJBsVu17DQhEa5NyWEsP3qdefRubBX5QhmpzUHjiYTid65TAKEano6ZsarEE9fTvyIsZtG2uDiMapHWWGB1kzApnMbiZfTjRJJLG29y8FBHKdO58xjiNZZlF+3wPKsYrltmKwLzLyTbYoYoTCOtOuIxCZnMBLmkzoqwZkFgUg6sH3iFNVOTLcygqYHdkVacPaUIY7BhLbdJX8PJfYAcKUo0/ZtxlPXEzRmPE5qyVEHdl8S4swUueeT2pKBkxD4WHogJY6TUISB4WGBOGzfSYwBhUK7ST+HEk3MkKqvmfvr2UViYgMb2MAG9p9o7QWce96F/96fpfOO91EeO075o6/E/cJfoU7dh3E84pkribfeSrjzefz91Ax/xnGe4c3yF2Y72+58N4X3/zylt34z5dc+lcLbvxf3c3+JOPvIRV3eUz6/dssbEELy6x/5HoLoPKmqgYfO3sX/feAt3PiUb2D4W7Yz/48PE55oPaHmbhnew0xtM//22L88oeMGNrCBDexC5mr7gtrugBy3zozBZGnvU2ZXKgAtEzaVL3yEMcSmQ0xMWA8xEqKNXUadYSblFCYNY1SC4eZdfYCWJk4IFYmuirZgmBWTTy6rPJL38MynLJdAOTa86bFD0E01sxO6UGPUUC5jmV19cS0abTTzaiE5QCD8VScnYRtJScWtcd3ss/Biv3eOWGGq08RbFabRn6EKA/EXHLwvlDFbr0NqstBMizsJ/EWBf8ZDmIiVVvJFenkh+oA93/Fop9m+EEhpd/1lAj/mLWWKxUphjGbzHD3HHFKIkpiQc6V9dAuzSGVDLj1HIqSmPRMQDSWhpLJXtywKJAHiTujjCIPVvRGweTtMTsDIiOC675nALWaxPfjaBwRLSzlmWJJJM2Uv9BNODIWiYLRu+0IXh7O6Z+1IhkyPCIwDetiyVrYVn2WZMRoCvcyZ8IHsOGF6+/ZL7iLhFQ7etQ0q108TXukQXO4wv9NhZVcBucNlZXuLlW1t5B7oXBbjXwbFyxQr29qwCVzl4SqPIWeIJbFIKLu40gPHZSTaxKMPVTh2Cs4tghSRbYtwaDsSJLhKEWqN4wrimf00TYcTokus7PeCGKRgbFwkIW0Rx04ITp5NwRLdu7ek7WthNKZLwoRIwK4pyfi4QDkC4alEB683X2tuGT0RZsMb0+Vc9ChGGhzp5jJGiozZFckKBsH8Aiy2NXYUHaIkk+RQcYTpp+1murqJTJQ9ELh6kQ1ej/sicnnllGcHVem2BbCgB3b1hTF2obPUE6eXOeZOsUDHGU2YbQapQJmASBY50ngeYaEOWGDNm/LxRhX1GUUxFbwXAjHjoKse3RCO9aJ9e6Z7DCWE7AdrU5OGL98dIyM77qTrWcrsErKXEAFYWlhGFQ1jYyDxKKghZGiZXUss9M4rIJ416IneIvHoufs4uPAgnzr4AYv7CcWZs7kDSOprOtmmgDNexJ0po1fCJGzQYJAYVeaB+Yc42DoOUUDTJO+0fgUcC6LIoh0bS0gyEAagO7RCH+3UcaQNbe9qq2nlGImJDUtLaY0MQsccOGiXZke3AU1I/0ZIr+LJegzExtBVU3gJ2CXTzrVfIoSg0DnSw85N0BfuLSLoejVCt5xdy13RuNFZC0zJ3Byf6bK0I2DxEo0pGsyo3wP9jU28EslKL0ybmF7cK4SqloXPpZGM2bNIKnuvJvi06A2VJS0aQ6st+MLxx1gOm4RxkH2pJcjYMC4nmDCTtumFGLm1t1kvE6KWEYCJcGQMS8cQRqCSh6kYUYhZhygWnKlcbTexphV6yMcoiYg10fBuO2XHe+fWGLv+Jk2JU9KzjvBcwUgSdHJu0bXgJiTZO/stPKM5cRJOnEyOFwJZ0LC3THGDwi24MGSvuzyznbPl/SwVdqBWhTam7yIkWKIwKlsXVWTXhoL0uRgbMLsGNrCB/fewYBnn4Q/jPPBe1KFPI3RE5E2xcuw7GXl+gdZ3vAs9vBmU13fYhx95O3/y8f/D7srzqcz/Oa98THHqZEQ1PMys/yB7q1/iyvnPs+XAH+F/4g85bTZzrHYr0c7nsOkpuykU1g9xnKhs4FU3/Rm/9MGX8qeffhWvvOGP1oRDduOAP/jET9MojPLdl/8c3ozi3N89xJm/vJepX7nqopsuhODGuRfwj3e9luVggapff8LdN7CBDWxgq00gCca7+Kc8nJpLWwVWDDmW2fdgmVKkKeylZOecx9GVFvHDbTSGuKBZuLRNedgyj0qijK7EcMbFdE0C0fQcgsi+nSZZmvLCOIC2YIdRXgZ15DPWpxaEsJKQTySWxaSK4LUEsiuzbHgCBy/RFwrdnJNddqle7toMV5+xn+mMySRg4UQGlEghER2rpYKbE8LKmF0C3ALam2LhQ+eYm6xxyo8gSB2eNOOeg9SaU2ehknlmAiNk3/Oj4Hic1oHtN5GyogwigbsAxkaBsyBMhBGCQllRq8Zs2Ch4AE0q+pziIg+0/i8b4wpS2vpHJmbDrIQo5PQRSzjR2gJz6VilrnUWzpiGeCXtKZclrmu/lQWHysYCpx9KBiw2LC6m7BxbJmXGaG04c1bDONl5k0AiCAW4oAs1jFuEc48kY99rTDyniOcUng+FZQ8hS0Sx3UQK9BL9lmeH9cLJ0v6ulGHDLGyoRHAnWZbISITEGlzpEE9eSfNwgKJ37o1yjnFpnU5HNlhMwqZUcrxGJ0CkIdIO5/xpiB5FG02kNXW3CAi+WJB0TUzHdDBIpLEeYqkomZqEYyc0Esnp0yQZGrUNyYJEKNyghCYOTdaPYMMYsx6o+ExPryDPJizCOGDYG2bJX6BZ6kIz9Rg1QhoUXgZ2GQzhyHaap6yYVJrZ1OZRsPVY9ucYry2AX2bz7n0snzqKScCu0hEbGq283ruZkr0skI7vAW2U7iBVP9jVK+Qh4i7qyJcQrVoymBJRUJhOjJDCAm7a2BA5N2F2JW6scZKxcUDUisAyzrCAo9nESE4paLdzIPkqZpfWgCMwKFgX7MIiDqHVmhv6chXQ+GUFnciyEwmJTBfw8ZYdK8KOZSCOOtsJpqfxO1/izOQ82ypbEK1z61TG2kLbZiK0YHgvNMxq7BmIwJguGdgmEzqssf0X6W4yplgwzzX404quCdDDWzCFIVxl9e1kOZdUQ4IbLaBFQLM9RDf0cKSDVhqtNBEhPm4GiNiDclpYupdX9kR4nFL7dNJCOw/vWX6E0XYVGsn9ri3z0HMUbUzC7Erbmm4a6Oz5EREh6GVnF1Yr3oJaSR3KrZMEnESFMwg53EsooUAWFtF+CXm5g5l3oa5gxWpc2urn4RGDcWxmSSEFbXeCgj5LOgSI3AaF4+PoCAOUqQFnk82FXhjjwpIgNvC5+S9zefTUtOsQKWupJaGdtNkxNuQeEua1BcxVrW6fF3FAlNzIStpkLUZIhNHcdWIz3VKDQngKMemg3SFoJc8pUyLyqoi6RMw6mCNRppNJIsyfPpSljhgZdfCTBPXNlpPNRLMO2GUAPAFd0/9ZwWbpNVIxt6eInGvz5bMl2t6MHRdpAViR3av2n5ShK4XMGObOskdI2873i7ABs2tgAxvYf6nJ0/fjf+hXKb/+RgofeBVy/iDhVd9D62Xv4NTON6NDSeUlN6HHdvYBXcePG/7oLV/k1R/9aeLjN3D76/4Pb/9nxZlzMLPBYfayzfiXPYsDO1/FW6rv4DfaH+Wvz/0aBxam2LP4Zq78wos58+oX8/ZffAtv/asFHnyoJ6SZ2lNmb+E7L38lH3jo7/mrL76673ttNH/6qV/g4bN38VM3/D4VfwhvQ4XGN23h7FseJDrX4YnYjXPPJzYRnz70gf9Yhw5sYAMbWGISSXuqS3Oug1P1iEr2ZT4OE3AjLWjAJOAJBmplj/qQobXFIxqK0J6xzq0SyORtVA/10ooL0Q92xQJKZWx4GCJzrMECHzW3wo2zt659C82F6CAgynbXE2chedktHk2ybxkYGp5gb30LE/4IkY7RRmesE7curS5MYjpxeGTzJPLEvUQPHcOGS0pkJzllzs8xYJ3V2CD9Gjg+Oo7RZyOMSMV5LZVpahJKFWUF6onRqXizgdXv5I50Eg/AUkmEMDZTZOYikmV9FCYG4eAXBdu2GhxPMq/P0E3Cl9xDPiROZyeah6EC0S7DTGEcT7osJeDQgokJIzAuibhyrtvzf6SC833fC4QvKe2p4JWtS09kMoHxVDfIJNnGlptp8/IMQmOZTLFIGCkGkXPgGd2+Zj5oE1MqSq6/FsZGU1BQs3VLvlAOBEjmZirQnv5eHxLESahSlPxs6RYYQ0F6+KqEFg6NXFiMBXVLlEQJJcjCgVKwC0Bq+5yPYghNGuYTE5mYimOd8a6QIB1iE6KlhzSWFpGy2kSm1ZbUX+tePyQ/y16bgjTEVNBFkBWJyAFGquraMZApCBJAcYjJ0ijhJS3CPe3MITdS02q6nD6THGws8EwGuib3t2MB5KpsYISLLo31zQuT0TITp1z1xuHKS3tesJMIdEkTIhyroWXDlXLnSllcBmR7Pmm7gyymIj0C5UvOFS8jqm0GKVC6Q6xTPSIL8EoJsuChG3N4owqVbmZmCGGOEOr1ws+AVLsdoUALibk3hHlbuKuGeuMhBcQR0vRAkUYjF8aI4WT3y7TCZXSowTPE5SmUcBFCUiiM4O8fJVRd9PhuTOn8Oq3pmmpJgamQOpj0vtIW7MqwIQEibEIcIknYp0JYto4GU48pPnUb0fhOTGGIfZPXsGf8atu0Ym7hSxCGDcM1Qu0SGUWxoDBSsyAXiIkZPzzK4qd741wKT1DqHM76MmVLIaATt5PpJVhsByyvGE4EZ3phjAY8p2xBLpM+NxKLbchbQRQsWB+JZB3vlZERoBSmFwGeWccsYWLTYwwmPeuHp4kTmrHY7GIweIsaZ0X15nZaBRmxkuiNaZNstAiDjEkW90SrzC3jRCGT7qWMCZtUq6clJrKw0rRjjiw+2quRa7/yHpSYUzGO44IEKRKUKX0+S8PYTJGpaYNcOEQcJYxgYRnCobQsTC3TB1/K2ixh3IS917bJUQqhXQQ67jiPnB5nubwNv/8whLZZWlMQKm6UbNdXJHT7nyOA1QZLQ0Fz5Opss0c61DZtZGjISiekJpPQ5zQCWgjRY3YB0thQcyPBCZJNqjVXX98GzK6BDWxg//mmI5yHPoR7x1tRR7+IcYpEe15EuO8l6PE92UvX0gc+iRryKF8zAdgX6dvvgH/8Z8Mnbz+J99xX4MkpvmPbX/KUFxfYthVc93xI/wTwrcC3cub0Aoufeh/1x97Od+nfIjj7e3zkz5/B3yx8O1NX7ee2Z0q2bbOL7cv2/zTz7dO87c4/5VTzKK+48hcI45Df+cQf8K8PvZ3vvPyVPHXDM7OrjP3wXub/+RHOvPE+Jn/28ovukm0j+5isbOTfDryH27Z/y5Pr14ENbGADy5kgYfnUY5RUIKEhGsSRZdcgLLNIaAvYyGQXWiJwlKE0ITgTdyxDKzmnLAhERYFn8G9qIpoqy47YoY1nfCJsOJuSAowgzgsZJ2waxy0hVC4cp1fp7Geq6ZNBQMnu93ADmk3DtD/H2P4q3tmFLASmq0O8PEUsF+8SG8uiQcfESxqz2ME4BtdziZLQQ9Pzu+1PX9usjCl7y2iihTjTJUvZBo4jiBwHpVeohI+htdVFi7VYE6Lh5bJhIqzGWabZlQBAI8WcEywkUgiM0XR1wKI+BzHsdEYRTUHhpAe1pDpjLRqbx5nVBYqqwHx3CSUNrYkunXpEselnDDcti71KJKaQFOUwc41R7jn5eRzpJo6WQMgYb4NCPhxBZLI5Iej51EJCuy3Q6F7XJ8550fMI2mRhQfmdeSGcNSCbNhohJKWSwEnnCjGlomBm2nD0GAmlI62HyH6KpM7pJlVsIrqmS5SE2J2MTlGlSlEVcIt1thVuYdK5i5O565vkPtDaZMwamWSoMxgK0RlboxgiE+ABQRTR8maRI9uBxexcsQmJhY8bW5BNKpWb6gIn75HlwRnlIuMQWSgSxMPoehO50e1jCqpGsXeMMZbGJx17z7vgDvdQAONodNxDgJcuqaB7RKzs4sY1gKEmh2lBBoQnjc/KFSlxasuZvpvYCeez36WbC8MyESay5XYsH6OyuUzwiCA+sEJ52LK2sntKKGTRIZ4PQBu2bpec6BZwCmEWVRZb+pmddFIgpUG4Cj1xiY0E+MKHgW5uTTE9rb2SwCRZRpcKOzJWo1TJ+boGZz6mNASHgkm8eNGOh5QWgNYOqbstZZ4pa4GUlWASozVxo0pcmYTlXg97jk8zCWHT9Y0Y6WCSUMy8nWudsucVPeDLtjsBVyKBk3flpUAduwN5ytYlDRMkxjJMpUGP7yFunYDmQQpOCSHaVgatktsVEJa5eOOGnTxl5nL0I5IH7nBomphQWoDLX/ExPXIVBbNIDFn4p8yFc2qtszvz0JkmgYZxp4I2XbQxdCMY9iqJHmRs1/I0867WuK7BEz5b3K18OX4wOVNv/k+MGFqFXRwU963pQ21CTKh7mX37ANseUArgrSRg4ip45CAHaDclu9hKpBVInSReMPb5mUxc45UQTYOnNVmykVT+jf4xBMF8xngDxoss71KMnRMI4TDlb8CRRRxRARYtK1TY8wm/iJAGog5xoJFuFQRs3QL3nyjBylJSJ+g44yyULmHF2wA5gNzk2HMGwRm1E8ddohgZOvd0IQGkZRwmfZSA4KUCcr+PORohzrAGSTLCSXTnDCiIp/ezpCuweLctIB1MbZrILdI6MpQdJ9Msj2ny4RT0gkT+wIK9zc1t6geT+60fkzyvDcCugQ1sYP95piOc+/4F7zOvQy4eQtc3Edz8KsI93wCFWn/RTsTSh45QvXUW4Uq+dLvhz//CcN99UB9tMfXNL6elVnjNC/+BuUbjCVWjOlan+qJvA76N1ukHiL/4dm713s1zZt/LPScu4a3/8zt5yLuNW57h88xnwI9d+2pGSpP8ze2/z4cfeTtgdT2+/+pf5SV7f6jv3P7WIYaet4mzb76fse+/BDW0mq+/vgkhuHHz83nnPW9gpbtExas9/kEDG9jAvu7srW99K2984xs5ffo027dv5xd/8Re56qr1w6ZTFpZKHPX93lUY2eXsWQmTqXMmkNoKoAOWcZMct7vyBT6OzrS3pADnComed9jt7WJkskVwWCDaEJgO98Z3Ms40Sg3Z0Dch+0NdgFiUwfUxpZHMyUj0eldVHro5sEuqHrNLJqEj3kiFbbs8RNsjCFxYgjuWHmBrbZIhozHKBdFjHyyES2hVx0iHuG1QRrPx8lEK89t58Oxj1nkrxRBbx8QYwDOYQCAKtg+0MWgMUSEkFuAYZalsQOwPo0UXwTK6a53ZMISyT9bA8k6HeETBEhlooInRxAnMKNhSeDqXNh7lwIHjiC1uku7esn6sVpgNuYzG9yKX7kcK2DBjGD8O8YRASAc01JwyujqJ4x4n1qALGpp21LvOCMuFbYlLlg4ENMQIQgomKrNMVGb5/Bfeg+ik4UlWBF3oKCXWkY6QHUcbXqlN4tilAEvCSlEJs0DULICU19uScq1LonWMSj53nNT7sZOiXErnTi7kKWN29bR/4sTJjQlpm1auLGAMRVUglhJP1foYiGD1eQrOImG3l/1S0QtjrAQHATgeLxLoCA841V6k427Crc+wGuzSwkfGixTCkxixNZv/KdhV2qsI8siTMJjyOCZYROsKNC2ANzrSX09ntNT/gTEgJK6T1FnIjGnjFhNgMRmbqOQgx8pwj/27VAIVWWBEYNsdbhpGFhczXaceKxEm5RQTpVk6me5RhHv2AcRmB1oGpENxYpr2yWNIbYErYwxDogsHurQBmiHRg10KG1QSSgVI1dORCmJKNcW2kiE600tsYbRlCxrscVKC8NPUjCVMYxZ4NBevKzLGZa8dEKlyxuxyHDLGydioFR03Z+zfsxsExw8IBBEy7r3byYyJlIRZ6SatPUcpLneRZcXG2i5OnprOytdKHueWDGHcxfXK6Ml9XMiU00vEYIfXMpLGxSRSTSM4lbXPImMxdbfKQpiE5aaa7IkOUnpPSKEyjFIVFFE1xllWLPtbMcFBHKEoVGdpq3M4yqPTXcZXARJJHIu+zKVC5q6TZBVNbbFzNkPEl50idC1TLcawvAxhbBBUSOFfN785oA1FPwk9DgXjaoIVzmRh7KTNkmm4n7UqVZZZRuu2BbvWCRONjdU0S4Gh9KeUhb5yXdnFmALHTwooJixmiUXLlLDroVTgVgBBIThOFFsA2kiT7ALYNSNURWJVJKpNoRPA02j7bAsbEqElQip8isyyga70EXUJi4miozAYJYlGduDNHyDuakRjI8ZxKRRiao0izRXLpEznxIo/Z393QJc8IEQIvXb9Vi6qayAAglw4o3Sze0inlFLRY4HmzTglUMvZwJjKJKEje0kV0nW+2OjbiJI2VpeMIJoHJU26BaeJqjEiRcTWvDSsb4MwxoENbGBffdMRzj3vpPSm51H4wC9iCjXaL3otrZe/l/CK71wDdAHM/9MjxPMB3Vu28XO/oPnxnzKcOwc//0rDFT/w4yyIO/mVW17PXGPXf6xqYzsRz/5Fuj/8MTrP+HV2zHX47St/nr/YfRv646/l+7/zLD/5M4aRUz/Bnz33Y/zkdb/Hz9zwh7zzFffwP/b98BodL4CxH7sUvRxy5g33PqG63Dj3AkLd5TOHPvgfatPABjawr01773vfy6tf/Wp+6Id+iHe9611ceeWVfN/3fR/Hjh1bt3wmEO9OEslSb5c5FZ/NoU3GUdluqk0rb7OKWXdAZtopTuJpDqkh5krTzM5CrSrp0EFgw8SiJFxDCUkc5V41DcQUiRs7bJhSv48IkAEOoVPLwhiHasKyxIBoW4dNpSlm3EsTB8q+PHtJ2EYzanPH2Tu4/di/E2++qbcjXZnoXUxKdGBBmw1DE/iFxLnxwHhp+I1laVinvwfGGKMJ4oDOtg7jzgRbnC1ZanmktELaAN0kxC0Ez+/vg7wmDULwmcU76NLFEz4CQ0HVLSsHEHWJmfEsC8poyyhLxk4Ky46amBLUq4lOlQCRhPy70gEEngvjcoJdak8mIB/JAmksXP4pJozAi+aRx+9EPfxhuLaAvjmhcOgI6YCj+8P0kwglDBJTm0zkjnJgl7BubNbqkiG6xs1AKUjm3CrTJs6esVnom0wc9bS4zp+jp9m1+pwGaJteshmRhGr50rKkjHDRBmLpc6T+bM5UrmKpuD1xvnQujDFJGJADHx4NH82017oJulv0+sWTY9Ol7VoRMy9e6nt3SH93RyXBTNDrUwkoF1MdxZ0p4DgwMwPj46veOxxB8ZKEJWFjREFIVKmenWvYsWFVwon7woeMhjvuzrm9UuIIKwZtmSsOul6ifOtGRC7LYsr1FELgem4PTItXLOjUUFC2YPrw3CSzcz66No2JNKazCgFPFgITWUaov8myCd1pmwLPafgIV1rQQkM0tjPp1IRllzBeLNiVm0dZTFTaWNMDu/JMNXuSFCPs65+kUwCoVm1MsjQW7Eqd/dT51vTateIGxKUIzyuwqb47m4vXXA2lgp0b4TqZFNezTSObuHLPCFkoKhB0DVOBSzU6lTAkRbJRYY8pO/2aVroyg64noXUpqCMkzmSSmbfssLK1zcK+FfyKj7dpF9HWp4MQyJrHSGmcJhFn5VncZLxWcmCXynfZmZBCwsINC+N9bWkmx8YYwslLke4sU2qaUrmIZ9ysXmmyBaE1Bd8yqcIQZJzqXyWmDUJasEs7dt0J6xFlWUX5HrHpQGwwOm1zry5GaIaGkrBskZ7VrgX2P7s+ak/bEPCEKS2EvaY0mkJ4EtE6g10YPUyxga9aiDSMXaVjZrMxGilZLmwlVv0AtSG283cVgKSlB5sdjJswuxQgJcaxfRV3RTK3kpDbsgVVW94s65qb3h/JXHWSujkS7ajeutqrGAg3m1c6XffOgyBF5QmWS9sAaHcF84siYWym6/f6PKv0uikLOkrfUWQCdhmVvYPo0bTwWgBz3XNfVKmBDWxgA3syZgzqwQ9QenMKcg3R/obX0f72fyTe+nQQ6y9BuhVy+nX3sLJhjO/90zHuvBt++AcFb/lrwyPDr+JTh9/Lj1zzm1yz4Rlfubq6RaJL/wfBy/+F9ovfQHX7Hn5k12v4wLOeyYvcV/OXf3iMH/ruLdz57pcy1f42Jiobznuq4u4GQy+Y48wb7iU6c/5Mjqtt5+h+xssz/NuB93wlWjSwgQ3sa8ze9KY38eIXv5iXvOQlbN26lV/6pV9icnKSt73tbeuWT8Gulr+Z09WnZm99crGLPNtEIDFGILSElDmTxvLoKE2UjkShpQ0zk6sEqMplQdGzL7BCgItrczEKUEnoHVgnIyOEKKtjlL7X58kWqbRKZf91HK/bNd7Nafzo8QjXcTNgI32JLqlCAu7YzxY756zGVuqFSYXxDFtqW5COQAcGdIRwQbjK9kWlp4uDkNkOvnUlJUhwL63xYOVhTFGjhIM0ImN2ReMSI1xUR6GjkOWmIYoEedzDAM5qYCdpXkH0GAWSPM0oEbg3mkhYUfS0fnpolnhsS8/7EwKRP78QVKtw1fRGKrJqQRCVXtReOHBGQVg/SCGpBg8jFw8jog4S0/Nk4xDpiEx3ikqOVQU86vqcKNfQAkyu/g5FwCAT0eLDzgLdYogczYW4uWudoNj09KxSsEsnYFPPuc7XIWV2rQ92aXSuDOxqXGJ/V9KG6pjUoVVQmcBgAWBhDJp+sCvMZQKzczZh9yU6ZgXP6QO0YhNgpEvbHcfRLSDqiTEj+1hljoKbts31mI81gRiSTE0p3OGpNf0kBBQ2V+3vK5blY4TE2/c04rGdzBYnqcg6BdnAd9y+Yw1kgvjpuZRQSNnBOtAque9zx6SAGtDyZ9FOKQtjdGPLJopkMaHc2P/NxCVQncTEBt3qJZKwloJdtmxpR4n6izbjDBcYev4mnNFiBnahDSJBQowOs9BrlF1jhJMLa3V6DJBKBQs35HG2vFa9NolmV+++yBhkGePIAuXSREjdY3aloG1sYlqzAcwpQmK6cQclnX74QoCn7H2eZeN7HKv6Q5TL/Z8tr8DKGbdvXDD9IGI83cWUtc0MKDxMwQIsqXahEorCtiFqz9qIU0rmhYJ9uyZ46u7LwLXl/bkqwzduZrmi0FLje2uB6ex1PrLPFzHj0JkI0Qmok/ZByieKteGhx1xOh5ehh57PzIzAD5JxBSbGBIUCEGuUiLMwXxWnwGLKxkoeJ1JhXMHClSWacx30fkGwUyG8Fn7jLKLTY1mmpgVs36EoFWK0sPe5ZccpNqhNDEtLoYwLmk5gQdVUe0soQ0E3GW5/2Z4sffZIxcSoZsOUXbuyzKokjLA0a6LJMfUAk6wrchU0o4WXCLv3kpcYlaz9YzuJyhtQWiGcZD3yShxpPI+uU1/T3uxYYxBCU6nAhkslenOVeGoIo1yc/keH1XoTTu9eyD13+4C5bK0TdJwxAE7Pwxe+JAi6vTV5LZqWfJxM5KGGLZdPHmYMLC6k1EGIt7ks72ghKuueau25L67YwAY2sIE9MZNHvkDxbd9K8T0/iXGKtL/hz2l/+z8Qb7kptyiuNRNq7v3RzxIcbvL66HJuebrgbW8RfOu3GF7/xVfxnvv/hpde9lO8aM8rvjoVF4J40/V0vvF1NF/+Xtj7fF4w9fe871nP5jXP+GUe+8Jj/OhPGJ7z/AX+6s2GY8fX31mYeOV+TFdz4ne+9AQuLbhx7vl8/uhHaYUrj3/AwAY2sK8b63a73HPPPdxwww19n19//fXcfvvt6x4jkTZMQ0jrrKfvqfMB3kOnsF5osh470mb9MjbEROgwcyikkHScMQQ9VlJ+GS+InOOPIQLLTEoBLgDlWaAn7lpxbsdHj21fU2cxqRC7XaojLjoBFFbvdkvP6qQI0QtOcaXDjSNXUlSFvo2UXqiFoHtph8ZNDaSTUo5ihAPCTRhRfg+c02UBVZOF/gipCG50CCZjoh2pJplCIBBRAnZNCbo1SXvcoDW0mvYy1XKeTkCWJj6tV9qXFuxKNIXQbNuaFlEgEmbA2fsThofAEINQiJaH80DiucsesysdKEcJRhq9cSv4gtFRwfiYvXDHm0YWi9Qba/ta0XOyhInR5QZLhZ0sF7akpDpEImAc6pBH5u9Ba8uwGBPjXOpcTkEOWXxuyGDcAvHWrYnD1RsnVVob8p8v4yVgV5yCXQnaNTmeH+uk75JjVM6xEtJwprSbWNXYrnayp7SD6XKaCUwQC5uhsO3aDIzVqmWkRZEdC5MwGpyEjROJfKiTHQ8g06fzPScLwQSSDH0QCwv8iUzHyPa5thGgGAOuCyXPhg51r3IIL1WY5BbTpQ3EG64h2nJz7/JJFr6hp7iIwDr1tZtG8Cplnr75RWwqTQGGEXcbl/uXr9LrMcRejmUGuELhmnmrsSVUwmbpH5uuP06wcZzl3TsQshcm6cQroJRlkiaUP1nIAZmRXgt2pcyuEHuhXL+lbDLhSXSQsPqSdI4mjhM9K4nY7FLcoJCV3LFOr53TU7a1Oh0gkV+cyCKqRHK/95v9WymT6M3FiNjLEJyMfXh5ie5oSG24DsawEq6gZD8gJbAyGGAzeq9OjLSeSaFQabNKgqiS9EMscuc2FnXNAFSI57qYirYZ9tIwRhLhenr3iSyoTD8RYP/0dWuiJgrjVSbGLLPIVWsBi6weyxoVt/CLh+gO55hr6elThq4xrDSNBeb9EkoJzJ1uUj87RkEACIPrxBkIo2JlwaH0Xk/umyyMMR0LV3Dd/gmC607T7nwZcfz2/npg2WXS9dmyKbTsMeJkE0X2F1UQx6BtzCzHwuPYx5skE47POl6ipKaYMNvS0HuwAJ1O1n6H3vphNGgRJ3rs/XMvSkIqzVQBV7pWt1JawAq3hBYCFUri8d3EM1cinceRTlGCdhuEiJDS6mrqsRJIwfCY7OMgpDp9RjhEE3tZ9jfnvuzpbAGZ+L0xoIeKiBGF2GjHZHkl15myH2zPTpfc542G4paboVjKbRTEyTtJMuZSKuKSvtgoxoFm18AGNrCvrImzj+B/4g9xHvkIujpF59mvJtr1gj40X7cj2neeJTzVJjpt4+md0QKUHB749bsoHzvHxzZcxo/8yQRXXyVY7Jzllz/043zuyIf5jv0/zXde/rP/KW0xjc0Et/0G3Wt/BPeLb+aKO/+Rv7v2XRwbeiZ/c+AHedNf7+Sv3gz7LzM899mCm2+CUrJA+5trjP7AJZx+zV3UX7SZytOmL3yxxG7c/EL++Z7X85lDH+KWrd/4VWzdwAY2sP+XbH5+njiOGRnpF+wZHR3l9OnT6x6z6+lXctenKxTdIqVyjUKnQOQavEIRLX0KhQKi61mmVLFIpVLGKzlUq1UKbQfPsd9F5b2gBIXCAlVdIfJ9KhVBuWxfI+ulIVznDI4LjlZErktBFPE8F9mVKO0gi0PoTgfj1ylXyjQaDZjYgOs+AlhnqeArNm5waFYcprY0ePjRLq7rgufTMS7SMxhfUiwV2H9pgUKjSLVWI1MzBoqtArpURpTtNZarRRzXBd9HVQqMjY+wPNKiu+AjPEmlUsR0hygWipQaFdqOB8bHucGlJn3O3u1SiHx0tUq5FqDdLsXp3TTDU/iej991KR8F4UOh4dK61FBpFlle1rguDFd8xms14rCAdAoMby0SiC5+K92JLxAag+toav4Q7WKBuFymVqvgOBUOHwlZQVAsFimVigTNE4wMu8TSp1Qp4q/4MG9PJQuKqCSp1hukRJCiU4aOT7VWxvcjlKdwXEVtqEjNL7G0HGN0gThWeK7Hpk0l6hQoJ6JYl87sRftlGpUG+kyBypBClRrgKlx9DOPGRDrCkQ6e61EdquCd0kgp8R2faqGKR2DFjzf4LF3SpjRht+TLpQoriYD50PgIfpiAmzkaS7VYpdFoMLwi8H0f13GoViyL6SlXxeybrnPPCVu+WC5Spkx9qE6j0qC2UMv0xqQuISvD+LrKuJxgw5BiqFbFLJUpjwxTriiCiW8iOqEoC8HUlKK7HFEOCxhjKFcquEGFipC4octJ5yTTZpiSKOEKD8/3cSMX5Uh84TMyPMypuEaQZHGLTdfWX5ZwtUupXMLXPq6jKXg+nudTLjm4rmv1u0ol/MBHTNu+EkGMPNSlVq9Rn7Ugcbc+Ae0FGo2GTRIxXiUo2FSYQ/VhnEYD0/Uxp8r4nodwfaTwKRbL+JHt64Lr4xbLxA/YcfB9gaxM47iLKCnxvAKlcpnh4TLFYsKuKy9QKCmWNl9CoeRRbD6EiX3K5TK1qEtlZJrCUYPX9CgWinjjdcKE5V4sV5Cu2zfGxtGw4uO4El00VOrDyFVarO5ISOusAQfckRpnjvooBdVqmTCEQrvAxKUOqj6MSI6VQ1Vc10U6LtVqgdJiEcdxcVwX4SmMsuCQ7/s4hRKu6+IXHVzPxxUuhYLEKUjcyijuUY9Go4Y0lq1VcCpoFaFwKBaKtN0VZsqzTJlpOqbDSmER2i5D1Tr1Rp1y2WooNRoufrFMZaFCoJrJd6toW6usUW9QdxucLJRQlxkmV2aR9xg85eK4gkISulkoFRClIvghwrH3i/Q9ZGhBdLfiUq/XWdBlyu0yI8OjGSDsxBI3Yf01GsN4jr+mHju2NeiqAt5BDzeX5EDOulQK0DxQQQgXzz3F0MQIlZM1in4V3w8JQ4PjaFxHoKSD47r4BZ+iKlIWJcpuB4plnMhFKInv+wwN+YhLS2zeUeLw+1yiBHBycIi0olwu4zd9/IIirlTxfR9P+piOi+v6zI1u4LHmw8SeoVQawl/xkcqutQBu0aM2MoFpH2WkYTixrHCkh+u6uICrXXQVXMdFKQfH83B8Bx26FAouBVXAlz6FrgTPQ5TLmKgC4QLKcXGUg3IdcF0cFNJIXK+I7/vUyqOcXIxxXPD9mHK5QKlVoOCDL30WqlcQusMUO4fxjQ8b61xywxxHteJgpcbx1gEua1yLt+JQ9srU6sPUNk4xFEaUy/GascvGqtLiyNGQyVFFsehRr0uKzRJXXD9E9Yxm6bSP66baZaCVoFgeojo5TeQMUWk+gK99tB8Rex5+Qls21QJiuUOx5FA0ZQo1O6fTuV0qFiiXy4h6Pbs/y+Ues7E2VKQsy6Bc5Ogw8UoXXZ6n4/vEvk+kIzzRxtUuhVIZd8XFL66do+vZAOwa2MAG9pWxzhLep1+De8ffgVcieNrPEO5/Gbi93YvgwDKnX3MnC/9yENNeTWO3pqXPZ551E9/zRxtxCx0+9PB7eMMXfoulYJ6fuO53ecGu7/rPalFmpjpJ9+ZfoHvND+Dd/hamb38rr2p8kJ/4/uv5UOf7eONHruK3fxf+8E/gmqcYrn2q4NprYPzH9rH0wcMc/slPsPXdz8WbXcu51Z2I5udOEZ1q428fYue+/YyVp/m3A+8ZgF0DG9jA1thqnUCTE5RfbaNTl6Dj4/hinGarQxAEaB0RBF20FARBl8qhmDAKQYe0Wk26RuG1WgStFk3XJYxCwrhEEC3QCQK6cUAQCLpdaDYTNks3tOcAgjigrdu4TkxL1Aj1KYyOCMKYthwhDgWdoMP8/DwrrRXCJOWiUIpOEFEyMY1GxPLyPM0maHc3Y9G/EemQKOiig5CgGyBkExW1WV5exlS3gltEnrybdqdD2+1gRJP5+Xk67RZRGKKDgDAMaK6s0InbdIMApQTNpqbZbhJ0AlbCJu2wRbcbEKkubQTduEsnCIhiTbPZ5GDwCEEU4BV3IaoniFciOlpjhqClI4JA4EZg4pAwgsjt0mw2MZ0Ote0xraBFpCOCwL7oT3gTbC5v5VHhEHUjOrJFkyYry0u4nSZBYDClCkE3YGVlmXZrGYioFDocPv1odh4AR3m0OzHNZkCzaWll+0auQLcU7VaLIDC04hZRWMDTDq12iyCAru4SiZAwDNFhl9gJWGlLhI6RgULKIvPz86jFedphjSAIMMIl1F0KSjMyFHH8bETQ7aK70A4CQh0Sd2OCIKAbaqIwJOi0aBcDTFK3VuATJePfMWHWljj5HsCJfebn52k3V+z8DQ3tNsQ6whhDc6WZtdWJl2h2miwvLeOEBVaWV2h2k3PpiJWWixtqAgJaLVhcmEc1m0SLyzSbLgvL0Exw0ziGjRsDxhY7nD0LzWaTdtegolOEUUhHau7sWraIFi7D1WnC6H46nYhABrRWVmi3OrRDe32DRxAExHGEF4W0W3aehRGEhLQjSavVpRuGaAPtVtuWT/uiDHKHpj1hmJ+36GarNA2laeYXFpDxIk6zacfGwNLKCmJ+HqIuTrNJt1sk0AFB0KYVdti6M2B+Ho6feACAWi2mUd3B0qZHUMerhFFIrF2CUNNstVhc7NLp2Pt9ZXmFdqdLq93CmJBOECBap3CDGBMcZSXcQKfTwYRdWgToQkQnaUd3XiCWBd3cGBMHyCBALVuG5XKzjU7amFqn3czOoQLftlM6tJpNhIAgCGi3u8TLKxjXHttO1hcRGFrtmHarhWh3KYQhItSYMAZtjw2bbcIwJIw0QRghwpBuV6ALguWpCrWioNVcQDFErCPiTkwca0ju5TAMiQNJqKqoKCBqtYmDgIXmMosLC6TNXVyEciQYUmM8dOweJtxN2fw9ny0vreD68xxx9jHe+QybGg3mdZfuShcdxnQC+z4dLS3gdNp0ghhpBEEQICMH2Uz0AzsRZ86d5sFj99IMmiwuLGbPjvbKSraGLy4u2iysq6zTDgi7AW6ks3UbQJQEsavphhGiqTFxhI4lO5xdRFuvZOnYx+mGhih57Vc6ptUO6HgtlKrQDjo0u010NyYKQyQ+nSBgcsIwNgVCPUAch5xy91EMHiTSEaEOaTabdDsB3SAm6IQEMqAt2qgopNPu0olcgm7AUnMZXw0TBAFRZAgjC2CdXDnF0YXTDDWbdNuGOOoSu8bOgzCkU1AsbViBCM7uW2B8SdI91bHPojh55oXQCUKIBbrZhMDOZbG0TGQiQhMShyEi7BLqkE5o18R2M+LhR+1iIwQsLs/T6XSIuiGBCDhbGraJUtod3CCgrUOCToe6V+W+dgs/iGg2mzTbLRxTYHllmXi+QHPFcKHp5AQdnCDgtLsVp3M/Wgsu29dBeEssnl0g7HYJQ7tBoBTEkaDViRAryzSbDrLdxg0CTBSjI5cgCWmPSwoVBDRXAlqqTCDt561mM9GYa9FsNolXmtn92Wz2WG8rS12arSZGecTz8+hWMr6R7a/IRHRFBycKCcIuYRTSDS4uDHgAdg1sYAP7j5nROPe+G+/f/wDRnie87NvoXvsjNtNGYjqIOf3nd3P6z+4CKWl88xaqt87ibazijPh85nbJa1/dphJ1+Maf8Nh52Sf448//Np85/CE6UYsdI5fy6tv+ji3De/4LGwoUG3Sv+zG6V72C2sP/QuHfX8uLmt/N85+7n4envp9/uP1GPvkZwcf/zS7gO3dIbr71Bi77mw/y8Dd/gLnX30TpMite3HlggXNve4iFtz9CvNijepevm+SW73oh7zzyZtphk6J74R2/gQ1sYF8f1mg0UEpx5syZvs/Pnj3L6OjousfUCg22Fm/N/k7Dl0wSfyYQFJNMY8aRWdgCCJSJOdY5TccZRckixAvJWdKQnt51KokuixGSgIAFc5ZhZBIeZkMj4pgkgxWJoDLI3Ena/ixwyIaMTO1PnDBD+6rNTK7chX9UcNgctTUQ2NiPpK4mEV7OUoslDtwjZ+9hnF5WKiscZpCJHkgvmlAk8UVANw0HdGy2Ny8V5rfhIUHUwXeKbGlcQ3v4/+JtUIQ7rBcnVgx1ZxNdcTRr13oSJfkwRikVnsi9jidtSDOD2do5PYH6NHOYjlju9uvQOEJZAfeco1pxq6gku2/Tm0WLLwAwVdtEazE9v82+R5r1Sgr05D7UsTsQOkq01gwibCMTwWnjSOiC54HnySxK5bHji3RkiaIzRs2kAuK2fdL0wv2gX5+muKsBX1zbV1kYo5uGCcYo4RGT9HnuHGmI49pzJCGgREhyTnzax8nUyGcOFcDklMJpCUQS46ZxcFJg2S1hur3wvVqxwhk0OgkLVlL2dOVyZnJjLTKVdCuOvrRkwNhMo6NenSG3yrm0/sagx2V27/S1TworQJS3VRnLzJBHXCwztwkqjuAe2WsXwNIWxWUb9rHnkh3c/YXD8OAnkuOdXKiWNX9rDR44k4UuCSUxQCU4lBQoAR1ERVK5rI7aVqfzwAIA4ZEVnGGfvEB86fJROu/HCtR7AtRaoEV4OXF8VzJf2kfgNFACnnI1mLuyzuiVK6Z6fWn0nLH3tO38/jDGXF4KQz78VWBw0MLBW3gIP7ahXAoHjcOoGMZzS4htS8SywMnajczMv5f9jb18cekorajd13fp70P+MEfNYywF/aDeeqaEwnEgUhXKW3aysXAX+r4CB8U2Rs3dvYI6pwPnwJbyLAfkPI5yieIQI+G+U19iJQl1FetUTErRd0/lzZEuXekgyzJPpgVhdeaMkIgIcKyOVscdw9syTu1sg2brHNALk19YUZghO/elKyAGRzpsLs1QUJax47oCFwto6OoUZsEB+sP0euOWhEAmo1cqCczEXpzOQeYXT7K4+KC9fnEIWEQJRUzMZ099ltsYQsahDY2XCmEE50r7CfxF4K7sWi0REOgW0oB0DbKbCwdO9M2yh0oYYYRguThHaQF62Snt91LnwqANGGHHbrG4l1Dkw9CTIsm8dmUBZM9niE1snye9KMoLWzLOoTdC7FSAJjK5f/0dddzjCg5HvaIaq+uZLif07h/XoXcP5cIY82vU0BAsLIIUqeL8+ppdxvHQjTn00Ia+eqbijEkuSlzcXubeQRjjwAY2sK+2yVP34n/4N1DH7yCeuZLOi9+AHuuP8+8eWubgD36czt3nqH/jFiZ/+UrcMZslJooMb3yT4W/fqtl09ZcYffrf8ZrT/0rw0TaN4hjP3PYSbpx7Afunrj8vc+G/xLwy6vofYmnHN+Hc+y68z7+BnV/6YX5pbBfdX/8+HnJv41OfVXz6M4Y3fKjOVP0Z/ODJjxO/4L0sDw/hS413Zhk8ydBzN9F48Ra8TTVW/v0YJ377izz113fynpdKPnfkw9y0+YX/1a0d2MAG9t/APM/jkksu4ZOf/CTPfOYzs88/9alPceutt17gyJ4dq91KwT+UZZabca5EyQVcDd082JWIdQO03SmqyQu6bmyGU/blMy9kW3FK7Heu5FH1MEvhIjDMkFsmeVcG7AszJBoricBLXlMHJO6IxN00hhma6X3sKpySYtirc9g7Yo9LnH+LnOWeDSanxwMcXHgQFeYAoUTkPc0s744lQF+cgDCKDGwywjoApJESWuIqjzDu4jsF69TRL9gvgGF3K8fE57PP+rKU5TR+pJBooxNwibUm8p641YZBR8SpCLVUtLaGTB6e4kzreFIXB+hmzoYpj2Xejyk2WC5sw4h+8C6tT+r8i1hYUNJJOilVTk/C8Wp1mxUw8BzoJlUDSPTezs6D9tp4qoxKPGKTiDELo/uUztN5EO5pI1OB7FXP+jUC9cRIoTKtIykku8Yu5/7Tt/e0iFZ5QY506cYabWLa/mYIbEidSNXKk0bkReJt1spElD5z9HpomHIELW+actfOyWLBsQL4WiEUSRKFdTJMJvdS2sxaFeqeoLUER44IwsgCiFJIdlc280nAlR7dTMx8nXeh9V6PskyEyfhvrxL5w/i+YHJccc/8mq5m82ZBwSta/SOR1jfNQNcr52+uIW6uwgn7txQ9Vx7A1KYBC264o16mo5RadC7AnSoRHrfzQ9WSUKjIhgOzTgidLOfC5pSg6W8EwBFWzNqpydTTzsp5+7ejv3gQp9FN1raesP5qsCs1oUQGLBTnlF0jFgWBM4o0JykFjwECaRSBO0xXjIFXtgL6qYC4kFQSvcGyV1tXW6joWqb/l49/au2Xq9suFEIIbrnZoJYlnIDSiI8+5dAn+aXD3hqjYHNphonRORa9TTx49k5QcLq5fubedH1WrrMuSJuVKzRwpiXkI+dlKrMmMJEGBd3qJs6YvUyZtP7pdSDw51gqliBJGCGUyJIDlnJZJPNWevomuvfWqdx5IDvX/kvBPAp8ubeWGAxTk7ChATgerldjPnoY0V2235dG6CpBldiusdK119YRwsS9v4VAJs+n4Qacm4dD8cM40Qqj0mLJEonwBP6WKu1WCtKk+nMRsVsmcgpAnIFdJoFeCnIEeChr36GVOxFA299ELPOb3Ln1Ugh8t8CGoU2c4j7ONE/YzZv0+UB/Iol1LR0HnWOEp8f6CneuCHIZtAWqzpzDJgpYNYk3bIAoAbyOHoNosoY6tWwz8UrBxCiMjsI90oJd2ebNecAuIUBPXLKmnjbTqcbBpSQqbFZ1wrSRYp0beB0bgF0DG9jAnrh1FvE++Se4d/4DpjhM59m/Q7T7hWsWw5VPHufQD34cgE1vvoXaLb1UuPPzhl/7Dc0dpz/AyEt/m5PqYYKFUZ6786XcOPd89oxf3Scu+9/SHI/o0v9BtPebcB54H+7nXk/xvT/D3sYcO67+Pl72LS+gEzrc/8AI93zh+Rz8lwfxHzlDJxA8NLKLL1TmkI/5zP0TbNoIGzfuYPMvjlD59Q/wine9nH/d+c8DsGtgAxtYZi9/+cv5uZ/7Ofbu3cvll1/OP/zDP3D8+HG+9Vu/9bzH7NwBD9hNbYz00J6HCK1n4ZsyQ84GRHwYo0WS8c8CSKkAsBEKmbJRvDJtfxNwrJ+xJARdfxPKHARA4bHRn2FeQkmWWTane8kCjcmYAyJPD5NQvdTFeJLViiPelERVBDpBmIRMhORXO5FGk1DHso/i5GyeU2S6vAEwuOOK6n4XNxFtNybxfQWZQL2RAhPF4PcANF8VLNilChmjoI9oIxKWVI69I1Mgif5HpErALpvVaq3l4QMjpAXVooDQRGivTKdQIx4XeGeKGctCCZuEQCKJtj8TpINYPpGdZ+uuIsEKcBbcPvaMZXaJ9D8JJmFXkLClRHclGYshdt+m+PzJWo70kHpQWNArJT9lboZKr9Kfen7VO4Me2YJRPjdseg6fOPi+pIgt47o5RlievSMU07U5Hpu/LwPAUjZYOodd6RLQJibElUUWinPMcJ8FBwCEQq4CuxBknqOUFtyVOeaY6xji3MiVCq5N6GAUc6WnUXTLmHXQFLPK2asPCSrSgl2WuyCBGF2bwZSG4ewXMZgM4JXrISdSIKJu/2cZQpemUdNrwODVp0r/FMrJxtA6p2JdwKZ3/d54HBt6Bjs8vy8xBIA7WUJ3IuIFW09ZcvA2VqwwdZJqzwCmNokeWZu4whntMWHyYuq9qZCgV6vA1NbURmqdhxOA2fQxU/osYXzZ4bF9508pywJdhIXSHuAkSIFBoQxoVxCZWm4zNgW7HJSOeEpjH+7YFXTXYXaV3ItMJUdvvislevdDzYfDBkeBPykJTmjk/MEMnE/7SCgriD9V2cghceS81yiVJENDUBqpnndzOYwDzNAM8d5LUfF9mLu7WbNFmuE1AhyBVL21dbIyy4n5c0CM1iCdMlpK7B0kMOrxEBrwRmvoRgktFBvqQxixgdFReEp4A2cffZTHUgYjxuqCJe33HJ+mdHq4iFWzRwmBkJFdj7TNsCnQCKGYmRbUARqSxQIUi8A8GCltG43FktOV29sxTvvOlEXYu9+MkBlWFTh1HK9Lp2IZYAV62psZ31WsBepN/m8pQCp8t0C4V3GEY7h303s+s2pzZR1LgWdLjF5LB4t33MZK8Uuobht/usjsXAmUyLG1DDu2g1gWLCsYHhY8NjSRsTzj2F6jO7QZ4RymnGCXOl1cz4PGnW95sX2ukUKyw7uKSnCA+TRpxYWbmtkA7BrYwAZ28WYMzoPvx/vobyHaC4SXv4zutT8KfnVN0cX3HODwT3wCf9sQm/7yZryNvTJ33W345d8+zcreH8Xb+2+M1Xfyk/tfxw2bnptlqfl/yqRDtPsFRLueh3rkI3iffT2FD/4S+tOvwb36e9h/yYvZf1kBvmcfxhgWFuCxA3DlQThwwHDgIHz6s/Ce9xpgmBtqV/HSh2I+/Z7P8LOfPsT2mVk2bRQJINYTwR/YwAb29WXPfe5zmZ+f57WvfS2nTp1ix44d/MVf/AUzMzPnPWbjBsHRo4aVRMeju2cK96FTyFYX74FTbN0iOHEfmERs3qShgRj7oilEX7jZ2Ijk0BGo5ny1YHw/55rT0PwkAEU5hD0LlFWdcbmFs2aWEyzR1guZIyTy9LDsGmsBAikF3niPTSDS+IpcFrz+Y3v1jRLQaLw8w5bKMMZoGw7R6JXxN1cQDwpMQ2HUNJx7LGF2xT1mFxLPKUB3CVf5GbNLSJhr7OTA/ANJTWRflirl0KO35arqCEVIZMGl5HOlyJxx0dcPNhtjqCOOdU4jC1uJTAw4+F6BNI2fEgkjRwhIn6Wi168bNyoO3JsCHTLXX4Ku3wBOInRC1UpBqcRJUYc/Z//2ShR2l+AcrPgbKXvgxw9lRBkjeu10um52/uzfHNilJpJMY4UEYPTtvFG5MMzU0e8Hu3JhZqLXnlhHfZ9lfa08jGliTIwQDiAol0CeewyjXDvHpckyKUI/s0tKcD0QCdgVyRLSL8BywhAzhlLRwWZVlFSdkaTr1gmrXIc1I/vCxlJW3iiiPAJn7ae+U6QTttYHIgQYvx88McJJHOi072NGm19Iyvezy7J6qPSnzMbQYOfUah81f6xMvlws7EBLf1VZW7B8zQTGGBb/vwP2mJKLv8WG1+pWD6gzw5vWD2OUAme0QHSmg3TycyFtr7TskVX9m888KSTo7RVEZx5WdF+5DOySuWNyp4plEV2bBnmakhy2890BwnVCVZEQh1SdErEqkIchsyhY5VH2qjQTxtGFTOZ3FmJ7NqdWYMOsZGip1wnCRL0LpNXKgHbBeaITkwoVqG+9hMhZP1sekLALBY47jvDuz1aPDRtBLFrwRIYGUYBiWcG8ZQc5ymWqMsfpszYZSbkoOStM8rARj4/QAF6CmhilmC2PY0oWlCs7NShN8phJAe602QkQpQp9k1cKW0+TsMoAYuVhZAhY5qnnCSaHBe2iYjhJyjDSMOAJlo4K5NgcO6dH6D5s2a4iP+Hza5MCL8FouxWfE7s3Z9/FkWJ78dmsxCc53r2dlD3piAKNOpTL4Ptw8r48s8tS6KSQ6AmJWOxlS77oMMbshjG9e3jVQhB4owgiRM7XSJsVOCP4/iOEK6uR8h6IhhR0h/cQb7iExrJBCqiWH5/ZteqTpL659pNsDp0HrD+fDcCugQ1sYBdlZvEohXf/DM6jHyOe2EfnxW9Ej+1ct+z8Pz3CkVd+kvJTJtj0xqejakmaaGN4+zvh//zdl/FveTleaZ4fuuZ3eN7Ol/Wl6P5/1oQk3vYM2ltvRR38FN5nX4f/kd/E/czrCK/8LsLLvg3hlWk0oNGAKy6HvPezsmI4dBgOHtjOwm/ez/P/9Tn80Te+hc+97ReI457jMztruOpKuPpKweWXQ606AL8GNrCvF3vpS1/KS1/60id0TF+kX9El2tjAu/8kshkgR0HMOJhKAo4koUAGA8o6GPmd42pFsm9v/5qTMmnSddwXZaQnULM+xALnsRUmhx1OnBIJYWadN/MnsIwJAJ28rPc1zlBxyqzkPotE3DtG2FCnvB4WgDPsEz+jiPAFujxOXKijWlYbTVicCX/HEFVPc651ivx+uxCwZXgPB+YfSHbmZZ9Q12rmV+/XBBqTvRAfS8Yxq4ta5pGUNOM2UaGGl7CuHOVQ8MoMF8c41zpl2dBiFXiyyvuROech7xjGboW4UUK2k0MyhkLUYwQBuCVE4r23Chsw3grekMKcNUSxPVvG7DoqMeMGJ0EMhRR9emJqU4nuNSspkYZLJ59K2auhpMqYTCkLMAW9Jsb6wa70c4HIwhjT9qfMKke6IAwxIVI4XPdUgTqVdrqd90mEa78lA1OtwPQklKpbaR98gKV4B2OuoN3H7FLsdvZyToQZqyQLOV1leU0oAG0UeZA3ndd5hlrVG6ITtiwbcE01BXhlol3Pg4+9w36m+q9R61igQQ9vwVSnMhAtOwc93TUhe2I8JgFQL+xYpmwp2avPOnTGPFAnSzntMi/3+wWuU37qBN3DK5kURn/59Hr97TYiN9+EgSGFKEhMs78fRQLqSgcmJgWcXccvd3yQ0PC20ZWn0DJGil74YubwC5WBUkjZB/7l23fJ+NV87shH1rRztDzJRGUDD5+9iyDq9IO7STixGilRXxbI1irW3aqltcfIEZjihRfZq7e8gKXg3Hm/V9IhikN8VSYP4zYakoWl3MaDI6hUJddfazdnF77Ue0aAvWcDs0CMtPe56q+XHt6CPPdo32dewfZBd+8EauU0URRa/bVUg03aOadXrZ+u8vvZpFJikPjCAZkI90uFLrWTbpLZ2pwHscplC8oNzdrvVH4vog+rlhnwv2GjQG6Bkw+s7cugI3FlEUcna6OAjZW9dDqS4QZs2WKvc+K+/HXssyWbD8nA56NgHhc3TCeLzm8UrUa9186T9N4N3FHi8T0w39OKMzkg9fBRYERkp6hWBbfeAuohY8NDc3VN+wmgVlt9waSaBbsJAyBMjEHmxmUQxjiwgQ3sK2E6xv3y24g++ccoYwhufhXh/peyruousPiBQxz52U9RuWmaTX9xM7Jgl5l22/C7v2/4yEPvofDsH2ekMspv3fbe/3rR+a+GCUE8dz3tueuRR7+I99nX4//7H+B97g2El7+McP+3YUojaw6rVAR7dsOe3YLm8FN59CWLXL30GX78vV3OnPI5dAgOHIS77zF88EPwrncbpIQrrzDc9kzBTU8bsL4GNrCBrbVVfm8SGpCatsLsqz0yAybRzhGsv95nxVMNrsSpkImD6W4tweEIKWGoLhCnbPkU7BJqHS/tYl5gRbLLu6qsMJo91S2cUe3MGYsbGzDifqv9IWQSv7EahLDevMkJ4BhjQQaBoHGzT7RthGkzxMGFB6n5I5gunKjdhDsW5s9iHaWc96mkyPRo+iNS0v6WpGL8fT5GHtRIdu4PtI5BaRjfKRBEHSarm3Bcl8nKRibKGzjVPIqR/aDCavTg6r0vY/nU8ayNJHW2jCxpwzOl6Gd2JdpW8fieBITJ9bsEp+FlnotJIn2UgpJSdMOePpg2elUYoyQ/tUbLU7l+s451bxdfsO+S1LnrD2NMv8/ApVVtdqWHAGLTRaJY7dulh6wWqE9tclIwukUA27k93gaH3onn9cI1wVDyBSVRwlVVlpI2pUwzR+UZbqaXKEIqhI5xZOqgi9y1RS+RgTHUCsOcbh6nHeaVwS9guZveKA8IMAj0uH3nunnLi/jg3f8K2PDUzcWbsyVASrVOGOOF3i0SAf91WRvrHyeLuXmg+m6M815FKIk/V0vOaqHMNeyUVeDu9u0SN2OE5sIYV1sCmtSGIDIOUgvWMKGEQkhBlGoqSVuT1aw3gwRtgRST06tabSlovdpGS9NMVGZ5+KwFFPJhu6YyDucexdk8CwfOYSqT6KoEjiVtJFe33k9ZVJjKhd8Pi275gkmRrpi+kaXOPOMlycG7oZO7njEJ6GGMvaelyt5HhRJ9bRBSsGULnJOgF+Ra2mBhqP9vkYYlGrqVcfyqIn60CXE+4YBAGMHEBBD01sCR4gRH8tcWdn0eVxP4pYgTQCAVZkMTDtAPxqymSeW/KzWA48kfvSLVp0/T+uf7sSSkGJEybHPTrliAoJve5b2QvOx6/Tsd9t8k67KVFVhbLm3v42l2xWMV5EoAM/Xz3jNGrg2t7yuSaPplYJVchYZLsZZhlsoDrEM9u+bq8/sucWmcxcIQQ50Hk2e+XFPfx7MB2DWwgQ3svCbPPIj/wV9BnbgTseNWmje+ClM7f7hM87MnOfyj/0bp8lE2vb4HdB06bPjlXzUcEu/Av/nHuWTian7tljdSL66fQexryfTMlXS+6S+QJ+/B+9xf4H7mtbif/wuinc8l3P8y9OTedY8rXzOBvrzAdR+9mk89+i88Y/dL2LgBbrgeQBBFhvsfgM9+zvChf4XferXh9/8Qbnya4cXfKNh7Sf+D4+TKET5z6IMsdM6yZXgP12x4xnlftAY2sIF9bdmaF+CcMLwAq0OTeS1AGn7lpcyuC4NdKbNBJz+VKIDo0EpCJwt+eqHU+UnjpaDjT9MVZbwL+GFrwq2EIk6FtvoqonGEolEc53R3AYCwMISpbyKlaAlj1lJ4hNWqMsl/tk2JM52jShSdMjdufj6OdDm6YohUBZ3XUxaJwyIU5RI0W1B2ffIJIXttSJyTjA2TvMOnzltfHUWPkZUbi1KhipAWiLCaRKKvn9N6Jw0CwG1sxFnDBrYQgDAghrehx/zsOHX6fsz8gb5zrfJrMBueQlhahkVSxI/RYcm4IzgSGpRvnzWhiTCq53p0ovMDN460GeR6zK21AJetS4/ZlWl2ZTF4CbNLuUnOBU2l5Pb3T3qMXAV2pcyCyoQFGFaZ58Lm2QILj3h0iVGFIkJJFos7M+wmBd98VQACJApNhAU4wfhVRHuB4YYVen70YE9TByGzdk5VNzFb20I7XGGmNnfePuuznGMeb72Fk48uY4Qi3V6UQmagoS9rFORQplmmVE+g3oj1wcG8ieyeWWedOI9jKor9oahCgfZH197s57tmgluvBrtWO9NjEy4qTkFSeoD2qsuIWOMXoFQWLC3lGWo908Nb0JPDuPUVAh7DKJu5sLd0pnVQfckP8psN+VM655HtWK3L1gd2lUaIdj0vuRvOYWpTUI1Jwa4sbDW5plMXuH4Zf07C0sF1r3exVvFqVJLMrjMz8Ai9Z4vrAUiUNFAQqHzyEVfm1jsXEws8T+ArLDtSXXjM49FeFEkoq8m9U7OJRZKohx07BStNQ622nHUFQL04inKKPaxJOpYdhGCiOMEJFgnRaAmtmYB6+zyDhQWBMhvaxFKhQq3zUN88UY0KQqXLd4TJdcPcRiv2fvIUdFIiWQ64Sn/PP69NHnGVaRhjljHDfpzP8Pp4OJCSqEvGEp3K7OZZVSY7cS68t/+Z0ncdi9T16izFGobZegL1KTa67vpietfVspfgxAiRbZZdHK9rAHYNbGADW8+iAO+zf477+TdiCkN0nvv7VJ76UszCwnkPCR5d4uD3fhRvY5W5N92S7dp9/N8Nv/07Bjn3Ttwrf5zLp2/gfz3jzRSc0n9SY/57mJ64hM4L/gQx/xjuHW/DvecduPe+m3jqMsL9LyPacVtPYyWxLT9zPQde9mHe+4b38LTffT5+LkuN4wj2XgJ7LxG84rsN990PH/yQ4QMfgg/9q2H3bsO3f4vguus7vPn2/807730DkQ4zh27j0HZ++emv/9pk1g1sYAPrszX+Y98HdifeKJWEGQhEN0GpkjVH0GPPmOokLB7uO13qYOrkBVcJFyE6VKrQmge/YM+SvtVmzpwQtN0JjAFfJNc0a19hww3XIksenP6s/UCqHBi09k05vyMfJyLkImt3j6mUO6IPLOk1LM9gsn3gJC/e6bt/HyEuOZMRgkYDrh3dw2y9ynx7TRV74E1Of8RiVSnYlWOZ5QEHKTNAruCWQK4Smlq1yW5W9Y8oKPzNNeKlLpxKK5Yr4zWgbh3alHmUhk6lfZAHGISwzCHLHjIYAdu2QWnBha6GCJwE7IqI+sIYHXF+fSAnceAy5kOuUfmNmh5YKNd8lr+OQLB5zrBnSva3Nw19FBCuB3bNXnXeOj5j6y3cf/DznGOJofIo94w/h04Hqim+mIyhfXYHto4JA0YIwCtDewG8MrVaTo8rASyFENy0+QVZNr5dY1ecty5rLO9tSkXoDK0p0rvcKidbqYwRZBK9uPMda48/P2vjfECZ9PqBMbHvOjgXoBoXtwknhZXCy+rci9tbVbDn6rquISQRDl9Vr3rVMOklYPGqczTqML8AKJerb9vBgdN3cO9Ry+wT6VjmrC8JgVTnBbvOl/UwCwu/SAaLTELQVbVXPgUnVFFS3jtOc+UoLF3U6S7KhACxx8NJEFK/INiyReBEhto+iXRUL0zakb364BHFAlckhKDVC1ZiurGZeHYGUx7tHw8hiLfdiFk+h+lESSZdmN0oefhoXw0B28c37vkuPnr7n9owVKeAK61el+NVIF60YYzpsivd3M2/6nmQA3yklMRJxs0+BqB00FN74dDdSMI+IM/zrfagowwm3QBJN4BEbq3r7+nsN1Mex5RqPdkXAZuHd9tkB0mxxwtjLBVXJeJIL77O37Kg0K1EB7EvIc2qNifl4+ES6lwLnHUyDKfP63WigtYjcwo3uQfmhmBhPrmEsUBlCmyv28K19sR4YAMb2MC+5k0e+Tylv/0GvM++nmj3C2l913uIdj3vghT2aL7DgZd/GOFK5t58K6ruE0WGP3+95pd+xTCx57Poq36S/VPX8RvP+OuvO6Arb6axme7Tf5Hm93+c4JZfRgTLFN73s5RffxPeh/8X8tjtmZNTedo0XFLgqg9fyt/f8ZrznlMIwZ7dgp/8cck7/lHwyp8WtFvwK79zim/882/in+7+c561/Vv525d8lvd/9xF+8xl/Qztq8jPvezGPnrvvvOcd2MAG9rVha8IYiy7dHSlbJQk7QVK4ZJjqjdO9co5V101fyEdLk5jKuNUGyp8vZXYl4W0qATFmpuGyS5Od2B7W1ROolyLDdKL4Arv7pWHwq+hCEsKkEloH5jyOeI7VkoAZ9hkmk3ibtcwuklDCHshkkix4MnGA5JpDYK0ml0jCLKQQbBiprXl2GrdEPHNlz4XJgV1SAsZQ6J5A5MLVBKqnc4Yg2mTrUnBL/Tvu+Yqt+TvNVCgoXjqCrPSAJpFCbMZePzvnakbfKmaXLnk2U2HJy7UHHLcHVhEaJG7ya5w5O1fN3sxcYxfns1SkvgfI9NpV83syAHnNrvOdI2XFVcqCgrcKYEvmghDrZGN8PJM21HBEjiGlwE1Ond5vY2V7L6UAaY+dZk++qbYFPX05emxHUt8c2JXp8TiPE0LYb+VLHJwhkYUUP0717TWEZN/eRJeIhNmVVkQIdq0vz7rG1mV2rerI8jUTFHY11pSqXDvJ0PM2Udy99rv1LIeXr/pgVUhWeRRTslEErmuw97WzZnxlrG3WuYxiaS2e3MeVV8CtT88VTkLqTLJurrnH8/0g+r9fPZROMk4zQ5tzp7fH75u8lg31bY/7zuyM+Aw9xaUwq3oIQNIEnbCizgesPVmTEkRB4I70WEYpm8upiP6QP1eSVsyTZXufZdFovTmvR7ahhzbav4t1y6jM1bs+ZOesM1kFKWjdeZb2l88kx68e0Nx9LgRmaCOmPAHA7AbB1KSiMLoJgKA2RXdsH4ulPThuD5hjdX6J3IPUUTJjXYnVCJNf7FUpjzknp/Vy+9p5gGu9MTK5dunJvZjGpqyckbmsnuucu7JOwk+ZPgJzx6xlsCXgdy7UuH+Or9aJs3+EOyboXLXJ6tSdb8laR6dzveVNKEn9RZtx0rBlAYLYHv84TPPVNmB2DWxgA7PWWcL/99/Hveuf0EMbaX/zm4g3PvVxD9PdmEPf/3HCY022/MOz8DZUOHPG8Ou/abj9DnjWNx7m9tHvYaYwx6/d8sY+dtLXtXllwv0vJbzs21GHPoVzz7tx73kX3pffhh6aJdp6K/GWp7PhB6+EH+vwnnf8Lc/c8RKmHyeEoVgUfMMLYf8ND/Ez//IyFoMzdD/yZh698zaWxwVT2wVP3Xgbc41d/NR7v4Ff+/B38+cv/CAVf+2u78AGNrCvDVtPx0MPlzGeY2EOKTAICtuSdSCRIiFh6xRknUnvMnaPb1z3/OlLv84AoGLirwscN+/gJzvGeac+se5oqhWzdr82CxMa3kysNZzOgV3rMbtyjn6kw16eRyEQ2qzD7EoBn14YI4DGYMpjxJtvXNvoDLjr/8g6L+d3LPXwHMYt9jRWhMowu/QzV6+kDQHiPocHIajuneDU3FGKbom2WhUKuPrS53Ny+5g5glqVBOwih+Spnt4YsDqLXzxZo7Tdxx11e0wgYck0FuDpQmhQwjIgfNULIaz5FwY1UhAgC1PM9cFQYTjX3LXfp87gvslrOLl8uO+9Q4p+plKqYSXEKiLHeWgDTkqqEL26pYVTsCs9/SUTVxPpkIfP3pXU1ek79db6TrbUN8JSv96SgPOP2+OYs30ztbFDRBdzfAp2OYLJiVz/OZb9loI2G2YfB2wzhkoFTrOa/sEaT9adLOFO/sc3PDMiVx5lzX+RKxhPXYbzyIdp1A3tk5q5zZL5FcFivlysMVM7iDZNwAkLoBivhKlvXB2lhVCWXWkkBPumqd4oOf7hhzMtLy3zaMaFHfMrpm+kE7cZKU7QCVucbZ3M5lXZq7J9ZN/j9wUaVU4AkDTsTEE8cQlmaCbppxzrSwgaXyEZEa+PiCeydT8/DsKVlNwqDWcLRTmMWztCJwNMRO+G8Ku57Ldr7aor0/tc4c/VCE/kNgRyDCo9PIfedG3fsbvGruDhs3cS6QjVmGR88/VoaUHz0ESMzZTonlukeFBAmu1zDQG4dw0lJS1vBjdeRo9sB47k6iKJh2aJR4eBnOB/Ckj5+Y9yYYzrPjfWAqXrApfJl4WC4KanWT1fxxF86MNmTTGzChBdfc/MzAo6gCw7WSKLPn1NIfp3efKHO4+z7qxzP1wIy0/niBAw0tAsnM1d+yKpXQNm18AG9vVuxqAefD+lv34ezt3voHv199H6zndfFNBltOHIKz9F87Mnmf2D6yldMcbnPm/47u813H8//PyrVji48bswGH7jmX8zAFTWMyGIN11P8Nz/TfMH/53Oc/43engr7pf/nuI/fzdTB74dVQ+48dPX8psf/h66aTjJBewLRz/GT773BSivw/954Tv5qZc8i4MH4Xt/wPBHf6JZXjZMVjfya7e8gdPNY7zmM7/0n9DQgQ1sYP9Vdj7R2ni0DAY2bYbtO3LOQm0G4/UcUikUw+6WjKGy1uyxGTFG1QGrSdRfKmExZUrYgs1zoIeKRJvq561/72XYapYgFej4vC/JeWcg0qmAvHXARGehF5aXr5lYJ4wRKwqMWzhvndYwu4RcPy6j7+Bcxq/cq7hQkj27YOsm25M6SWRiQYeeEPPusSt4yuwtlvWTu5YNCVpzsfWrkOu8iQlBtSYy/Zss9Ga1Y5ImIsid0mn4NpQrPVTZdkzt3w5eiRW5EQefudI0OyubLtAp/dZjQ62tf9nrzSuZoI35LIXpMQWnxKbGzj5H32Yus98bp4AZms037XFt10545p5ncOuu27KOEKvArt70lnjK74UJZv3Zz/DK6rYK1Hwypif2Em2/7aKOz3SUVrmDSgoLYF9kHYTQbJ4T/eF7pMDgk2vH414zu3b6ywUGMCk0NQF7dkOt7uCtvqUjDZW6DS3NaFFrM19Cz/E3Eij7qEaNM+UrOVe6FICmN9srvGpire7Sij/EaGnSrj/JCvqEWVgih8rko7vzgFNuHK7f+Gz2T93wxK6xyopFwcw0TKc5JVJEcD1tJkdiDJTUCNWKoFEXdilfb7m6gOXXrOKlI9Ru29D7MgfGmEID3H5Adbq2iStmbsrqJsujiW6doqu7IHrMxhSzVWbVOCRrjfGTJBlCsljaA2rVc1EJKI8hiuWE/Qex3xsBP4+Fpjpd4jzMrt5WTTZ3VMqa7Qsl7P3qeQLHWb9nU2ZX/qDVoe4zc4oNswJRyCcTyZfpD1M066wT8dr9pOTQfs2uNadeXTzFtQzMbdRcuq+3aWYuEu0aMLsGNrCvYxPLx/E//Bs4j36UeGIfnW96A3rsIvnqwInf+RKL73qMyV+8gspz53j9GzRveSts2QK//quav3zwhzm88DC/++x/YKa2+avYkq8R88pEu19AtPsFELZRhz+D8+jHmb78LuKPXsXbH3gX/2vhcv7X1lfgbLkZPbW/7yHbDpu84Qu/ybvvexObG7v5zWf+LROVWXa/CJ55K7zxTYa3vxM+8jHDD/8gPPu2y/nWS3+Ut9zxRzx7x7exf+r6/7q2D2xgA/uqWRplUSxCu21ftoMuRBsa1PZtxJ2fpzI9lL066un96PZjuTNIdu640BXsBeIE8ei646xMj1Bv1GD5+JrSGVtHChsZkn/ZXef9dY0mjuMj4qa97npvyjlmVyZaLuiJRgN6aAMy1R4TOYH6HOAVG7MGCMgukYJd627Gr9IjEqtywPWFckgbSapAKkWlYqi4xqYqU2koX79GmZJOb/OoD+yy/6wje7b2QwGNhtUiGm4ITgoyRzkD0BwPurlT5DIfpgMlpXXSNlb3Mr/sMtvYzA1bbf8vnfFoPeLh0KbslHCUw9rYoPWt5wQ+TibQZHxMDuySq3Rh8k6kZXZlDc1dr/+86/YhVnNnzzYbWqM77VXf2Z+rw4YzFt9qt2sVPSkN7605lfX1ry7GhFjrfJ/PUlBu1SSWQmCExFwkJ0KYtQL1+/aC+/h7c0/aepkj7U9TGUcEy+dpezq4hnJBg3bWEkxibcPRBKAccBz0+O71L67s/WwkpHqGHW8SgMv2Qak03CP6rAonvZBjn8+O+kTMVCcwSyVEt5XDmkQ/4NTHSrrI+fE4NjycW3skySJrch9Y87cPoR9qARqpyBJp5NmR/rYhgof6uHZPyFaHkq4X+pvv14xFq3yiOMTSa5MvE+BMmf6xMxVJPCuJ5mRfRtg11+nFB0NRsLBV0a0JZoRNNrHcXcixCpN1TtIXfp+r6Jpf18/aeHEmpWWw2uE6DyDmJ+t832NqFRAvyE3YJ1CRdda1Cx3eaFgwzhi7zihHUXMts7euLo5AMQC7Bjawr0fTMe6X34b3iT8CILj5VYT7X7qucOD57PRr7+bM6+5h5OW7aD1nD7/4o1Yk/UUvgB//UcGb7vgNPnv4X/np6/9gAKI8GXOLxFueTrzl6VSu6CCu+Wd+7O6X8cvjf8j3PfDH/Mgdr+Mpso6z4VrOzV7OZzzDX933ek6uHOEle3+Ql1/xC3hOb+uyUhH8xI8Jnvscwx/+seG3Xm143/vhx3/ix/hw9R386ad/gde/6MO458kONLCBDez/XUvfL0eGYfs2+3L5kY9hQZ6JWaJGI2E0rG/FomDjhvO/kXpFe4Gd08/krpXPoUQRsya9osicjUygXiY7zXlBrwtY1a+zHCzYLJHROWzMy9rjVoMd3ac4FDdNwfzdAMTTlyOCpb4ySjo0u0tooxMnQBCb+AIi0snPdb4e9ua4tGaBkHhsF16hSucwSF/YUDmxti82zILyk5Pq2IId2XosciDgKqfO7a+AJSNcxI63sMBNHsQUvTjU5Fxu/9XWaWzq8xXdMgsi7neQlABt1jAHLsa6sUVKxspT2WcTlVlGShP910+TIyRe/taRS9YwEMVqsOsCobJPxMSqcBrvPI9PmQF3aRhjksEvu2aP4rDT2cuWouRi7ofytZPo5e7jljufpUyy1U5vysi6ENjVf0gCduWcdb8gkaFYEwn2lbLVrBA9uhNd32RFyNcUTn6056GziCnWUaXV6CbgJKF1QmBmL8PUplefqf8QKZCrdMqGhsD3c+c+j9bfeqYz/biLZNQpgYkNQiniqf04Bz/VC71bNYXy65h6Au/6T8wEKenI5K7h1H0mX7KJw58IGT95hOVeokpIgIzinmGc4QLNz558QlcsXTVGeGxtVtf1AMM+7TSL1uBKj1AH/eWSUDyhwZGKKNkkMY4k2pkkKllHCd6d7dfPStfmoNEDp3aPXwHAhx5IM8cma4Pq/X4+y5hd643fRc4ZKe2+icnND7GKIyWS5BGmqxNQy5bducMma0CI/mnt9tdndgYm+pfpdesp1n60xnzfJuMqnsUmE5EuFW+YK5yrqT+eGn9iA7BrYAP7OjN5+kH8D/0K6sSdRJtvJLj1VzG1mSd0jtOvu5sTv/Mlhr5xM5++9Epe+/1QLMBv/S/BTTcK3vvAW/nne17Piy/5AZ6786VfpZZ8/ZgzXKD+TVvhnYLf++V/4A/ufCU/pw6jaFM9804Wzv4zAFsp8GeTL2b36M3EqwWYE9u+TfBnfwrvfR/82esM3/d9BZ7x0t/mo/qlvOPev+Rb9v3If2bTBjawgf0nmOy9a2fhDZfuM5xM/YoLAF17dsE1Gy/8Il2vS66+EoaGNnHyxKbsWvT9lmMWVC0qIISwdVvHcc5b+jJ8+fQNhHEXc+ARwCB0tO6b8mpHx1QFTslFnLROkSkMWRZI7gKb6ju4/dgn+o7TRp8/pChzPNZWfWP5Csb8E/ajka34I1CoTiFOLyVMD5l70ZeAoVgUGNexzDJjrCeoXDbPQbOuuXNpLRsJQA3lERYBT3C/wt9Sw982xKYvLFGIknHJUs+vDmNcJ5NWCnZN+HCoRSfI9b0SCK17Q3qeaeSuI6a+feRSFspnGCr0xOgvmbh6TbnUgU2BgrJbXVNG5UAYmc/ElwcDngSRajUoUUqkwYJgdTnJ5jmF21Xc9Ri5Odv/M8ahImv4bueinFd3vAjjT14HtRcW1d9415GW2SUk27ZezJlSZtd6db7YnGlPzNaEQAkB7oX7QibaaEZ5BDtvhU+8v/+cqscUXSM6njPdjii5FUbGmjzlqvXLxVP7EeuyWi80rikL9eImY+mqcToPLlgGUZQAFKlml2TVWvEk0NwnYgmzK7vVVs8pV3Dd0z0W36dYOkvG7OqzJ1FFb6aCN7OOEvs61vdcSNiprnIJ424fg1Q4IgMNPeES0YfOAaBWzY/6izZnv6cZItdkHM39XipCq90DIZXMbQKdr/55nUfoC2O8WLA+1Sa0+N36Bwkv2UDoapyGT3QuAENvw6sp+q594w024vdTn7E/7YbaxQ/m4xWt1yWqncgMCHuPPpFQ3wHYNbCBfb1Y2ML7zOtwv/gmTGGIzvP+gGjHc57QdqbRhpO/dzun/+xuvNvm+GN1LZ/7P4LrroWff6VgZETwxaMf548/9XM8ZfZWvv/qX/0qNujry0ZfsYv5tz3EzMdGePP3f5ovHvs37j31eRbaZ5h1G+wJYi4/cxTn4U8h7v8wRrnEM1cS7X4h0Y5n970ESil4/vPg+uvgNa81vO/NT6f2nNv42y/+Mc/a9i3Uv0LCpQMb2MD+e1j2Xp5b7ifGBRPj6xbvP1adX/+jZ5J6PS3TCxvss9zfha29ELwU7MrCti4Q5uBIF0e6NAv9O+jnPaDv8rnP3OKqMqJPMF0KiQZio88bRrdeGGOG6axTLzO8hVg6ViMqDnPOgCTzrNLPjM06ZZRLpSKoT2juXLRnv3KiX0/TGc6LDwkbYpWPwUvYYabY6DsuDVmUJQdZdBirTNM9t9KrUnq+vOXGxvOg2+1VeexpY9zXDjE5J1Ao0dMBW+d0ADePWgBrNSRS9qp92lyrzVM+3biHKukk66ZaBzjLj739vpt9k5V5MlhANvi29oVkKFaDXUoo6kOSmvS46zELCqUMInu4De3syAaCxSS090mGMZ7HbrxhvTYmzvMqpM9xBS13hqJSFIuP3zHCrINmPknNsYu1tHsuDqRcVRfHQ1WtppMQNlRqYjwBOdKiF1jzTCdm49A2Nl9Xz617ZOcDMEMzmTj8xVoK2J4vdHq19Yn9p3pSKEAn/ZNnNH5l59MaSxmrWSLP818vFfeXgkynDHh8rcMnYOuBLev1gSt9OuE8nlPsMZ1UD+xypQsJyzQ/py/Yn+mat4rdnD/kisvh4CE4eDjNGEsWEruqJedtR18bL7Lr8vdLti6uitlOGWmmG+NMlROwa20YfGopk/HGG2yZ9d4X9Mg2xOKRvs8uRrOr72ImhsdJALOeDcCugQ3sa92MwXnw/Xgf/9/IlROEe19M8LRXQrH+hE4TLQYc+qGPs/S+Q5x+6g5+++BVOJ7k514peMHz7KL76Ll7+fWPfC+bG7v45ae//qtIlf76s8LOBuXrJzn71w8w+r17eMrsLTxl9pa+MgEQRF3UsS+hDnwC59GPUvjAL2I+9mrC3S8ivOI7MPVeNrVGQ/ArvyR49rMMv/v6X2Z+5BZ+4q9+jz992e8wNPRV3gUc2MAG9p9mazOXPTFbT5heD80i05fXi3akEtZETt1dKQEIIlVFj25HD21Ye9TqensV8GtAf/hKtPFaRGcBadqsMSGIJy5BLp9MaQ999VLSwVUeYdy1+l1uidicQfm19VuyDvkp9dVK6yWbExLTmMsdnAca8swBY+NMpIQU7HGLmRZRrdSPUKohj9IVY7S+dHrdeuIWiDbfuIa9lwFiau2kyMLz1mS26zX2qivg6DErhgzgFRX1Wcn4WK64I0FHGeNnvfmXsoouTsmrZ1fN3kyru5JrTyruvV62r9VhjGupXefT6Lqw9TeoeF5m12pQadX1k/trxZmlymICTn9ln8F9oXWJGZPUa5Xz6CgInRpGhmuOWc/alc3AvVx2uc9qTe8n2bGPa/KiHeV1Ckm3b9rPzuTYXOl5L5BVThQUqgP1xtja7/4Dw5YFkz2pmFo77/0NLtHZCKchMTlk42LZYk/WLF4rEGqtZtc6pZMy9AHz4isIdq1nfRkpk4FOQXMvnyk+Nzm8/LMvH5p5AeafiRIAbw2zq3feYlGwayccPqKyU8s1N8/6lgrU10tPfGO6DxzOqtN/j8qSPb/0Ff7WGqri4kzk+keIbE1zRnubLa57/vHTYzvhPJrQFz3djbZi+E/w/vgqw7wDG9jA/itNnH2EwttfQeH//jSmPELr2/6e4Lbf7AO6unHAwYUHufvk53j47N0stM+sOc/yx47yhWvewuIHDvOv26/iV089hetvkLzlbwQvfL5d9B45ew+vfN83U/Zq/OYz/5aSe3G04oFdvI2+Yjfh0SZLHzx8/kKOR7zxqXRvfCWt73oPrW95K9HWW3Dv+kdKb3oO/nt+Cnnynr5Drr5K8NbXbGeH+C6O+G/h237kAd7/QbNOZrKBDWxg/y9a+l7+ZHyJmza/YH2wa+oyTKoptd55xapf8jpVaVa/Vb6/Ht2xbijSml16kWjC5NkxAKVhzPCWdR07gcA05og3XgOsn0HKTxweISR4ZcKpS5GV9cVHUjFyL9c1vi/Yf6nN2Je2eV0TuTDG1Sm1TAJ2ITHlUQvgjW7DVCfRw3NQWUvH8zZU+i63JkuVX13rfGbhTuugBudDEnKeUrks2LG9//urrhRs3Nh/nqkxzYaZr7y7UXBKDOeAv/gCzK4+vSKh1h2Xziox9Yt6/KUhb0l/p4DSyEh/sRRMykCl7PpJ+F9lnGjLzTSVFTl3HJ6wQ/dkzPfsLTS7anzcx2Vy9t/yndIc0a7nMTLmMDryn7NRloHNT4LZZZSHVGs+tmyuhJVzIbCretM01aevz9r6Dw1bmkzjyQCdSUc4jQL16z2kJzC5e+FJnfMiLNr1PABUWYCQFDY9Po/G5MXg+5hdX7l6rdfe/DqQPlMKbolIR4RxsPaZBZTUKuZsYqvDGPPWC2O8+AZZZtfFlRdCcOXMTeydumbduuXt5htXH9v7vV3fjSkNY4rDfWVU1aN8zQTFfSMIIXAnS+sy5YaeVqb81POJcz2+lc+vnrCq0slPo0FISmXbT/468nzr2YDZNbCBfS1aZwnvs6/Dvf1vwSvTecb/JNr7zdmuxGLnHB96+B/59wP/l/tOf7EvZTfAdHWOy8dv4OmHn0HlnzXtL51hsVHntVPPJhwf4fd+UnDtNb2F756Tn+dX/vW7KDhFfv8572CsfGFRz4E9OaveOos3V+X0n91N7dkbH38XTAj0zBUEM1fQfdorce94C+4db8N98P2EO55N9/ofxzQ2A/Yl/Xde+jN8xz++HXHlb/Cbv/23vO/98DM/xQWFqQc2sIH997c1hJKLsFQMfj3wIDPlQry+QPZ6IVMCQeSLXiarJ7uT/7jaJut9thowWyt4UnRKrASLmaMUX0AbpFIRXH+tobRK6HpszP4dbb2FtSnf1l5byNX1SDS7UhZBaTipu8QUGuufb5VdTEr27LG/HrMr/ewCzK6LMeEIJsegMPP/s3ffcXJV5ePHP/dO2dlespuyqaRDQgoBQiCAoNKRKlJE4GuhqfxsEP0qfgGVpqKCYkRFRGnSlADSCSSQ3nvdJJvtfafPvff8/piyM7uzu7MtW/K8X69kd+/cuffMbXPPc59zDvi3Jp/Hyh4V1xF/90Ufztg6yeyyxWd2xR0Tvu6MHJjk2Dj9tJZAaJv1R9aXpkVqefH3Xs7McPMutD5pxpiMzaYzc4ZGfk7iMdBRhkYyHY/U2jdSbwKVZCbdFn4AYNNQRlxmkU2P/a0lOS9ib3fZwdXuy0lNnRxuttaRMbmT2FG9njR7FxcOYHNiDj8WlTUC+74Pw9MSMhr79njSnRp5X5iArcoLnuo2o1DGU4SHA7TbwOG0mBo5frrSz1Nnkge7bG1eT7eHz0VPsBktei3Ps4MP9GwHE9JHUe6vJuBIS30Qr1hmlw5BGD8O6us7fouug2613UfTp0HN2rbz57oSA1Tt9ofoiHynxK0nynJkY45bkPx9I5OlJyfSXXpCs/WumjMbGpuSN3tMRlMWStMpKLSTPYmUmliDBLuEGFrMII6Nz+Fc8QfwN2HMuorAaXdApK8Ob8jNS1sW868tj+MNuZk6bBbXzr6DcblTyXUV4Dd8VFaW4H2pjLH/HYatvopDBfV8MC/AyvQpXHdBAV/6ohZ7eukJNvOvLX/g2Y2PMjJ7HA+c+yyjssf35xYY0jRdY/h3ZlN6xzIaXz9A3sUTUn6vyiwkeNr/I3jS13Gs/RvONX/FvvsdQnOuJXjqtyEti1xXATfM+y6Pr7ybq7+1lCVPnsmN/6P4yvVw7dUtzVWEEINL9B69K3WJE4pPJ2R1PNKbOXY+mrsyabAi2ap8YzJoyLG1VLy6VGNtLTKiXbJKTZIn5G0rP1qb3x22tEhxwn+HzGCHzfFbB7oSdNRZdlyWW7IyaZaVsE1SycpIm5KLw+4DKjqdF4hldrXsg5aXos1YlCsv8T1d7JpAs+ko0yJW3Uiyn63RJ3RpmZ1JFpy1x01LHKmzpTxW8jFdOtH287hcSYKHsQwwjfGu0xlBCVDZbvqYzdZX3bon1zoQYu9C7fDYack/c4u+7aC+W312KSsS7CKh/axm12L9FdnyuheAbe9SNn68xvhObo+LcyZQnDOhW+uFcL+AiYWJC+60M/Jmr3JmYBbPQfPWJx8VMyp26dGYM0cxIpoN2JvNGDvptzEagHbZW4I66QXZOM92Mmn8HFyz0tHsGvY9G5mdM5UVGV04Hhw6mGaso/ecbI2c7PADpHaLi5Y0I3l4kYZjJFR1JxifRPwm7u/GGw6HRuGwzueLnb9Khferpqcc6AIJdgkxNCiFbfdbpH38CHrjQYwJpxM8/ftYReHHJQHDx2s7nuLZTb+j0V/HGRMu5oa532d8fkv76eBhN7VP7yDv2Xqs5gxqxxTxp7F+tp3wMbbx72Bpv+a/jtGUfjqfDEcWNd5yNpQvx294OWfyVdx2ys/Icibv20T0nrxLjqFm8VYqH15P7nnj2gw73ylnJqEFtxOafQ3OFX/AseGf2Hf9l+Bnfogx9Ty+MP1G/rP9STbo9/CPp97lD4/r/PmvinfehR98D+bMloCXEION3iq2lAqbbu84qwvAkd7SD1V0XVo4jpIwSlpEsDgDM6TFAkjR7NTcXEhLkhA8cgRUJBmJPqFz7+RpXB2XG5LFunDozjYv9lVfNy1NDluVQynASlpR7Uj6cQXojfVQQ2q1mNbNGCMcozPRM8KpSSp3NEZaFvaSZW3enpJoB/WdjMbYm5I1uU2zxQ3Q0k5mV3o6+OK6enOmUrdN8YRScc3Tsu2F2LXySBJf8gibzaZ1uQ+z7mgJgOhJp/dw6b2wjPZ16ZrWaiaVWYjNhDb9gdt07MNcZJ46MqEvoq44Aq1PU6e3zWTq9JreE5oONicqu+OmbeFR9WJ/tLzQ5312tV1+uqOlLZ2GxgmTzwz/EXcZ6er5kHXaKIwaH269pR/FU8Z9Hqet43Z3eTk6h4GsVr3AFBZqFGQlNPhsK8VtFx/r716Av71RV48QTe9yhrEEu4QY5PSy9aQtfQhb+QbMoun4rvgz5vjTADCsEG/tfp6n1/+KGm85J40+i/+Z90OmFM6Kvd+o8VH1u83U/XMXlqU4MH4Cz+VOpzxzGBd/Hn5yzaVk53vZVLucN7c+z47qdfgNL7muYZwz+SrOn3YdU4Yd318f/6ij6Roj7zqBkhveo+7ZXQz7yvTuLSijgODZP8aYcRlp7/4frte/i7HlZbRz7uMbJ93NT9+7iY8qnuTuH3+d889T/PLXim/eoTj7LMVXb9QYP34g3dEJITrSpc6ceyraaqLNuhQzp6ezbp8rroP68I9p03Uyjm1buJkz4Nhkl7hIsCtcT0rWXCXZiI6dZ3ZFM4BUXBCivdEYey55U0ENwrUQm6PtvJ3ISw93mF2YOarTeWN9MraqJLVpvuXKRdkcaGZqnZUnLMuuRfqvOXLfF53tez0ydH3kldj0k0+EpR+Hf583lzaj7PVE9HjSNK1llLwkwa6RI0A1HfmBfVId/a9rC41+jr7Z913L7AJz1BxURj44wpk8ulKRpRoa0gABAABJREFUJrxxzRgjzakcRR1kZaZYrgEhybXLpvV/1T++zy4rPoTTm4ldnSwsPvg3Kns85c0HEq77UcrmBMPbZnpHbFkObFkOaGwJdqXSj/GI4TYK8jrLlGwl8RDufPa4RXc32HXEJYw6qad+0kf0/xEvhOgWvXIrzk8exb5/KVbWCPzn3o9x7MWg27CUxYf7/s1T6x/icNN+Zo6Yz48+8wdmjWxpm62UouHV/Rz+8SosT4j1I6fwL/sMyM3kCxfD5ZdqFBZGLzCZnHfsl5g/8pz++bAiQdZnisk6fRQVD6wn++wxOMd0fzAAa8QMfNc8h33T86R9/Csy/n4JZ5z9ExaMO5e/rv0FC8adw0knjufvT8I/n4XnXlB8uFRx7ucVN96gMbp4IN3ZCSGS6U4zxm6vSws/gU62ruMnTGDmhPGJM0O7lRxN05I3qYo0ZaCdYFeyik6baUn67LJHmmMaVktgJ1kfUL2h3WaMkQ7qVTcyyrKcOZw96bLUZo5UdFpalLbflMiceBYYgTbTOxVZlooNNtl3B2CWMwd3sKlrb4orjtOpMWG8ouQA5Oen+n6d0cUtozCmskJdI27fJtZSZ84ANflELHd5x81ge0n0GOxW9mInu9Iqmga6HZU9shsl60IxUjykVG5ih/K6Dpo9cQ901Cl96uUZQPdEcUGBaMbjuLzJvb4aK3csyplab+N6poPsplyqtEaApAGm3tDZfoh/vTBzJOXNBzCTlMWceCamrw4qPwXCfWWNyBqTaik6nWPSMVBxOPy7rtnaBLpUtDloWnbHa0rxsEvos2uwBLtaP5iSzC4hhja9ahvOT3+Pfe/7KFcegYXfJTT3y+HmJEqx8uDb/HXtA+yr38akgpn84vP/5KQxZydc2Ev3hSj5zqfkri9ht2s4/yg+hdEn53DbuRqfPTv5ENVi4NA0jdEPLWD3Oa9x8PaPmPj8OeEOU7tLt2HMuRZzwum4/ruI9Dd/wA8mn8WXNRuPLP8BD577PGlpGv9zI1x+KTzzvOKll+HtdxSf+6zimqs1Jk+SY0aIgcrWjWaM3dV6HQmVyVZ9VfWsYtj+e9sbjbH99ydmdlkJmV191Iwx8jOxGWPkMb0yE4JxfVKBtpJndiVlc7TKNEtNNHgQ6wRc01gwrm8ems0tPp2g2X5ALtc1jEZ/bawckV8S5pkyWWPyJNWF7a1RUBCet6Nmh/EDBmg6NKVNQuWGULljE5emaWiuLCzXlBTX3zv0JJ93yiTILO3BQm1OrOHH9mABqelikkeMzQYMs0F9XI2/g07pO5ORDl5f5/MdUXFBAZtuTz0QngJj8udjmYnWqFmdzN0ic/4IXPV5DCuYyqpD7zEya1xLcfshswtast2saFQ+ns0JzpZ+vQoyhjMmd1JqZUjhA02cqFGiokHnJPO7cjHGLYj1vdzBylIsU8vvPQ929UOnX5rW5b4jJdglxCChV+8IB7n2vItKyyWw8DuE5lwHkacpG8qX89e197Otag1jcibx488s5oxjLkbXdOobFJs2KzZtUmxZ5uPCNR8yPlDHR5Pnkn3jcfzhHJ2RIyVYMZg4R2cx9jcLOfC1Dzh4y1LGPX4menrPLukqbyy+q/6OY81fGfXJo3wrM4sHyz7ipa1/4sqZNwPhph233azxpSsVz72g+Pdr8NY7ivknK275RqiLFQUhxJEQ69/mCKxLa29d7fUjpXUjmBNpxtj+y0leS2E0RrvetqOmvmrGGC2jShJ0C3fEq7eZtzfZcp0YtX60tGjaX+RHL2ZfRZelIoE1pWsJfeT0JofNiaODUR3nFi+Mq8x2FCjtShOi1OaNBrs0LRxbVLoTY8QsbH3cR1Hq5WobMXK5tA5HSbNFD5u+HzQyqXZa4aZM0zSsvHT8p4xr6TA9xVHhkjlxHng83X573+jLezF79zrw19Ns6CMzcEDb4Ft3I5dJpZ7ZFX2g0V6WWcIDmv7oryqjoPN5UmTrjcwuVy4qLRuzqJvdqHRZq2aMXSTBLiEGOL10Dc5Vf8Je8jEqLYfAqd8mNPd6SAs3Xdtds4k/r/0Faw9/SFHmaL49/9eMV19k32Y7D72o2LTZ4uCh8LLG08DtFR+QqQLk/eoz3P7FsR2sWQx0OZ8fy+iHFnD4rhXsufgNiu85icxTR/Ys2KTbCJ38dcwJp3HxGz9glb+WJ1bdw7EFxzOj+NTYbMOGadx+q8ZXvhwOeP3rRcVNX2ti2lS4+ktw1pmpDycshOhb3emgvrtiOTNtfmlnfl3rVhROJf6XuMwk62yToZVknck6N1d99fQ6UkbVNip4RDK7XDMKcIzNwpbZ6jP3ZgAm+h0QaxXaf98JuqYnOQZ6WJ6UO6iPzI4WOxcHQhOiaOW+vezFwEI7OROSN9k6ZkK44jyqb1spdqonwbby3M+Ff3GXhJdl6/7C0tI00jruf1x0QnfZyJw/As/KJKOS9Lq4YFckU8hMltlF4vW3K8GuVOedXnQCle5DKS83cSWRpu8pFiv+fDGTf9zO6TbMY87o5pt7SIJdQgwRSmHbvxTnqiewla3DyhgWbq44++pYu22/4eVPnz7Ea7v/RBr5TGy8F89HX+aXi12RmyhFXi4cPxMuulBjllGG9ouP0LPtTHjyXNJnpjTeqxjgCr40BceoTA7f+Qn7r3kHx6iM8BD0IzKw5adhy3Fiy3Viy0sjfdYwnBOyU6o4WcOPw3/dS/xg6S/Yvf/P/Py/V/P7c54jf8ypCfNlZ2t8+Vq46kpYtjyDvz7l4Z77FI//Ea68Ai6+MDyPEKL/xIJdRyALo6uBNfvwdGz53aglxvrsShLsStpnV+sPn6wZY9tgV9KmLe3obLStZGtPSHjTdLBC4eZBXWyq0VWarmHPiytvtEC9mdkVCR7EEiYGStZvO80Yu7GglObKTy+kOniIPFch5ZHDMJUBM/taLLOrvQ7q07TYyJyt2e0aEyf2VclS15ux2Z5kdone4RiZ0flMKehKn13R7F3VzkmZ8H0S977MDHB0vXV3G8U54ynOGd/5jEloWrtdV3ZqIATcU6Il3/6pkmCXEAOJZWDf9RaOVU9gq9mJlTMa/2fvxjjuMmqa0ti1DnbuUqw5+Am7876PlbkfY8eN+Nb9CNewLKZMgc+dpTFlCkydDEVF4Qt63fO7OfyTFaRNz2PCk5/ttS8TMTBkn1HM1KWX0bikhOalZYQOuXF/WoHZEMRyJ46gZR+eTu6F48n/4qTOA54OF87P3cv/bZ7Ct1fdxY/evIrfzrkb54lfa1Nrdjo1rrjcxVmf8bJyFTz/L8Uf/qh48im46ALFF6/UKB4lN5JCJPP444+zdOlStm/fjsPhYM2aNW3mKSsr495772XFihWkpaVx8cUXc+edd+J0dt6c5Eg2Y6SLcYTMkzsepj7pKuJveJNUUJI1y7K1Dh4luYFOd2SSZnfhsmfG+ndqrwLU2hnHXNSlp/4jXIWU+irJdxWAzx1elyMdrbkhHB3qZjZBT/VqvzmOSLArGBmNUNf6o5eXDvQ0syu16HF+ehGfH3klTY1NHD8z3Al+6p3a9x0rbpTIwaonLd+mTobMLGBZZEIPMrvEwNK1PrtSf7AQ/75TF3R23hyJVOpIP4/dWNdACLh3VXcGbpFglxADQciHfdu/ca75K3rjIQJ5U9gy8UE+rD2Pnc/a2bkLausU2N045v0c27SncBnHcLbrZc68egFTfgw5OW0vdEopKh5eT/Wjm8k+ezRjf39G2yYLYkjQ02zkXzGJ/CsSO85UhoXpDmFU+fCuq8b9URl1z+yi9skdZC4YQdFtM8k6o7jDm90Jx1/PTzPz+dGHX+fudffy4IEVcN4DqKzhbebVNI1T5sMp8zX27FW88C/FK/+Gl15RnHG64uqrNGbOGLw31kL0hVAoxHnnncecOXN48cUX27xumiY333wz+fn5PPPMMzQ0NHDXXXehlOInP/lJp8t3OMBuA5erL0qfqO0Ai310vkefaKeY2dVW25tmXdM5bfz5KKXYXr2OiuaD7TZtaS1ZVlhHcp35fLZoPmbckPTKmYVuhh9QqLgK2BENRvTiumId1IciKQT93EdVTKxd4ZFpxggtwdasLI2ZM3q22t5iWuFu9bt67A4kPclWHT8+vP8aosuSzK6jRvw1tbNgV0Izxi6c8wMyhhz3ddntZoz9SYJdQgwumqcac8UzuLY+h9NoYG9wDn/edRf/3XcmCh2bLdwvwvz5kD7hQz4J/YDGUDlXzryNG+b+gDR7+48GTXeIw3d+QuOSAxRcN5Xi+07ulWGVxeCi2XXseWnY89JwTc2j4OopmI1B6l/cS80TWym5/j1cMwsounUmuReMa7fPinkTL+JO6zEe+Oib/LjuPR74+xewPn8f5pTPt7vuyZM0frRI4xtfV7z8iuLV/8CHSxUzjgsHvc44HWw9GP1IiKHi29/+NgAvv/xy0teXLVvGnj17+PDDDxkxIpwJtWjRIhYtWsR3vvMdsrKykr4vym7XOPMMhX4Egg3RG/zYjX50yHS9F285tdh/SR9PpzSCYkcd3Gsao3MmUNF8kDxXHzX513WwWpXDGdd5+5GuKUU3Y2/eJkSCB8qIBLvScnpx4T3RXpi0qwb391fICgJda347UPS0g/pketJnlxhYOm3GmKTPrlTm7Ys+u3qk9fdtJ+K/LlNICh8YpBmjEIOHYSj274fS9bsYWfIUc/Ql6JrJ++Wf5dmSG/AUzGHaDI3vXaoxbSpMPAaCNPLHVT/l9d3PMyFvGvedvoTpRSd0uB7f9noO3rqU4IFmRv7kRAq/duygTlMXvcuW66Twq8cy7CvTaHh1P9WPb+HQ7R9ROSGboltmkHfFJPS0tl/+n518BYYK8cuPv8MPnU088Nq3sM+8ksBnfphYSWulcJjGN74W7sz+zbfCTRx/8n+KCePh61+FM04f3M0ohOhrGzZsYMqUKbFAF8DChQsJBoNs2bKFU045pdNlHIlAF9Cm/m8VTsUaFujwGtHtFSmSBrvSI9lShZkjqfFUMDJ7XJt5OrtpznUNY+GEC/ouEBDLJmgph3LltvzeR6MWtiua7NSbfXZFM7tMG9awyZijpw+M8FA/ZHYNREYki3AwZ3b16gB+4qiRrM+ududNNmLuQJNqsCvy02FnwGSYdkk3rlUS7BKiD4VCim3bYd162LjRIL96KZePfpaLh3+CT0vnk9CXKB93PePPHcvDU8KjuURZyuKDfa+yeNX/0eiv4/o53+Wa2Xd0eOOtlKL+uT2U3b0KW34aE184l8yT2jY1EwLC/ankf3ESeVdMpOmdQ1T/fguHF62g8tcbKfz6cRRcNxVbVuIXy7lTrsZSFr9a9l3uGj2JX2x9mYxDq/Gf9wvI/1yH63O5NC67BC65GD5eDn/+i+J/71ZMmwo3fx1OOlGCXkIkU1NTQ2FhYcK03NxcHA4HNTU1Hb43Pz+/L4vWRk52EKUUeXkO8vPDNdGMi+eBrpGW3zsBHEduCE9GJumudDKys9BbfcZ88ikefiMaGkEzgNOW1ubaohwGqi5cntbvPxKsnFzwa2h5eSh3pBxFI7HKw79rY6ag2Vu+7zMzw9P7an/as4PYM02y83JJ76V1KEthZtaiOXRUQRr5RcMHxDVe2YOo+kzIzu7xvrcyUz+GjvS52JnoMVU0bATpjoykrw20MkdlZYUIBC3y8luuM92lxjRh1PtT/qwDdZtEqQlzQdPRBng52xPKrAK6vp0njzqW8qaDHb43ely3niezsv3jPWgEyKwJv56Xm5tyufy2JjI9fXsemVm1WEGTnLw8XPnJM2czMwOx34cNs1NWbjBtio0RIwZHGCj+u1orKELLyY9dd1MxOD6lEIOEZSl27YLVa2HtOsXmLZCharl8/MvcP/l5isaU43WMpHbm90hbcBXzXG0vTIYV4pODb/Hcxt+xq3YTUwtnc/85zzJpWMcheMsb4vCPVtLw8j6yzixm7G8WYh92BDpoEYOepmvknjuOnHPG4vm0kuo/bKbi52up+u0m8r4wgfxrppA+a1isknL+1GsB+PWy73HHhBn8si5EzvNfxtx7PZx8O8RlJySj6xpnng4LT4V334M/P6n47g8Uc+fAt26HqVP6vzIkRE89+uijPPbYYx3O8+KLL3L88centLz2ggSdBQ/q6+tTWn5v8XoVHg80NsVlk0Va3Hvrg72yDr/Pjd/nxRbwYTY1YnXyGb342kzTvI3YPB4AjCO8jQBsHh+a34PZ2JRQDq1gBvgbUc1ewAuEK0qeyDx9tT+9TU0EPR6s5ib8vbgKj9cTSyew19cPiGCX1lyPzePB0tydHjudsad4DOXn5x/xc7Ez0WPK0+TFrweSvjbQyhzV3By+zjQ3gb2n3SHMycJmZKb0WQfifmzDVRz+OdDL2Y5gLjhGpHd5O4/LmM6e8u1A+8dt9LhuPU9Hx3vIDMZeb2pqpp7UytXobuzz88jt9aACJqqpEV998k64PJ6W7GdXGkycAAUFUF/f/9fiVGiehpbvSLcXzPrYdTc7hfdLsEuIHnK7FavXwKcrFCtWQl092DSTS2et4Lvnv8J09S66CmGMPw3f7P/FmngmaXF9lyilqPaUsatmI2vLlvLJwbeo9VZQnD2BH535OJ+ZeEmn/Y/4d9Zz8NaPCOxrYsSdcym6bWavNkUQRwdN08g6dSRZp47Et6mW2r/voP6V/dQ9sxvX9Dzyr55C3mXHYM93cf7Ua8l0ZPOLpbdxa8EUfnXM1Yxc9wwZ294k+JlFGNMu6LSJh82mce45cPZZsOQN+OvfFF/9huKiCxRf/6pGQYEcw2Lwuu6667jgggs6nGfMmDEpLauwsJCNGzcmTGtsbCQUCjFsWB/1KdVDfXn2pk3ORfNk43TpKY+W2Jrq7+YosSEyW2WcZRZBZtGRL4+lIsXp3e2iOfSW0RgHQKArwUArTz9pM1LpYNILu1Cz6XRhQD7RxwZai5TE61ZXDriBd33RNBg5cuCVq0Px29/W9Y7GJNglRDdUVCg+/AiWf6LYtDk8okVODlww/xCXTvg3k92vYPdUoJx5hI67ltDsL6HyjwGgxlvB5ooV7NmyHs/GatgfwAyGqC6ooWZcA8fOmccF067lxDFndRrkUpai9skdVDywFltOGsc8+3myFow8EptADHHps4Yx5penMeqnJ9H4Wgl1z++h/P9WU/GLteScN46CL03m9NMu4uefz+Gn793E7aaPP1z/NwrfehjXG9/HXP8PAmfeiVU8t9N1ORzh5o2f/yz8/R+KF16E9z5Q3PgVuPJycDoH2RezEEBBQQEFBQW9sqw5c+bwxz/+kaqqKoYPD1cEli9fjtPpZObMmb2yjt4SvS/ty1HNNZuOa3I2WpmG6u6a+jvQEa1dK6t/yxEV66C+l4NdNh2FNcDqfdEP2zuFUhkDM+A8lMW6XevfYogBRtO0bj8AaW/Qr4QO6rtwwB3JDuqPmhMhEuwyJn4GIn0OdkaCXUKkqKJS8eFSeP+DcD9cAJMnwTe+VMm5o99iTOOb2Cs2oap0zAmn45vxQ8xJnwGbk8NN+3lv/S9ZufEthn+Sw7zNcznl8CRgEkpToGlo0cGKJuWQf+0orC+G0PPa758rWOrm8KJPcX9UTs45Yxn94AJptih6nS3bScG1Uym4dir+nfXUPbeHhpf30fifEhxjsxh343QeuuAF/vfD6/nyf7/M7Sffy7mBL5G2/LdkPHctoannETzt/6Hyx3e6rqwsjdtu0fjCRYrfP674wx8V/3kNvnk7nLZgAGYFCNFLysrKaGxspKysDNM02b49/CUzbtw4MjMzWbhwIZMnT+bOO+/kzjvvpLGxkQcffJCrrrqq05EYj7RYh9F9Ge2CXghW9e/1ROm2cAnUwBj/XfVu/CdGc+gkaUXav2yRvigd7Y9onSpj8ud6d6TRI6ggYziN/tqkr80aeQqObmRRCNGfTh7zWZoDXW8yeNr487C1ex53bzTGIyFtQg7+HfVojtRSEwfjbXRCFnb02t2FAW8G59VZiCMkGuD64EPF1m3hadOnwaKvHeSMrI/gg+34/+MlFHJSkjkTx9TzsM87AfvYUXhNH6vf/Qcbtn4EW3xM2zeVb5Rch27paMemM/ymY8leWEzaxFw0p06wpBnPmirqX9hDxX1rqHx4PXmXHsOwr0zDNaMgVtEPVfuo/ct2av6yDXSd0Q+cQv41UyQQIPqca1o+xT89iZGLTqDp7UPUPbOLivvW4Hw6m0fu/Ce/d/yCBz7+Nu+OPotvXPZrpu1biXP1X7Dvfgdj+oUE59+MKpjY6XrGjNG4/+caa9YqfveYYtGPFCefFO7P65gJcpyLoed3v/sdr7zySuzvSy+9FIC///3vzJ8/H5vNxuLFi7nnnnu45pprcLlcXHTRRdx11139VOLOWX2esBRNIevmivr7OzOaud33Gyo10WhXb2d22SPL6+/tHUdlDMMcfQIqa0TnM3fG3kejdR4Bc0ad1u5rhZmjjmBJum8AHVZiAMh0ZpPpTKUnp0TtZXVB4oPWrtS1ovP2Zf3MNS0P5/gsdFdqIZ1Beb70sNAS7BKilcqqcIDro48b2bgpfPM3Y1qQ+25cz2lFS8k6uJzDzx/Dwc1zUdax2LIVttx0rDoNY40PntkIhPtWGYudsZwNgH1aFvnfPIa8Syfimty2A++0iTmkTcyh4KrJ+Hc2UPv3HTS8tI/65/ZgH56OozgTqzlIYH8zKEX+lZMY8YO5OEZmtFmWEH1JT7ORd/EE8i6eQPNHZZTfu4bm27bw3cu/y5orz+evB37JzUsuYsG4cznv3LtYULaXrM0vYt/+Gsa08widcCPWqFmdrufEeRp/fQL+/Rr8+a+KG/9Hcdlliv+5USMnezB+YwuR3AMPPMADDzzQ4TzFxcUsXrz4CJWo+6KZXX2d2BULFnWzyQr2fs6EjmQRaAMksyu6w3q9MmTX+2a5PaSyB0cwR3RsoB1XYmCbWHAs5c0Hu/SexGyuLgS7IvPa+rhDuFQDXUcr2TpC0BLg+uBDxZatYNMMLpizlVuvW8HMrFVk1qxFq/NSv3EKm979AqHmNAquGk3g2mFsdKxhXfn7bKr4lKDHS0F9Accym5nOE5gx8mRGTZhE2pRcHEWpp8u7puUx+uenMPKuE2h84wDe1VWEqn04R2eSd9lEci+aQNrE5EPMJmMYBv/+978BuOSSS7Dbe/fUb718IOX1xb/3wgsv5PXXX8c0TUzTZP369Zx44olcfvnlSZdZWlrKggULALjrrru4++67Abjhhhu47777uPfeewG49957cbnCFRu/38+Pf/xj9u/fz5VXXsnFF1/Mvffei2VZzJo1i3//+99MmDCBE088EafTybnnnpuwHLvdzvPPP8+f/vQn8vPzufzyy9myZUusnMk+q9vt5oYbbgDgqaeeijU7amho4KKLLgJgyZIl5OXldWvbP//88zz++OMUFRXx9NNPt9usye12c80117BmzRoKCgp4/fXX+d73vtemXO2tJ9k+zT6jmKw3L6L6T1up/u0mxr7p4BsX/ZDyLx3mrX3P88nB/+LQnUwdP5PxwRAjS5cwfP+r5OUeQ/bUi8iaciEF2aNJdyRPSbbbNa64DD53drgD+1degXfeUXztq3DxheHXhRDJPfvss3g8nj657rdH62HCVdd1N9iVhmmarFy5kgf/969MnDiR++67L/Zd0V2pft9aeePQGw5iZRah1+zu8vt7nWo/2mUYBi+//DJr1qxh7ty52Gw2bDZbSuXT7Mk74u9IsnuK6PpPPPFEvvCFL/D6668TDAZZs2YN+/btY+LEicyfPz/hfiH6eklJSZvv+3nz5uF0OmOfofW9yCuvvMILL7yAUopjjgn3uXrgwAEmTZrEfffdB8Ddd9+NZVnMmTOHdevWUVJSwqRJk/jpT3/KG2+8wapVq9A0jZNOOokbbriBl156KfaZjth+PcKSHb8dHdPxr5177rncc8897N27l2OOOSa2P1tvK7/fz5///BTBUBYzZ1zCO++81WZ9rY9XoM19ZV/sg+jnMc1wEDv+POmNc7sry+jJvflg1dn2mZA/nQn507u9/I6aMSbb3kDS5pHReYPBIKtXr+bAgQNceeWVfPGLX4yVufU16T//+U/sGpjK8Rs9D954M4imwcRJk/jMGSehd9DsujvHqN/vj9W/4utbrc8FCJ+Da9eujV0Xu3IeKkf3kjuG3lEuRIrKysMBrg+XKnZsN5meu53zj13Nz7+4mjHWWmwhNzSD6ZxM8NhLqVg7m7JXGjAn2Fj5gy2863iY+nXVAIzJmcRZEy/lhFGnM3vUqeS6eqezUluOk4Krp1Bw9ZReWZ4QfUFz6Ay//XiKrzqOZVc/y5h/WUwpmcPV93+D7ZlbWF++jG1Vq1ntq6TW6cFymBDaClu3wtYHARiWNozxw2Zw3PB5zBp5KsePmJ/QX0hursZ37tC45GLFbx9T/OoRxav/gTu+CSfMlYCXEANFLNjV5312RTKG+nxFfcSVizH9QjAC/V2SsD7ajJojGuzqm+WLo1NW5kH8gWFkpd51jxDd0t1mjNEvQ72fh/rMz9tKIFiEwzF+UGZCakYQAJWe1633S7BLHFUOlYYDXEuXGlC5kxOHreJ7E1Yxc+pa0pQbADNrEuaYi3FOP5um/GMx9TwO3PUR7lcOsW32Lp668CnSbFnML/4sJxSfwZxRpzE8a3Q/fzIh+l/6xDwO3+oiZ7XB6Dcb2XfBmwy/eAJXnf8VMuZ/Dz3DjmkY1NVU0FhZhWf3Onz7NtIY3M6BnBo2+9fwbNky/sEjZDiyOHH0Zzhl7DmcPOZs8tILAZg4UeM3v4Jly+HRPyi+/R3FqacobrpR49jpg/BbXIghZtJE8PuhlwaibJdy5aIc6ZiF3X8YZIw/jYr1ZcCO3itYlw2M65bqo+HtNNvA+HxiaLHZQmRmVAzKyrsYvLrSQX10Xj3a5L6fhM+VciZOKO/XcnSXyizEyhuPVTi1W++XYJcY0pRS7NsPyz8OUrp6MyP8azlh2Dq+MmU9mdObAbAKJmGOvQj/mJMxx5yEygxXqjPz8yldtpKDt75MxgEnb3z2vzRcZfF/M//GvNFndjBqhxBHMU2j6WQHp3/3XGp/u4XGJSU0vLQv6ax2MshmAdksYAxwVq6PzOLd1M7cyMczalhe+hEflSxBQ+O44SdyythzmDXyFMbnT+P0hTnMPxlefBmeeVbx9VsUC04x+PL1QSZODmEpk+y0/H6/yRDiaJOZqXHySUdgRTYH5qSze7QI5crFY2vbh+ZA1aej40Uzu3q7g3rJ7BJCDBXdiK72d2bXoKfbsEbO7PbbpbYuhhy/X7FhtYey1Ruwla5lmmst/5O/CdfEcFOBYN4UtPEX4h99IubYk1GZRW2WsbNyA+vufY1JT49As5ms+X4JV137YyYNm3GkP44Qg5J9mIvRvziF4ntOxrO2Cv/2elTQAl3DluXAlufElpcWzvZqCBA86MazqpKmpTno22dxznterj/uU5pnrWPZCCfLmkr5y9qfx5Zv0+zYdQc23Y51eYh0M8R6TNavBFZGyqA7GJ45mqmFs5kx/CROGfd5RmWP758NIoQQyaRYd5o/9nNHJNjVVx3UYw7S5qZCCBHRncwuSY7oX7L1xZBQUVLHoeVrMfatpTi0ls/kbMeum5ijbTSkH0dw0rWoySdiFs+F9Pw271dKUdKwg3UHP2bvqyuZ+cYkZpaPp/F4H5N/ey6nTJ7YD59KiMFPc+hknTKSrFNGdjrvsOunYQVMmt85RO0/d3FwWQbaqs9y5twyrp76NoFCLzvT7OzNH0Vz7kiC2SMxnJnYdHu4Emg62bM7jc2bHDTUaziHVWOfvJ+txgY+3P9vfr/yx0zMP44zjrmIcyZ/SZofCyEGjUxndt+uoIMO6nsi2kG9kmCXEGKQ60qwK0paGPQvCXaJwUdZNO3fR/naTRgHNpAZXIWVuRePzWRfgca/bZlYDcPRvS7MkCKUVo/f8xrBklcgz44rPYNMRzZ23YFhGKiyIM7dFuN3j2XGzuOY6j6T0CjFxCfPIuPsMV3rjFAI0SN6mo3ciyaQe9EE/LsaqH1qB3Uv2alZeSOZM5yMnVXJHN9y0svWomlgZY/CHHcK5qhpWOPmYJ04GetqjZWr4aWXFav+AZYFx8woZdwpb9Gg3uSpdQ/z9/W/5MTRZ3HhtC8zf+znsOuO/v7oQoij0gC5x7D6qM8uGTFXCDFEdKVOaKnIiJzSjLFfSbBLDHi+hoPs2vI+B/etoq55Ox5Kqbb7KdMtyvMsvHr4Bq2oppDPffJZLt85g3RP+0OHBzJCBDID6CEdlzsNuxG+CFlZkH7qcEZeO5Psz4ymYFgB9fX1R+QzCiHack3NY/TPT2HknSdQ/6891L+4l9Jn8ynlIuwFl5M5xSRrxCGydq0nO/9NXC4/ypmFOWoWZ46aw8JvzKD2tqm8u6aYd98fw9K/fBX4KoXjSik6+Tm2lz/HqtKbKEgfznlTruG8qddSnCPNHIUQR5/YoJa9HuySrAYhxNHHjAS7pM+u/iXBLjFwWAbNlZvYvPtN1h1ayX7vfsqop9pmtMyTDmmWkwJ9BCNzJzKreCpjrPGMezof+3+9aC47eReNJ/O0UaRNyEZz2rA8IYy6AEaNH7POj1Hrx6gPoKfbsec5SZuci2t6Pq5j8+WmTIgByJbrpPBrx1H4teMIHmjGvawc74YavOuqaVxVDKoYuBDnKJ3Msc3kjtrNsJFPk57ezBjghrQcrj9zGu4LprCnfjxrS8bz/kdfpK7mW6hRy2g47p88432MZzb9lgmuM/j8xOu4aPZ5ZKan9fdHF0IMdQMte7y3yxMZjVHPluxZIcTg1pVmjKYVyezSJdjVnyTYJbpEKYUn1Eydt5JabyW13orIv0oCph8NjUxnNvnpReSnF1GQPoJhGSMYljEy3N+EUuBvQK8/QKhuD3sPbGJr1WZ2B/axx1bLvkhgy6FgjJHFmMB4jrdNobBgHpOnL+CEYyeRlxHuc0tZivrn91Dxi7VYPj+FN8+g8OYZ2Avaz+oSQgxuzvHZFIzPpuC68BDEZnMQ39Y6fBtr8W2swb2xlvpVmZTY5pI1L5OCBX4Kxu/F6d5BTskS5gWamJcB3zgFlGan2T6G8sA4Nh24lvf0w+ws2sgT227mz+vzyKy5mNHaF5haMJ8xIx2MGkX430hwuQZYBVUIMUgNkGtJJLWrt7tu0F3hip5r8uAZ9VIIIZLpTjNGyezqXxLsGuSChp+gGcDCItOR0+PosWGFKG8+wMGGPZQ17Y8Fsmp9FbHglt/wtXlfpiMLl82Fskw8hoeAFUx4PcObzjEVY5hQOYJMTxb2gAuvzSTgDFCbH6I5LxtX5jAWuKYzJuezTJ/yeWbPyiYvr+1FRSmF++NyKh9ej29jLZmnjmT0z+eTNklupIQ42tiynW06wPfvbKBxSQkNr5Vw8LcGh9InkXveWeReMI7ME9JxhErRGw6g1x8gveEAkxsOMiVrK1/01mIFFGvMLF5zelhW/DQ7tacpM+0cf3A4NZvHc7B2KoZ7LF7nMMguxJE3jPSiYeSMLKSoOIPCQigcBllZ/bhRhBCiizLmFuHf2YCe07sZWLZsJ7kXjEdzSOa8EGKwSz3Y5bCFr6Xpjsy+KoxIwVET7Gr+4DCHf7wSPcOOoyidulkjYEI6rmPzcU3Ljz156mtKKTwesNnAbg//i0WJzRCEfGhmAIwgmAE0IwBmELevjj2NO9nVsItdzXvY5yml3tOE8mg4Qg4cIQdokG53kJ+WSaEji8K0DIocGRTZMykKZTHMn4ndZyPkUTQ1h2jyhGgOhKh1NlGRUcfOwkNszS0lZDNj5c3ARiEOCpWdGcpGkXJRaLootKDQsCiyFIWWjgsNCL9PkYHbyKaiYjS1JZPxH5hIWvXw2DJN3SSYZqIrG46gDd1q2T724em4ZuSRXr0HGgvwT8kNp74rCB324FldReOSEvzb6nGMzWLMbxeSd+kx0om8ECLGNS0P17Q5DP/ubHwba6l/cS+N/95Pwyv7wK6RNiEH57hsbLnz0Fwno0IWym9g+UIoj480r58rPEEu9QXx+0IYAQVBG07DGVuHYfdiZG6DrCb0/Dqc+XXYc5rxZVjsSXMQVMMIaSMIOAqw0oehZw3DkZdPRkEumYW5ZBTkkJ2fQU6uhl06cBbi6DVA7l9sOU4yTxre+YzdIIEuIcRQ0JX65oissWjoFGUW92GJRGcGbLDLtExWHHobT7AZm25D12zYtPBPXY/7XbNhi/u7ZV47uq5j0+xkp+XhGpdJ9umjMBqChCo8VPx9K6Y7FF6ZXcM1NY/0mQW4pufjHJeNc0I2znFZ6K4UNpFSYAbRgm4INKMF3GjB5la/u9ECzezc3EzFgWayHW6y7M1kxf102QJYKCp0iz26yV6byR6byU7dxO3OYXTlKIorRjGlYiqfqTyTrLphaKR2A+GN/GstO/JvAnAKYNlMQsMasQ13k14UwF4YIpQXIqDs+EIOvH4HHr+DUsPBfstBSDnwm+k0BbJR7gyGe3SKG4MU1TRjNywsm46aMhzj3FEULBjGyPn5OItcsYuFMi1CZV4C+5sI7G7Ev70O37Z6av5UjgpZSUoMGScNZ/QDp5B35SR0p6SGCiGS0zSNjDmFZMwppPinJ+FdV417WTn+3Y0EDzYT2NeE5TfRHDq6y4busqO5HOi5LvSRdpzpNjLT7eHvAZdOI/VUGKVUeg4SrHKj6kyyGjIpOjgB55a5RHsXtAP+dA+mMwDOINgPYNr3YtoN/DaTBpsBaQFIC2A5DSynhXICTg1bug1Huh27y4mekYbNkYHTkYndkYnTkY4zzYbDYcPu1LA7dOymDj4NzQuWRwMPWJnHoOfnYMtyYMtxYi9Kxz7chS0vrcsPBpRSBE0/AdMfyyQOmD4Chp+QGUDTdI4bfmKfDK2tLIVR6SVY5sWo8GLUB8g9fxz2YdJUXQghhBBHVlf67AIYnjW6j0oiUjVgg11VnlLu++AbGFaoV5ZnQydvRhYF9myGOXIpSssnvz6PwrIickvzMQ4043+rGl5I3CRaTggtNwi5flS2BzOrGTO7kZDDTdDRTMDuxm93E7CF8GsmAV3h1ywCNgtLC/9D6WhKAxwozYEx3IGy7CjsWMqOsrLxBzLxGgbKr0j3uchrzKWwroiZNSP5bPVw0gPhjAIF1DldHHJlU1GUTaMtnYDmIIADExtYGigNm1LoSqHbPNic9QQyGvFl1eJLC+Gz2fBaeXgDxYR8Y0hvHkae6WdksIniUAOjm+sZV1uHfYufEGBpGg3ZuXjyc1C5Lux5aWS5NNKtIC4jiKO6GUoaUJ5aINynTvaXp5D1mdFkLRiJnt7+YabZdJxjs3COzSL7jJbItxU0CextIri/KRaUdBZnkjYlF8eIjF45JoQQRw/NoZM5fwSZ80d0exnFwLFxfyulcAcbaQ400NhQg3tfTTiAdsCHVW1HC9igOYjmc0DQgIACP2ghHUfAjsuXTnqg48CNL81HU7oPb3o9AWcFDsOOK5iGK+Aiw5uJw0jW5GhL0mUZusKTEcKdESKYFkLpJkqzQLPQsCJ99lhoSqGUIuD040l340334k334U334kv34XcGCDoDBJxBAs4Al4z/LWOy5qHpGkrTMC0wLQ1ThX9aJpiGIs1h4WnyYhkWVkhhGQrlN9DdATR3AJsngKPBg6uumfS6ZtIbmrEZZsJnsBe6yD1vXJf2mxADW6TyNEAyvIQQQiTKcGTiDXm6HOwS/W/ABrtGZY/nhWs24a/aiv2/i1AhL5ayMJSFhYWlTExlYSoLC4WlhRvRmYAFmCjMyLRGTVGnW9QG/NTqPmq1Ckp0RaNm4RsODAdOCK/X5XNRWD+MwrpCCuuGkd+YR05zDrm1OeTuzyfLMwYHOg6gr0Mu9pHppE3MJe2zuaQfm0/a9DwYn8cYzYHPB14veH2Ef4/8NAywLMKVCyvyuwW6Dg47OJzgcMT9boe0NMjMzKJ41CRMs5HMTHA6NUIVXnyba/FtqSN3cy3Bg02YZVUYWwNgKfRsJ7YcB84xWbiumoTruHwyTx5B2jE5Pf7sutNG+rH5pB+b3/MNKYQQfUDTNLLT8shOy6M4ZwKMAz7T8np+fj719fUdLiMQ8OGpbcBT24CvtolAvRt/nYdQvQ/VZEBTOvZGJ9mNWeR4FCG7SchhUJ8W4nB6NZ4MP54MH+4ML83pbprTPbgdJnpAYQ8o0rw6GW4HmZ40stwusptzyHFn4wymoZk6umVDKTsKHaU0LKWj0EHpuNw2hgVsZAR1MkIaers3eQcj/3oupOnUOrMpScuhtqCYWlc2jWmZXPDlDM66LBNbnoyQKYYYTQNNxxx+XH+XRAghRBIFGSPwNu5Dofq7KKKLBmywCyAnLZ+csQvh68s6nlEpUBYoMxzZIRLhURagIk+rVWxeDUVubi6NDfUEjQBNwQaaQh7cphcThQEYysCwIiMD2pzYdSdOmxO75cDeoOH02rH77dj9NuzecIUhHGVTKMsK/zQj69Y0NJsGeuSnpoGt5ffoa7rLhi0/DXteGvbh6e1mRPVVN3f5+Tbq61sqM46RGThGZpDz+bEJ8ykrMmKPLtFtIYToibS0dNKK0ykoHtXfRYkxDEUwCIEg4Z8BCAUUyhPCagqgvAb4QiifgfIbKJ8Blgp/ByqFril0FJoGOgpdA92ukZmbSSDoR3do2Bwaul3DnmHDUZCGvcCFLT8t3NRSvlvEUcaYdn5/F0EIIUQ7Jg87noKMEWSn5fV3UUQXDehgV8o0DTQbYIMUunBSgJaVjwrZcQDDGMOwrqzvKO9nTioiQggxdNntGnY7ZCSkL2tAWuRf96SS6SaEEEIIMZDomk5hxsjOZxQDjgyPIoQQQgghhBBCCCGGDAl2CSGEEEIIIYQQQoghQ4JdQgghhBBCCCGEEGLIkGCXEEIIIYQQQgghhBgyJNglhBBCCNFPSktL+dGPfsTZZ5/NrFmz+NznPsfvfvc7gsFgwnxlZWXccsstzJkzh/nz5/Ozn/2szTxCCCGEECJsaIzGKIQQQggxCO3btw+lFPfeey/jx49n165d/OQnP8Hn83HXXXcBYJomN998M/n5+TzzzDM0NDRw1113oZTiJz/5ST9/AiGEEEKIgUeCXUIIIYQQ/eSMM87gjDPOiP09duxY9u/fz7PPPhsLdi1btow9e/bw4YcfMmLECAAWLVrEokWL+M53vkNWVla/lF0IIYQQYqCSZoxCCCGEEANIc3Mzubm5sb83bNjAlClTYoEugIULFxIMBtmyZUt/FFEIIYQQYkCTzC4hhBBCiAHi4MGD/OMf/2DRokWxaTU1NRQWFibMl5ubi8PhoKampsPlZWZmkp+fj90ut3ytGYZBZmYmDoeDtLQ08vPzcblcvbJMoFvbvb335+fn96hcPREtk8vlIjMzE5vNhs1m67PjqvU2ABLWn5+fn7DfnE4naWlpsdei80dfdzgcsddcLheWZZGZmYnT6Yx9htbrjL5fKUVaWhpAwnECJCzL5XIlvB6dFi1L/M+hfD4mO347OidavxbdX/H7s/W28vv9sW0b3dbJ1hd/vEK4OXj8MdTdfdDRuRhdt2maAAnnSU+vDfHLT2UZ7Z1HPVn/QNeV7dPb19Tu7BuHwxG7drQ+LpNdk7py/MafB5DavUB3jtHW52P099bnArScg6mWpzcMvaNcCCGEEKKfPfroozz22GMdzvPiiy9y/PHHx/6urKzka1/7Gueddx5f/OIXE+bVNC3pMtqbHuXxeKivrx+SFZueMgwDj8dDKBQiEAhQX1/fK8Euj8cD0K3tnuz9+fn51NfX96hcPREtk9/vx+PxxIJdfXVctd4GQML66+vr8Xg8BINBAoFA7Gf0tej80emhUCj2mt/vx7Ks2H6PfobW64y+rpQiEAgAJBwnQMKy/H5/wuvRaZqmxZbbk+NisEh2/HZ0TrR+Lbq/4vdnsmCX3++Pvae99cUfrxCuaMcfQ93ZB52di9F1xwe7UtkOqerKMto7j3qy/oEu1e3TF9fU7uybYDAYu3a0Pi6TXZO6cvzGnwfR61BXj5lUg13x52N8sCv+XICWczDV8nQmlYBlt5fen0+YestQ+Ay9TbZJoqGyPXrjaVL0vaksH1J/epTsyYVpmm2ewCVbZvSCDJCdnR373eVyJTxdiP89+gSivSe98U8Uo09945djt9tj5Yj+3tmTFofDgcPhiC0j2r+Opmmxm7D8/Hzy8vLa3U6dbT+bzYbD4UhYfrJy6Hq49bqu6+Tn5yctV0frid8O3ZnnaDNUriG95WjaHtdddx0XXHBBh/OMGTMm9ntlZSVf+cpXmDNnDvfdd1/CfIWFhWzcuDFhWmNjI6FQiGHDhnW4Dsnsap9kdnWtTJLZJZldnZHMLsns6k+S2dV2HUd7ZpemlFJ9ugYhhBBCCNGuaKBrxowZPPzww7HKWdTSpUu55ZZbWLp0KcOHDwfgjTfe4K677uLTTz+VDuqFEEIIIVqRYJcQQgghRD+prKzk+uuvZ9SoUTz00EOx7EuAoqIiIPw09NJLL2XYsGHceeedNDY2smjRIj73uc/xk5/8pL+KLoQQQggxYEmwSwghhBCin7z88sv88Ic/TPrazp07Y7+XlZVxzz33sGLFClwuFxdddBF33XUXTqfzSBVVCCGEEGLQkGCXEEIIIYQQQgghhBgy9M5nEUIIIYQQQgghhBBicJBglxBCCCGEEEIIIYQYMo66YNfjjz/O1VdfzezZsznxxBOTzjNt2rQ2/5599tkjXNIjJ5VtUlZWxi233MKcOXOYP38+P/vZzwgGg0e4pP3j7LPPbnM8/PKXv+zvYh1R//znPzn77LM5/vjjufzyy1mzZk1/F6lfPProo22OhdNOO62/i3XErF69mltuuYWFCxcybdo03n333YTXlVI8+uijLFy4kFmzZnH99deze/fufipt3+tseyxatKjN8XLVVVf1U2n73uLFi7niiiuYO3cuCxYs4LbbbmPfvn0J8xxtx0h/kWv2wNVb50kwGOS+++5j/vz5zJkzh1tuuYWKiooj+VFEnMWLFzNt2jR+/vOfx6bJfhwcKisr+f73v8/8+fOZPXs2l1xyCVu2bIm9Lvtx4DMMg0ceeYSzzz6bWbNm8dnPfpbHHnsMy7Ji88h+PDoddcGuUCjEeeedxzXXXNPhfPfffz/Lli2L/bvsssuOUAmPvM62iWma3HzzzXi9Xp555hkeeeQR3nrrLR588MEjXNL+8+1vfzvheLj11lv7u0hHzBtvvMH999/Prbfeyquvvsq8efP4+te/TllZWX8XrV9MmTIl4Vh47bXX+rtIR4zX62XatGncfffdSV9/4oknePLJJ7n77rt58cUXKSws5KabbsLtdh/hkh4ZnW0PgNNPPz3hePnTn/50BEt4ZK1atYrrrruOF154gSeffBLTNPnqV7+K1+uNzXO0HSP9Qa7ZA1tvnSc///nPeeedd3jkkUd45pln8Hq93HzzzZim2R8f66i2adMmnn/+eaZNm5YwXfbjwNfY2Mg111yDw+HgiSee4PXXX2fRokXk5OTE5pH9OPA98cQTPPfcc9x999288cYb/OAHP+Avf/kLTz/9dMI8sh+PQuoo9dJLL6l58+YlfW3q1KnqnXfeOcIl6n/tbZMPP/xQTZ8+XVVUVMSmLVmyRM2cOVM1NzcfySL2i7POOks9+eST/V2MfnPllVequ+++O2Haeeedp375y1/2U4n6z+9+9zv1hS98ob+LMSC0vk5alqVOO+00tXjx4ti0QCCg5s2bp5599tn+KOIRlex746677lK33nprP5Wo/9XW1qqpU6eqVatWKaXkGDlS5Jo9uHTnPGlqalIzZsxQr7/+emyeiooKNX36dPXRRx8d2Q9wlHO73eqcc85Ry5cvV1/+8pfVz372M6WU7MfB4uGHH1bXXHNNu6/LfhwcvvGNb6gf/vCHCdO++c1vqu9///tKKdmPR7OjLrMrVffeey/z58/niiuu4Nlnn01IgzzabNiwgSlTpjBixIjYtIULFxIMBhPSfIeyP//5z8yfP59LLrmExx9//KhpwhkMBtm6dSsLFy5MmH7aaaexfv36fipV/zpw4AALFy7k7LPP5jvf+Q6HDh3q7yINCKWlpVRXVyccK06nk5NOOumoPVYgnMWxYMECzj33XH784x9TW1vb30U6YpqbmwHIzc0F5Bg5EuSaPfh05zzZsmULoVAooRn9iBEjmDJliuznI+zee+/lzDPP5NRTT02YLvtxcHj//feZOXMm3/72t1mwYAGXXnopL7zwQux12Y+Dw7x581ixYgX79+8HYMeOHaxdu5YzzzwTkP14NLP3dwEGojvuuIMFCxbgcrn49NNPefDBB6mvr+e2227r76L1i5qaGgoLCxOm5ebm4nA4qKmp6adSHTlf+cpXOO6448jJyWHz5s386le/orS0NKFfhqGqvr4e0zQZNmxYwvTCwkKqq6v7qVT9Z9asWTz44INMmDCB2traWH93S5YsIT8/v7+L16+ix0OyY+VobT51xhlncN5551FcXExpaSm//e1vueGGG3j55ZdxOp39Xbw+pZTi/vvvZ968eUydOhWQY+RIkGv24NLd86SmpgaHwxELkMXPczTclw0Ur7/+Otu2bePFF19s85rsx8Hh0KFDPPvss9x0003ccsstbNq0iZ/97Gc4nU4uvfRS2Y+DxNe//nWam5s5//zzsdlsmKbJd77zHS666CJAzsej2ZAIdj366KM89thjHc7z4osvcvzxx6e0vPig1rHHHgvA73//+0EV7OrtbaJpWpemD3Rd2T433nhjbNr06dPJycnh29/+Nt///vePmgBH6/2slBq0+74nok+IoubMmcPnP/95Xn31VW666aZ+KtXAkuxYOVpdcMEFsd+nTp3KzJkzOfvss/nwww8555xz+rFkfe/ee+9l165dPPPMM21ek2Ok78k1e3Do7fNEzqUjp7y8nJ///Of89a9/JS0trd35ZD8ObEopZs6cyXe/+10AjjvuOPbs2cOzzz7LpZdeGptP9uPA9sYbb/Cf//yHX/3qV0yePJnt27dz//33M3z48IR+t2U/Hn2GRLDruuuuS6hUJDNmzJhuL3/27Nm43e6kGU4DVW9uk8LCQjZu3JgwrbGxkVAo1CZCPlj0ZPvMmTMHgIMHDw75YFd+fj42m63NE43a2tpBcy70pYyMDKZOnUpJSUl/F6XfFRUVAeEnY8OHD49Nl2OlxfDhwykuLh7yx8t9993H+++/zz/+8Q9GjhwZmy7HSN+Ta/bg0ZPzpLCwkFAoRGNjY0IWQm1tLXPnzj1Cn+DotnXrVmpra7n88stj00zTZPXq1fzzn//kv//9LyD7caArKipi0qRJCdMmTpzIW2+9FXsdZD8OdA899BDf+MY3uPDCCwGYNm0aZWVlLF68mMsuu0z241FsSPTZVVBQwKRJkzr819FTl85s376dtLS0hJE5Brre3CZz5sxh9+7dVFVVxaYtX74cp9PJzJkz++oj9KmebJ9t27YBLV+AQ5nT6WTGjBksX748Yfonn3wiF37C/ePs3bv3qDgWOjNmzBiKiooSjpVgMMjq1avlWImor6+nvLw84UZrKFFKce+99/L222/z1FNPMXbs2ITX5Rjpe3LNHvh64zyZOXMmDocjYZ6qqip2794t+/kIOeWUU3jttdd49dVXY/9mzpzJxRdfzKuvvsrYsWNlPw4CJ5xwQqyfp6iSkhJGjx4NyPk4WPj9/jZZWzabLZaVJfvx6DUkMru6oqysjMbGRsrKyjBNk+3btwMwbtw4MjMzef/996mpqWHOnDm4XC5WrlzJI488wlVXXTVk+1jpbJssXLiQyZMnc+edd3LnnXfS2NjIgw8+yFVXXUVWVlY/l75vrV+/no0bNzJ//nyysrLYvHkz999/P2effTbFxcX9Xbwj4qabbuLOO+9k5syZzJ07l+eff57y8nKuvvrq/i7aEffggw9y1llnMWrUKOrq6nj88cdxu90JKdJDmcfj4eDBg7G/S0tL2b59O7m5uRQXF/OVr3yFxYsXM2HCBMaPH8/ixYtxuVyxPhOGmo62R25uLo899hjnnHMORUVFHD58mEceeYT8/Hw+97nP9WOp+84999zDkiVL+MMf/kBmZmasj4zs7GxcLheaph11x0h/kGv2wNYb50l2djZXXHEFDz74IPn5+eTm5vLggw8yderUNh2li76RlZUV62ctKiMjg7y8vNh02Y8D3w033MA111zDH//4R84//3w2bdrECy+8wL333gsg5+MgcdZZZ/HHP/6R4uLiWDPGJ598kiuuuAKQ/Xg009RR1hB10aJFvPLKK22m//3vf2f+/Pl89NFH/PrXv+bAgQMopRg7dixXXnkl1113HXb70IwNdrZNIBwQu+eee1ixYkXswnDXXXcN2QBg1NatW7nnnnvYt28fwWCQ4uJiLrzwQr72ta+Rnp7e38U7Yv75z3/yl7/8haqqKqZOncoPf/hDTjrppP4u1hH3ne98h9WrV9PQ0EB+fj5z5szhjjvuYPLkyf1dtCNi5cqVfOUrX2kz/bLLLuOBBx5AKcVjjz3G888/T2NjI7Nnz+buu+9uUyEYKjraHv/3f//H7bffzrZt22hubqaoqIj58+dzxx13MGrUqH4obd+bNm1a0un3339/rKnP0XaM9Be5Zg9cvXWeBAIBHnroIZYsWYLf72fBggX89Kc/HbLXl8Hg+uuvZ/r06fzv//4vIPtxsPjggw/49a9/TUlJCWPGjOGmm27iqquuir0u+3Hgc7vd/Pa3v+Xdd9+ltraW4cOHc+GFF3L77bfH6qqyH49OR12wSwghhBBCCCGEEEIMXUOizy4hhBBCCCGEEEIIIUCCXUIIIYQQQgghhBBiCJFglxBCCCGEEEIIIYQYMiTYJYQQQgghhBBCCCGGDAl2CSGEEEIIIYQQQoghQ4JdQgghhBBCCCGEEGLIkGCXEEIIIYQQQgghhBgyJNglhBBCCCGEEEIIIYYMCXYJIYQQQgghhBBCiCFDgl1CCCGEEEIIIYQQYsiQYJcQote9++67/O1vf0uY9vLLLzNt2jRKS0t7ZR0rV67k0Ucf7ZVlCSGEEEIcbeR+TQgxlEmwSwjR6959913+/ve/9+k6Vq1axWOPPdan6xBCCCGEGKrkfk0IMZRJsEsIIYQQQgghhBBCDBn2/i6AEGJoWbRoEa+88goA06ZNA+Dkk0/msssuA6C2tpaHH36Yjz76iJycHC677DK+9a1vYbPZYsuoq6vjN7/5De+//z4NDQ2MHTuW//mf/+GLX/wiAI8++mjsKWF0HaNHj+b9998nEAjw8MMP88knn1BWVkZ2djYnnHACixYtYtSoUUdsOwghhBBCDFRyvyaEGOok2CWE6FW33XYbdXV1bNu2LXaDk5WVxaZNmwC48847ueSSS/jSl77ERx99xOOPP87o0aNjN0Zut5trrrkGwzC44447GD16NEuXLuUnP/kJoVCIa6+9li9+8YtUVFTw4osv8vzzzwPgdDoBCAaD+Hw+br/9doqKimhsbOTZZ5/l2muv5c0338TlcvXDVhFCCCGEGDjkfk0IMdRJsEsI0avGjRtHQUEBTqeTOXPmxKZHb54uu+wybrnlFgBOPfVUli9fzptvvhm7eXrqqaeoqKhgyZIljB07NjZfc3Mzjz76KF/60pcYOXIkI0eOBEhYB0B2djY///nPY3+bpsnpp5/OggUL+OijjzjnnHP66qMLIYQQQgwKcr8mhBjqpM8uIcQRdcYZZyT8PWXKFMrKymJ/f/zxx8yZM4dRo0ZhGEbs3+mnn05dXR379+/vdB1Llizhyiuv5MQTT+S4445j9uzZeL1eSkpKevvjCCGEEEIMOXK/JoQY7CSzSwhxROXk5CT87XQ6CQaDsb/r6uo4cOAAM2bMSPr++vr6Dpf/7rvv8r3vfS/Wt0R+fj6apvGNb3yDQCDQ8w8ghBBCCDHEyf2aEGKwk2CXEGJAycvLo6ioiEWLFiV9/Zhjjunw/W+++Sbjxo3jgQceiE0LhUI0Njb2ajmFEEIIIY5Wcr8mhBjoJNglhOh1Tqez20/lTj/9dP75z38yevRoCgoKOlwHQCAQIC0tLTbd7/djtyde2pYsWYJpmt0qjxBCCCHEUCT3a0KIoUyCXUKIXjdx4kSef/55/vWvfzFt2jSysrJSfu+NN97IG2+8wXXXXceNN97IhAkT8Hg87Nu3j/Xr1/P73/8egEmTJgHw17/+ldNOO420tDSmTZvG6aefzrvvvssvfvELzjrrLLZu3crTTz/dJh1fCCGEEOJoJvdrQoihTIJdQohed+WVV7Ju3ToeeOAB3G43J598MpdddllK783Ozua5557j97//PYsXL6aqqors7GwmTpzIeeedF5vvrLPO4ktf+hJ/+9vf+O1vf0txcTHvv/8+V111FeXl5bz00ks8//zzHH/88Tz++ON885vf7KuPK4QQQggx6Mj9mhBiKNOUUqq/CyGEEEIIIYQQQgghRG/Q+7sAQgghhBBCCCGEEEL0Fgl2CSGEEEIIIYQQQoghQ4JdQgghhBBCCCGEEGLIkGCXEEIIIYQQQgghhBgyJNglxBDz6KOPMm3atP4uxpBy/fXXc/3118f+XrlyJdOmTWPlypXtziOEEEIIkYzcq/U+uVcTQrRm7+8CCCHEQPfTn/60v4sghBBCCCHaIfdqQojWJNglhOgzoVAIu92Opmn9XZQemTx5cn8XQQghhBCi18m9mhBiqJJmjEIcZZYtW8bXvvY1TjvtNObMmcMXvvAF/vWvfyXMc/PNN/O1r30t9ncwGGT27NmceOKJmKYZm37DDTdw++23x/6eNm0av/3tb3nsscc488wzOf7442lubgbg7bff5qqrroot54477qCioiJhvWeffTaLFi3i1Vdf5dxzz2Xu3Llcc8017Ny5s83neOutt7j66quZM2cO8+bN4+qrr+aTTz6JvW4YBosXL+bcc89l5syZnH766Tz44IMEg0EAAoEA8+bN4+GHH26z7Oeee47p06dTVlYGdD/tva6ujrvvvpuFCxcyc+ZMzj///DbbWgghhBAintyryb2aEKLnJLNLiKPMoUOHOPXUU7n++utJS0tjy5Yt/OIXvyAYDHLdddcBcPLJJ/PYY49hGAZ2u51NmzZhmiahUIht27Zx/PHHEwwG2bBhA9/97ncTlv+vf/2LqVOncvfdd2NZFi6Xi2effZZ77rmHq666ittvvx23283vfvc7vvzlL/Pvf/+bzMzM2PtXrlxJSUkJ3//+91FK8dBDD3Hbbbfx1ltvYbeHL1lPP/00P/vZzzjvvPP46le/SlpaGps3b+bw4cOx5fzgBz/gww8/5Oabb2bWrFns3r2b3/3ud5SXl/Ob3/yGtLQ0zj33XJYsWcL3vvc9dL0l9v+f//yHk046ieLi4m5vZ7fbzTXXXINhGNxxxx2MHj2apUuX8pOf/IRQKMS1117b7WULIYQQYuiSezW5VxNC9JwEu4Q4ylxzzTWx35VSnHjiiYRCIZ577rnYDdT8+fN56KGH2Lx5M3PnzmXlypXMmjWLQCDAypUrOf7449m4cSN+v5/58+cnLN/pdLJ48WIcDgcAHo+HX/7yl1x11VXce++9sflmzZrF+eefz8svv5zwJM7r9fLnP/+ZrKys2LRvfetbbNq0iRNOOAG3282vf/1rLrjgAh555JHYPGeccUbs9zVr1vDGG2/w61//mgsvvBCAU089ldzcXO666y5uvfVWpk2bxiWXXMJLL73EqlWrOOWUUwA4fPgw69at47777uvRdn7qqaeoqKhgyZIljB07NlaG5uZmHn30Ub70pS9hs9l6tA4hhBBCDD1yryb3akKInpNmjEIcZSorK/nxj3/MZz7zGWbMmMGMGTP4zW9+Q0lJSWye4447juzs7NgINitXrmT+/PnMnz8/YVpeXl6b0YQWLlwYu3kC2LBhA263m4suugjDMGL/Ro0axTHHHMOaNWsS3n/CCSck3DxF+2AoLy8HYN26dXi9Xq666qp2P+PHH39MWloan/3sZxPWefrppwPE1nnyySdTXFzMa6+9Fnvvf/7zH5xOJ+edd15qG7SDMsyZM4dRo0a1KUNdXR379+/v0fKFEEIIMTTJvZrcqwkhek4yu4Q4iliWxa233kp1dTXf+ta3mDhxImlpabz77rv88Y9/jM2n6zonnngiK1eu5H/+53/YuHEjt956K8FgkGeffRbDMFi5ciUnn3xymw5NCwsLE/6ura0FaLcfhfz8/IS/c3NzE/52Op1AuN8GgIaGBgCGDx/e7uesra0lEAgwe/bspK/X19cDoGkaF198Mc888ww//elPcTqdvPbaa5x99tlkZ2e3u/xU1NXVceDAAWbMmNFhGYQQQgghouReLUzu1YQQPSXBLiGOIgcPHmTr1q089NBDXHLJJbHpH3zwQZt558+fz29+8xtWr16NZVnMnTsX0zQJBoOsWbOGDRs2cOedd7Z5X+sbqry8PAAeeughJk6c2Gb++D4gUhG94aqqqmLSpElJ58nLyyM9PZ2nn3466evxN1+XXHIJixcv5v3332f06NHs3buXH/zgB10qU3tlKCoqYtGiRUlfP+aYY3q8DiGEEEIMLXKvFib3akKInpJglxBHEb/fD5CQum4YBkuWLGkz7/z58/H7/TzxxBPMnj0bl8sFwMyZM/njH/9IMBhs0wdEMieccAKZmZkcOnQo4aatu+bOnUtGRgYvvPACCxYsSDrP6aefzhNPPIHP5+Pkk0/ucHmTJk1ixowZvPbaaxQXF1NQUBBLoe+J008/nX/+85+MHj2agoKCHi9PCCGEEEOf3Ku1JfdqQojukGCXEEPUf//73zbTRo0axejRo3nkkUfQdR273c7f//53lFJt5p0+fTq5ubl8+umnfPOb34xNnz9/PosXLyY/P58pU6Z0Wo6srCzuvPNO7rvvPqqrqznjjDPIysqisrKSlStXctppp3HBBRek/LmysrL43ve+x3333YdlWVx88cW4XC62bt3KsGHDuPLKK5k/fz4XXXQR3/zmN7nxxhuZNWsWEO7QdOnSpSxatIhx48bFlnnJJZfw8MMPk52dzYUXXhgbSagnbrzxRt544w2uu+46brzxRiZMmIDH42Hfvn2sX7+e3//+9z1ehxBCCCEGL7lXk3s1IUTfkWCXEEPUHXfc0WbaxRdfzO9//3vuvfde7rrrLnJzc7niiisoLi7mxz/+ccK80b4g3nvvvYQnbtEbqGR9QLTn6quvZtSoUfz5z3/mtddewzRNRowYwYknntim09RUfPnLX6agoIC//vWvfPe738XhcDBlypSEz/zwww/z9NNP89JLL/H444/jdDoZM2YMCxcubPP07qKLLuKhhx6irq6OL3zhC10uTzLZ2dk899xz/P73v2fx4sVUVVWRnZ3NxIkTe9yhqhBCCCEGP7lXk3s1IUTf0VSyxwRCCCGEEEIIIYQQQgxCen8XQAghhBBCCCGEEEKI3iLBLiGEEEIIIYQQQggxZEiwSwghhBBCCCGEEEIMGRLsEkIIIYQQQgghhBBDhgS7hBBCCCGEEEIIIcSQYe/uG+vr63uzHKKV3NxcGhsb+7sYIo7sk4FH9snAJPtl4JF90jX5+fn9XYReYVmW7PchQM7fwU/24dAg+3FokP04NKRyryaZXQOUrsuuGWhknww8sk8GJtkvA4/sk6OT7PehQfbj4Cf7cGiQ/Tg0yH48esieFkIIIYQQQgghhBBDhgS7hBBCCCGEEEIIIcSQIcEuIYQQQgghhBBCCDFkSLBLCCE64P6kgkPfXU5gr3RkKYQQQgwWJfU7cAfku1sIIY5WEuwSQoh2mA0BDnz9Axpe3MvBb36EslR/F0kIIYQQKdhXt501hz/s72IIIYToJxLsEkKIdtQ9vwerOUTRbTPxb63Hs7Kyv4skhBBCiE4oFX44ZSmrn0sihBCiv0iwSwgh2tH8wWFcMwsY/v9moWc5aHh1f38XSQghhBCdUEgmthBCHO0k2CWEEElYPgPvmiqyFo5Cd9nJPms07qWHY0+LhRBCCDEwyXe1EEIICXYJIUQSvk21qKBF1oKRAGQuGEmozEvwgLufSyaEEEKIjkmwSwghjnYS7BJCiCR8W+sAcM0sACDr1HDQy7Oiot/KJIQQQojOdbcZo2EoSkslUCaE6Bm/4WVZyRt4Q/KQvD9JsEsIIZLwb63DPjwdR1E6AM5jsrHlOvFtqu3nkgkhhBCiI91txrhnD2zfCTW1EvASQnRfjaecoBngcOO+/i7KUU2CXUIIkYRvWx2uGQWxvzVNI/34Yfg2S7BLCCGEGMi6m9kVDIV/mmYvFkYI0XWBZjRPTX+Xott0zQaAqeRi0p8k2CWEEK0oSxHY24Rram7C9PRZw/Bvr8cKyheXEKL3LF68mCuuuIK5c+eyYMECbrvtNvbtS3warJTi0UcfZeHChcyaNYvrr7+e3bt391OJhRjgpIN6IQY1+/6PsB1a2d/F6DabHg52WRLs6lcS7BJCiFZCZR6U3yRtYttglwpaBHY29E/BhBBD0qpVq7juuut44YUXePLJJzFNk69+9at4vd7YPE888QRPPvkkd999Ny+++CKFhYXcdNNNuN3SH4gQrXU3s0vTerkgQoieUVZ/l6BbYpldlgS7+pMEu4QQopXAviYA0iblJExPnzUMQJoyCiF61V/+8hcuv/xypkyZwvTp07n//vspKytj69atQDir6+9//zu33HIL55xzDlOnTuXBBx/E7/ezZMmSfi69EANPd4NdsfdLYpgQA4Ph7+8SdEtLM0ajn0tydJNglxBCtBLY0whA2qTEzC7H6ExsBWnSSb0Qok81NzcDkJsbvgaVlpZSXV3NwoULY/M4nU5OOukk1q9f3y9lFGIg624H9UKIASY0OINdUdYgzUwbKuz9XQAhhBhoggea0bMd2ArSEqZHO6n3SrBLCNFHlFLcf//9zJs3j6lTpwJQXV0NwLBhwxLmLSwspKysrMPl5efn901BxREl+7Fr0oIOMmszga5tu+zsEM1ui9xcO/n5tl4tk+zDoUH245FhZYbPXy3TiZbX+9u8r/ej4fCR2ZRJerpLjpl+JMEuIYRoJVjqxjk2Cy1J5x3pMwuoeWIbVtBEd/bujbAQQtx7773s2rWLZ555ps1rra9JqWSv1NfX91rZRM/UeCswLYMRWWO69L78/HzZj13kDbnxeDxA184Bt1vh8UBjI6S7eq8Dr8G+Dw1DoWlgsx3dnZoN9v04mNi9XlAKs64apbJ6ddlHYj82eBrC16CQLsdMH0kliCjNGIUQopVQqQfnmORfrOnHRzqp39VwZAslhBjy7rvvPt5//32eeuopRo4cGZteVFQEQE1N4jDstbW1FBYWHtEyDnZGQwDv+up+Wfem8k/ZWrm6X9Z9tOlxM0ZpBZngg6WwclV/l0IcVaLn8CA9F6P9Bkozxv4lwS4hhGgleNiNo71g18wCAHxb6o5kkYQQQ5hSinvvvZe3336bp556irFjxya8PmbMGIqKili+fHlsWjAYZPXq1cydO/dIF3dQ86yoJHjQjQpJBeRI8vsV5eVHrtba0w7qRVseb+fziKOX0RAgsL+pdxY2hPrcMy3poL4/STNGIYSIYzYGsZpCOMdkJn3dMTYLPccZHpHx6ilHuHRCiKHonnvuYcmSJfzhD38gMzMz1kdXdnY2LpcLTdP4yle+wuLFi5kwYQLjx49n8eLFuFwuLrroon4u/eCklOLobpB1ZK1dB14fjBihMFQQpy2t8zf1xBCqLIuhz7QMgmaAdEfye8/BwLO8AmVYOMdkoTl6mE+TECAanOdyNLvUUmY/l+ToJsEuIYSIEyx1A+GgVjKappE+s0Ayu4QQvebZZ58F4Prrr0+Yfv/993P55ZcD8PWvf51AIMA999xDY2Mjs2fP5q9//StZWb3bl8lRY3DWnwYtfyD8s8Fbx4bKj5g54mSGZ43us/X1NLNLYmXiSFpX9jHNgQbOnnRZfxel2zSnjjIsvOurcR6Tg6MovfsLs+ICRAPpZPTWoQU9qLyxnc4avQaZEuzqVxLsEkKIONFgl3N0+0/X0o8fRu3fdqAMC83e9unVocY9NPrrOG74ieiatBYXQnRs586dnc6jaRrf+ta3+Na3vnUESnQUGEgVqKNAdGyF5kAjAA3+mgEZ7EoyLs2A5/UqHA5wOAZh4QUAzYGG/i5CgmpPGSEzRHHO+JTfY8t1YnkNQuVeQuVe8i45pvsFSAgQDZxrtf3gpwAYKQS7BlK5j2ZSCxNCiDihQ5FgVzt9dgFkzB6GCpj4t7UdXWXFwbf56stn8P9e/wJ/XPnTPiunEEKIHrCkInKkHD6siPbRbEa2u9bHjUh73EH9ILL8U1gp4x6IXmJYITZXrGRH9bquvVHvxXN6CPRzdTRdg46U0sa9NPq71rJGgl1CCBEnWOpBz3ag5zrbnSfjpOEAeFZVJkx3B5t48KNvM2XYLL4w/UZe3vYEmytW9Gl5hRBiMDI9IYyGQL+t/6gaIMsMgq+hX1ZdVaXYtqMlthirAPZ5ClUPmzH2UimOFJ/vyKwnuv8OHlLU1HawlZTqt2NO9Ey3s8x68wFC3AVaG6RBIxkko3s2bFRs3hLedkopjFp/7LVdNZtYe3hpl5YnwS4hhIgTKnWHO9fs4EbcMSID5/hsPKurEqa/svUJmoMNfPe0X3HLyf9HnquQFzb/oa+LLIQQg07zu6W4l5b1XwGOoswu26FV2A8s73zGPmC06q7GOkJBxp5mVQzS+nWPBUqasILt9zFkRBJudu6C9RvaX45WX4L9wHI0b23vFlAMXH12zgzOk3EoX0M0dxV65dbEib4G9NLVPf7g1TVQEckl8G+vx72sHLMHD8Yk2CWEEHGCh9042hmJMV7mycPxrKqK3VCblsFrO55iwdhzmDRsBk67i0uOvYlPD71NtacfK3RCCDEIKaXYXbsZX8jTNys4ioJdmj/cT9ZASGezWjVjtLyhPllPT/vs2rYd/P6j5xgBMBoC+DbW4tvYfoAqlOLu0gLN4V+C3l4omTiSrG5eJ1Sra6oV6EHH7PEBk6PkNKyqUjQ0DI4PaytdjV5fkjitfD26uwpCvXfOm/XhIJcyuv/dJcEuIYSIEzzk6bC/rqiM+SMwa/0E9zUBsPrwB9T5qjh/2nWxec6aeCkAKw690ydlFUKIgaKxUVFermK/NzX17Ka9KVDPoYY97KxZ3xvFa2NwVCl6SXSglH7oB6d1jrSpWoJd/j2NNL1TitkUPOLl6ojddDOm/nVKd1T3d1E6ZfVi0FYFwxXK1hXL+Cy51pl67Yplxx9VZ9qQ0O3md62Oxab/Hux2GbQhcdx07TNs3Ayr1/ZRUXpTkmCWZamWj9uDJupKKTR3IHahUWZkoUkGA0uVBLuEECLCbAxiNQVxju082JV5cqTfrhXhXNv39rxEnquQk8ecHZtnTO4kxuZO5tODb/VNgYUQYoBYtQa2bIv8vlqx5vXmNk/6u8KKjMbVZ01B+jGzK1jmoXFJCcrsm0yr1k34lGYL/3Kk2hB2IHpMaJqGGemLxfImD8KtXacoK+/efupJM0anER58Js1f3u1l9KaDB9vvH6tXd2nkeNRsLZXVYJkH9/KK2PlippysE1nGUG7L1Q3BoGLdekUgkHy7tHfcBgI9f4CQsu7us1bXVJ9PcbisN8o8AI+hFLbRgOuzy1sHoZ537mff+0HC336/4r0PoLY2ejHS0Cu2YN/xepeXbVT5SNtShnN35EGD2fNtKMEuIYSICB4Oj8ToSCGzyzk+G+f4bJreOUTQ8LPi0DssnHABdt2RMN/8MZ9lQ/knhMyB9eRaCCG6q6L5IBXN7T+11+u8OPbV4N/Z0O11GFa4vVRH/Sf2SHvBLqX6JAMqvhLr31KHMlUsk6Y3rS9bxgf7Xk2cqIdv93dUr2d//fZeX2dXmPGVRL3jgEhdPWzd1r31DLiKZg/s3N1+/1hW0N9rzVNjWRS2luphcH8TwSoftupws0RLMrt65HAZ1NbBwUMt01IZ9bDkAGzYmNo6fD7Voya4vdWMcc/ecHPg7i0sfll9fwwFzQDbq9ZhpnqAp7CNBtpojPaDn2Lf92GvL9cbSfRqjDXBVOgNB7q1LOUPb38tEP7+j2WZmqrb21OCXUIIEREqDQe7nKM777NL0zRyzh+He1k5a3Z+gM/wcMaEi9vMN3PEfIKmn711W3q9vEIIkQrTVKxekzwzoN5XjTvY1KXlbatay7aq9ttbaJEMEdWDPluiDwh0rW9uVZUFNZ5yDjTsSpiuV27FvuutXs9Iia9Atq4Ubt/ReV8tvpAnpYcm9b4kTe/0cGZXWdM+9tftSKG0fSi2GbRYsEtZCm/ITVlT9ypIyfSsz65IoKavB4zsIrN1loNl4Nj7Hnm+cETQ8hsJTUKV6loFURmRrDt7ywe3ZTtBgRYIB4BTziTro2DX4cOKkgMDK4iQzL59infea1tOZ+R5qBGywAxX6OOP+/aOW9NMvb+0ZZ/Axz0Yj6L7zRi7v85kpWj5te/3d6O/lvLmA3hCKX4XphQQPHLHqeUzCJQ0dz5jXLn1ml1onpqerVip2O7RtNiQu91fXOwap+HdWNOS9atUt49LCXYJIURE8FC4I2RHCs0YAfIuOQYVtDjw3Gpy0gqYPXJBm3lmjDgJgC2Vq3uvoEII0QVNzdDQCLt2t31tfdkyVh16L+VleUPuzmfqQpCgdeCn1luJ3/ASMgORRfXNrappGmyqWMHe2pYRpfTqnS1PpHu5M/dos0wAK2TgCTajzHAAsvRw8n0Tb2P5ckoadnZv5dFmjAOgg3ozVjFq6UoMC1Ydei+lDJeUxVW4upwRMECzkjytu8oxQ1gWuELhkaGb3jpE8weHW+ZfVk7jf0pSX4GlwAigB1o6qFcqUsVUYKtqJrC3McXtGQlkmlavNdf1eBTbdsDuPSQNJHWm6b1SfFuSdL6vFLYDn6C5q9q+1g3bdyj27o8uOrGcNnv4p6tqHfbdbye8FggqjCQdceuVW0lv3I6lOu+jLf51w1B4N9YQLOvqIB8ty0gly2vzlnAAstcymcwQet3+pOXpVMjXrWBLtOxWypldXWvG6NtWhxFptt0XvBtr8G2swWxs/4GIUgqfL1Imy0Cv2Y3t0Mour0sZioZlAUL1FvGfMva1H7dt7Dvf7NL3TiyTyzAJxgXvlNX9TDkJdgkhRETwsBs9y4Et15nS/OkzCnDNKmD4G1mcNvY8bLq9zTz56UUUZ09ga9WqHpVt7eGPeH3nPwgYPW9vL4Q4Orz+ZoAdOxRm5OGove0lqsuaAw2pz5zKzamZGJTYWP4Jnxx4i/LmcNApPkjUm3yBtkE7vXZPyx+t1rtlq2L37h48sY674S+t20tJ/Q6CQR81kbp3TnbH7w+aAQyzmyMXRoJdWh8Eu7paATHjAx/RZoyWilWqo8vracX5YGPLvuzpyIzxAgHFjh2qyx3DWwdWYStZFvv7wAHFtu2dLyNhPa1nVxZKxfXJ1opRF0j4+/BhxZ697a9TGRZ61XZstXHZfypyGiuFY18NoR11lKSSgBeJZLpXNtC4pJ03+BogOlJoJwxDsWlzSrMmpZTCcocI7E2SuaNMNF89ell4MAzTMgga/sjvJrtrNhE0A23f147Slnhj2z7OFLiCFdi8la0mK3btho2b2+4fvb4El3tf8uW14omLazU1QbCkGe/qrgXxVEKguPNrRkVlOADZW5ldeuVWNE/Hg0N4POHMuebmuO0V9GDf+z5a3d4urzN6jUi5CWfcfEa9v8OArtZgEdjdiHd9Db4ttT0aWbBdofAyQ+XtBDaVoro63LS0qUlBIIUsMECF2garDbfCCoG/xAxfHGK7QLX6SXg7GamfO7HMrtangaVQ3TzAJNglhBARoVIPzjGZXeojpvFaxfDqQj6z7TPtzjNjxElsrVzd7Zv3/2z/G3e9dRWPLP8+P3r7ugHXD4AQYuA6dBiMXgx2hVKo9GUFSnAFK1JaXnxml99oSV3xhsI37UYX+s/SvLXoNe2nSCml2LsvXEGy4tpjJa3gtGqvVV5BuPlUN6+/ZsjAvtsEU+Ezwp/NNIxY5dTWyb4xldn95kWRPrt6O7MrVOGl8T8lHY6m2DomZLYKarX5nWiwq3tl8vkUVU3VNPhamuekUmFvmbfj13fuCp9TdXVtX9Oay2MBkzYaD6PFBXZ27Qn33+R2d7zC+D6P2jQhtAyUApvlR7M6b+K6bQfsL+lgBksRbrMYDnwp02rZIJEfphWuMHcufB9l1LdfLvuB5djjAoAdKa8Ad6t6fNKAYzB5ZT/ZIAiapzrciXar96w9vJRlB94E4FDjbg417o0F37uqdXDKtKDQszb2ACI2PfJ3bV2rz2SEt5+yQG/00fRReZt7QNMyY31NVcfFiIIpdBWrearbdFpuxS2/S/13tdPGtcsjhrZurp3kpKyKfM7KuDieFtmPmq8h5VUZDYHI9owGuzqIJiaUI/xZrYCJ+6NyvOvaNgeM7ic9MriE5QkHWwN7UwvwdoUVCJfH9Bj4ttRiBVt9DmXhiySW+f0kXIsItZ9x1vzhYRpf7+jYj2vGGL1IdPPiffiwYsUnkT67Wh9LXWySHU+CXUIIEREsdafUOX28t0e9yaGxh8n4WxDLn7xSNmP4SdT5qqhwd30Y5qZAPU+ufYB5oz/DN0/5ORsrPmHp/v90eTlCiKNXLNiVPAGkS6IZDh09FMjy7ycjlMJIdkYooYIU30RyRNYYAEwr9Wwm28EV6DW7sO36b9KgQzAIbnc48yLaXEVzV2Amyy6Jq/Qo0wClyPVtb7fZR1Ozwutt/2bcv7cR20EL22ETZbUMqx6Ixg47uI+3lBXpfyn1imdCJbWPmjGGKsLBSbO+/QBo61Vakdq/pSy0WAf1La8bVgjTMrs9yuCyT2D5isQ3W8pCayxFr+i878z4+lSyIzwaNzSS1Ilth9ehN5V1uPxoUzlXWvjvxg66CAqFFOVxMeM2h0hkO+nKYGTzRx2uNxWxjBMFja8foPn9w6DCp6gW2TBGqrHnWLdnSQ5sX31CllsqPJ7wth87pmVa60CS1lyOfd+HSZsjWu7IgBc2DSvSl6DWFL5Gad7EyGV8H4YN/nAQI83mSlquNv2otXk98W8VCgdyWh8/LfMlLk8LNMWmOnZXEaz2o0KJx/fasqV8XLIEgEOlkJ8Xnh5M4dJpO7Qqyb6ID3alnlnb3uWlq+dyt7vKiwbJbI6O54vO3hDAvbQsHLCPBGXNDoNdcR9ExUV/IWnzwWjgXjMTP1FXLsN69S70yq0dzqMsheUN7+xQmYfA3ib8W1tF45UZy1RVgBafbdXBZ7a8Bigw6iIBsdYj/VoWFbEkxWiwq3sX7z17QbMUdrMJu5F4YVSW9NklhBA9FjrkxtmFYJcv5OGTQ29S9dUgRpmXyl8lHyon2m/Xtqo1XS7T27ufpznYwC0n/5QvHHsTE/Km8cq2P3d5OUKIo1e0YtVZ9hBGEK3hUNKXgmYAT7CZoBm+6VVKtT9yVVxrBstvJm/iYRp4Dqxl2bJ/s71qHVsr1vLq0i00NSvmFi9kxoiTGJU9HkN1fWREzTJjQYfDh8PNXQxDxSrqmha+Sccy0JvKUaUrknyGuDJv+y/DPGuxW752M0dWroLln7ZfpmigSq87iF5fEpkI/kDs13aZkey2rtzsx1dSVaRJmd9nEgj2QWZwB7XTpJldlhHeHpFgVyjUUlFcVvIGnx58q8dFamhMzBazlW9MaYSwhFY5SYRwc8i/glCoe81rbaXh/jujQbNkgQDTVBw8FBcIjZat1bxa9LgwFHqk2Z3WXA5BD3v3KWpqOvgkSqE1HU7s26xV4MbyGi0vR4NdHQRQyqv8HK6IZAkpsPwtmZCGoQhGjj2tuRLT3dD+gpLweiErM2GgyDbbTvNHmmYF2kYQo5ldylQ0/Tfy4LGjvtksA9My8QTDAXgrSVbJ4TLF+x8S6wdpzVpFaWnifIZJOHMm6OGDDxWH9zUlrjKyUw0TdCtAtm9HYiZUXJaTZkSCwK2K4g40YimLmqY6giEYPjw8vaR+OwGjg36iIuvWzCC23W9D0IPlDRFcUUfaeyE0d0vzYu/6atzLO3mA0U4GV6oJOUqpcKZv6zckWUDSZy2xYFdqXZFY/pZzOLCiPjyto2BX/PddKgGdaLlbb5cuZCjptbvR60uoqlJ8uDR582kVsuKOJ9UyrdU6Y8Eu1ar8qfQ/Fhk5WAUD+Pa0fCcfOqRiwa5YB/WtD9AUg182G2Ba5Pj3kuNvlT6qupahG0+CXUIIAZhNQczGYMqd0wN8cvAt/IaPEy88n4KvTKPmiW1417XtZ2B83jQynTlsqex6v13v73uF6YVzOSb/WHRN5/NTrmJr1epeHbVKCDF06VrqzRht5RuwVWxKGtBZXfoBKw+9m9B3jZkkEGVZKqHvlqa3DuJelqSSZIXYW9XIgcO7afDXUN5YhjvUSHWlg/z0onB5dTtGCiMQdiTaf47b3ZLpkGbUYfmaiN6Um3HNOOrLLXYvN6ivbRkFyjAgPVSJhsm2rSHq61tu5ivdpawv6zhLxb7jdYgE37SAL1YVqK+18EViAx1lP0SDirFmHCFvu0HJqOYPD8eayzQaHvZ5Sjl4wOq0I/yOGEarylYqlaTWdS5/E7aKzeCtiQW7Wu/joBnodmZXVHWkVdGBg4ryDdu6tYyWylsLj1lNs1mON9S6t/g4KWyXaMUzWR9MVVXh5pI7Wo1H0GaxloFlgdoURO0xwAigNVdgK13Nvv0kZIW1ptfsxla2Ac3dMlOsgpzQWkuF90Vkv4c6iD2/sOINXlz1ZvSNWEEVOwBWrISlH4f7PDuwP8T2HXHN29rZXpal2LdfUVOr8PogMzM2sCiQZNtFs8mSLK91IC/xxTbtQ7FVbMY69Gmsgp0sCFJZCaX+law7uI5AQFHfANtb7TPTBPve97Dv+xDDhJA/fBFyO8ckrNs0IDuwn2z/PkLe8LGllIqN2KgsKPBsiAS7kn+WmsbwdTs7G9C9HGrazqHGDk74uLaUmhlCbyzFt7kOqza8Tr3aigXYgwfdGDWddLDeTrCrs3O5qkrhdqvwgAqvldBxuDlRQiZm5DqiUszsSnxztBljB4VNEiDq6FRvyexKrTgd2bUnfO61DoADiX2AaS0j3CbOZMWeSSiLVsd8CtfxyDoCuxsw4vpJ8zYaOPbVhDPc2tsYKQb3wsGuduaVzC4hhOiZ4OHwTYJzdGbK73l/38uMyBrDccNPZOQPT8AxOpPS73+S8LQIQNd0phXOYWfNhi6VqazpALtqNnLWpMti086eGP79oxJpyiiE6Jyuk5DRhFJozRXJb0DNICHD4EDljjY3/dHBMeIzBcxW/WmlB8tRoUBLa4ZoS4+G5AGroAqRQTanjP08xxWdAoCTAvA3QchLdloehmXQ6E8yglorVsCk7oMAobrEcqenh3+63RBNIMoMHEAv2xB7Um+oSIVSKQ4vC+Hda7BpvcHqNYr164IcjrRMs1terJDB/v0t225r5WrqfS0POcyGAIF9cZkl0f5wGiPZJIYWu2nfsSKu8tjBfXxlTZD9JSpW4bYdWhkOSnYwclio3o9vS7gpy5ra9ez3HqbdHqSNALRqypXMB0thbbIBEzto0hqtc9lNT7iCFQgH4JS/ITYao9G6AyO62e1LyEtecFf4/ZGP2tQMNQdS76A7of6b5GMpLXwQ7dpjUVEZCf5ZZmJTo1bnjtvdktXUWrJgVzSgU9/Qat2ty2IamEZkqtuCSCA6EAjhMcPRvp27FIeWlOHe0bIwpRRaYzRYGlcVNOMq8KrlJLbX7iC9Mjx/ys0YlRVuHRVZji/SxLeyEqorI02uolli7Qy80NgIe/fB+g3g80FaWuI+aRtEaZWpZQTDzZnNULuBGIgfuCGSrRpZsNFcjhUJ6LeX8dNklrFm5wE+aife3aapZWR5BpHso0gT5bLy8GsKhRECz+qq8EiakWusURVp/muphMBdKC5Q7PaE58nKBN0RXk6yfo7qfdU0eGtZuzp8XWmhwv21xV0nUu2zy7m1vN2AYmfBro2b4dOV8QMqtDnS27wn6RUn9tAitYaQCZsmlvXUUbAr9cwuy2dgbHOHV9Imltr97Nr4Mje+fiD8gD0uiyt2frTeF8pq+YzRv+Nf62y9kWCXanUBMEubsVU1Y6toiq27zUAoXcjsatNXV9wiwiPDdn3bSbBLCCGA0KFw+rtzXGqZXTWectaUfsjZEy9H13RsmQ7GPLSAwJ5GKn+9oc380wrnsK9uW5dG9Flf/jEA88d8LjatKLOYSQUzWXu45/1zCCGGPt3WUkFVCrTmMmyH12Lb9yHEZadotXvR/I3sWF5K6WvbqK0uj7xHURfXabJhhbBHRp6ND3bpVpBhnnXYDq9tP1Lha2gJMFkGQQKkqyyskEWOcxgjnMczhknYSz7GVr6JosxiNE2jNn7kMjOY9OY52km6/2CkQhK583ZEHvI3NIYrVdGXLFMBimBIcfBQiO07FH5/+AF1Xh6MGRbJEjBCWJhomkKP9B+WmZEsOBP+zM1Ly/BtbgnORTtNVs5w5Vbztdx6Z9Q2k1O2hRFNSxNu4ZVSmI3B2NP5DRt9uD1x/QNF25J1UImwIjWsYFxwMtp/UkVzYv+RtpJl2A920AYzTkN892Yp1DuUBZoKMbLpQ/K9m7FiTTL12D4yQ22DHd0JdtlK15Ll2Y3N9LZUsJWF3XTHRgfsbMHhl9uvLJsqclwoi81b4MBB0BrimqZG1gnhLKam3TvYsaGesvLEqEe0fMmCXe3t1tbTt28zObg/fqHhhe2sK+WA/2OClodgEA5u9uPZ1BLMNE3QosdFfHNXq1XgI/xB0UI+sgLhbPL2gl2G0bpyHQnKRAsd2e47d4Me2Ya1dYRH02vnvigQBM0dQK8PX6fs9sRmjJ+uDG9jAK9XtfSDFe0YvKEEvaksvG+S7ve2fcb5qhrR6luuUZYRRKvbh7bvg+QfvBPR/RvrrDwS7DJjwS6or4/PmFMYIYtQWfi6YTUH8O41MPZHgm6GmVDegNlyfvuDBroGDoeG3WaiDJJGbNeXLePTkg/xbqqmuSax42/NaWvZVGbqTcf05vazvpQiEnBMMVLaSTPGKvdhVla8QsiK61g/4EZvig6D2c45boaw7VsaGwG0rkbFmjurSGZXh312tWrGGD8SpOauwvTUsqd2C/W+ampWlxDc34xWZ6BX7QJP2w7s4737XicXvCRJkMqwCB5yY8UFu6LnsDIV5eUqPPJipLyxZoytMrs0f2PSfu6iy6qoUOzYGpk/ug8j9wDRfDFnoB6NxHM9bkFJP5LbrRL6vLNpCs0b913QKpNu126LLZFnCqEKb8od/UuwSwghCKdoAzjHdTL+e8R/tv8NhcVF06+PTcs6bRQFX55KzZ+24V2f2JxxWuEcDCvEvrrUm1NsKF9OYcYoRucckzB93ugz2FK1KpZpIYQQ7bHp8RUuKGnYTWWgFi3kxb5vact81TsAaGj0AgrDG66AHjoEm56vIvRpS4aDwxbuXduI6zzetNx4lTc8elj0HjW+Jm8GsR9Yjl6xCV/Iw87azZiYZNVk0Pj6AUyvyTDHZDJMX2x+m27HptkSgmr23e+Es7Jaad3ZudLDUa5o5Ty+SVcoBM1uCywLrxfqmwxKD0NpKeDQSHfB+OEmJ52occIsg0M5awkV76YgL67C2YrCpC60lyrP4cQXon3+OCLBrkBLZhcaFFt7ydTdseCHFTDxb6kLN0P8eA165VYsop26t7wvvNIOmnxEKgrulRU4Voe3RfSJ++aKxP4jtY769YloE8xIWED7LynAMMOVkjSjLja6ZvwT+lCSpqrdCXapSBadpoKx7ekKVaMA5cqJzNRx5T2hMpmkENEmlyqyT8LHV/JMlBUr4fDGPeRWf9ImuyXajV20/mxYodh2SNbFHbQkhISqfTT8ez+N1QGIzxiLLKw5GBk4IJKxaFmJQSrLTPiQcYWKnjxxH8k0wn9GgoXtBbs8rVs+KwUmLds7LpAWDRrX1kLJgZbmZ60Fg5C2pQznznCw225PbMYI4YxNCPeXt2NXtFobqfBH+24yAm2b0yYE9iyUpTB9Fo0fH8K5NrwdgyqEZYXQ/Y2djgRnN91Jjy0rGA2OAspCVyEUGpbmCGcFKoumSFdjmrJQgBl3fWn6sLolgE8ksyau7PH3gSHDwB4J7uv2UHiftBf3aQZ7ZSNqfyguMKwi53Kk+V0wxQ7qk/UjFbe9TBPse95JOihB8pEaO97Wle5wlqHfaojNqgWbY69ryqK0cR81nsTm85qvHgLN6NXhtqbbtlocOgSN/lpCkWOy49EYW/bvgQMWK1aBJzKaqlFdwvq3X2d/3S42lC9nZ+V66r3VYPrDI2n66tv9eOGMpdSYFhi1/oTs4YZak6oaAxx6y7ItxZZtsHJ19G8z8Wsj7rPYKjbH+hJMKFckm6u6Buqqo/27RZrUu3LDP23hpRY0bYp/Z+slha9NZpCmJsV7H4QHc/l0Jbz/IbGgoa20Hi3+uzX+/sFSHDocOa9ReFZWxjKXOyPBLiGEAIIHm7HlObHldN6xZXOggf/s+BsLx1/AiKyxCa+N/NE8HCPTKfvxqoSbqamFswHYVZO8E/vWlFJsLF/OnFGntRn17ITiMwiZAbZUtv1yEkKIeLreUp9tCtSwr2EX25v3hSdEOgvX/A0AbG3eG55ZWYSC4QCI2wO2Og9EbnaVZYQzu3yKYE1LZthu71tsMzaHK8WR++iN7za1jFAYaaqkuSs5VObF57Mo1IvIbcoJt/TwRF6PBtAi/a7omg0LC625HC2SPaM3J+kDLBrrilbYIxXdpJkzCiqrLPx+C8MAu9MgIz3cWbxmB49y424OV05UJBBUZzQwdrTC5QIzmFjjb25WKCwqgpuodpdFtlOkwhh5om+pcAE1n95SHzFBt8JlVyqchdWw9ECsIqMqDqPXl7Q0pYr7TmlcFcS/o52bfbOl+VGowovmiwbKIs2zWgUsQpZBs9F+H1Tl5YrVScZXiR5X/p0NNH9wuO0MQI23lD2+d2m0GlBoUB/5LHHfa2ZPmjEqKxxgNYKxke4cmh97qAkaDpIRKqPeqqOCaMQ39Q50PG7YscOCuIpqyAqvI5o5l+nfj+ZraFN4wwqxreEt3FYzRkvLuNjr0bpmtG63pvQDlh14I/aRkn7UyDbxbqlBKYXe6IdQy4ZqbowGpKPbttWCIsetFTcgQHy2TeyeRcX+C49ECnTWNGxL6wHjlBXOLIprDhmlq8RMvobaQGSWxJ0eDCau1W6LdfOWME80O6SxKT51hZZR+Qx/m4CMClnEp7p4dxo0fRLACHpiGUI+MxALICbL+InFnq0QI5uWkufb3mYe0+9JyOrSlIHS7Cj0yDFhYZqQkW5RWBjufd4ImhBoQi9bj+ZLbMJtmYnBLl+oJcoYNCzsNjjctJ9K7x4sE5rdJGUGQY9sp8RsoZamYlpAtW3OXtKM2dxy/Cil0AJtMzNj/c0pheauDP9M0hdksutz61hJsDyA2RSMjaLpsDmxFPitRnxGJMhlBBPev6tmI5sqVuDbUkvDv8Ppjz7Dy/s1q3jn8FLW7d0eeSigKG3cR7W3LHzebnPH1tOaFncMNNRH+1pT+HzhZqj1QQ9+H2hxR61mWeHTMOiO9YUZ2NeE5W6OnXtJt0EruuWPzeteVp6QPbxpvcm6A+uoCLRk7LZpUtq6GWMHTeBj4pcRjcDHDno99r3VZt5W57GmLGylq7HvfocDB8PXwvq42N+KVbB3n0J5W30PxF0nVNw1qaICarydjbbTQoJdQghBOLMr1ayu5zY9iifYxPVzv9fmNVuWg5E/modvcy1Nb7Z88RRlFpOfXpRyv12lTXup81Uxe9SpbV6bOeJkHLqTdWXSlFEI0TFNb6loe40msAyceksHvraKzeh1+zEsgwp/pKmFsggEoxXQyHKi/XGUrcNVvYu0FQbe5eGMC3/Iixbr90prya4yTdyR+k2oMlwp0SyTbTuhrk7hjGvKE72XjlWEIyvWNB2lLNSBtWx7b0vCKHvxwjf3WkugIC4Txd4qG0QphdtyY7obMQzQbRazZ0FxMeSNClDqr2RveTjTLRhqqS2GLAObDYxI0EApxeEyRclBCFqtKnKmCncY3liB6VOtAjrh1BnTit6IK5SC5Qf/y/aSlqhSqM6ieX0ISxnYLB9WKIgyLJTSCDZaeLbVk5RFXMfa4Z+HDxNrZhJslUizpmErq+o3J18WsGUbsf3YZlWWyf5DW/DVNaM1V4b7W4tzuGE7wzaaWE0m7Arg2GygNetYqNhxYibpsymhvuSrR/NUJ/yL9oVmO7gC+553sO95J3acp1s1ZPr3oprDx/Mum8GWxvD+1HwNLf2oJRG/3qZmaNyzG33/8nATXFqy0ByO8MpcddvaBl+VxYadlQSVmwor2hw4YYaWzC4r3CG/NxQOiriDTbFYRvGoNoslWOpm9/71VHsOY9vXhNrfclxVVRiEgippPM+yQIusVIXiM/nighlJgl2YZqQpqklG8BB68DC2NbuxlEnI8saCLfHHVFVV+PhWZks2oWYpdCuIbgXaBLu2bDZZ+pHi/Q9I6NssGIwbQda0wpldrWqulVUtwVub3qpCbkWzUQLJg10RvpCXUE0kEBw3kmNloDbWx5bVQe6NjolSCqfREnzOjSQSBt/dR9PqEEqB3WxGVyEszYHStFhn81bQzzDvRtIc4TCTGTLRa1tGo1NKUWlUYSgDFQolPEj1hpqx63bsup2gEcThgJ3VG3DmlYGCYCB5kNIMgBbLGI18jrp94POgUKgMDS0QF4C0DDANfBtrCJa2XAyUAr0pMTO0wVeDN5LRilLYq+KuLa2CLMmb8SYG2Dyb3DR/cJim/x7EX+rGoaehlKImuIXNde8CrbMD4zLf9kYeHBgW7mD496pqjbdXr4t86bRky+o1CnO/F//Wdh4ixJU9NrIosG9f+Hev8oS/b+MDhFYIzQrvA71mV0u5Xn8PW+napNsgWRbh8Lr3WhchvG08CivSDLguFBcYjezUPO/WcBcFHTRjbE98x/f2iib8uxpamrVGvl+jgWZlxAWmkzRD1by1kfKb8W+P2bcf3E2B8LyF4S/s5vpAS5+EcdnKNbVQWudoG/luhwS7hBCCaLCr8/669tVt48Utizlv6jUck39s0nlyL5pA2qQcqh7bFPuy0DStS53UbyhfDsDskae1ec1lz2DGiJMk2CWE6JBtw0HsNW6UgvTg4fBNsWXiVQZN+eNpbFSx5ml+K/7JeDizK2QGqfMnZuwoBZmmBUojYPhRpsXHe19DV+EKT/ipcXheDSt23+v5JH5ouGigI3yzGgzBxkjSq67Cox0GyoIEDzSjazqWUngaFda6AFU7TUxPkht1S4XvoFW4ArB+g4nHEx5JMTe3ZbasDEWFVU6z1YTVWEUwBHaHIitLY1iBRsAR6b/RsGMpi09K34+9N2iFsNnAjAzruLN8D3WReFPASgzyKEuBGaJxRYjGFUHMuBqNlW1imZH8iWYLc20QtbcO+8qWjvKjQg0WFia5vh3oBzfS+PoBmlcHKSuHkpLkFXDNJNbJdLTipYhkJiiFxwNvb1rKv/5bQjCo8Eb7/Ylbb623Eo/fy779ietwxg101uSrZXv1OtzBJqo8pdgOr8FeEu5rMhhUHCpVVJf4sYUsbHtBucMZcIS0SK0t0gQoSdu4aH3XEaqjdPuLaAdXYDu0Ku7fynBWoq8eK3sk5ogZGNnhEe5cKlxZjVYMLd0Ri5LYSldj3xvep03Nim3bE0eYjM8gAIXDbE7o4ypkhdCAefPCzYLaCb2yu8SNpixcWnrC54muRA814zAaME0SvsvdgYZYPXTaVHA645cK/oOVBJorCBj+hEwTCHdwHgyBMmMh1MTtGflz1zZ/S39DcbXnaBAlGMnitCzFnu2h2CimerCMOv8nVHnWU2/sY7fvLT49+DZKxfWXRaRvPGVFAtAtbagLvBsobny3TbBLJ1xuS4E/Lm4SDLaMIKuFzKTNGGurggTWvY4rWNES7CLch1dJSTgIhRGk9eh00Xszt+Hlk8pP2NV8kJAVxPDWoGs6x2SMxm14Y9sneh4ZzUEa/r0foy5+cAkr0tS4pfI9cXz4ONH8XkxPeE8Md6/AYbmxNDtEM7uUhT1Qh65HsnBRBCu9CctyG14azSZq9Zpwpl3cR/GGmslwhh/UVnj2URMKB3WzsjQyXWAaSQICpsKx00RTJhYWFXHZY1rVPrQCB1aBgoCKZTDqlVvRKyNBq7htWXoYAhUlNBgHKG8+wKGG3Rxu2k+NER4F0h5qZv/uAEFnYfgNrUYxTdYsVsU1mY6PyZiG4tO3A1SX1JNRu4F87yaINNnFDKJ0B0q3JbxJizSzs7xGLDsvfIxpaFb4eqQ1lbY0N7esWFZUWdOBxJHP45YbCkbOEbMlOBdSQdI2GKS9H3d8G0abBMtQyIsyFZo3HIxvHezqqEP/1q/V1LZkaqpoZFgpKNnEiMalZAVKwl0UxI3GaKkknci3otWXoAKJQUz/pnK00kj2YiRa5fQexm42gUF8tCtxYfHrimSMJ8SplCLHt5NhTWvJtB2G9PCLNQfrOVjaMk/89UxTCltu5y1xQIJdQgiBshTBQ82dZnYdbNjND9++llxXAV8/6SftzqfpGiPuOgH/1npqnmjpo2ta4RwONuxKSDtvz4by5QzPHM2o7HFJXz+h+Ez21G5OaZQyIcTRSXMHsO2uRispZ5hnA2mN28NP6HUbK6s+5eChcGYERJrsRDh0O8GQn61Vq9jbsBJTBWM3pxYWuqbjsqXjNzxYPhNb5RYyg+G7UqW0WGXIafx/9v47zNIsv+sEP+ec110fPiMifZav6q6qrjbVlkZIQi2E3IIEA4sZjASzzDIPLGZgBwaxCwta9oFlZmGZFVoNaBBIGAlJtISkNpK6q12ZLpOVPjMyIzL8jbjudcfsH+e990ZkVbca88eiit/zVGXmva857j33Pd/z/X5/B9gHzYkA5wxiYm0rjpmeS1fSvW8ZvTZi9PIuwkH3QHPnir9meV1z+MXyLVlv/Ru8IE8dN2/5l/n9rl9I1OQAaX39rIaUEcIx8cqJ4iOgQLXQUVZ5f6YjMi+LRSlIhxqtHbcOXiXSB7TS6xiOL+CLWz3SN/awhcNoR3enpN939AeO0fm0ArTcxHPJ3N5DVgDEy+tfYnc4NQw2Y3ZJJfMwQ39cnn0tcye4dduyuzfeDa/6wxwyk11mOIQ7W3tspZ9jcGP/yNrEVU1peeX+5/jVq5/jxs1xGQp6en1i+A+w3rs5+bt4YEnx8iuVlEmOvYic7/P80MtfdjSudwC6QOu3YXZVfx6WV7g+XON2ew59/sPo8x/Gzj+MKIbIXb+gdp2zuNkLFIvPYEVEgF+4ToaeSHi7Jc/GOqxveN8oANG9xcLmzyGOgH5OTEEJgNLkKAVSOo+tTiyppn1htKV03jBJ4dGZo2QHay3Lvc9yqv/rGOOZXUElubPOTpk2ElaXj7SJhWzjJWR2gDH5MYnfurnHnr6LteCMqIA4e+zc8YXTg/60zs6SXTtAH+QTKZItPBidppD2NYfV86mZPgulHVX95PilXwExzFn+qkaOmVnOM7vyMmWQH4KD0PSq/gjYrz/NMPY2EO9/tuT9762ue2QoHAW7KA0qeCuZIzJd0hSaxdoU7LKG116HjXVLnleVf3D9XTG7clsg7wvysuDq8A666BEIxXw0U13L13kj22Gzv0ax6d/fyvXhpE9VYTGpnviaSZvTXPtFZvU1XOFZhE57SWBerFUyxorZZUrCfM+DXUIgBBQv7UEQT8qqln1/OOVwxhwD7q6v9Un7DYwzWAuHZm2SQCQOoSgF99Y9qPvGZcfrX8zY+5Kh2HMIp9mw93i9f30y/zsNlF3E4RVEXk6YOMcAiyP3v3IVDtNbDM0uh9k+/cIPFoUfz3HFdntzx/e1KEY46yjvDyl3UrIbxzcJrLWkR5iXrpx2eFnJYg+2+5PiTPwGTYE3LDsOQYvEt0W5NfKZNo8W31iEKxBGI7JdisJx/ZZjv+uqMr/ImzsvTgt3BFwelodcG/0CL7xxZXI/jUF1xfGxpksPdlWDpZd3ubrzEvu6h6v66UELyKOA1uiapv/S9KHIdXHMK7PIQYoMqwRmLF+2BnROcO/AXz9ocVTGaMdeeg/Sq8aRdlFbryM2rxz7WB7coaiygo7HejK6Szu7gbNywhwrcsOrr03N/70XXHWv8q1y+aTconX3Cq6EkP5kqs7MJmv919jddWxtVr+X43Bu6tP5G8QJ2HUSJ3ES7/jQ2ykut1+X2XVz/w3+zM9/DzjHD3/iJ2nHs1/3mp1PnKPzHefZ+n+8zOgVv3vz2MKzWGe5vvfa1z3X+3V9jmdWPvwWv65xvGflozgcX9184etX7iRO4iTe0SEEiJtd3B2N0ynCap9JSUif9c96P6c7WynaOM7WlmmqBv1hl/3RDg9gON6jBc8wzUxGcXfwgGph+rJfKzdRY0De6QljqZHdBBwC4X2cjkSnUTDqTdlN8lB4M/lqt3+cLc896OK9fxesZm93XAovv9IG5vc+w3ubn+KxR0FXKwtVvSjPdKDdPlK/6rJFmVaZzqaVM85LqYTT3Lrlv2nmtwltH8xxadzeq2v0Lns222EPdtYNB4c+w9z2oZvs5rc/FiObgmLMjHOOrS34ypXb04v1BkT7AeJIooGqFdD7GeXOPehtUJYOsZ/i0gGjzHL/PrjDNcinGywh+eTei+vXGPy7TyK3A9LM8SuftmjtyPQI5xwHwx47xWWujv4d10e/yL38i5SVd4x1ltHRbJ5CHFuEp+PmsOAhEYuyGdpaRCmwrxSUX34JuXsFMwa7TI44XPMnjetoR2xuQhm3cMkMuZzBzpwDISh3r7CWbuKSGUYjx42bMIqWUaqSawb+d9qIEG0gTY8jHko5pM05OKj+vV1JHSs2UmgG1IsNrIWt4QY39y+jXYkQYKylEmNyUPb51O6X2K8W+sOBRbuc2Y6dAE7HsIIj/jZaO4zVLFf+n9bZybFSCh5+GD7yIUiKTfZu3Wc0GOEihzmSlbRQJTkZI9v1YJf1INFRsMscWXBHuksmEy4PbqNNQfZGl8FnNt6SjVFKEEeAyDGzQikm4K7RfswGG4fUy31a+1s4Zzk4sGQjx7XeDW4fXPEyJBEwik6zMfNtMHOWbv1plk5JosBMQNQXX/b+PbYwjAaOOPbPqdobes+uB1aukemTpWBdgOpXgL0zldf6mFnq3iKtGnt2GWcJrqlxBRnoEbGKaAX1cWdNzrm+99oRzd903lr4qsVeLhmjCcpmCAEtt4UrCzJT4+CzBes7a1wxl8kwUIGo5nAXgUZWDKQ79gbr+9uUWlKOpXJJdSMlcNbgRj3WDq6xM9xgfStl/XbHz+UGQqUmCUTaDT/PDQY+GcDejqP/6Q247gHVWBWkLsW6qSeZtQI5WIPIgS2x6dsA0eOMf1WbWqtpxMs8vvgenlh8L/WwOQG/ZSUv3OjNc2/doda/TP7aGsMvbjP6uRewn5oyZ8l7bG+/yBc2PkdZgYzp+hHAtsI7zDTvH67qH6GLyqdRHOtrGftyZG900fmUvSzwmzJjLyxcgH3TVmP3LVWmqui0qPaQ0o24e7A2YVhaDIoKpBzPX8ZQZGCqNtsfbYM1aKEnGQ0ftCwc30b0t8juGc/urcbC9d2XWD+cbjJoDUlY4iQYG9DPDxkUhx5srhiag75hY0OzU+XN2t3z7eYepEmO2yavdoHs8YdNxEd+q8cyxnGmZyTOOnTfsvsz93G5Y6/66S9yw8uvBwyHDlekBGZI/ebPkZTeBkFuj3B3NQwtBJUXmJDsmg20S1m/b7h50x2bz3B8wzLGb9zd6yRO4iRO4jdpFHcq2crXYHa9ufMi//0v/D5qYYMf/vafekt2xK8Vq/+X50lf3eP2H/xlLv2Lb+Ox888CcGX3Zd69/PzXPG/t4CoH2S7PrrxVwjiORxbeTRLU+erm5/nYhe/4hspzEidxEu+sMGhC/ALGHRifacoanAqwTLMCFjlsdjNGsaAhGhz0ZtDFPhAgiiOL3FsGoSXUBEoGWKvJrx6QNBOgAkGMAQu5ahPpwwkoJYzBlWCVo5ndIDUHIJar73JW9n+J7p3HqT+W0dUeEBCA6oOr2YkaarLeeECWJLe9H8r4/Vc4R174xYBZ07QvWmbOCvZivyCe60B7BYKgOmGcZa+6QT895Ev3PuUNhsft6SzzcyAHmttrcB8IRIh0BTwgY7zdvQLliPetziAPHRQGKpaPBQ4Poe0cSoEIxWS33gGDFUnZFNieQ0pB/Oo29d0EMw/UwDiHdiVgOfyVNba5ihBw2z5L89pd0pbG8agvSHpAOsakLNR2Ig5bDpRAlpKdYh+RSw4OYb5jSFNFqUZcv+EN++FN5mbh1JLPaDnOpvjK/c8dW1QKIXzFHgAjhPOgnNdReqZdaAXkA6g1wWpcfxvR2wZTINMDbNKZ9LOymkIrrBBs3Ic3LsP735sw89C38OrGZ9kPS9o243OvbHJvf52z9Q/SaOX0U0VUa9JLFnEy5NoNyRkL737XtGzx3musHq5xT3yC9XXFeefBkbHEJzT+3cAYeH3vFVxtDmsdQnggSUmLM9Atfd93yx5zUYcscxinaSdu4vV0dLgW5VGGVIlzjlgl1XEG60AaiysFIpSEoWNh+BUYwvZWgWtbtM2JqmtnqkIWheHy6DqDTKM6i8fYZl665A25Y93llsxp5rtE/Tt0eHJ60LjfeusQn0XpqbS23XGMStDFAFceIETFSnEZB6OX6dhDEp1hMVy/7kjWnG9L5xtRoLFCsbjg23SUggxCsPoYY/DmLYheWsf1m8RtBXuaYLNHEMy/BexqBH3SAcj7A0RPYM5bRFMjpX9ei5GjeD3FLB2XZLnCQACl08fGsbaG+XAGKSRPtC4xbM6z1t+c9M1EYizFkdO8jHEz+yJSBYTRI378hILhSNPLmyzWR2RyBLOQBnOoitllRh6Its1lnNimUEN2i3XW11cwcpaLT69glrbxsw0E2S75rfvcWEpxsUfpY9lBHFrCbUe0EAJ+jms2BTNn4OK8YOajAr2fM+gKzJaf806VBTd2fPUncmcjcIHFRRXjNNNQHm87HNzuvklpNNY9jsNiZmsEp2rordQbyOPr5T3KFEEUkQ+h2DFweAV4BJF2vWRQWwK7zs21T/nNFCvYKbosiwXyNQMV81ZrP4aNs0gnAes95coc8h5F2iKqHQe7CKYDZms9o9evJiIhEMZOGL+UIVJXssavhaEcYXaNk4a4So7tnMNgCETE+LcQQOeW4aHgoIT5+SPXKQSjm5boIfdA0kHN69sv8vjyU+SfegGdV4Bv38KsoxilFHb8W+Xlw3HsDbOslaz1roLVvMvFYBxuQ7Pf0dwrHeMt+sNDy66zzLQV0YO7WYAYSzqln5P0sh9nMhYMth1SQSiEr/NEJispXszptUDWgJ5P/lI0BIPYYkXI7l6OkDmROcA6qBWbZOEpZHe6UVRrK9qLsHVHMWEa45MyHPvFn2QO/Y3jBOw6iZM4iXd8FGt+Yn87ZteV3Zf585/8PczWFvjbn/gXb8m++PUimE+4+OPfyo3f/Umuf9fP0/nEOf7w+h9i9l/mXE1/GhFJ2t9+nsUffBKZTKfjsV/X1wO7AhnyrlPP+wXHSZzESZzE20Sq90iCGabyNONftEXEUVSi1GBdgbQhO7tA0SUfOqLUUbttPNhlCuTrJUFWR3xcoKTyC6T0EBtWDASEBy8c3Gz1ifdu8IitXLadody1yEXPKJNunGpNEJQ9CutIDjYxt0YQOay1KEBeLZGny4nviXN4utqDCr4xOCIcWTBPmB6QDh3WCvobfcJhyPxvcSwsFQz7eFRMCeSYn1N5v4zX+2LCvrHMRR32i0OMM4SRYHFOMxh50/Z2BXYJU8kvjryAm/OWN+vXqbnziFyDUNjH/EIoyx2n7TWiOEQkAjfwss4Js6wjic6Dfr1iLQCkAmqwPtpize6x4B7DaguBb5eN3ie5qCFbD1D1SnanLWnu2yfZjkh2IuK2w5wWOOlITTZhIbiKEZPqYQV0+Vha8qCglI7SFBQ6o5vu0AhqaKbsriNKmUmIKgukRRCGoDOLE+64rPVgAznYx9bn/Ac6J77+b6kV78VQeM8t5yZ+Tmt3YebdEaVUIAMGA8PlnSPpIhszlEEbbUCrxrgkPBjB0EtvpdO88abi/OnxkccHlzFMFtDOq2VxznrmEFOGyzgL2ygtMBRE4ZTZVRSO4dBxoHZ4ee1nWXaKSMSkRUExckRLSXV9i8kNyVfWGCQJ5fsC8rLky+UXWBVn0KMhjSWLTUsPIgJGVm2pfP+V1lZJGaZtbCqLtMAOkK4kUw3iviQ1hs74oCPVFmmX8GCfegY9e8iu2+GxcIFYCOLRLp3hLv3mIxWzK0On91ESpBa4MfdmooAzaJshhMahPNt0DEoHwXGwq2rg21cMYrYgmZn2m5Ie/D0acaDRDvZGN5FlwFfv70Gwxe1RgSnuwvVNGnsRVh/39xH3Yi5dqFGkmvEDYEpF1o8IEt8Xq8kitnGWjauvIrqKfLVknMEvu7IP843JeCko2Ld7tL78y7TnZxGLEIWGkbNoWWNTPkm3pimCLfL6KWqFB+5NVvlztZaxjVMsmpcZJQ6RGaxQaBFjx8ZtAorckualz+xXgV2J7CBe0LQ2IXw6wLoKPLDHsynq/SMPNX6TQVjf5Lk2EIKzEieB0IGzbO/dY7H/MsdQbOe4df+LGK0x7iLCglQxzQ8u0/vFu6h+4AEKQBiNUwGdDrhDx+A1jUsCmJsUEVFohu42ydhk3kKvHLDEPEeRp7Ghv0OjCDijVtmwQ1x/HbOf0V9boX3hkBfftOwuORYWxLEsgXdvFwwloKpn1TmEy/3vW8W0c9gqg/EDulc4Rs+UduAza1oLTk+8zQIRc5SoZQqHsGNfrmqGsJqiK0mtQR3kaDOVrB7quwx31ukfRiy84K8ULe3xhtmhwXdgCoOt5s4xZq6CEqHAuDFD0dF6PoJ/VUDmMNpydC4QWO6tO+6tK547aj1cPXsi8yC/M963Ty46ROQQmWeFAZxelqRbFrddgaTIymutAhu1o7xuGIwEZdFDbKSUosQtZ4gkxjlwThDc6yIPp2CXCCUqFJWvnd9YsE4jxwzNI2U9kTGexEmcxEl8g1Gs9UEJwtXGsc9v7l/mL/7Cf8VMMs/f+R3/+j8I6BpHdL7Fwz/7Hcx81wWGL2zyyPWHMIc5yeMzBPMJ23/nZa5+888w+PzUvPnlzV9nuXnuN7zf08sf4lb3Mr28+x9crpM4iZP4zR817nvwxvpdUDvxbxL+5XTM7CqgpAStKEvP0gnLkvBNQ9jzi55sa4ODjR3K0sGhQKWHmCUBe9cw2ZGXTqvBOFIxBMTE/HtruMHrl2/7rHApNBrQbHgZoxN+FzfSPZQofRGtg2KITLsE14cTGSNAX4/oj47Pe7s7jo11x16+QDFqwKsZ3V/zKe839AbXBmsUWUpaHqKUQBRjxzDPXBOVJG8ijxzfzznmQr+oHC8c43C6G+5fykHY/uSzScYqZTkQPbbLPTCWUOwgl/WEfTa3khKFApEIrLOYZUl5UTI65V/P8zHbYpzpMq2yVGnPmnBozBHDF0k2ATXcRJY0Rgkh0ZIwAKtAmtQzrY74GQm8of9g0EcdkfyNe1cIKMyIz9/9RQDOdR6ZtoO1xwHIiRvyGPBy1JKKuTaUvi0nMh7rmWHC109kPaxztPJbYEdYEU4WkzA1tZaVlOb+tj4GZSlljh0HU4+ZozHua+mmB/o17nGwy1qQB2vI+y97donwsi8l3WT92z10bGz4v39+45NoegSBo3AF28b/vt+8Bd2ih7WOXbuDlhmDdI8bt4BqwXtj/w32Xn4NKUDvp3z1y7/K69tf8PUs173sN3JYqyd9bCp9q1Neuuusl/v5xAaXaRRrWAvR5U3iQy8dymWd9FMNuv9u1/sKAS4dMtIp27n3WRqPgKHz4y2rJF9S4rOL2pJSQ+lSlBnLHv1YxlmcBqccWIs2I6QzWBEeY2dJ5cEuIQRiVJB84TYfvHDAolojGu6TRI7ZmepY91aboZVThtxl7AcbaJejR4bS5BgKjMvRhw5jS4zTx/473LzOxvYNslcs0sETrUusBqssyVOMKvzWm50b5G6AMJWEUDtu7r/B1d2vIt/cQThDrPcY2SFCC6IsQh4MEQIUHrzRp9qkoo61klF8BhEaNsrXuZdtYbMRVkY+66QQSCeIQ1dJaSV5DlZ4xmHP9RjaEXfuGjAljy++h7PxhwhEzGb1Ctlpq+n8MwYIKsDoaAZKP1AKsIqigCvXLPfvV8+wcp7Z5Rz9Wy/wxf3j1hujfIjcu47s3kK7HByooxl+RYBzmtTsoWyBE4EHLcaPmZoe6xyIvCS678eWMY50BKkucMX0oDx3rN311bFWI5zEiQRsiTEFtnQQ1Cj6fq7Z9MOcrU3L1r5kc8th9XGGmsg1wmn29qushnY6dxunj/k16m6GG05lkLX8Nue/sM7sVcO+fJnVM9VcQnzsHunAz69CVk/TaA+sZnsXNu+Dywzu/jr1bA1pc1Lb5e49uH+3PrnGdraPLT2AvH7P0B/6co397SQ57fIGjPandQuBpsRpgTNmAoyDZ64KZ3CoY8k5/Jhw2MMuZmgpM8P6OiyOXmBx8EUIj8sYx781vouOZEJ2DnffTNi5+vYQsZFjdi1udwRUUu1tTXDvANGQ0PIPtgiEn7vGv6tYrNMEun/MoD4zB+ymW3wjccLsOomTOIl3fOQ3e0Rnm4gjdOfC5PzQr/wxkqDGD3/7T7JQX/46V/j6EZ6qc+aHPwzAP//q/8T/8uW/w7/5/Vdoxh0GL2yy8Ze+wO0/+Mtc+F+/mdrzi7y88et89MLv+A2v++zKh3E4Xt38Ah85/4n/6PKdxEmcxG/OiIpNiJ/wL/ACb9BbmcUeBbvKEpwrkGUyOTewAchK4jIRY/ndZLepUINtzPvamPUSlzrivRBhBMVsBiOHbXqa0ziz1U62iyAlP7TIqw7VgCQRDHL8TRxIlyOVYhSuQrpGmF5Dpl3sYht2pvXazHaJuteYWTmFzQ0ikoxGlS+REoidklBZZJoico2qNry//E9/Dqz2BKxyPN97OcbEOHds8jteSThLUGW5MhUIcmbF8Obh+OyxJ1MKtFi75zhVgWFOOrRwFKVCOEvgBh4QELDzHmic8veSi5JssUHwkKRw4LzvOreL+8wVLbCe2eHScZnH2fbMMbBL2XwC8IwZRWPsTjhBQ0lstfHeGryJE2Hlg1PVuT/i1o9tMVR7LOxqtt7nF6VjcEII6JbrNCtmQRxU46Uc4cwWzjQBge5myJ0SOk2ER1txSKLYl2vQt3RG4BaaiOwAqyEUAaZaXIq8j4n8OdIcYkRCVo7Q6T4wdwTEEhjruLdR0Gh4ph2ACqayp3E86A0HHsSq1+Gs/TImmJl8/mCmsnEb7u9bBkCSPMDswtHvQ6dCMW2espBdRenT7Ll9um6fObtAQECiYpx1bNh1dsw6O5kGGSFdxd5xjv31a8yL9+KcI3zTYFarhZ/xNVlszbK7b1nTVwhdibEWRYBWObZQWOt9tbA5ymY402dzUBC4SwS7PdySpJQhghKJRB6uYecfQu68ya2Rz74aiYCa89YOqhpvqclBQLMJB84QywKtQ5xLEdohQzwohEFYixs53IKFwrJfXEaE1xmUmsbwgLKEgww62XVaewZnDkg31xmWq6x95QAR7tKpt7nfX8U1LZ0GvH5/h5ER3Kswi6eegLv9y9wyuwhhWY1WeSRYoD4zg5AfRx++zmpwjVbosDOPTwey1dw9vMHwlR7xqEYoFVJIakFEKqAcYxoyJL933IsvG47ItJ8rAjk13R8x8mAXEcp5BlVcoTVBOyHPFeHQoVJHOXvAvr7L9fQ2K9EShggl/XjGCMLAIpzFCsXmFgSnpwN5024wV55CmIJOvEAraNBqgp31mVLbLcl+aglVhMn3cP09xNK7jg1ksyIRgwJyCTrGbqbI25adRcPpjsVJhwoEWIPI/fg6Gmk24nDoaDQgs4cI55CyGr+jPYLtq+BqDNMXOFOcp4xmEAL2Wh9mYeszx2SGzoEscuR6hq07Dg6hvwdhTWNrU3RzOJyeUBSWUEicrOGMweocZQApSfsCi8EJePV1h7rrECjksMAtl1DZemFBjgrGwPZw4JCVPNkY0IfrqM1XMQteDj747H1k2mXuWc/6sljPTgbC0HInW4c6BMSMh88odaSZowH45nGIdB+pUwwzFIWl3Oiy9lO/zOBsj7NLD3Fgb3EYLSD1FFgb9AElKiqgYXfPkq9otK42B1yKlKDSLYgW8bJKD3iZXGGNRYijcsVq7hKSbMMQRIJoqcpiWaYc/tqIwcBxd85RHML8oj9Li+Ng1zFj/WOgmTv6B2JMHwQotR/bFhgaTwR7tIFYE7g+qLpFSCbsOIlFmgPmh3cY5qdJii20bLCTvU7j1i2e5eP8RnHC7DqJkziJd3zk1w+JH+4c++xfvPo/c693gz/3sb/3H8Xo+lrxxJJPOfTa9hcBaH5wmUv/8tuILrS480d+hasvfol+ccBzq7/lN7zWowvPkAQ1Xtk8kTKexEmcxFvD4sEtp7zszzlLU9V4pPOwzzLHlAFTUhK46R6osgEuGb/cHl+cuAMIWxLXqARqGwH19YRkMyK9XHmZKAEIstzy6mvOm3I7ONzyKcQFR/xlnZmQaYSSWBfgHDTfFSKEQA+usFdM0S6DJatSmPc+ucboKzuYwXhBJoj6BSurgrn+y8Qv32Piwzt9+4aK2SWFwJiA7I19v4ipFnZigho5WFeIvpwwu5QwLFULADFhX/nyBGbA1nYFnAWW7W3QIgAMTvh6C+krH1WGv1IJdFtCKI4qZVgvttnItifMLvJxZr9pWq393er+A0uY5ZPd9FpxF4ByjNQ4kHn12m+OLkzw7KtCEGz2GI2g2z3uhD9m00gJ/aof1C2DGkrqQQM52MaN9ibNO/j0XYJr/jhnLcI5Wi03ZfS4yrB5nIFQW5RQiGExGQcWR2j6RG84amtN9kZbvL73GWAKYgnhzbezomRpkQowgCTxktDJArmqxMiNKMeOyqbAGl+nhAFxem9SNuGOruKmisvRZMHtWX5KeobCGAqetGp6SCBB5VOmha68cbSbZtOTcgqWCjxYIEYgrITZ2pTJMJb8GcEptcCp1hxYS0O0MBg0BiliUB7PcNob1Bf2AIA9u0u/2COzPSQGh2feTC7+QH0B1rNtMlNWR8hjdVBSUKtrpPPJDko95PSSf6xkKTzQOtQ4Api1YA1puc/QDRi5Iak5JLWH5PaQkT5kMNxmuP4lSreJNfuk3S6pycnyEeloQCZG5HbEID0gPbxJbg+QySE2PKRf9plf1HToEDmJLQBdYAxIV0z9kI4+WOk+NZMwynIOigGqauDx+DUGbtxw9EYh6WtHkjAcWF76wqcm/5ZuQDO/Pf3eVM+z9UkMZjuW5VPQnIvos0WQORZe19hiUMlfYaQLnAyp8HREKajbIcuPSBCK0QiubVXzdNv32a7e8kBUxVlZXYGFTp0oEhXjz7LSOs+yCXF5H5FWWTssiEiin1Tod+ck7xYYERPdStgq71NsDz0jTzmkkuAKhH5AMu4sGxuawx6kIxiY+35uqcAuOdzh/pZD2YLAjnDrBpf6sV7aBuubAaOBgfTQy0F1gchKXMX2cYCwkOoSm1fzT3g8MYHDkOcSIWrYskDrDOsCrHXcu+UQa0PCfvVcWcdTD++xar9KkI3ovNageSsg6lqkyVE2nVw1zTzYZQ3o1Ov1RLpP926OHXah633TPIn1CKNWOHJdEPYChAgniaWMgWBUjYkplo2rnmzhLP3LB2zbTXazgDRYRNkRgU2RxRRkNdaPC0sxMeS/fNVMQHhnR8gAn7SizPxvvgQCgTAKM3IEh1NPSeEMwllu6Wu88pWbvPSFG3xu/xVeuPvveWHtF7g2uMON/d2pX+XE1vLYhHrMGk0467M+coRNLMbls9NkEVoj8L6EYmQx802k0LAc4p6rEc4DcpoXR2LBpeAcgRlQLzdo59cQ1rxlU+JrxQmz6yRO4iTe0eGMJb95SOu3rk4+2+jd4cdf+Xt806Xv5bnVj32dkx3iYA3Z38RFDezCI8fSRb9dPL74HElQ46WNX+ODZ78VgGA24eI/+RaufeLf0v+zlwl/X/j171tFIEOeWvoAX938/DdW2ZM4iZN4R4VuawLtUNLvEhtrkAikDLBOTphK1kHReYRgbyoNDPcEedNW3hpH5S8AApUoEAKXONyewNb8brf1plqYoGLTVOdq7VAhdHf9RYScehw5ayYvxlJJsF50IUIQNZBlzq7eYdbNIoRn89hRysHP3AKgXB+id44aDvmLNWNHZrsUDzgOi9BBKTywgcDdUmTZiOiILE0UGrCIwmJuKoK8Rrbn6I5yOr+jnHoOTczEMpTNic0u0egWxQw4af3ut5Ioa2i3BLKB964SjrDdAesBsLEPS6yagPeRLAyVBco429e4D6p2wzAaGtqAu1rSMAonPKtnrtFjYB1FWQErWjC2dhLVlrxwY7mIpvVqg7DWw6nO5H7CgAum/SSEz8KX9xyrt1dwzT0eynPuBHUPBFbXN6XxrAM73tG3xDUvg3N4DxuLwwWRl5HmjqgIiL4ocM0a+t0p2lhEWeBSR2A8g2wMXIy9agSCLANJSa3GhMEnlaNW8wboceQzYILgDf0qQa/De2ef4P6NX2SgR8yGdaybAh0OmJ1xRD1/PlReQX64Mzv8KsPoaYwzE2bXxNx7/DwhEPK4PFI77aWqTk9AMalAVMcofB3FoPp2JsG5/qSevj8EOhXs3m/weGuV9Z0hd+0eulkgs5hzM6fZ6G1iHbRqUNqc1JUIZDWuvXxp6DLs7cPxYMLat/e+SU1G6srJwv7YY+Q8qGM0CDucIH2ilFinveeUjKDpfQIX5QUeS2t0Z97Lwvxp8hy2S3jvXIfZwAOjT1ww9MOzNMp1aBYQNbFzjyBrCpsa2nUD2WUC8RhnHznHubMCpWNEs8/VGyVmqHGlQ+cFevManWLDK9ECKkAvgDJDHq4zq9oMUsvBgWN5ZZ7aJUX/Fd8Xxvq+v3U35JwboYTCOIPsHfFskoo4v3esvaQWFePHzw/CCsJIQFTDjgbT47Z7hKVAFJJhkaGGIUoDEah7EVJIZs4puOsHtE4Mh08NsUCyGVGIHIhQFUAqJVycfYIb+69jtcE6ixQSpRLfLXkfm1fm+lJAmUJ2QLAwQ16PCQdgZI2e0Dir2TMHKKHQMgcj4Mj4yDLLYKih6UHwYvgGdTooUbFPgwQp5IT1RM8S3c6wz0A6tDSNYm/fcU7eZDPf427RJR3epu7ckeQjgsJoXOHBOVmX2MlwdVg0Uih0uIDIc7LeAZGVFAW4A4swKe2BZe8pibOWJM7QTUh6+2gtiLoKhWYmfYMszEBPVdfgwXRtSzAQfNHy2t46p9Q+yx0YXi5x0fSZb+S3CRotRCZp3a/hzkqUDDBocBB1FaAJ5iRje0MXjeEuS1F4FqDIG+zXHsJln0I6zezBV4ClcZVBC2aHX2Er3wTaWDRF7tvcmBFSea8+OdjEtpa9PDHwQLV5LSXhLrwnxBWO+Cv3KM8M2Y/3OEdITQWoUGKiDoiQFEhFn9hZIn0w8caqfkr8PCseALtwuAoUH4NQ4lzAsK9xDT9/5LnfRBLOeCAzN9hGhHAaI2s4oVBuiEwEWviLh+kGVnbA+d+7cXh57JECfJ04AbtO4iRO4h0dxd0BLrfED89MPvuJr/59lJD8iQ/8j29/kjUEr/0U0Zf/MfJgbfKxCxL0Y99O8aE/hWuvvu2pkYp516kP8uLGZ499Hi7XOfv3PsrtP/DL/L7P/346Pzj/tuc/GE8vf4j/74t/i35+QCue+Q2PP4mTOIl3ThgMUbZHLL2ZkNmEXi5YWZKe2VWBGiERsh6g9qapyCUSta2xSpAt1+AKPr156BAIglACDvWMZtQeMcoDtCmxFQHLBp7ZdcTIg0rzBc6/MPsd8EqeUYWQAmcqIEr6/0wJWEFOTkKCsRZ7kGONwVhLngUYUy3GpWc+qbpgFpjlDq8fTZTonM/uVQgoBXbuLO629zIzmcMNKzZBKRCHObInEFJBAGYPXAzC6qm0b8zMMT3aaReoYXUPaIAyCCkphcbaIQsNSYYgiuD0EtMVVuUBJYTg3Yu/lf7aIXeyX2U4BI3DuWn2rXHv+Cho5ju4I+bbzvmcjzKwzB58lb7y56jh1BhcVJmthBUkqkGRZxgLrfQq/cazOGeJRItHoo9w1f7ydExU5T148xzNrXmEvFV9LimdZnRV4zTcXh/RN3vcPHiJ2DqUdHTLHrvmcHJfr1+K/OLVOYKv1BFuBGkdW6+xWZbIfsgoWgLhQQhrgX6KEQLdFThnyTKYSUqkFDyyV3JqZUAQGFpNnylwYR7W709ljPtFj6FOeeHmKwxG8K2N54+Rfpyr2ARHVr9aw6ioxgWGeraLs5dQwstx9Ng7awJ8ChBTIAtg5Ia8qd/gbAZW+UVsID3wuBw97Y3UADFyOCdhqYHb354+F6WgeaOGlILCCtZulSgv9CRfKkhPxZyKOuyudRE2py4ch1j27QEK7+NksQhhWbN3aGxVC2nAOvG2Up+NYou+hRp1aqKO4IikzwmELZDZLsmgCzhs3RJsS1wvRRyUGAJ0ZDgVL6Dud6C/Di07kfIC5IvPYO0V5OFd6jXQNQvZ2Ki8ar9AAgbSPtlrmifdJrPnzlflMLggRrgSTMnetmNwBZrSv5vZMYvx2Dzk2FyLCFlkUUJsEqIFOwU8HZWXnwJreLhxjkPd507luySFb88r+lUAOmKWWETs6QNvcD5mYlqHq89DGFM0QeYRZVAS3+8z24VE1rnl7tFxs0TSUDyvkHuBv/nFR3FfUaAhU01c1JjIEJV3OZ8wPIX04FukYrS2PqOhEBWobGE0ov/PP4fM91GNOqr+ph+vzZgyapAGKzipsFazNriDXtBoawmEAi0wxtHtOtotuH7dMWx6sOu9jWdYPtT0o3f7JBJVYVq0qdH3GX+dY35xyJ4AtAW8TBMqlqODMtv347Nq/9pBSLaUorVFRhIhPUO1p+9TsxdR0iBQqNYSDCDt7tFyix4M1x7sLmtj9qtFJSGNlmBewNahHwOqYo2Zx0DfNBOQOYq8jLEoR4hMwqH/vKiOzzctRjvsrEWhfAbGsg+hQImAkBpGKHDa/yZhKdsaGsAIXGixNW92JbCkqR/rKpWU/ikisH2cnm6cWwdSS5TeJck2ac+2sQPD7m6lyCwzpHKMGDHjIhAO7QyFKtm3B1jtQfPBTkJg+5jU0L1/C85LlqNFWknMXCtGL74HkfW5Ea6xK3dxWtMs71GvxYxSyPV0UiwKjhK+PSOwogBPNscigdYgjyQjkUYjnSa/pr0fV6eGtKXfdBESgUXFgt5zTXjBP4tW5OCCY0wuZUv2D74xsOtExngSJ3ES7+jIr/ntovgRL2M8zPb4pRs/xbc+/P3M10+99YS0S+0n/zDJL/2PuPoC2bf8NUbf92Ok3/U/oZ/6HoIrn6T+Y99J+NI/PU6bPxLPrX6MW93L7A7vH/s8/Mgsn3v/F3jm008wemX3Gyr/08sfwuF4beuL/wG1PomTOIl3Qoxsykb/02zJaq65KtAvRPQPQspSYqqd0kQkhJHAVNQZsaJQlVm4VZpm8bo/X4ANPGwQRH4hWCqNrlmUkrjIIWb8oTYQOOH9e5yzHAwcVguctTQanq0yBk+c0RPPD9t3MPCLICRkuSBPBZY6Gu2lhg5Edsitjc/x61de4v51j7AFAbi2hwDCua/9iuuqVPYiF9Bcqkz8rQdrjhwXfcEg+n5xK5Lxbr7ApsWERTSe5wsKbyotKlYAgLJIKclk5hNUiSNysSNsonHGKSUUgpBEdiYyycI6ysoYfDBwvP6GI019w4XFPTKX4nKLqwx9HVDOapy0pG5AWZlSq0wyxhbH8hRHgEjPEnWnmzPSeiaPFIrQxtQ3LcHVMSXM/9HIfeZi4UrSkaPIBMZZ9MADhirfJS1vE6VDpNEszFeA4NiXqJLypGXIxpale+g42Bc++YED3TzLS7mkK56kkHUi0cJeewRxxRC/tk75ymvc+vkXKe5lDIcwkFfBOGojONPfwQnH0pLg0UeYyMPGYJd1jsKWDIZgRcxavs7l7E229RRYAnuMxbTXtezuTW1p6vkWbrCFqJgFZsK88+wZDzYcX2Td1xuT4TKRMSqQ+IX72P9GpGAjQT/YY3C+MqeyjmBYgWEIUKBc4b2S8NnzRKNJHAkkgtZGzPyLEQJDTsaIYSW3NGB9RsTpMLQY4w3lR/q4PxXOM34KIQmEJDpiQi6QKJsSDe9iR57hpOd8con6G1twqLHC4UKJtA5ReeA5K5ESHnsUzp6GucUIl7Qm92MsM2XqaC4CCUYju/fQPc8KnQC/1oKKwflMhb1u9WxXfZKmcHjgcL2qf10Falk3oUo6axFKHF+8AxbpNzeloi4Txo/vfP2UBwmlN3QPCWiKFnEaHmN2OQtORYhA0L8QcPjuFkVHIlWJbkD6SMrg4ZT0PIjMEX9GY5sr6I9dQpx+hLPnFFHoQdRe7RFa8zUWohmE8xfXvRK1fjCR7wohMZXXk0QiXeVHaArEcAenDRRHEmkoiQsFVsU4EWCBQdkHhR/HyiH3ArLrIXd7XQ4PQdsR6fDLCASJSKjR8Kyu6WSOENBG4XAchPe5kd7EUSKMB0RCdQR4BHTeBwxpNfziocKVUOYaEUu0Lbl9+Cp9s8Hc6l2ENAgkSbOFFSGFsYx0wSgvcDC5vpJw7rRGSIcIBaLCUF3l6YcUuGD8m1ZtCqgx2DX00v9qrpTHWEQCpx0BIUty6uc7Hyz4jRYRkB84+gNfRxs5erJKKlLiN1lwiNiR5wWmZsEpTFpiHUS6BxW4PvmNKAW1hmF+1if6sK70JXYG07uPUOBExUzWGW8MbnBTXSc7AlCH92KE9YC9soo5u0pcMfIOv1Bw8LN3KTaGhDL0vlk2I6kJFqvforz6WTMGrt+oJKcThrOZ+iKON69C4f9ayaGtCJltauQwwxz4DSZXj5CuwIoQVzFihYBMBTgBARFOpOQ2Z2inVgbKFhRH015+nThhdp3ESZzEOzry6xXY9VAbgJ+78k8pTMb3PvnH3nKs6N6m9q9/ENHfIvvE30I/8Z3HeP3m4W+meP8fJ/7lHyL+1P8Vuf4V8m/7mxAmx67zoXO/nX/0pR/i83d/ke98/A9NPv/q5gv8zLf8LB9a+zDrf/HzPPyz34FQX39P4rHFZ4lVja9ufo4Pnfvt/9HtcBIncRK/+WI8O42Uf+F1TiNR3LkquVWTLFRgV2ADKL13EgCJQM7FsJciRY4ylf5COGzgZYphKMGWFLb02d+E8iDGeM1TzY0D22Wz+AqRhCwV2LrFCXukhA5n7OQ8IQTysMS1qCSLgAXrQqwz2IpNE3a3yPqKLLtAXN4BoTwAdbGOLRJU8+2lWTiHq1lqqkZiJJkMJuXAl+bYsSIFIQKUk160JgOGr4+oDz5NrXb/rb4hwvt+ScApi1DS+5e5qVSzuvjknmMZoxASa0CJkFl5n30JpZ0yu2xl7Ds20O5HW6QZzGfLNKpFlxMhxfkhfWHp7aYEzjMExn5CAggyn7UvVysEIsboI2ZaeABEoBBaM3d7H0UH/ajifPtJ+LW7tEfKX8hodvegbyWqZdnZcSwuQGj6NMwW5aCPSiWC9vEmsgLrYG9f4rRFKTC2RpYOSBTceR2GQcjZooVFo0RE+cUBdW0plxNutu9Q6xmGmy2MgIUFOzF5yfSItBxWdRUE44XthHUALx5eRknQBNxK7xEEkBqNc0toDQGWPbPLTe1T3C2IhePlR+DSfVSVJW/M7LKuSuVwZEy0W35xWFR9dm8D7KIHwqTyBZJCTSSa+YFFBxF30s8Tl84v1KybygSRzC3Crisq2ZBH1YRoEIQ5sx1JXSkCGR4bm85ZCtfnavkqqdPUmMeKCBxYrcHoiTn90RGqZRNh+gQy5qH5p7m885XquwilhzgFgfbgS3Bao+8reuk95h1oJ3GBYm/XQfXMWxkgBcSx4PHHpy0KvtnEmAUSRKBzMCUirCF3r+BWqqONYfTlbUSkkHczSELIx+CA4uI5x801M6lEbwC9/h6n588fGeXTKArH4WAKLEzW7AQTwzYlJWNEUggxoX8Jy+Q9MBgpchzSFTgXeDBNSKQSGKkRSYyYDYhHOdmM4tH5Fa4P7lEuKkwhUVsWghg7nyCkoFYTnDnteLXqRxkoTkULbNptD06+sEF412JuVvOIkGjtTdiFkETVhoW2mkAG9MoBOwvz2NoMMj3wDKQKvwxDLzX3RnYVCFVAOXLYw4iu26OV1+iKW0QcUFDJDh0k5Q6lqNQIVVmD6pkYuRENoXC39ghvZ4CYGPiPm9tlKQOTIceEoEBhB4q9UQ6rO4z6A8q8hlIxVvVAGIQIiMMALevsFl3W93dID0acEi1UYBEWZmehWVoQjnBOIiq809QsgREQVvO9ODIXK+czjJb9Cnz187YSRzK2AtZ4kFoiJ56GSkoODqFZVz4rpKuOji1Xuc5p94w/MPOZX8RZRR4oRp2M4K6EUYpRyjOH9ytwHoONHTIX1GolkZTI/l1aySl0OYewQ/97I6ux3ocgO2BUDDDtGotnHqdx8xB33zCMztK0G4yic9R6kL25hJv1jWJGDhqG4UsDIhH4a5WbrHQGbBSO7Yo1F1lf2YHdoVseMrQwsiMyUkTW5kD0yNhiYAb07IilvI6yEUNTYGTC4+UsIpv1885jftNE2Yw8mEe5rGJnSwrhqCERJsCFQ7Z1lz2T09wJkaVAmgLxDaJYJ8yukziJk3hHR379kGC5jmpFaFvy05d/lA+c+W2cm3nk2HFisE3tp/4IFEPS7/8x9JPf9YCBhQ/XXiX7nn9A/vG/QHD1F6j95B9CjPaOHXO28zBnOw/zuTufPPb5r97+WWQj4PT/8AGy17t0/8WN37D8kYp56tT7+fL6Z/4jan8SJ3ESv5ljPEU5eRTEkN4AGzhM/OKvs96k/Qos3JibnKgi/yZpncFUC1Un/OJACIGqmF2F9bvRqmKLqIXKnLfumV2jsdmKtCClzwxVlU8KgaRK8W7GCzaBO2J+WzrnZW9WeWYXjl5P4MpqXeUsRccjHVI6bwLfkYgjpvS2M0YSBoDj7PwpHmqc5V3BIxOYa2o0f6QBnUN2BUiB1LLyvAnQ2xlyY5/GcNvLLhptZK0xOc24ahUYjMEuqLs6j7bOHbv2RO4hoDF8k6B7B1cMicsdgtEmUVj5pIw9tHCEIRPD8FrNn97PDjHVZ0aEfrEqHXE8NRX3i3J/fG3XEt6POBM9hxQhQvsFQbPtSGK/wBJC0n7lq8wbDfkQnGOldYmV9CHUmEVW7dhLJAd9Lyk01epZIJClQDiBMPmkv0GQRudJww6X916COKXdFNRPnaXPMlujBcyhI+w75P4Qeb4gfXKR9NFZuo8qzKNzFG2JlYK8r4mDkFqiGCcbu7n/Br2v3Ce4bAguGzp3LA8NDSt7lvrdmOGLMfJ6RPNeTO1uQvt+THInRt4WbF02aO2Boft6k9KVlK5k3R73ZsJJGGzT7r/qwa4KENl3exS29AbQVVvPdATRA1aeMl3mtDxTSWG9LHjt2iEuH7K1BgPnJU7074HVxJ8uUFVyAYkgarcQziBdOQFnpWwiJCSJZ/BJoTjqLO4cZLYLWKzPkEAarpKrDk5rVNtf38bN6TmMGXEOJSTiyMadU9HkuiqXhIHkyYVLLL0/4v67RtzVN9nQN7EyoJwTyLEJvp2CA5MYf2CZjPVxVgm59Rqqd8snFKifQiUeOC7vjyg3R5S7mnzd4So/LStCQgGnVy31elUJVYFpzgORQomJ5ApgNLTc3YDh2IveQRYu4OwUBFeo6RxVmfornYETE081lXkfRFH511VEUEQgMJQoEbL6XEz5XIBdSpDDWZ/dVgboRyswti6wkZuUWYbTRCJOeFacsyCMRq296Ot886Aql8To6pkUkprw/ZVZj7TeTTcZ6NGkbY0UnFn12TXjjqBwhb94NXcWfcEwj3DV78VacY/CDT2zjIrp6KBe3COwlb/cGBw8CjFIi71z4GWdSDCVLJuxUbv34QLQdUtDJahMcmNznzvFfa7e38P17hMIGGY9cjtAIIhChZF17ufbCAO6knkGgUVYRxz6jQeBJVqRE48nG48BVe+x5qszZlv6DYWt3SG9Q7DWEdgDAjdlSDknQDvvf4mc/J616r7OO9tjFMazmEfNBUwcop1l7FnocFAXyPpdbEP4/u4PEDZHlIJMn6IIZjEYbOjrZUoNxv9WdVqDqiy5n2OVwwkoqJHnvjaXgodZWDoDrfFvQ4JLHXI8niZeflU3Ha4TtAJiGSKRjOw2m3qHa2aXNXuHu2KNXbfDrtuha9bZLnfYdzukjGjQpK3mmY06zKgObdFhIVikLTt0ZIO26GBUSKr7hGnPs7MTwDmUzbxnFwqL5m65T89uExEToNByQKZTVO6orcfE2xHKeMbeNxInYNdJnMRJvKMju3ZIUkkYX1z/LHujTb7rif/6+EHFkOTf/AlE3iP7XT+CXXnm619UCMr3/mGy7/mfkbvXqP3z/z2id3zH9GPnv4OvbHyWnaGXNqTlkE/f/Gm+6dL3MvedD9N4/hRbP/wSpl+83R2OxQfPfiu3upfZGtz9xit+EidxEr/pY5K0b+xMXi2spfWARC86A0BYRrzr1HtpimqhKyEIK9BCW7bwMsiKvIUAwlARACObebBrzJyZE9hnFTr2rJOxabeTgJBYO2VxSQGBGRLowcTcHCGPgV3ap69COEnqUvatNyrprym6hyBdSXYhwzjDjfIm18ovIWyJCKoFLuDiihkx2uXxaIHTjUVUIrCZQxw4bPcos+soU8tBCUIGSCux0jCwOdZrQXA2AhynzjaRpx6dnGW8Vg1hNUiFlYKzsx1iFXEsxtkOBciyi0oPqN39NIuDL7KcLHCutuLFIRMDdMeZR6bXEAKiANIinYAeToQgwXYMjbogjq1fkBkxkTEGdoDqKc8+qb5TgWchzXQ8CCdRSAyL6hRJEEMJURAibcbM6DVmR6+gi0qe6HlslfQpmXwmjKgAjAfHZZtctLAOdtwWAJ12gA0SknrAo01HfctSuAHlkiPqLGJnaxRtSdKoFqwBZMOS1fYFTncuTd2TAblnj/03Uzg6hSDoBdANMDsBQT+gNgpo64BmvwkHcO2VDe6Ut7jRf5ORG7Eol1iWKxjMZEGrUAgkFkuut9HGoitvLofjhbs3oRwdI/Epp8ijxcm/AyJW1GmU9E+IQNHZ/jXSm1dQuaOICkLTQ5aHkHb9NVI5bevajAdyJiMchGxW0smKwSfkcWaXdRXY6byvkloGAUYGWK2R+S4Ox+EgZJS6yaWFiJiR88yoDk5M5Y+iDH0SVQdBqji/dIbTtUWeaT7B2dYHWJDzzCRneaz9FO1THQ9qA8YG0yysk4tNWXdj6aKLO8ioApHybQgizMITiFqITHdovr9O5xPnmP1wiIim8kot6wjrmJ8T1JKqeapiexzGeZneESnnmKVln4oQy/7z3foHsHa6TFZCIkqHK/vE77eIwTZY658rgET4RAAioHSlB5ctgEQEAus0UoQEKsTNSQIVEThf7oXFACJB8ZyieK/COoOQguSJWRofXcFhqMlZ3jXzPFLBBXmRZzuPT6ScYjKfCg+IAGrvBvW0j1MBeQV22ZnzY0M/3xdCESqYnRFQ9xl5nZtujphMEIQBc8utSZ8JN2UZ2iPPdmgHEzDR1/qIVDaZhyMAy9F2N01TSQirezYMUgUko4jMpoxKQDhiEi7UnqQZNpDCUbiSUIXYoO7HTakn2VWRntkVBRWoJK1n+lbz7Rg8EtX3PlHEGDT2nmebm0P6fUGhIT+/y5bYPlpsXOkqqGsK3rbqjtlonzxXFXDqiCMo6wEmaKKdxgWW/ImU/LSmK/bZ0weIIKBsC8ruJqQQHQQUsoFrBOTkFZsadKFxYbvq67wqjJcOjzMOa1mflDEhgVoHwgqcFCGkDlVtgDihjm/uFH1kTSCl4mJ4iUfl47yr8zDPn//dXGz+Xp6J38MFeYkL8hKnw6e5FF/iQnCJ9y5eYlEtMReusBwvshQtMCfnqc98N8vPneH8h04x/54VyuV5Slui8hykQKkCZUcIHFrWAMFmvsvNYh2NZU7MIUVAGfgsvXH3SFmxbwXNv0acgF0ncRIn8Y4NZyz5tQPiR2YA+Mztn6EVzfC+0791epDVJD/3Z5E7V8l+59/FLj72DV/fXPom0t/9I4hRl9pP/H7k7rXJd7/z8T8IwL954x8DXj6Z6iHf/ujvQwjByl95H3o3Y/cfvfEb3ueDZ7188fNrv/gNl+0kTuIkfvNHcbEgXyzJmwU916Ok9KonU7E43Jj1IwijI4s/ASoMfGZFbUEIsuAUQjgKA4NK8tMYHdAtel5WWDm2X0lvVDvoolqFjcEu/5kz1cLmyILXOiZgl8/SOA09YXYJcjIGDHAIdFUH6TSinlOQA47U9hlGZycSB7/YmV5POuulkonApI7gy9WGQplVxx8JZ73cRCqUUYx0zvXFddYfXQcc7asJshDH5eaiMoV2DnSGFTFhTbDYriPDozWbMrsEnnWihJwsPp5qPsTFxor3PZocZ2jEW5PqCATttmD+/CLLZ6o+FYFfBMQO/VhG/FRBSIS1NQhCL2O0Q+/z5HwjiWqRmJqc6/2XwGWEZjhpjQutS7y39lG4fpeZ9LL3JJoRVDZMFWPL19sEnuEmkQgreDBhlkOibEBZeuh1vIhu1TqsPCSYuyBo9iKSA8fG7Bp2XlGT8xP2zNlzvi32BpD3Da16SKySCbOr+GBA8dGQ4qMhq9/57snfsw8F9J4a0ntqyO6j/s/R+0qKb1lAfGiF0fmU/axHen9Ib2Of5n6N2W6Hc/k8T+aXuBh+iGg/IN6PiPYD0vuaNzcuc3dzjXITov2AaD9g74Yh2g8I9gMWDueROwHGfYCgm0yO6Wzt4PYN4V5AvOcI9wrcvkHe89kpi7bwHkHj4eIcKlW4wCGejHDNJeaXYlZXIF2uPJpUi1rNt/u4TxbnLZ3KDgtrmQnOIJ3FIZETjzcvoXSDTXYO6gzTcJKFEqAdnGFGLhCIYLqiBpIbEa1rdcKNJsFQkrQnGRuYFU1mnpwlfuZJFmvnCAKDsLpiiQVvw+ya6AYnskEXt3APfQB76t2Yhz6KXXrKZwUsS8I5SaxvT9pG1hU2bIKEIpzHpr5uUlbXrIo9HPrnsp9yHLjDzwkiEBNGlcg1zkrKwlEWzpdROxhtEw6ugsg88G+rSide0uZQ3LV36GY9P9cJQW5HlG6EJKAZ+c3VmmoREKCkoN6s+mJWQiQmz3vy6AxBJ8I5SygatOJFhBLUXJP5qDNh5ajRFvS3kEIi+o7wRY3YXyckIJARqcm4n+34Oggm4KLBTnzIiCskHO8TqLVjcDbDdY53kXBmMkm6KUZFoncq8MtfcDwOdTSHcK2JjHWcxW+8cRLUAhAWWVVmft4RRIJm6QeurnDMiJBOepVzmfdDG5ESBiEuqHnAVTuKSOCUQQqD0I449CxNISyoqMqdCmVHU84JWPS+Yt5/0SFc6YEgZ7CjDKcTrIE1+yLdZg89/wh28XFMPANmyuwahxKSM7U7hKLhs5TikEJgE4kDog9Z9PMSW7fsnz3Na3LIpt1ABpKyLShGe7ib5xFb57EBjGojduwWLqyAwNKAauCkwtkCaTPq+R3/cxpKEA6HQqG4mJxFCokhZNg8758noaB0yEqS6YSa+BBGSxLVEBPPPCEVoTYopYjiOjpaJZChz7QpJEKESCcJpKTRkMQxk/EzfoaJa7gkBCWwYQLJGUoBvYMDDmWPYf4movdJ9uwug3CfYbTDINijFrZ5rPHdpM3nQbVwoUMYCIbjlpbH/viN4gTsOomTOIl3bOTXe9ihpvbMPKUp+PU7n+Qj57+dYGzC6hzRp/4Gwa3PkH/zX8Fc+Oh/8D3s6ntIf88/AaD2z/8AcuNlAJaap/ltl76Xf/X6P+LfX/9JfvyVv8sHzvw2nlh6zh/77nk6332BnX/0BuXW6GtdHoDV9nkuzDx2AnadxEmcxPGIHenpHC01u9bvTBeumGR+sxi/2FVtVCem04bFVb8z3MjuYQqNtLby3xIIBbpp6PcFqiYIdcbGfUeeQxz6ax6UPUqqDFNyunBDOCwSawwjleJWNSIcy4uYuH/7RZX3QnLOVWAXCI4uTqdpzkMk7fmS+IMF4n0jwFGqFu6CZ+CGK+IYeiakZz7JusAcVgCcEJNFmsNh25bymdFkNSdQtGQTbTQkEbtmn+v5LQSaeCdCyBBZOho3E0QpfLsGBmE09WCVi8m7vGSzMS2IOLJSFBK0s0ghcBYOak8ilSSJFU45hDOYpkXXDO3OOoGCVqWaFEIgD5rcsLvkwSJG1qbYwbzGzRgaUeSlq0l92hTCgQt8OzoPOg1NhrQF9WKDZnF/Uj4lA9wrQ9zl+x7DnJXYpdo4OZxncTgPdlkCesmjELqK3fJWub84AtdRd6x+aIaZ77qA/khI+UwAl2KKBvTnC1ZaFwhljShUPPkENKo09iMtkBrOnY4JZDQBu9yU5MPKEdnoUYAlTaHU3sDa1eep1y+QJYZQxTy6+wiPrD3KYxuPEq+FqHuWR9IOC/da1NcS2msNandi9BVB7XaCvlXC1YD6WkJ9LaFR/Xnp3kXUtYTgWkL9iqV5S0yO6Vzfw93WxLcSZm4VLL3+Iu62Rt2NMJGgbAoCGUxXac4hC4GJLSpRqCjEBZVEbTlHSfj4x1uEsagynDqEkCgMQeyBlEjEtMMVhHHeJL6ybRZhgNGQdRQHc0uTNnI4P/yFZy9aC4Q1bG0G2zkNQqIySbhZg9BRPzs20IfQ9BA1iU7alKKGsjk8FPkkCsa+ldk18exyng0JIANEokAFiGpuccZNElc4FUxYRKIWkjUuMpi5iGt0KPYCsjVDebUE7RjWLwKwtmbp9SyHQ3EM7HqbohC/cg9rBN0D6B74zx6qn+fxzkVkhcgLS8XsEuwvPkceX6wkolDokkJrbvdu8vrhpwDvxddOZgFoxUsIIUiCAFR4rAj2aNY5xSRhhItqlTl/1UcW2ukVotEGsr+BFJLgikF2HXQlo2uauqrTDSN2g+oeFcMWvJeXflRhlgRmVgA+McjmrmN9U5F2NMWzlvI9mvMPnSMiQqBRmaRxK8G4YAJ2xWYf0gNcNSmEhFhRQzfalefiWAovPTgTCGzc9nNLYCYZLIMIWg3JWbXM6XCFJGjiBMSyRhhCzXhZ4oJc8Vk9g5AiWkRGTzPQYD8Y0Dkz4ry7Te1OH221B7viBtnH6/SeGGITy+jhENGW1BuOdscb1NeLdaLhOric5M2A+r0WxoB0OVYpXJhAWEO3zmFMiBCe2TUG+2Xlz9ZU8yzJZZpFJX+WEpykVBpbSygW380oWqYMZgBBWT9NekrQfVjRfaTG3qMNDh6P6Yl9AEzFTN4bdv18KgKMyTnf3mB+Ad+eniaKEwGn5ApnY590pDMjOWi+m5k/+q3YumcFqwkTVU36TwgPQKKrzLdOItPCZ/pUoWcMMwU9wfsuHnVzcQhf1wrskkphneftGRGj2nPYBLb1JmvNu9wyN7hXvuL/dFfQS1cowyEziTfnK84vIUUdqxyBDogPBKZmp8/uW39a3jZODOpP4iRO4h0bo5d9Zo/6exZ4ceOzDIpDPn7xuybfhy/+GNEr/4ziAz+Afvr7/6PvYxceIf29P07tX/4xaj/1R8i+8+9hLn6MP/n8D/Hq1gv8rc/+t8zVlviTz//QsfOW/9x76P38Gtt/96uc/psf/Lr3+NC5b+MnX/sHDIoezaj9dY89iZM4iXdGTIghR14KZ+UcqZHUNy3uVE6fd5NzDtUMaT70GFZG0H+TIApguImwEisVTngZXDFfsrf8FEHnPkFvmkUuDKZoQukMiNB744wPkA5rBHfLO7QTgXpYIl+tyufAOVkxLCocxvn3boNFaEESdbBsM9OGbm9au9EzEqsKOLWPyC0jcxpjDbIWM/PRCK00fOlIm8jAM9dq4/xbR1vKA2xYiat7jY5wXvbVDGps5eCS2O+gV0wFYaBWm0f1S+xoGSsG6LggfyYlyCAKFqk7j0yp5Dizy+JZcwKHsRas5LAHg+QiJPeolz1s6BvDJTA4M0IlgsUF6LkGNumQBHVMJXvSqoFwGnkETXDCsTqfoG3hWSvVV07CynLAcKviTFVfKeM9JqUQE7YFgKwpAqnBwc7888zJ1yZJt3zPVTVyoFUDE1QyxgeYXUoJlFWTj6WCWjtCjNGoWKAea9Dt+02eVtRhD0giiZKCIKi8mUKYARpdi+saRHecAcwDgJ1kvgJ+qh5+m4WREDBTW0CpOigQ74oRRLigTlQvSXtQm4eZU4LDYoXOlUVmxAxr9jbhSp9h11GkJSIoKCvz9AxNQU64IFEdQ5GNKBptuuu7hMMhOGjLeYSKKJeGDNeHSLWAkC26ZsheS4EQtGXTMyTFVGLrjei9n56Vynt0iYRcDYhCL2NMTYZwjmY+omt1xebTyOr5Fc4inESgGK4ELB8qdA5BXXDwWEjtixXDcbII9qCaq4zYk+YqmR5VPQ4GRfrkiDhwUDEEI90DQKsmWvjrxc2+Zx1a9/U9u6ym+a6ANGhCBXKJ8dxiHWbhSVRxFVGMpovqWgAyIIuXSToB5aFCb2v0oSMLF2nOKlyV4FoXDhFU5vNfI8aZTa2WGDNNLjdTSuIwJsNPUs6B0P75KZozRNF55vQuPXuTYtewnR4wREDs38kKN2Kl+RjNhmTz4BxwjSgYJ8iYxhgY2ujdoRXO4/DZBwk82IX1XlLOQWCnm6HiSMO6nr9mLahxGB4B9o60vXYaVxdc+qb3cnDZcZ0NP9QkOBkgrCFpBMx2ZpgZNLh/LWDM1F3sLVKoGXCVvE/AFz6X82g2NfEvT7egIyGdUncneQ9DhW0uQtrnDCGRXGHX7iBEiVSSMBBY0WA5mmdLlrRoEYSAgw/W3ke/AquFhDQ8w+7OKZzqU8oMFISBgNe3Kc9l3JY3OVUuYxZWSBs5oRmA0/TsIedXHaOD6TMmJMT5TQYYlGxhdR8hDO4Iq9E6gdZe6C2PtPmY5SUkJLbL/tkcvYr3qkQwKgru7gru64C6tBiZsN94ltkEls1TrM28Pu1L6Tg4NSTUBSuLp+lv7KPLglBJXCixJqNdSxkWgPbjsdGC2u4j1MX65PlNaopv/WbBcOhwFagqKTFA/v7ThNld2PIm/EIKbDllfUlb+M/DEFs9E0pVeJiYErh8f3uArPX+mOGnq82uUGEy7wtmRcjHv/lR2oMd3vjiJkEIlb0cWtaxi7+FZ+a/iuxvchi8m50umOU2YfthLt0agbRs2HuUbU2U1RGUCPXAj8vXiBOw6yRO4iTesZG+vIfqRETnW3zmV3+GVjzLe1Y9e0td/UWiz/xtysd+B8VH/vR/8r1c+zSj3/Pj1P71D5D89H9D/on/G53Hv4N/9D2f4vWtL/LY4rN0knmcc+zvw/oGrG80id7/KPZ/u8K/lo9x2OwgpP+BbzRgdlYwNwvnzsF7lr6Vf2b/n3zp3q/wTZe+5z+5vCdxEifxmygqD5bT0VliG5MPLK09Q5gOYWhQSngZRNSowB0IgoBYNBF2gJXeR2tM0nG1OmbhMR4pC76C330OxrJBB7ry55HKJyQHQFis84blCLCLj+HiBtCvZC0hZ5fzainl/1+WU/+YhlpkkMSo4DXAcUqt0qk57i9qDkpvjszsGexhTBhqEAIZjmWTR8I5721UmbtLIY/hMQ5wwVju48sRr9ZJr48rH3hApTpepYpwu0aynjNQTawIMa17iCInANrxw6AOoASVSCiO3MlVTAcsxlnurimiMIAYpJTEscAkvgydICSZH7dHJRNVMVHUJsu7EPgFmyNgrvUkDi+B/9D80xwGBWEx8L5p47srx8qS5PqYlSD94pfAEZGQzNcRPd+PycUG6sI8duMmVoTYoOZ9wSZgVyWhrMAuwPuaHWV1VRnsZucEpx9WvPml6kzpiGUIcspuUUdYN3Ho3d2T2DvNCOUTHOhYEGuLfW1IJBPUrsPVvXT2+bPfQj1skuupHu+tbCJ4svk0T6x8hFvbmzysHmUu6GCtoNF0yEAgMpAJyEQQBIrFmmc+Sa0gcZA4tCmxOC7VHmbT3id1I98LdUWr2cAFMa3llGEhGVW+YkJJhBSIBFYvOk5ZxXBPUJbOZ+4EEm/ANUaCfZ9VdQjCgNpvm0UeDvlo+hwE26ggAQGL0Ryb+S7tPEU4gx0z/ZwHVXEOZ5VnCsUCGSr0sJL8+dIBcHDgyZa1pvIG6wU03r/IhRcjjDW8uvvZ6vgAkTikLSftWis30bKOEQla+ActsCMKocBYHkwybTOH2arkcU4TLYbIR04xeu3QHzCuv7YQ1CA5hSj2psyuRE1AIPnEAp1TS8iDlIPPxYzMGVq11I8dZzHGQfC1mV17zWehVrHLMusX6haMdqjhIUIpRFjzzWRFleVU4Bp+nDblAn1uUdz10khzMZj4B7bUCkpKzjQvsVv5MIXq7ekp2pa8ufMiSdDAOusTDgQ1VCJw25Y3LzvaR1g54BMWjcNV/kZJkDBJVcrxjQ9jDSg407mEbI/Ig3mc82wkIyJOL+eoGlxqX6Js7aEfcpSHJfXdgDk5z14voja+mBDM9r5MmU3vFck2h2eAa4ah6QKzeCTNM7LQDuck8/EMZTG2q/dZDUXV7U3ZIQzO4oTxTEwHgR7gaCOVf65t7ojzCD0jMHI0+b0DyBo522adu91tmHuoYgQ7jN7hqrlOu5xn4mWHfw6UuYuSIIM2pd7ACfyGD47h0LG7r6EUEylwIBTamYlvpZSAUJRLJXZRQE8yHAluDksGhFUWSF8fYyFQoOxxP0frNIXImV+dZVGdYiZqsW+uQl8iOhFmNwNbJahw8HDzPMwU7PdnEZtTsGsssRcCUNLLyNHYCwFWRYxGIApHLAUoN5ExendPizMSGYST5yV+f4T+fOHfB+wDmwiiwq3HSQoChXXSe3oGAQvzApk3iEVC4CaKYXR0mnatQR2FUDHMJ0RbUJRgZY3ZVp3+/RQE5IsFwY7iG/Sm9/3zjR96EidxEifxmytGr+xSe3aB0hb8+ton+S0XfqfXpG+8TPLv/jz29HPk3/Y3+IZdEH+jqM+Rft+Pkfz0nyL++T+HGGwjn/xD2I3fxk/9kuP1NyxvvAGD4fSUpnkXf13cYOFnX+azT30cW+0y9geQptPZXshnqX/fCj/yy/+KZOe7efZpqNW+QY7vSZzESfwXEz/+4z/Oj/zIj7Czs8MjjzzCX/pLf4n3ve99b3vseIYYG9yq8x24k08kX5QaWYCoiwkaIMaLbCU4+/DjXOv9KsIqFsNHGeKTYDihyHRAdyvk2eC9bNtNZprLZH1Ly+1U+8ZjUkq1a6wczgrvvyXHu+jVItZVbApRIISXPDjrwa7JsSKkEz7BTLvH7v4GCRGrC4JgccR6tbB7aOZR9le7PP2omSyQd4ruA43izeVVszLFTiTuCcHeFw4Y6hHphQFmyS+2RNYFBMFsQvPZAH4dbAPc4jPYZB+G+6g0QL6pCfpVXRAYYQgP+zw78wEucwoeDahntwlaDsbJeSeGP97g2OIoonNstL+FaePB3GlL0hW0k4DDmsBJ573UqoiDBHImb/Qz4QUWlp9mZ8eDXUkYczg2JJZisjgZhWd8X+BlWEJ4Rp6MBGfUWW+2LSsQUfldFmk1VkY46ceIGZP2joJdxt/AqMoPaIwRCun9foAQxfKy718pBZGMkFO0BSWnyxPh/CIwjgUlnvUSBDBakegVQfuxc9TDJhd6AVcOX/bXl/4cwfQ38O2YXa2w6ZkZMmBGzhIEcPEiyMSxezynzJRdBJw7rdirqmYrYDYgICRgNF6wI1k89R7mzQUWOxdRZo++9gs41ZsCLVIKTs0r9jSwO71frKzHCseZPX1j+HPCABmHyFCwdPph3Ny3Vt9DK2zQCj2TMJIhmQxIT+fUt0FVmduwEolCKIkKPHupjDrHCjAGLQMlqZ8JWHkyRoQSJQOUDJC1JUw/o9V+H892VqbAU9XOw/gsCEExhUOQ0jvaCwnZtQOKtQHNj64w+LVd2NQkZ5SXnIGXMYbVMzpBUJ2XMjbq4Hag8C9LIgwmeEUYCWQ9QY6mGRfD2tiS22K0AwXmVANR7+OujTO5+ncrJxRibGSVMpHqagNRXkJDUaQOW0k7ZcXsctHYdytBbilKV2IeLzBn55ixp2jU3kMoaxNQUQif8dHMPMxxEaOPe4c+G7dxZcXsUqAU0aqEuxq9byfzuxAw85GI/Lr3ubIzArcpIISkHUF/CkChBAQeFMtVSFCxY1QgcCIgb5xjGA1YOl0jLK9iVeTB5xBkRyH65SQJghXhNOFn1e9jABwglDUIMuyiYHhrD2tqJGM7+iDAuhxhPZu3lzxKOVwDB5EK0BVzzVpHFEPShiTxwKjd07iGRFaqOXHXoVyAnWug2WB3lE3KMDh9GwrLND2vQLqSOL0zmU+ccMSRIwiqOaOzw6wTpGXbWzmOwS7nuHkLSqeRpspIXMJDjXOkNpsMfim9RHCaDTnEGiis9RspeBZsEPjElEEASh+HZAo3IKQkqJ4fFQTMjNoMQ4E9t8hoNOCy0sznGUJLotos852SrpR+HE/Ghh9wSuGBdCEQtoRZhRMhgz70t+DiWUeeOyI8bcu56rfCQFwLJ2zHIBpPpB7sCgL8JhkDD2I6PbEukIHCuKCSHk/nT88C83/fa7yHLFxiNgIqwDys1/j4bxG8+prj8G7M7CKMrgbohsErZyvG5ze4NDsBu07iJE7iHRk202SXuyz9qXfz4sZnGRY9Pn7xuxDdOyQ//X/AtZZJv+vvT14K/rNF1OD+N/1D7L/6i5z/7N/m9Z/8Cn/txb/OyHR46CH4lm+GS5cEp1fhzGlYWqrR/YdPkfzwy3znn92j8d5pRqc8d+zuwe3bcO16wCfv/27uz/8D/txf3aHGAr/1447f8e2CZ57mmKzlJE7iJP7LjJ//+Z/nb/7Nv8lf/at/leeee46f+Imf4I//8T/Oz/3cz7G6uvqW48c75Sg4eHbAxTiC9ZyKeIUwBmk90+noYl7IykT4XAN3S+P6MQI1YQUIFLfuBLgDCETAqjoDjVkQd3EOyuoGg8cMS1c1rVnLLhbXF8hCQDA2XJ+CXeMMYUKADmYoaisU5T6rwVl6oosSDR57HILBKuHTEcm6AixxBfy0ggb1sMXc7AFRYshzxxd3v4xxBuWm87hwFqSXMc58KILZOm4AO3kX4wx2ufTGMZqKtQGylhC0AooPDHBzCg9Q+fbqvitn9fk6/Gx/3HgIoN+TbIygPxvRnmuSzCufpfFo7xwxPSldgRDRsUUZQDzjqNUE4dK48Z0HFqSgfFwRrIc8PP9ubudXgYxAxMRRQigDztaWEZWsbzwOFJ4CI5xCCcE4RaMQPoukGi9mHJw+C27kFxUiEGAKLBEoyUHzKWr2i/5aE7DLoY3ANmPcyCLzSsoYAyoCm+IXm4owEIQBrIhFmqpGegSYCo6AXe1GzDqwMKcY5HCY7RME3nMr7giSZgMpA79YHBwBbMeDibf8dRJjVs24L4WAKBQ4aalVGE1eJT2TFUOiXgdXD9h7wEpTCYU6sqxSUuFWnubdgLGa20AUCbRxx0C4cXnVA0SjemgZSIewFmcqOmB1WhgHMBpTKY9qiY5f46HGWe4+GrLWvYvYglpxHxGCI0IIhVACKR2HtcepzT2E3Pr3b2kjKQTnzgnqHeHle5O2q3PvudOsRvOEwRbgcEGMqGSLuqJOaioZpJD06he9jPEgJbvsQWhzkGNLz7exhauGo/TMzPio/E54ZpcFEXtfQZF7uaSIVIU8esDCBWM2oH/eGh3FiCmzSwRgLswi0u0JKBAEUBQcX5SPKrPuMwF6qHHGkeWO27cso8w/ikILz6oUgux954nyDLUlOSwHFM0BtfgcZxsf5o2d4+2aptBvPk84mwIHb2n3m/uXq2orHDkChRQwOPdBRi/eoDHa9vNmLGg8oRAKQhVhlipAoxrwcS2E/pELC3BxB7P4OHmtTWR8f8lQ0FBLaLtNHs4jEzBzT4EKEUgPyKCoyy6dVgNGFdjlptcFGDYeIu/u0xT7KFkHMvRZCbcsPX0PZzXzKuHWmmBt4Ggtz/g5X9YmGxtR0vEgnwODoxZBu1OBRAb0DQ2nNVJWstl1CzNNRLtF4YbsD4dIFMnTgt7ohvdEq9pj9XSA3vftnwVLaJeBhFZzOra1NtRVndI1fcWEw0rFuLLWFchSIBMPdgVS0YpmQVfJIt4CdkWeJYXEijHY5abPvAAlHsjUOx6XYyhUCVZY5F6YsHj2ce7fuoI2BTv1NrbWwC09in2sg/jyIQ7IKrzv6NyGlBWzrUSI4Fj/be1A2ofVpdJ7R7oKxDUOUckfD2pPMBtcnpRtDGza1jJw3dfPOg5ihVgcg13K7y9VlbWzF4D1yblpuAxCEoZUDyCTddeTT0B5pknx+WpOV8637fg38sSg/iRO4iRO4mtH+soeGEftmQU+c6uSMDYfpvYv/6j//nv/31Cb/c92P2sdX/ii4y//Fcv3/J6Q7/7f/u/8w7X/no+d+gy/9N3fza/8/V/iH/8vkv/Tn5H8775H8PwHBKdPC8JQsPBHnyBYqrH5N77i/WSqiGPB6VXBRz4s+IO/1/LX3Yf5C//g/8jfPvx5fmDuDX7tVy3/7X/n+K//mOPTn3FY675OCU/iJE7i/9/jR3/0R/ldv+t38X3f93089NBD/OW//JdZXl7mn/2zf/b2JziIiFiVZ3hYPQp4Ro6sNvpFUe3ACoE4IqcRXumBsQopDJLk+DaqUGx3j7+cJ7F/kXYOdLUAN20BHx/CM7dxSWU6L0JsNF/dZzonuSMABwK0qlOWkAQRjy/Nc+mSIggEQkgee65Bp+XPXZB15qIO5+srE0bQF+/+MsNAUc6cfZs28UwCV5vFnX0cGXmJpnkio3wifevxgJiZ9QyggMmiKX8UBpdSdBRBQ7C4+jDt6IK3sxfiiAk7XvbHg1iEw2FBSLaLPUpKYtnk9Cq0mtP7IMF8ZER0zv/7Wn6HofZIizB+5z4OEpQat59ECPjow7+Li/XT3sB+DGApwcWnVn2mRKRnylTQi082p6dZOR1EsUAFnoknAgmm5OyFiEsPS7J4mYPaE9Udx2CX4X6rTfGuVYw0yEJQiHmKJ5dxRyRWyvl7BDLkVDLnFzJH0CglpmNhaSHmIx+CpSV/zu3umwQBhIH3/xonlDnmzzX2zuGBMV39e/ypnnuiajJ17HOcpe7xFL8I4/iG0ViuVFTP0ewsxEHgMxY+cIwv23FWg3xg+aWQKAmX1MMTRmItdN6jy+TIkZcKj8FmGYQTDyFxxDjnLYDe3EWixinG/D3v1ZNQqg4ChQgkQoGRNYaFxFJybuHU9HxRZdqszwEQLDWJH+kAMJOsYGJBUl9EjDcFj/oaCf+ZNoqNzrew3vkEJmyCsTTKKfPGdHPGLe9KPMO0AoWji22Sx2eIL7VRzRDTL3HG4iZgl0dxRBQgBQhrfX8pPze1WpZHHobOfMDKExJqyssYAVuBC+5UhFhUk34+6s3kxoBmItjvQpE6DKCcnYIJ+sjcGUicCsieMJTv9icbjhvyj7G08fn15Osvxcfj2mfAg7I279mVaeUZdjEgXvHAZeubz6CfUhBX/R2AelAzOv5nWKPQKaH0/SRDQUed43z7A74qwbgdBVJKanXPuGzWBFHV3W6cUhEmD0+hZiZgRCgroHNWkj7jn41BlRMxEy2MdeTRKoczz/Hkk5K5OX+RKIgnPzdai6PDaiJ3dkOLVLCSPIQqHXamQSBiRnqICy22ucTSylO+aKZEVBd57tyzPL28AsKP+4Oyj53TmLMTfTlCC5bmn2L1dEij4YgiMDKcJE3ZLa8gjPC+luNQybSI0m8YTZ5HUUkC3TSxinN2Mhac49jccaT3J5+LABIV8dDsU6zOXuCxhWdIgpon1gmFDCNEc96DQQ52KnB1DNJ7j3wv3+3MCJaXvacW8xIxI0nb3itwe8PTcW1l4uhcAEIQhTBILh2TOztXEcLjNsP2E+TBHDv7IFYDxNmAIJQYF3gW1xigqs1yf/47jlTRX7DVAteoNvOr5BtKCZJ2c5LRt96Ij4Fd4hvUMp4wu07iJE7iHRn9z25AIAjf2+HXf/aT/Nazv53mv/mTiOyQ9Pt/DDd7/j/PffqOf/Mz8DP/1nF/078U/97vh2/77ZKLF/4A+c77if/9/0DnF/40+vo3k3/TX8K1jzM0ZD3k1J95hvW/+AL9X7pH+1uPL+DMYcGdH/w02ec20U84DswWj//ai/y/PrHLle/9GP/0JwT/57/qeOgS/IkfhA89f8LyOomT+C8tiqLg9ddf5wd+4AeOff6Rj3yEl1566W3PeabxbkZlTFhlUjKqDvWMqEwIXEgoJXE74syZGu3ZDkHH4LQlISZOFLrW4sPt99PjNKPdgFYrZBRoTi01MaMGcelXPQ8/pMhW20TXYwIVIiJBHMfUAv8nWKJYIVWIqD1FVD8gadSo1yPCsJLY1Rok8RCihFotJonrhGFCvaWZiQKYbyLCBFfWaTYtWewX+YvtBsttD54dtGdoVGbwIrbUF87gRveRUYQI/StvEkc0mhHBox9G1Gdp3f0MZZrAauRldwR+Z1kJVLUCnj17Dnn3TeJ+DI0GH3v4u/jk8McQuSSpNWk2m6x8xzdR/Mo+9tUDVLiGC2PiKKbRaNCZlTRcA+ecvwZArUaDOs1mm1JZwiDkE+9/lpWnPLBgb7ZB5MQ9f3x79hR7+z26bkAY1CGKCC40aJkODRo0ZIMwyEnimNnZDp2LH8V+dRdw1DuWMAtxtZjOww0uvHmJZvNRmrUGUZSgdEgQhKhAkNRjwjBExZJaI6AsDK12g2iug4kCkk6bzrkZNnSII/HHOoUqA4w0NBp1aDQYRRIlJTJqUFvpINZ3wYSgAjqNDr14h0CFJImg0aiRzM7R2PF9Nzszz0OXNtjasizNn0IIwaiIaOz77y9esJxuPcHZUzPMdvymVKb6NAb++/k5b06vrZ5cUxvHfhhxSi6yzxZDtcTcqRVmZ0OacxHEMUlN0GgEfpEfBzz7jCWKBFIKZuodenFMHAuSepNk9aPU+i9gLZxdaPBMfY7BlRFd7YGp2eYMs7NHNsxuVc+CcNRGNWIZV88GNJtNipFkpbbKYtKmZ3eZ7YQcDqPJGFTSEgSOOI6ZnZ3FmTncqIFo1hHVfYr2LHl86O/XXEDMnaUzc0C4ExOGiiQAGTRJgohaUqdWr1F7dgn35lle6/176rWY2Zk6+1v+WRm2z5EkNRoXH6Px0IcQUZ2ZOcvOxjXmWjXev/Q8AI2ZORrJIcRNROmIY0PcnCMIGtQbilrLP6vL5xrUZ0M6jZhs1uK0g3sl9UYDBjFKSlzN0WjUkeO2m/fPQ3i+JLvbx9UbNBbmqdkORECjQdSao1YbEpeK+bk2nXmHO2iga44watKYCWm8v8OtL7SQmylRFBE3ZohNjHsoQDhNsynQ2lELGxB7RlcrdigiVBJiQhgNYXYpJIkThFQEfuVNWAtpNPw4S2SLRrtBtOApgTKJmJnt0Gj4a87ORiSJYG6uYDB0zC+0OEjzt52/AepRgzjWNJImc3MdHn5Y8PmfrRP2FTQUcSOh1QoRQtBcmWEmnaOM75HECbVWjaBem46zuEOvMcQ1KqNyqZhvLDA7O4sdZiTJLkHdj8tOOyCqQPJOs0Osezz3TIc3X+gSZCFhGJLUGsRR5B/rOELECh3XcWFILEOayQxJsk+jEZCtWPaeLmndjOjVnuC2vE0QQJzUqIUt2m1DFIW4MKLZalHEJWFoMWHsfw8qeWt4qkN3b59YxczNzvCupefZaC9gOk0atRaNSBE8bhFhnYvv+xbufu6l6vcggUaDmdYih4d+8yGME982MdABtVkhngZmVh6jbjK6OxG9Wogt/fMSxIbAhgQuIKnVUENBEiuYW4F93491WUOPQqI4JI4ViU0QYUCgFEEcEQcxoQw5d67OxoZldVUR7baJRzH1mqDjnuZ+9gqhjWiIBrGMsXXh2aatFjMLc7hGn9qojqs2rDozfr5pLHUYdWNUHLPf+SBzCwve+9E4as2UIIyZmRUsnG+w1u2Q9BOoMH+TlJihQAY1wsj3YRzXmZ2d5RPf5ugPHIPLj2IaPeI4ISxDoggajQZxM4HckSQ14qwC7OfaHKw3SOKERtiazIfNVk4/+DaUGdGIG7znmYDVVYWzHwWTe0+8I2HPNInP5bzn0XcxtAUvxT2UDWjPvj0b7sE4AbtO4iRO4h0Z/U+t03j/Eq/0P8+o7PPbb76MHGak3/sPsUtP/idfv9d3/ORPOX7yp7wH1/vfB//NnxB89CMQhlOwyS49Qfpf/QThi/+E6HN/n/qPfoLymd9H8fwPHmOWzX7/w+z+fy5z/699icYHTqE6fpIv7g64/Yd/meJOn7N//2PceexX+buf+/P8vf7/yuDvrPHc02/wrf/4XXz6M/AjP+r4c3/B8eEPOv67Py1YXTkBvU7iJP5LiW63izGG+fn5Y58vLCyws7Pztuc0ZYtBkZHjX8K1ClC2pCg0WpcUpmBhriAIMvrDAXkxwqaGIsvZ3xds7Q5YRJOHMbkpCC4MWWlZhMwZpCELIqfT8ayX4SjDmJK0KCnNiFzlzBKTVzowbSTzdhVtT1GMtjBDS5ZpytKDXaYoyfIcrKLIc9J6Cf0MIyGlhstLKAwizRgNB/5YGTIcTk0Oh/Fw8u+N3bsMh0NUnqMKUJU5eJaOGKVgDw8hh0F/gB4N0HlBbnxZnXEIXRCVIS6s0dcp4WhEnueY4YjeYY9hKSl1Sdhq0R/0aXLIKM+QponThrIsOQzaDIdDhgPozyzg4ibpwTXk4T3saMSBLXlj/xa3ers4HZBmI7pdL+9S/QFiNCTPc+I4pjTTtozKECs1eTHCPF1j+PkheZFT6pIsz+j3D+l2BZz+KHL/JiWvUJYlpszJswxcTKQ79A965EVBpA3WlOhS4FCUZUkSSLJCU+YWRgOC7hZZnmMLg8v6DEcJtaKgLEuEgLqr09X7uGyEtENKWzDn5om4wCPzF+jHb5CNMpKgRTEqfVsqSwYMh5bs4GDSd8NkSL2WcvECHBwc+H7To2N9PVMLqNnOpL16g97k+/E5xprJZ8Y6ytKQqBqNmRKNJlB9ul1Bf+RIS5AyYzgUOJlNGFOjIsSc+QDD3QF5nnvpVFYwHA5pdCS1Ws6imiFNR7S1B1Dm5QLZkb4cR57nlNpRFiW5yCf9mQ5H5IUizyFjyMKpEa7Q5GVOVAa0gjqnWSQP55mby+h2u4j+EDUcYqMetlZJAk+9h1Hn3lS2NRxSp0Ns6zSyPsZBM1hlO8sp8oLClIxUyqAV0OtnGA1FXnCa06zZO+Q4yiKnPxhQDhUMc5xzDIdD0tRN2nbU0sRmiNOSbDQiz6Gfapwc0u3CuNtaczkxI3r7MTrPUO2IcnMEZYrMc6QTCAW9mffiHmi7QhWMDjyTy/QjTKAh3ULonCIYMhym5EPFKO1xMEgJqjLm5RA7DJHpiCxLsWmOrBcMMk09z3EUCBxF4SWrQ5MTjJ8zZQgp0aXDlSUmBoI2ZVGirQHtEFpQJOV0bOYFS2aZS7VZvnLwBmY0pN87nLTBwcHw/8fefYfHUV0NHP7dmdm+K2nVZcmSXOVesLExtimmd0zvJQmBEAgphBpI6C2E5AOSOBAgofcOSXAIJfRO6Ab3XtTL1pnvj9ld7UorW7JlS5bP+zw8RruzM3fqzpw991xcLsXIERYtLbCkpYWWtha6EgnZ50qbFSYSaaC5WREIRGipjVJfDw5N0dqaSDF87xEiXgfR+oVEwsOJWAbR1laqc0ajULRFW1gTWk+8pT2LKaDyqaurozkaJ2TFqC/MIxwKY1guWlrs7d1MK7GWFsLRKNFwFBXVMaJRWlvacIYjRE0nDa5J4NDxN7VhRSNEtSixiEmOqqCl5TtCbRYtTnBHY6yMfUdDQSv+qElbJE4wFqKlJUKVuwLlbKYtFCISDRONQizcRjQWJhRODBYywUXsqzjhtghNTfW01NnnUdwMM2FslFULQoTjMeL5URraokRyh2DWLsIydayWFpqNKM2t9vY2zUjqHAT7ugp2l9toOEZrpJVYNEosHqUtCo2NLbSF7O9OPRancrBJVDNpzRkOyoNy5KGa1xCJtmBGwsRiUUJxjba2EI5IhIipESZCJB4mpixisQiDKxTRCMRbQ4TDYaoqYViOyYoPNSLRKHFMwiqMsmKEwiZmWwg9ca2LhKOEI3b7m5ua0erqiE/OJxaFWDhMXdRPQ0MdDofCsizaIiE8sTjhSJjmNoPWtmacifUPeSqoLFzM6hVxQm0OIm4HjuYooUgsdR0zdFjvGUEDiyAUxhuNEjWgpaWFcMiiLQTr3COJhD+1t2NrIy1tETa0hAjnRlLzqa+3sENQORBrIR7H/r5KCZEuWjiUNZU6pRX1BBqW4jMGM7igmQ1W1+dNOunGKITY4URXtxL6rJbAnApe/ep+ci2dKW0x2o66C7Ni5y2ad2OjxZ13mRx9nMXdf4OpU+Gevypu+a3GnnuojEBXimYQnXo6rae/SGzMXBwf3Yfvr/vgePuP7QVYDY2K3+5KdFUri056iZb311L/zCK+PeR5YmvbqL5vb/IOG8Jew44k4Mzj8fGPkntoNWt//wnRbxvYa47i73crfvJjxSf/g1O/Z/Hsc1ZGt0ghRP+nOvRVsiyr02vt79n/enM9qW5ZOOxOTaDZhY9VotuXpnCNzLOnMaC1FXQzjK5D3OmhdepgrID9wOFxaVjKwOOB4qJk3SO7yHE8DjErgkLDFRiWaoumLBROFBpaLFl0Pr0boxNXqUbOLl6i06tgWqk9MFQgB6tgKCiNwN4V+Kfa3ahypjoI7JLZ1VxL2w6N4brkBgOgzF3IcF9lqkB9st+NpjQsy+xY7gjL6cVyuLH8JSgjrR+N0tCVTk7Qh2/kZIrKfan1R1PoyomuoFUPsN63c+o9s3QcVrAa3PY21uqWUBuupynWimnZBc51R/ttuZWs7WI4Ibcc3V+a2cDEbtTd9gNa6ejh9q5T7vZuU5qOpRlormQ3Ri1t1TWsqJXqRpLcdDkeD0WFUFjkSPU8UZqFphIPyLoD3Z1ZYGrQIBhSam+HdeYigpXfYmomGhpuPZ+AP48cdz6l7kLyDJ9dJL2D9G6fRtrIjElah9HzYmYs8/NZzoH01zQNwo58cv06Xo+ipNge7TK5OVbn7E5d/kz777SugVZeNXjyUImNallpXRSLa9BLR1DmKkQpWJ8zi7LAXJy+3Wkpnd2xMal/NDLXRVNa+wiFVpyi8P/QY+HUU1q5uwSXYRDJnUjergfak+WWY+ZVYRaMaF+E4bTrzaWtt9PhZmTe3uSMyEdpkKdVUKPZBe3tUSHtczoWS4xEp2skzw3TsGv+pG/a5DY1RrSfe8pIZFio9mmtxCABsbTd5CjzYTZFia1vQzk0fNOTXSYT2zZiYRYMwQqkdaVMbiN/+zGhdAWGGxVLBCqchl0DyLLSut+BIjmCgm53LcO0d6Bq78aYrBuYPGecToUzsToFRTrKqaiubm+HlahhhWbhatHR2zSstN1poeFQDvIcAQZ7SplUtmuH7Wf/63YrCgpUp/ptHUUT9do0pafqyOl6+3VT7zCao0N3Y+n2yIZ6QAEWhuZA14z2wUfSOBPd73SHRninSto8XsYHDmN65ZzUNFqqyLnTHmE1+cUSt1jvnYpROpSII4+wo7B90IpE3+gK7/hEN+X2ZZpWnIhfsW6CQbTIneoi7Dbc5BoB0FTaNSyjjBrK4bavS/aAuzgT+1hz67gcDpIV84v8FbgNL9OHzcVdMQ0r8eOxMtxErRgVFTpDqrNvc5/hS7UzeZ01dYNo1CRu2Qd0qTEMw2FnfSYvlFaitpWmTHRM4o5czOLRybXGxO42npy3lnFcJPs02tvbqfwAGOgEg1BUmtYl20het9JeS466qEGbozhtvsl/FZau2XW6wD4n0pbvKK8h2RPeikex8uwhh43CzLrF7ceyyvw7cViE/RWpaQ3dniAWs+t3dUXbRDTKNWgIMw+sxD9iPJ4pBzBzZjX5rgCW6t7ziwS7hBA7nKZX7GGWfCNW8Oayf7G75Sd67H2YZRM3e54NDRbz7jQ56jiLv90L06fB3+9SXH2FxvBh3cugsgIlhPe5gtZTnyVWPRvXm7fivWs/HB/dD/EI3p2KqPzLHoQXNbHwiH+w7JzXMQo9DHv2QPy72A9CHoePQ0adyn+XPI/2y0FoAScrf/0uAIahOOZoxb13K8aOgRt+a3HhJVbiVxYhRH8WDAbRdZ3169dnvL5hwwYKCwuzfygZ7JqwO+uL97NvtA1SN9wWVsZDiKs6h7zDhth1mgDNDNlFgjVXRs0ul9vAVEZ7vRbsYIXu0IibECNCXo7OoNFDMPOH2svS7Yd8hZ5aZDLY1eIajGW40VwK3a+huTQspdkjoKWNKqv7HDiK7JtvI6ChF+dkrK6eFkRojTTbN/hKEa8M4y1y4dKd7cGu1PooLMvEJPM6aBbWEBszCDOgMoshKbv7T8AVJC/PLgRtWYktqil05aDVPZR6d1Xqcxk382nzqo/Yoz0m69ZrhtZpOiu3ApU7CJVTlijuC9HxrZilsURXS4O8w4ZQOm4Y5a6d0ZUjs8aNAiOxDVXcfjhTGmitUayYieXQU9MBBHI9uD0K57Ci1CZSpolKZL2hO9F9Bukf0jSFK1GAuNZcweKG/2EZFoZy4HIr+8k32SjLTIwCmTGLjMCUrjo/GGkq85HFZbgz/s4WNMh4GERRMWYQg0dnKVGgErXkdE+W9+x56Gn7JhnsyvUWM3PksTg0A6UgYgRpco+gyT0My53TcUb2emida3ZpSksdI3lt/7NfQ2EZRuqTpWOq2GmK1n7cKg2zdJwd3GqfUfqiUs1vzakhkl+A8mqYrQrHYntI0DhR6sLLqY8uIRZLBKzTDlbTUBi6srsbpsk7bAjG0Lz2Fxyu1MLiedX2tSEhnlY/3yiwpzPb4qkBMQK7D8Izzg5EWAA57YPwZGwjb1pnJE1hpe1/5XJimvZxquvYmW2QKgmhDD2xfU0UVqJQeOfOTSNHwOSdNIYPg1E1EAhoDB+t4fMru/C9mQx22RvY4QCPG/IK00bGTg1PCCP9VeR7SjLKHXZ8sO/id4pOFFoqsOXdOR812CBWE6TNmRkEz3EHsfLiuEdoeIa0F1W3l6VQkYzJcSZq6SXbFY6Ay6VlnG9W7mAszYGWMxjSR/qLWUS1HMxEXSewR680lcsOECXqge059PD2oIsFMSsKSmE6E5Gk1DbQUhupPUhjkRH7Nlx2UlDc/u5yJkbOjGs6huZAWSZKKcYVT0MphcvwUOBt30a64SZmxTG0zoFCgCpvGVU+O2Dj0r2Y/gJizny7rqMJZmJcT/s6mxbpSWu/rkwUMZRuYP+oBMqyEuGuRM0u4hnnaTKYbw9cqFHunkqFowancuF2Q25+58CWlnahT15TNA02+KayPO/AxPZLWzlNJb63LdCdmUFEXW9fHwtMpfBMceLbKfM61ul47bQJ21/w+9tfHVnTdcipu+eA/UuBjhbwoFCpAWQ2RYJdQogdTv3Ti3AWm3z1v7NpURYzd78Ws3DEpj+YbV71Fn/+ix3kuu9+2HUG/P1uxZW/1hg6tLtX8ExW/hDCB99C6wmPYhaOxPWfq/HecxDGl8+SM2cQNf+dS+W83RnyyL6M+OfBuKozv4wOH/N9dGXw5Mq/UvLTCbS8uZrm11em3i8uVvzuJsXPzlO8/wF874cWn38hAS8h+jOn08nYsWN54403Ml5/8803mTx5ctbPpB5KdD1x4w3eHMXIkXa5assuQ2s/vFkZkSsADCuEGbdH3UoPHGi6PWx52FmY9hENI/EAG7dilBYZOB3tD0GaBpqyswvMxMhayeepqOa3554cZEnZIz3FYmB4M6+jVvpDmNOb8V57kfbENtNd9so4wD06eSNv2stNZdooLCueNcs1NkInOq3jQ7GGpnQKve3ZJz5nAKWB5TLQlINAhUEwP5Z6mMh4qEhrf8yMg7IL/ZqYGOnFpBPTlfrKAbsbX3IXWAGT2LBErbMs7e44+K7mT/zqH0pkvynQEp8zHQYa7cWUAz4vOd/bB2PCxNRTghU3UZEme1tqjlQwNDyq/SHSqTkI+GHwYHtebe4gTgyGDtGzBLtSK9ke7Eo7vpIDDRh6+1NuembX9MF7U+DNzP5RqvMjTcdsL5dLw0im7WQbqTHbU1ek2V5+cqNaYCa2XY47H6fuIj5oErHyaR2W3XlW9nqoTsEuIDUym6HFEtNp7UEkzQHegoxBJLJLnldpAQSlUIaTdYFdadJGE9Pb7xciRhhNh7rYosQy7WBXcl+YOhi6hhWN00l6QC3ZzniMePFYVubtl3ovPbMr/cBUiSxGPc+Fc3DaU3EXG06lZRMqTYEjLdjpdGCaYDkMkgkksVEHYSZrr2q6PcCjZdqFwjU7MzWdBbjcGg63A11vz8LXvHawWykwLTB1JxqKuObG5QKfV1Fe1h4kTQ922TPQOp2PPWXooNIC+Ua+A1WkEwvmEiUz6DssfywT80ZSWJ1jHy8qPRCnoVoyrxdehz/ZzBRnh1JImitAfOS+aO4csNpH+Y2vtVfMlxy0EDu4GTKKCAWGETbau9yPK5xNpWtXAEwzhpWM2ZI+OIqyd4Selk2oLPy+9rZYul1PUSUOrGRmV1zp9nXDsq9FKu27wKGlZwU6iWkGFAwheRAP9bVnI/kNXyqI5DRcDK+YSdhXRdSCVautVGaXwkhleybPBUexG0e+hoaJZsXbg64mhByFFBaZxDV3al+mHxfuxMijSoGu6xjKTaFuX/sNw/46sHyJjK3k90radSSZLasnv9uUYnBFh4Cebgd5LZPEyKntbyldT4TlSBSUVyinQnU4GLq6VipI3XCEjSBR3U9eXvsPaw5n5+Byp3l2k57rsq/tZvc+KMEuIcQOJfT2F7S8sZqymv/wQlEBQXchk4Yd1m91eQ4AAQAASURBVOP51NZa/HGe3V3xgYdg9ky47x7Fby7TGFK9hXc2CWbpOEJH3UXbkX/FcufifvECPPfOxbX+v+TuX4l/l9LULzzp8r3F7DviWF745gHCB7twDPaz+oaPMh6KNE1x5FzFvNvt4d9//BOLx5+UgJcQ/dnpp5/OY489xmOPPcZ3333Htddey6pVqzjuuOOyTp885VNdi9DQDDvL036uSGR2KZWRpZW8CdfNNmJx+xf69GBEYaGG3wcFO03HTGZPaDqGIzkKnoWuO+wARdqogsmb/PDEzGwiO4ii7O4ZloXSYG2iDFmnrt/pQY20QraWJ4iWl5m1E46F2kfayy1uz4LJSCxSiVGyOl//lFKdMors7aNRmTeS0cU7MbFsV2oKJ9mb0O0gOrEKbZROSVmMRE38jJv5jvOr9lfZo/m5LdzejBQwAMbkj2f/0ceS5y7Ecgba305040sP6ETGlBIeN6hD9ojC4UsOAacwTYUVT9sGht1tLTkbQ9PBFQDd0f4wZ1qo1g3g9NoP74nZmXle8vMTn9N1XE6Fy2vPq9VdQlvuFHQj2XUyva9XeqBJZfwL7aMxOrT2B6307eZL3w6pteze925quvQujunHYbKJugPLcGHlJh6EtWRGBhQ5g4woHM/QoF3f08opx/JnZiR1CnCktT/5kGqkZ2Yk3k52UdOVjpUY9k4lAjtqU1GT5Nt6xgHevr/GDCJZ9z06tBAMleje154VoqUFuyzdfljumNkFmce0ciT2kxntlLmUHuzS0rrpKkf6eZwWyOoioKcyTyIso717ldINYqOKCY8tSwUNIX172d3i2gNRdrBr5Ai7Cy7Y18pYzYGdUq9UaTlWQRWaZgfgjUH2tbCoxMBhKCo8pbhc7cGUNqNDZprSNprZlSU1hjHFUzL+HjkSZu/avmK5BW6KCiGqBbCKarD0tPPEsih0BjvNE0Bz6MSrMhvgddrBrvTt5srsuZba9rrmTEQOLGoLJmOGXCjLIuCH3XdTBIOJTD6lMJ05GauW5y7Eb5Sg0LFovwSotGuPlfgeUppKbafcPHA4FZavyO6ya7hRBqlglyMWxXLqWFr7yKxuzQlpo/umd4t26C4clTNQvvYfasrd7d3+kq1K0nUDTbMTyUJhC5MICsO+HumZ07uG5uAq09BiLYCFK9D+/RQ18mgrm4KlGegqOYKsvW1L/BVMGKtTPghczvRguKKqEvJyFfgLsHLt4Ffy4pJxPUjEo9OPtcoOgxGbHrtovhUHEtmoqTXQNKywfZ5bJpgkjlu9c5dyAHcixho2PalNEInCipWwLrAra3J2R9cVQ6th6JCss2hfdg8fmZxDc/AM1zGLo92aXgrUCyF2DJaF8fkT1F3xHrpzOOrcA3jjq/9w+JjvpX5F7o5lyy0efNjiH/+AWBz22RtOPUlRWdk7Aa5s4lW70lY5A33BP3G98X94njmHeMl4IjPPI161a9ZvilMmn8+/v3ucOz+5lnN/fhHLf/YGjS8uJffAzIfBESMUd86Da6+3uOUPFsuXW5xztsqa3i2E6FsHHnggdXV1/PGPf2Tt2rWMHDmSv/zlL5SXl2f/QFqwy75MKJQr8UBBslZV4tE2LRi+pnAfclb8G2WZmCaJrg8xTHcuWqgBh9Ngxi6Ja0RjchlaaphzsB/WdWWkum0ozUIpDUvXUjVHkik+ltKIxOzi1JY7l8rB8EVTDiFHIY6qURges70bU/qlKS2AEi8ejaYZVOQOpdhXztqWFRiak8WxEKqtFqt8Cqh3gIj9wJaqVaVh+osxm9ek5mUonQgwvnQXCr0damUlF60UZYH262mq9o/XB4n31icz1TJiWJkPmznOXNwuhc9toTS9PeSWuq7br+R5CikPjmBFLIy+/huCDh+lxVMIetofrs0c+8EjoxsjCt2ZyLirVvayHBYFiRhOshtjMsChklnOmo67WseMWjhLDVRTPa7RZaiKwozh532+9gcvlTjQlAaWQ6ESdZFI1LXR3SrRi7R9J5qFI4kPzgwQJLtWVeQOpbu6qlvXUXvQLEtmV/qO0h3Eh+6Z+tNIHLNer72swbnDM+fbMYixkeYkH2an542nLdE9NBls8PqSwS4NDIPItDw0xhBvjG/6qTB5vusK4gor0dUrlWFYFqA8tB63C5Y4dTuLRGuvG6XrkJZ2h2WAboIV6ZzZlXEaJjK7VDzaqYmxtI9qRto2Tw98aTqakYjfbiSgp3kNzFa7+y56WkRGcxAY4qBuWYdATSrzRrO771omYKbq4el62uKSJ56ZGdhTwydiotDUN7SF4Jv6QnQ0cOVi5hWhwlGUAxJjgBDXfSwPHsR4XkjMILM2Usftky1I2/GeVNcUzrSAIN58CqftimrNIydXYTYNR1/7RaL9mfvKyq+GdYAC//4VmMu+ynjfbXhT2yIpmcyT7y2itrV98BPdcBMbEcLa4CDWmIO+ocUOhBt2za/0eaQSITvESXUMLCuW8UOHlfoj+cOIhsOpKC62KKlWRBYqu1uwy49lOCksVrQujeJ3m7S1RrC8TnJz7KCWpek4tcy6dT5nezaj1+FnVNFkcMV5fcNDdps6dptO+6yhGyjsc8G0orTGa3FqPiyrPUjXHmTWQUFhoJmYBmuC9vW4fROYiW3gIEYIpcHoop0oDVTa2ztoz8hptAeYcnISgeeM7GD7tVTtP6VSp2367996h9WauY+TUCPQBGg6ZWXQsLB9lT1VOnxiYlmJbF7ICKSm83mhvqUGh8tJCV2ftkVFCq1eEc/yY1LSpmp2daSUwjVYh9ruTS/BLiHEwNdai/ulyzE/eYcNX/2YghOreTl3EVEzwj7Dj+3WLL78yuL+Byxefd2u03DggXD8MYry8m0UFFKK+Mj9aR2+N8ZXz+F863Y8T/yAePkUItPPSgS92r8xCrwlnDDxPO764DoO3+903CPzWHPzx+TsN7hTNlggoLjmKvjzX+wstbXrLC6/lFTxXiFE/3HiiSdy4okndmvalsAY1obdlKr2+3fNq6DFfrwwMUEDR3UAZ1V7toylOYlrLgyzjfJBsLRZRykTK1hNPBZCy3IDrNDSsjLsosiaSqsxpIOd3tX+kKBSN8AKb8CBWbUzZmkJ5UrxxZca6/3TmVQIqij9WtS5q1/6/48stGsv5nnsX+4X132FFRhkZ3BlZBEl/h+F5fQRDxRD4yoAnJqTDqVtNin9IXb3IYeiKY3abxMtznjYVRm3/cnaU0WuvIwumilpT4uGcrRHskwz9ZDUUW56z3ZlB6Eis9qw/AE0S1GQA3F34iHK0DMeuK3ymtRfmlPhH+vATBQxd9fkYBUEMBMBAa3DjyIjfVWYxaP4MPItjrQHTBTtTzSKVJdDBVi+fCxfZrDL6wwk6vxkzn9syVQCruxZK92WbVCWLJldHaNVDqfGyBH29382Dgd4PNDWZv+9sSSsQWWK8IgDcde9iDsRtHG5FKNqLFqboTlm1+wCjXhlDlqtm3hjyyb74yiXhlHoxl2TR8u7a+10FFTqAdgw7ONP1y0sh04wL/G6Q0E4ka2hrNTxEHcpVBj0nCzne9r66YkMNCyzUzAnvWaX6iLYBQpvjUGsyUKryety/TSfA7M1Zi8j/RqkFCOGWwwqA48n/WRLNMtKHm9m4pqTvA5A3F0AbGg/JxP/o/kdOCv8aG4DMy3YF9NzWBM8CM/6pxKziW68e6lSKC2zblbm21mCXYnMRrfDSyjaCtgZSRm8+RQke3GnzyPefuUy84dihQthXVPqOtDVsu0sVgvTaj/Gx5fMIG62Z8/ouhOcFvGyCLRpqHjczsRVdhsi6RfNDquVPO00DDuYooHdy13LCPAbQUU8bO8vt0ehVLKuZGKGhhtvrmLwoDiRT9djNkUZN81DziRojeuYRTU43B3qmKVdM5RSGMpB0F+M5fRhObxQPBrWv5e+YVL/q+k6Q3J34mPjA6JWCxYxAnoZxJrTzkeV3ECgwIjU4chxMWPofjSENvDlV+/b+4NkF2VH4gcnlbX7tdtIBsnSrsuFQ2F55iiFWvp11EoO+tL+vtEhyuPxaMQH5eFoWIHlL2FQQOEtg1Wr7MuzNW4P1LsvY4bidhBXAzoMFmJZEJ5Ugb5yOcUVXooPrsBrmPDwSix3FxfHLjgMiMY2PV02HQcs2RgJdgkhBjR90Wu4/nkpKtzI0rqfY1kaBWdO5aWPbmBEwQSG5o/u8rMrV1nM/zfM/7fFwkUQCMApJ8FRRyiCwT4KBGkGsTGHE6s5COPzJ3G+/Sc8T5yBmVdJdMJxxGoOwArYX/RHjv0hL3x9H79/50Ju+sldrDznLRqeX0LeoYmc4nATKtICmoHmyePsswxKSix+/38W5/3c4vprIC9PAl5CbK/i+SOJ1DfZXZUU1HvHUuD6FEJunA5FW8TEzNHwTMhPFYwGiEUBpVE+KHENaNHsmiBKA4c39TCWQcu8cR8aHIuutUfZUvEljdSzQTLsY6FRPkihAnmpoNWY0RAOZ3kYTM96yBLs6or9UNU5xcKu2WWmPQJDwPDRDBjZ1rOr+af/op4ISGmJh9yMZna4Sdc1g5n5k3BqDjLGhEx9KG3kNU1Prb/ZoUA7QM0IeyUyu35m/r+GQgs4kr1esNKCDpFdm9GcWR4irGQfmeR6KYYOsSguAusrlWqjoRl4PEHKPUOI+UbgdK61P6cp2jPpsmezpMvWdRSgxD846+v2mvU0syvts8njUXW13QClbfQHIF1XzNoV3n7Hoqk5SxJW4oVB7iIKA4pYiQZ1mZOk7zdNaZ0iZpvqxqiUwj+zLKP5iZrOifnb/+blwtQZOh82JjJJEsEurxesXD314Yhf4ZhcjqsmS3ZH+qHqSOtGt7FujOnt7zAYg7NYx1kMsfzOx3Xq8z4D1oEZimMFM9ukaYpA596tacvQwIqjLCvVyFjNAYTWKfjuhfbpEkEDPceJOxF4U7qyC+AX6ljK7uaZjF8ppVBZnvHjg6ejmuzgeU/vopLHocfwpYJdydpaXa5basF2xMnSdMyCYbCqMTFJ5y7ZHbtLkjiVkxlBuqanrmUAelrAzTJ0O2ATjaM89mcbGiE5RVeHqkJLxmDt2JCppbqx+ib5cHraiKxU7auVujAng10unEUa0bUm4Q0hlFMnd4gXw6EwLAfoLpyBsoxl6pqBzxkg112Q8TqagVlUA+7cjJed5U5C4fYV8Rp+TAOilh1sMpQbaEnb7MlglyO17yx/KR6Hj1CstT2+niimr6cdMNmuR04j89iOl4xBxfOA1ekbMvOz8eQPEGnrnSUI658zAuLVqZEj84P292x+Neh6AIp1tGYLlZu4omb5YSsZ1CosUASKEoG78gARPbfTtKkGZQvquSGa7VrZDdawvTGN7v0kJcEuIcTAFIvg/O/NOD/8O/GiUbQc9BfWH/gJuQeWsdS7mK/Wf8SPp1/d6WO1tRYvvwIvzbf4PJEVPmkinP8zxb77gNe7GVflrUF3EJtwDLGxh2N8Ox/HJw/heu1GXK/dSLxgGGbxGBzBas4v2Z/zv7uDZ4MXMqviANZd9S9Ka19Eb1mJCjelZmfpLsyiGo4bshvllx3LJdfnc9Y5FjffwLbLXhNC9Krx4wx0DXJz7aeYiBGksWR3CsvqKfY7afTHieZ1/sU/FLZ/VXa5SLtJzcwC6EijvRujGzd+Vx661pIR7LJQWC4HAWcuAa8H1FoKC6BwsD2Nntv+MFU+qIvrTtrTtJV+Z99FgCQ5WqKmNOJKS0viaQ92mR2CXaNzhhMsHpnKDuuObK1NdgdKf+DvGJRRykhl95hp62MW1oAZw/K3F2LXNQM0g3jhSOK+zALtQPbu9On7yozj0p0Yu5RQ/2lqpl0Giix3LirUAPFop3kNSwzA0pi2GAswDAdjCydTqFloia+Y9CCN5Q60d5lE9TwS0IXudmNsX9e047l9Jukz7LiAnrWni9jr6EDXXTNNfzFmrZ1Fp6lkZDhNTyqdt6dPpv7XYbR3BcwtNFI7r6rKIrwUvB6o2GMMCxtraQy3YjoVBVXOrNs2o4SWI3tXJ7DrXGX/TPcD1UmuoTlEljZjFHtAz1I0v1Mbk6ldYGmGXTQcKxX01nSt0ya2kt0Y0w8FXYOx9jpaykjLDrPQxw9D1QyFdzvMx1eIlagLtbFuWtnOvfYsHcXgvOH4HB1H9uw4k7QuoYlgl1kyDvS0fadlLmtqxR4ZGU/2gu1/jC6SZrREgGSIt5wFye7PbVFULiinxrAhsPyj1IplmzWWZQ/nqGlONC2KMhXmkHzc+U4c3kb7mMwo/N6eOZZcV2XoeOeMxF2YWZbDZbgxdEfW7M/pg/fOvlJpjY2ObiNQ4ECr8OIsGUzTyysS9cO0RLCrDYVdc8vOeuqwrk5n+/+nBaxS6574iUHDwaBEPC5bhlLyeGlyD8MMhLByKqAx83hXTj0V7LIAo8TOBstSxrez9IE/NEX5IIglAu1rg7NZk69T2PK+HR/uomZX6ipq/3qBc1wh1qLO05kFI0BpqZFR002eBHX17V3Ee8Lh8jOlap9uTSvBLiHEgKNqF+F+/hfo674kstMpRGb9gtr7FxJviFB4xhhu+d/l+Jw57DvC7sLY1GTx2n/tANeHH9k3ZyNHwNlnKfaaAyXF/TjYozuJ1RxIrOZAVN0ijEWvoS95C33Fhzi+fJZZwKEeJw/WvsmU6To8fggbvptIcM40rJxBWK4AxKNoDcvQV32K863b2ct5D4/+5Ey+f+dJ/OgcJ7+/mc0eWVII0XecTkVVVea5qylw1wTRvS4cEfvn66wPXGi43GCpZE2nTWVOqVQX6THGeBTJWij2vHM9OcSH5BIpLma3ijJcLkVb8Zd41i/CdCWyfhzduFNPfzhQOpZmoMxY18EuVOLxNpla1v5O8n3TyqyHpCstaxfB6cHxtA2alXU5yYf6vLQft0cMhw3vduxWmNlOrauAncONWZ6ZeZHaB05f9i6PWaUFmlwBcBVA6RgC+Q5CX9UxZlic8DpozhI7iFfPQl/4H1SHzK7M2Ss7Gya5mMSDakmxornUYz+EJd6Ll04Cp4FqaMnWPKqDowj2IMDY1XpudKpNBG5S69Npop4Vlukcl9p0+8yKnbFWvgbxEKCoyhnKKpVW36gHATdlaFhh+7hOHpuGA/yzyojXhzO2g8MVpapSMbxgHC6Pl6GjFJ8vMRkzGoJdZHenv5p8OLcMV/fr72xGsEsPOMk7pNr+w9z0ZxzlPsKLGjEK3LDeQCOOy2ESTdYRVAojMSBAst1GkQfN78A9Mi9jXr6gIloPFjpKxVODHOrVFYls+q5rEm18t9lvVgdHsbjOrqfld9kXkaq8kRk1+bqeRefMrg6F+7C7MbZPlzU7N/leVz3ENJ29iqYDsCCRmae1RtA89ii7Q4fCMrcDFY51Ov6Tp1TEb6LXgVPPQdc3QEzD1DTcw3NRaxOBlVSRubRrS9pGjNUckLV5huZgt+qDu1yvrlhKY7ivEl+uG4dTw9R1NLdhfx9p9gilaIq4FcKh7L6jKqNbaOK7xHClToxkkMgeAMV+zaQ9s6sgPy3g3wVTc6W+A9K7wgL4dy2l9gW7zmRsuIaz3M78S2ZvdhxRs7uihn3sKSvWZWZXNl0FSNEdmEWjsr7lcilKO/9m022dgrVdkGCXEGLgsCyMzx7H9Z9rsRwe2g7/M/Ghu2NG4qy/80u8U4tYXbWOV59+mqPG/Jh33vQz/98mb70N0ShUVMCpJ8M+e23dgvNbixUcQjQ4hOhOp9ovxKMQC/G9UB2fv3waF45/l2s/OZzlr0/G++tDM7otJam6Rbheu5mqb27m6SNf49QXbuGcnwb53U0wqmb72yZCCFvaD+OZL9BF/QulYegKS0vWBdnU+a/QNHskKU3ZI/bZozHanx/vG8UXhV5w6KlFW/4izGK725Jvl+7d9Vrp3RiT3frMGF0FEzSlYVpmqnh6e3PTg10moBjiLc8yMlc7v+HF3cXDZ24uFBbAqJr21wIBxd5zrIzAgqY0LKcXFWlNNCM92LXxbZw+n2yjR2b/kP3P8MAQAoPnJGoU2c8wvukluFatodmrQUtXM9AgnkhNyxqU6NDmtGiHf5advmCGEsEyXUdpWipo5zI8Geu0sbICm9JV18dO06FR7Mon5knbz2mrYCktEdzbvO+79i6R3f9MvGLn1OiCuZ4i2sINGEpnWHA0Q3PLaVlndwftSbxNORP7VLUHYnUdNI+B5sl8/IsmAiT2NrQHHSgqUsQ3kkmWeSopYkP3AM2R6KqYeWzm5thd3DJGSuzQjbHHOgZzsjAK3OQdNsT+o9bBqBExIstgSTytvmkBhCbOpCi/2Z6tUydnr4pO8yofZAeyP45qQBxl2uuZ7T6qo+6sXrJOE9gDNMwZNnfTH0otIC2zK5bof5e8rqRd99PPkWxB32RQpmOtp5S0a++M2ToffGlndmme9q6nkRFFuD5bCSqzGFNyksjIXFqbIviNAOgbMs8yLTlKYXr9KSuxelvx/lMpqrztXR8tjx1EUU4NpamMzCMt2QVRpWUFpmVRpmaZDHYlU16xL43VVVDsctCW+mj7h0YUjsepu7MHjDt0SdRznDiG+OATu3h+ksejmD3T6jpg2U2alajZ1THYlTy1PQ6gfR8b2RPA+gUJdgkhBoZwE675v8bx9YvEqnYlvP/1qaK36+/4gsiSJoqvmMIFL/0EPZ7Ho9eeTVuDRWEhHDHXDnDVjMx+A7Dd0h2gO/C7Atx84JNc+tJJ3DP1r3z/odNY9ujHVB6/U6ePWMEhhA67DeOr5/H+81Ie3OM4fvjWXznv5xXcdD1MGD+Ato8QO5BUb5bUj+btd9RGhyK0O00Cx/L2p6TB5RCNKdYBRb7O3RHs+dmZXcmgmGEkut2l1WpKFohP1SpPPEwbxR4cJd7OM826oPQhvxyY+UPQ137Z9cNvauQqDc1qTSuGnMhYUxqWZWd+OTUDl+7sbhgpg9OpmDwp2+Izr5kKsHzFqMhi+++Mdm8iey49S8syNzJlxyVClW9wKtCV8a7TgwZYehdrrTSwEg812Z7CErENR6FGeJW56X40CgzdQXWwJjUSXG/obs0usBifM4J44bjUfk71mlKJBrb/kbaAnn339WRyy98eeBtZMI5K5cGptddVS+lBN8ZUlqRqLxLfcddMLNuVT1a9STQxImS2Ytldzr9jU5y+LqetquqcIa+cPcuU22KagU4rGiYW7eecUoqKEUFg41kiyu3DFW/BihlA1A6iY6K6kcrmdNr/ja7p/F7y+rBl955pnw012P9qeoe3VEZ2brZ6hMnzoctASbLbnLcAd2775zV32gcMnXiuF001Znw0N1cxY7rF8tXT+OK7WtrMutQIg8lgbHuXuVQ1+7Ss0d6/95w+eG/7Opo2Amesaldw59mL99uBnkCgfdnJbZiXlyX4rKn2Zurt2yf9OhPwKwYVOPluQ/K19pkkR3iNxTpfi7MNguCuCRLfoGGWZr7ndvfCtkpu9i66Meo7lxEoab9CdRkgzSIvN3OU1q1Ngl1CiO2etu4r3M+eh2pcSXi3XxKdclrqWyiyvJk1v/+U2rGVXDz/YULD30b/8P/YZ7dc9p6jmDghexHHgcbvyuXG/R/hwbL/Y/lrK1h3w3r+VvhH9qk5hinle+Do8OtNbNRBmHlVeJ44g7/M/AHff+s+fv7LQq6/BqZOGfjbS4iBSk89A9nXSCOtqG5SQYFCb9GhFVAao0bZXQBDsf1w6tkLSCvs2iZJDkfiRj4ZbEp7YOnQ+6NnzzHpmV26gZU/lFhwSJfRBZUWvMiZmQPNDcRG7p+R2ZWaNvGamT+sBw3qIaUy1jcjq26TD87tHzR7HJLrYnqnG7NsAixd0MUitbQh9bpun3ekgacazGwZw4l6MI7BAWLr7JwGX3K0xt76OulmsEDLsg4Z2VhdpWaldW3MyC7sYl4dd+Wsqr1pasp8wosN2Q0VygwK6A4fgVQQMFUFPfFvl4vt3I5ksMtq330d21TgLWFw7jCWNXyXmL3W7WX05OE2W/CkOxlRm2L6S8C1kcLtaSzNADMOlomZraL8JsQH74LVuAEWJIL3ZuK61o2u17qu2H129vcy6tcBg3Kqsk+4Ue3HptZsd22zUpldyQMys0B9p9Ed02xs38aG7gGGC03TMf0utOYwmjst8LWRa7rfrzCjLgJGGaFIA5phtzx1aqUCK/G0eVh2oGcr/BDtcyZGNEgGCMEuVp9YlnenQrvmY8jO+qsboZODj939oNrszC7NqUj+7JD2dZflS679pfQfl7JlVWdd1SyBbq8vQKxmC1O4urA2sCslheu6/l516uh57fvd0YPrwc5Tt+0zxDYOqwshRO8yPnsCzwPHQSxC2zF/Jzr1e6lA13cLLV467WMiEbhl0P8IDb+ZCf7jeOaWo7jgFxo7TVY7RKAryWV4OG3KhYy5ZD+KagvhH038av4pHPPgBH7/5gWsalqSMb1ZOo62ufMwQhu4c7czGT64hQsusnjzrc3JexBC9KVU3Z7EvXHywcehdVWTI/mA3X4z7Ta8G+kuptDSMru0Dk89dm+O9iyvRCMSf/fkKT5LjauNfD69vdbQaVhjZmdkgaVGz3L6USji5VOxgpvzwNk9HWuHZWR2bWI49TxPe2ZWVd7Ibi5wE9s2btkBxK4eVpRKdBNlo8E4pSm0LjIKlK6Re3AV7lF5W+OZ1V5GT2t2ZfTDy5xTVokHVMvpJz5ktx63z+8MEDA6ZD+5Ali55RkvJYua2390+K7twVdvclRNK2riTcTO3J7O0xnpxapV5rG5MZ4s8+pK1mBXd+rzbYJZMbXLekCdG+FIBbuGD9MY09Mesw4PKti+r1JZUt0uUrZxSil2H3IoNYWTN+PTWQ6MZIH0tMtw+nV2Y9fcjXaBc/pSPzjEC/1Yho5R1P4DSPKzds9D1ekQrk5dWlUi0zAtbJ/sxpie02ilZraRRm2hjO+0zttI1xWDyyFnqEbVTq5URrLSIHd6WuBUU5iB4ozreMY2T9aFSwt2ZcumzJpAmyXY1ZuZsUnJ8yJq5GLlD+/0fleXoJ4Ev7c1CXYJIbZP0RCxJ3+G+1+XEq+YSuvJT2AOsm8Sli61uPRyk4u/v4CKbxby3q5f0DzzGvYadiQ3HfVbXK4d+9JXechkPBMKOPrdY7l2zv3sUrkPLy14lDOe3IN/f/dExrRm2QRCh/4fjroF3HHQ5QwfbnHxryxefkUCXkJsT+LtZZOA9mf9jlmdSVZXKSpdsAv2dn7doTup9JZlZM1oWpaAQ3f18OFyQukMBuVU2UE9hxs8eZ3abTfUgzVsDlZgCyrmdkOnYBfpmV0bD3Z5HX7mDJvLnGFzKc8Z0u0lboyW48RR7iM6vI0qb5YuqkpDmfHU/2/u8pSu2ceIs3Ph7N6wJd3AMuJfqfOhw/wMJ7GhexAfMhscXUd6tnR1LG8BZl7nwRF6KtlN0IqYDBsKU3eCnEDnxqVnaiqldXMfb7wAdsfn8mw9WzsGuyxvAfGSsd1a9mZJ1vYz43h8jq5He93YLNJWTFmJa1mXlbm7J/241TV9847jDhGl2NA9wJEZCMkWLOlKdwMXuaNzCE+txFHWHsT1dd2bFbBHNPd57fXWdLv2YLJHdjJjMhnsStbs2lrdGNulB747L0dTGnl5irJSRVGJ0T6dplCGas9SVApz0CQ7UzYtY8/rIfX/kOjenzbvTq1JBdnSXswyYmF36xRujOXOw0zrRj2ovXTZRoOeHTdT8pjppdhvr+rHcTghhMhO1S3G/exPsTZ8Q3jGOUSnnwWazvraGL/7+3u8tfRl9Ip/8z1jZ9rcQ3hv/1f4ybTrOWTUqQOrJtdmUkpR/POJLDntZYa9PpZpJ9/K96deynWvnM11r57Nwtov+MHUS1PbKl41k8jsX+B57UbmnTKBcx86ld9caREOwwH7yfYUYnuQCnYl79WT3Ri1Lrr0pLKmunv3amW90Z1dfRBG6HkaGizMDred2eqQbNJGupBlE3DlMaqoc33CVBsyHnS2wZ16h26M3an5s4ULtP/JNsIg9kOwb2oxe9SeiuXtXNMrfZt0awTITRXZ75jR00W7eqqrzC5DM4iZ6cWys9TDSf/D4YFIc/b12Ehdqk3r/nqauYPR6pemsrw257ZFuVMnOpqmCAazT+dKC3b15OHZvj/Ivk4jhsPXab1iu5OpEq/cpdvL3iyaYQdtzXivPJFrqQzWLZ1Xb9xDpdWcqp6VeZxuRhfY7hY3nzwprYdzwsQJsKYJzGV0eW47HPb3j6bAwmyfLBXsT59pokD91rx339Q1K23jtXeDVu2XxuQKpF/a02ZZXW0PgtV5Hl1ft2pGQkF+ehOzT1fkG7RFzzXx6pkZf6ef13qWr9quLtfJYFe3S0luQxLsEkJsV/Rv5+P+x8WgO9BPeYhowQTWNa/ipufu4MMNT0DOaoyxDvZo2Y/xX4/Fdd5g7jzlvxLk6iCwZzn+2WWsvuFDcvarpLC4lBv3f4Q/vnMZD//vNnzOHE6Y+JPU9NEpp6Gt/hT/2zfz+59N5oLbJ3Dt9RaxKBxysGxbIfq75ENJ6hfYTXVjTAW7uvfkoysdTVMUayW0Oss7va9pYGqZ9b6SgQ8r3oOARy8HpNK7kfTGL+WbXF6HhxurG6PKbdkCu3d9tvKHZn9dM9Ie4DY/syv1bofC5FaWYsy9yaG7OgS7Ui1p/7+0JluGO5WTsSW2KIbnySM26qAsM+3+LJxVfoibOKsDG5/O6JjZteXf55WVirhp8a1dCmyLR4brFenHQA8D5tkka3axhd0xk9cDawsOGMtXhOXOJT5ocqeAbMcu49D1ICNJ3d1fmqY6xQ2dTkVBPqxb1vXnfD5Q65Prnd6NMZnZ1U5Zlv0VtFUTuzY1qEZ69l1aZleH3xGUptozopMfRaFrivQSaUopiv3lrG1ekZHlla5ycPdWeHzp9G5NtzmyJS0WF8GixfbIwxnTJjeL1v8CXhLsEkJsNxwf3IPz1RvtrnUH34KvfAS3PH0RL3x3B6ZlkhPZh5Onz2W/CXuw4bwPaQ6uZvjZsyXQlYVSikHXTGfBPs+w6qr3qLx1N3TN4JxdrqUl0sQ9H17PqKLJ7DRodvIDhPe5Cn3NZ+T8+5dcf/kT/OpaHzf81iIShSPnyjYWoj9L1uxq78aYCHZ10Y0xeYPfrWwe7EDRnkMPZ/5iqO1imriWWRQ5mdllxfru7lhPG5WsJ6PRbS47oLbxbjP9SvrxkWX75O7qRsXT0hY2lSXRoRtjb+37rr7nO2UuZgkqZLyUCP5YRtcFvLdUerehbtmczC6lcA3L3eR0zrSncDvjpPsLmzI5YyC7DOmJW+kBEf/MUuLN0c4f2MrsQSe+BdKKt2+J4S74orUXMrt6ge4kXj0r+3sdeozvMfSwrrOJRsCiJVvWJThz2Z1rdgGMHAEtmkYt0LLGag+uOX2YBcOI60H47I1EDUAr0fht1I0xi/QfQdq3jdY5s0tTnQtEZdmWumYwtnhnqvJGZpx//U22oGdOjmKfvTq/rmmKoUMsigohbvavgFc/OEOFEGITLBPnK9fhevUGYiP3o+3ov1FvODlu3kE8v+g21LLDOaviDZ746V85YuohONZrNPxjKfknjEDzSEy/K67qHIrOmUDD04tp/PdywP4i/+nMG6nMG8m1r5xFfdv6tA/4CR1wE6pxFYHXr+KaKxW7zYZb/mDx8KNSw0uI/qxjza6kroNdPe3GuPGHJE0Dq8Nw96kubT3J7Opl6aNhZRupr/d13EZbeZlb+uC6iWCX5u5YmL6Hwa5oLwW7uliuQ+/+yHsZGV7ZunR2w4jh4PV0XbvIcnoxy6f0bKapGneb1aSNyqzZpVIbwW94KQtsfKCG/HxFYUEXNdrSXk6/5hiFHlzVOZvf4M3lcGN5En05eyObcoiL8F6dR7L1+6GosIvPZJH8uNXj0VV7KDUqrtbldbqyUrH77K0ffDcMRXmZhsNQVFZaTJ7Y/p5ZNAozZl9zdL8Ca1t0Y9z4NTj92qIrw85OTQtsGUFXcsJO7cx2XXLpbpRSBFx5W9Lqra6nGZnDhipychTBPEV+fv/5EUeCXUKI/i0Wxv3cz3F++HciU04nfNDNrG0Kc+rfjmNR0zsMWnYr95/ze44+oDL1BV77968ByD+5pi9bvl0oOmss7nH5LP/pf4ksbQLsEV4u2/MvNEca+esH12ZMbw6aRGTXc3F89SyeBc9y5a8Ve+0Jt95ucd8DEvASor/qOBpjzIwA4NK7KLbdzWCXWTwGM7cCy18K2NkBUyZnmV22e19jM7ox9jI9y8iMW5PqmKWw1bPJtrA7npEWLOpORswmM7uSx1Vi/r2W2ZV9Ozo6ZBOa+UOwDBdWWnaVlfF+NWbhSKzcis1qR16eYuauCqNjQelE0NDyFvV4n7tHB3ENzcExaEtqhmWnddGNd3pwPKOLu651t0ldBLv6UvugG5v/I2hxkUZpSfu2SgYzyuzLHzOmKyZN7Mk5l+zOt9lN6tb8t2piVBaOxGXD38Uhm8y4LC9z4O4wiqvmtg8YR35yxEu27nVyE9umY1d3/+xBeMYGU3XnvNNL8O9WlggWpz7U5fzSA8w9oec4cQ3ZdoHi/nLebikJdgkh+q+2ejyPfx99wb8I73Exkd0v4H+fw6l//jlNxpccnPsAd//qKIqK2r9UzLYYtQ98Q+4BlTi3wo3hQKO5dKr+vDsoWHz6y8Q2hAB7WPujxp3Fi988wJdrP8z4THTnHxCrmIbr31fgaF7GZZcq9tsX/vwXi3v+LgEvIfqjWIfMrkgsDGTW7MmQvMHfVBaE4cIsm5iarrIy+6+62eokt9fs6lnAIz54GrHq2T36TFf09MyujTxQxYbuQWxYlv4bPaQyqhiz9YNdqYeuzbw2axvP7OqxxFO9npcIQm3lzK5O2UmuAPHhe0OWborJ0RjNwhG9XxvOnUO8chfMkjE9/qzm1PGML+jRiHqboze78aY/6/ebUhJaqg/3Zs9i56kOxo9T7cGuxLzGjoE9d9+Sxm2le6duBF+2Bq9XMX4cDBmS/f0i3yBGFI5nSHB0p/ec1QFypzkwcjXi5VPAn59lDr2oB5ldmtLR/Q5cQ9uDTppTxwhm/x7Nduxv7vkQ2LMcz4TNyzjdHP3mvN1CEuwSQvRLqmEF3odPRFv9P0IH/57QxJP5270W597yGNGS55g75FKuPOsg9A6jedU/tYh4fYSC0zt/gYrsnJUBqu7Yk8jyFhad+BLRNa0AnDjxpxR6y7jt7Usw0zvgazrhA24A3YH7hV9iqBiXXKg46EC48y6LP9zWukXFVoUQvS+V2ZVIaogmMrvcXWR2Wcmh67MW9+6Z2JDdiFbvAWQ+V6RGY+xhkXLLVwTu3vmFO71A8EYf9p0+cGzeL/LplAKrQ80uM6+SWOWMLZ53NtaWpnSkdwPM9uAW71n9JUexF0eZF+9Eu69Xb2X1dfVglu8tZkLZxrfttvq6srwF2yCTb/Mlu/FaTi/xknFbNK/++ZicbNWWB1g7ZnYplSWbrzst2lYBhT447HICqsv1U0oxOHd4RmZt+nu6L3EsBkqJV2+da2PaEjf+rkoPdnXzR6DUjzv2/7iT36dim+u/V1whxA5LW/M5noeOQ7VuoO2ou1mVtw8//YXFHffW4dnlSkYX7szZc87s9DnLslh/15e4x+XjnVrUBy3ffvmml1D91z2JLGniu0NfoPXDdXgcPn4w9VK+Xv8xry56JmN6K1BKaJ+r0Fd/ivOt29B1xYXnKw4/DP5yRxt//LMlAS8h+qHkDwSR+CYyu1x+AFS0dcsX6gqAy8601dODXZuZ2dWbMrpxbbOaXR2CXaXjwbuVsxc2k5Ves6s7tY42lSXh0PBNK0HL6X4tre7oKrMr/b1NBRYGSCJDjyUDDslgb3zonljBjdfr2pT+uC1TAXzVC6Mxdgh2bfZ8kt0Yt3Jm19bOCtyatnrbexCATtV47OozXQ3Y0E/DvzsCCXYJIfoVfdHreB45BXQXrcc9wH8WTubU71t8/Q3s8v0biBt1/GzWDVm7m7S8uZrw1/UUfm/0gEm/3Zb8s8oY+sQBYGh8d8Q/WH39h+xRcRjD8sdx9wfXE41HMqaPj9iH6IRjcbx7B/rSd9A0xS9+qjjpRDcPPgx/uE0CXkL0F1Mmw+C0MkTJUaAcWvYC9ZYrkTkVi2R9v6eSg5ZlZnYl/ujDy0R6gfptNxpjuq39ILeF808PhmbZPpavCMuRnh3YveUlv6NTgxRssW4Eu7qaZgf/mjIS14BevW9KlsfqT7diueWYwaFY/h5UkO9C6jzupW221e6VVH/cEf1MD/ahlgz497Tum1JMq5jDLpX79OxzfWDSBBg1gEoeS7BLCNFvGJ89jvupH2EGq6k74gFuvLuaSy+zqKiAa275lk9b72XumB8wND97zYsNd3+FUegm95DqbdvwAcQzOsiIfx5C/nHDWffHz1h4yIv8MHABK5sW8/zX93aaPrz7hVj5Q3H940Joq0MpxUW/9HLCcfDY4/Db31mYXY1NLoTYZvLzFaNq2m/qdxq0GxNKd+n6Addw2cPAD8pSbX4zZH3m2oxuP70tvRtjlyNT9qLOAZetvQ22cP6b6LoZHzyN+NA90xbX/eX5di0lsMegzW1Zhu4EajZWk21H5jbsjKeMcgVbKHW+96tNrsCT2ytzSh5LW3pMbWlm2Cbnn8zs0vv+WjsQ6JvI7FKJQVeMfPvHpGTGnkLhd+Xidfi3fiO3UFGRYnDFwDle+tUlSAixg7IsHG/djvtfvyJetSufTfkb3/9ZIc88ByefCH+6VfHPlTfjNrycMPG8rLOILGmi8aVl5J84Es01QIYQ6SO630H59TOovncvzMYIzh+s4fR3fsADH/ye1mhz5sQOD6GDfotqq8X9r8vsYaKV4kdnKk49GZ5+Fq6/ySLeh6OtCSE68zh8FPrKNjqNWTQKPHm9srxkrbChaQWLkwEKzd+7Xdp6Iv1htasst97V4SFiW2Uhb81LcMY6dH99HEUeNG/v7PuNdmNMZpF18YDqTfRuy+udOMh2Z1zJzlQHR+F39t5Ib8m90b+CXb2nt7oxbvEAEt2dv2R29YpN1ezS3DqBPcrxJGsSSu+GPrflnZaFEGJLxKP2qH6fPU5k7JHc13A5f/qJQV4u/OF3ip0mKxbWfsEri57m5Ek/J9edva7Jhr9/Dboi/6SR23gFBq7A7uWMeOlQVl39PhMesvB8OZcnBv+Jk/b4ZcZ0ZtEoIrN/ieuVazH+9wjsfhZKKc74vsLhsLjzLot4zOLiC9msAq5CiO2friv2yTKYYWCPcpS7736g0FV6gfqtf32yh6ffhtfBXlhWvHwKqq22m8vb4sVtli3J7MrJUcycYeH17pjfTy7Dw9D83h3Up39mdvWe9vp+vdSNcSv3pd2ea3b1J5us2QXouZ1/NNnaGXyiaxLsEkL0nXAz7ud/jrH4dWonnMNF/zyLd99T7L4bXHi+IifH/nK458Mb8TtzOXJs56L0APHmKLUPLyD34GocJTLiSW/Sc5xU3LgrvhmlxM83WXf+etY9sYyiysEZ00Unn4S+5L+4Xrkea/Se4CgG4LRTFA4H/GmeRTRmcfmlEvASQrTL9mCwLaXX7NoWVJYC9f2dFSjFCpR2c+q+W58SfwWlgcpOr7cXqO/6AXVHDXRtNYnN6fP1bTO2luR1Y0u7MSZrJ+pq62S3WskyEn3QjXE7uLT1WE+7um/tIKbYNAl2CSH6hGpYgfupH6HVLeLdsqv5+S1zicfhgvMVhxzU/ivtF2s/4M2l/+D7Uy7F78rex2DD377CbIxS9IPstbzElgvOHUpjbhOxH77Lt8e9SP4/TkPPSfvSV4rwftfi+fvhxB75ERz7ABj2TdyJxyscBvzf7RaxmMUVl4PDMQDvgoQQ2x29OyMM9iI7syvjlW205K380KU06MWaT5tjbMnOWV9PdZeV7IptpjUxiGsg0Lft2FpS3Ri3MKIzOHc4Ds1JWZYgba9IBLu2ZWaXe3QQAEfF5kc64yVje14Efisamj8aj8OXqm/XXV6Hn1x3AcMLxm6llolNGaDJpUKI/kxb+RGeB46BpjX8fsNf+OG8uYwcCX+7W3HowSp182BZFnd9cC1BTxGHj/le1nmZrVHW3/EFgTnleCYUbMvV2OFUzZnIVxevxb3K4Jsz/4EVy3ywsbwFhPe/HtZ8gWv+ryGtVsExRyt+/lPFa6/DRZdahELya5cQYsej0NjeMru6wwxW2f+zjYOH3bPpzC7Ru/LteAeDNl4WcLsV9BRSGhi86Qk3QVMag3Kqt14X6mRm1za8zmhOHe/EwvbRdjeDFazGym0fPtgo8eCs6rvIaXVwFCX+nu9vTWlMKd+NXLc8n/QVueoLIbYp44un8TxyKg2RHI57+SEefm86P/+p4vc3KwaVZX4Zf7jydT5e9QYnTfwZHkf2X4jW//VL4rVhis+bsC2av8M7+IQzefqw54m9Uc/aP3za6f149Uy0vS/G8cXTON/8v4z3jjhccfGFivfeh5//0qK5WQJeQogdS8dnTqu/j8bYTWbRaGIj9t1oLZu+sqkC9aL35eUp9tlL4fP1n2CusyoAil4pdxH0FDGmeGovtGrr6stujL3Jv0sp3kmFfd0MsR3qP/mBQoiBLRbB+eoNOD95gI8bd+HcN37H1Jm5XPcjRWlJ5y/hZFZXqX8wB9aclHWWbYsaWPt//yP34Cq8k4u29hoIIM9TyPDTZvH2onfZ5VbwzSzFv0tmLRdtt58QXrsQ5zt/xvLkEd3p1NR7Bx2g8HnhN1dZ/ORnFjffBMG87fsmTAixfRtXMg2vc1tlDfTRaIxbm1Kg992omt2xpfWVxPZNz3WSd+iQTU84kCRGwlbbebBra4tV7Qo9rMcltg9y1RdCbHWqcSXq7yfh/OQB7lrwfa5cNI+rrs/jqt9oWQNdAC998zAL1nzKKZN/mbUgpBU3WXDev1EOjbLLs9fpEFvHkWN/yCtHvEV9USPLfvJfYnWhjPeVUoTn/IroyP1xvXI9jg/uyXh/j90VN16nWLoMfnyuxZq1kuElhOg7xf5y/M6cbbKsbTHiY1bWjnudtRK1xJQ89ogdjNUH3Ri3S54gOAfoaAo7OLnqCyG2qvoP/wt3HIm5bjGX/O9WzD1/wV/vdDB1SucvXjMcZ/3dX/LlXk9QvF+Im66+jqofOll1zQe0fV6LlbhZt6ImKy5+m/r/LKPsNzvjKJURGLclj8PHaTMv4o65fyWyvoUVF72d2jcpmkH4wJuI1hyA69UbcL7xfxkPW9N2VtzyW0VtHZx9rsWy5Tvug5gQYsehUKkHz2G+wf2y299AYyaCXZLZJXY4pmR2bS3xip2JD57e180QmyDdGIUQW0VdXZzv/vZndovfznfNI3it7Pf85NZq/P7sX7ihbxtYdu5rhD6vY+3wWv63+6ccPOpUjK9jbLjrS9bP+xzX8Fw84wto/WQ9kYWNVF0ynZxjhm/jNRMAew87iv9Oe4EXFv+Tg1/cn/rHFhI8eljmRJpB+IAbwRnA+c6fUA3LCe9zJTjcAIwfp7j193b9rrPPtfjdTTBiuNyQCSEGLrtulGKwp5Rq7yBiMkLgVpf8MabPsuqE6COpAVIlztvrLH9xXzdBdIMEu4QQvaquzuKph+uYsvQi9ih8nY/VYQTPupxjuygIalkWdQ8uYOVv3kPzGXz4y4Xc6/szP595M8NrdgcgXh+m4cWlNDy7mJb31+KqClB26RSqjplAXV3dtlw9kaCU4qczb+SM1bszeeFktF+/g296Mc7KDnVvNIPw3r/BzK3A+d9b0DYsIHTwLVjBasAObv3xVvjpLyzOPc/iphvsIJgQQgxEDs2ua2WR7F60lZ9CJcCT2taS2SV2OPFEF94tGBlRiO2ZBLuEEL1i/XqLBx6y+PrVz7hu4s8oKljPqilXUD3rcFY0LuKrJQuJxiM4dBdBTxEF3mICTQHW/eZjGl9cCrt4eejIp3mz5SVOnfxLDqw5MTVvPc9F/vEjyD9+RB+uoego6CniJ7Nu5P/W/YJL/3Ixy376X4Y+ul/nCZUiOu0MzOLRuF+8AO99RxKe/QtiE48DpTG4wg54/ewXFj873+I3l8GsmfKAJoQYeAzNCUoRs+L2C1s7GJUI8FgOz9ZdTj8WcOWhazpVeSP7uilCbFPuUUHMUByjwN3XTRGiTyirU6GV7pFsiq0rGAzKNu5nZJ+0i6xsoenfywl9XU9LbYxF38ZZvlJR7lvCpMIPUW4nLcOm81V4Kd82fkYLzbR6Wmn0NxFyh8hpymHkwuHs9L9JaJbGi3v/i/9MfxW/O5czdr4sI9C1MbJP+offv3kBKx79hFMeP5Hin01k1JV7dLlfVNMaXC9dhrH4deLlUwnteyVW0B4dqa7e4qJLLL74En5yjuLoIyXg1VvkXOmZYDDY103oNbLf+5c1zcv4fNXblNYtZ0LOSGLD5sAmAlFbev6qpjVY3vx+P1riQCbX4IFB9uPAIPtxYOjOvZpkdgkhui3eEGHVle9R98RCiFtE3E4a404cCqZ7anE0t1HXPIawZRD7ZD1l8QCD47Ozzsv0Q/2eYRYctpTSQRO5rOBEdq6Yg8cho6Fsb348/WrOrz2S9xd9xNRboGDSIIw9i7JOawVKCM2dh/HlM7heuQ7v3w8jOulkIrucRTAvwP/dAldda/GHWy1WrLA498cKXQqrCiEGCEOzRxdOZXZtg5pdVqBkqy9DCCGE6G8k2CWE6Jbwdw0sOuXfRFe1smDcaO6vH0Gd289phyzl+4Gf4az7hg27nME1La/y1rKXmD54b34y4zqKfRVYUZN4XZjYujbiTVGMAjeuoTkoQ2P3vl4xscUcupPL59zJuXUHUFJfgvrhPxny0H74pmQPeKEUsTGHEa+ehfONP+D48B4cXzxJeNdzYfzRXPlrnXl3WNz/ICxfYXH5ryAnIAEvIcT2z9DsW++oGbNfkDpSQgghxFYh37BCiE2KLGnim6Nfoml9jBtK9uVP0Z3Y68QAz9/4Mj/SjsEZWsuX+13GmSsf5b0Vr/CTGddz9d73UuIfjFIKzanjKPHiGVeAf0Yp7pF5KEMuPwNJgbeES/edx53H3EVjsInFJ79E89urN/oZy1tAeJ8raTvpCeJFNbj/fSWee+fiWPoGPzpT46ILFB98CD840+Lb7zarx70QQvQrycyueHKYNCkgL4QQQmwV8rQphNioT96J8M5BL9NcG+e2ir3Z7fuFPPpAjJ+O+R1F//kJZv5QXtj9TM7+4FJCsVZ+d+CTHDr6NBniewc0tmRnztj7N/z2hFtoyGtk8UnzWX/PV2yqNKRZVEPoyLtoO+x2VDyK54kzcD95Jofssojb/08Ri8KZZ1v8a74EvIQQ2zeH5kgUqJfMLiGEEGJrkm6MQohOLMvi7Xfh3ntNdv73W0xuaWTxD/fmjz8L4o+twP3C+eirPmHD+CP5o6eV59++kPElu3DZnn8h31vc180XfeiAkSfQZjVxneN6zn/5QqzL36XxH0sZdOU03CPzuv6gUsSHzaG1ehaOTx7E+dYf8f7tUCZNOoG7b/0Rl16Xy5VXW7z3nsVPf6Lw+SSYKoTY/hi6k4w6XRLsEkIIIbYKCXYJIVLicYtXXoP77rdY8C0cZn7N1JYlFF6wE5POKcP4+kVcL11OnbJ4fOJePL7mKRrDdRw7/hxOn3IhhiYjPQn43vQLWVW3jKvcv+GXu1zJ4HtrWbD/s+QdPpTCH4zGMya/6w/rTqI7nUp09KE437odx8cPMOiLZ/jjyWfz10nHc8+9Oh9/YvGrS2DiBAl4ie3f8uXL+eMf/8jbb7/N+vXrKS4u5tBDD+Wss87C6XSmplu5ciVXXnklb7/9Ni6Xi0MOOYQLLrggYxrR/2lKY1jBOEpC0o1RCCGE2Jok2CWEIBq1+Oe/4L4HLZYvh+pquPLodRTd/AE5B1TiO8nPe0+dxCcrX+cDn4NvrRasJY8xrWIOP5j6K4bmj+nrVRD9iFKKH02/kvrQBm5Sl3PBXbcw7vlR1D20gPrHvsM7pYjgscPJPaQa3ddFgNQTJDLnV0QnHofrlRvwvnYdZxc/xZ7XXMFFt43lnPMsjjnK4vunK7xeeVgU26+FCxdiWRZXXnklVVVVfPPNN1x22WW0tbVx4YUXAhCPxznzzDMJBoM88MAD1NfXc+GFF2JZFpdddlkfr4Hoqaq8kRhrvu3rZgghhBADmrI2VUylC3V1db3dFpEmGAzKNu5nBuI+aWuzePY5eOgRi7XrYPQoOPlExc7Dmvn2oGdoc4W4/0d38UXsOywFLmUwtnQGE8tmMrv6ICrzRvRp+wfiPhkIkvslGo9w2fxT+XDlq5w17QoOrTiF+scWUvvQAsJf16N5DXIPrSZ47Ai8OxVutM6b/u18XC9fjWpZR9v4k/nD/37MI8/4KCyA885V7L4bUiduI+Rc6ZlgMNiny7/zzjt58MEH+fe//w3Aq6++yllnncUrr7xCSUkJAM8//zwXXXQRb731Fn6/v8t5yX7vhywL4+sXAIiNOmiTk8v5u/2TfTgwyH4cGGQ/DgzduVeTzC4hdkANDRZPPg2PPmbR0AhTdoKLLwRX+TvM/+pxmo7Np6SxiNvPuI2y0AZ+4B3K+Gm/YMTwQ3Do0mVGdI9Dd/LrOXdy4+s/4Y/vXMZX6z7i+8dewojvHULLR2tZ+vf3Wf/0Auoe+pZ1xRv4cvoCjEMKOXK3syn0lmbMKz58b1oH74Lzv7fg+eTvXBj4F0decTm/um83fvVri2k7w9lnwfBhEvAS27+mpiZyc3NTf3/88ceMGDEiFegCmDVrFpFIhM8++4xddtmlL5opNpcE5oUQQoitToJdQuxAFi22ePRxu8tiOAyzZ8Jxx0dZoj/In7+8iyWffMMpT59A5ZIKwoc9zD35OThmXEZs3BHbvIhuKBTi8ssvB+DKK6/E7XZnnS4Wi/H0008DcNhhh2EYm76sJT8Tj8dTr8XjcT766CMmTJjABx98wHvvvUd+fj7//e9/ATjnnHO45JJLeP755zOWFYvFuPvuu7nyyitxOBy89tprvP766zzwwAN89tlnKKU45JBDuOGGG3C73YRCIX71q1/xzTffsHDhQnJzc3n++efJy8vr1MaHH36YP/3pTxQVFXHrrbdy3HHHAfDQQw9x3nnnAfC3v/0tldVRX1/PQQcdRGNjI+effz4nnnhil9sjFovx6KOP8thjjzFkyBCuvvrq1DaOxWI88cQTvP/++0ydOpUjjjiCUCjEqaee2mmZ2bZ/c3MzRx55ZGray/a8g4c+vZV7P7qZlxc+QYGnhLZYC60TmnGOcrDPkgPY6YNJ7PbsLsSfj/PK8Nsp2GcoM44+AteQnPaMLZefyF6XERt9CK6XLmfk+z/ivsMO5vHWS/jj33M5/QcW++5j8YPTFWVl8jAptk9Lly7lvvvu46KLLkq9tn79egoLCzOmy83NxeFwsH79+i7n9eCDDwJw9NFHd+vauKOJxWLcf//9PPDAAwwfPpybb765y++anszz0UcfBTa+3U2fDwCtwy/TXX2+L7MNY7EYDz30EO+88w5Tp05F13V0Xd9qx1XHbQCklj99+nSOOuoonnzySSKRCG+//Tbfffcdw4YNY+bMmanvyUcffTT1/sKFCznhhBM48sgjufjiizFNk2nTpuF0OlPrkL7MuXPn8vDDD3PfffdhWRbDhg0DYNGiRYwYMYKbb74ZgF/+8peYpsmUKVN47733+O677xgxYgQ33HADTz31FG+99RYAM2bM4KijjuIf//hHap0G6vmY7fjd2DmR/t4hhxzChRdeyIIFCzL2Z8dtFQqF+OUvfwnAddddx7PPPttpeR2PV7Dv895//32mT5+edb7dtbFzMbk+yfvL9POku9eGjenJPLKdR1u6/P6uJ9unt6+pm7NvOl6j0u/bO16THnvssdQ1sDvHb/I8SL8Obepzm3OMpp+PN910U8azRPq5APY5+O6773a7Pb1h4B3lQogM8bjFu+/Bo4/b/7pccMB+cNSRig28xO/eupgVrSsY6yjkmlcOwvvxJCr2+pTi7x1PdPzRxAxXX6+C2M5pSuOEieex17AjeX3xcyyt/xa34WF08RQmlc0k6CkCILy4keX3fcigJ8MEbtdZcPvTGGVefFOL8U4pwjulCM+YfMxBk2g76TEc796B8515HOt+i/2v/hV3vbsvjzwGL//H4vBDLU48XlFYKEEv0TduvfVWbrvtto1O89hjjzF+/PjU32vWrOEHP/gB+++/f+rhJKmrbrqb6r7b0tJCXV3dgHyw2VKxWIyWlhai0SjhcJi6urpeCXa1tLQAbHS7G4lpYh260mT7fF93uUm2KRQK0dLSkgp2ba3jquM2ADKWX1dXR0tLC5FIhHA4nPo3+V5y+uTr0Wg09V4oFMI0zdR+T65Dx2Um37csi3A4DJBxnAAZ8wqFQhnvJ19TSqXm253jYnuX7fjd2DnR8b3k/krfn9mCXaFQKPWZrpaXfryC/aCdfgxtzj7Y1LmYXHZ6sKs726G7ejKPrs6jLVl+f9fd7bM1rqmbs28ikUjq2tHxuMx2TerJ8Zt+HiSvQz09Zrob7Eo/H9ODXennArSfg91tz6ZIN0YhdlTREPVLVvLuq+v56v11GKH17BncwM+OraW6qBYjsoG/v/Qld6q1VJsav2/zU/npbix5dReCB+SS96cbiWoyHLroXSX+Co4ad1aX77uqcxj2qz0YeunuPP6v2/n06flMWrUToz60aHh2MQDKreOdWIhv11L8s47Gf+xeuF++nOC/f8Z5w/fhmDt/xR2PFPLEk/DUMxYH7G9x4nGK8nIJeolt68QTT+TAAw/c6DQVFRWp/1+zZg2nnHIKkyZN4qqrrsqYrrCwkE8++STjtYaGBqLRKAUFBb3XaCGEEEKIAUKCXUJs72JhtNWfoi9/H7XiE6KrFuIJL8evLCoAEjXkLd2JpefT0JbDVdZi3tTWsn/uJM4bfS7rH/Cw5F/LyT2oivJbZ6Mk0CX6kFKKo/Y7h/LRI7n2lR/hdQb4zYS/MGhJCa0frKPlvbWs/cOnrL3lEzS/A98uZ5JbvZSCD/5G+dJDueSAizj5+EN58BF47gV47nmL3WZZzD1csdNkKWQvto38/Hzy8/O7NW0y0DV27Fiuu+46tA7X4EmTJvHnP/+ZtWvXUlxcDMAbb7yB0+lk3Lhxvd52IYQQQojtnQS7hNjeRFrQV36MvuI99OXvo636FGVGMS2N75qHs6BhAmvMwyipqWTCjGKClUVYviJw+llQ+xlX/Pv7bGit46e73sSc+IEsufgd2j5aTsH3R1N26RSUIYEu0T/MqNyXWw95nsvmn8rP3zuaQ0edxlE/O5PhvqnEGyI0v7Wa5tdX0vz6KpbP11nO93DmtVHw0nzK9v8X55/0U047ZQSPPWHxzHPwymsWVZVw+GGw/74QCEjQS/S9NWvWcPLJJ1NWVsaFF15IbW1t6r2iIruL76xZsxg+fDgXXHABF1xwAQ0NDdxwww0cc8wxGx2JUQghhBBiRyXBLiH6u7Z69JUfoS9PBLfWfoGy4pgYLI6O4/Vlp/Lu2ql8G57EtNkB9jlUMXMC6Lr9IG8BlmXx4jcPcNtblzI4VM0lrnvwXGPy3avPoxe4qfzjbuQeXN2nqylENtXBUdx2yIv85b0reeqLv/L45/MYlj+WkYWTKCurouj0Mgp+XEqwdhiuDyyib9Syer6HVR+bFD//J8rOKOSHJ57Naafk8cpr8ORTFn+41WLeHbDH7hb772tne2maBL5E33jjjTdYsmQJS5YsYbfddst47+uvvwbsui/z5s3jiiuu4Pjjj8ftdnPwwQdz4YUX9kWThRBCCCH6PQl2CdGfRFrQahehrf0CfdUn6Cs/QqtbBEBcuVhqTeTdtWcy/9sp/K9uIsFiDzN3haNOU0yaCA5H5gN7rDbEkjc+5a1/PovxZYzfrL4UT5OLOMsJV/gouWAyBSfXoOc6+2JtheiWXHc+v5z9e06Z/Av+s/ApPlr5X95dNp8NbWs6TRvYLY8Re45l9svTsV6ayNoLW6l6+UcUnDiHfWefwL57+/n2O4unnrH498vwj39aFBfD3ntZzNldUVMj3RzFtnXEEUdwxBFHbHK6QYMGMW/evG3QIiGEEEKI7Z8Eu4TYmiwLIs2otnpUqCHxXz0qVA/Jv9vqUa3r7SBX06rUR1u1Ar6KTOL9NXN5ddFkPq8fh+FyMmE8TD1Scc4uJgWltTSG62gI1fL+qgasxSG0jyLon0VRn4RwrbZHoBmvhhGrVhQfMBzvxEK8OxXhHhOUh3qxXSnxD+a4Cedy3IRzAQjH2tjQupYNraupbVvD+tbVrGxczNL6Bdw3534cQ+H4p4+BJw/kP19/Qsu+s5k5+WBGTP8p5/+sgJ/82OLNt+DFf1o88ig88KBFaYmd8bXH7ooxoyXjSwghhBBCiO2RBLuE2EKqZT3ahu9Qtd+h1S5Ea1iOal2PatmAat2AMqOpac24RrTVR6zNA5qF8riJedy0OT0sD+/MZ2uH8eGyIXwdKmGNESJYsZT8ysX4Jj7ETjkbiBu11EVqeSK0gb+9Uo9pmlSsKmf8l+OY+OU4StaXANDgb2RR5WIaprdSMWMsu+9/NMH84r7aREJsFS7Dw6CcKgblVGV9vzncwDcnfsLyeZ9S9cA4ot+O4ukpb9Py70M5YMRwJk77IbMnTGbWBI3mepN337P4z0cunnhS46FHLPKDsPNUi2k7K3aeCvn5EvgSQgghhBBieyDBLiF6IhZO62L4MdqqT9CaV6fetpx+zLxKLF8RZtEoTG8hLSuDrH/LydqPwqjFCs3s/MBsKotmTwR/oJlJgdcY4q+n3t1AfbSehg0NmJpGRHORZxQwJDaE0tUlFC4MEnzXg2OtwtJB3zmA48wCHDPzyCl3s5N/EF6HFC4WOy6/K5edKneDa3Yj/L0GVtzyPns850S9tTsAn/Ed8F1q+jLgRJfG6SOD1FYV84lRxr/eLeafL9lflcOHWUyeBOPHK8aPhaIiCX4JIYQQQgjRH0mwSwwYyxu+4+1l83lvxX9Y17yCtlgrxb5BVAdHMa1iL3YaNBuPw9f9GVoWqmEZ+qpP0VZ/SmzdZ/hWfpbK1DJzK4lX7Ey0dDxm4QjM/KG0qEKWrVCseK+Rtie/Iefjr8irt4jpbSwpX8rCmYvYEKyl2RPCsFy44258US95rQHyWnPJbytgUNNghq0YjvE/hYp33Tzl1gnsPoic/SoJ7F2Bkefawi0oxMDlGpbL0Nv2In5NhMZ3VvLJx//hg+9eptlqZTQGu0UVAaAtVEnzukr8/1nPrtEvmekAfVSA1eVlvBWp4j9P5/LoYy5QitISi1GjYPgwxfBhMHwYlJRIzS8hhBBCCCH6mgS7xHarLdrC52vf491l/+ad5fNZ0WgXch8SHM2w/LE4DTdrm1fw6qJneP7re3EbHnYZvC+7DzmUaRVzcBme9plF2+wuiLULsdYvYMOaD1m77jPWxhqJKlCak0DOCJyDD0Z3z2KdPo3ldQWsXWCx9k1Ytw5Cy1sZuupTpoU/p6opjqlMFgz5ln/NWkL9mEpGV81k5rBTmTi8HLdz0wXhrbhJbF2IyIoWoitbiK1vQ3PpaH4H7po8XENzUQ5ta21eIQYkPddJcN9q9tj3dKZFj+ahT27l7s/+zN+A44tmc4LZxuDaf8L65TQtK6VhSTX1S4dQ+L8mDuEbDgE0ZxQjN4RpxWitgw0faiz2enjLkUebHsRbmIdeEide3Iozvx7dtxaHt5G41kRrtImWSBMt0SZC0Racupscd5DK3BHUFE1iYumuGUF5MxInuqKFyNImYutDGEUeArsN6rPtJ4QQQgghxPZAgl0DVG3rWl745j7cho8SfwVD88dQFqhCU1svOBJd3cq6u77A8iko0rGqDOKVOhFPlFCsjUislVCkkUi4iXCkkWi0FY/S8WlOfMqJT3fhU078mgM/Brpl0hptojnaSkO0jbXLG6lfFqJ1ZZzQ6jhtzVGcYQf5cSeH6QfgNQL4HEEcLjemGyynwnRZxN2Hs8K7lK9zPuazxtf5/L03eaA5hyH1JQxqyCWn2YOz2YvRlIMWdhM2YkSMEbR4y6nLq2NDXi11eXXU56yiIfA1Idd9aC2l+NcOZ9Da4YxYV8heq1yUrLeDZ4vLl/D8bgvwH1TB7lMP44iSnTdruytdw1HqxVHqhSlFvb27hNjheR1+vjf1Yg4adRJ3vn8t9yx8ksddQWYNO4DJM09jmKuIYDzOkHAItaqets8aiKwIE1kdI7xWEVlvYK7wUhZxUgaMddWybtAnfBNbwnfaCurDDZgrTDRTw9vmIac1QKAlh7y2HCraKvCG/BgxnageIaxW8rm2jM/0ZymKl1PUWoS/wYNaFwWrvc1GoZvRHx7TZ9tsW7Isiw1ta1hS9w1L67+hMVzL/iNPoMRf0ddNE0IIIYQQ/Vy/DXap1g24nzkXIq2gG6A5QDOwDCcYbizDnfjXBYYHDBeWI/Fv6j03ONyZ0zvcoDsAlfgPSO9yojJft7JNk86yn0JU+tOIlfx/q8PfHd9Pm6bDtJZqRjU2pD3kdGf+7f+u2vAJD31yK6F4W+pjbt1NdWAolYEqKv2VlHjLCDpzyXXm4dCdGCgcpolumah4hEi0lVisjVi0jVisjZZoI/WRBurD9dRHG6mPNlIXbaY+3kJdvBXPsgJOuP9kcloCGavb4G9kTdEa1hauY03hWtYUraXF00LMiBPXY5iaiR43MGI6jpiDQIufQHOAnKYARRuKKF1XQsm6EnyxApL5DhFnCDxtOI0oHj0OMQdmVCcWCRMPp+3DhALKmUA5cBAdhZ1hmgLNtPjDhPIVRrwAV8xDXp2DUYtNHOGN9CUEokaUpUNXsGSPRozd85iw854cWHoxutZvTy8hRJoS/2Au3eNPzB3zA5796h5eW/wcL37zQMY0Tt2NK+jBKDDQJ9rndlO4nnCsjaINhVSuGMzQlUMZsXIYs98Yxu7mxgPcuqsNwx1Cd0SxTC9xs4CQqRO2NJpdbazI/Y6GQY3Uj64n5A/TGgjR5gsT9oWJ3vp7TBXH1ExMzQRl4rYc+C03Plz4cZNjucnBRQ4uAjjwGAaGaeJU4EShrDhYJsoywYqjEUMRRVlRNCuKZkXQrBiKGG85j+dLbToRq5mo2UKERsLUEbHqiKg6Yno9RYPqCFn1aGi4HV48ho+AK4+AK0iOK0iO2/43+bfb8BC34liWSdSM0hSupyG0gbXNy1na8C3LGr5laf0CmiMNqW3mNjyMLp4qwS4hhBBCCLFJ/fZp3NJdmIUjUW11EI+CGYN4FBUNQVs9WiwEsRDEwqhoG8RC9k37ABEDelBdqpPpwH9w0YqL5Xqcb7U43+pxvgt9wye1X/IvzdrkPDZGsyAXjXwMgjip0ZzkDY6y7NIHcJtefE1BPLUFuNbl41+XS+7qMkZ+MRRa9B4tJ1oYJ14N1iwHjpFBimoGkTe0AD3PYccfLQuwMoKClgnxZpN4Q4x4Y4x4Y5RYY4x4E1gYGEVejAI3RomdNaX7HRttQ7whQmRFM+5mjboFa4m3xlCGQs9z4R6Ri2t4Hju5e7ZeQoj+Z0zxFMYUTyFmRlnW8C2L676mMVxndzuMNBKJh4ibMWJmDAuLHFeQXHc+xb5yhhWMZVBgCLqmY7ZGCS9qIrqmFUxAAz3XhZHnRA+60D1xtPAGVMs6aFpLpHY98YZ10LzGHt013EB9rJn/qQ18o5po1NoIqzhx7O84L2BYCgfgALAUzcqiXrNYqpk0KpN4r5YN+3X2ly0NFc1Di+bhCedTlFuEZVmEYq2sb13NorovaQzX0Rpt7tHSCr1lDM4dxl7DjqQ6WENV3kiq8kaS6y7ohXURQgghhBA7gn4b7MLlJ7z3b7o/vWWBGbWDX7EQREP2v4n/VDTxbywM8QiZWVHZMrCszIyptAyuztle2bK/OjxpdGfatGl8Pi8tra0d5tUxA62r+bX/rQNVKKqAOWmfaYuHWBeupyHaSEOsmYgVJW5ZRBXElEJpDhyGG8NwYxheDMONx5VH0FtCnq+MgLeox13zLMsitj5EZGEj8cYIVjiOGTEhbqFcGsqhoZw6RqEbR7EHvcCN5uw6iLSxcJ0eBH1wj5rX9bxynXhy8wkGg6hpeb0zUyFEv2VoDoYERzMkOHqzPq95HXjG5uMZm9/lNJbHh5VXaS+Pzl/GhcCeif96yrIsmiMNNIQ2UB/aQGOoHsPloLaujnAsQtSM2LnNCjSlIPGvUnZx/fTXAFyGB4/Dh9fhx2148TtzCbjy8DlzuvU9EEtkbjWG62gM1dEYriMSD6EpDU3pGJqDgCuPXHc++Z4SfM7AJucpxPYuVj070dNACCGEEFtD/w129ZRSoDtBd2K57BvlLctd6ltaMEisrm6rzd8JlCf+21aUUjiKPDiKPJueWAghxGZRSiW6EOZRkTsMgGAwSN1W/E7ZGENzEPQUEfRI7UEhUtw5fd0CIYQQYkCTodyEEEIIIYQQQgghxIAhwS4hhBBCCCGEEEIIMWBIsEsIIYQQQgghhBBCDBgS7BJCCCGEEEIIIYQQA4YEu4QQQgghhBBCCCHEgCHBLiGEEEIIIYQQQggxYEiwSwghhBBCCCGEEEIMGBLsEkIIIYQQQgghhBADhgS7hBBCCCGEEEIIIcSAIcEuIYQQQgghhBBCCDFgGJv7wWAw2JvtEFnINu5/ZJ9sO6FQCLfbDdjbPfn/HQWDQXw+X+r/DWPTl7VYLIbP5yMej6dei8fjuN1ufD4fLpcLXdcz5uV2u7MuKzkvAE3TUtM4nU6UUiilcLlcqXVIrpfD4UApha7rBINB8vLysrZR13UcDgfBYBBd11PLdjgcqf/3+/0AqflpmobP59vo9kjO3+FwpNYtuY2T7yW3RzAYJBQKZV1m+vonl9fc3Jx1WtG35Pq1Y9rUtWBHln4dTL9O98Y8ofvfSd35fF+evx2/E3RdT313bY3jquM2ADp9J6XvN6fTicvlSr2XnD75vsPhSL3ndrsxTTP1PZ3tuzx9/pZl4XK5ADKOEyBjXsnv9eT7ydeSbUn/dyCfj9mO342dEx3fS+6v9P3ZcVt1vD/sannpxytk3udtyT7Y2LnY8f4y/TzZ0mtD+vy7M4+uzqMtWX5/15Pt09vX1M3ZN8l78PRrVPJz2a5JPTl+088D6N69wOYco109r23sWau77ekNyrIsa6suQQghhBBCCCGEEEKIbUS6MQohhBBCCCGEEEKIAUOCXUIIIYQQQgghhBBiwJBglxBCCCGEEEIIIYQYMCTYJYQQQgghhBBCCCEGDAl2CSGEEEIIIYQQQogBQ4Jd/cjy5cu55JJLmDNnDhMmTGDvvffm//7v/4hEIhnTrVy5krPOOotJkyYxffp0rr766k7TiN7zpz/9ieOOO46JEycyderUrNPIPtn27r//fubMmcP48eM54ogjeP/99/u6STuM9957j7POOotZs2ZRU1PD/PnzM963LItbb72VWbNmMWHCBE4++WQWLFjQR63dMcybN48jjzySyZMnM2PGDM4++2wWLlyYMY3slx2HXB/7r946VyORCFdddRXTp09n0qRJnHXWWaxevXpbropIM2/ePGpqarjmmmtSr8l+3D6sWbOG888/n+nTpzNx4kQOO+wwPvvss9T7sh/7v1gsxi233JJ6ht5rr7247bbbME0zNY3sxx2TBLv6kYULF2JZFldeeSXPP/88F198MQ899BC33HJLapp4PM6ZZ55Ja2srDzzwALfccgv//Oc/ueGGG/qw5QNbNBpl//335/jjj8/6vuyTbe+FF17guuuu40c/+hFPPfUUU6ZM4YwzzmDlypV93bQdQmtrKzU1NVx++eVZ37/jjju4++67ufzyy3nssccoLCzk9NNPp7m5eRu3dMfx7rvvcuKJJ/LII49w9913E4/H+f73v09ra2tqGtkvOwa5PvZvvXWuXnPNNbz00kvccsstPPDAA7S2tnLmmWcSj8f7YrV2aJ9++ikPP/wwNTU1Ga/Lfuz/GhoaOP7443E4HNxxxx08//zzXHTRReTk5KSmkf3Y/91xxx089NBDXH755bzwwgv88pe/5K9//Sv33ntvxjSyH3dAlujX7rjjDmvOnDmpv1955RVr1KhR1urVq1OvPffcc9a4ceOspqamvmjiDuPxxx+3pkyZ0ul12Sfb3lFHHWVdfvnlGa/tv//+1m9/+9s+atGOa+TIkdZLL72U+ts0TWvmzJnWvHnzUq+Fw2FrypQp1oMPPtgXTdwhbdiwwRo5cqT17rvvWpYl+2VHItfH7cvmnKuNjY3W2LFjreeffz41zerVq61Ro0ZZr7322rZdgR1cc3Ozte+++1pvvPGGddJJJ1lXX321ZVmyH7cXN910k3X88cd3+b7sx+3DD3/4Q+viiy/OeO2cc86xzj//fMuyZD/uyCSzq59ramoiNzc39ffHH3/MiBEjKCkpSb02a9YsIpFIRsqt2HZkn2xbkUiEzz//nFmzZmW8PnPmTD766KM+apVIWr58OevWrcvYP06nk5133ln2zzbU1NQEkPr+kP2yY5Dr4/Znc87Vzz77jGg0ysyZM1PTlJSUMGLECNnP29iVV17J7rvvzq677prxuuzH7cPLL7/MuHHj+MlPfsKMGTM4/PDDeeSRR1Lvy37cPkyZMoW3336bRYsWAfDVV1/xwQcfsPvuuwOyH3dkRl83QHRt6dKl3HfffVx00UWp19avX09hYWHGdLm5uTgcDtavX7+tmyiQfbKt1dXVEY/HKSgoyHi9sLCQdevW9VGrRFJyH2TbP9KNatuwLIvrrruOKVOmMHLkSED2y45Cro/bl809V9evX4/D4cj4MTQ5jdx3bDvPP/88X3zxBY899lin92Q/bh+WLVvGgw8+yOmnn85ZZ53Fp59+ytVXX43T6eTwww+X/bidOOOMM2hqauKAAw5A13Xi8Tg/+9nPOPjggwE5H3dkEuzaBm699VZuu+22jU7z2GOPMX78+NTfa9as4Qc/+AH7778/Rx99dMa0Sqms8+jqddHZ5uyTjZF9su113LaWZcn27key7R+xbVx55ZV88803PPDAA53ek/2yY5Dr4/aht89VOZ+3nVWrVnHNNddw11134XK5upxO9mP/ZlkW48aN4+c//zkAY8aM4dtvv+XBBx/k8MMPT00n+7F/e+GFF3jmmWe4+eabGT58OF9++SXXXXcdxcXFzJ07NzWd7McdjwS7toETTzyRAw88cKPTVFRUpP5/zZo1nHLKKUyaNImrrroqY7rCwkI++eSTjNcaGhqIRqOdotWiaz3dJxsj+2TbCgaD6Lre6VeWDRs2dMqwE9teUVERYP9CVlxcnHpd9s+2cdVVV/Hyyy9z3333UVpamnpd9suOQa6P248tOVcLCwuJRqM0NDRkZCFs2LCByZMnb6M12LF9/vnnbNiwgSOOOCL1Wjwe57333uP+++/nH//4ByD7sb8rKipi2LBhGa8NHTqUf/7zn6n3QfZjf3fjjTfywx/+kIMOOgiAmpoaVq5cybx585g7d67sxx2Y1OzaBvLz8xk2bNhG/0v+KpQMdI0dO5brrrsOTcvcRZMmTWLBggWsXbs29dobb7yB0+lk3Lhx23S9tmc92SebIvtk23I6nYwdO5Y33ngj4/U333xTvoz6gYqKCoqKijL2TyQS4b333pP9sxVZiZF8//Wvf/G3v/2NwYMHZ7wv+2XHINfH/q83ztVx48bhcDgyplm7di0LFiyQ/byN7LLLLjz77LM89dRTqf/GjRvHIYccwlNPPcXgwYNlP24Hdtppp1Sdp6TFixdTXl4OyPm4vQiFQp2ytnRdT2VlyX7ccUlmVz+yZs0aTj75ZMrKyrjwwgupra1NvZeMSM+aNYvhw4dzwQUXcMEFF9DQ0MANN9zAMcccg9/v76umD2grV66koaGBlStXEo/H+fLLLwGorKzE5/PJPukDp59+OhdccAHjxo1j8uTJPPzww6xatYrjjjuur5u2Q2hpaWHp0qWpv5cvX86XX35Jbm4ugwYN4pRTTmHevHlUV1dTVVXFvHnzcLvdqdoJovddccUVPPfcc/zxj3/E5/Ol6lMEAgHcbjdKKdkvOwi5PvZvvXGuBgIBjjzySG644QaCwSC5ubnccMMNjBw5slOhdLF1+P3+VJ21JK/XS15eXup12Y/936mnnsrxxx/Pn//8Zw444AA+/fRTHnnkEa688koAOR+3E3vuuSd//vOfGTRoUKob4913382RRx4JyH7ckSlLOqL2G0888QQXX3xx1ve+/vrr1P+vXLmSK664grfffjt1kl544YU4nc5t1dQdykUXXcSTTz7Z6fW///3vTJ8+HZB90hfuv/9+/vrXv7J27VpGjhzJxRdfzM4779zXzdohvPPOO5xyyimdXp87dy7XX389lmVx22238fDDD9PQ0MDEiRO5/PLLOz0YiN5TU1OT9fXrrrsu1c1G9suOQ66P/VdvnavhcJgbb7yR5557jlAoxIwZM/j1r39NWVnZNlkP0dnJJ5/MqFGjuPTSSwHZj9uL//znP/zud79j8eLFVFRUcPrpp3PMMcek3pf92P81Nzfzhz/8gfnz57NhwwaKi4s56KCD+PGPf5x6FpP9uGOSYJcQQgghhBBCCCGEGDCkZpcQQgghhBBCCCGEGDAk2CWEEEIIIYQQQgghBgwJdgkhhBBCCCGEEEKIAUOCXUIIIYQQQgghhBBiwJBglxBCCCGEEEIIIYQYMCTYJYQQQgghhBBCCCEGDAl2CSGEEEIIIYQQQogBQ4JdQgghhBBCCCGEEGLAkGCXEEIIIYQQQgghhBgwJNglhBBCCCGEEEIIIQYMCXYJIXrd/PnzueeeezJee+KJJ6ipqWH58uW9sox33nmHW2+9tVfmJYQQQgixo5H7NSHEQCbBLiFEr5s/fz5///vft+oy3n33XW677batugwhhBBCiIFK7teEEAOZBLuEEEIIIYQQQgghxIBh9HUDhBADy0UXXcSTTz4JQE1NDQDTpk1j7ty5AGzYsIGbbrqJ1157jZycHObOncu5556LruupedTW1vL73/+el19+mfr6egYPHsz3vvc9jj76aABuvfXW1K+EyWWUl5fz8ssvEw6Huemmm3jzzTdZuXIlgUCAnXbaiYsuuoiysrJtth2EEEIIIforuV8TQgx0EuwSQvSqs88+m9raWr744ovUDY7f7+fTTz8F4IILLuCwww7j2GOP5bXXXuNPf/oT5eXlqRuj5uZmjj/+eGKxGOeddx7l5eW8+uqrXHbZZUSjUU444QSOPvpoVq9ezWOPPcbDDz8MgNPpBCASidDW1saPf/xjioqKaGho4MEHH+SEE07gxRdfxO1298FWEUIIIYToP+R+TQgx0EmwSwjRqyorK8nPz8fpdDJp0qTU68mbp7lz53LWWWcBsOuuu/LGG2/w4osvpm6e/va3v7F69Wqee+45Bg8enJquqamJW2+9lWOPPZbS0lJKS0sBMpYBEAgEuOaaa1J/x+NxZs+ezYwZM3jttdfYd999t9aqCyGEEEJsF+R+TQgx0EnNLiHENrXbbrtl/D1ixAhWrlyZ+vv1119n0qRJlJWVEYvFUv/Nnj2b2tpaFi1atMllPPfccxx11FFMnTqVMWPGMHHiRFpbW1m8eHFvr44QQgghxIAj92tCiO2dZHYJIbapnJycjL+dTieRSCT1d21tLUuWLGHs2LFZP19XV7fR+c+fP59f/OIXqdoSwWAQpRQ//OEPCYfDW74CQgghhBADnNyvCSG2dxLsEkL0K3l5eRQVFXHRRRdlfX/IkCEb/fyLL75IZWUl119/feq1aDRKQ0NDr7ZTCCGEEGJHJfdrQoj+ToJdQohe53Q6N/tXudmzZ3P//fdTXl5Ofn7+RpcBEA6HcblcqddDoRCGkXlpe+6554jH45vVHiGEEEKIgUju14QQA5kEu4QQvW7o0KE8/PDDPProo9TU1OD3+7v92dNOO40XXniBE088kdNOO43q6mpaWlpYuHAhH330EbfffjsAw4YNA+Cuu+5i5syZuFwuampqmD17NvPnz+faa69lzz335PPPP+fee+/tlI4vhBBCCLEjk/s1IcRAJsEuIUSvO+qoo/jwww+5/vrraW5uZtq0acydO7dbnw0EAjz00EPcfvvtzJs3j7Vr1xIIBBg6dCj7779/aro999yTY489lnvuuYc//OEPDBo0iJdffpljjjmGVatW8fjjj/Pwww8zfvx4/vSnP3HOOedsrdUVQgghhNjuyP2aEGIgU5ZlWX3dCCGEEEIIIYQQQggheoPW1w0QQgghhBBCCCGEEKK3SLBLCCGEEEIIIYQQQgwYEuwSQgghhBBCCCGEEAOGBLuEEEIIIYQQQgghxIAhwS4hRJf++c9/ctxxxzF9+nQmTZrEXnvtxXnnncenn36ammb+/Pncc889m72Md955h5qamtR/EyZM4MADD+S2224jFAr1wlp0dtFFFzFnzpzU38uXL6empoZ33nlnqyxPCCGEEGJrkHs1IYTIzujrBggh+qd77rmH6667jmOOOYazzjoLp9PJ4sWLmT9/Pp988gkTJkwA7Buod999l9NOO22Llnf55ZczduxY2tra+O9//8vtt9/O0qVLufHGG3thbYQQQgghBha5VxNCiK5JsEsIkdXdd9/N/vvvz1VXXZV6bdddd+WEE07ANM1eX97w4cOZNGkSADNmzKC2tpYnnniCSy65hLy8vF5fnhBCCCHE9kzu1YQQomvSjVEIkVVDQwOFhYVZ39M0+9Jx0UUX8eSTT7JixYpUavvJJ5/cK8sfN24cAEuXLmXJkiWcf/75zJkzhwkTJrDvvvty44030tbWlvGZOXPmcNFFF2W8lkx7f+KJJ3q0/Ndff53jjjuOKVOmMHnyZPbbbz9uu+22LVspIYQQQoheIvdqcq8mhOiaZHYJIbIaP348jz/+OIMHD2bOnDlUVlZ2mubss8+mtraWL774InVz4ff7e2X5y5cvByAQCLB27VrKysq45JJLyM3NZdmyZcybN48VK1bwhz/8YYuXVVFRwddff536e9myZfzoRz9iv/324+yzz8bhcLB48WKWLVu2xcsSQgghhOgNcq8m92pCiK5JsEsIkdVvfvMbzj33XK677jquu+46CgsLmTVrFsceeyw77bQTAJWVleTn5+N0OlNp7ZvLNE1isRihUIg333yThx56iNGjRzNkyBCGDBnCzjvvnJp28uTJVFZWctJJJ1FXV0cwGNyiZXf0+eefE41GueKKK1I3hDNmzOjVZQghhBBCbAm5V5N7NSFE1yTYJYTIatiwYTzzzDN88MEHvPnmm3z44Yc899xzPPPMM1x99dUceeSRvbq8jkVT99xzTy677DIAIpEId955J08//TSrVq0iHA6npluyZEmv30CNHj0ah8PBT3/6U4499limTJlCfn5+ry5DCCGEEGJLyL2a3KsJIbomwS4hRJcMw2D69OlMnz4dgMWLF3PyySdz44039voN1BVXXMHYsWPxeDyUl5fj8XhS7/32t7/l/vvv58c//jGTJ0/G5/OxZs0azjnnnIybqd5SVVXFnXfeyV/+8hd+/vOfE41GmTRpEueffz5Tp07t9eUJIYQQQmwOuVeTezUhRHZSoF4I0W3V1dUceOCB1NfXs379+l6d95AhQxg/fjzDhw/PuHkCePHFFzn88MM5++yzmTFjBhMmTCAQCHSah9PpJBqNZrxWX1+/We3ZZZdduOuuu/jggw+4++67ATjjjDM2e35CCCGEEFub3KvJvZoQwibBLiFEVuvWrcv6+uLFi3G5XOTk5AD2TcvW+MUuXSgUwjAyE1GffvrpTtMNGjSIb7/9NuO1119/fYuW7XQ6mTFjBmeccQatra2sXLlyi+YnhBBCCNEb5F7NJvdqQohspBujECKrgw8+mN12243Zs2czaNAgGhoa+Mc//sErr7zC9773PZxOJwBDhw7l4Ycf5tFHH6Wmpga/38/QoUNZvnw5e+21F+eccw7nnnvuFrVl9uzZPPXUU4wcOZKqqirmz5/P+++/32m6Aw44gF/96lfccMMNzJ49m48//jjrjdamPPjgg7z//vvstttulJWVUVtby7x58ygtLWX48OFbtC5CCCGEEL1B7tXkXk0I0TUJdgkhsjrvvPN49dVX+d3vfsf69etxOBwMGzaMX//61xx33HGp6Y466ig+/PBDrr/+epqbm5k2bRr33ntvr7blV7/6FZZl8fvf/x6A3XbbjZtvvpmjjz46Y7ojjjiClStX8sQTT/DQQw8xc+ZMbrzxRo455pgeLW/UqFG89tpr/O53v2PDhg3k5eUxZcoUfve736VuHIUQQggh+pLcq8m9mhCia8qyLKuvGyGEEEIIIYQQQgghRG+Qml1CCCGEEEIIIYQQYsCQYJcQQgghhBBCCCGEGDAk2CWEEEIIIYQQQgghBgwJdgkhhBBCCCGEEEKIAUOCXUIIIYQQQgghhBBiwDA294N1dXW92Q7RDbm5uTQ0NPR1MwSyL/oT2Rf9i+yP/kP2xeYLBoN93YReYZqmHAMDgJzL2z/ZhwOD7MeBQfbjwNCdezXJ7NqOaJrsrv5C9kX/Ifuif5H90X/IvhByDAwMsh+3f7IPBwbZjwOD7Mcdh+xpIYQQQgghhBBCCDFgSLBLCCGEEEIIIYQQQgwYEuwSQgghhBBCCCGEEAOGBLuE2I6Fvq5nxSVvU/fkQizL6uvmCCGEEEKIfmb1aot16+Q+UQixY9ns0RiFEH0rurqV7458EastTu1936B0Rd6hQ/q6WUIIIYQQoh/53+f2v/vs1bftEEKIbUkyu4TYTq265n2IWYz496F4pxSx6sr3saJmXzdLCCGEEEIIIcR2Jh63eO99i8bGgZEJKsEuIbZDkZUtNDy3hIJTa3BV51B0znhia9toemVFXzdNCCGEEEIIIcR2pqkJ6hvg62/6uiW9Q4JdQmyH6h/7DkyL/FNHARDYfRBGkYf6Jxf2yvyl/pcQQgghhBBC7Dhicftfh6Nv29FbJNglxHao4R9L8e5cjHOQDwBlaAT2rqDptVVYsS3ryri8YSGnPz6LX754FGual/VGc4UQQgghhBBC9GOxqP2vMUAqu0uwS4jtTGRpE6HPasndvzLj9cAegzAbI7R+vH6z521aJpfPP5XmSD1fr/+YP759+ZY2VwghhBBCCCFEPxeN2f9KsEsI0Sca/2VnW+Xslxns8s8sA03R/MbqzZ73ByteZWnDAn68yzUcM/5s3lj6Iovrvtqi9gohhBBCCCGE6N9iEuwSQvSlhn8sxT0uH+dgf8breo4T96g8Wj9Yu9nzfv7reynwlDCr6kAOHX06hubg5e+e3NImCyGEEEIIIYTox5LBLl3v23b0Fgl2CbEdiTdEaH1/HTn7DM76vndKEa0frsMye15gPhqP8P6KV5g95GAcupMcV5DxJdN5Z/n8LW22EEIIIYQQQoh+LBnsGihjlUmwS4jtSMs7q8G08M8qy/q+d0oxZmOU8IKGHs/787XvEoq1MrV8j9Rr0yr24rvaz1nfsmpzmyyEEEIIIYQQop+LJgrUI8EuIcS21vzf1WheA++kwqzveyYUAND2eW2P5/3e8ldwaE4mlu6aem1qxR4AfLTqvz1vrBBCCCGEEEKI7UIyo2uAxLok2CXE9qT5zdV4p5egHNlPXdeQAMpjENqMYNf/1rzN6OKd8Dh8qdeq8mrwOgJ8te7DzW6zEEIIIexyAUIIIUR/J90YhRDbVHRtG+Fv6vHPLO1yGqVruEfn9TizKxIPs2D9p4wp3jnjdU1pjCqazJdrP9isNgshhBAC1res4vXFz1Pftr6vmyKEEEJslGX2dQt6hwS7hNhOtLxp183y79p1sAvAMzafts9qsXoQkv92w/+ImhHGFE/t9N7ooil8V/sF4VhbzxoshBBCCADqQxsAaIrU921DhBBCiC5IN0YhRJ9ofnM1etCFe0z+RqfzjM3HbIwQXdHS7Xl/sfZ9AEYX7dTpvdFFk4lbMb6r/aJnDRZCCCG2E+FYG/9Z+BRN4fqtMn+FAujRD1FCCCHEtpQKdg2QryoJdgmxnWh+YzW+GaUoTW10OvdYOxjWk66MX6/7mFL/YIKeok7vDckfA8Diuq960FohhBBi+7GhdQ2WZbGicVFfN0UIIYToExLsEkJsc5ElTUSXNW+0XleSuyYIuiL0WfeDXd/WfsbwgglZ3yv2leN1+CXYJYQQQmwmpRKZXQOmc4gQQogBa4B8VUmwS4jtQPObqwHwzyzb5LSaW8c1PLfbmV1t0RaWN3zH8IJxWd9XSlGVV8MiCXYJIYQQW2ag/FwuhBBiwBoo31QS7BJiO9D8xiocZV6cQwLdmt4zJp/Ql3XdmnZh7RdYWF0GuwCqg6NYXC/BLiGEEGLzbLwEgRBbi9SJE1tT/dOLaH5jVV83Q/QS6cYohNimLMui5c3V+HYtTXWD2BT3mCDRFS3E68ObnPbbDf8DYHjB+C6nGRIcRV3bOhoSo0kJIYTYccTNOHEz3tfN2K4lv76lG+OOq7Z1bZ+cRwPloVX0X7H1ob5uguglEuwSQmxT4W8biK0P4d910/W6ktyjgwC0fbXp7K5vaz8jz11Igaeky2mqg6MAWFz3dbfbIIQQYmB4Y8kLvLb42b5uxoAgwa4dU1O4gY9XvcGCDZ9s82UPlIdWsWOzLItvFli0tsoBvS0MlOuGBLuE6Oda310LgG9a18Gojjxj7GBX6ItuBLs2fMbwgvEbzRqrzqsBZETG/2fvv+MtybL6TvS7d8Qx19+bPrO87apqW21oGhoQTghJyKERQgiQxCD70HwGPQkhaaSHkARoHpqRGWZ4GoEQDzEjIaBRd9PelemqyjJZVen9zev98eeE2XvNHzsiTpxzb2bezLxlWh0/6Lp5zonYsWPHDrN+8Vu/VaBAgQJfj4htXKRC3SFUkcb4dY3YhAB0ovabvu3i1C3w3wK6XZi9Bq+9/lb35L9t7EbZFc42kci+OR26QxRkV4ECb3O0X1jBPzxC6d7xXa/jHxjBP1ildxNlV2wjrm6dvaFfF8DMyEEmK/u4Uvh2FShQoECBAtfF5c3TBHH3ur8XxEOBNxvFnCvwZuDNIj/s1wbH8jWP6103TC2gc2Kdzon1N7dDt4mC7CpQ4G2O9gurjH348K79ulJUH5+5qbJrdus8kQ15eN+NyS6lFPfPvKNIYyxQoECBAgWug0awxdWtc5xefWnbb31lV8E8FHhzcStkl1jBhoU/X4FbR/33Z9/Q9jPfw+IS+obiZsouse4HCb42rhMF2VWgwNsY4XyLaKHN2DccuuV1q4/vo3euhsTXfwVycfPm5vQpHph5jKtbZ4tUlgIFChT4OoKV4jX6biHJWBVjNoTuFqqx8Fb34usWt/LY1nlpjcbvX7vjbarmEvTqd9xOga8hvMHhQUF2vTnY9fh+jRyIguwqUOBtjHbq1/Xh3ft1pag+MYMEhuBK47rLXNw4yWhpnGOT99+0vXunH6UV1tnqrt1yXwoUKFCgwNcmUq+h//Zx555a6cugHZXYyXdfjy+M/Nln8RZPvNXdKLALRIvOU0zMnRG23sLL+Fef3osuFSgwgK/DS+hbguuO89eY/WRBdhUo8DZG54UVvKkylUemb3ndzKT+zPVTGS9unOTBfe9Eq5tfCu6bfgSAa/ULt9yXAgUKFCjwtYnQ7g3ZZQODaUV70tbbFWmlxVp3nfX20sBvX0sG9eFi+47JjgLDeOuO/62QA6rknge/VlKUCnz9IJ3HtiC73lDc1KA+e3FzZ9up1YSTp974g1mQXQUKvI3RfmGV0W84hNK3/pBUeXAKVdbX9e2yYrm0efKm5vQp7plyZNdc/eIt96VAgQIFCnxtIjLBnrTT+PQ1mp+f35O2vhbw2vJzA59TtZe8zT27TD2kc3yV7msbb3VXCtwKRFBbV8BuJ6luxdBblT23TkF2FXiLIMYSLXe2f59eOt/el9CveWTD/AaP81YNlpbBmDd2QwXZVaDA2xTxepfgYp2xb7j1FEZwb+cqj07TvY6ya6k5Sydq3dScPsW+kUOMliaYqxVkV4ECBQp8vcDYeG8a2qPnWVW7hn/2ExB/baZXvt3JrlTRZdt7dNwLvClQzSW8ldPojTtT36tyquyy9HpCp/P2nq8F3noo380ZPV7ak/aCi3Xaz68Qre5c1fbtVo1RRN60SpRvCnZzyscBqle7s80kQ/ZGk2oF2VWgwNsU7eO379eVYuTxGXqnN3f87fz6qwA8sv89u2pLKcW9Uw9zrVB2FShQoMDXDYw4hcetVgTeDUTkhkVUdoJuuPRAFVzfj/KmsMYZpu/xU/aN/LhuJY1R1ecdofdWGN1nRSMLkuNrCqmiy2xPFb6lNMZyP43xqWfgma/uRecKfF1gjy4Zkih9zNbOquK3+srUObFOmHjbAXRf3aD+yTe2EuVbgeuRigrQa2fRq+furP2bpUvuEQqyq0CBtynaL6yiRnxG3rnvttuoPj5DvNIl3uxt++3s2itU/RHun3nHrtu7Z/ph5grPrgIFChT4ukFaYXA33o63iu6JdeqfuLUgQfyK+0d8++mVqrGAt3gCtXX1ttvYCbtSbQ092c/NCy++1P9Or57GW3Ivo4i337vfaKg98mPZEV/XVSrfpBB9hwN3a55dRRpjgVvETU2ebg161CnEbHuQuM028xZeRiSyhLNNOsdXs5cb4bWm++2/kRcEuzqce3AQbKHsKlDg6xvt51cY+8DBzCz0dlB9PDGp38G36+zaKzyy/7142t91e/dMPcJKa55evD2XvkCBAgUK/LcHmzzUqjeA7AqvtXb+wUTo5ZM7qlQoVd3fuJ/iYmoBtnML5vfaBfS6di335Z0/cd+I7Ep/G17m7DnnXZJ1bfNK/8MdEHr9DQt69TSE7ZsvO7TenmMHP6kCe4QbKC9viexKTnPbiwsn8FuEyJ2lffbiDtdqX3svlPfaSyudysMFTfaYU7tzDJ8ft9ivtys59mZ1qyC7ChT4OoZpRfRObzH6DYfuqJ1qUpFx2LcrthEXNl7jsYNP3lJ79049DMB8/fId9atAgQIFCvTxy7/8y3z/938/Tz75JB/5yEf463/9r3P58uB1VkT41//6X/PRj36U97znPfzwD/8wFy688YGRTdIYPeW9YdvIP/Sr9hr+hc+ga7Oo+g6G9kk/VI4Ian55kcZnb8P83vR9v/bES+sGT+03CmzGe1dc2uIQGaT2wpcsbKE3r+AtvnLDxaK1Lo3PXOunlX6dK7tUaxW9vnfn15vn1baDsus2Vm+ebVB5bcF9dZ25e+as8PrJt2fA/lbgyhWX9nm7hNepleNc3DhJN7pFYvqtRjI/9oq8yUit2CJBiKkNkv5v5Yyz1mb7GfSEIMj15hb2f75+iS9e/l0i8/bznryZQb1s+8dtbudNOpAF2VWgwNsQ3RPrYIWxD94Z2eXPVPGPjG7z7bqyeYbQ9Hj84Ptvqb17ph3ZVVRkLFCgQIG9wwsvvMAP/dAP8Z/+03/iV3/1VzHG8GM/9mN0On0V7b/9t/+WX/3VX+Uf/sN/yG/91m9x4MAB/uJf/Iu0WtdRR+0R3khlV24j2T8HCIYdlcfJsnuR4pd72t6LQO12lF0AE8ElrBUYLgawl2mMNyGaeqc2sV3TV1N8nZNdevU0ev08qrW6J+25+SUgQrcrhOFeD/ANPOFuYVPpaRBFoHpuLly4CM9+VTh5arCh+QVYXul/3twUNja+fsmvWt397d3maRtbN95v9yIW10UsThG4VzAx3d/6BM1PnADeHoquV1+Fk6fcv0+fEs7mbatu4fI2WzsP9I/52xFv9HgXyq4CBb6O0Xl5DRSMvHf/Hbc18sQMvVODZNeZtZcBeMctKruOTdyPVt7XpMy6QIECBd6u+Hf/7t/xp/7Un+KRRx7hscce4+d+7udYXFzk1Cn3VC0i/If/8B/4q3/1r/IH/+Af5NFHH+UXfuEX6PV6fPzjH39D+5Yqu/QtGKwPI63wt77hAv3tG8n9O5+O5e1Q3St5MlZ38kZ8x1fTe0B23eip/Ubm9WIxO2T4KbMHaYy7RTrsWQDyBkQgX0NkF/6I+xs096Q5QVBbs+i553n6WXjq6T1pdocN3ZlnV1+l0/9q9hq0O7C0fONVX3oFXj5xC9t6C2BDQ+1jV4hW3jg7jrcDKfNWQGJL49Nze9ESACpsETcEnZyDezGsYdyj3tu5cFfruWVazyzdcP2N3KphAHFMds+6lWtmkHuR0WgK1+beRpPmZumi+WvEHUz2NysttSC7ChR4G6Lz8hrVd0zjTZTvuK2R9x2gd74+kPt+bv0V9o0c4tDYXbfUVskrc2zi/kLZVaBAgQJvIJpN93A/NTUFwPz8PGtra3z0ox/NlimXy3zoQx/ilVdunJ52p7B7QFBIJBgjLC3B08/u8PvA026O7NpRTZYqu+4k/SMJpnL79mapKXYKiBTGveUeHuu98Oy6RZJSUpXdG8FLfS2RXdkcubHPmGouuRTUmxwrEUF3+5YSe26HdSNh1y2RXYPr+Fc2INhDtc5bDOm4fem+trHnbb8BBWu/NrDXczltL3KEkPiVPSPfn5//PC8tfHnH3+KVLvH67mV5IjJ4bt1GFwXh+Rfg3PlbX/eNQkZCXXeB6364JbxZyq7dO1MXKFDgTYGI0Hllnck/dO+etDf6/oNghe5rG4x/0xHAKbseO/j+2yol7yoyFmRXgQIFCrwREBF+7ud+jg984AM8+uijAKytrQGwf/+g2vfAgQMsLi7esL2ZmZk76s9YOMZYOMZoeey224qbIcHoGJVKjDc2xvR0GaUU0ZhLEZuZmkZX3SOp3ZoA5QIONTWJmhzcpnTHkd4Y+GV00p+snV32T6SBNMZAqayNmp1grDvG5OTkbe9nz2sy1hrLPufb2TSTjAVjTExMMFmdIJhrMvroDJMTAdVOiZERj1FbR8b66zM+lvXvdvskPd+1We23teNyEw3iqMfYxATeWIA3VrrjuZPCJvukJidQo3vT5hsNuzECagw1Poa6wTjY2mkYG0NVNWri+suttRapVCpUy1XGcOMxM1PZs/6KaiH1MZiY2HacRSxjY9GutqnHOwRjEEWWSsVQqQUILcy77srWX14xTE9pxsbCgTbHxoLsc3rMbzTn3grEKsCOuXzD253f11tvcjKi27NMTZWYmbl1Pcn41jgElunpacbKE7fVt7cC6fU3xZ1eNzrroMd66GALU6nA2CQz0zNoT3Y9j6+H8nKJMqUd+7mb+8jYaBu/UmFkxGekMkZ1vMT4+BhihJnp/n3sZhhLzo+pqSnGxirJdvfuenAnGBsL8XxhfEwxM7NddBHGHWylglfVTE9Po/Sgn6d0ayAWNbrvhtsZH49otS3T02XGxlw8OjtrmJhQ7Nu3d3qsguwqUOBthvBqE7MVMPqBg3vS3uh7DwBOLTb+TUdoBXXmahf5rof+9G21d+/Uw7y08GWs2DekFH2BAgUKfD3jH//jf8z58+f5j//xP277bfgFxW7edm9tba/GeyuoNbZot9vY8PbbimsBrVabIIBeu83mZhutFe22M2L2trayIMGrbaAC972p1RBTHWhLN+rodhtoE6+vItrP2tlt/1S9hpesEyfr1Bt12u02Da/BVuX29rPeqmV9Ge5PveF+a3oNFp4/i6mFTI7HdLseQRDQbIK98tJAe9arY7e2mJmZuf3jGLTw220kUpgbtNFqtTDtAFMr0Wu30dZH3+HcSeGnY13bgjcxM/NO4NVrqLCNLdew1euPg2510O02praFxDuk3SYQXwiCgJ7t5ebr7lLpvnj5d5ms7KPe2+DJYx9lZmT786Fq1PHabazXwA4dt+VlIZ2WN9tmu9Ekandot4UgOVa2qwiTBjY323zlKRgdgU53sM12W7LP/tD59XaBqQW3fL3I40bnYqvlxrlWA9+/9ZfJrVaLdthma2uLsPzWq+lWWnPsHz2Cr28wr0UGrnlw5/ecoF6n227jdetIEGC7XbY2N2m01K7n8fVwvetz/rcb9b/diqj2ujQ3Qxpqhsgr0Wq1wcrAfczYmPXOMofH775hP7ZqW7TbE3e0T7tFrSaMjEClcuO52WwJYQgIbG1tXzaudekFAZ6vqG1ubLMb0PPHUXGIuf+bb9qfdhu2ttqEodvO88fdNeS7v3N3589uiNUiUi1Q4G2GzsvuDf7okwf2pD1vqkzl4Slneg+8uvwsgvCeIx+5rfbumXqY0PRYae1FXn6BAgUKFEjxsz/7s3zhC1/g137t1zhy5Ej2/cGDLrhdX18fWH5jY4MDB/bmXjGMldYcxhokST27kzQ/CQwqbFGOneGJHc5myzc9kA62wzZzqXD+hc+gNq7dRod2aveN9exKf7IiSJCkxinQyZP4tjF5iyB77NklIqyuCo2GcOr1+I3xAnsjkBYLsDdOY8xSbW+S7nhH548I9Z5Lu1tqXm++Xz84PHn6dra58/ept9ywCfvXynG9lV6q5vJtebbd7lCoO/BFHIaxhi9c+p3b9ththQ1OrbzIubUT111GtdfQK2dus4c3Rz/NXNLaDtuwuelS5N8sKITx4Cp69QxiLNbm0ldz3Ti//hqnVo7TDGo3bE9y9zO757nNgzj+Ejz9zO6Xv+48Nnkidoe0fGtgF8b7hWdXgQJfp+i8vIaeLFN5aGrP2hx9/wE6r6whIry8+BVGS+M8dovm9CnunX4EgLlakcpYoECBAnsBEeEf/+N/zGc+8xl+7dd+jXvuuWfg97vvvpuDBw/yzDP9J9UwDDl+/DhPPnl71/IbodZd59TKi1zcfH1Xnl0iwlz9ImaomqBqr4OJkNDibVxgPJhFN7rUPnYFG/TJAck95CsbY8cPpw3vtLHBz60be++8uvQsm53hino7mHjvgfGM3dVTu7DRWuHUynFMHJNmgFhLRpzE7/hepDz+1jhdm5Ttuv4i5y8IX/zS7vq2tgYrq87kfGNT2NzkTfPuurDx+nXNqG+KlOS6CYnVJ7tuvE97RQbpN8AYKrZR1r/+X/fb/v0MzIWskMJQN+K3Xoi0O9wCoeAtvIR/5Su3vIk7PdR7cS2KrHtpsNC4clvrx0kBkMBc38PKm3sBvXHZfdjDaZmNX1oJGHa8HnU6wkuvwJmz/e9ma+d56uon9q4zQ9BAybYQAemF6K/OIgnZlr+PdeNEnTxcYXcI+WP9Rl7uGw3X+K6m/008uyTdJ7neQnLzlwQU1RgLFPi6ReeVdUafPIDSe3fnGH3yIPFaj2i+zcuLT/HeI990Q1nyjXDP1MMAXCt8uwoUKFBgT/AzP/Mz/N7v/R6/+Iu/yNjYGGtra6ytrdFL5BNKKX7kR36EX/7lX+azn/0s58+f56d/+qepVqv80T/6R/e8P2FSBTA2ESZ5aL1RsL7eWeLC+utc3sq95Tch3tzzeIuvIFGfCPCWGoiA2copuPJP4GLJGKCbKLtcgyPX7Zexho3OCo1gmPB4Y8iuG+tG0mDDst5yFb/CqIen074CYpHRA45AUWqPSCEZ+nuTpVOVxA2O9+w1iG8eywCDpt2TvYtsLtbxz/0+qjVMQO4tRIS52sXrmlHfDEpuUdl1E2newPy6g+hOXdc+4vbb/MqVj3Nq9fhAM2kXK+EaSvoqjZTUGubcopsLOd4eeAMD63RMbmcTxsb0TJIXuocq09uNJNL5ulu12V7GLNn+m/61S2T7FTqdi51c9t+ljVNEd1Kp9ybQGgTtTvdWAHHuvE+7bWNaofOF2+l8zd9LRQQrhsh23zDSJ4qE54/3P8fxjTeUKa6ud0kbuNZd5x69C7Jr2Aj/jVK2FWRXgQJvI9hORO/MljOV30Ok/l9LT51lrn6R9x/71ttua6IyzczIwcKkvkCBAgX2CL/5m79Js9nkh3/4h/noRz+a/e+Tn/xktsyP//iP86M/+qP8zM/8DN///d/PysoKv/Irv8L4+Pie98ckgb5WHrKLsnyRcZFumCunnj3BBg0kNIhAiyZGpW+FZfuyKTK1zE5bEyTnEWJv8OLGJqqcbYqrgQpag0qWO6ouNRQdDAc12d+MUFJZgJzFD+kXSt9RX3IbHvhYq+3cZkZe2KEI5A6hc5GGjeY5Mf9JYhuj2mt7s4Hr4I7IS7HZuKmhY9pqCVGUazslZm+mAMv1RxEz2T13W2SmzoVuK6vChYtDx2voeN8sgEzn7GprYaAdEfBsl0pnnone5Wx508/AHcDXjLJrh3Nyr3AnoruXF58iTq6je6My3Rv15K4KWYmFPSW70r+m/3lIRfT8ccO1+gVE7I7j/kal1Xo5Ja6y8VA1RvfhWv1CdizT8bPdmO7JjYTcylUBFstc76tc6H7qllPZTSOk8Zlr2N6Nrz3D7T7z1f6/9dp51Oag+u9W0gtPnrRcvjx8fxXULtIYs36lJGFuN8LF9p4dw8KgvkCBtxE6r22AEUbfv7ceLJVHp/EPVFn+3Bn4KLz/2LfcUXv3TD182z4ABQoUKFBgEOfOnbvpMkopfuInfoKf+ImfeMP7kz6Me9ojyJ5Ar//g2Ys7gO2nNwA58ycktEQSs2pXaEWnsfbhvoLIbXBwHeUNfs5DBLwKJMEEw34tvQaURsAr5fxQbvDQLDbZ3jDpdTsYIhrE4Ck/+SWnsEr+qWQweBpsQe1Rfke/jZVV4bXX4V1PCEeP7hycSvrWP/kTxj3KfnXHZXeDfKC1YOaJGltsRe9gv/ZoBFtUvRHKfpXQBHTCJtMje/P8I7sN9kWgV4eR6Vyn8/N4MJB85QQcOQyPPJJ8kbGVN/HsypGdk72LTPQuo2pVZOb+3fUzRS6yf+119/eRh+x1ibPhQHd5WZibhw990LUTD6tg0n4CgkJp8FPFETmy60ZpjG9C+m27LVydhccfg80tmJkGz7s54TLQNSuwi3V2i0zZdRu7n/d22huy6zoHatfru4lz00JUwhtGdg2cw0NDcm1jDsVJwsgww2PbmrBi8ZS37fs7hacFlMZY502VP9am5s6lbtQ3wU/3ofPyGvF6j9KxMdR0n36p1YW2XUuWvbW+BJcb2K4hXulQvm/31TvD3CmvN1wsF+97YNty1+1O7mbVbArx8KHP7v22/+JqB2Q+lnbwr97q0Dm+SvWxabzJMu0XVpn8nnvRVY/IhHjav6UCaYWyq0CBtxE6LyXm9O/bW2WX0orxbzmG90LA/uoR7p1+9I7ae2DmMa5snfmaMSQtUKBAgQK7R+oz4ikfs4vXzd2ohVq7yPkvf4XZ2aG0ORFsaDJ1lVEJSZVTnPRFVenTrh7+pY/kAdocfEfycTA9zL/6FN6Cq2po5HopmPl1Bpe5IyPxoXVNjihJf7NxgI266QLbczkyZReovbjH9g1w6Cab7fS5C2w4RNIk4ylWWG0t8PTs72fm6LcDY7d/dryQ5sX5L3F84UsAnFh8mpcXn9q2/mJjlvX20i1vd7fKFlW7ij/7DLJyDrWVKBzyxNUQiRXHEO2gYlK79OYRAZUpVm79+O4UwPvnfh9v+bUdlzdDh/f1U1Cr9z9HdlCBkp221qnalAJt+9HxddMYB3b/jX82vHgJFpdgft4RkHnfphtigOzq/3Pj6jJBJ5dafRvKKC9qsr/14nVTWre6azwz+/tZavh1u7gH5316Db9d0/uUpLnZ+iKAlQFO4877P8SCJNRrvlmlNFpDKO3hld2qN1Va3h487UhgY0ANnVydl9dofmGBIKdwzq5DuftU/tp04rXc97c65dIBuc4hEpHMq+uWmt32jyHkOyqWOAZVX0AvvATdWr9f5sbXxOEXPNlwJjcN04oJLrqLlW2769RTVz/Ba8vPIiK8+tru9q0guwoUeBuh+8o6lYen8KbKe9726LceodIo8wfi79mdLPkGeGDmCVphnbX24h71rkCBAgUKvF2wWYtpNgWtdRY03CiACUwP22sRScjy5Q0I25xde4WnNl4GnLJLUkWTVlg7RFJdV9m10zYFlEL2Peg+5s2j0gCtu5ksmRBM+ajWRKhOzsNrG8m1l2mMuXQVa9GrFlWfQzcWIepgrc22N6Dogr1LY9zJnyz5Klrt0vj9a0Sr3Yy9yHt2bfXcC7h2eOsV6VLYHNuVjnFswCb/DmLHvLXCRrLZwf6eXXuZ15afu+Xt7pa0VEGbblc4+9QFWudPpZ3O7wCqtZqlXVoZtqxJA/MbBHYi2MZK0i9Qu0gNvkGPb/L7cBrjzkul6Y1R4s+XKSVyyi6FuGmRm8fXNah/kz27qonYsJ34NTUau1wxn8aYjEEcxqy++CLzT7+QW+7Wj9F443VGohVUsHNnLmy8ThD36EatHX/v9gRj5bq/3wrsLskq1VyCcJAwanxunuBELV3ixhsSADvIfu4V15k/D2XwdqApIYCRYNtqcHOy63YJOZ2QXXYHZVf6IYj7JmKRCQfT+9XgtSn/751Sjjc2hJXV2+vrxYvw/HFo78wHXhc3TWOUPksl4ghwb+kEurmMP/sMpPsrN3kBMHTLza5VqUrQWGyQvgDrr7fZWSMMYXWXmfAF2VWgwNsEIkLn5bU9T2FMMfeY82P44LUP3XFbD+57HIArW29cyeECBQoUKLA3EGMHTOJvhlNnDFevOc+u2TnD5uaNH7ZF3Ft3QTjQfA7/8pdYbM4S2ggQJLb9B+jMGyrfQNaQ+6uur+xSIklg1X8g7rczuI/W7qCgufAC4ZnFbeukQcdGZ4UvXf4YX7j0O5lR/24xnDo34M0yF1J63WCXTBIh9BArWYCTLZoFjYo3WiFjtnoDf92Hfp+t3WUq043Qy0da/UkQXicY3QuvoTDu8fTVT958QQDPz5RuaVAYdCOiKPGGE4s3fxxvLiFCcmRXqyUsL6XKjesH1731swRzx2m2xS12E0XGjXCr1RivT3a5v3Gi7NIJwZw3p9Zq+8qZsmugLcm+15obRMl3jhOvCl95SqhW3Of0mO2kthtGtNql/dxK/4ukn3FybTS9vOTx1udhWtRArpc+l/rAXed8ungJrl6F06svsdW9M0+73aYxegsv41/+Uq6Lgm1HxPOOsLnhuZ+pAYfSGO+8HKVrPl+ub4c2RUBHywP+UJlH1s2qo97mtdXderRTPubILrVxCb30KsQRvbg/jy5svMZrK0Nk/YBvXI5I3oHsevmES1dundzE1K5zP7rOMb427/7eumJsWzd3XgA3X4bVo5nK9SYKxuFqjMO+lWIESZXHQ3YFtzLFCrKrQIG3CaK5FvF6j9En9zaFMcWX6p9g4egSM6+O3XFb98+4/PjLmwXZVaBAgQJvdzQ/P0/9k7O7Xt5K30R+bd2ysOQqNJ5efRGAtfYiK6353BriPL1TJUiyLiTklJX+87HW25RdMqTskptVY0yrFUL/IVix7Qk4VXTllV3t51bpXIxz3lSDT9yRCbNAqXOLiqbhAOrlxa/wzOyn3G8piZRyP2J3kAmlO5L83dM0xu1ot4UgGCRe8l5qacCs78D7pjn7X9iw60Te+EB6THgdA+O9SD9qBFu7X1h5fa+YJCp67nnL2XOAV0JFuVJvIgOH7PiLcG3OOpXIDZRdp1Zf5OTmVba2YG3NKaZuF9evxtjvYx7dU5tUn7ty3cWiJEVx+BgLoJS4aZFrsh/YCm2TqN1sn2zaS+umnbC2DkHYF4Omlfh2oyyLlgYlLulcD8OE1B0gbG6jeEBKdl3n8KbXIa00RJ2BiqQp6Z0Rr3egpoR+CvWtpjHadjqPU2Lu+utL3ltxr4sxWpsbx/RlSm4ZLMQBY90zTDZf39bGzciu9nXUd3m8vPjUttRqd69yyi6dO+edmk8wQW1g20HcIzLhwJxI50G3J+T3yubuBZ/9vHApNX4XYePlGs2nbi2de9gLK8Xo9QsYAzDZPs1053UECALh+Iu5+wQMVk+2cv3KvDdJ7R4mu7JrS9q+kewlnQxVkLwVAq8guwoUeJugc2IdgJE9rsQILkj5ypWP0/pwTPf4OtFy5+Yr3QCjpXGOjN9bKLsKFChQ4GsAtrv9aXSn8uxq6yoErexhXBAs/QfW5eYcAK8vP8+plX4tcyvWEVgDZFfOpFZyRNAwSeU2lC07312hlRr87hg0umAjbat7zi2rtLqusmugKuJw2fUhZVcenr61Ok7DQW4Q97I0PUpuK81Og1gMiEWs7Xs5pSsplft7a6RIcKlOcPU6QZxsj0dfO6k4P1RrZkeyS+9Mdg2nAnnnP+3UDTmc617mirmE4PXTSkUykmU4mN61sfwNYIbTZ0TQq2cgHpzzavMyev38Nqu4rALjMAEUuPSygSBSJPl7fZIutlGmZHSBYTpuN/NDEp573tJo9sc5JS/E2F1FfKnnzf6Z7cHiWnsxuw54w2mMFjTbK92lpNZmdJnZ3tM04yUnVEzIpqHZ/IZhOEC+SdHJnWGFMBTihOwaONy3QbpmZNfQcYljV8Ez7wvoXfkKaxd/PzMz303wbjsRwaX6zReEm/qCXXe9hpsPkhS5VTeiCpQiNahXeaLwTk9hkey+kTXZiel+dhbVTc9hC2KJifGMG8MwFE6e1NRqclPS/Jkrn76pcrfWXafWXR/qGy6NURLlmTBw4Y9724/PAPGmVDYPLl5KSLsEZujad/lKck2ywvyCezmRIpxv7Xhf3wlR5NogMmkXro+gxXhwhfHgGmKdL16tDvML+R1K7pkyqOocxs18DIcL/6bvg1R2DRp8ITZY3fiGTQ+gILsKFHiboHNiHT3qU310as/bfnb2UzSCTR784Y+AFWq/c/mO23xw3xNc3jq9B70rUKBAgQJvJoK4y1NXP7Gtqq63cgpv9hmsuMi1290eNMQ7KHIEyR5c8zGPqntILEMPqiojCbJYP3vqFc61rvLC6vMANMM68/VLQxuzuTRHhWlG/Q1nfR1OZRFePym8/ppFon4zbiGT7cNO+3UryIiaruCfM4NP5EEDvTWL3kpIHhGskZwh/FBb6taVXd2Tm3RfdWbyphZgA7OjiuhGfv15EjIlja6nDhluR9kYXe8r/uJYsv1as6s0xRFxxgpRQgJ62h+YU/aOI2W2F1Vor6E3L6NXTg58rdcvum3myK6VVck8tVQ45J0UuheFKcGitfPfsvbGxQSsmL5yzsJuyaA4hkZTmJ/f/lv9E7NUXppL+j+oedkJ3tD3y805Xl9+ntna+cEFcwHogLdYciCj5FD1jBubWHqI9EkwGQr+t2GPUhzTZlJVyYHWC+j1XVQJD1oQONVUbUt46vc6XDnu9kUPpeJthDXmuys7tbIj1HX8DZ95Fr70lf71yFrLwrWYE1sXOb7wxYH9ydrKMRLtsEkrbBDOt+me3NxVSnpflXmDUH8HYlmCZB/Kals/tkHpjOza82qMQ2RXtNhGIou31koWEayo5HrhFux23bVqY3N3ClEzRMa0WkKrdeP56fgtp05WJnZbzm0r3MFvbbCq5PUvvja59ubPZ2sB6wj1y1fSJoTOS2vEa112g9Nnwb+2yeGnP81k++wNiWE1YK7fP6yD3Ong9UZMhDV2+4ukmxVi6N+eBxbXKdkV58YttqyuWa5cTX4ryK4CBb720H1lnZF370d5e39a/v75/8iR8Xt53wf/AGMfPszWf750x9VSHph5nLnaxR3VAQUKFChQ4K3HToa34AzlgcEiI6mhsY0zNdfLr9oBZRcwUGnKbcRAa9Vl5WEzHkqFltKpEZqnXc5RZseRaj8GlF3u31nwoRRbYYPjK89xfn2oypyII4IAKzn1k95ODmUKNYHlFdj84uJAKl36Dz1/HBrbC67Y3MN6HLvqT1euOjXI1aTqZBQJYmLEWlbXDCJC6ZTBm7eoXNyjuu6Nv26mUhSXxrjtXpwj8u6EGGh+eZHWlxdu2EYmqBP6Pim51+32xQ7eJXNdtdXNuvfFL0MjycZaWbuMjtPjJgRxALHgKY/nrn021+adkyHGxszNu+ME0EkMo9W255U0uHSflFa89nqftOiqwZePqWInI8c8pwLLyNsd0OsJl69YtjZTBWFOOXYTxLEL6nXusTA7FgLK9Of39ZCR0M/OQtA/l7tJemb6DGdy7ULKX/SVmgo3JqlHVt5fKDWpTte7LuF2+Ut4OX+oO8Ewn1mN1tDr553Z+g3SSvXGBfTGRTARdnOR8rkVeq+sIyLb0hhP1M9xrnU1K55wM2Tk4NB1N0wJ9mSMaw1hY8uyuQV24SXXl6H9yRPMz899jhfmPt9P6Urab4UNLm4MErgp7BDxv/NC28mI/nXZ/b0p2eV2bNCfPq90ioWt2i2e04mySwYuUP1ueR6ZTyTkEr8V2XXs3PqrzNUv3ngzQ/P0ylX3vxuuk0tjzFItc8fb5Ih776Kh9EqMDQ3ewkuo5rK7roplp+q/6TmY392J7gWm205YkN73trFVu5A1evUunu0xUb9w4wxdSVN63ccdN5m7R0gnovrSVerHI7aeGrq+JvNLL76CnnuBYeTecbnPQ8qu/IsXiWPWvvxxotr6wMu13aAguwoUeBtAIkv35CYj79u/520vNWd5afHLfO+jfw6tNNP/3UMEF+vZ29/bxYP7HsdIfNObSYECBQoUeGuwtLTzU61OHv9M/u13LvBJgzLn3TUUuJlBskuvn0NvXckePrOgJ3lQjVqWvMGwTtO+8g+ymUojSStRmpfrZ7JtDxAgYhnwtUr/daM0xiQI9Zq5N+ECrbjDfP0StrGI3hhSkDEYiDQarvrTxUvw6mtw4SJsbQlf+gpsPfsp2udf5eJlYW4+N2T5bhvB175TWigAM6B46y96+2mMw3BpLrfYRv64tGJ0W66rcNstL6ViGL/qM37VmcUYK0SnO1S+HANqIJ1oLwzqN2sxtbpLwQFYbCZ+dUNtp6ST2bZJ98XTV9+N+NXs2+y8SMmuxNDKfd653089A2Fk6QVpGwM9uOF+OLLLDpJdOyoQ8x8Gf5ekIoTSoHv9QHx4mE3mN9Wfj0rlZmWywlbNfe5fLlzgn5FdN9gfFbYHPdDuAAO7mXwIQ0G119ALL+Kf//QOK/X/qdfOUF573RGbYng1fpnZ6AqhCRDpKw9huwLoZrDXyUm0WOLYoltLmIQ8VNagerVdBe8p2bXeXmS1tcCrS89wrXYhIywXG7NZ2nRs45srU3c6gZOTIX1RcEPPL6USJd+QsivX7Jmz8OJLDHo+7QYDyixx/5808ejDIBLTWlwe3KDq97cV1Lmwvt3L63rodm/ev1bYSE4MPVSNsX+8Q9snfPxZi94UaBgwsat8ad31dCefq1TZlT8sU73zjHWH/DaHVcBWCBdamFZE73xtxxcGtprkpfZuTBRJSlBpQCyt1FEgv81c+95KCx1GxM0dGk2LXzQW0e3Bggt2iCyHvmK2bBoQdQfTGIMegjASuxdrt3JbK8iuAgXeBuid3UICw+j79t6v6/fP/yZaab7nkR8AYOoP34eeKLH+K3fmt/XgvicAuLxZpDIWKFCgwNsR3d5NiAMROlHLBUj5yoGZsXuaxtY3s0k9ZtzqArELDlPPrn45t+TBXfXN65NGXZaKscQmYrOzynJjlvn6JTa7iWFzVuUrWSUf+IhkigKxffWTKultEXy6H2INI+Ei+SdkEZjtLnJh8ySLwfrAs/Oly8LpM0IvyCu7+r/XEluWTtc11GyC11wAhHqDPoeRDzqMoFB4ykM8SZRdfd+lHasxJuvb0LA+Nz8w9rtF63j6YmswOugGwbbvgL6RPiDGgNml2uomJJUSwW9rMI7QipfcgNohw5d6b4NWsDtfouvBDikkuqkyxxrCUDh7Nq2COajsytQs6frKh3K/qI+YweXTNEZj2ObT5Jbbrt6AfHrgjcfVDc2QamZ4HZEbDv1O6cWwnZrrVy5N/linwkw5V8XwuTXQhSy90a0rdLvOp2o32NgQ4uEUqB2wttZfJhtuEWY6Tv3Z64HqbKJzxu/XhTXJIFggJiZmOV7m6auf5OTKC/TiPil3o5S49dWAz39B+OznJZequvO+LK9YLp/cRC+ewJJrM+xsU3Z1usLqajrfhLl5IWi5dU4uHefkygsD6qDQBJxde5nXll3lv9NnDCdP9a+BOyGODWa4yl2qHkuVvkrfgNVOlV3XJ7u6CWfY7Qhq8woSR9jOTaoJCGC2++6lf5WG0XCBcry1A6GnbksQ29qefTiAK5tneGHu8/RsM+tOSnZ1ElP/RtRiK6hR9iqDXc+l46VpviZL++3/Zrddj/Ir5T4Oza/uaxt0Xlyj+fl5eme2iFe2pzdKJfGf7DnisNHMGeAPtJ0ou5TzoFtIBM+DmdKpStX9n0pfYA3jBmmM+eXTptNbz77mS+i1s4MXGdO/9kmyvmrtrlpyQXYVKPA2QGZOv8fKrk7U4r+e+fd8073fy4GxowB44yX2//lHqf/XqwSXdyfN3gnHJh6g7FW5tHlqr7pboECBAgX2EOG1nSt6ZVUKbczzF36LZy7+dp+sUKpPdiUGV57qG7WfXXsl+3fqtZQ8vydtJ4RBSgzglF1Z0C2AdYbDG+0VlpqzXN44w/n11zizfiJpWaPqHunT7oACDZsjhPqBmKSmxjmk3k1Sn2d/+xXKppZrRrCJ4uxSe46NsIZqLiImptctYSxsbvXbi3YQd5gYFDE66UbfhN/98a7Zfv+sq2znKQ2+oMQmyi6yMRxYWSlMJ6b2sSusf+wi537/WV64+rntndgBecIqWnFKvM2wRmg72ca+cvUTLIeJ8iHvnyYuNbPZTD3FdlYTpav1ztfondvaMbCpx3PZPtnE7H/iwihGJFMNmSGy6+zaK7ww/4Vd7WeKWned9c5y9jmfSqSUIkxTb8Vw6TLMLcDKCn0y0YLRFcSCpyVL2RO8XFppPxDMpzEilitX4fz5wTHa2BBeTzLMZBtZMkgIXw9R5MZ+MEVseCnh4sU+ITmsw8nOu6GIb5ggy6dWpT3U2P50FJuZg49ONtmKryTbc+SCGeCjhYuX2Fb8IEPcD1KDQHj5BJzcxaPkiVxGc9rVsqkxFjpTs14P1A6m4+Fca9D/J4HzWrPZ8RHrdraxvk6Q815KlV0S2QGiQdUXWPvKZ/HioWfp6xzXzS2LwhJbMDkSSkXbya5XXlG8mpyezVZiEn51kJBMUwxFbNbHdO5v1d2yNjI7km9xLHzlK4ZziWWbXjkFJsS7/DSquYRNryEitP7dx+j816e371Dq2cWQQX3SwSiSjMAIN5bwVk/T+/KrND47P3CN2gYBbHocVf90Sb7RCpT0j3OWGm9vbKh/I9L+Rmqn9ktrbHz8oruP2b5aViWTfvaq25drvRWMNYyWJzKFbKsRsjaXI+8lUfhlh7K/YXO9tOS+BwA7L7AbJH0OHTF1/LjzABu2OsjILg1Kcl6KSR9MPaR9ojbYLwyN5va2lDX4Zz+Ra3y7miv9d6MpLCbEWiYoHUpjTMeq14PWSkDl5HbrgZ1QkF0FCrwN0D2xjn9whNKxsZsvfAv4+Nn/QDOs8YPv/YmB7w/85XeiR32W/smLt922pz0e2vdOzq+/evOFCxQoUKDAm464ubOnYvY2eesyeuMy3to5gtVFGg0h0aoAYJKHXc3OVQn7Ve/6b3azh9i81CNPmIiiZ3q8euop6sEGZa/Ch459O8cm78u8OtQalE6NoJfc0/1AGpHAYBpjPxIa9kJKSbte1/VFme6AD5cVC2KwYglthG6uELfqGbl36Yrhk09d4ennupxOxNCPPAzj48kuxs7faRvZlcBbFfRSjowDfOWRCuVsr41nhtK6csqu2laTTtTsG1vvsvrWgJgj6dKJ9RO8uvKp/iIG2nYwtSTFufNwdRYkdsqu6ymQRKB3Zove2doge5IYgC8EL2JVCaMqRHoSpcDraQylfkrgjYLeXeLlxad4bemrSacsUa7qYsUfIUxT0lJ/rSFYC63KfY60tbZfDUxprq2O9k2rh9IYPd0PtPOV0sCN32oyvOVS/jyUHDO8g2dSLgqMEmWXAKuraTqpDBE3LiUq4wxFeParwqXTEbYXZ5saJrt2Cu6tmEFll0q20xMqz89SeXWBI+UOjcpzg+tZtgWv6fc7Bua5VMZmwimtrd+YjBhGf9EhtddQxU1TC+i8vEb3tY0BRq7XFUyUrm+yllTdUv7SGt3n+h5DKdle/+Qstaf61QLSAgYj4RIqVwF0IEXLCt5CDV3rEMUWwSOOhwp/RF033jZyqp88odZcQoJkvBIiSw3NYSs266NOSkqm1z79hTbtry4zjE7HzV1jXH/11lW8uRcQI6juVl8dGTSwkSWeX6V3vobNqV0zInjopGp8eg4xluOf6dBquH0JmolH3HpyX7gR1yWCiiOiUNENfYavP6IMDdMvHJCeg1Yc2XW9WTScIi3iziXbjemELVbDU9sruYZC71qNoNcFAzoO8ay7niibpnoagkDY2NJYsVT9EUh2M1xbwKxe68/tJHW9z/ELM9PpT26ZznCmb/I2SdsQTHi9y3F+x3bY+aSvSRrjsF9WitSvUGnQOfVheojDhdbASgpBIXQ6UNsa3uaQgs+EYGPUxqUsZTPdv1df7NKr1Vyb6bNE/t6Qkl3iSLoLT7WQXXpcF2RXgQJvA3ROrDPyvv03NoK8RfTiDv/p9V/ig3d9O+848L6B3/z9VQ7/j++l+bl56p+Y3bmBXeCxg09yfv3V2y5xXKBAgQIF3jjErcGHzfSBOwtkwv5T9esvt5i9Bs24TWhdupxJnti12pnsil20iKX/Bj9VU+ktZ5hkdaJgSl7XahGuLjSxVohMSNmr4KsSZW+ENAJSoQIF+zslEEv72RW6pzaTnbD9NEaBgSf/Yc+u5MH9whW3/Fp8mTOtK9miFtlGOJggRKsS01PgjzRYiV9hMTiR/X7/fYpHHnb/jiKX6qE1CLqfMpSvSJl2KVUDKY34rs/NC+eYqJ0Y6Hq7A0tLAkrx2tZJrmycotPrIXGI6iYRUtRF1Xco0Zdgfc3m0pMSlZYVyrUznG7/Dp2lZfxX+xUCbTMiXu2nvvTJCosy1/fRGgiUcoSkf+UrA8tFenzgs1EKSQfmzrmuAfjnP4Vecy/h/LiBF2sWlrqOgLjOs4pLwU0YSLE5ZZfm9NZjvLz6ruSnRI2WS2PMFBPX2ZHx7gVGqWWfAwlZii8nBtuD61xYf40vXv7d7Dw1sTtnez1YWXO+cSIG6fTTWZWNkV4/eFaddbqtHou/M8fS750lilSur/md3t5XI/0Koul/M+o1+X5cRXgD5J3KW/IBw8Tf9sDbn30WlaQatnPpY2m1uZ0w7PlkLYwFVxkJ+0SORbuAegeYeoh3LSVEhbV1WF1xCktsL9tb1QPd3SJq9AdosXE1Owei1Vx6oyojIlSjVUdEZKdcf12z2aM0t0X53GpCGBiiWAaqjlobYY1hpnuS0XCBKIT05FRzL1FeP8eBV2Mk9RwcGlIjJnshoLWXjEXfgy1e7/ssighxLUjIrlTB635TvTpiQErjfaIhIa7xq/TObNFNMlFIuygujW04T9ZsBZgTK+gtN15xN/VjdPeSaKVDtHID/zYTsrBWZnU1eaEh/f2ebbxOy+Z9h3MvPIa0jca6oiGmHW1LRxWxNL+8SOMzc8w1zhFJh56tJ2OS3Mfq0i/kYmGm9iyeTZWiybkvhq26xYrGRFDyKjw2+d7chgZr4opYmqnoWlump5LmraXdFl58eWgsrCPUZron8S59KbsOibhrexTJwDm3U7XO7PoUinuJkTZtYX5BeObZVB2X3Kc1AwRudn5L/0N6/00JMiuDhLUK+id3FAnNrR567Rze2lnnX5Zr+1jzCxxuPpP1KdtWitgMvEyaaF5i0g5Vkr0Odn56KVCgwJsG0wwJLtaZ/pMP7mm7Hz/769R66/zIk38r+67TEV59DU6fEeYWHuWjM1fo/A/P85sfO0Q8UmF6Gg4dhCOHFQ89BA8/BFNT1yfgHjv4fn7n9P/JXP0C9888tqf9L1CgQIECd4Z4WAlkBTyV8zRyf2PjotW2bfF87Syl+G5XZa7sSIpU2bW+ZllaVbzrCZdCc279BB9Sky6YSJ6LTT+fEYBuYKkGNiO7xMaAptlyioLJgxUQoeSV+jGL71JXRkOL2pojWnsHQU0x8s59A2QXkpWKG3gIz3bXGqdaaGvs6YBQcpG1JNWvUgIkVNiSZWE+whspc+QwHJtuUm0rRpSllQvE07guilxA4GmwSSdUJKicWa+kXU024ynP5XIqWFvq0DqyxEF9GEnG+PWT0JCAKd3CW9GwdY3Xau8maC0wuew27M29gApbxBNHk1y6PqJIePWE5eAC3Hev+7w0C1sl8P0AZSOar5yn1JqlMu2Ob7S8c9C5vGLxJ1yq5eXNMxwcO8pEZXrHZbflxYU5QmZbcK4oZalAuZhGLCpsIpWpnbexG4gQdNdBphltX6J3qcdWLWJ9xHLwYK6CW+7RxlrA185bTgSNdTRPMs/a5bsx8jpfXPg0tei72M9DQBoQuv0ul/s72e0KcatGJYqoRkv4pb7QMSJkxcyxX92DNTKgOlhouEnWCLaYqu7LlF0AVT0N1FDrF/FaV8E+AShKlzeQayHRw2VGRtxOlZtfoGmmee7sPGM8wJh3IPHeyqmgdhB/GBsPBLL5aoxgGR+Ho0fgSk7xoZTKrOe0cu0efwmO5Y5H5mXllcAfQQUNVHcLGT9Eqw2+B7Hp+zvthOeGirkZAzOdwdxHo6ooM9hIupu22U8lywfuvrTxkjRIZ3ztErHzxEjj0me4Egn7uXug7dqnV2Ehpvxgg2q8mkXVqZchXrlf3TAjRixRLJlBPcBmdx16LhWybBsYA+XVLhyKMQZ03ceLBOhBt5M7YdLqpjmyK1F22YSoSNNTUxKid2aL3vka7QfvyuautWRqU7fbNkvplIzETj7HFlWbg1I1f+JuI7skTs9vt43N9YDlSCgn2+y85GSP03/8AQCuzQlawSHdIbzaRNsIq0p4hP3hS7YX2NYguZzbD992k3uQ609kA+RMl+Byg+p3HcpW2di0XGlY7m6EKK2yogIKMEYQlSic6kIjSCRLhoFzSBkLibozNDGCh1JuvK69fiQjtCprJSJl8LRH66uLrIyepdnpsO/AKB95D5xKuLTTZyylnUIp27/OxEGYnbwbG7CUE+29+139sR9WSWYqNIGZ2iuEYwdole/DWtjaguwOkHm1JSov645t3iMvo8KzYZZsHXJzSXX6xOj5C7CyEPAH3psQY3lvyDikWoUwhP37gB2uTRIZ8v5zo8HirrM5C7KrQIG3GN3XNtxD/Xv3zq8riLv8p9f/N95/7Ft57MAHePpZ4XMf32LrwhWOVWeZLtd5/74mI98WMfJ7B/iRV36Tze/ustEeZWF+hpeb03whnGapexRv6gCPPKx47B2Kd70TnngcxsbcTeSxg08CcGbt5YLsKlCgQIG3GUxnKCUjeRDNUsjSN/sGjIScN6e4RzzGA6f4rZddyKqVDyLYT8aMH9HE7/Ao+VDvbcLIpNuWcWRP9gCaPJcurwrRhrC/4n4ITJ1a3EY13cNyMF5xQacuZSt96J5vo3v6WayK0Y2tIWWR9JkKcab0rhKj9DeadcESRuBvuR1XEmMT35W59iamatDNZbwrFbylEu33tfAkAOXjl6AR1ACYGBkh71+ccm1h6JRdSoO1ino8x/7zBpW/nSuwURfVWkMphU59drTQNU0W7DwLdp53xQ9yH4dAKbytLpEY9KaPReiaLUwI5SCJIlJfImu2kV3GQCdaZ6l5lft4ABM7xUAYge/DTPckwj6whtHeGtoGQJWdEISWbk1hxXB16yyztXN8+4N/Ivu9E7a5snmae6cf2aaaUl03dhrL2KgmL3eb7c3xCHcD3sAhU501dH0RO3O/G6Nb9aYxoVM7xB13HIGqjfFtm8hEQGXH1axxBGsau/naDLJhaCIbgbUsh6+xr/SQI8V0XzFR8WK885/BHnsfTz9/kLu3nEqh441tU1UpDF3pbkv/mh45wGZnlVp3jVFvhstXyNQM+0sPU/Jfhe4qEh8iijvAGLrp9rPbtIxPgbKKS9GrVGMnP4y9rutnLuN3NFygcu0rcHQKvHK2fcmdv46jyvfPsm8m9YmyGUFF0qy14HlO4DegY5E8k2KRsQNu/ia+XUHg0oJjM+j7NYxwSLA1vKxSzncN8hVXpe/7025mhz/P0fi2m10HvbpHaSVwHlgCvvaIk3nd2ZzLyC6xkl1zpOZo7vL6OuZwMoOiAP/i57D7HwY7SJApHNl1zcyifZe6dmp+GRIi3lLCrluqV5tUOkt0ujHxNVdJr9y+gtaS5KyWsjatNRiJqdWFiZKbbFZisMLVOSFcgd6EW7Z8qotuQhjH+BO2f4jSIUlefIgF1RHES9XBffWUt/yaU0r6pcxwXQ3NcelLfQHwTYe1NbjrOirRxUV3DMeXkuIC1iBUctrCPjzToxJv5rfm/oRtpjunaDMOybGKTIgsOeJdXTuOrp3GHnqChQVDbCwTdQhL8zR7yTKmhokteAnZFbo2JirThLaFEemTJxZHdokhMjGiNCJQUSN0mja5J7rU7WbcZiFY497RB2nM1hg7Oo/vP+pSNtNsUCzndvK5k8RHUDliqnTQ7W94HZ9/icw2IigjuxSMtJYYVSu0yvdsS+tOqzEqJfjLddR8i96T9yBbEd1TPbAGnaiKU7IrvU4MH6n6V0PECFPfVHZkuLiTeHNTWM9Vv9RRm9jCyAjoMfoEcR7GOB9BCfBMB2tHWLDXVzfnUZBdBQq8xei8kpjTv/fAnrX5Wyd/mc3uKn/Z/7O8+o9+kg+MvMgfOrAOuU2I0lAaYfP7HuDCf/3DPPyFGt/3J34Z79jg1TOSCivBXVw6dS9nn32c36s/QXvqcY48eoR3PXEf46V9nFo5zvc++uf2rP8FChQoUODOYbtDaYxWUFEPm5Alknsjfip8lhKD4qhUHaDxM1JidNVibZ9gWewsEdgQsRpIq9y5oFsQaAt2zFBrDCoc0u14jCBWKOly9mVJVTC6RGAMqu4NpntJn+xKAy28xMR4OI3RWsIATMlQ8j1U4H5fi2ostRcR3z3Ye0sucDRdhZaIx95RooNyVSrjHl53ZaDdVMQQhmQpb3XTBhR+t68qAKdc0osvJebJCo1GtE7Ih9ScBK6F87xfDjAbnWY6nkI8MsVaYFtooBQnj+2Zsi0GErIi8UPxavMsTK5xKBbOnruPUiRUHpK8lz8QuGGMNNPd0xC+I6s6OFydTVmh1UnVFYO/zTcu0Y3a1HsbHJTBF3Y2SX+amnQikGZuTKwIm+Em+EcSlULegw1UZyNZzrKyKvg+1O/aYKOzyoP7Hud66NS7rC50MNZSiTYQDyqqjG/bBBINeLoZ61RvpZJKSBunXqjEG3ha+mmNAEoRSd+Y+nT7d/ho+EdQqpx9hwlRVpK0r35lbUEYtpZRIrRobktj1MlxNWJot/vrZ+sBohRLrQ0ur9eQ+CHGkpTYF1dfZ7IivPPkE1TDcm4d3SfbknNzJFxCRgUVdRCvjFbOa8haA3EPuk1EZlDYjPMbTMRKOFbjriFiXdOldDt59UtnAxk/DEq56nXKA6+Crs9RL93L1nqFA4erqKjvO6Zaq6jaNezdHwTYsVLjMNnlaYjVMGkr/cA5jglqQ+ROcv1Ii2r4mz6MuM8WQ0n5xMn5Hecupa2vLDLxB+5CYQmkh/RiShc2CFsxHCqhk+trvLnE8myPatSjV3JzQomlGQWEWEYA0ytTq8VsEVEGtERZJma1u8raKYNqelABsT2g0vdfSq+DCN0gYm4eTNPjA3cLltgpKgUOH4bSQ8kwrAsyCt7hGDVjCc72OdeoYwi2YvSIYENL+asxst8C5YFra7MpXJ2Fhx50fV5qL1BfraPX3QE8MnEf+oy7piorKInxe3V3/Rg2HEsQmyG+XKyLU9JrvCRngkCpPUhyZFX64gilFL7pq0qNjVFJVVBpraESklVrBe2QzZqlO7pEr+ehbMhIfAW1cpb46P2ugSz93MO/aGApN7ez67cltAbQHCod4EDpfi7aTiLr1YBlOdhEgF7UxXlY6iQL1OZrg+wMm6isFKysQi0UHmd7avLE99xD63PzmGZEXAsYIPetBZXcu5LxUAx6GIpINhnsrMFfqmH8/ehWgLQDgkaD6nRtsKdis3FQSUFk5TnCyvTS45KMYaKWXFiEzdF+99rNCNuDctnd2nfyVZQozpRdU71zBPZxOmp31YkLsqtAgbcY3VfXqTw8hTdZ3vH3p69+kk9d+E0awRbvOvwN/LHH/gJHJu7duTERls/8Fr/x8j/nO8Myf2Lu11kdO0rvyDfTfefjcOBB7L4HkJEZKI2CUlSAe753lmt/4yucOvELPPivn0CbBqqziWouousLHG4scGT9Mt+6+VT2YL/SO8JXP/0RRo7cx2drz9B9yvKNH1Z8wwdvnPpYoECBAgXeHJjQDhoKi+Bf+jw62IDxicwQ173MTyuS9ZfPTI5VaUCBIwKj5XE6YYsztXNOYITGYgfSGFPTdiVx9r0ayp8qqTHXL11iY0MY6Qrdrnufr43CW/Gw+y313gYTwT34SRAkInQvRIBCeY4VircC4gVD+Z7Ut8YpmtCW8miMCgwmhkbT+bhYKy7oSccrAs8GTIyVMpNgvXER642BfE9GsmXKrgh8idnaghVjoewh3tD9zwo26kGSFqTRrgElzu9SYPrVcUbu9Vm7d4utqIn0LiOjipTtsjZw6W5ZRlHqcN8/Vv6Fz6KXAwgsI5UVovgQvTBGGaEcWPK2a7GO3VvyyKW0nlx5kWP7H2ff6CGGiiOiBF58JWT8mEtpW17pHz8vUZcYOxypgsnSGK3z0cllnKYpn8nPfWSyoj4bkZq8v7TP+YClZJdqrzuCz+8HdK++1MVudYnKUI1XEQWVRLkUmZi88vD0GWhswROPJwEZCrGwv/0y3ugE4ZBUJR4yt+9FPawt4+cCXlDOZDwHyzbxHWCpyRZX53vce8gRbtk44siuICU8qgJdR5SKdXbQ9VYb7DiV3nmqScpn1LGEkcGIpbJRopcNuXLTNpfGaFXJkdIJq1LyygRxD4vFWz6FDQWRGWf1nUjClNgBsVs/QO8Xp+jvZz+tyVt4CXPwHci+hG1RKlOTzX35WY6JpXzwAzT9IwSJYNGbP+76maQs76T4stY1lTfgt3qI7BLp52vupCgSqMSbhOkkzJFf1kpGPgKEUb8TcS3g/OqrTMc9FuwCzaDDe+yTpAUC003OzQntq1cZDWMCfzpT6ITWp1W5hxGuUNIegkGnxUAkpNsWRjGMB0vJ/iUkaHqOZSl3ybwRQy9wJ+5ifZEvnv0CkQQo667hhw4qpu93yzbOW2xVUZmJCfdZTpgVDgbjjIyMc/qFORqtNu/0yrA1B6MzyHKy+TStM0fEdjpQrkAzaqLUOCOlCRrBBu2wzkTbzUsiQ7m+Dq8Hbla8c9g3y82fOIL17iyLjascm7wfJCFGBw+XGyNv8DinBVWs3Z6+JwjEll5PuHTGEt8jyakgKGMJQgujoJLT1kiMtDcwco8b49TDSmn0uoVWrv30xQ7i7qEKJrwJ57mWVNp1pJZ1RQe0ctUObXJeqeT+mL67wLIcvEYsPe6ufkN+B7PYCyDopn0a2FWsp6GkiRba9K61YOqB7DeFhXJy3U321bPhwDUtisBLLQ7WTV+xFcQYX6AMtjdYLKZkmoyGC2653GU97/OfTh1H2G2PD5cXI/bFUKkAmx2kI5Cv1xYH6PXLiNcf+9AGmfflzVCQXQUKvMXonFhn/FuObfteRPg3z/19PnbmVzg6cR+Hxu7id079n/z2qX/Ln3/fT/KD7/kJPJ0ZBOBd/hKlZ/4V/7p7HN+DY2d/nP/y4R/kO//0g4yW8jU1tmPqD9/H3f/im5n/H55m4RcXOfZz37izWX7UQ6+fR6+cZN/ccf7o7BcJWOZ/Ge3yh7d+gGd//Y/zb/75H+Twgwf4xg8rvvHD8Phj7NxWgQIFChR4Q9GLOth8RcbM2DZ5oE1oB/fAO6i4AqiGK/TKh9F4A6kF1kJJV0CakPAcCo3vg103dDYMcQSlJNjSYjC519empNCxoAQUPrYdE9Y16+uWydDjtU3FewEChepoZmcuoeoWf2OG+xJSwWz0iGvWlZrXGjGW5jMb6HpM+Z5ysrsGa8CzFqsc2VFvQp064Rp0WnBgv3sDrRWYQKF9y4ifV2ZFrJsasf1HvP89fwuYHlB2lcT56qT2YZKPzzqbqM0ucs9kNvYujVGDMsTWoGK34shKlc5xw755Hw4pF2yTZGGJS82yqcIlvaemfjqJWgHgSmcBNZmQGumd/2yMfKB/bI0XOtswo5x3kFiWmrPsG+172uSDRmtiel1nkj6a86f2xD2DGIm3q+oSc2LHs7j/HvQOsmrXEGd0g1beNs+ubJIAOxnjW7HoXh1v7vn+lzogsmUqQYNAgowcEYGyKhHrUTqqkilEKtE6ge+k7hm5p3RGUlSkScDowHYj7MA+miSYHR+1VDzopR7gJkLZ/jkn2G3xnRKLIMwut+mc63vtpJXgrDF0LzdBxh3ZlYyk8xFTqI5yZABOISiA6mrAsBU13HJOUAIoRkeS45Ajmg2SzRtflwh6XdqfW2QsTMbegtY2YXYNvm2h1EyWuqRtgLIegnXKOGvxV1owPtE/LEkQr8IOIpbNTSFAc6QSZuMAUNVduh602sm8S1ksG4NXzo5RPnXSGJc2mf6mNYk2KodeHe/80+hVH3Q/5M17dsUSsWZXct87lr4WNhhVHqqVEE3V/lN0ZALmV87TbLbccbE+2IjT4UXGzAHuFUcyiIkzMnemc5JqtOLSGB17BICHh2c7+NLJOhW0HPmVXOpQyX6ZtLGEoehG7eSjodvrk6wnLzp/Ms8m+5OD7SWEajOiGr/GNXuVTgO+b/obqYdNV83QxgQ2AhNkXoL9i0c0aBkm7pycHN3H0akjXNxosdFZSbzC7sVfblCdS8ZX+duuE+c+vs68TCBjFRbClznUihzZZa27TqDcOoIj2coCpaF0ZLFIZ5Pm1d9z5NaQWkkBtRpI2dLtwmi6O8YQxRYPSLhGYgwS9vqebZmyy8mWBuiV9AUOFqtcTqOyEHTT3zSiNEqcylhp5dLxRBAUOiW7cu1txpfYBmHALD6OYagnrqtWoUoa6aUniSWVlSprwUvisUTZpW1vgOyKY9DWYpUPBNmx0q0eZtzNA9vtr7CwCCOH+zeEnH0X+VoAUt0PbKCIWVvvE4QpUqJXKZATi0hP0tbc951NRMkQ2RWihnNnr4OC7CpQ4C1EtNQmXuky+r7tfl3/9+v/ho+d+RX+zLv/Oj/2gb+Ppz02Oiv82+M/y79/+Rd49tqn+Klv+VfcL2UqX/xn6Nmn+BejFZ4vxxy8+k/4jv/3j3HP3bsnmWb+5IMEl+qs/avXGXnyAPt+4JHtC5Wq2KPvwR59D/H7/hyI5fGLn4CnfpzOvUv89Pg/5afe83O83vkm/v2nf4Bf+7Vv5fBRn+/5buEP/UHFXXcVpFeBAgUKvFloh3XijQPMzbvS4B/8Tvd9+qAcBpbaplCtQP8p1T0fl0uggkVHdimfrQ1II2hroazLlJ+KUc0y4WOgUXhtD3vFcHndsDaiOGxhy65wQCJE9x9yRUPjAY93zL8La+DMFxrOE+kBYb8+gOmlbJL7G8QLNK5WmV7rcV8FUCp5Dk+iLRePk0YmyjoCR8RiLJTEEg298olCYMR5oEwkcWarDeWD4NsheRMwOqIY9ZeA6YH0ES0xVixNaQLT5DI80UED6YSItVmMp1Pjcx1jrEGn1fLwiLsWZZRLAZVktEpCpbGIwdkOWSt4Kg1gnI+JChoZOdW1PZR1iitJAiRBnPAqOcSRClzKVKSxGMT2U2nS4CdvBmxNwOaW+/fl7he4t/pN+KqKCV37m51Vnp6f59vUTLZOquxSOH+jUT3DJAGrag2RxPdJ+4QDUVGOpUr6rW3AVPcc3mKqMtD42ke0jz36XryFl1Bhh7WtEoeCy2x4ZTxbBpxqwZMyzerDNP0pIKLcmedg6zXaZefpkyr4pL9Zl44zFEhFSaXCCe8oTbOEMTbJqBVAWI5XeVgOgYm4q/7ZbL3T4QvcM6TsShUTIhFBAMvNazTDOnGitLKXOvReX8ef0ZQP9skuRCFaQTsJvCWnmmh5dDshS711FCOIUiiEkRHLXXe5So7pDnoSYEVQvQYyJfi6jLdoMe0+YRJHglcGleQrVqN1sEdJDecnO6epRj5U3++Ip/U2paUN/H0GjjlyRmuINizRZkD5kGFhEWo1zZFHBw24jFX4ZWdQ/8Jx+OaplEUxkCO0SmWIE0uudtty1MuTlalnVx/+ta8SWFxq5k6wENHfZzcvk7nnVfGUpfSaIz3N+9yGgkC4cmIWG53u+3GZEnWpYZRh2S5xb1qR1gbkOYly3MBqb4B+UqJpiCOnZvaXqG1E2MC66o5GiFUlOzfjVNFlB6kOwdINt1+zMsFa+nLD2Kw/8WKNcKEJBx2nsbDexVQNfk9jxLjrcT6nLL2A2SgVmuXGzaKTi6KnS0CPre4aMfspMU7JtDC6SkZc5bB5qklpLCJ84ig6EkwYoWrX3DVT6ey83NwSajXgEJnvYX7/l5aPc7Z7iR6gcx6Ephtn3bXZuIkTV8WW2Bq0CMpkvyBR6FJ6kzEUP6lyaS0MjXy/B5Ip7cJAUFYQUY6giV2VYh+flc4cOpUlqoSMU/1WtkFpEINng2zclQhRnDs0YokOVIljUBKiF09gph5ElWJktJys47apKwIJoX2o9RwynR1EYqMoi0WUh9I6I6O9zQ5xWIZJsL3U+sARUjLM5GfKrv44xfsfQ9RXUWK4fAUGa/OSqWEV/cqOUSh4GfEdZirxFMZG+KrEbrA7SqxAgQJvCNJqJKPvOzjw/dm1V/iVl36e73jwT/HjH/yf8BJt+P7Rw/zdb/s3/H++41dYbc3z1373O/nV//s7+b21Z/iz4zP8VnmFo62/yK/+vb90S0RXisM/+T7Gv+UoS//oOMHV5s1XUJr7H/4jTFcP8MwD76P9ox8n/sa/yrsPX+J/+dBP8NSf/B7+yjt+iU/+5xV+4IeEv/E3LV/6smzzBClQoECBAnuPyIPe2S1qtcTgOVeyHBzREwTQ67oHaEiDfoVfgukp8GyEDoX4czEqeXNdfT7Ej0pEbXGVn2LnRlVqe84TGmfNEqUxrURZNUaVqBV8pSjbGGuh04UoKPGOyjdzj77PpXqQpPwBgdQp2TotFxOy3F2j3k3fKItLY4wjdN2lU4gVvGvPJT5EzivEyFAwKGnqmCP3Sj6IlJmYgKrkFMm5W6nkFFQplBgW7Dxr1pXFEj95KFcgJQHrDN6dZ1eiEFAaqQg26Cu7LEKUeqT1YmzSPzvWJ4PqW3DhgvTzKNOALGiBdV5YImQV0Hq2juuNYCx0k+7H0nNqAQOrdgVEqDdc+qi1YCerA4FXK1pMKgO6NtvGPbuYqD+mYdzFdAUbuQDFmjgjRjQMpK9kWgalKOV9ZYbSGLe6q/i2i8Jgxw5gJ44Q73sQu/8R7LEnEy8ojWou429dQts2tdI+OuV3Zs3VDn8vSlXoxYb1dUHqTmVSNjUgXwFQD/rXDIVIcaL4mfKdjUSckl1Y1swas9FV5rrLKNMnT0IJ0Dsou/xEoVAN59FRi9OrLzFXu0gnamOMYNoxUQRlGztDchJ1nCh3yNuOhLBYSIJKU9dsrim63UTBlQzl2FiM56lMdTE9BdqGmI6lfLyEqjeySqjpMRcriLVu2znSr7p5im5vK/uscD46JqlSpzR4m203eokpfvO1iO7FXhaZC5rm9PswE3dRG3XHaWYqxkvkF41mmubqlFErqwnJAVRywi2FydZRyhFrhgphKNTrfe/AnfgDEcBXEPQJCoAxJigrtxGZOAwTR/vrJGmC8ZP34pkGQUNB0ELQVH2fljSxCibUJGIM7XaS3pkREgJWGC1bYqUQNA+VHsrOhbuOwfhUmdFR0LF1Zt4RRFLNGjGpN5IZ3CljbZbGmIe2ur9tQFKvpiTVOp2XnR58Zu5VWh2FaJ9oKswGSvInhbXbzdKSeZNVgcylM1sVUjINSqZB5E0kKqfBvisFtupIC78rSNBG2uvJpcAZF4pAp9NvdzhTXMTSbrcyQj5PSEUXGsmG6O+LdQbuFd8gYtwuRVBWlSSFNacqtYCv0Hggtp8VK0LHNoglICO7tIdYCHqCMs4XMavGm/ShG7XYjJ0noc7IrmS+D01Wz3YdMW4Fz/Y4fAjuv88dlzDsk111M8fJYy9w5mKH0kRCHHU2Ufk5kXp2VVWinOp/ne5oHJEo6jy0VuQLVEhoXJXKyKZDmCjOcm054Sy9OUN7oa/wxGoEHz18D06gbYisGQhAK4s64rFS9dnYMMk4Bc4fMHdcnTfY7uLcguwqUOAtRPvFNfSoT/WJ3NtQa/gXT/8t9o8e4W9+08/vmAL40cMf4ddL7+fbAsVvVrr88/Ims72QD9pf5N//jX9KtXp7p7bSirt/8ZtRJc38//h0v5rKDaCV5sP3fCcvzH+BeOZ+wm/6CTo/9lm6f/yXKN/zKH9s4pf41Hd/N//lz/wk051T/IN/JPzZHxJ++3eFKCpIrwIFChR4o9C7u4IxgrZO2RAmBu3p+20vUZwEkQvaS5Twz1YZPzmJDhQTE4oHSmfxW44lUUrjmQ7lpVn0tTYrq7C2Bt1W4mkCuOjHKZTSuKgSbyDabXti3BEgM8F5pnrnsrQkgKoaSe55GhPngoCqW3d82Xn5nNo6ycnlF5JAPKmM1qpl7YgB1XVVHPWWZWRpUMEBUJYkcrYuUJ6chKPHqoxUFeNqZw9N292EXiMbN3DVoVrSJA2wrFbMzycftUup6ZouCxsuGLNWgfKQEev8taIqJcqICGH6hrsbYsUdJ6kIrSc6RNMxuqtpfWE+IyB0bdYt36vRbAjt0AVYOgnUmmaRsBpSqQrljpepYIyJMl4pIkKspdGAi0kGjTkwPhBYDBMGJqmqZaKcQkcs9edCGscjpDqFNZEbBAVZCh5phpoClVSxS97Oe5cM3rV+W7GNOLl8PEtxkYmjyMRRov0PYA8+ioy7ypXticNO1RPHxJOHaesqse8UN1ZArI+nynSjkKVlMM1Nt70k1bCbiH5Sz660jwMsJxCJI7u8ZG6kaYzKOdUhAqHEYCNEhDW7wtiBLncf2/4cNVpO0j+JmV37jYHfTp+F2fMxtRpU4jBRjoFCY61CNixiBLsvcimoMZlqUvecv5UyFp1E5XEmV8P133PKrnhtH4Ql9FwNX5edkCr19ErSmhtmnYVgLdc7S+PF89Az2eishCfZatdQsSP1RClKPkyOCuZKX3ZV+8Rskr6laZh99A68l1blfo7dpZkaGwyCXz+pWVsXtjZjXnsdzl903/u5fKS8h1j616gyC4twbQ7qCTE+YOFUHs2+UxMKadisEiMWjnkPcKCaZlrowTTaFjDmYT3DgqwkBH+ypPWJibFaIVh6Padg6WbpbM4/0AsUlYrBJOmoZVXJ2BDl+0jpCAd7ZbzYoiRCYkUkFUgIU5OoC/Os7OUrwhefrbFwJWfWnaTqlmwJFLQj9/JaEt8xnXoEJ2bxqfl+0BVkXBNMpieFZdB8yYIJiWzM1fgyscTOc0ts5m82oAglomSaCIpO6ZgjkIfcx5UiS7Xzu2CNuPRz69SVLWmw1l3n7OYzxBIkLwwGYwfBsL6WUyXGsLLaV12Bu2ZF4rwKU1/KsjIZWev3pimrEVIPOmMjCFvuIuLjRAeuIgpaQ4cOa3aBzegSSiwuqdhHrBAGwqHGc1SClez8FXFzVgc1CIVSHbx6bv7l+priaP0LjnheMngS4OvE10rcPqYhWmQdY39+8Rr+w2OMPurSRfNkl0retnTveQ9b+p2Z8qqZlBlWWHd/EONISS/Lg04Opgz4Oabb9kyu+mmyC52LMVEwjT38LuzUvYgqYZWfqLZyfgYJ9FYHmYsx12KXrjmuwVNsNlaITURsu4RRNEh25RRxN0NBdhUo8Bai8+IqI+87gPL7p+Inz///ubx1mr/x4Z9lvDy5bR29eobR3/jTHFh8nZ/+yP/CBxfO0PvPL/GXj77Az//3P4Q3XPbnFlE6Msqxf/JhOi+tsfGrZ3e1zofv/i4awSanV19MOulhHvp2en/yl+n82GeJPviXeFC+yr984s/wuT//43zbvc/xL/5Xyw/9qPDpz+TewBUoUKBAgT1DVLbY1gbT3TP4pkE3SdlKg7hUNQJOKTESjzC2NgNxCb/uIktf6b5RLRrPdl3q3FYDz7gGu03l0hjFVWCUjqWyXsKnDCg808yecSfHhEqFTLGcppFV4jWmu2eSDiaeQSjQkgXzXha5KucVBqyuCq+/uM7m1X5QXnvalTy3Yhg9Z4noUjd9tfJIFR7aP0OlBIgjuxQK7VUghlH8TA0x5vW9m6SxiH/1qYEx9qx7s58pFpL9jO/TziPFKF7dPEuvC10TEfYSZdeIxRpLuVVGoejZgFbcSXbfJBkzgviCrQrWF5cy0o2RxOxetddYubzGwoUtrs7C4mrsFAtbSWqkB0ZFKAVTl0dyWTdDPj5pCo8I6/ccRSo+W9Hl/twYEnOE1gXWcZ6pNC4Qjycfw1T3ce5cRNnUnFdUEpWUSunhVaCcqsYTH0LBv2rxrqQyCMvc/GWWlwUlrghB6rlkhlJMn+nOYg8+zlb5McyRd2KJ0cqnUX2UTukuwlDhqwrtJPDTEiFop5yBzBQdpcg/iqQkW4pYYjz8TAkU21TZ5UhZcQMIJmLNrjJrrnI5uIqntyu7xqp+1mbLpCdlnD0LBTXX14O2hUrleI5JwrQiujZAJmKMWFpRg7mEJVRGEXvjA34446MRRElAagWFoG2I7WikNIZudfDmEplGzzFEKdm1Hq1Si+sDfe/GHSrPhAP7dHnzNETGnUciGAK6812CtV6SDqeJe+6EFaWJI5euCKDLJbCxU54mEKVYX4fN9TSVTCA22fwBUOJUoZ7nFDKODPIysWOUHr58lqxXxU7f50ZnTEPUr8SYqlQkNRcUhcFy3+gxJkrjqJbAmGFr9SlHJEQKxHkyeeKKc3jNEnpT0cupkPre98LMWUWZLqFXdeSvqP45WZ3GP+PhX61wz4Tl6IEeosvESZVbX7qICVxzOcKo3YHa1kXGT89zsG0ZH4OyqTMWzjEebqKAa40L1HsbSJxc9ysaVV/I1LapQFOJQnyfTuIRWO41USqifDA9Lw29oM5itMS6rLEUrTg1qRHOn1ecvyDcNfkgU9X9yfkUom3gUhiVvj7Zlcx7rysYYzHiyOMYy7pZZqW3htg+qbOd47DYMBj4vLoGYSjYhJWZbb7KQnTNVQ5NvhsJ1/HjTeoNqLYfRSXUtbVg26t46xdQjRWXxqgc+SPJ/cKUk+udBCgEg0XhCLGoE4E4ZRaqTyBb69pWPcXMhZiJlzYxLTfxH7gf7rmnf976cQsJBWkmY5O8sPI8p1AzBuw7D1OtwL13u+tJKC0kiqne5e6tKldUISW79MwYokqsVb4VQbn0ZnD9jul7pXle9tIEQBnpn1OkouK+gjRpos8uK8Arwdh+xAii9JCyK0d2hUnDPXHbLEGkQupbz7Cw9AJnWmc507iCILQq97m1rRCWprfNhJ1QkF0FCrxFsJ2I7qlNxj7UN4RtBjV+9aVf4MmjH+Wb7/vebev4536fkf/rz4EIrT/zG/zMx/8UX/78JD/xl47xA//dtnI/t42pP3Y/E999N8v/8wnC2ZunM37o7u+g6o/whcu/ve03mbqL8Ft+kvaPf4Hg236KfeYif/fIj/GVP/eDfPuRz/Oz/8zyV/66cOZsQXgVKFCgwF7CagvNDbQG3wa0WgHXusss9hwxJEmQsc+bYWLM4DU17bbCKo3XcPcUT3nO3BYyo3ER8OqbVOPVZEMujVFLGvS7r8V4gCYixKYKlSQzKjOXTUzDR8MkDTAW/OWmi4mUQqqSPa2alI1QjuwKTEi7LUwFl+jUB8uQ2xDmFwxhq0fJtkBpPNw+jYzA1ISH9l2ApzVUvQoVqXLP6w8RnG9l7dw3ele/zaw6petHKa7h2V6iiEnTpoRwTGEe9jKT8HYnBAFTMcSRwk710xPLWyUUijCJyn1VwUqcvTlPiT7RTjNhBZov9z2ILp3tUFvrgDjTXgHKtUT5paBHm4gQ34fxeBwf36VBCfiJda8kEjwpa1bDKhZDKP17f2psfqD0KBU9SSSJMXaQi36iEKM9KFXpbRpk0zAeOOWZpxXHjir27XOLtpo6SSlSeFY7QsJE6LCD2vBQ1rB25nO0l5fxJMLmlHZ5siurXmhcmuboaIyIQaMpjY3RKx8iDDWeKtPLyRJCf6rfRqo+LOssTuuN3EOz+iB5bDUNPh4qrYwX99MYdWL1JEDUC53iCujZAGW3k12psisiwqIhbOMtvw6dzaRTglR9RkfAftWdYwqFiGKzs0nPBlgMHVqs2hV6JTcfJs1kQqIIR8tPcmT/GLo5j147C8odR4+QDbtCvdsEv4w/76NOtVCtTaQ2y2J3lW4coZK0RIWikxC+CogaC5SiQSIwCC0qtmgl1MJZznU+y9nwHNeiWc63ZmlEDYIwTsZIE0bQS7gJv1QCEzE6UA9AEcewvuqOWenSGtUXr+F7+SWSFOXEw1wpqDc0nYTXSwkcse6CM/XhsmN/U0f/tKBpck4fVAcBIU69hqwmNsK4P8qkN4bqgA7nKLUvoaWHilV2XL2UIOt6lGY9VM4sPrssJNvxjaZdOgxKoUS764/CpeMmJHalK5R1gPVHsGia72gzEq0QYwlDiwn6JISn4eCYcGC/4r6m5YFjcPhgxOQElKzro2hnZp+mMVb2NVCBIzGnTo1R2kokcwbwFB0boJTCVxp5MqB8KLkA9+qcW3yGa2aDXukQgQ2wYlnbgCD0CAIYKY1x99SDlL0KRiKmRnqMTSUeWko70/4crMR0oyStzzji3UhC5qRDmNwjBEcweUNlCEUsEnayz+mLB71gMfNdJyiwFqyi0YRWw52f4+0LjNg5Z8xuVHJuJ9UhQ3f9U2EPSnmDeqfsslVHHAvummMRtPLo9mBrxV2PJ9Uh9ntOKdjuQDMRAKfqNz/YwvYc2TU+plxBiATV2TnkZAibqSmfu3cG9LjU+TS17iam5KMemMbel5Bdto1N1LaNrgyQXSTXITVdBQWlnkFM/xlAYel0SLzSPJciKBYlidpKxCkAE4Xr+kZ/fh86CPHoEbdv2fuoHMVkBKtKuIqSKt2dDJ5JlOPGpUbjK0LcfvSaK2zULfX2GFsjjxH6+wj9aUdO71LaVZBdBQq8Reic2AAjjH6w79f166/8Iq2wxl//xp/ddhKXXv51qp/4SeyRd9P5c/+Zf/mfH+fTn4W/9lcUP/Df3bo/142glOKuf/qNqJJi/qe+uq2U7zBGSmN89L4/wpcuf4zQbPc0AaA8RvSBv0Dnxz5L7w/+E8ZLTf723X+TL/7An+GB+Cv85b9m+YX/r6XVuvG2ChQoUKDA7qCkjo1j52kjAavNRS60ZumaHiCIdWqbRx4oMV6NMv+oaELQQWo4rJ1SRGCyd4WSbSBAKep7LalEhZUmsqTpBko0gmLJLhIoF5DrXhNPG7zE40Vh8G3HKTVeDvDPJClyFipHNE9848OuchzQrgkbX+yhFzR6SwiNcX1LLazy0hwrLCwZRkLn0eR5go+Thmil8NGMVqHkOTP++0aO8t7pD3FgZD/BtT5xNuqP8E373uf6lHrmxB1GwiUON5+hkvhipd4lSgCdjIIWMIo4FpRReNOW6GEfcx/YSWi8o0P0oKH7SEjvaET07g4yUiKSDs2w6Ui09PaepgMKmLYQbBjijsWP1nk5Os6m2cIQJ5mDqT8SbOhFluMlPA+OmKMcbh6mtOVIyZTsSsctNbKOGLyP75uCY0fh/pl3UNXTdMyGM//f6MtxVBggniOlWs81YDYlSN1/K1VF9bCHsSBSIugZlHIBpjKgWo7sLJ0bQTU03XaAlhBlo6Q6WHpY+wFhJ0nPSomT6ohLC9LKEUUAUaAdUZTbn9CfIY9y2dk4pKITfc97aCcKghTXliyNms5IWhOHEHcd4aEdURaGlnNnon4gl+NmUxw9ApWKI15DCYliD4mSYC/xnMMYzP5xvBGPjU6qWHREMyaZVxIxxhgePrbsOj5j9zGiZlAYFB6e9rBR6sDvIlFte6zbVTemnjuHyyZGt1p0TI+tqMFCbxVXQMCxSNdo0ZEOSkFoI0Z7zYFotdszxGGHrqnTjBYpeRXuH72XA/qwG7vmNU7Mv4o1LpBu9blkdKmEsjH33+eCZjdsGmlaeHmZu20db8OdjwNK1CTVzdOO1NWaLFUWcn6BFtAeuuKUXyIqLZSXDItr867pD6Gspd10bbSbcPa8pV6XxBBdsJ7BJKl/xCpjY5RJrnxKOe+mnK+VlaH0PplMKtMqxCrEuoqaTuiVkkot9NEAmZl0BFHJEk8ZrDXMrvRYWMjNZhOiVP+cKL1umJmC8XHwxKUxqhi6L6z30xgrMPqQj0XwjcJvuWuxGIVoS9f2KCnfZb5qsEfe4Rqvz2fbETSBDV2VQciu/lk/dJnYhojt0hR37bcqNXnvYyueZbX3GpHtUFbSJ7tsLolOcMRMqjAeSjO2kcWEgyplRCiddZUPVUknxI37vdU0yXED4xtia/FihVI6U3aZVA0p2im7ujWInKpZazDV/n7MxmexibIrisA3HbBQ9acZ0aNZX6M4Sa3udxS5diJr59Ahy4Eki9avJamnWxaZKqMOuWNUj1r4GlphA2MV6oEZ5B0JeS5tbBQRG6HRimEnZVfZx45W8Ns95LUIrjry8Vj985QvfgrdWQMUyvNQWGY6rzPdPQVAGONIr5SvTN/xKAirh915tYP7TTjbRHoMVJTMq4u9XhurSiDi7l0+RCqiG8DqVkyE0ArH6PqHkwOu3Xnr+ewGBdlVoMBbhM5Lq6Bg9El3d5/dOsfvnvkVvu+xH+WBmcf7C4pQfuZfUvnSPyN+5Hvo/qn/k9/8+D5+67fhh34QfugH95boSlE6MsrRf/BB2s8us/WbF266/Pc88mdphjW+dPljN17QLxO/6/vp/OjH6f2hX2Cq3OKfPfHX+MQf/yHWXniOH/lLwosvFYRXgQIFCtwxpIZNVBie7RFF/bffxAHWGhcoojJ1CgrCkRFExtx6ysMzFi19AkQs2Kgvs1DJW3FlVeJ5ItiSoCoqC+DSN7UqbOPrAC8xvlISJ298oVF9iOlHXCVga2Hs8RL7q/3n52hVqG2Bf1HjLVuMcW/X07gnLziRGJB+NTSl4OgBn5lE1OPhMzamOHJQ4U1MOUIk1KD8viwEp/jyE2LOJJWiPNOlHG+5f3sk5F4m4UgjM/AEZR2Joo3CH7FY32N5Bbo9jR2xyJSCcUXvqMWMG0ZLM4Bweu0am1tZlXg3xspiPQ+JLWc/EXHxEyG+WcZiWbBrGJV6cSWpM+/yiMfFkTkKdKioXPaJQksvyCm7+q7LbmoMkV1To7B/n2K06jHpHcMQ0bbrsJ7LPQtCTBJ8WNEZ4Xl39SgpUaM8XOVP64yclVg84zlFSS748c+MELwSUdr0XeXAXJW9Ti/i6WedmX47dDk47YQ8udx+BkmInvGk5FeczM2830voTSe76/yGSiVHdqWLTE7At3/bwBBglMWGfhbUl5ae49DGF1DpIceZqydHyy1TSj/1n9M8Dyq+h8YjJMSi6KWG0daAFazEiAcjj04SextJ+iGIVU6V5wGmx0HvMEf1MWwpSXWKNdPqXu7V9zlvI60zRZHCoiKDb3soLYh1FS2bLQgagupE2bJW3Hk14jmyxBDTto58DW1E1auS41cIY8NS+wVWgwsoC4+OfjP7/CnGVWpSLXS6Qmh7eJ52Chcc8Tc65qPaa6i4lwX6ojRyNWZMIkaXNrPt5I3Zh5VdIqny0WLFEkSWIIzZOBshGEQLF654XLgEq2uCVUKj+hCN6v20y/cyUvbBCK2mEBuIA3deBAGu+qkIK9EaW6aeEEh9+27f9MNpQdA59ZIkErK+N9hBJPEuSpWyKlF2pWVeddRFH7VETz5M9MR+pCR0H+xSf2eLZbuIjfvjMNU5RbXtzPa09lBt4a7FoxzrHmGU6WzmRSudTNkVqZDTnUv0TIDW7trUKd9Np3QPogSrLGXtFKdUx2DUWaqkZLh796EIbOReRIj0lbrpPO/VKYUrXIkusxQushVfZcvWwMZDhJfF6wnhyc8wGjWJIqHdSzy7kITAFJfanpAlQ5ZdmFcs6sLg9pXEfWKppJICAW40uh2D17VQF8yIBS9GR5K9rDFWMFFSTdYKeus8fmMZHbaRRMkppfxclETZ5a5/pbgOIlhdQnkQepPE2l2Q4pzRulYa6QWo+jXU5mX82kWOjbuCIVpF/bE+4NRYiBDa2HlGWg8jKvGxCx0JZbvEGxfdCw/P4AVtVOJNqKy7T2qtsOMV/FaPI0c05U5/P7rtROGrPNA5+wKxeB6Ybo+1q2v9QgDJbS+efiQZBfpMXu56Hm/04GKQVVoEUFGE6oR4tosOY2LtpJ0VM49SikDlnjc8wSo/UyDvO5FUmNS7i393R4kVKFBgz9F+cY3qYzN4k86Y9pee/4eMlSf50ff/nf5CIpS/+E8pn/gNovf8AMF3/E987oua/+1/F77rO+Gv/PgbQ3SlmPmBh6n/3lWW/ulLTHz7XZSOjl132fcd/WYe2vcu/tPr/xvf9fCfdhfxyLL1Xy7R+NQ1bDtm7COHOfCXHsebroD2iJ/4Y8Tv+F780x/jyHO/xP/xjT/G8ca38U/+4d/mA9/9AH/tryhGRt7YfSxQoECB/3bRxdqk0pXt4C+fJzyKexhuLiOJ582IV0FpmJAJBIMpa2JzmIqs4ylNKWqhoyXIlXQn7AcXyip0Uqkx0QjRmxihHN0FoUtl65dNhzIddLXEzHt87Jqls+mCGKsqlMYcsZF672il0xgF1cXZzKvUN0nQNnDpSYAZ3cdqA0bsJvOnhMr0GiqpoKVEqJRKeFaBgv3+FPeOHGEratFFu+2ECpQHuWC1rMtIasiepseYbubptCzzdImywGAkXMbTLSbK30TkA13HfWkBXbFoPBotRSweEOMpDyOGIFbML8B9991FqX2YlnmOyiWIygbwKGmoVCy27GcBbNAFMW10T+NvjiE6yMiukqoy/uAEo3Iav14ligQVqaTCpeurp0ogCpsEn5WSJQJMjuw6chgou73TWjHmHQIUQXsV246w0wrdtOjAYHVKdqmBgA5xgb3yFI/tP8JVIiQhuFQImCS3VVLFhUKsUO6FxJMhserPu6UVQ7cLC4tQ2tdlbl6o1V01Td9XHNgvPDCjWU99iJSiVFLkvfQD37EqS3aBRbvAd/ofIu/ZpZRrK6fBIBZD1cRUo4R8CbtYGQMFNlEchXE/3XdkBEZ3eH5Ryo3JPcc0oQnZ3HTE3bh2qg9tIJYui/Ii4n+QqSl47EEw65qe4IhBLZR1cl7nlF061hh8qspHYfBUzmRdBG+thVqPUEoQ4xEb6IU+9XVBj2tizw2aMeBpl8Y46U+wrqcIWGEjIXhHvWqWklgugwkDdASqCr4tUfad952biYKJBaxl5mCAHdFsJaKZBx8AlhPF59ZV/NJj2ThVPWF0v8XmKi663N6UJHeEiPZAGeHV4FUu2S5L8esAeB048ZUS5ZUK3rpiY6JJNXoQIk3VLtOSLvvlMEb5juDGY7RiaXSE2CriAI6qR4ijNTQaHbZZadSJpizi+WBLWG2d6Xjcl19qXzgwbakH6bD7NMpHWQpOEJWOcfBaGe4KnS+9aJcCniqVcp67dvoA0pnCjregIWhP0TEh45TRyfmaKjI9E6BaK/gTx7ARlOc1B/1jhPuqVJJ0xbXWIvGK5hhHaZo6ddOk3U0KYhiFGpvCJqSwAkrKJ5CIDdOgo93OmOSU6I3fD90mscSJsku2Kbu8zgYq7oIPuuTTCdcIbBuYBhOCdue0r8uUOoJXO8/0JGzoKr3AMuJDmCrCJHnBQpwUOXB28OlLkl5goaeoLpdRRtG9K3DefLbkaCjPNZAStDa2VAJncB4dNqj5npu/OJVdrWFY6HVgTMAK3Z6wuqyRSUFJ4oXopRS3u7dYJc6zC8N4Z9b50+n0Wt0v0JGXmGrARoJubyJeCepz6NYSvhlDpwVVPIWZGWG9dQm6lmi+i6+m6XR8oo5ifCrAWzzOo2WfufYIl1YmuWdiH9o37Ku/imnN0ag+wmg4B9WESB4p4XWcotUrq6x0S1r7QNCgPe69O2IxuX2PyQbRytqwMA+sIJVxx9MK2OoM+E0oDcWLoUJLTCQBgQTI6VU8i6vU2QsJyp4j8ioKkRLhANkFfsmjdK2JPuRmqGARvTv7nkLZVaDAWwCxQuelNUY/4FRdT89+kpcWv8xfePJvM1lJ5PUilL/yzymf+A3CD/33BN/5j3jlNc0//XnhyffB3/sphd4lq327UEpx1y98BIyw8Peev2E6o1KKH3zPT3C1do4vXv5dwoUWF7/vEyz8na8SXmshxrL6r17n/Hf9Ht1T/Td1eCXid/9pOn/xUwTf9lN84MDL/PZ3/gkevPjz/L/+So3XTxYqrwIFChS4HSjVwRrnUaTEYNYs41HyEBoHBLaC1jDqjfCR6fdxQB0EDcb3XEn4yQfRaLyo/+CpSfyEI8W9+j4qVBOvDYUSBSNg9ytq948QewcyYsqkLucCY+Uuh/f73PVuj4ee9Ng/neaPeSjtPLTCiEzxYq2LCwcqBOKqCmadAoznsdS7h4Xu3RALI4lnVLqan6VOOkP9R8bv470Tj/Lg9CMopTChcg/QQ0/02pkX5crRx8S2yavRKyzZBawuZRspmTYo4YGZd3Js/CCqpxl9cZzeyF3o0UpCNinCifvolO9C4yUKj2QnJqpw9yGCfUL9nW3CSkKiPRQhWuhNjTE/nwS7qkwsEdXFEcobZUQZtDh2QInlEX8anZRn1xp0DZxXkFu/hO/SR+IQxFJOFEL5NEatXZrqeGUqIWo8qnoKu7KKsQZ70Hm7EDuvNwDJKbu8NP0OharAZGkcT3yswflZbVqUgYqXI1KT0SwlqURGj/T747l5FEcQmoBW2xFdd7sCjBw9orjnLp98HHRwv+4bkQNWleiWDrNpE+OZSghKZ4d9JyuYGEPFRhxsv+RUFGnaqgKTrFBv9pUL/ujOLwcVCk8pSiXQpZiSL0SBZcwfQQSq4lQ0oW5wpXkehaIsCp+QsY2Xna+ThndPPYooz71YLDnVhmc8hPT4G0bKkkv7TAixVidJ1fJccKt9StaAgijxQzNaKJUsIhalPHw9RkRIM24z5o8w7o+ixdl5V70AaXfxIkHGFBU15kyms9TYvuKy3WnQ6SzRjJdomyVaZomViQOsBVustRdpRu63WrRFZapNrLfoxjW6pkZIjXqybjNeorN8ldrsJs35TTYWVwjDkJnSA5SnfoD9k9/OUe7hoD3KPrWfKbuPu/U9TPr3MOnfxT61H097BNLGYpwqSeDAtOtzo6nxWoeY0gdd2m3KtoszHhcNEvmYhOjRuVxjCxw+YDJloYhH158iLO1HdBml4PGxiPExRwI7mVgykXIT70q4iFUdlHXFAErlQ6SCLp2mKee8FGcoQdzL+iEGjh72KJX6ba5vLKJ8TUAv8ywLqnfR8h+mMlJG2USBpqGUENfieby48SwAm5sxK2tlrOdS86xY4uSthFaDxINGE+NS6McnPCplslQ1BuxOcueMr/BLXZr4rJb2c/m+dVJhlxgIbItrvWdZai8ObMsmXltq/ShsHWNkBHSi7ELcvUeUS2NUkWtQhxbEsuwtonUPFdnsMHR7lkaz6yqbxkKjLa4SanIJ0Rqs11fzlkowPiHcd7fPXcfcPBqpAplYr38MjGi6pSPuKCmNTdIvZfo+4rs+kIxdTLu7wmVzkcq9wpIssyZr1KMWnTMGvWKzNvdP9jBiuXuyzHi0ztXmCq+utul4LQgF21hntPUssWkTqJBW2KZXDYnpsthbZyFaYPbaRS4EZ7kQn+VE4yznzEU24g28XJGOSueaM9wfghiyNNz65PuIDz6JPfQYeL5LH02PkdJsdRc5FTzN4tQJFlunWQlfZSV4hVmuctWf5Wp4ldNynkU7T5ybF6IFwUOv1ahuOfm5sF1NeD0UZFeBAm8Bggs1bCNk9IOHaARb/Ouv/jSP7n8Pf/SxH8mWKT/7Lym/9O8J3/8jhB/9Sa7Nw0//A+Huu+Cf/ayiXH5zFE/le8Y5/FNP0vz8PFv/8cbpjN/6wPfx6IH38rH/+r9z4Y9/gnC+zX2/8h088vk/xkO//b08/Mk/giprrvz5zxEuDpoJ45edp9df+hT2vX+aH3rwN/j/vfMP88Vf/E3+j/8jIgwL0qtAgQIFbgVat+n2oItzBjfrgnlxhF4g1DZCjPhOTaIUo34lS2O0fqI2MD5avMygXAEHSwc55h/DhoKvSo66sQqtNMooTFWw9ynEV843yE/ILvpkl7Ihhw/4eJ5i9LER/OkkfSdJbfR96HbhwkW3irW4qoxIotBJfJNSEi65Hcb4oDSRnoScx0tWIEql79kVnUsG0xE88RgZ2Q8oJPLda3sb411NH7bdOh5elsaoTEQtWCAyYeIV5PpdDVeyMRQjzIxOZP1XXonSiOLeux3ZFTGKURU8NJ52IbPbmoenyoAgJUlM/kHGLZ0PtpynVyRE3gSRN04sMZMHPWIVEkkEtq98mfZH+MiB97rPGlQ7UeAl41JSJSJvAmssJdOi5LmBCnLm9NoDjPDEoQ+mWVZMdqdRixt0DkVUJsec+XGssMn4OmWXk/l5mYM4eFVH6/nWc35LjQX8pQt413qM6UmaLSFI7vVWyDzkYj2CtUIQCHFCyMQGgriHiWHfDDx533v6fVZe1leAqcnBNEaUYmPsA9TGP+iWL7mKlf15wjYYDF5iUD8aLmIlMahXZFXt0jlusciwsiEHjaaTzPWSb4ki4Z0TD/MtUx+kKsmc0bAaJB5esTAeLVKa1egNn0q5QkmV6ZYOs28fPHHkKPv9g5RsyfkiAfcei6n49Em+9Bz2BSMGm6k4fMrSA1HEyfzuHogoffNhl5KnFCU1jiAENqCik2IBSbMz3dOUE69Vc0BRUmNocWlnjCgOv2cKz5bxVYnGhTa1468wFzzHpv8cJ1ef57XGeV4NFnl99UUu1L/K6vKzXKufZa63zFztAovtC2zGF+iVL3B58zhzwXPMd75K8+JJVleW2IyFsLbByNIIh/W72Vd5J0cnHueId4wD/iGm9QzTeoYj3jFGDz3MhHeEaT1D2asQS+g83vAgBhVaRhllnz7ElHcXhG48osS/0HnxufRQUSViceoerbUjNxCnPIoMnnapldKTbGKZssJOKfx2THVUucqPol0KuddP1QXAK7EYnKBTOkqvfAiZeGd2nfMTiZI1MRrN+8fezV0j/WJXSiWphZI7CaIOenmNDb3E+dq5rPCFX1KObK44UnuzJnRDSyn1ydMeVHwCE9Jsu7cOIiBKEcaWTteRPpXKBiNqJdtcRhAqUNpjZARQZTcUJkjyRAUZKvWqSkItanAtWMGWkwYSZRfRPCO9K06ZmBIdFiIsdaljVRmjKzx8cIpxPc7mJmxsWqxypK/ueUydGmNkDbwwJlQhlCxKd1CxSV5EgBWDMkmRFHGcpD7mY6acEb1SIJ7Fw2PCuwutLZWqolzy0Z5iZqaMlMed8iy7lvRfBLQPjGBVFa1Un+zyfJc+iEvBbAQrTD4WUX7/Oot2zkmDE4wkc+tbv0Vx9LBL2y1pjxm1j6Y0OK/qzI7M0pUOl5bOcSp+jWvxVS7bC5xvf5GLfIUNe5LNqI61Fm9F4a0oDIYwNrSVYS1acymnCUzfW34QKQGroNVWNLeMuz9Fgnr3QVZXk+u5KqPOdtj/usfjZx/kgHeMfd493OWVGX/yQSYPP8Fh7zDehKZWmibWUZb6qcvuTt4yy6i4T3ahdqfsKtIYCxR4C9A+7gxHxz54kP/1+b9PvbfJz3/P/4WXvEkpPfe/U37+l4ne+2cJv+3v0mjC3/lpoVSC//nnFRMTb25q3/4ffYzWlxdZ+AfPUzo2xsS337Xjclpp/mbpH9L4pVPUqxvc9+vfweSTd2e/jzyxjwd+47u5+H2f4Npf/hIP/tYfQleHLlaj+wi+8x8RvecHGfnCz/H3Sj/La/Mf42f+5s/yIz/5CO94tEhrLFCgQIFdQdpEEcQjVZqVB4jsLNF6ldU1GBmJKG2OUzrQdaqsNLtNgy0nvkQvKfSkl6XNAOwrTTmfotAF+qMVoRUptLg0Rrw+yaRxCpt87TYlClGCTsgApWL8YyXknM5YhnKpv3wUCY/Iu9gcvcKYCKYnKZ+EjQIUVaZmoLYKkSTEkPKRRZOpmqqJMGjCH2VxJmam5ci/aN3iTymoTGCPvAu0D9rHHxOekPcxdu8RuOJUDZ7SWRojNmbs1YhQjxF9sM1+/z7q4WlGo0WUjDoewFp0SWGM0LVJmocnzMwoviH6Fp5pnEOhufuYx1pLs9hMA1MPjZ86oODZMh1/DDvuweY64nvYRHFjVRkTxpQqJUplDQEZ2TVi5tHyjszXRKvMIYiUqdBojKrQi0coSQPPF1bC16mbOQ6rakKMdcG6+3tKIB1ZPcxmZY3ooS6HRo6xJGsDyi4rKvNzYV3hxFgKVXHqFRX7hD1FWwmtTcvmyhYi48TWo2UmqLRrjoSNFUZXEV3i1Bm37aNVw4wHcQxB0ENw5Gg+jSrfV4ByWSPAkllkwc5xSP6QI8RICIZSiIpyyq4hKYAVg5vaPgpFNV7Fyn0Z2ZUW4zNZYQB3Iol2lSWHEdqI0WMfojP/VUq+0OtZKrpEhHYsHhCJgkSVoyIo2xaduRJ2queM/bXrqALuGj3GcinCsy5oBlwRiFLOK0pSpVUMsSaKYG3NEZ4AUaAQ31L2FKGJqVQhFKcgKemxTOtXSdIntXXzyPeh2ttkLNxiYuIjKO8QWpxaD1+xX45BeYrRuMz9Y5oJ9Riqej/vftz5wAHo0iF0c4mIIxy7eA3sfRw9mpDkMw/xwEwV34f1iX1MXLFMzF9kzARMfOA+Dn3Pt9H7D1+ivuWxeGaN+IH9+KqHbJi+4V2C4NGjjD53MdmPCi1CyuJ82Mz5DmoEfE+YlH3UlceoGDwPgkATaaHeEN556D66pTFWbBdjFyHxcHLcpXLjHRlH8q8YvHaAraZeSMCIQroGz3P6UhsruhMPIyOTZLmfAF7JKYh0iXDkLirl/bSSeeZJzJGJe5hrn2V8bhS1L5U/9V9KuHnTf15W3Tq6FdA4dNUtmxLXk1D6f9g77zg9jvr+v2dmy9Pb9aYrkk69S5ZtuRsDtsEU0wIhdJJAKAk14QeEEiAQCEnoJBBIgACmGDAlhGLABTfce1Hv1+/puzu/P3afckXyyZYt2ez79Trd6Xl2Z2dnZmd3PvstVY3e7zLmaiqeYGTMDzBPTVBQipJXQiNQJcn0Qx4iLpiY9tg57QCadPVBYj0J0O1MjFUZOSwadZEKP16U7ce8mjoAQTIG6dSuD986S9qaSkH4gd7Toj6NoKHTU+QxZsR+QsNhPeLvLfyXBom9SYaia9jNzTxwYCcdThwtXIyif9L2qEanXRzTwVNRFlm9VJza3BhcM3mNztcEO43sNHGqDpN6hJxr4EoPgcAQwRwigphpArQj8Rww9RSurahb7+G7EU4OKSq9Fu178+hy8IU08QIB3K6MohwbbM2hyhgeMTyjMZbb1BgtvWmsiECUXFztYkhJl+rEc10Mo49SajflWBUckwHVjSUknoKORVs5ZbHALDtE7rmNiaur5KtgSIVnGDAGbbHFePyK8eo0pcBSOJmEyQqIZqM8fGPHilcA/Jhbt9zkYe6EynA72cNR8gfhwEGN0ZGhOumAcmhLpRkdyRDzIL6kBeIrkelW2ocOMCUPUJyMMxFbQcKYwKhMI01NtSaqubV+BuGFll0hISct+d/vx+iMcXX1F/zv/d/ixeveyFBuJQDmDV/Gvvpfqa56LuXz3k3Vgf/3Xs3BA/DhDwo6Ox9/sUdIQd+nzyK6MseO1/6KsW/fP2cb7WlGvnI31dc/SLQnxedf+2Ved8clfPPWTzFRargt2oMp+j55JsVbRzjw8T8c8Zhe2zCVF3yJ0sUfZ3nHbv5pyaVc/4lP8+UvlRqpoUNCQkJCjoITvIU3KKskxYpGBW/sDQnxnTatD8R8cUBQF7vcWpwcT2DcayKcxiKsZgHjOZpIBDJpjT1iYj2k/AD1quY6JVCoYBHYQGgBQmNZCT+miVtBKReaBIpcrrH9yAjERJxYxPADa9tw4KAfcLgaLNRbgyxulVrAdaHIpgWpHTbp1gSxiGBRrAtLWqzNDdMV8XfwyroRRzd42SRsA7MFzLwkSoxGfCvVsE7zHIT2Y2AJARGZJSOydMjOwAxAg+OgTMFIKUvZbPUlpkC8MAzphx8SAkNI36KgbnUmfcuu4DZnubG6i5PAQ0vY7dzPtDeFJw1cx/EtjoSffEvWBD/TQ3mlRta5iAeGDOLKBMKHsNHCwpVRBA5mFsqen2mvw1xJu7XK39kFWc4jvQpUXYyJMtnuzWzqeSoRK+HHw3FEPbaa6/mLfuGBvk8iD0hfoPG1RGxtgobpEkSETdR2ySYU2Y4c0bgi1pWmlIphR1MkYj0YBY0lEggk1SBI8VjxMIenD/vtafoCV81yTwrFYG44sJCDaMS3BDjg7fPrp8scrNxBIg4tOXBlFUTDTWn2U5arfWVXCdVYEDdZO+qaZaF2GPNG2evt8cUoqWizs5y77E9mlDflFtjYcxYIScQbY7nY4Mfe8oDANTcTWQLVUZg+iNrt4RXzaA/Gx+HgQZgu+O5bQgSOYBJMpWdYh9S8aw+0HKA20D23QvLuGEnZTya1kniHHydrqgyjVY9KVVP2HLQ5iac1UiqMoB0RYKQH0PF2KGaRZYFUEC2OIJViMLmMXPEezOo4uJqJxEp2H4owOemLaBFl09ed5BkXZBjoypK0M/5PrI2kipKcGGWg06K/2yaWShNRNvGxnSRxiLoObYduJffAfrKTI8RMm+FlCVKxFiLKRqGQxSrWnfsxtk+gdzjoAzOFRi3MugWlpSK4ukzRm0Cg0BVfVvGGo+ge36VWlF1ME7QrmZiEqZJGu376Ry2tupDYEmsnpZIkRNIP9+F6vmXXtEZQxQvEGS1BR0EXHIxSEI/QFXhmEMi/SazUKhIkv/BAgGlEmYiuwFExcBxaYp2oXS7miIE3PlPQrAVwF5VAAMsfQgSugzpR8E36AitOqSTxqMDe45dRsDsoW61MldIcOKTJFyUgKXkVPHyLqtSO4EYBVINXGTVX7+kdD6H33NEQn4WiI9FLzEjVwrjPsBhSzsiMPlLq1ukzAAEAAElEQVS2xvV84bmlWzC5pMLkpEa7kJFZ4sShWqB2lQoNJbMNRyapxC1fqd6jMA43vEe2j90DeKiqIJ30rwlZcXANF23YGKZEaN+yyzdK9LDvNbBujtf7TeC/pNFo9lX309Htkoz71suB9IKUBsISeK7EtnyBy7BNOs1l9Jmrg9r47VIy29Et7bi15BRS+bGopMSqFHAReMkE006Bjk6J1dYYyyo/gTG1E7Qf7N/VHqZS2CLCkLGUiGpBo6mYZaq00yJaSZAkLdO0J/pY1NJHV/cgqXiqbsVae7lyOLEZ0+xHKMme0gH2ervZ6+1mRO1hr72j/v/azx5nFw+N30HR8ZPfiJp4qfz7uRezcNqTlBb3UOgv4/WUsFoUkeohItkxvGSUqchitJAIKbCVSRVNVRkQxGpUQtTvh8KBmm+rdMOYXSEhJyVaa/JX70dsifFPV/0NazpO5SXr/xoA8+avYf/mo1SXXUz5gvejEXzik5qb/gB/+07B6lUnzqpJxU0G/vt84qd0sPstV7Pjz3/N9G/3Urp7jImf7ODBS3/K3ndfR/LsHlb+8FI+/GeXsap9C1+84YO86Jsb+MiVf8WdB28AIPWUXnJ/tozDX7yL/I2HjnxQIXCWXUTl1T+iuuxi/mL401y48/l89K9v4YEHQ8ErJCQk5KhIj6IoUvAmmXB34bgecRFHaOHHI1EKEr77ixCA1uRkC8loP3EzDUIghUK5jQdtKQL3J+3/zYoqqUGHTlsh3Fp8DR28zDbqGelqeHaGSKqXVO/poPx4UUq5fvyh4Kk0nRb0b/UXfbUMdyYCKTXa1jgelMowbfdSpcIDxV0Uydctu3ItDpPmGMm0hzKDxX8ki1CQXGTXRRF3WtcfomsI20DFBXguEz/egTseZLNssuzSbhWvyV7NkAmWGMP0qX5/oembnaHMwIUPPwaZtn3RwAjERI3AVAp0LfKPQEgZZPXSmAZEiQMCKXyR0FEOHg4VKmgU8URgRRM80svAzSw/WEY50zM8PUQEEA2njkKkj3Z7FXGji6llBeJbonjaJaZaEU07Cldj7ryG1M0/xbrPd9X02pKYMhpkMZw/ZpfQkrSRJGElaY13+5qdLejMBPZlBnRmEqxr76U/FydimySzNrLLoBRN4tntJO6L0nKngyEiSFQ9I9sDo3cyMRGMDcN3Ua0JUUoaDLetZl32YlYsA8NQ/kI96Owpdz+Hq/dSkoeJxwR7SgcYqe6q90mzVVjFy7O3fCO+naJRP4braV9bEI0A9SWK7HR31FrN7w8k2pgZj6zLbsWQJhkzgyE1ueoI1Wrgruv448pQMeT0TmS1gBzxUFNFwA+i78o0Bw6CI+NI5QeZRgls2xe2AaR2UZZfrwOlUapuEOy7WvHj4qEwB4cwV56CWGJSWFYGBcUpCxAckL/H1Q4iaI9W0UbGTBJN96HTPXQdXELqLl8MkK6HNCTKmUDqMtE/3AYOaCVB+dZnRs1dTar69VdDB9Zi2tUIKUiuMEmc2Vb/Xk7sQI4+iKyUSRi7/T5uV0hLwKwg1dEoLHpue90qTkqYWrWCqkqCEHiBcNditBBXHcRVKynVDUBshUnHgEanA3FvT36GeysCnKoER6NFpP55yk7TbXdgChsQ5B90EHsdhCI4nj9vuBHhW3ZpTeqW4DNXNAQHF3SyBy/VBWaUkh7H1VWkgGpF0BHZhlYG0q2gpg7AtEtCxOv7N7vqahcoe1DNIyt5LGmihcRLFEC7dTfGehsHY94028i0PAfHSeAmXPKBZlTWDr5TrMCN0HAd9xwEGjvi9+HEgQnfBbkmMUhJ0s4RMWK+EDirv7Rbyxzh1yea0rS0CDo7IR4HN+qLkG7Vt4qS4wJZLDcqoIX/MsdsoRoLXMGFgZpqZKSoVsG1XZQlMS2BmQdr3MO1qmhpo5QRZAUmcO/1fCGz5gYq/Pkl32TVZCU0SokgVpkOxHADaYJ2BNmMIJ4ALIEpo9TdGOudLRHJGF6pdg8SvigqFKIqcISHiPjbJpOSlk5Q0cbEpLXG2H0dk2XfmMBomrSU8K/LolFCeCkOps8ib/VyOLllhou2aIrnJgFd1Tj7TWIPTTOoljEQ66Fb9tCtehiI9dAf6afLCD4Lfjp1FwClIL6iCJIeaFNh21BZ24Mz1IojYzg4GEIh7WCe1tV6PEaNb31rKoUjPBxRaYjsyXo1UdWGy3i1LXRjDAk5KSnfO4FzqMRPEz8hbiZ597lfwJAmxm2XYf/ygzhLnkL56R8GqfjmtzQ/vAJe8TK44PwT775nZCMMfPV8Dn32Dg599nYmf7Kz8V17lN5/3kbmuUMIIeimnw899WvsGL+XH939VX523zf5vwcu4+zBS3jT6f9I599uZOpXe9jz1qtY8pNnICNHmY6iWbxnfoTi9mfQ86P38MHki/nyP72Gq7a+nr98XSh6hYSEhMyHkpLD5jgTjp+aPomJLSKs1euxhOZuMQZWHOlohCnwtImUmu7YRjz9ayT+m1aV9wUGKYOQVsE6QkgQiRKi18G8X4BhopWuW0BZSiGBcmsVJ+kgxjogkqa9cyUimgFl+aKQHUTOCZ5drf4kqYjB/ns05WCBoVw/sPJ2625gkMMjEJMaIzLNVGWcKa9ItrKCyrIOvMqNTOyd8oUnKXE7BjBXryKbuHNG+1THNVZ77c26AE8jbAOhAkVPeJT3ecj+ISw9TXH8IX/bYgUvCN4rBLhmP1TH/e+CGC84LrZlYZoGxaq/cMP2RQ/LK9Qb0FQgtET7Od/8B37hm+SYJsQqMaDkW3YJ8JSLZ2pc16G7W5JPVjk8addfXydiNvtjMdJRUE6+4ZInoKdPkj9ksP9g7SOJYSWZXrUEw/09tllA49at3Oo4HhJBdYeD8qZxUwl01ESUJsAro10Xr+JbrYBv2aXRSC1RUtKfXlKPSSQMMLTANgEDIsmIb4GGpifZz0Eq7OtcR+XQr1Elr744azNMClrUg6gbxDl0eARLxDHMfNCFfvZBGZz0mWf4Oz8wIunq0hR3ebgOFL0x6p2Hv4TfW7yDrh0GoiopZfcjYwLrbk3J2YtZ3UfOyRHXERAuCSdK6UCVfHE/ViqNMAWZg0kcHEBgo4hMKgxpgmEyPVVgzY7VVKpllokIQgimK/tZsneArok2Dh+sMpkHxwOj6LuWLd8UZddDfr/hVlAjDTcrV2YY67qA4cQ+7EOCTCvoLlDToCd9CxFwMGqxXT0obtJ4P3WoFKdB+hYpWkq0tMi3DTBZGSFj7SEpkixub2G3LIHwg0DbNpTjp9KxSNXDbWStNg4F4104Ale5gfoNuuiL3V7ODuqi/fhFR8qeVvs80MOMjETEYo3vA1XJVPimPElJZnXN/FTita2gkM+jpUnP2SkimQqYQBUqrYuZ6lzBFCtm9LmtImTMRU1idx6lXPpaJrEivdwZXOpmh6Kys8kyyxFQ0njJGG5rFXaaSCkx2yVy1Ldu9FwPOQITkRV4ZYnnTTAxqOjuOBed+LV/jtJAO3472bVwXa5fv+p6/9xdXWa0eh+YUCxKMuYiVKyFicIYPHgH69xuDoh8Q+xKayj4hqXaw3drDgT6jkVnsX3qOtzKGNItQZPoAg2xCymJx7uZPquV0d33MlWKU9yliZc9kB54vpVNrdmqVEBrLAVlGUMy4U+ddWsc3yKSNhu93w3iGzZeFHheJZi7NHEjxrRwkaYEQ+B7YQZj3vXHgUAiD5loIZi2+jG0U9dC3EAcElKhyhVMZ4yqynB4BDyrSkwoNC5u1EM5mmq8gjZSKKGQ2q1b/e1PbsHgh0gtAbcek69QhHhQJQ8PQwSB+aWvesc2ZRG3jqCr/kuOTAYKRpCJMWfBXppiMwpk0vYtRMsmVDSudkAayGpgAWfX+iiwCN7iUrnbQYyn8ZRAlCa4YfJ2JL7lcQ0h/fFTMooo16AqEpSNNlwVmSV2qdoli+vFmXqwBQP/DYLZniROlL42jdu9hqgoED/wEGUbxqRv8Zst3IarDYqUqLgVTAHWZIFq1ELHLGrvyCwTKlVFBU0cs/G+RYNby7QrfKs6SxlU8XClL9o5sS6qfSYHogaZ+11U8OxR6C0TMUPLrpCQk5Lpq/wsItd3Xcf/O/cL5GLtGHf9EPvn78EZPIvSxR8HZfK7qzWf/qzm/HPhlS8/8UJXDaEk7X+1hhU3PJ+B/34Kiz53Nosvv5Dl11xK9tLFc97Y9WeGef2pH+SbL7qZV216F1ft+Amv/d553Dx+Db0fPY3yA5Mc+PgtCzq2O3AG7mt/SHH583jVki+w7b4/47V/chvXXBsKXiEhISGziYgIedN/OpzukhC8+VbaQjkWQvqrrPxVHs60R/+mpdA2gKviOIHrVjZpkLH8p1bT9Nezrm0GCxr8oM1pF3MFFDd0Um6NoNEkEtDdKRESSp2VwNUrcLOpPWErCzl9kIg4hBYGqvYiPcjiFA9ifAsB0vIzwrmxIFKuhmrkMF6L6a+HhOah8i3sj2/HPD+HMxQcw9JUzjSJrm2Z0z5e+yqmxpYAIGOBRUzEDF5ze1CaAFejzRiJSI5pt4CrPfaM7KCkgzfZAKqNicgwBavbV7oEyJG7UbbEEnFUWpBOCbykvyzLBwkDUmlJLFKz/pLUomp1dUmWLPYtwCxhsyZyOkPpZYFsUGFiZZGpJQ7aTlOIdYKVaVg12VnakxfQJ/tnWCghIBKXxOKK2hpBI9CWgRtLkc4KLArglfyA3UCiFmPd8erlC+1ix8dJlu4juvd3sP16Dh5wGdkjGQus8IpVjcZDeU1KW80VUwrQgkRc0NYJ0o7Wx4VlxuhNLyabTFJqCdxag27M3O6Qu93F2lMgYoN2HeL5OEuiOaxpjXuojHGPh5jw5mSGE0KSSgtacsGi1T0cfC5IGnFWJoYQBZfi4TxUQbgeuuqB6+FUCyjXoFsuxfDMQJCJMV6e5FDlEJOVSTxXE/VipMyI33KuQHgC4WiEK/G0ieVZWF7ET5zgaHTVQ1Y9bGGA68frdkY8IvsrxLKCXGsUrQwqp02jEwWSTX0ZsyRbtkpMU2Ak/MzcyXTDIk1HTaRTqovHwhE86NzNIedu9u/ejgwsNgli2o3H1mDHNuHFWkmIJO1GEkuYIDRSSPoXQUd3BDOwTPR7NBCAwE9MYbgkEr6IEY/73e1lo34gce2hvYcXu2qhmISC5sBp9tPPw2tbTiIG3R2aRf3Q0VHvXDAjVM0cleEO7MEUhiERQWIMmWmdc7hpe4ApexDdfIEIgZ8XwkNng2DvWqNSgimjh4rKgNC4jiS/ZAmTcYv9opOi1Y2hDOwBg8pGE7TvwqsMQTKZoKPLon+NpNQiMa0kZCTVVQqpQN9fhYcyZO5xUDs9cDVur8Rr9+tlGFDW07iubwEG0BrPYUwp3Bss5FQBEWlYhmkxM/MmJReCTJtK2TiDKcp2cFHX9MVehXdGDHdA4diCStb/ouRZ5JMDCCvC9LTBgZ4K7oBLOaeRVX8EAEx70whcDENQMTOAb5xYy1AppMCI28g1aUAz7TXMo5JrTYo9RdAe2VZNa08KnWuIpkr5ghGA8DS+bCQQQcKAgdSfUjZ9C8BsFqpxKLZIRFJhFw5juRPEjGmcKriZKoOt/fRuaGdieYWxzQ7l3iLCiPixtnDq1mi+WO9RKhh4WtfdlKftAcqGP55GqxNEbMFA2xSxiIuOQ6QzhrTAKYBX9IjGBKvXCpxTOvGW+CdSS2ai8ZCZDF6iDeP+AayrHdx8TezyLX21Xbsh+hWwpAkRX1jzYoHlo+sE5flzW9nIIaXfx1XTQQkL+8ZdQcaPmeszYaj6/OpVbCpk699VPN9SLxIVxNI22CkQgtJwnx8TUxhMRRYzGV2BISyqgZusZYGX8gWsSgWSCegJwjxXBBjCbKhPnl9z/19fVLeVgRNEalPCJNtqg2H5rsNKYAYesLkWzYrhhclYoWVXSMjjzD0/vYZSbpwXXfBm1nRuRd37M+yfvhN30VZKz/xXUBb3P6B53wc0y5fD371TzBGQTgZk1CB5VveCt4+acf5k3RvY0nsuH7ny9bzjZy/g0lV/zjP/9Okc/uKdpC9cRGxj28MXZMXRF7+f4tIzWPnTd/Mv6efwwX97D9+67Bm84mWCtWtOvrYKCQkJORFYwsKxPaiAawuqXRq1C0Yiq/HiGVz1K/y37AJn1ENYFk7cF2Rc7X9uK4tkvELM0CQFCA8cx8bQfga7mnBltUs806BaiGFWDxGJQDajOHiI+pvxGnWxqxZHyPMfdmuLc5WyIA+1tbUQ4EaSyPI4iYymuh8qDlRPVVQSSex97fRaccZEgZHq/VjGMnS6FdiNjvrmRlLMfTA2elI4B3zRSiVMvOkqImoGLp0ucmIPZWFgqhwpKw0appw8D+x8gCpBYG8HkCaJwaVEzAp7r/45CI2qFJDJONVNLUxaE7QMCMDEGbqI3oky2cof6OkyMUoOeLLh3oLwRT8NyvAFS09GUXLaFxa9KkJoSjEH6QoqO0yiVYMJw/Pf3sd6INuFFH5szdqi30u4SENgKINEAsYmAisDie86Y5jIyR1k83dTtbcwvNQXN+867Is/ohL0s54gnjiMKAbBoz0D052AgqJUdskXy9x1+DZSuhhYRvjnVP8l/TGENLBjAu1GEbWM9oHV0JqVNn09z2Ln//2UsYN5jEwbmfXrOHj3b1CFKkpBbH8BY7dDV2WaiQddKqkxVN7D3OdSrUyQNxuut97UNGpEI0cjxEbAiUwRBeIpUIaNiFnE91RxqKKXWsS2dROPCypVzWhpO47O4JJBlkapqDQT4gBajFAogNviUIxq3D0eHekUB6d34jgatShLxCtgxdIk1/ZxqLgDWYbUar8tnOXdqHtvx63AvrvB6gbnugpaO7h9Esuw65lBtZ0na2c4EPWzlBpSYWVs5Jld2PvvqPdz7boqmy2oyn7QgQ+xB55bxfGKCKXxtPADUjc9W3ZYa5CtA0yN70c4d2Aps25ZY5qC1tbGtelOVpCB2GXutogX08TjaSK2Q19fUGaL9AMDKoWginQqM1xoZxB83oifB7hVvGSXP04GUpTujON5Jpbhoey5z8Va+65TQvoibs2NMRKbdd0LQcXIUooNYquddWsy0EhToGOtiHg78BAajREXaKH8HwluVTDRv5bx0lXovRls4ccbVAZYIkIeKHtVJJKWxASpvnYOLi3D74KEHVLgtQtkl2Kkup5pdw9JZzdqh+u7MTbpgREbql6eqgsr1ghkESJ7F9N/sMzhAyXaOzREFdRdRHXzL/86076LeGQwg5eJ4dGLKoz4LwE25HEHJau61nOHfT2pLkl1bzCGKpDLaXJtggN7YkyWHeKWi5sXqLzGFgmiRNHawyaGpRRlI00EcL2GG6Np+O7FyvJPbHt+N+uTPbiO5pp9hykql6jlIKUgsjaGs19hGA2rvlRaUNQVDLcApPxXAhWBsg0MYaO0BTgIAT3LBS4StdcjtV8TB+wsZHvA7XZYcWYv+cIB5MQYQnsIQJkxhBII7aCEJBaDh/RNdMSyuBWLamVfPUuwY0bxRImawZmjXXLuHg4EYr4hwOpXlG4X9fiXUgqEdutB9esx9VAYCYtKLVGLC+6V45ijMaL7PBwlWNN/BrnRHVwpJtFSIoVE2x5C+O7MVc+px/irpHvoPftUbrk3iSz4wtNEayspOwGHa2OfGS9AdEsv4BtgYESargUwbRPq87J/fmPZUxhv7SDywA4AugZSTEyA0xXltuwk5btuJ2bAYdekUDTZfci/hxwYg31FsNEoFGZO0tUrUMOS5PpWyMHEmKT1IBQLRl3odjvT4BxEGoLlsUuoRu+jxRhh775xDAuikTBAfUjIScfNu36HebNDfp3Lc1a+GvXAr4j8+K143RsoPevTYNiMjGje8XeaZMIPSG/b4uELfgKxpGU1n7nkZzx35Wv4zh2f5/NbP43RFWX3W6/GK83NWnQk3OGnUnnF94kNreVDm97BC4138NY3T/Omv/G45VY//XNISEjIHzOWsKnGa+Yd+G9GTXC1RdmLNd6+B8G5tW4smKPtviWUlH78KGNLAbGx4gedrQYZ2WRdxvAXn1IEQYj9B3Ijbvqfz7qN1ayEKPumQJ4GZ2WubtmlMla9/Br5FWWcoTKpDGSy/hepVoHOSFztEpNRckYfQroYSqGjNl52AG03xC4vN4Q2IkQHFIk1BvZQulGnIDOwUMq3LClPgVfFS/WQv2kac49C7jeZKhcwHvLrpzDo95aA8C2xUhmLgtWDFo04P77lQPPJC5JJSW+PH59LCBksDP02icUES5bAusEL2ZpaC4BjpFBK+TFlqAIeBZFnx+QduMUq6UiOqJXFUXHk+ha81pR/qFgaaQuqawo4S1ysVomUZpPRjAx6QyIMG+1U8PCwvGls27cY0gbgeOjAfSTefch38wTQENUJOmU3rspRdVz2HqiihaBKBekGbjJNwoSQILVAxzvRLQO+olevjv+3bQs62g2kEVj4dQxjdiZRGRNZrKI19CcqtC82MU9NUtmgMLak8VbZYAv0hIM7Vq7/MO4iJ0HlFUZBYeY10YKJMaVhSiCmJNKFSs5BmH7Q9/1TO3mg+Avy7mEskWhYZAjfNdMLXLlc4VLRHkooslY7TVcEWkoU0l9IzoPwqnWBt1qFSpsi1tqL11PBRvlWOYC2C+BJ4jG/7GTU38nIRerXq27tx8sOAFC2c75VUnUKrUyEK9G6YfVj2QK3M8viNRatTQaPOuEHYzKTQdIEqZF2Y/BaA0nip3X6XRX3rx1rn0WH2UHciyGC+EtGUhBfZgRtIDDdKZRXbAp+1cAdL1M9FMT5cQPLTwW4ZUh2QtxX2YQh8aws2ojPyZYpY4ZftBHMaELQ2+/H77LjMyef0uZFlDb3Bzs2xTlySwgTvOxAwyJOexjRwA3N/wAdWCtWvTxagCGiWEYUJMREDE9a7CjsZXfpAA+O3sWkmGDnxH1AINAJD6SgvNqlvHoR+RUZ5BKJqOALJJFGfW0bKrqABtpaJatWCoSpKJp+H7gqRSnVWXdFq7WLCPpalqYRygEhMZO1MSjxYjnfSijqB15si3ezsn0TibhgcKDRR1L65cTtGGUXKrpCNOOfQmKXYqW7hhXGanpUL6YhcVS8sW8tZp0hwNMoofx5sSZkuDDuTOIYGhvpJ7jIDLJ89Uuw7EaQptr0EK34vtcCAZVaOHUwgoyqxvos2ZxFJiOQUYN0WhC1G/OU9BwwIyAUUmqEdkAqlBHzRSntoDCIRQRLk5DtTKJViqk8CEuQt/vwmk1N8eOV1V+ieB4KgYpLzBa7YcUKfrIIXaFVthFX/nhWwsCINQJaOhtMvEGFuwhKHRUKA5LWzg3IpU9DW0m8jjWI3GI/0UhwXRXcEsJzyFlpevrPI9mWoaNDYsgobvpZiPgqrL4hvEy0fpwZGnFLL4WWDUxGFuMsXdz4uAWSabNpn8CN0rJmWFzGYrBokaAjt4io3YEpokTNKIaZwBZJpJMkbvkxG22RJGV0k5UtSEvQfp5N+ryLkK2DSCnI5kx0sgOjd3O9fLe/ndI5BjJwF03F2mlrUbS1+hEQFmoIElp2hYQ8Thwu7Oe/vvoPvLz0J5z2/HMxdlxN5EdvwmtfSfE5nwczRqGgeds7NZOT8Jl/FbS2PLmErhqWEeF1p36AwdwKPnnV27GeDc/+9FM5+M830/m3mxZcjk52YbzyMvL/+zHOv/rf2PKs23nr9Z/g9W9cxrJheM6z4SnnQSTy5GzHkJCQkKNhCYupDhMZV5QzAj0GSoGcqCCLeWR9sRcsHTzqQsbQOWeTNQo437vS/87wf7QGLwgo3fysKZFBzCSNpzUISfy0Ljb0XciDN/5nsEYIjhP4hXitw6gDtxOLgpeM0zKYhgOTyEQgptXc7TR4bQJkFcoC24K+XkE5mNt7MouJxqaJxmPkskVGiwfrRi3JeIZJVcZSEbz2FdC2jKjzEwAq6Sa3rMDyQGsJSiCCgLuYUdzJCnpPFWOPzcQuf0GfTEO7kWSwO8euNtD3juLkRd2NsV6ujtQXzxu6zwjarbGBRCC1ROO7P/V0CwxDkMsNM7FqKQenRjGjvWSFH0B9yvHfxGspqHgFLCUwVQQZmEdJU0AF9qafwkCfSWTnT9FJD69zJSq9nKjpwC9v9uuBbFTXtP2g8soLIocFmAJR9fAqwWcmFM0ObGeEQ4cc3IIgLmPISILxvIsj/MUYgOHOVCWECL7yBAgT4jkY85ciscUG01MzlyVCSrQHngIlwc6ZiHsKjP/+ZjozVeJLUshWG21IZKuJMA0qbQaJRd1EzcbCe3y8SGX/g8hDeSZ3w2jcIG304qZ34qkSmYxNfr8idmAEX5SA/dO7cHWJpOogaw6iq+PkcrBvElxXUvTjveNqB0croigiZpI+s5+HnIdACrzcMBW7bY770Mw2EZimZmpaUrIhs6Sd08UoYue1iFrWOssPnq2Unz0ylZ7rDqjTHRD1Y585Rtw3ojMUWlmYnkNMxqgAaDAtyRmvbMeQgrExzeEgIZ6OmpTWLyI2cHeQrE8jhCJ9UT8YvlijHV8AyXYkiJYHMLJTRAuLKTg7sGIuZSA6aNTNKbSQJBKBS6xTbNTX9UWfqSv3QiVPZA3gBh7JUoBbIbquBREInhgCLzGEWxzB4r4Z5544sxtX+NelP2cIYmlJa6vHlDmr7VVjTGpVl919Bzkl0JEURhmqfVnYvgNV1yklyqTu4htX7ZTEFO3mKoQsIRQYwmD/2gyZ3EHGD5fRmU7ujdyJ6/luWX7NAhc96TuCmiboVKOOblvjb6VE0AeNOcOVqm4ddHDUwhuw/NhcgHamQEcbcqtbRkenEdUEpmWRNluYKI2Q7d7ChvFRfn34ev/MhCRm+QKTaep6RC2pamJXlAPCYlpPIToy8CBEDmn0/gpiwAjqSj34P0AqIcnr4Hw1KKXQgYUQ2ne68/CwbZtGE0vaEl1YOaee0GpNyypujd3si1556m6MrW1+k5rB3jE7iVaBANVtwn1BnMnCKHpsDKNTo+OtiKm92KZH1fVASqJ2BNOe9s0KAyHHuA8QgljEZKoM0laMxdaip+6nln8EAZWOEqYtGXJ6mTAFMt4O3Im5eoDqr+9B1mKI4aK8MjGRpqo6gAN+uosmod9osxlxxxEpBVRwai7gZiBUicCyK+7hdWr0cJSyNwlelaXJYQw18wVRj91YS7ktedRIvh48voaQ/mh0VArZFgMmAYhY1F88xLZ2UxgNngmW+DllJphJJt7GM4eHOXRwpx/gP9GOF/Hn3840ZDPgHYKMFydW3t7YsTk2pBB4vVto8Vy6rBQCQdLoQhsN92wzbuCVHJQBrvSfORZCaNkVEvI4oLXmn3771yy+vR8sQdvSUSI/+Cu8liUUn/tFsOI4jub/vVfzwIPwD+8XLF365BdoLhx+Mf/w1P/m+u5ruenUWzn0+Tso/OEo2RnnQUhFdeufU3zBV0hGinxh85/w2Vd/F8fVfOSjmmdfqvmnT3jcdXdo7RUSEvLHhc5to2pm8HIJEAIttS927Z3G3DVGwvBdxxXKDzrs0RQvxSCSioOQ9QUaAnKbTSqr28EOMjrW3voKhWlYjFptlFUMz0piRC3sJQMUzJ5ajfxfpSCrYbYfHWslGhWcus2i49QW0s8cqJepmp9Sa4KB0jQ/vm7pPZeentOI9g+zZFUbXZ2C0cLB+ve5dAdnDTyjyY2xSWiyG6KBkfUtBFRLDKFAOEF6+2ARIYTAEIpi7cG7wyVhW8RsWDqkKT80ifvAuB9rRYD2goWO68eeiltJstG2oAZNdRAyWED7Qd1105tz04SKkQMh/MUiMO5sRwRpAAXQlVxE24ZBWtauJ6l6yLT6Vh+etJHNDShNaB1GRk0/s2NTWwgk0rIZqYzT1umwelkFPAeKo+goiJKHroXaMQUj8Y0UrF5KZagqgZmTKGXiCZeqLjS6rJYavpHf3k9qUGsbGdQLiCxS9b9rtCY60YBhJZAKEkMW08kCI859FFIlZE+kvuDRaLpSA35fzipHCt8EUSDqVjAR6Vu/ecFzgSVtqoHrrhBQrOZJqA56I1uJq1a0MOjugg3robWlMW5GnDGk4fehHbPoCsa6ADCilKMZHg7ThEI5aIfqAd/1qdpoR23V4tr452BvSs4pQzQFa64s7sTuMYh0KzAsdJ/DitQGWs3lGEJS3eCgalkbZ60EddRCKelb5gjtWx+asiHQqoY1aDQi8Noy9P/ZMGvPNzAsj9y5NmYt3hoCpCKbAdMKrqWgmIkf7aBQy8YtJFprtAtezzq/X7KD2AMprN6Ev4kh/YDu2pyzepURRftSX/SwLUAIrA5JdFCRXJOdt83FrJMv9y/D7d0CZhSlwO3J4G7tQJkCTxhofEux2njrtNYyED8naBffChKgK3s6RDRebxVnWOHG/b5T86y4t2yCdWs1OiVw+yTOYomY5Zq1ZAiWLqnXGGVLqjJJwepmUnYzmV3mu3sCwi0hpg/OsLbVhvYDuwtBT3B9lJ0iSkg2Z1YxkF0WtEdQvjHXsithJ/CESYkSngHFnETX4oIFKAM8ZVEy/XhnsThYpsA2IkRWZjGk9AP84yeR0J4vdmkzTqvn4bU4pCI5P3lCkzjcFm0jGhEkLKteT1EVxOOw7TRQgd+n2ZT2V1omRpOAKFzfRVHH/CyzHW2a7k6NMgx6uy36BySBU3bT4ID2doWd1Mia4tls2CXAGyoRXWoTNSJ0R1r8tdzyizEHusk8JePPacC01U/FyACgg+yDpozPFLuC+wzKoLUVlgwyh6SRBAnOMo/D8REKbgncKoa069vMp6t72RhORwqnJ3NE3V2ajXFndPhupGrDVowNp9SvN8v2LZjr+9Tm0uE02ZygszP4wGi6hxnUX/a4siGGeq3D89ZDSUXWHCBj9iOERAroTA74xaZNHO0nAUHqBVt2hWJXSMjjwK8fupwbdv+KUx86jeTmBPH/fT1euo/ipf8BkRRaaz7yMc1118M73y44ZcuTX+iqsbnnHD558Q/4xUW/YSw1zn2v/Bmle8ePuRyvZxOFP/0ubu9mTjv4bv7nee/i858sctaZ8NP/hdf8hebPXqH5n29pxsZC0SskJOSJyde+9jXOO+881qxZw3Of+1xuuOGGI267dHgzi6MX0B85E4C00YaUDVeSpNnBqo4tKOmLXWhRX8yiQZgSbfoPvloq3N7NRLedy7rT44jlJpnTGg+vCEEqkmWaIiPx9Uhp+EKOkPUn8HrortLMhRLQyNYnG/e/2kOy1rCx6wzWp5f5Ao7w40Am7DRJO+NvZCfqmeIAdFbgDEgia3Izj3OEB2SjNULqqX1YfUnfjcqpgGGCEHVLM7NDUhDgRVJ4MRdDKqbvcBqL9voxGvcY7cX9xbNudtOfbdnVELvsxrqlfv4A1SAFmh/7xZc9pIRcrIPYcA7V3YJ1xjaMqFH3FpstZAghEYG5XDwGQ0MyWLEIsBPsLO5HCoHllpCjDyLHdqAjLlQ0zqTnx7axfMVqPLqSfenzALCyEsMwKOkJJpyddbev6M5gfHi1yOP4i9mg+4Wc5eI3q8LZWDvDuS0oFSESASsTwdpmED/PoLrewEjZLMospSvZT3dygP7MMOcMPQtTWTPKEaKxSq2tLy2R8I1MggWuaUSpUqFotvvBqZ0Ctkw0FeILPlJAS4siE3jAVj2HZAIWdStaO6z6cUTNSkT5Y8ey5o47bfnWD5EIuIFVjJ+ZchaWBmngaBe3t4KRjs3ZpFnswjawz1iDSndQfmqCWIeFLW1smWTA6mVN17r6QnGeUHZoqfxpQNBk/Vlry5nnoaMCYQVCg1Opf65U4GpmQKTPADuF17LEt+Ao+VY31T15apXQ1UBst02c5RejUzNjwgpToh0PLQy8njVz6jzQLzj3bILQHwJpCaIDBqkum22nzTC2BKCri/pcV1najl7dg060B3X3t5mMDuN0rsdRvjBqRRux/4SQKKPmHtYIEh83FtFqZWYcyzaibFqVY/3axmerO04hk/GtOBHCF8YG5lrsRaMC2xL147Z3CiIRQcnsQAuFF4lAyhe4tdTgVqg5+RlJv1LasEEKOhJ9tMY7GcguByBtJhjKrfTrGAg6Xame+rFrwpctM+hAHE3qFJ4FEn+8poIA5Ibhj+GC1UNVJYmZfuKQwedtwB5I+fcYASOjkumih9YwFh0mby8lszXDWdvWYptxZveUAJbEFzEU6/XPRRj+9FcRxGKCpOWLmbl4J8WqP55Sdrbhag2+ZZlQoCyElCipScZ9yy7btLDiCoFHXewKMA2FlfZQMhm0b61GPhvTKyAI+K/TvTPrHVw2bsdKtLSYsoc4uPFcqutW0mGtpsfehJKS8ukGla0GRk0IEgopBM2Xc81KtSfezZbMKtJ2BqTBA/ldCM9tCGXML6oiBM5gCzpmHVnsijQOqLI14c30573aPVmKGfekWlOopDVjXtBNlVcGJIJp1JUxDAXaSuC1Lp2/IrM4b/FzGExtAMDKWHhBwgUUTa7ZRycUu0JCHmOmyxN85vfv5lTvHMy9gtbE5ehEO6XnfQmi/iT9hf/Q/PRn8NpXCy582h+P0FVjKLeSTzz/cn76+t8wVR7njud8hz0/v+PYC4rlKD33C5RPfyPG3T9k8y0v5F2veYgffFfwzrcJEgn41Gc0z36e5m//n8fvrta4bih8hYSEPDH48Y9/zIc//GH+8i//ku9///ts2rSJ17zmNezdu3fe7QcGFOtXJLBkjGWxZ9Bm9iAldTe12Q++vidHsEDSIJRE12LmeC4IBXaSeNJg1WpBtqMhImghyURaKHkTjFTvRwaiihCCocX+QqcmAOhys/ATzMGzBApt2DMerNORFlqsTGBBIehK9nNK73kz9ml+U44Q5Nb20Zo5eiIVFVh0If1YL0jVWCipCNF1rSTP6SZ5WpbIiuCxOZrFXbKYSPdGnNQw7ngZlbEwh9KARLiCvfsEpb6zqFqdSAluzSWNmYKBO3AGU7H1fn2zkMs1vjOaTied7MGyfDFE4DUFtA/aqyZwNX08u3+lkGD4jRqNCKJR5btvCYmwGgKK8qpQ8ReOXtQD7VE56CHiMwt3ZZSDydMptq/HbOqsWqxRiYBoBppcColmwGmUkTirm9RmXyyJrW8leU5jsW0tSpDNwKr1Bn29ftyWjnZBNhMIV8LAVBYr2jfWhc75EhHUrVaEor3NXxAaIuJnDAwazpRxdkf6uUo/wG93XI7WGivIanbmNti8uZ7C0rf+CfrGcQDtkUkZYNhoIdhgbOL0zgtY23UaS3KrAVixQrFq5cx6uYtOR9tJbAtcGQnavjxjG23YvugUM/G0BxIsZTMbYcw8b50bxBg4k1Xd21idXFIXHJWQtCbb69vNuziWRnC9c0RxGMDtkrjdouGO5FVnbSEwvCKxpQbm8l5ELApa+3HUoJ51FaF8N1lXI+atkH9+7lg5aH9r3m0Mo2ZBOLPOsZiYcS2BL2hpKYOMsoJYk35Y27ZvkYJ0bTz6VibNrlPNi3r/kL7VqR0IF+lIjs2957Ct/+mcNngObU0uiu2Jxjhv5kgeCPVsqFKSTjcdv3YO4Fu7AEbKn6qjSwx0vMNfawh/3lnbeRodiV6cwbNxFp1WL98yIpw5cDH92WX1xCC27delvyeCYfuNMphsY0PPKWQNX9wRVe1bIkpZ9zvPtRjYMZNVPaeS7fZjMClpBDG7DMYmPByhKKoorpFGmBHfCk2oucqEdrGV5YtlgKhlWg0SZmRlP93WJjLxlrrInYhkZuZCMDWGUH4nCQXahdIUCIUhTYSSdHdpBhZBu52jdk/LWGl60210mv6FWxe7hH8dZc0koNF2Gm2n5u03avUVAiebRSdsWsylGCKCIQ2ICnRCoGqicjB/ySZRbVPP2ZzSdz5Ce6TMBI5uZDYVQqBUU3yth1F25lzOtUvGaopfV7+Ogg9qscfEzPcRzfea5n7Tpv8ywFCQTEIyKThzG/QNxRkaYoY788MhJdS09FynwopEg2N4eDNeIB2ZMGZXSMhjzNdu+SQTpRFeuvc5VCiTWT1O8Xn/WV9A/NfXNP/13/DsZ8FLX3KCK3sCaY138b5Xf53Lej9F63uLWK+6kRsvuILMW1ewbnAb6UjuqPtX3QpjxUNU3BLm6mfS2bWO6E/eQexrz0c95e95xsWX8IyLBTt3aq74iS8u/vZ3mt4eeNEL4cKn8aRLBhASEvLk4stf/jKXXnopz3/+8wF417vexe9+9zu+8Y1v8Ja3vGXefXp7BfGE5vbbTV/QESDFXLFLB6GWakKPV1tzNQsVtW0THciOYTwETAbxc4SgP7sUuAsPP+V5DZXMUTQcpJHF95dsegssDQTMcN8DcIfOxT24Bx64NfgkEFCExK9qc+WDLGRy5mPtms6t87ZJM4nTOnGnKk1vr5uswwwbe8B/q2+0pbFHTZzlCnVIcvrGZ2NtmSk6lO6c9hdCZcmk6uX62xMoUZ4jdjUjoxnaF1vc+QdBLNo4T2jE7AFIJ7u5oGsrKrOd3ff42+lWgdkZa26CIBtdbf/gt1CNRFuyaYEeZGP021Lgtg4jPAdZdogtNSjtdNEJDzzf7UjG5t4jK0YWYStEMKaiUWhtkYxOQcVsw8kMooK2dYafiienkLuvDuoqMHIRiGzDdUpYqZnuefZACmtRst43SqgZ3ys58/9HwrculBhS4WrXd+UVJgJwE2243RvoqiaYDKw0hnJgmgrP6OL++/24n6JaO5bGteLo9pUwcieuBygbQxvBc90BP/i0MkjFOpvq0HB1q2NY6GgW257EFTYaSTrViHkGoM0op6eWU93hZ3/TUmPOE/B+hmUXjWu7I7kIQ95GLjKF9GIkEh7CNOpjpHkOWDYMXZ3ALhPleQThluag0hbuRIVTzr/IdwX2g0rVA9TP2Nb1F7bRTT2I7S6lu8co3TfhHzui0FU/VpKu+BrEDIucGefXmB/EbOVq7tZz66GCzKlN/0f57nBLV0HbYOM7KQUXnO//7TiaVAq8uKDUJHa1t8HBcu0C8zO4TkaWojV+8HfAVBYpO3vUmtbErcHcch4avfsop9QQIGqCgw4EqNpXWvoui8qC7FnB3LTHJGXP8/xsJ+Z8VBOLNm/yj3HNXt8CKxpRrF+3iLEd+xletxVdjXP7/VN+rLCavql8K9hYDNIZQWqridveEPSkJHBjVLiywr3Tuyh7S7BUHE/ZQMUfQ8HJDOVWkuxbhDhwN41ZEAhiplFoGg9CIqVgS/e5uJ4LE3vrGpOXdHGGSijhXzNCGohKwY/+77mY0kIYklhUg4Q2O8e4YVFyCkg7RV/rMPHlaxi/ryZ21Y8aNLo7vyBcn5CPPEcZTSJVbXNtJ/BiLYhsY0BayvYFbu2/1Kp4Tv34pjDAbQzs2VPMw2Fs7qK8Q9STgeiI4ScVgLkXv5hp2SWkQNXiXtayMluAqehfBO3tjcpEIoJFS+IY94mGpe8ROOsM+M3vaocUZLOw9RRNKilwn72Vwj17mBjfhcvCLLtCsSsk5DFkpHCAy+/6Mk/tvgD1b3tJ9Lm4r/ocOtkBwDe/rfn8FzVPfxr8zZvmplL+Y8NUFn9y8d+wd+tD3PqeH9J/RQcjN97HW5/1DxxeOk5nchHZaBtRM07EiFKoTjNdneDg1B72Te2cofJnIi08dc0zednuHbT89B1U995E+dy/Y9Eii7/8c8FrXqW56mr4+v9o/ukTmi//J7ziZfCMi5veDoaEhIScJFQqFe644w5e+9rXzvh827Zt/OEPfzjqvtmMwNOayfgwXeoQnmHPSDMOgAta6BmZ9gAiq1soBRpE/R4lhB9zQ3uIB6l/ZhoGMdlKwTs8S4gQlKw24sGBYmc1LEu8jtX+wis6a1EoFSLbR0Vtx3L9wLlO/+lQPTCzLjQWCqaaGatpIQhT+oJL/YMmy426mxLoZAeqbytudifuEjDlXOsS1eKXc7BrGDuyCmsaFJbvgtckUMyM2aUYWGSyLC+R4+KIljRSSaSdQh4+SC6j2VsQOOsM4ov95wnPq5XnCxb79jfa6JTsKkbaN/rHNprErpoLYz0oS9z3Zm1bjJ0ZJdKbBz2Fs8QhqkzGoz2MTzcyWNawbEE1sOrRGxVORJDfPUBMtc04HaGMwJQosBQIkgIQy80rqjTqGLTvLDFzoWE4a+3QbC2hhAEC3FQPOtVNzNS0Wb5710A2eA7IwGB/vfL1g3q4RJI2yTgkkqDtJHRtQye7EdxRO+jCKofAssBRMTxpsqiv7AvANXE0kiEiLTzLaVh2yXksu4L4czUhZGYGUEmsso81rWXAzxJZb4emy9QywTQFKBOlXbTQzbp0nfipnVT35bGbzKG0MBCzLbuECNzDBJgxkH72VXes7A+BmmW9lHgV7QvuRxK7mlfxSs2dv2YddzaGQT2QO/jDsNYOudw8QmR9P0H/IkFkpI2d4v662LVqJRw8EDSeVJSXXkwxCPRvBuN0IXFio6YvOsXMueJTM7XjqqQ1R+xKnt6B+YCJHvF8YajJE3ZjxzYqgev3QonNErUlkvU9Z6G7z0QGgpi7dSmlX1SImi7J6q66OVzjFuFbe9VawNMOCPCkQZ7xetsIFK4VA6ZqBwvaJU7CSgViEiAMimYLyjkMgHGfiVd26xk8pSGIGMF4LE81Xtq0OWD4MSWBGRaxOtnpW1cpFUwmvnv4osxS8pVJlGHj9a6ha1GC2+/TM8SuejHahZpr5Qz0rA0hlYTJqcYW84v1Ep1ZhLLmGQ+B2161aa1jCDXjuptt2bV1C/z++qbSZ8e7y0bQwbgtr+5G2wbKmA6ON+ulmGTGdZI8pwcZq/W7/3lLDjLrmT/BWs16+2HmRt/wYGaDpgKXXGUZZJMtTIzjuzQugFDsCgl5DPn6Lf+C5zm87HeH2H+4hd73r0Qn/Td93/2+5t8+rTn/XHjn2458o/1jpLt1kO7PvJGp3+9F/vVveMN//iU7nz3KNRffyER5lIPTuyk6eWJmktZkB8Ot6zlv6Dm0J3qJGDFKToEb91zJZff+F7+ItvEPa57B+lu/iTx0D6Vn/gs60Y5hCM4+C846E269Df79S5p/+mfN/3wb/up1cMbpYX+EhIScPIyNjeG6Li0tLTM+b21t5dChIyf2yGZ9ESkWK1M1h7CWKmIPVClXNNGoJB5XaNvGNgyEFSMeSRI34iRTBtmsglOyuP3nYx9Ik0wk6uXViEaj2NhE40my2SyJWAa3OkUykaxvG4/HsewypqmxbYOW/g7SzeJWe9e8dfc8zfZIFNMpk8lkENE0ieIyyvZh4vF4vfxCUqPiZSKZDPEmS7TZda2XG/e3kUf5vmAD6ZYZZRTlEvbt9VcGudxcawkhPMa3+YuUeCKBJeMMDiiyPReQibbMyBAYP+D/ncvmcLwq0VgMijbpTAYRbxwzHi/Xz0XLLdiHfoudg5aBCC3tQ/X6JRJVpvMemYzB8LCk6vgBor14nDhxOhatB6A8MY0RBHOOJZJEkjF0PE4s3tRuHX0kF61D3/cros409E/R2tbJIe9s9A6X2bZ+6aygoz0C01VS66KICphmHlvZJBJxX0ABsi1ZCiMQiUbQFZdULn3EPpqPjJslXoljGREqTolo3F7Q/mU1TWwyQXQ6iueA7URIRrI48RhLupeTzWZJpx3Gxv3FU0uLNeeZTJsOeiwO0QRD8Q72TGwn3hkImPEE2bYe0tEskWgM4UImkyHdVDdvl38d1KiNPW/SxsvGscZasOQoiYTpxwEq57Enbci2kfSSiEUJjN0PIaWmraUTMxgjXiIBWhPvbceL51mzWlPdkCKXayzxPN9kkFJG4BU16UwOERy/UtHE475FVjbnX/PeRI5ExWbUNolEI/O3cVfrjP96qTRUi9BkhxOLxfHEUuLxfciWVgojChWvIKMGdm+S4v1jEPeFO/dBhaEMYtkUmXmOp2JljLjfP8nWHPb0ka9hXbHQs67xTKZSj88GkMkqDiaK2E6VTC6DlZ1rwVojcUmUzoM51k5GuOtul3g8TlubTTxZxrBt4nGTeC5bb8d0PIVdtYkn4nParjYGap9ns1m62rrJRFvZPn3XnGPbRoSyUyKTyZCNZ9FbM5SmoxweOYyXSTKwJEnHihxeNYltmzhVTduSONG4Lyx4lTTlkiaVyRDJzk1scDRigZiZy7XOeZGQ7S5zKN6BXRkhYttYUYt4PE4kEiUaiRKPC0Q6Wx9nKiK41jYxKgqNiyENbNsmbiUw+jaT6N2PyPWjPY0TP1xvG28kTjFiQ8sw3lSMSH4axzTBsklZCWI2YNvkWjIksv71qNVqzD3jGPebyISHtiWJmH/vKoxlsG0bEq3Ect20ZFtJVqcoRapgWOBEiKayZAjuXbkM8WyW8871eODnEQzDwzRNIrbfl25ZUYnZGLP62ptIgBdHZHP1Pl+3zuCmPzjksoLRMU1LtoV4MI4TsTgV6SelMJTJaYPnEzEbL1sAdDmHLh8kaiYQ8Ti6cymJ/CjxeLw+zotFl3i8YenV2mbVx6XflzPja42N+9snk4pYh399ZbIK72AFO5Hw57DkFNWyQSKTIZbN+u0HtA50zKiffarG6oxjZOaK8fVzWPM0MKOIeSwLm2nc9+aWZdvncGD8FpYuf8pRy6gRil0hIY8RB6f3cMXdX+WSapTqTacgE4rUpX50yst/qPnEJzVnngHvfpcILYmOQHJrN6v+71L2feBGxNfuZWPuTXS9Z/OMiTqbzTI2NjZn3wuHX8yDo3fyvl++mr/Z/z0+ctab2XLNl4l+7VJKz/gXvJ7gLbcQrFsL//rPcO118LnPa975d5rzz9W8+U2N2CAhISEhJwNzAkTro2clqs2P01Max/UzcVWqDuWynykpnxfIchlnpEIlladgRMiX80xMwNiYX+5UWVOogDU9PWe+LRVLlMtlCoUCY2NjOCWPslOmXCzVt83n8/Qv8rAPQrnsMjExgVda2Nw6XTVoNcqMT05BySOfL+CWy+TzhXr5pYkJSvk8zrRJJJNgpHBgxrnPxsj78aicI3wvEv0UrX3oqp5RRqlYIZ/PY0hj3rInJzXlsv+QXpAFqtL3MIm4SUrTFUo0Fh35oA7j476VQ7FYQpbLjE9MQkU1baeJx+PB8aIUE73IkQc43V6CSqyt1yMW1eTz4LowPu63bX6ec3WmC1ieouCWKOTz9A5aFLuL7Aq2A5ianGLctjDyeYrOFGLiEFOtUSYnJ2narFFHO09XvIdI5DB78ofA0VSdKo7nks/n62KXMT5OeWqSSqlCuVomXy4csY/m4+DoPvL5PD2tS3ANhxbVvaD9p/JTFPIFzHKFslOmVCxR9Iqs6jqPDtNkbGyM6WldP7fx8fzca6o4hZHPox1JT8t6Il6SRGyChwp7OFx2qBQcxkpjlEolKuUyk9NTeE11S9Poc2j0hxo/jCgUmCppZNlvL+0oRDlPuVzGLZaZGHwaVaOMc+UvcdwK09OFeswiI18A7eFMTdbLb8lN0dws0mpDjm3HXqvxhMW4Y1LbwHEa5z01iR8MPV9CFV2qThXX8RbUxqpURZTygR+tb4HS0VHANYaZ6FsGY2OUpycp5vNITKolSWm60R7CzKDas+jc/NdtfnScat4XA/SERax0lGu4Wpwz7ovFxnkKoFiEYrmEyheZmJjAMOe6YDYqByRdOFQAbPL5PGNjBfJ5TcItk89XcCfG6uVXk/48MDk1Oedcan3U/LnAZLw0PmN81LCiMfLFPBMTE8iKL2CVUn750ViV/kVTjI0J/1otlXDbXSpWCS/vW/tMTReo5j2YnKA4Nr8r9ZGo1WdyYnJOLLyK49ehQIRSuUylCvlCnmi5SLFU9OfpySm0bJznmctW8rtrbyavixgKyuUyZbfCdD7PuEjB2Bha6xltpCYnKFfKuMUi5bLCqrqUFk0hd5mMHRhhetrFLJeZnJqgatZiQUVg61PI691oawqZP0RVlv0XRuMjlMtl7JYE+Xye/HSR6XyBYtEB5SDKZbymfvAKESpjEs/1z7fqVHFVlXK5TD6fxy1BsZRCTOeRTX0qp6aQ+TzuxCT5fJB8BTj9VP+61VozPjldP1fDjZAPxvSytvUUp0sUmZWswmxDJIoURkchnweZIJLrZqJ9c/16npzSM+boifF8/f9Swvh4YUaRkxP+9pMTsHI53P8AVKpTlPN5KlMab2yM6akpnHwZb2qS8hj1e9yc67RDUNYFGJt5jJkYUK1C4ehzSj6vg2PMV5bilPV/48dLXABhgPqQkMeI7/3+A2jP4cXTw4zcuZjcS5ajkhbf+KbmYx/XnH4avO89odD1cMiYSfeHttL62pWM/MddHPrM7Qvedyi3kk9c9D1aY128/c5PcPNF7wcrQfTbL8O4+eszfCCEEJy2VfAfXxD8+WsEv/0d/Omfaa78bRjAPiQk5MSTzWZRSnH48OEZn4+MjNDa2nqEvRrU3dws2Yjr0XT7cYOHy2hgEWLP9dKbv9ycH1ukFnOrERtl5r3NMAS17PDiGHxqVpy3ht5tp0CQuS4TacHtlERXNllWNXmMrOrYsuCyj4TODqKTXXPcLcwgMLiSR3CXnOe0mgNfHwkhmt0Xj9422k7gRdKojlUzFqCdnYKnnOdnbzv6wRT9sW6WJvoBQXuvSX/vTHcaT+t67LIzc5s4I7MWHc3SHcT6P/3UmUXGUwLLsOlIBBnJFFQTvnvkjCYUzAxAbh7bMiRu+UGgc7F2+jPDM1xDj4Zoygi6IbOC4cQF/uENs5GVsOZ+xVxB2f+i4cYohKA13kXCiLEmtZQzBy7GqI+JhqvvQtCBtZ+rYni1OHfNvkZBFjmzK4m1FrzO6gxfJS+I/3q043ntK3EGz8Yd2oZecQHYDQufGQGna38rky4rw/LUIKlattOHO4+gL3RTjKL+RZKhwWY/1uBvyYyA2CKifFfSc5Zh9RzB4qNp3HjOw7Xt3O9nxBoSEIuCVhKnysL6Sog5LmBbt8CqizJE17TMLGLgHNzONQvOFucXH4iXsyyoYoE7W/OcKeImXiqC2R6dMVYXRX3PEdW8vK+NlUcRJmW+pA+1rLGuZ+B1rKTUtYk57T5rvygGluXH8itHuoNqqRm7zbn2ai57TVkwvYwLCD/RSRBcUplzz89rS9fjI9u1pA7lwI+wuV2bBNrZ51Bzh2xUSzT2gyCTy3zz2Ny1w4zLWogZrvDNbXzE+6NU6OzgjHucaadmxF+b7STU3Jznnzu33ObvMxnB5k2iEaC+tk3gbq6rCx/Pj5b2tuNXVih2hYQ8BhTv/xlXbL+cC2QLxbF3IKSg5ZXL+Y8ve3z6s5rzz4MPfUDMm4o6ZC5CCDrftYnMcwY58LGbmfrN/JnH5qMl1sE/XfgdUnaWv7/xvey79PO4g2cR+eUHsH/+bpgVUNUwBC99ieDL/y7o6YF3vVvzz//iUS6HoldISMiJw7IsVq1axVVXXTXj86uvvpoNGzY87P61gPOx1VlEry8aNN+Batp/32KDjetnBpc9ajzJVDfaiqGD0oxgwT4nU9IM0WPh975YwkClGzG+hlvXs/5p55Na0exCUVO7glhMx4Hk2d0kz52ZMS1qxJFCsrRlzbz7zFoisGnDzOyKR0PXxBLj4VRGic4NIWMtc75ZUNxPJZFC+kG0hUBEjTn94Wm3LnZZWhNRNiiTVFJwwfmCaJN3zVlnQCpdW4g2hJ6pFRGKq9uwlzZifAkh/JVHTWA6xqQwvanFbOt/+sPGN5qNDMQuKQQ5K4Mtawvdpm1mJkObS/2LeZ4FxIxVbLDZ/OemDRu3Y1X9/17HKpz+0znltCgrVtfU4PnH8Kb+ZZzRsmFGzb3ujTiDZ4OQJM/rIX5659wdhWjExZvV183umqJJ7AKIGxE/y95CqAmPR9m+rrtIgYzUstRB8uweUk/t84PdH4Ho6lw9GYORCeaY1BEyrc5zHcwMrA2RCCAFjq+bLIC54UZSKUFqTQ57KDXjtJUZAWnMiTEHsLR1Das6Ns97hOVtG9ncc86Mz2pjXTSPMUNSWdmFiM8UxobivZzftnXWPPDIl/pHSwBhW1BZ0kY1Eyfz3OUIM0I9eP6R4g5WBEJAmThTBX8SEcijx97T2i+ulsk3ZoLp7+CV3EZcqSPEeqsl5Gi1Mv52Nfd50x+vMSsJQiK0DoQrv5z41g5UxsLo8sdcvX+FxEt24aWa7w3zHFs3vYFhzp/ATGFzRRBT8YjlNdGR6KM75QcTrMcpa1Rv5v8fZmy3tflH62qOJFDPyOyfg70s438cf/wcAtet9e81x4PQjTEk5Dij7vtffvbz11OIaJ419GlGPrST9LMH+dx3onzrMnjmM+Ctfy2CLEshC0UIQc9HTqN0zzi73vBblv70GZhdR46x0Ewu1s7fn/8l3nTFJXzo6rfxoWf8N9Hffx7r2k8jx3ZQvORf5wRH7u8XfObf4Av/rvn6/8Btt2v+4f3Q1RX2W0hIyInhFa94BW9/+9tZvXo1GzZs4Jvf/Cb79u3jRS960YLLsLtiiJwGJud9EJYxk5b4/PPcfG+cTWmBkPWFXURmEChy0fY529aEgmOx7JpTPyGPkuFsYYlevNal6EjmqNuoeeKOKKk4Z+hZR9xn9pptoUIXwOLOLcR7zvIDeT+WBIs8aYLRl8BojeAy0x9E4zVS2zuBK01zFsfgtFJJP5iwk68JPI0ylsSeAhEbFZueEUtcCFHvf2Ec20JcCIFtRB9+w9n7BdkmBRIv0QFBiLv5NKojhk892rhqtspoEvzmw10yK86MVBDNkgBkwYJRP3C6AE7LrSPffUZ9U0MaGIDTXHGp6pYdKmmhji0s0wxqxlM6WIRH+hVOy8KERW3OY2U3uw1ko5GNzhixTW3ImNEQvo6CtBXxrR1ox0MYEif3NI6c6W5u2xtq5reRCI0TXkjM3COqoMHXTUUkrBTDrWtpj/fM2a4vveSIZdQEjGbipv9iwmiyJs1lIRGHocGHqzSotE31YAWxgDaezZbe85gqz+9ulkqB15ogPeyPj1wO+vqgZRLff3oehBAYyqBcdojKDDAJ6KO7o2kXYfjWVzpi4C1JEreitKS7fcsu7d93jqjLCcWiaCcxFcEBvJ6NuOXdCARnD17iC3pCkjk/TmXMpnDdOAAqZZI8uzmbZFMHm3ZdQ5SWH/Te7p95ncw3ombrwM2WXREjRnuih4PTe5ALuIeVHN9lM2HPTBii5hG7Fg/C2Pj85USjgqecP7uiM+dzI2OTvqh/RkbUJxKh2BUSchwx7rwc9bO/41uZKluyZ6LfN4HK2HwztYHvXwYvegG8/i/DrIuPFBk1WPS5s7n/oivY+YbfMvQ/T13wvsOt63jz6f/Ix377Zr5x27/xp6f/DV7LYuyf/i2xr7+Q4rM/g26Z+RBiGILX/YVgwwbN+z+oec1faP7hA/4bh5CQkJDHm4suuoixsTE+85nPcPDgQYaHh/nCF75AT8/cRdWRUIpGavGmqcxql+gl6SPcn4485w3lVhGfOkRrog8PiKksK+KXsHh2/Pajuao8WmoiywKL9VqHj+/x5+FYz7E/u+wxqskspMRrX4lMOMQ2+r4iwmssYuJWsr5I19IEpxz83VgyCCHYvFGTCNZ3s11WASwVpaqZKyQ0veiTR7EcOf4IdPdGvO716CCD6IxMkQ/XXYHYoOMN/xqvdRh5+N55N9ePwKKmnv0zsKiIqQhWdB5/nsfoGbK+GA8W4UZaItqiR8yUOYOg7sI9Suwr2XAJE0Jg9R6bhR40CaTzWE01NprHssuYvYlAS0E8vlDDroWLXQC96cULKfVhycXaOaX3POJWQ8U0TcFppx5lpybsFS0YnYmjBg0/EjEzcUQrynhccOY2XXdnFEKwbJlk4l7R1KAzR46Mm3TFhtlXPhy4u0+i8XCPllRPe6AI2t8XrU/NrmU8laa8fRJrh592QB7JolBIlib68bIDQSWMelbAuuWakMjSCHKqycxvnvIGImcSNXYixf11SzuhBNmLOtG5zKx6z70pzbYMnG35V38JcAzXd3KWm/HsXYWAoaFjmy/ELLELeMIKXRCKXSEhxw3zpq9g//oj/Lirn4mxu3jhT55P+YEJfnrOU7j8VxFe/UrBy176GDzk/5FhD6To+fCp7HrDbzn4L7eS++C5C973aUtfxM37ruKrf/gn1naextplF+Kle4lc/npi3/gTShd/HHfwrDn7nbZV8IXPwjv/TvOmv9G89a/hGReH/RgSEvL485KXvISXvOQlx7zf4AA8tN2/B8ngwbV5FkusMnGWz80w+HAoqegePJ9aNA/LgnJlpsbRkehFCsEYDwXHPb7z5+x1xfK2jcTMhVn+Ht+KNP/n+Jzj4iGoVB55WU7/6Q3rrBqGjY6m6v9tfi7Z2tdkeSQVIrAgmC0uZLNNdZrHUn39Oti9BwxTMkP+aHabO87j4EjUsvAJ0w4WzXp2VR7euMewcBaf13DXw7cQ9FqXztgsmfLDAlnH6KLpHyMIZO1VcWZbgDXzMMLLI6UhdjX19QJPQ9fiBh3FJ62+iJ5tfnK8eRg3xhpnPTNKdUcWmV5AgMKHeXZfqLfnsbCx+0xgrvXOsSCEwMgtLLbdsRKJzFZW5vwxg8SZXUSz7SRu6WbUPgDsQ2tvXsuuekw37SFNESikjdiQkeE4FZ1kaWmSfIF556AazrKL6v0n5hGhtQhmIkFju3nKi6lWbDmJbURZnFsK4/uCys4t08v2owqH0XYSy4RK9YjVa5zzMawPl7dtYKRwYI4YOXscPqIl55NsefPElelCQk4WtIf1649g//ojVJY+jSt3tPC3X3g76voyP1l5Gj/a3cnfvkPw8j8LLbqOF5lnDZJ90RIO/uutjF2565j2feNpH6EnNcSHfv06JkojeJ1rKL7423jZfiLf/0vMG/9z3oe1vl7B5z8j2LQRPvIxzb9+ysN1wzheISEhTwyWLG7EwBBGw8IifmoHseedj7P4yC8OjkWUMIN1Y/PtblXHFoZb1jbKO+6WXTPjo3Sn+slEHz5o/xOBoUHBaac2FuOLW1bREus4yh6ziGb9YPsBtTf0KtUo84j9a0YbbXsUS5r5FoaZjGD1KjFnpVETPLTx+L3884Lg07WFbiP+TnO9FlCQGX3Y1WNHh2D5MrAjj8SyKxAl3KovfBlHsMY5zu2Wm+UVrJuDpC9UWIvMI8jMMTOZ9fsxYx6hYh7vVzOiiC3LLmwcPsw2j8VYfqLNYUIIZMwgvipwxZ71LC1tRVmaOP053Ba/Q/Q8boyJs7tJnusnuxCe63urChXEhfTHo9VhEVvXim0Lcllx9DH1cH0jZvm4whHFMyEES1tX09Y8B89zjehkJ87yi8GwOWULrJ0/zOPMsoNz00cNYuYTMWL0pOb6sdrHbsA3l7pl1/z1aG2FdGrer05KQrErJOTR4FSwr3gL1k1fYTT5Gq7/0uk8+zNPwzaTfG74afxSLuYTHxNcfGEoch1vut93CvaSNHe/4ieUH5xc8H5RM867z/0CE+VRPvbbN6O1Ric7KL7gv3CWPhX7yn/E/vl75gSuB0gkBB/9sOCFL4BvXQbveo+mWAwFr5CQkCcWdTdGQ2J2xDDa0sctVpQVrJPnuKY0CwvHe7V7kkzDkSYDiuhsq4fjRH9mmHVdpz/i/VXcJHFGF9E1DSu+Iy3UvURT3LWjuY0dNSj53LhNFbcEtpgTXPmxQgWL2UgwxoeG/GxfmSZ9plbNR6tZCCExTd/dasbni7bMCEw/LzVxy30YM5DjbNm1dg2sWAaxWM3yqjnw+cIbxO1cg9ux+sj71jTphcTIejTM04kdHbD0yOGyFoDf5itXGJzxyC+/BbGt/+mc3v+0x/YgjxGpC/qwuo+suJR9r+h6IhEp1Jx7hZGx63Hc3N4tkMw2LLvqboazXAAXeOEedTvBgsao747YbBZ69OsxGhV0tD98/WpV8xYgdh0J2xacc9bCwtAdsR7zuDE209UpWLToibOuDcWukJBHSmmC6HdfjXfTVdx1/Tu55wOtlB4Y54fP+AXvyj2Xg9lWPvtpwaaNT5wJ4YmEjBr0f9G3RHjoT/6X8vaFC15DuZX85Snv49pdP+c7d3zB/9CMUr7441ROfT3m7ZcRveyVUBids69Sgje8TvLWvxZccw28/k2aw4dPkpVWSEhIyAKQtXTq6YW9Bj4Wq4X2QB8xzbnfNbwNHxvLrhNtPG1ZgjWrBEMDsHnjw25+wjBaIoh5XMm6kjMDZOvmjI9Hi6/VVNS2/qezrf/pjQ/m6ZSqW0Hbc+PNPFZkoq2s6tjMkpxvXtHdJVi3Vsxwwzpu+lH9fGc+F4hML7oWN+hI1Cy7rMdHBKxhmoLe3ubF+yMTu3RmETrbPIZmi101K8HH+kKdW74QYt45aeFF+gPEtgXR6GNbf9uIPmoh2O1ci7togYG9jjdHuAYA+nyDLbas7OG04VW0mSsYnGugVEcn2tE9gYAqQOkghmAgXFuLjhz3rS+9mLb4zIyd8957tNf4++GE5npBzdktjk/swUbGzUe3pjBNwdCQ//d87rsPX5FaNeavh9kVm2EZfLITxuwKCXkE6PFdRL/5p4zfYPDAL9+A5yiM17Xz99mXU7jtbaxZHuMD7xNkM6HQ9VhiD6VY+8PncvNFl3H/RVfQ9Z7NZC9dvKBAis9c/jL+sO+3/PsNH2RN51aWta4HIamc/le4rUuI/PRviX39+ZSe9Wm8tuVz9n/2swRdXfDuv9e89nWaj37YdxMKCQkJOdlRcZPqUCti9fGPa9XXK2hv09izYxY1//cxC1B/cszB8bgg8gjc2E4k5ww9a+5CcIHWfjU3RhFRc7MlzhI2tOMhhcSN8bhZdgF0JPqO+v3x018eRUFS4fadgn4UMZqOCzPcGI/fNaW9x0nsOkKdH5X13gL26eyAtnnyCTyeaGUi3CraTkI0c0Lq4LUsRlSm0cnOOd/19gp6ewEEi1gGcx+v51CL37V8GJK9fgxBbfn3ruj6VqLr5nf3XNq6ds5ntRc3zS9wRM3NWTSZdh0BpzuNypRmiV2PfK7f0H0GjucLbLX5Vx8HU+XBAcHgwKMuZl7ipxyDG/1JwBPrThwSchIg99yE87mnc/A37dx7+XOwBnN0ffcZvNv+DhUd5eKlL+OTHw+FrseL+KpWlv7kGUTXtrDn7ddw96nfYddf/45Dn7mdsW8/wNSv9lC45TDO4eKM/YQQvGXbJ2iNdfLBX/0505WGZZg7/HSKL/oaaE30Gy9G3fu/8x576ymCz37K7+fXvUFz7e9DC6+QkJCTH6nAbU/WA9U/HMdqiTVH6IIZK0x5nN2wrKEUMmlidp+AoPRH4PEKvn68kELOteA7UsyoWQgliW1sI3H63MXtHP2sM8aK005n7ZlnP8KaPjYcP8uu4PcjdEXS8TYwTrDVRLMV36MRu2btW3OPkvbjs/z0cjNNhh6VbreAAbJmtaCz48Re983ZQk8YZgx30Wn1rIePmiADZzQCyUiQbMPyLbqEEMfsFiuEYHn7+sYHzZZdD4OzKEfy7J7jJnZlo21167O62HUM9XlMqMVVfJIsaUKxKyTkGDDu+B7Ry17Ovj9sYfvPzyZ14SLkJ57GX3xilLHkD9iSfRlvf1MGw3hiPeQ+0TG74gx+/QIGvno+8VPayV+9n/0fuYndb7mK7S/7BQ8888fctfHb3HXKZex++9VM/XoPXsUlYad51zmf5+D0Hj7067+ov10B8NpXUnzxt/DalxP90Zswr/n0vDfExUOCL3xW0NcL7/hbzfcuf5LcHUJCQp601BZ9x3qnOl5GHsdbCFJxk9R5vfU4LycHf1zPAVZfAhmZ6zAyeyEqpCCzuptM8iRYlDdxvIyNau5VR3X7fELxqBSiGf8zOmNEV+eIrMgeYfvjh7P8Yrz2lTNrE6x6H5ll1xNjyezV4qadIKuuxwIRiF04Hl7HGt+q61EIwucOPZv+3HDjAx0EDTuGcaGbrm99vK51cfwsu0IahG6MISELwXOxfvsJrBu/xOGpZ7L9J6tJX9zP/c87g4+8WSC3fAZDKd72zNec6Jr+0SKkIHlOD8lzegDwClWckTLOaAnncInKjikKNx9m4sc7GPuf+1FZm/QlA/Rfupg3n/6PfPyqt/DJq97OW874RP3tto63Unzef2L/4n3Y13wKdfg+Sk//0BzXjtYWwaf+Bd7/Qc3H/1mze4/mdX8uUEdJhRwSEhJyoqjF013wI/XxULlmZGIL58YnCtqMLjyOzXw8MTSC4ybkep1rfPctO3l8CjzB6OMo8gghsBefOBdNL9A00o+kCie52OX2bEaUJkAas+KmPfGpWQLqqkane3DTPcf3AI/EhOk4WXY105noY9f4/eSiJ9ZNsD4VPklMu0KxKyTk4ShPE/nJ2zAe/DXjLa/kgS/2kNjYwveXnMa3PiBYtuk+dg18jUtWvPzY0oGHPKbImIkVM7H6Zgav9Cou07/bx8TlDzH2zfsZ/co9LF6S5u2nvZcvjv8L/ywUbzr9I6haphfDovzUD+K1Lce68iPEvnY/pWd8Aq91eEa50ajgg++Hz3xe881vwd69mve8i8c8kGlISEjIsVIXuxb4LHu8LbGOJeD9E5Unyzm6Q+c8qv2F5Vs9yOjJveR4mIRqx1CQgU52HafCZuK1LEZM7XtMyp6Ns+g01OH7wHoUrsEn2SVgBEOw+7HpnhOKTnagk0/ONUhtDtHOY+TeF6igbutivGxpgZU6/gHqk3aG8xY/57iU9ah4kty7apzcd56QkBOMPHwvkR+8ETG5h6lNf8/97zQgofm3lrO57ocGf/JC2Lv4g4wcTPDS9W850dUNWQDSUqTO6yV1Xi/dH6ww8ZOdjH/nAbr+K857+DtGMiP8eMXH2XTR02k5exB7IAVCUN34Ury2Zdg/fivRr7+Q8rnvwll96Yybgp+pUdDTrfnkv2re8GbNP34IWlqeXDeOkJCQJzb1zOKP44tb0WTZ9USLZ/VHzaO0WlBxk+R5Pcj4o0mF99hTd+09iYem17Yc5kmY85gQy+Eu2vrI9hXymOIgPV60tQm2naaJxU7iTg6ZQy1A/WNHMFaTnRCdOKJIu6iv+T7WLHY9ucaTTJlYA8kTaoV5PDm5bTJDQk4gxl0/Ivr1F0G1SP6SL/PgJ1NUDpf4RPoc7jpg8+EPCk695Hf8fvfPecm6N5OO5E50lUOOEZW0yL1gCUPffBrLrn4uXe/dQmRtC9nbY4y8+xbuPev7PPDSn1G8YxQAt+8Uii/9Hm7PJiI/fzeRH74JURiZU+5zny34xw8JduyEV/255uZbnhymwCEhIU8OxDFadh2fgwraYp1o+eSxejoaDyfobek9l9MWPfVxqs2JRSWtYw4i/XhzknupPaFouD6efH0eCl1PPGqWXY8VXjrI1FoLqH+E+9OyYcHw0poqfvwtu04WhBDE1rWiEif3C4qFElp2hYTMxq1gXflRrJu/htN7CqUL/4mH3nYn+RsP8fmOs9FDOb79z2m0sZPXfv+v6Usv4VkrX3miax3yKLF6E7S+agWtr1rBnQdu5Gs/+RiJKwVn//4Mpp65l4defJjKC2K0J3roOOPPWdm3lfg1nyL6lUson/9e3OGZi5bTThV8/tPw7r/XvPGvNa98Obz0JYRxvEJCQk446hG7MT6azGzQnuilI7vokZfxBOLhBL2knXl8KhKyIE5yLe4JRtiYIcePx9qyS7cswckthtGyf7yFPKc3i13HzQc65LEgFLtCQpoQow8R+cnbUQdup7L5VZS3vYk733oz3o938J2Wjax+dR+vfqUg2+Lxum+9lvHiIf71GT/CUgtLzx3yxGBlxyb+4eX/wx0XXs+1t/+U1n8ZZ8lX+/j1vb/hi0/7AAiIGnE2D2/hRYfH2PSjN+EMnkX57Heim1JdDw0Jvvg5+MS/aP79S5rrrod3vh0W9YUPgiEhISeOE2LZVT/4CThmSMjDEFp2HUciaSgcPtG1eGx4ksbFOpl5XCyBhWjcmxaifD+JLbuebIRiV0gIgNYYt/4P9pUfBTNK8ZJPUeo5h6te8Htarr+fa7qW8+zPrWTDBsnhwn7e+90Xc9Pe3/COs/6Npa1rT3TtQx4jVnVsYVXHFvR5mv0fvJFzvghPHXg+o6+HG/ZeyW+2/5DXVw+xtmeQN+y7ltVfvYTq+hdTPeW16FgL4JvM/7+/FZyyWfPJf9O8/FWaV70CXvh8MIxw1RcSEvL4U5t5FmzZdVwWG0+AoEghf7SEll3HD7dno58ZUD053KBqOMsuRGRzMD5+oqsS8hiyIOFbNglcoVJ+UhOKXSF/lLjjZaau3Etl5xTKKBPZfTmRwvVUh8+ieO4buPPyKca//H06JvPcdEqWxR8c4ZD6Nh//3XX86sHvofF451mf4ilLnneiTyXkcUAIQef/24SwJIc+fTsD6ZWc+nf/wGu3vJuf3fdNvnbLJ3lN5ADn5Rbzupu/Qs+t36K69oVUN78SnWgH4KkXCDZv8q28Pvt5zY9/An/1ejhta/iEHRIS8vhyrHqTPp4mYOGUF3ISIk/eMFNPPJSJjree6Focf4T8o4g3eDJiDSSRkcdYtqhbdi1AvHoSB6h/shGKXSF/VHhll90f+T3j/3k/wm3+Zjj4AT58NTYgcof4jxf+mNtX3AFX+1/FzATnDD6L1539XmJe5nGte8iJRQhBx9s34BVdDn/+TmTUoONv1nPJipdzwZLn8507Ps//3PopfpOucGm8lz+75b/I3fx1nKUXUF37QrzeLeRygg++T3DNtZpPfUbztndotmzWvPzPBOvWhjfLkJCQx4cT48boHyxcF4ScjITjMiTk5CW27nEQT2uTQGio9aQiFLtC/mh48A+3sO+N15DaEePqzddww4brkW37aaeNluhWijt6mLgzgSxESWy02fD8Rbww+Q5eYSaIWUniZpL2RA+GNMmms4yNjZ3oUwp5nBFC0PXezXhFh4OfvBUZNWj7y9VEzTh/uv5vuGj4T/nKHz7Gt+/9Gt9JSc6MDfHsXf/H5nuuQGQGcIafjjP8NE7bupwtmwXfuxz+6781r3+jZs1qzYteKNh2WujeGBIS8thyrG6Mjf0exdxUP1Y4v4WcfIQxpkNCQmCBAepDnjCEYlfIk558ZYqffPQzDHy5BWlpbnv1Lzg/ey2vN3LoMz7Fj3Zewn98BQ4cgK2nwOv+QrB4KJzoQuZHCEHPh7aiSw77P3wT1f0FOt+5ERk1yMXa+ettH+MFa17HFbd9lTt++1u+sr+L7+kE3fkKGye+wJbrPkck1YPbv40XrTmdZ/3nVq74dYavf0Pzrndrclm48OmaZ1ws6OsNx2FISMjxp/YC+3G17AoOKuPho2fIyUdo2RUSEgKEk8GTjPCJI+RJzT0P3shtb/oBy25ZzNjy/Zxy7vd5SmSS0vCL+f7UG/mvD6XZuxdWroB3vVOwccPCJzjHcbj88ssBeNaznoVhHNvl5DgO3/3ud7nhhhvYvHkzl1xyCT/4wQ+49tpr2b59O52dnfz4xz9menqa/v5+uru7GR0d5ZRTTuGUU05BKcVtt93Gpz/9aQDe+MY3smbNmhl1mV1HgMsvvxzX9X04XdflpptuQmvN6tWr+dznPseDDz6IaZo85znPYdu2bSjlB2EslUp8/vOfB+ClL30p//3f/017eztf+tKX+MUvfgHAxRdfzBVXXDGjTeZrp/k+m56e5mUvexkA//Ef/zGnzFKpxGWXXYaUkq985SskEokF91GlUuHGG29ESsn73/9+IpHIMfXVbISS9H58GyoXYeRLdzH5052kLurHyNo4IyWKtxzm9NsXc1plcMZ+RbvIv268ify5d3H6A99l223fIovkxS1LeOEr1nFfeR2X37SWb35riK99QzI8rDnrDMFZZ8Dg4OOUkSYkJORJwze+8Q3y+fyce9SJELtkRBE/pR3V8ujm3+OJ4zh8+9vf5rLLLmNoaIgPfOADj/r+4HouN95wI2M3e4/42eDRPFs8FjQ/r2zYsAGlFEqpx6x+8z27zH5euuKKK6hUKtxwww08+OCDDA0NsXXrVp773OcC1O/9N9xwA9u3b+d5z3sez3zmM3n/+9+P53ls2rQJy7KanktcrrvuRgzlsnXLRr73ve/xrW99C601g4P+vXzHjh0sXryYD3zgAwC85z3vwfM81q9fz0033cT27dtZvHgx733ve/nxj3/MddddhxCCLVu28LKXvYzvfOc79XM6Gfr1sWChz3zzbf+0pz2N973vfTzwwAMMDg7W+3N2W5VKJd7znvcAfh/87Gc/m3O82eMV/GfeP/zhD2zevHneco/n+dees5uvk+NxbR9LGUdaAzya45/sPKo2dgNX+0do2fVI+qZSqXD99dezY8cOnve85/H85z9/3jXcxRdfzA9+8IP6HLiQ8Vu7DprnoYfb75G0X/P12LzGmn0tgH8N3njjjQuuz/HgyTfKQ0Lwg+n+7qvfRnz0IEsKA5jnXcmFa65mrOciPnPgr/ifT/UzNQVr18AbXy/YdnooJIQcG8KQdL93C+mnL+LgZ25n9Gv3oksuMmYQXdtC66tWENvUjr00jTAlhXtG2P7NGzj956dRvnkTPzz/Cj6w+SY2JgY426tw9gM/Y1XpMlal4B3PSbFXrOXGA6v5xRVr+c5/ryHWmuOMbZpTtwrWrgHbDsdrSEjII+QYxS7N8VHFzK74cSnnZGZd5+ncL3ee6GqEHCO15GqxWPnEViQkJOSEoL3gPhemZn1SEYpdIU8q3HyV8csf4v7P/YrM9iijndMsueTbTHWu4S13XcYvf7gCy4Kzz4JLnyNYvSqc0EIeHfGtHQxu7ZiRrWw+4dTqTbD+/H7KD02y5++u5QU/upQL9l7INy75Nh/lZj4WEazqXsNp8SFOr5osPbybZ1W+yLO3+m9EDru93Lh9DTfeuIav5dcSHVjBxlOibN0CfX2hWBsSErJwEoHmtKjv2PYL55mHJxdtp93oP9HVCDlGDAWDA/sxDedEVyUkJOREEIhdIhS7nlSEYlfIk4LSPWOMfukWRr+/A10UjHaOsv3CG0lGV/OaW/+Tfdf3s34dvO0tgvPPhUQinMhCji8LXQTagykGv34Bo/91D+KDN/KG7a/FfM8irhv6PVfv/Clf3PV9vgi0xbs5ZfMFnJpYwuaqQfrQPTwlcytPm/oJAI42uPeWYW6/cg0/dteg+tczuHGQTZsF2Uw4vkNCQo6MaQouOP9E1yIk5OTCtkKhKyTkjxVh+FkqwriSTy7C3gx5wlIqaR76wV04n7se7hcIo8rdq27hJ1uuIV5eR2nfFxhanOEvLhVs2QSxWCgAhJwcCCFo+bPlJLZ1setNv6P45vs4+0Wn8KL3vp5JOc71u3/F73f/H7/ecQVXVCYxpcWazlNZtuE8huJ9LHY0/RMjDOy8g8UHf4LtfROAiRtS3PbzdVwt1kLfero2rWXVhmTo8hgSEhISEhISEhJyBIyWCLEt7ZidsRNdlZDjSCh2hTwh8DzNrl1w961TlO65juzotfTdO4J74xpMu8zYqXfxyTP+j6lEmT8Z/BTPPeXpxOPhAj/k5MZenGbx9y7kwL/cwqFP3U7+mgN0vG09F1z0PJ669AW4nsOdB2/g97t/wQ17fs23b/8sjlcFQApFb2qIRWtWMWC3s9SzGdxXZHnsXk6vfhZZ9vCuEjz0s8XsEevwutfTtm4NfesHkKZ9gs88JCQkJCQkJCQk5OTB6l54XEln6Jwwc+MTgFDsCjkp8TzNvfe6PPD7Byk/dCupqdtYFr+NZ6fvwSnEuO/KS5jatQG1VvOb1+7mspHLWJReysfP/xK96cUnuvohIQtGmJLOt24geU4Pe955Lbv+6rfsa7uB1AW9JJ/ax6pTN7Fm86m8evO7cLwquyce4KGxu9k5fi87gp9rJv4XV/vuF73di1nddh4rjU569kD73p2sq/yS9OR34LfgXGlwSA9QySwlPrCU+OBSvJYl6HQvyPCWEBISMpfjFaA+JCQkJCTkSYH15E+48mQgXNmEnHi0RuQPkd9+H/tuvY/K7ntJFu9lVfRBNhtFSEEhmWYiuYadI2/g0LeSeA6MvkXz713/xr7DO7hw+CW8buv7iZrhxBPyxCS+uZ2l//tMpn65h/HvPcj4D7Yz+vX7EKYktrGN+BldJM/ppn/tMgayy2fsW3UrPDB6O7cfuI7bD1zHtXt+yU9LIwBk2ltZnFtF3F0CYy56YhpVHiNV+DnJ+76LuM9fxGoktpGiO95JT3qA/tY1RHNL0akedLITHcuBkI97u4SEhISEhISEhISEhBwrodgV8vjgOYip/cjxnYjxncjxXTC2g+rBXVjTuzApEgfagT1uC7sS/exvewrmQDeya4BqJY33bwexf1xmdGicrz7na+xIPshwZB1vO+uTrO087USfYUjIo0ZIQeopvaSe0otXcSlcf5Dp3+1j+qr9HPznWzj48Zuxl6bJvnAJ2ecOYbRGATCVxfK2jSxv28jzVv8FWmv2TD7IbQd+z+0Hfs+O8fvYX97FpBjDSVYg6Sed8VyJ53m+4IyDIw9A+QAcvAV54HIWe4rTqyZnV02Waxsv3gnJDl/8SnSikx14iU50oh0da0FHM2idObGNGBISEhISEhISEhLyR08odoUcPyp55MQuX8ya2B38vcv/PbkXrywY3zHI2ANLmTrQQ3lyI563GdfQTOZK7Os7yIOLHuCu9lsZjf0Ot+jSdlUr6+9Yy7brTyNSjvCzs37FHy66k/V9Z/BXiz/K+q5tYSr0kCcl0lIktnWR2NYFgDteZuJ/dzH2zfvZ/8Eb2f+Rm0g9pY/s8xeTOLMLGWlM50IIetOL6U0v5sLhFy/oeIdHNHfcVebm+/dwz96HOFS+gV2x3/LVlpv5SqREvAxrRuCsPSU2m3fSbv+KiCzOKaeCgWGkcawsnp2GSAoZTaLiCWQsBXYSHfxgJ9FWEteLUZ00cUs2GoV2NEiBSpiolInK2MhoeLsKCTnRCML7bUhISEhISMgTg3D1ELJwtIeYPoSYCMSs8Z2I5t/F0ZmbR7PkvSXsufNsRu5oR2+3kB4UlMlD2QzOhv2Ukw/gTI3QdqiNxbf1sOr6QZ7JU2aWI0GcmSD6pgH+Ys1ziVupUOAK+aNDZWxyL1hC7gVLKD84ydg372PssgeZ/OlOhCWJLM9i9SVQORuVtn2RKGWhUhYyZWFkbMzuGKolMu/109oiOPuMCGefsRhYDDwFrd/Bzv0T/OKu/+O6Az/kOvuXXEuVuDNMavxPSe+/gNSURdzdj+2OE2OcjDlGxhgnK6dJukWijoNdHcGsjGJUFG4xQrUYo1qIUy3EqeTjeNWHD5hvJB3sdg+rU2L3mdhDSeyhLNaydmRrKzqSAWUe93YPCQkJCQkJCQkJCXniEYpdITMpTyEndvvi1cRuxMSuwEprN0zswZkyKE+lqZRtPEx0pBWdWIRObKRgtnF4spWDu5JMPKSIbR+jrTgBwGEzwa7lBgdPv597hn/G9sItAPRnhtm26EJW9j+dpbm1OLvyFG8doXqgiC67WL1x4qd2hmlgQ0KasIdSdP7tJjretoHpq/eTv3o/xTtHKd0zjjtexp2ooKvevPuKiMLqTWB2xpApC5UykQkTlTCRScv/nTBRSRMZNWipejzP3cpzjA3ki29gx0N3cWDXdqqHDxHPX07ayRDXSWzHQpdNdKkFvBwAGigEPwBaCCpRm0rEoGJJyilBMaMpiipEKpiRIhGjSNzOk46USMoKUV3FKGu8CYvqRJTC7SnGrk6DngQmgR1Io4pQDtLwEIZGmAJpClQC7E5NpAeiSySxZTYqEwEzAspCCwlC4nWuQyc7HoeeCwkJCQkJCQkJCQl5PDhpxS6tNXcevAGNJh3JkYm0krDSTwiLnur+Avlr96MyNkYuMsOa4vBhjeOCYYBpgGmCUmBZPDbnpjVUC4jSOKI0gSiO+38XRhHTB4Kfg8jgd7Ga56D0OCQ9qsUI4vBiOLgEsfsC9K4MlNTDHHCcDOPYpmBfj8MDKw5x/+qbuT11DWW3iBIGK5Obee2q93D6oqfTmx6asbcaSGEPpI5/O4SEPAkRhiR5VjfJs7pnfK61Rpdd3ImK/zNZwR0rU92Xp7IrT3X3NNX9BaqHinjTVdypKt501Q/k9TCkI4qW1pWQVYxmRtmndzHq3k3VqhJLpGlr6SIaT5HKtZDuaiPWkSXV2YLZGkckFa5wKVULFJ08heo0pWqeydI0Y2OQn4ixbyTBxKEso3tb2b/PZs8+yOeDg0tQrQ5DK8ZZl9rPkDxES3GChFsgosF0yyi3guuUqVarOFOK4s0p3N8m6/WPZPaT6NhHomMfVmIKaVXwejdSWvNqvILj/xQdvKILjocwpf8TNTBaIhhtEYyWCKo1gpeAilei7JYoO8Xgp0TZLVBxK6TsLO12N7HJGO7+ItV9BdCa1NMWIe2Hm0uPjtaaklNgsjzKRMn/qf09VR4jYWd4+elveVTHOFlwXU2l4t/OYrGT/xngSYkOszGGhISEhISEPLE4acWufVM7efMVl8xIdx014nQkemlP9NAe76U90UtHoofWWBcRM4albCwVwVI2ShhzxKNarInG5wLQ/sIwOE7tb42G2t9ao/Ea32n8/YLvxNhDGHf9EC3AQ1G4ooPi5Z0zju2ZLuVMiRGrwERymolEnqpRRQPKNTAcE9MxMV0L07GwXBPLMTA8hVQCDIEyJdIAwxBI08UwHQxZxXBdlOciHQ/leAhHIxzPX6ipEjKSR0eK6GiBcqRIwaowZZWZsBwOGwbjrkneUTilHpITKVpHW1i0p4+OkXYAXOGyp2sv29fexcHWQ4xlxshHC3jSQ2sTgQbhILTAMRxG02OUoiUAElaaJS2reUbuz1jbeSrru84gbiUJCQl57BBCICIGMmJgdizMKlJrjS46deHLnfZ/C0shIwqVtjBaI8jYXFfBHeP38tvtP+L2A9fzo9EfM1487H8xHfw8cIwnYAEDEB9O0RlpJWW2Yus2RLUVr9DG9JTg2nyBn5emKetRXHMUETmMiBwGewwhZ1q1RUoRevf2MLB7Cf17BujbN0D6nlWzDnrlnGp4QiP1kcUVV7jk43mmY3mm49MUI0WEFijXIJlPUJ1MU55OIGlksfSk5tp3lBBLWomqNDEjiZQK0EgJHlXK3hQld4KiO0nRHSfvjJJ3RpmuNn5PV0epeqV56yWQZO0eVkVfQ3na1yk8b+aP1uB6oGd97mn/sxnfafDcWd9pcN2ZZfuf6XnLrn3mulCp+D/l8hF+z/recRrn9sH3wTlnh4JXSEhISEhISEjI0Tlpxa7uVD9fvvQqDkzvZrI8ymjxIIem93Awv4cD0/+fvfcOk+Qq7/0/p6q7J8/sbF7trrK0AmUJAUJChOsL2ESRMRds7AvmYrCvfX1B9rXlS7KMzTX4J2zQg4k2YGERLRAIoRxXYbVabQ4zuzs59XTurnDO748KXT3TMzub0/t5Hmm2q6qrTp1TdbrOt77vewbYObmJbGX8eBezKepyxeKzeukod9BV6mRRbhG9uUX0TveyONfL2oElXFw8p+E7nu3ipTzctIuT8vBSLm6qgmv72K5NyktheYEolvJSpL0UKa8FCwvP9qimXDzbx0u5eCkfN+Xi2z4Zt5328lraK23YJnAStIT/LSXIzJNEYyh0WEwsaWffBV0Uz26hdm6aVO85ZNqu5IzWMme3l2hpL6OtChW3jG2laE210Zpqpy3dwZK2FSztOINlHatOGjeeIJzuKKVQ7elAzDrIiL6zFl3IWVf8KQC9vb3sG+ljML+HsdIQxVqOgjONr31sy8ZWNq2pDtrSHbSnO2lLt9OW7gSg4gZur1x1kunKJNnqONnKONOVCbLV3Uy7j5PzpzDthtbutuAFSGsv3emltFkXkDHXYrtLobYE5SzBqdmUazUqToVSzyTPdI/x6MVDuPaztLpF2muaFu2ilEMtU6OWcalZ4KTAMy1orxNV68aqddJS6aGz1ENnoYuucjtdlVY6Kxk6qx101rrpmrJY6ikMFj4W+VSafZ0+0ytLTPdMkls8TG5ZP8Vlu6i0DMH+hdWtMQpqvZjqYqgtxtTWYGqXQXUxprY4sbw3+FtdDG43FRT//avH3o2jFFhW4j8FKvE5cjK3ZMK/LcHfzk5YsqRxWX0bRSb895VXHPNTEghmfAXie1UQBEEQBOFE54QVuwDW9Jw7K8wtieNVGSsNMVEexvGqOH4Nx69R8yv42ofIrZVwbSU/YwwohUIFAz0UJP4diTSWsuZYN8d24TZt6Q460t10ZLroTHfRkWonY2VQxse4Hvge+D7K0ijlh6+/PYzv4bhlyn6Zsu9Q1lUqvoNqtRgvTFLwa2DZGGVhULh+GtdN43kG1wPPDf4CZOwMmVSGjJ2mpZam02mj23TTQxc9qXZaLEh1pLHaU9idaVKr2rEyhxdeIwjC6U1XyyIuWnYVFy276ojvO+jbwbaOXD/laReFwrZSaG1w3cCBBI1uJ20AU3cqJdcZ6tvEf02TZRrKXoGCM0nZy1Fy82gdONGMVihStFhdtFg9ZOiixe5GGbtpGbQOhaQZApOywLagu7uTUqnYuE4FglODKKXAsuv7UU2WRd+duaxhnXWUwvGF405P6xIuX/UyetuWHe+iCIIgCIIgLIgTWuw6EJlU6wEFsRMVlWn8PPP9eyb8b1FiWW9vL9ls9qiWSxAE4UTmSIpcESmrHpppWYqWA08OeZh0h/8dXXp7M2SzIj4JR4Yl7TKJgyAIgiAIJw/WgTcRBEEQBEEQBEEQBEEQhJMDEbsEQRAEQRCOEwMDA/zFX/wFr371q7nsssv4jd/4Df6//+//w3Gchu2Ghob48Ic/zBVXXMFLXvISPvOZz8zaRhAEQRAEQQg4qcMYBUEQBEEQTmb27NmDMYZPfepTnHXWWezYsYO/+qu/olKp8IlPfAIA3/f5gz/4A3p7e/nud7/L9PQ0n/jEJzDG8Fd/9VfH+QwEQRAEQRBOPETsEgRBEARBOE7ccMMN3HDDDfHntWvX0tfXx/e+971Y7Hr44YfZtWsX999/PytWBLmzbrrpJm666Sb+5E/+hM5OmSVREARBEAQhiYQxCoIgCIIgnEAUCgV6enriz88++ywXXHBBLHQBXH/99TiOw/PPP388iigIgiAIgnBCI84uQRAEQRCEE4R9+/bxb//2b9x0003xsomJCZYuXdqwXU9PD+l0momJiXn319HRQW9vL6mUPPLNxPM8Ojo6SKfTtLS00NvbS2tr6xHZJ3BI9T7X93t7ew+rXIdDVKbW1lY6OjqwbRvbto/adTWzDoCG4/f29ja0WyaToaWlJV4XbR+tT6fT8brW1la01nR0dJDJZOJzmHnM6PvGGFrCKXqT1wnQsK/W1taG9dGyqCzJv6fy/djs+p3vnpi5LmqvZHvOrKtqtRrXbVTXzY6XvF4hCAdPXkOH2gbz3YvRsX3fB2i4Tw63b0jufyH7mOs+Opzjn+gcTP0c6T71UNomnU7HfcfM67JZn3Qw12/yPoCFPQscyjU6836M/j3zXoD6PbjQ8hwJTr2rXBAEQRAE4Thz66238qUvfWnebe644w4uvfTS+PPo6Cj//b//d173utfxjne8o2FbpVTTfcy1PKJUKpHNZk/Jgc3h4nkepVIJ13Wp1Wpks9kjInaVSiWAQ6r3Zt/v7e0lm80eVrkOh6hM1WqVUqkUi11H67qaWQdAw/Gz2SylUgnHcajVavHfaF20fbTcdd14XbVaRWsdt3t0DjOPGa03xlCr1QAarhOgYV/VarVhfbRMKRXv93Cui5OFZtfvfPfEzHVReyXbs5nYVa1W4+/Mdbzk9QrBQDt5DR1KGxzoXoyOnRS7FlIPC+Vg9jHXfXQ4xz/RWWj9HI0+9VDaxnGcuO+YeV0265MO5vpN3gdRP3Sw18xCxa7k/ZgUu5L3AtTvwYWW50AsRLA89a5yQRAEQRCE48x73/tefuu3fmvebdasWRP/e3R0lPe///1cccUVfPrTn27YbunSpWzcuLFhWS6Xw3VdlixZcuQKLQiCIAiCcIogYpcgCIIgCMIRZvHixSxevHhB20ZC18UXX8wtt9yCZTWmVL3iiiv4yle+wtjYGMuXLwfgkUceIZPJcMkllxzxsguCIAiCIJzsSIJ6QRAEQRCE48To6Cjve9/7WLlyJZ/4xCeYmppifHyc8fHxeJvrr7+e888/n49//ONs2bKFxx57jM997nO8853vlJkYBUEQBEEQmnDIzq7jmSjzdEbq/cShWVLMg2FmAs1k8sEoOWeUi8W2bVKpFLZtx0k7bdtuyC3SLGnhXMkpo/hp3/fjxKvJJJ5KqYbjRGWI/h0tT6fTs+phIYlJmy1Lp9Ok0+mm+0kez7Isent7GwZ4c90XMxNARt893JwswvxIP3XiIG1x4vPII4+wd+9e9u7dyw033NCwbvv27UDQ/95222188pOf5D3veQ+tra284Q1v4BOf+MQB9y8J6udGEtQfXJkkQb0kqD8QkqBeEtQfTyRB/exjnO4J6pUxxhzVIwiCIAiCIAiCIAiCIAjCMULCGAVBEARBEARBEARBEIRTBhG7BEEQBEEQBEEQBEEQhFMGEbsEQRAEQRAEQRAEQRCEUwYRuwRBEARBEARBEARBEIRTBhG7BEEQBEEQBEEQBEEQhFMGEbtOcL785S/z7ne/m8svv5wXvehFTbcZGhriwx/+MFdccQUveclL+MxnPoPjOMe4pKcH3/nOd3j1q1/NpZdeylvf+laeeuqp412k04Inn3ySD3/4w1x//fWsW7eOe+65p2G9MYZbb72V66+/nssuu4z3ve997Ny58ziV9tTmtttu421vextXXnkl1157LR/5yEfYs2dPwzbSHseG7373u7zxjW/kqquu4qqrruJd73oXDzzwQLxe2uH0RX6rTlyOVB/qOA6f/vSneclLXsIVV1zBhz/8YUZGRo7lqQgJbrvtNtatW8dnP/vZeJm048nB6Ogof/Znf8ZLXvISLr/8ct785jfz/PPPx+ulHU98PM/jC1/4Aq9+9au57LLL+C//5b/wpS99Ca11vI204+mJiF0nOK7r8rrXvY73vOc9Tdf7vs8f/MEfUC6X+e53v8sXvvAFfvnLX/K5z33uGJf01OfnP/85t9xyC//jf/wPfvzjH3P11VfzwQ9+kKGhoeNdtFOecrnMunXruPnmm5uu/+pXv8o3vvENbr75Zu644w6WLl3KBz7wAYrF4jEu6anP+vXree9738v3v/99vvGNb+D7Pr//+79PuVyOt5H2ODasXLmSP/uzP+MHP/gBP/jBD3jpS1/KH/7hH8YPb9IOpyfyW3Vic6T60M9+9rP86le/4gtf+ALf/e53KZfL/MEf/AG+7x+P0zqtee6557j99ttZt25dw3JpxxOfXC7He97zHtLpNF/96lf52c9+xk033UR3d3e8jbTjic9Xv/pV/v3f/52bb76Zn//85/zv//2/+drXvsa//uu/Nmwj7XgaYoSTgh/84Afm6quvnrX8/vvvNxdddJEZGRmJl915553mkksuMYVC4VgW8ZTn7W9/u7n55psblr3uda8zn//8549TiU5PLrzwQvOrX/0q/qy1Ntddd5257bbb4mW1Ws1cffXV5nvf+97xKOJpxeTkpLnwwgvN+vXrjTHSHseba665xnz/+9+XdjiNkd+qk4tD6UPz+by5+OKLzc9+9rN4m5GREXPRRReZBx988NiewGlOsVg0r3nNa8wjjzxi/tt/+2/mM5/5jDFG2vFk4e///u/Ne97znjnXSzueHHzoQx8yf/7nf96w7KMf/aj5sz/7M2OMtOPpjDi7TnKeffZZLrjgAlasWBEvu/7663Ecp8GCKxwejuOwefNmrr/++obl1113HRs2bDhOpRIABgYGGB8fb2ibTCbDNddcI21zDCgUCgD09PQA0h7HC9/3+dnPfka5XObKK6+UdjhNkd+qk49D6UOff/55XNfluuuui7dZsWIFF1xwgbTzMeZTn/oUr3jFK3jZy17WsFza8eTg3nvv5ZJLLuGP/uiPuPbaa3nLW97C97///Xi9tOPJwdVXX83jjz9OX18fANu2bePpp5/mFa94BSDteDqTOt4FEA6PiYkJli5d2rCsp6eHdDrNxMTEcSrVqUc2m8X3fZYsWdKwfOnSpYyPjx+nUglAXP/N2kbCdo4uxhhuueUWrr76ai688EJA2uNYs337dt797ndTq9Vob2/nn/7pnzj//PN55plnAGmH0w35rTq5ONQ+dGJignQ6HQtkyW3k2e/Y8bOf/YwtW7Zwxx13zFon7XhysH//fr73ve/xgQ98gA9/+MM899xzfOYznyGTyfCWt7xF2vEk4YMf/CCFQoHf/M3fxLZtfN/nT/7kT3jDG94AyP14OiNi13Hg1ltv5Utf+tK829xxxx1ceumlC9qfUuqglguHzsw6NcZIPZ8gNGsb4ejyqU99ih07dvDd73531jppj2PDOeecw49//GPy+Tx33303n/jEJ/i3f/u3eL20w+mJ/FadHBzpPlTu72PH8PAwn/3sZ/n6179OS0vLnNtJO57YGGO45JJL+NM//VMAXvjCF7Jr1y6+973v8Za3vCXeTtrxxObnP/85P/3pT/l//+//cf7557N161ZuueUWli9fzo033hhvJ+14+iFi13Hgve99L7/1W7817zZr1qxZ0L6WLl3Kxo0bG5blcjlc152lXguHTm9vL7Ztz1L2JycnZznrhGPLsmXLgOCNzPLly+Pl0jZHl09/+tPce++9/Nu//RsrV66Ml0t7HFsymQxnnXUWAJdeeimbNm3i29/+Nh/84AcBaYfTDfmtOnk4nD506dKluK5LLpdrcCFMTk5y5ZVXHqMzOL3ZvHkzk5OTvPWtb42X+b7Pk08+yXe+8x1+8YtfANKOJzrLli3jvPPOa1h27rnn8stf/jJeD9KOJzp/93d/x4c+9CFe//rXA7Bu3TqGhoa47bbbuPHGG6UdT2MkZ9dxYPHixZx33nnz/jffW6IkV1xxBTt37mRsbCxe9sgjj5DJZLjkkkuO1imcdmQyGS6++GIeeeSRhuWPPvqodIDHmTVr1rBs2bKGtnEchyeffFLa5ihgjOFTn/oUd999N9/61rdYu3Ztw3ppj+OLMQbHcaQdTlPkt+rE50j0oZdccgnpdLphm7GxMXbu3CntfIx46Utfyn/+53/y4x//OP7vkksu4Y1vfCM//vGPWbt2rbTjScBVV10V53mK6O/vZ/Xq1YDcjycL1Wp1lmvLtu3YlSXtePoizq4TnKGhIXK5HENDQ/i+z9atWwE488wz6ejo4Prrr+f888/n4x//OB//+MfJ5XJ87nOf453vfCednZ3HufSnFh/4wAf4+Mc/ziWXXMKVV17J7bffzvDwMO9+97uPd9FOeUqlEvv27Ys/DwwMsHXrVnp6ejjjjDN4//vfz2233cbZZ5/NWWedxW233UZra2scqy8cOT75yU9y55138s///M90dHTEeRC6urpobW1FKSXtcYz4h3/4B2644QZWrlxJqVTi5z//OevXr+df/uVfpB1OY+S36sTmSPShXV1dvO1tb+Nzn/scvb299PT08LnPfY4LL7xwVqJ04ejQ2dkZ51mLaG9vZ9GiRfFyaccTn9/5nd/hPe95D1/5ylf4zd/8TZ577jm+//3v86lPfQpA7seThFe96lV85Stf4YwzzojDGL/xjW/wtre9DZB2PJ1RRgJRT2huuukmfvSjH81a/u1vf5uXvOQlQCCIffKTn+Txxx+Pb9pPfOITZDKZY13cU57vfOc7fO1rX2NsbIwLL7yQP//zP+eaa6453sU65XniiSd4//vfP2v5jTfeyN/+7d9ijOFLX/oSt99+O7lcjssvv5ybb7551oOocPisW7eu6fJbbrklDueQ9jg2/MVf/AWPP/44Y2NjdHV1sW7dOj74wQ/GMwlJO5y+yG/VicuR6kNrtRp/93d/x5133km1WuXaa6/lr//6r1m1atUxOQ9hNu973/u46KKL+D//5/8A0o4nC/fddx//8A//QH9/P2vWrOEDH/gA73znO+P10o4nPsVikX/8x3/knnvuYXJykuXLl/P617+eP/zDP4zHw9KOpycidgmCIAiCIAiCIAiCIAinDJKzSxAEQRAEQRAEQRAEQThlELFLEARBEARBEARBEARBOGUQsUsQBEEQBEEQBEEQBEE4ZRCxSxAEQRAEQRAEQRAEQThlELFLEARBEARBEARBEARBOGUQsUsQBEEQBEEQBEEQBEE4ZRCxSxAEQRAEQRAEQRAEQThlELFLEARBEARBEARBEARBOGUQsUsQBEEQBEEQBEEQBEE4ZRCxSxAEQRAEQRAEQRAEQThlELFLEIQjzj333MM3v/nNhmU//OEPWbduHQMDA0fkGE888QS33nrrEdmXIAiCIAjC6YY8rwmCcCojYpcgCEece+65h29/+9tH9Rjr16/nS1/60lE9hiAIgiAIwqmKPK8JgnAqI2KXIAiCIAiCIAiCIAiCcMqQOt4FEATh1OKmm27iRz/6EQDr1q0D4MUvfjE33ngjAJOTk/z93/89Dz74IN3d3dx444187GMfw7bteB9TU1N88Ytf5N5772V6epq1a9fye7/3e7zjHe8A4NZbb43fEkbHWL16Nffeey+1Wo2///u/59FHH2VoaIiuri6uuuoqbrrpJlatWnXM6kEQBEEQBOFERZ7XBEE41RGxSxCEI8pHPvIRpqam2LJlS/yA09nZyXPPPQfAxz/+cd785jfzrne9iwcffJAvf/nLrF69On4wKhaLvOc978HzPP74j/+Y1atX88ADD/BXf/VXuK7Lb//2b/OOd7yDkZER7rjjDm6//XYAMpkMAI7jUKlU+MM//EOWLVtGLpfje9/7Hr/927/NXXfdRWtr63GoFUEQBEEQhBMHeV4TBOFUR8QuQRCOKGeeeSaLFy8mk8lwxRVXxMujh6cbb7yRD3/4wwC87GUv45FHHuGuu+6KH56+9a1vMTIywp133snatWvj7QqFArfeeivvete7WLlyJStXrgRoOAZAV1cXn/3sZ+PPvu/z8pe/nGuvvZYHH3yQ17zmNUfr1AVBEARBEE4K5HlNEIRTHcnZJQjCMeWGG25o+HzBBRcwNDQUf37ooYe44oorWLVqFZ7nxf+9/OUvZ2pqir6+vgMe48477+Ttb387L3rRi3jhC1/I5ZdfTrlcpr+//0ifjiAIgiAIwimHPK8JgnCyI84uQRCOKd3d3Q2fM5kMjuPEn6empti7dy8XX3xx0+9ns9l593/PPffwv/7X/4pzS/T29qKU4kMf+hC1Wu3wT0AQBEEQBOEUR57XBEE42RGxSxCEE4pFixaxbNkybrrppqbrzznnnHm/f9ddd3HmmWfyt3/7t/Ey13XJ5XJHtJyCIAiCIAinK/K8JgjCiY6IXYIgHHEymcwhv5V7+ctfzne+8x1Wr17N4sWL5z0GQK1Wo6WlJV5erVZJpRq7tjvvvBPf9w+pPIIgCIIgCKci8rwmCMKpjIhdgiAccc4991xuv/12/uM//oN169bR2dm54O/+7u/+Lj//+c9573vfy+/+7u9y9tlnUyqV2LNnDxs2bOCf/umfADjvvPMA+PrXv851111HS0sL69at4+Uvfzn33HMPf/M3f8OrXvUqNm/ezL/+67/OsuMLgiAIgiCczsjzmiAIpzIidgmCcMR5+9vfzjPPPMPf/u3fUiwWefGLX8yNN964oO92dXXx7//+7/zTP/0Tt912G2NjY3R1dXHuuefyute9Lt7uVa96Fe9617v45je/yT/+4z9yxhlncO+99/LOd76T4eFhfvCDH3D77bdz6aWX8uUvf5mPfvSjR+t0BUEQBEEQTjrkeU0QhFMZZYwxx7sQgiAIgiAIgiAIgiAIgnAksI53AQRBEARBEARBEARBEAThSCFilyAIgiAIgiAIgiAIgnDKIGKXIAiCIAiCIAiCIAiCcMogYpcgCIIgCIIgCIIgCIJwyiBilyCcRtx6662sW7eOK664glKpNGv9j370I9atW8e6desYGBho+N4TTzxxyMe96aabePWrX9103Q9/+MNZxxMEQRAEQTgdkWc1QRCEI4OIXYJwGmJZFnffffes5T/+8Y/p6OiYtfxLX/oS69evPxZFEwRBEARBOO2RZzVBEITDQ8QuQTgNec1rXsOPf/zjhmXDw8OsX7+e1772tcenUEcA13UxxhzvYgiCIAiCIBwW8qwmCIJweIjYJQinIW9+85tZv349IyMj8bKf/vSnrFq1ihe96EUN265btw4I3hhGtvkf/vCHR72Mt99+O29605u49NJLeelLX8pf/uVfks/nZ5XtH//xH/nSl77EK17xCi699FIKhUJsxd+wYQPveMc7uOyyy3jta1/LAw88AMC//Mu/8KpXvYqrr76aj370o0xPTzfst1gs8qlPfYrrr7+eSy65hNe+9rV885vfbHg4e+KJJ1i3bh333XcfN998M9dccw0ve9nL+Ou//muq1epRrx9BEARBEE5d5FlNntUEQTg8Use7AIIgHHte+tKXsmLFCn7605/yoQ99CICf/OQnvOlNb0Ip1bDt7bffzrve9S7e/va38453vAOAM88885CO63nerGVa61nLPv/5z/PNb36T3/md3+HjH/84IyMjfPGLX2TXrl185zvfwbbteNv/+I//4MILL+Tmm29Ga01raysAuVyOv/zLv+T3f//3Wbp0KV/+8pf5oz/6I9797nezf/9+/vqv/5rx8XFuueUWPvOZz/D5z38+Ls+HPvQhtm7dyh//8R9z/vnnc//993PLLbcwNTXFn/7pnzaU9dOf/jSvec1r+OIXv8jzzz/PF7/4RXp7e/mf//N/HlIdCYIgCIIgyLOaPKsJgnB4iNglCKchSine9KY38ZOf/IQPfehDPPfcc+zevZs3v/nNbNiwoWHbK664AoCVK1fG/z4UBgcHufjiiw+43cDAAF/72tf4kz/5k/jhDuDss8/mve99Lw888EBDAtVMJsNtt91GOp1u2E+xWOSzn/1sXObly5fz5je/mYcffpj//M//xLICY2v0UPZ3f/d3WJbFAw88wNNPP83nP/953vjGNwJw/fXXU6lU+MY3vsHv/d7vsWjRovg41113HTfddFP87w0bNnDXXXfJA5QgCIIgCIeMPKvJs5ogCIeHhDEKwmnKm9/8Znbt2sXzzz/PT37yEy6//HLOOeeco3a8ZcuWcccdd8z676Mf/WjDdo8++ihaa17/+tfjeV783xVXXEFHRwdPPfVUw/bXX3/9rIcngM7OzoYHvnPPPReAa6+9Nn54ipa7rsvk5CQATz75JKlUit/8zd9s2N+b3vQmHMdh48aNDctvuOGGhs8XXHABQ0NDC6wVQRAEQRCE5sizWn25PKsJgnCwiLNLEE5TzjvvPC655BJ+8IMfcNddd/Gxj33sqB4vk8lw6aWXzlq+c+fOhs/Rg8xc019ns9mGz0uXLm26XU9Pz6zjN1sePXzVajUgsNT39vaSSjV2j9Fxcrlcw/Lu7u5Zx3Ecp2mZBEEQBEEQFoo8qwXIs5ogCIeCiF2CcBrzlre8hb/5m7/Btm1e//rXH+/iAMS2829+85t0dnbOWt/b29vweWbeiiNx/Gw2i+d5DQ9RExMTwOwHMEEQBEEQhKOFPKs1P748qwmCcCBE7BKE05jXv/71PPLII6xbt64ht8FM0ul0/DbtaHPddddhWRYjIyPceOONx+SYSV784hfzL//yL9x1111xHgiAO++8k0wmc1i5MARBEARBEA4GeVabjTyrCYKwEETsEoTTmMWLF/OVr3zlgNudd9553HfffVx33XV0dnayZs0aent7ufXWW/nSl77Er3/9a9asWXNEynTmmWfywQ9+kP/7f/8vu3fv5pprriGTyTA8PMwjjzzCe97znllTbh9JXv7yl/PiF7+Ym2++mcnJSc4//3wefPBBvv/97/ORj3xE3hYKgiAIgnDMkGe12cizmiAIC0HELkEQDshf/uVf8ulPf5oPfvCDuK7LLbfcwlvf+tajdrw//dM/5dxzz+W73/0u//Zv/4ZSilWrVnHttdeydu3ao3ZcAMuy+PKXv8wXvvAF/uVf/oXp6WlWr17Nn//5n/O7v/u7R/XYgiAIgiAIh4I8q8mzmiAIjShjjDnehRAEQRAEQRAEQRAEQRCEI4F14E0EQRAEQRAEQRAEQRAE4eRAxC5BEARBEARBEARBEAThlEHELkEQBEEQBEEQBEEQBOGUQcQuQRAEQRAEQRAEQRAE4ZRBxC5BEARBEARBEARBEAThlCF1qF/MZrNHshynFT09PeRyueNdjNMSqfvji9T/8UXq//gi9X/8ONi67+3tPYqlOXZoreWaOwWQvuPkR9rw1EDa8dRA2vHUYCHPauLsOg5YllT78ULq/vgi9X98kfo/vkj9Hz9O17o/Xc/7VEPa8eRH2vDUQNrx1EDa8fRBWloQBEEQBEEQBEEQBEE4ZRCxSxAEQRAEQRAEQRAEQThlELFLEARBEARBEARBEARBOGUQsUsQhFOKWl+eff/jAYY/+xRGm+NdHEEQBEEQhDq+izW6GbR/vEsiCIJwSnPIszEKgiCciIx/+XlyP9sLQNd/WUPnS1ce5xIJgiAIgiAEWFN7sLL9mHQ7ZvE5x7s4giAIpyzi7BIE4ZTBzztM/6SfRW87F6s7Tfb7u493kQRBEARBEGZj9PEugSAIwimNiF2CIJwyFO4fxFQ8lrx/HYveeA75n+/FuPIwKQiCIAjHg75+Q/9eSSnQiAr/Sr0IgiAcTUTsEgThlKGycRLVatN26RI6X74KXfaobJk63sUSBEEQhNOSiQkYGzvepTgxUUbELkEQhKOJiF2CIJwylDdO0HbJYlTKov2qZcGyp8ePW3l87XP/np/wzNBDx60MgiAIgnC88Hxw3eNdihOMyNglzi5BEISjiohdgiCcEhhfU31+irbLlwKQXtlOek0H5WeOn9j169138Jn7/4CP/+Id7JzcdNzKIQiCIJw4pLb9DGt82/EuxjFBi9jVhFDtOsG1rulpw8TkCV5IQRCEeRCxSxCEU4Larjy67NF++ZJ4WftVy46r2PWf275NV0svlrJ5qP9nx60cgiAIxwuV3QuV7PEuxgmHNXl6TKCiNbgeGAnZizHq5MjZ9eTTsOHZ412K44jvyCQCwilHqXRi9ztHGhG7BEE4JajtnAag9aLeeFnbCxfjDpTwi8f+tfL+3C62jj/N+6/8X1y56noeFrFLEITTEHv0eVJ7Hz3exThxOM1EHx1qBZ53fMtxYnFyiF2nO6mdv8Le+9jxLoYgHDGmpgyPPg6DQ6dP3yNilyAIpwS1vjwoyJzdFS9ruXBRsC4Uwo4lm0aeAOAla36Dl679r+zL7WSyPHrMyyEIgiCcSJw+gwyoi12HGspYqE1z7+4fka+dQu7A2NklnOio6vTxLoIgHDGKpfBv8fiW41giYpcgCKcEtT150qs7sFpT8bLWC3sAqO6YPubl2Tz2JL1ty1jVdRbnL7kEgL7s1mNeDkEQhBMBrQ2ed3oJPU05zZxdvh/8PVSxa7I80vD31CDK2SUhcoIgHEPCnx/rJNHb3ZEyfsE5rH2I2CUIwilBrS9PyzndDcvSazpRbSlqO3LHvDybR5/k4uXXoJTinN4XALBnassxL4cgCMKJwPon4b4HjncpTgQSYtcpLnwZY+KzdSWMsU4cxXhqt78gCCcWOupyThKxq/TEKIV7Bw9rHyJ2CYJwSuDsyZM5t1HsUpai9fyeY+7syteyDOR384LlVwPQ2dLDso7VInYJgnDaUjhBwyYqbgl9jBw26/f/mkf23lVf4J/a0xRGri4A9/Bezp9iHNxIUxvNaHHgKJXlyFCriXNTOLXYOvYMW8eeOd7FOKJEYeXWaaQAnUanKgjCqYqXreJPO7OcXQAtF/Yc85xduyc3A3DhksvjZecufoGEMQqCcNKhtWFgwJySs+n52uOxvXexbfDhY3K8opOn5lUTS069Ok2iExqiOLuSRGGMC2v//ux2No8+yURp+CiW6fB48GF4Yv3xLoUgHDmGC3sZLuw93sU4soRdzkli7JoXx1lY/ylilyAIJz3O3sAykExOH9F64SLcoYXFfLsjZUa/sJHsj/YcVnl2TwVi17mLXxgvO3vROvbldh0zB4EgCMKRoK8ftm6H0VNwfg1fe1hTfeT2PgBGo43G08fQbXWK/x40iF2ntont4DjIBPWOXwHA1cfOHuf79YGk4yxM7C5XjmaJBEE4XE62MMa58DzDQ48sbNvUgTcRBEE4sXH2h2LXms5Z6+ozMuZov2rZnPsw2rD3w/dTeWYiXtZ747mHVJ7dU8+zrOMMeloXx8tWdp2J69fIVsZZ0r7ikPYrCIJwrIlECu8YOXOsiZ3o9iXQvvjAGx8BVK2AsjMAPN33MwrG5dXnvfWIH6f+oiOZs0vErtOTOGnXQX3rWJorkyGoDzwEq1bCJRc33/Zkcn3qqtcwkdGcnETnJAgLpdnP0MmI7zf+vsyHOLsEQTjpcQcjsatj1rrWUOw6UN6u6Z/0UXlmgjX/7zo6XrKC4U89hXb8eb8zF3umtnDe4sanwhWdawFO+LwbgiAce2677Tbe9ra3ceWVV3LttdfykY98hD17Gh2mxhhuvfVWrr/+ei677DLe9773sXPnzuNU4qOHNbGD1L7HjsmxTOKJXxXHKQ8+iTW+A3vXr4/4sRw/DF80hqJXZluhD7PQp/WTlIacXSJ21VEHF8Z4PGwY/ozHn+F5JsM8VkL44eIMFMn/cj/eZPXAG5/iQrRwehLd1/5pdHmL2CUIwkmPM1DCXtyC1Z6etS69ugOrPXVAsWvy61tpWbeIRW8/l2UfuxR/skrh7v0HXxa/xt7pHZw7Q+xaGYtdB79PQRBObdavX8973/tevv/97/ONb3wD3/f5/d//fcrlcrzNV7/6Vb7xjW9w8803c8cdd7B06VI+8IEPUCwem8zvh/Qi+CRxRygUuEFdK7eM8qpHfLBb8+oxXpvyOxmsjlF1T9Cs/UeII+HsigRJdbLH3TRwaM6uY2nHmCl2JZmeNjz9jEGHMVHJtk2GP55oRCLXQtJanPTWF0Foghfe16f4e5YGROwSBOGkxx0oklk9O4QRghkZWy7ooTaP2FXZNEll4yRL3nchSik6r19Fem0nU/+x+6DLsje7HU+7XLDk0oblKzrXADBSELFLEIRGvva1r/HWt76VCy64gIsuuohbbrmFoaEhNm8O8v8ZY/j2t7/Nhz/8YV7zmtdw4YUX8rnPfY5qtcqdd955nEs/H4cxYNSH5qw9GExD+WaU9SCFumxlnHwtO+d6T0f2l8RRm+k3TglVmmiy4uQjGlCl7JPL2VUuG371a0M2e7QEj3C/C7zG1EHm+DoS+D6kvWla3NnX4uYtMJWFWi34nHR2RctOesTZJZwAFIuGfP7I9UORiH2yX94H8/MsYpcgCCc9zkCJdJMQxojWCxdR3ZGbc33uZ3tRaYtFbwlydClL0fNbZ1J6dBhdOTh//q6p5wE4f8klDctbUm30ti1jtCRilyAI81MoFADo6ekBYGBggPHxca6//vp4m0wmwzXXXMOGDRuOSxkXRJMnUq3neUpNbJ/a8Quo5o9qPqBo3woanv6D/FoHd9wNQw/z1MD98xxLR/9ILJw94rAmd2MNP3tQxz5RiUJlWlrmn41RG836/b8mWxk/NgU7ANnp4O98oXuHRXgNDI8YHnt84deZOcbOrhWFR1hWfKJJORpJCpm1Y5dD/+gixi7hMMlWxslVpw5rH489AU88eYQKxIkVxrhnT/BS4Wjn/JME9YIgnNQYY3AHi3S94ow5t2m5cBHZ/9iNn3OwezKz1hfuH6T9muXY3fV1Xa9czcRtWyg+NkL3q9csuDw7J56jM9PDys4zZ61b0bmWUXF2CYIwD8YYbrnlFq6++mouvPBCAMbHAxFgyZIlDdsuXbqUoaGheffX29t7WOXp6fGYyvr0dKfo7bUP6rvG9zAdwYuIjvBvT0+GVKq5U8VoHW8PoDpbGf/FOG3n9tB19cpDPIO5yTgpWlpaaEm10tPVRUtLCwBt7W2ke3pQqdm/F3MRnd/60V/x2oveOWu9kyrRUejAeDatpRa0Z+jt7qFtUWP76FwGdAvWjHY73HY8HtQcn0H9M3qsNKvtV9Pb29J0u7JTxKR9Bio7OfeMCxvWTfo9dNQ66O7uOWZ1UCz5dHR4dHVZ9PbOTo9wqETlNyaPKXQwsa8F090xZ70ATE5q2tu76fA66OnuPmZ14Lqa6fB+iK7tqJwdHQ6WZehZlKGjXVGpBvUF0Np68P3EsSLV7VDp0HT19NDWu2jebY1bifuiU+FeFGYzsx1LZcP9DzhcdWWKVSvtxHV/aO39xMjdALzuBe/Cr3hYGQtlH5zPqKOjFpZh7j7iYGhrc+joMHR2Htm+7VAYGavR0QHd3c2fCYwxuHO0Qbls6OhYmLIuYpcgCCc1/nQNXfIO6OwCqO6cpuNFyxvWuSNlqluyrPyLqxqWt1+zHKs9RfH+wYMSu3ZNPc/5Sy5pGnawonMNfVNbF7wvQRBOPz71qU+xY8cOvvvd785aN7NfWcgb0Wx27tC6hZDPG0olyOUhmz3IcCrfJVUqAVAK/05NlUin59iP9uLtAfxcjlKpRGlTCe/cI/Own6TkFKjValieIp/LUQtjsPLFAnY2CwchdpUS5W5W59liNtjGq2JVq9T8GrnpLFXTGIJvZydR1TxeYh+9vb2H3Y7Hg2zWkKuMozLQ6ZWYnCxhWbPbvuKWKJVK+I6ZdZ75fHAN5FtyZO2DqwNfe+RrWXrb5p6JuRnRNV8oHMI1PwfJNlS5aexSiWq1Qskukc2Wm35Ha8Ov74NSOk/36hLTuRydHJvrIJs18f1QKpVQEJezWDBUazA1WcKpKSYngvoCGB+DttYTM79aOZ/HKZXQuTzVA4WoupW4LzoV7sWTEW+ySmpJ61HZd7N2HB0LruOdO6G1RcV9enI7rQ0PPgQveAGsWD7/dZ78/vRP+kivbKfjJbNnY3ddQ7UKXV2z91cqmXAfzfuIgyXq26anj1zfdqjUz63UXOzSpmkbQCB2BasO/FwgYYyCIJzUuANBRzhXzi6AlguCUKDaztmhjMWHAldE1ytXNyy3MjYd162kcN/8rokkvvbZM7V5Vr6uiCXtK5msjC54f4IgnF58+tOf5t577+Vb3/oWK1fWnUzLlgWD9YmJxvw5k5OTLF269JiU7dAiDZqFMc63ebBSd59xOAddMHPl7PLxqbhF7t39Iwq16SNzrKZzvjc5Pz98W30SJVVxh0uYJuGp0SmkQwPBXHm7dNTuRzhP25axp9gw9DCOv8BEUk4JNdV3RMuQRE3uAq/uRlAHuL6j1eXKvJsdFeaLNp65TTKZveTsOjhy1UlKTuGYHOtkwh0pU3x4mFpf/qC/++RThpHRI/fbYYzBD/umajUIyd61a+Hf19XA9eiONBesnnwKHl9/2MU8IKntd9FRiPKAHv3jLZQ5nwmOUCFF7BIE4aTGGQhms0qvnVvsSq/uwOpoPiNj4YEhUivbaVm3aNa6rleuxtlbWPCP7UB+N1WvwvlLLmu6fknbckpOvmFWLkEQBGMMn/rUp7j77rv51re+xdq1axvWr1mzhmXLlvHII4/EyxzH4cknn+TKK6881sVdOHM8qxYeHKK0vonwH22vjtHjaTJnV1LsMoax4gAAY8XBI3OoOCl5/UimmbgTCTPHIEH/kcCbqFBaP0Z122y3SySGpMI4EmeOqJNICNQcWYEhHwmVCxw02fufwB7bAuFkAkdyQGjKU9jj27FGNiaXzv+dWTMZHLsR6kytJ2kqjcoVbRO1c2vLKZSz6xjx9OCDPLH/nuNdjBMKNbkLkw1C9/38wV1QnmeYzkE4t8tBEV3XMwMzdk09zwN9P0UbHc9mmJonNq7kFGIBH8AvBCq/yjT/XSvNYdoaHDrC97vRtJf7geM/G2Myd+fMfnZkxDA6Zo5YdydhjIIgnNS4g5Gza+4wRqUULesWUd3SmCjS+JriQ8N0/9c1TcMOu14VuL0K9w3Sck73Acuya3ITMDs5fcTi9sC+PFke44zusw64P0EQTg8++clPcuedd/LP//zPdHR0xDm6urq6aG1tRSnF+9//fm677TbOPvtszjrrLG677TZaW1t5wxvecJxLPx+zn1Z9H/xsjaZSTjRACMUuc5SfyBucXcnBifFxdTDIStsLD2Wc91jxE71JHHdG/WgfpU+u6bK0EwpV5dkZ6KNTiAaGczm7fBOcs2lyzocjODXb37z4wTmooyEqhWVR2ltwQubo8j8OkzEuaDAcbRNVc2tr4OzaucuwckXzsKwTgQXV50ly/52K2OPbsUd84NKFWQwTRC7I1kOJfpzjUMP5/mC10bhOkI9uLrHL8ao8sf8ezug+O16mS6HY1XJwuey2HIWsJ1HX4x/DdykquxfQmN5zZpVj5r8BNoVC5W/cMPc+ZTZGQRBOG5z9RazudENy+Wa0X7GMysZJTGIKksrzU/jZGp03NE9un1nTScv5PRQfXFgo467JTbSm2ljTfV7T9YvbArFrSkIZBUFI8L3vfY9CocD73vc+rr/++vi/n//85/E2H/zgB/md3/kdPvnJT/K2t72N0dFRvv71r9PZOber9UhwWAPtg1Yqolfr4ePpUR5v6tDBo5RqKGvwBj8Qu1LWkUniW3d2mfpbf6OhVkDlQ/eYn3AxmJPD2TUfxmgy3hTpdCD2VSpgjW+fFSqow3PVR1hgiJxix3IWw4NjYc4uxaHdhO5YhVr/oYXIzdIYks6uaJuwuXwNlgLbBseF/r3w9DOHdNgFk80aHnzI4HlHqW1PpDiv44nvHBfhL/oJONhDV0Oxq2oNHtbsrklBut5/qFiwT6WCbWp78g3jCs8EvymT5fpUrtGLADUjX6HvG3bvObbXWXRax9LZZeUHsfKN46j5xK768rnr5mBuT3F2CYJwUuMOlsisaRzsGWO45YE/ZOv40/ze1X/Oq859C+1XLWXy61up7sjR9oJgVo/iA0OgoPPlq+bcf+fLVzH177vQNR/rAG9ldkw8x7mLL8a2mm+3pD1Ijj9VFrFLEIQ627dvP+A2Sik+9rGP8bGPfewYlOhI0czZNc9T6gxn11EfZM0RKugbjRsKT0dKgEm6jHT4pG60JtX3IABe92rwEgmPjkOciTGmqcv5UGmZ3EJnbS9pnWFr+ceobTdy5hk7sZTCW5x8y28a/h4pojo/WLHrQLm0Dp8ofHb+48SXgIq+dXDlKj0WDLhbzu46qO/BAW69GQNmY8Cygv9iY+JRrsK+/iBkMpeDGZPUHiGOnQixd5/hiUnDS1584jnhUjt/he5aiV599bE9cGTHOUhnVyUUuwad9aghxfVn/SaZ1MJsXskwxmS/n3TlOqHYZdvB+KOyaRJd8+NxRfQ9TydsrKEga1wNbjV4kZHpYN9+2JPQ/Y90/9uMWOyao1qj8MKZE4kYV6PSh+iR8l2w5pacjnZfIc4uQRBOapyBIukZIYz37vkh9+75IY5f4/89/CeMl4ZovyJI4lzZUH/TU7h/kLbLl5LqnfuHsPOGMzAVj/Iz878hcrwqW8ef4eLl18y5TRzGKM4uQRBOIPzkCNWtHsE9z36K3Te+/cAJmZVdL89RxITOH4VqGN1rNK4OhCd9hBxW2mjwquFxI3Gncd/qODq73JEy+Z/vw3hHTmSzwpxZ6bQViCG62rRJj1Qdz95vKHYdosPw6Fx+yUHk/CLfTGdXyTn4ZN2Hij/jMmg2BtcJ0cuygm2OVXhUJjTzz5UHrikH057HwM0UXZ/5QvDfiYpVGDnwRkea6Ho7SLEruh6sUOEou8WDP7Sq/zZAor/G1J1dNphIxHLqF70filx+4kVK5Pwynia1+9ek9twfbDPjXjkWZsIDhTE+/Ag8+njjMl3xyP187yFNFhAcbLY7cCHOrvnuVwljFAThtMEZmO3s+vGWr3Pe4ov5x9f/FGPgOxu/SHptJ6llrRQfD4QmP+dQ3jBB1yuahzBGdLx0BSptUXxoeN7ttow/jeNXuXLV9XNu05VZRNrKMFUeW+DZCYIgHF2mymM80PdTctVJrPGtpHb/umHGuJhDeRBv8kTaP76F/uy2ObavJylyJnxqe0uHcNCF05AgPlFW32hc79DFrqpXZs/UjIQrxVHssa2oWr55eJ3RjWGMxzhBvS57GE83DNwOGze0WShYsQwyfvPBkj9vHdcHmgdL7Bhb6HdV9Odo5OxqMgunmV9Um5mgfii/l4Hc7oM+dK1m2LnLHJToNytBfZNymYSzS6nQ2XWMDIktByl2+QXn4ITcY6A8+Hp2njuhkWazvM5HvHk8H8js71fcUoMYFR+rYT/NnF3gOvXjNBOAm+436eyah0O95IwxTP9nP9Vds2ecn7lzrQNXWqUChcLsA9acYF3ynL1s8FvojR/a5FpKu8x8gEiea9M+w/Hwc7Nv7mxlnKpXPqgeWsQuQRBOWvy8g847pBNi10RpmK3jT/Oqc9/Cyq4zuf7s3+Kh/jvRxqf7v66lcM8Auuox/ZM94Bu6X7N27v1rj721XZhLW5i6r2/eB8Vnhx/GVikuWfmSObdRStHbtkxydgmCcMIQ5TXJVadQxTEc7eJ59emhjnhQhXPg17XGsilu8qhsP7p2h8bQQj/xb001rINDCWN8dO8v6c9uo5hw4phaOBDxKvXn/uS+tdcQxqiOsbMrGlSaI5gDyQqT/Kvwf8q4QRPPmG1zvkTy5gCC0EI4VGfXkaLo5PnFzh9RmjETszqAg2xmGCNAoTbPgHYOnnw6yKNVnmPWt6bHnlEmz4eJycbyRu4v3wfLPrbOrlSYSm8hsz8aYyjcOxhPaBTVpzNUwpuuNf3OURE8Z+CbRrGrWDzB8oQdwk1X3ZVj+id9DXmsDono6/OIXaowGiY/rxMLsHN8xxjDY/vu5rmhx5usC/erwg/Gb3DYGmPi2RgbBJrEwWa2KVAXWQ2YecL4k9U9Pl7/cMDfYN+ANlQ3T80j6Nbv3ZVBkAnZ6bl3WUwY4kwlOCer7RCyX2k/rMu5xa5mNdL6zP44DDvJhqGHWb//1wdVBBG7BEE4aXEGgt44s7Yudj2y7xcAXH/W6wG44ew3kqtO8ezwo/S86Rx00SX/y/1MfnM7bVcupe3S5skefrXrP3j79y7lQz9+FT9b9EPczXn+4Fuv5O6d35/14GyM4eH+n3PxihfRnp4/WfTi9hVMirNLEIQTlIcmn+GJwfsAmJ429O87jJ01GyzNNzhNOLuOBcm+XCdcFlXtxK6L+V1HdfSBHAjRsWqgSlEC/qTYpRvDGI91zq5I7DpIJ8WBdhm0ZJSjqu7Tatxu7nONXXCHEVZmCAdbC3DLaW0YHT2ydT9WHACjmXCyUYFI/iO6NPqyW3ls393x95rdPs1y+hhPU9szd4hRlMfoYC6pKDQxyYZnYXCwPuBPOrssFeU6CpcdYP+jY+awxJ2obhbi7DK15idefnIsyN0a4mufwXz4YvOYOLsar8fHnjjqhzxIDr4Oajumg2/Ol5vxIPCnHao7p5uuswefwh59Pv5sjGFvcSOOLjcsS+L6gbiZrUzMe1yNxh5+Dnv4uabrA9F+9vKGXF31hfGXmmhhMdVEBoFnE4edqybLGyeo9Rca+uzq1mzzjU3d2ZkOheL5utTkfaVDsUtlDkE2in/T5hH5DrK79bR3UJemiF2CIJy0uJHYtaaes+u5kcdY2Xkma3rOBeCa1a+kNdXO4/vvpuMly8mc283+P3qI2q4cyz74wqb7fbD/Tj734Mc4t/cF/J9XfoXXvu+/Y2Hxgv6L+LuH/og//Olr2Tz6ZLz91vFn6J/ezmsvePcBy7ykbYUkqBcE4QQleIJ0cvvBGJ58+tD2UiwafvVrw+Tk7KdYFT7sV9xmIYrRE6zV+HEuvOaujIViwpGHQsWiCkDZr8YHX0gY4/4Bw+at4M5wRSVn0dNGgw+Z9S2kN7aHx0/se4az65jPxhjbdY7gID8M9VEY7IoJbD+GWULCXCFDyXId1oyKxmDvX09qxy8OuOngEExOHuJxmoX/Ep6T0YzWppqGOUX0TW1ruC/qCeDr9dNM7KpsnqKyaRJ3bHaYUaOge8AzaNjWajKY35KIQE7m7FLWbHFsPp7bdJjizgFyDzVsWlvYvTSQ28X28WcZLuybcwReGy42redD4WjlqjtiHKTgpytePVTvUG/XOEY2/ONpqlvmEHCAsdpULDAVnGlGy3sYqj2V2E1jQZxQ7ErbTWbZjZxdgBrb2mS1IVPoZ3FpQ3AvRfdiMgS+WRhj1Kdqf15h57EngpDj5D0b3VPN3KlOf4HKxomGWYvnDJU0Oi6mHabEXOh7DV3xo100pVQy5JuERAJBcvrg2/GikRHDUCIzzAEvM2OCGXyTedBE7BIE4XTA2R88FCZzdm0bf4YXLK/PGpNJtXLJipfw7PAjKNvi3H9/DV2vWs3qv7uWnjecPWufueoU//jox7lo2VX87Wv/nVed+xaueOWrSC1r5a0Tv83/fvkXKTg5/uTnb+F7G2/F8Wt8e8PnaU93csPZbzxgmRe3L2eqIs4uQRBODJqJCFZpAj21/5D3mctpuivbmBoPHnSLm13SeyYwxsQPzHumtjCUbwxBiZ9gwxltq165YQr3BpwSqV33YA1vxBra0PTpt+jkGS8NNflysO/nRtfHn5POropfjcOYdKgQaG3YtdswOjb7OCNhEd0ZL/Ubc3IZqCXUA69x1r9U3wNY+UGyxQxDQwtzISXRRjN5GC9SYpfOEUxQ72kdjBw9Q+fTHnZf7oAJ6uvJ+w2edhuSQx8qBoMqz+/kiMjlgm8cNJ5DatevsMZ3zFEIQ8Ersb2wa9b+D5yzKzH4bTJ0M9Uotmr2jpKX0cGIXXM5Vxr2ret/I2fX0UZrw3ObDIViYxnm/c5MsWuOgtrhjHH52tScjZJ7eJDSYyON4oP2sXf8ElVocv/VCqS2/Qyqs513zXJ2LSTk1hhzxGaJPcCRDmrrhty2xlB6epzpn/Qd0jFnnl7SvZSdNjz0sKHgVNiU38m28Q1AcG8YAxqvLnbN2FEkdmXsltlHTp7uVPNyd+Q30+4MzXndzQxjtJQVhIYrQLvM/EmYiec1XtN2ExPwfAWf25lbF5hS0fwv8+yzYS/RPucITV3/g2me/n7zNwQqcroldrhpM+xKpB484CVfzWKPbcGa3LXw7yQQsUsQhJMWZ6CI1ZXG6gkylU6VxxgtDvDCZY1TJF+56jr6sluZrkyQXtnO2d/8Lyx+9wVN9/mTrV8nX83yZ9f/A2k72K+yLbp/6yyK9wzyX9e8ndve8mtecc6b+NrTn+Wt37mIpwbv40PX/DVt6Y6m+0yypH0FueqkJCYVBOGEQgVTUMWUCo0DxPrgwTBRmn/CjlR5mLbKNlTuWQCcMY09VghmuEo8Lxed6cYyzAhj3D29k5FCc9FN1YJ8XlZuACs/1NTltX7/r9k00tw+Ml2ZIHnCyWT12ujQlaRiISaXh77+wJGyUBpzgmmUqQ+yVc1qmPErIldKk8tz0M6uXZOb2Dj8KIVwBsS58ObKyRXbdOpikz7MZPXGmEAvieIZp5vP9Kln5MUB2DL2FA/23VkXuQ4jrGzhQpnCGOis7UXpg5nmD6L4JJUfnOP4QRlqYViPMSa+3meb2cyM5fUNlDq4oZvn13d0MGmU5nJ2AYw6m6j4UwnnWeBAORhn16FSLMLoGIyN1499IJpNutBMFIjqNpgtNlifdfJhXwF+qa5m+1OJ/satoLSHNT574o1oJsNmMxo2C5FeiHj3yN67eLj/Z03Xedo9ckLYITi76t+tR18c6jFVYbiu1iaW79oF1RqUQsdRlF8x+t1I3u8z7/2aH7jymold9QODbtZnJEWlxOrh4cDJDLMFzLSdwfgalbYC927SBTZH95rcd93ZNXdxG67lubUusqFBTlnBvT2vsyu5y+g3YQ7Xb2p/ltTIHGHUkbNrvryM2qAmdwf1A7M7qugnwK0cQv5FEbsEQTiJcQeKZNZ0xrb+rePPAHDRsqsatrt81XUAbBx5dN79OV6Vn279Btee+VrO7r2oYd2iN5yNLnsU7hukPd3JX7zin7nlNd/jtRe8h//5sr/n9ev+24LKvLhtBQYTJ4UWBEE4ETDG8Pjkhvhzvth8pLt3ejvPjTzOxFyOKwADm73n2Fh4YsZi3TCYmy1CRHEkduPnZnjNhZP5qNUM+XzCKRQdTtWdXcWSwfE0oElZ6ViI8ZqkYjkQDeF5kdAXHbNi4Xkeg8OKUikRakY6GNgc5IA1Slw+X2hUNmu47wGYnGxqrwrKGYph5S1Zhu/Yi1/z2D7xLDXv4EO34gGjDsehvt+0RXWTmQpHiwNUawbXbTJz5UGSHCCpqT2o4vzu6s5aP0tKzzQdYLq+M4eYEN4vTXL2xDnDiERlE36cKWqFuwjbsD4YTTi7Fih27dxlGBs3aA2tT/ST3jV+UGbBKDTRjPlESbqWFtezLPcQk+4u+qoPxOWO8ns1NUzVirPq2z+MUNmZ4+CFiEPNwhiTDsZoMB/Ve9Urx/ffM7mtPDP0UHDsRDL7ZuFi2Wka7uUDEQkjKjEcv/f+eQTpEMevBXmLmvBg351sGHqYWu3Q6zhmHmHBGt2Mve+xxmWJBOaHnvsv0WcURgLBK/w8qwwzb4XwvjLzhEVHzq5U+DK71l+Ir4Voy+AWbX5hxde8b+JbfmAgXKbNLLHLUjZ4BqVc0LqhSpuJXcFvUf1zHHI433WerOs56r1cru/AUuG9rQlyavn1PivjTpL2ZjhwZ7wIyU4bJiaaH8fe+SuswWfqC5qEMc7EKo1gj2/DGt8evASYKU6Hfd6+Ppfntxxob032fxDbCoIgnFA4A0XSiXxduyY3YSmb8xY35uK6YMmldGS62TD88Lz7e2Lg10xXJ3nLC39/1rr2Fy0jtbyN3J39QPDAes2aV/Gxa/+GN1z0vqZ5NJqxuH05AJMyI6MgCCcQVa9Mya8n9q1Um/dp0Vv0KNFvMxQGD49Z4VoznF165hN8PB2WhZuYrnzWwEN7KHfm1HIHHvU+/Cg88WTiUOF+FQpjfDzfMJWFsYlgecpKx+6LBc0yN8uhM2PQlVif2tFK/vESE1OKPYmIGd+kMAaU9jDaUN4wjl85sBM4Cp+x1dwzZk2HE/lFs3AZY6j15cPw0vrbe13x2PnwNFt25RidGmMw18f2iWfnOOe5hx2+NqEAEm1TD2Ot7cnHIU4zZ8KM2LkLNm/zo2/OeZwDU/+uPbYVe+DJebYNSOnmUxfe9fydfP3nj+LMnFU0upb8OVTRcL0VpukPzG7Nz8k3PhueNWzcOLP0zXN21VfW/9m/F0ZHg7AoAHuiiDdVxRlqlitvNloDFY0Z8EjvDpxNre44aX+6vo0PA7k9eNpFqebOrlTfA7Pq+1BnbNyzx7C3SeSzMWZegWhWGCM0iAKRGKZDNdBJ5OxL1qlx57HNENT5ozMm+TMz2stx6mX145yB9oxt5jqThTE0OcGDD8NYk5DrphiNNbETylPB3/qKOb9iZftR5akGUd5qT/Q9SWfQwbhx4hx9IaFjNyme1bwKY87mWeXTBGKSoS4qzZWzy1Y23nSNysYJys9OJA8d7mt2mbXn4+50MY4JnLf1bi1Yr2eHMRoMxtekJjZhZfc0FHkhzq6u2m66K9vw8g7ljRPN6zL5AqnJes8zPP5EIu9fwtmV2vkrUjvrk2IsLz7OisLDTcUuZ18Rd7zCsz+cYtOPmoeFK9/BKiSc33EY4zzXQFQR2gtE9uqMPtSyMNowFqZFSL6oWggidgmCcNLi7C+RWdsVf947vZ3V3eeQSbU2bGdbKS5beS0bh+d3dt2358csaVvB5StfNmudsi16futM8r8eRJcP4RV/yJK2YM7fKZmRURCEE4jIGRQxWJwdjrVg5njANUY3GpZmrM9WJthc2M2miQ3sKO7FKk+B7zQMWKyhDaR2/BI1MwfOQnLdFGpYE0UwelYOJ1+78S5cL3Di2MqOxRe/nGdN9mekvenZ+505QIuWJ5Zo44NuHPi64y4zH8V9Y6FVGnwXd6SMs69I8dkD/17EjoKDSJzk7MlTeW4Sp69QH7DlHfJ372docjeT3g5KTrnhHGeRHNT6GmdvIf6sTZizKw6N1PhGo42m8nyQ48Vo0zRnV0Sp7MXfXSiednly4L5EuQ5TPUgwOQUlf4x8eJrl8vxCS70QUe43i4mJSPSb29k1MVnXY5KimFUtBM6JhpCqRudFkqQTqvr4MOUnF/bsYWKhEpRTH8AnJ3KYro2zY2IjA6XN2PYBU3yFypQ+qNxhSXb3wfiMMbYxQWjxfQ/Mc9iZLixjYgcj1MUuPw4rNThxWHT9rCIH0GCuj6cHGw94wNlYwzZ84CF4JHwUjRKrz3TrNbuFy89OMP2TPnR1fqXQcQzZaZhyd5MrVsnXsgcoF6jsXqyJHaT2PYY1saM+0cJCRKrKdH0/ydn6GixMkfKkG1xEzdBll9qwHws4KurXEvvbV97AhLuDabdY3y/1PiIpds3slaN+Mum2bAhJJXJ2JdygJYPd5+ONVNBTGoZ8tOvNut+MqYtp8TIvDIlPRcnsE2WZoymT90dPZRvd1d1Unp3A6S+gc7P7ssb8ceDsK1DeWL9RPI+G+mtwds1B8sySL0NKj46QGs6RGivM/pJXD9GuPD+JrvqJGYbnEaMbhFGwyk36awNRqPjBRumK2CUIwkmJn3PQeadhJsa90zs4a9GFTbe/YtV17M/tmjP0puwWeWL/PbzinDdhW3bTbXpefzam4pG/+9ATNy9uD8Suw0kkLAiCcKQpObmGB+LdxS1Nt1vI+EdpFzR0PdlGdSD5RG8aHRWJVTWvwoaxxxmpTjCWmMRDlSYb3rJb+TDhfLVRnFvIE3DLpiEyu8bJ799PYfvGBsFL+1494XYYb2gnwhijt9Wt3uy362ZO0UJDrRjZT2Y97/ueYaZEoLWFTwZ8BxUmTZorV0qSaOC8fvdPydeyGGPwcw7lZyfi3FsNg+jyFGrP48EMYa6Oj+EXg/24uhLWixt+dw4pI1G02q4c5WcncAaDc9Y6zNkVV4zhoexTPDT1DEqFy/zGZNslJ0/ZLcZ1qgmdXQt9k1/NUy5PNOQuM81m7dT+rDxvjceYX7qJivzIY/DkUwcooDFoP6iPkeEgxDDp3pn51VJ5Rr68aORvfFLDG4NrUXtY4zuw9z4at0Gz0LFkVFWlAoW5Zk2b+T2t4+tPJa6/SOxKpYKQTgBPO8GsmwcYVdq778Xe9ev6ID9yFC0gh+lcYXla1/N3zclsFRo8Ta1Yxq/VILsPdzCP+3g2boyG2WJ9J8jbFYpd09UJqjOcpVqDObDcB4Dj+FArUp3uB8CicWbAZmJgJCLnf7lv3hlTt+8MnJsjznNsmLiLpwbun9dZZY1swpre17iwEglkM75XngrEMMCkgxllGxy2DW6g8K/nYMIwWHvf4w0uomYUHx6htK2e26rtnCg8OHEN6hl9QjSJSCikJnMhGmPI3zsQ118kiGmjY6delGss+ROSFN0zT3ik9mi0F4poJnB21bs1ExejUMvR2dIDwNi4YXxM42uPiqrOOkYzsSv6qYiIu910MC5pKnYmrwdtKG8IhLEkScF8Zs6uXM6wb9/c18jWLSYOH2w4rG/I5RLfC68Fb9pQ2zkVzBQZ5+yac/fJkuGVPVL7Zwi00W9nJHbNqKMDIWKXIAgnJU6Y+DK9NpiJ0fUdBnJ7OGvRuqbbX7nqegA2Dj/SdP1j++6m5ld45blvmfOY7dcsJ3N2F1P/vmvObQ7EotalWMpiSsIYBUE4gZiZA8bz6rM2wUFFDaC0g/IVaI/C7vqbfKM142NQqZj4c0TZLSYOojijdTlntAZh37GrJzFSUDMHyAfx9LvpeYuRUUNlcjLMF6XwjV8Xu8IE9bZlxwMr7QSDFV+1BoOUcJY1U83Hws2sRONOkVTfAzCwHd/zUTOcXb42cZhT5AzxjYWvMijPATsa6B1YyPO1h6rlsCd2MDz4BLWdOQr3D+LsLVDblZu1vT2xHeVWg9xnSfeVF4V2BkMEf56s5kP5fnKV+ixcUfPoUhDCqjGEUXvhoE2jjcHTPkR1NkPs2jD0MI/v+1WiLRJOjAVQff5BKlt/3Vg35dmJsu29j+Ju+lWDK6uh/ZRqmjg+Gnwm1xVLQQnnY88el4EhqIX6mtbMmaC+WJopdgUbWBM76kcxBmtyJ6pSHxi6rkPVKzeIG8nJNaemglC7hRA4uyJBMpl7znDRumCw7McZ6q0gQX0y5K9JdSivivKdeHcdzgDWxA6sqT0HLM+Dc2ShaC/tprf8XHjM5m3QTCweG9VMbN5GcddmrNFtFH/9HMWRSUJttZ6jzhjs0c1s2P1j3AaFMnkAs+DQzIw7yZrpX5Dqe4DayHMNO1tUfh6cAZ4eug/HrzE9bXCbhU7OcSzXa+wTozLNd+9Y0/tQTv3+8HKa3A+2Udk4wsxrOnB+7WzcQdJhONOiYzTW2GaswSAeN3mtJtmy1TA83Fx4sqxaw+dg12GfOeMFR31ih6QwptEFFz/nBBMJ9D+MqkwF5ZvRt0XfCrosM2uFKXvxZ+N7sy7ymutQ8ypxBMfoGAwPGvZmt7OlvLvxIMwtdiW7+yg0WLUGIaJ6Rki7MYbhfX7w+2GppjeeTrhIoe7sio6zb38gks4sR0RljnSN23fA+qfqn1V0z6hARDWl/IJydjUY0x65h3ZnEN2ViNAJLiUsgnPXInYJgnA6EIldmTWB2DWY34NvPM7ubS52nd17Ed0ti9kw1PyJ6b49P2JF5xpeMCO5fRJlKRa/+wJKj45Q65tj5pEDYFs2i1qXShijIAjHBWt4I9b4jvhz40AoHHAYg6+htZU5UQkXg6ddNo08Tm10M6ltP8PyHDBQc2BgSMdPpsEAASZCfcQkBhuBkyIsi7JotTLxMayR57D7H5nfAXIwsQ1KYTBMTsLAYJBUWmtvhqZkGhLU44SDLmUHCbnzQzja5f7t32G8tqtpEbRbDZwFd+/DbI3ylRncdcGgwLMhchD19QcDF60VvspgvBr+ZOgGmMPJobVhcNDg+wbt+VgDwcDCr+XxJhMJ/JuGWCVUm1DsKhQM5YJmZNTghmMU39e4nqFUgv0DpiG5/bbBZ9hxf30SAqslUEdNzQej8U3gdVGhw8ugG0eUwUk0Taof65vxyH5ho5u+ftjZ58XXSmGqzO6HNsYCa4RXzLFrdzCzW0QzXW/jc4bBIQPVHKYwHItdwYAr2GfKL5Hqe3DOMmk0fpQE2w9mPdU6yAvW6sx2mzvezATNwXGUW60P8JN1Fp7axoFHeHTvLxsG0b4/OyxuIcnLk0J0g6sGTTqlwkTakWgdiF0LnSjS98HSDovKmxf2hXnoKG6joxa47X3Xb94PzBQ1DFSLYXiyB7ps6C/to+pVYkeSb7xGMaVWYqow90vKoLoO4Owyhk6n7qKq+EH/YNCk/Tydtb24hV+Sr00zVhzkyafh/gdh796Zqmvz3ZfD2QlXnxG8qIjFruSssI5PbU++XhEzcLMaVZmELY/PryhEp9pohwKgUMtSrOVBa4pFgzM2jDW0IbFdY3sMDlF3DsVurfAwNkGoZFJUC//6cWKuel6/wARUd11F4ara8VFOMRDgy1MUS15jKKsx9f5f1SfNUKX6Re0XnPhwSnv1n6uwLqKQ0d62ZfWT04aKWwCbWfU5p9iV2CwWkNNBOWaKXfk87NzmMzYehErO3WQJscuaUxdrtjlqjg0LMyMZnTLaNejuNcHnWinOYajm+X1OrnKHK7S2TNC1eB/W8Ea0NhQKUZ93YJdYM0TsEgThpMTd3yh29We3A8zp7LKUxRWrXsazTZxdueokTw3ezyvPecsBE80vesd5kFJMfW/nvNvNx+L2FZKgXhCEY4Kfd5j+SR9+PnhQt3IDWJNB/1VxS02FhuAhXNGSmJ19chJ27U4OOOr/HisOMV4aZu9AkMdG+ZVofI4h8fDu+Q0PqsbXFGs5CrVp8rUpFPCKJVdz8fIX0ZZqjfvjrDPNVH7vLIeTaVuEXnxOXKK5uGvrD3niyaQ4oFmzVrOoJxizOY7C117DICOXM/TtTrGrz2XDRp/JsUg80kH9+C417YKVYiocwMY5lkqG1BY/SJgcPZ9PGCrlsOY6Nf4qD9/xAUOx5Swm3RV4Xpizy8pQ3V2kun06rKfm5/bcJtiyLWib1HZNaruFKlj4pu6mc7xa3ZmQ/KusID9KcTRwn5Wm6N8L27doxschGs1qX9PXB1u3wbbt8Myz9eOn9jS2R5SXRodilza6IUF9Mkm/Sji7muXjise80UB2Ia/yw21c4zI1HLjZqrkCBsPAAA2CV5Rzy3Vni0bBP4OB4+RUMKBM9T8MA+vrwlHCgdHmJhIyNyE5EcOEP0RVF+PvLi09PWvQ6bsundW+GQ0281wbrC64fg03zJnjuoaKHwy8XScIOUw+2RSLgfNCTe6eu8x+PShPeT7KuCxbChdeGIoACrxYRLKCMKmphc3YqR2HRZUtqFDRMFZ6/u3ny4cVrTKa1I5fYPc9NPc2EOQVcivoSOhQUNntUQ4n3sCAyu2H8W14M/pGz0mEvYZfLzkFKm5xTvNlbU8JZzS4H6yJnbQ7Q/G6qnYoFQ0GQ6sbvAD1rDRGBwJixI6ZwQRzHKvqBCsymWAWvzjvd+JaqW7JUtk0iTteaSoM6vIMdxZQHfRxh+ea2CBpywn+vW96F88MPojRHtks7N5l6uHnMHfeLqOxxp6P/gkErknjOo3nHBsOIxEkeknjz0pQH1kbjRO8dNFGMzkJG57zqCXChY2rZ9z/wQcrW0+6r4tesF/HYHx/VtjwRGk4eKHdtpQLll5Ku7UEfB1cv3YQXFl41sXLB2VxPVjUA+eekzxuY5VGzq74VKs+k+VR+qa2AsELJdzgd1XZVtMXG0kXabTPpLMrwkvk5ovqb8dO09gPRfncLDVrQgpVyzP9GBS2d4Y79Ov5Oxfq7KqCale0+mNgNGNjMDQExYJBJWap1dqQ3rawcZSIXYIgnJQ4AyWs7jR2TzB98N7p7VjKZk3PuXN+5/JV1zFS3MdwodHHf/+en+Bpl984/20HPG56WRvd/3Ut03fsjvOgHCyL25YzJTm7BEE4ymzf4eGGs6+5w405ZowxPLbvbgZzfbO+Fz18trnD2GHupqls4JqJSA7gdTwTYODsUb4DUaiJSiSl97xYBAOYKA6zfuBenhy4j6H8XtpT7aSsFCs6Vwf7CUrDeC3Ls7ltjW4WwGQ6MZ1ByMh8b47Hx2EqkdhXYUhnDN1dKh4UauOi/cCx5msYGYFqJUWpVuOJ4Z9gGSc8TugAiBLvWjY1v1ivN8eQedzDHtbovIuuGjztMljIUcjaONXASWXSNqbiQV8VRh0gcMtEYYzeZCJkqonlaHraxMm6tQ4ENlCgwPc9UEH+q02DG9mxfyTeLiqniWw4tXxw7GgwqqMwRhU2mRcMqEKsud4HhbNHQuTsqrsjwqkHAZ1owmjEauIZLxt2F+dPO4gwxnBg5eGRG82F5xGICdUa7EpoO1FoTntLfeA9c5yodXBt1B0y9TBGX88TXTpDnNLGj5cpDDucx2YlZU5iTe9hUWUL7W7QJiZx08T1kAzpHXmeHXt/HZ/A7snt9FXvx9VlXDcQPpKuq2o2y+N7/pPndv14jhMAo03DINEyHpYNyqqLXbEAaRRqKI+3YQQr23wWy6eeNvHsgKZapMWr58ubFZI8gyg6L91kotGoHm1dDUyKzuyQ1aRYbI1txt73eMMy16m3jzW2Has0QU07TDjTDfvxHR+Vbhw6P7H/Hh4buJdkBKEf7vvX9xoGHskztcFletpHl+v787xADO7bawDDSPVJnnKfIMoFlRS7ZqLmuO72hPm00umgzaMyjZeG4mgCE4s/Pmifoeo4Ba9MX79h+w6DX66L0NE9Wt7hUVqfiEaYIbTWFxtcouT2YMIbx/hg7ISg6bvomj9rlky3nLh2dCBoDAzB8IgmmnHzV7+u57urej6eZ+J8VKZWpLOwhVRiVmGdON8dO2FkVFOtBQWslevncf+On7A9G06lqU08WQGJWYljscuA71cYnN5D2a1P7pGrZelpXYKlLNb2nE+b3Qs6yM1oLBPXW3m7h/F9PBcWLYLeRfXTfmJ9FBYdEAlKkxNBSOt0eYKNw4/SNxGIXZ4LytfBdinVIMBFzmkzQ0EzJQeVq4TXWX25k2iPaOnefdRddoVhrLHNKOOCMbPFrmoek2oL7XgEF2Ccs+vAgrUxBu0aSAFWUDbtG0AH4d8JZ5cpONjTzfuamYjYJQjCSYk7UIxdXQD909tZ030uGbtlzu9cs/rVADy675cNy3+1+w4uWHIZ5/S+YEHHXvzbF+BNVCncM3AIJYcl7SuYqkgYoyAIR5ddu7x6DqbQdeO6Bs831PwmLgxT/6uMz6L8MywpPjV7u5qhdtcYlc1TQH2GKzscUSvtxgMyU0u8Zffrzq5aLcjTsqLtPC5b+dLgvyWXByvDh2Urng4uKteMUZ6y66JNuM7ufxgVT31eH7A1ouOk97YVil3aRxuwwkfj1ozh8ktTXHCe4vzzQIfnqND4mjg8o2G2NgOZZ5JuARftGAbLw7gGfOMHW1smSDjsezDloYYqmNBppbXCt1rRNR0nUG/m7PL3b6ItdIl4HigvLIoCz3gopai4JcYnYEtfUB86cnr4MDGpcB2DMYatxb541kU1Q1jb0+eRSogM3d1NqtMY7P3r43w+uhI4WUwUImkil5AGN2rTcICqG3N2JesyONEy1ugmnP4HyT1/O/aOX2Lv+CXW8HOzvqPd0NmER9orMJ3VKOOhlc1U+2WN28YCrDt7WbTKa1zuo+PWDq6ZuLQzCq+DpM9DJYb3PoXa+zAWYThPuG0yhCk1/EycGy5YF7owzWxXRPyvxPb924sUp4pxgXPVwNXlGYdyJRA+kiKlLkxT8atMObmG/TSegm4If1TGC0IXw7ZSiZxdWitU1cMCVK25cJXNGkbDx5705FZsHVzbnm/mD0+mXlctTR7vonW2rswtPjYRi00imVlNO9BSAuOjnCCHXX95iK2FZC4xg/Y8VCrqb8LFXhWlHSqeQ86Ebjo3ECDPmPpZfN47tnn4KhPvLV80aGNiMTbr9QOgTCUIkQ3z+7W446zM3Qe1RMxYky5tsjzKvulAzU2lAhGwWILstGHb+IY4qiEqv6lpMD5bC3tYn91EsQiOA7oa3ZfM3S5Gk+iU2TO1lacHH2Dn+HNsnwzzcxmFjupdQ82rnzvaJf+LfeR/0ZgY/+FHoFJO9gvBYTzXgK6HVkcX5ti4ZmgE0Bp/eITavz6GXXRp9eovk5Pi3vAoFMoapVQgrAztRGXDenchWxsOz8jEEzEoo+oR37EqA8XpIUae2clwvv7y3PN80lbiPFFgdCB+2nVzmlc0VH96J9oEwuTMgJKRRGSzZYGZ8Bne5zI8DKOFxlmSaw7BCwMdtm1Shwx/N4JuuH7RVB4cJL15BD1cIPuAgwnDmp1E8vsGbSoS6sNr0NJu8IzQYIUzgdCcbiOarcL4fv2l0DzEudaiWVNtFXdYqVRQJq9m4vrXOpikbKGI2CUIwkmJM0Ps2pvdwVm9zWdijDij+ywuWHIZD/b9Z7xsf24X28af4TfOf/uCj9358jNIr+lg6rs7DrxxExa3rWCqPNb0AV8QBOFIoSaK+E6U6Td4eNy3H0aGoVrLN4QYqPIEytQTwFrGRanA0ZFEa4OqGIbze8lvC57Ko7fgFlYwiMgnQudoFLsik0p2GrJTkKqex9KOVSxqWYmt28KCW8QzMMUPuAbfDcri5XXgQLBsGnJP+S6qmsMeejbYzVQf9tCzKAVpL0sqdGDlvGH2lgOhyIqcXTpwdtkEQttZZ0JrJnAjWJaitcMPB9thMuom4RnGgEqEAbmVCutHNlPwSkH+KlcFeass0JkU2vdIWYCv4sGt7yv8PRZe0cQJnY1vUOXJeLYrADu/jyWlDQBM7RsjtztyZgX5hibLI2QrgXtGO4GwaRf20+qO4vnQt1exb18Q8jft5tmR29NwOpGzq1J18Dyo6mkGquvjgUnD71fozFLTwUBMl1yM0eFgPtipUuFg0WsUu9BzhDGGqy1TQvkeOdvmGXcMs2gtpNtQpdlT8OlS4OYqphaj8BnZV8AyLr6VmZVQqn5NhiJUcQzcepiaMjoWu+oGNR1fbknHF8wItTM+65+Cnz51L794/G7Gxn0sXW3YWVKYsYvD6Fp9EoE4wi7ORVTfOKorpROhYCYQKtxysCxy8sX7n+Hs8qqJgWITJ1R0Pq528YwLmKA/gFgktqwZCerTKhhVzungMGgVqKaqMo1ntTPc/Uq2boX9e10efjTMjdaEqJ4zmSbrwvs1ZaqzDm3vX481vn32LJUGqFXif9e0C+kyqjQeiBtznILv+liZUIjPGkpPjZHfuYXx7X08MraZ3e6WOPeTmegPzjW6N9ANbb53v2ZqKhAMWp1RUqGDVmmH/bs8tn95jPbhfpbse5yULmMVEmGA4X6SaTnGS0OBi88CO6FsTk01PxddqJDafe/s5dFl5YNyy3iFJs+pDfe+Zriwl6pXwcKipSXow1vttrhfcKweirn69armCmMkcl0F56isQGhS4W/BTAFmwkR9gMEbnMZgSE+n8FXrrDBGXdOxsGhZ4T01NRT3sco1iWg9U3ctajDRdVdPJIg9GNivql6FcuhS9LSLbdXfDCgNXfvDcEfbNNzHXjE4oXSKWaneGtLlFTRmn0dqLB9cV4nf2mhb5WvKJTAq6HuDFR6UgnMLNMcZv1MKGA9+TywnWFdrNtNj9IUkoTpnJfOAhWK+scPKUlbg5NZevfOZo2+IHMDGCV44YRM4u4CUCq+hfFh/xrBrD2zb4M5jM25ExC5BEE46jDE4/QXSZyZmYszv4axF84tdADec/UY2jz3JYL4PgF/tugNL2bz63BsXfHxlKXrfdQHFh4Zx9jd/UJyPxe3L8Y1Hrjp54I0FQRAOEVVz8d16WMqzw4/wXGUzw9VJ3L0PY48E+VFq09M4o/sanF22qaIw+FYLuD6tj/dh5Srk8wYVjpWH8v0YX+NHIySjqe7zqW50sYst0a7qIVvGxAM11w0GA8YNprB/5DF46qkoXkIxMgqjo/XH1ImRNA8/HDz45jcYck84gQMsfJA2nqb4yCB+2WCsMIyiPM3wiGEqC0sLj9FdDZxH+6p1V5Blg/ZVMG29r2htUZy5RmHbVsPAZe1ZHmtWB4NT7YPxnGAQk9Q4kgMjoFjK4ZVCcaKoaB3LBOMlCxRpjO9iZwwmsGMFg5ycDzkfnxaccpig3nWw9z2OPfB0sGPfaTDkpIafRperwZt0rfAdj3392ymGsXomtES0Tz3H0uJTeJ7BEDrJ4hnMaCSeJTI4kGsq1OzBIIk3YWhepDPq+iBQTe9DZfdR2RjMdKkChSSqIVQodsWzGs4RxhiNKyNRx3StxHSvQS9/IaZzBcoPRsVqej/W0AasoQ2ogUD8K9mdgKKrthvbK+KTxswYUcYDSt8F38UeeHJGHSST9AeOyGqtPgptcHaZeg4wgGIth6PL+OEAcLpgEkmeZ4tdANqrC21x3uzEbI1TWUOxlAjmDLfX2sQ32Eh/MHiNyhIl9w/NdfWyJ9xXKnFcCHJQRYP9TdVN7NN7URgy5SmUBWOVLFRDAcHocDZLCyul4skImhPYdFw3uM5duxPf7sC1OxkZ9qhUYMcO8DxDuWzYvcewf6DRBRc5DJMtqUO3lK3LGBPkZZt66E68qSFUaRxrclf9+ovVDOgcfTwuVU07GDsQy+fKh2VNqCAsOZw8wB7SuIMlCvlghs18KCAa/Dj8FRJil/HR4QXl2D1oNNUqpIxPuxMk2HdSi8maLF35MSzjsGjLM9Dv4j+n67mSgooHaJjoyNcergvpsP85c20Q9lmrweBQICRu3Wbo3+UzOGQY2DjM9HSwHy9yACUcpEaDtW8Dw4/ng9lTE6xfr+NZPZXR+E6R5a3LOXfRC1m34kp625ainqlhPJ+qqbLX208pn7jOdHOxKxmKHidqV4AyGG0armGVaCg/zA2VeDdSb+rYXWYIJsOo37RuLXCQ+b6BpHasZ/RJ6dDdZeqJ76PwaoCxajDRgqf9ht+MzLhDqhyKnHbdGVYoGPYNgMIjlZ6t2SRFdOXX+w3XAx2Fhuog7LRcBrSmXIG9g4lk+mN95DY8BtoPupFE5anwdOIQ4CiiPZH83nguv/p1/X5pqNTw3yqwIgOB28t3NKTCcFXLJoo3jQWwOVRkFe4jdnalVF2hMj4Kg5sLai96IaccD9PSJK65CSJ2CYJw0uGNVtBlj5ZzewAYyO9GG3/O5PRJXnfhu2mx2/jOs18gWxnnp1u/wUvX/tfG2VMWwOJ3ngdKMXX7wSeqj6YllhkZBUE4qrgaHTm7PM1UeYyiX2RndRfVavTKXzOwp8BYwihjCGZLU5ZBqxascvDQmhrKsX2XQYdhD1WvjKn5uDpY7xuNXwxDHtx0uK8gZ5cyHpZXDgw9RtPhjHGpuxpnInhhkCrsp7u6k7ExQ3Za4bqJF+nKYLSFbUJ3TChmGcuKVRNvooI3WqSy24NwwFGqgBu7c4KdecZpeGhP2aArsLffx3UsMunorbWKc5AF5+YHhzKBs2vTRpfdfRqj3YTzB0wmMXIp+Nij6WDwO2vAYGMMpHsUKIXaVGBn3wBj4eQBg8OKgQFDrWYwhcmwHhR79xq8ajUYY1Q1qZqDH+VHc12KJUP2CYNyk6F6Xjzb5D6/n02T91I1VUb0cN2tZJq/JddhrrLODmhrAy8cbCXD7raMPcWz+W3BAKg8iapM4g5XAsdfclRldN3ZFQ0mtUEbH9uq1zWJr0SDm6hNfe1jUpnQyedgjW9DFcdR1en4fB1lcK3Q+e2Hzq45xC7ju6jqdMMyCAbTbsLZtW077Nxddyk2hjE2OmieHnyAXZVfhvsJwkotE4pz4XWY1A+MgalSPcl9FGGnEjNRZkeWkM+m0Bg87bE3u41aTVMoGKI0Sa3ueOBOApYthWXLvLDOGsepOunsSggPFbfEE/vvYffU5oaZUgHan9lNoVpk/KkCLY94gbPLN+QLoLBY1KtCYbMu5pXLQYiq63soNAqfbdshlwfP6gjPzEYZj472IJ91uQL79sGevqDOf/Vrw/oZkdTpRPqnKJQqFYYxDg3D6CgU9gZqjFfQeLlaIAr6icF8nIcNyn6FzpY25ox6BqwRG2M0qiscYHvVoBFnipZ4PPYE7AgfDS2i8GcfXIdqeimTHVcFgXIGeiu70IBWaYqZtaRGe2mfrJDxA6efk1qMm1oK2sNqt6ODxAyMTrNrdA/a+Hhe0J8BtKTgjDMCB16hAKVCivFxmB73yeeh0jdF/wMOpecy+PlQDogEOhu0bzH9kEN/eZC+cmPKjmJRx0KZ0QYz8hwtg0+BNihbYSk7CAv3fUb1CFm/QNmpX2cmIdxpX9P6RD+p/kkUfl34idKoRUqtNo3RqIkL2q0ZlHEwSoXXU31D7eqgjNqgXA8TOnMNGs8xTBUVW7YGYeDR1zb37+Pe7fuCFwE60TU2iD0+BkMuX3/h4foutqoLMJYOtsOvYay6WyyXI3Ss+aRTs8MYG/qhqC8wOvhNNBq0h+fpOHeZCjuMYsVnKN/HUKGf8aEyw/sMnuuHYYzBNq0t0NERiXdhOcPmHxutd0qpHXfTVd0dlsHgL++KxTplPBaXn6Wt1E/r+uA+s4wTRL1Gk00oGyrhrJ+R2DWPsyufNwz0e7Ew6KU641DaYXc7fbm9gInvJ4zBiLNLEIRTlVp/0IG2nNMF1GdiPLv3wGJXb9sy3vLC3+PuXd/no//5m9T8Kh+65uaDLkN6VQddr15N9vZdDbkfFsKS9pUAMiOjIAhHF9/HC6ejjybUiN6Y16JBrtakdJgRV4MqBI4fW9fA0miVwoSvfn23jNrWj70zFI58H10o4viBCBULQoAxkdgVvJHuqWxncf5J0n6elC7RYjTLdw+Sun89AIvLz2EZj9ExeCoc3KrwMdXoYD9Rnp+a9tlc2E1FO3Vnl6/Bd3EmNFE6smgwgNGx+8jVRezEiLatDRbvbsHfZKGMRTqtsEbSqDwNb+k9EwzwFT7a8whCbgzT/QPoXBg2ZoBkqNVEkKOsYtVzPUXP+7UzUvgroPXMeijmnq1lytUsuqMFLmxDG49qzY9D7YYf9um/c4RHH6qRnQazXdO6aRA/Oh/PJTcNlaxmaipwQlgqjdIwtnM7Ox/azbgzSsnJs9V5gik9yf7JaBY61TDjYRTGaKJcZYEmh+tHwmbS7WHwdX0igtbVNhDk7FLRSc8IY4wTz/vBIDA5SEzWUyz4hG2hjQ+p1rASiyjfwV9yPjvVK6maQODqXOSTWn5WsL2GSmpJnNstDsNMOrucUsMxI7SGjDvJktG7ASiaQrzNvv1QCm+bTMo0JCivVJPOFYOPFw8sVaio+EkXjYG+7DbS4aDQ8zWmoFGhG8aEo35FEN67qzzA7qmtrN8+zd5n6kqqMoBXDcRqBb6VC2Z1rJUaBtTeU9m6+zEhAEW596YqY2hfk55Mh3XuUvUmcXMeqmiBV8PCRxtNpQKplKG9NRy0JxSJxx6HZ/PbuX/iqeAkTeAUzdc6qKaXB/tWKSzjcsYZwXd27QpmwGyWjD4KY2xpCcT4zlo/UcWm/CIJo0k822L+KZe9e2HzFmhIcB3lY0NT0TV6WjsDQUDXK2qtfRaL7cUAWGXQPdD6wkXgVbEKI5Dd1zDhRlBXybxHBiu6f4yP9hy0yuDb7Uy0XwKAjQVoaqkloCzSU+20TmksXUOrNNNnX4Z/Zi8A6SVWvZ1DfvDEvfzsiWeZKI/gukEdqaKh5T6PRVXDResUF61TvPAFihterrj0IsMLLlKsXa0DB+m+NNZoOnDwRhHvGYWb7op/IxztNjqDTF099YyD4xj6dlrUqgZshWXZQT1oDzCk7BTl5Ex/tUSevGqgaqVG8rELDqinBVPhPWPqYlTciCGuqwO3q2VjtBX3Gb5veG6D5vkt8PwWQrFLh+GABuNB2YVh51m8io73OOqEM0IaAqXLAmOHQlMqCHPVBH17Ph8URZsgeX3KSl64ihZvilR1ElJ1V6Yd3nqWCZxdM8Uuv5nYFc4C7FWr2CObqE1O1ftr31DTBfa6j5KtTJAtjwfnuMOlvCWL7xvs/hymolm8JDy2qt8jaIOquVRK9fovFKHVDcYoll/FpG1SPcH1Z1lBW7ZV9seN1VnrRzsGookIko7eVAu1mmF8fI4wSa0Zn4DJUU2xCNgKNx2YGZTv4agKJbdEhXKQL4wgFLarNvdssklE7BIE4aTD2ROKXed2A8FMjLZKsab7vAV9/3ev+gRvfeEH6Wldwl+/6qvzzuA4H4vfcwHeaIXCvYMH3jj5vfbgIU9mZBQE4WiiXI0fhl75bv1BU2uYcLLhB49UmE/I2p0hvakdagqFH88CF4UZjFe30jKtMW7wRnti7wT59Q9RcYK4KU09tA0T5hTBMD0dvPnFQFttBLddoVCkM+C7ZnZOnRlMZoNBqR2WM+vlwRgmKhM0To8XPIQXng7DJ3QwaD5rVY3Vq2D5cnBNrcHkk0krurog7RqUytCSgtSeFjJPq1iAsYc24Ps1LCsQ7dr7f4kyweCoVIJ2d4RWZzRwdtnQkgpG/qYYzIroZUqkdSAqRQMUr60bfQakOlT9HKY1dk7jpB1Ma4oBbwfbJp6hHOZV8qZcrOkKtqkFSektC8sintVMew5KK7xWQ6mk0X4R3duJ8mHoofspeVWsqh18Nxx6lSpu6DJIvOoPWj2oVlMXuywLXD/K65bM22MaXTEWoA2eCZOcm+gUNcoLhx5ucE7lp8fRNa8uLPoO1tjWMH+SHySYTwwgtfEx4UQ0Vpi3q+R1snsPPDn5YrKtF7BoqaK9M02u7YVU0ivZo/cz4GyOiwrgqC4MCuW7qFDsSl6GUdjhosoW0C6ucRnQ+xN5fTSDYRqlltZE8mzAC10sZ62FtavBoe5kscLZDAfd+u//xuI2qm6eC5ZcGix4tIjZ6WJvz4XlMqhQfjQEubTQHhqNW3HIm9BBoRVuFCZqQdWfxPEGWGntDENwA3FX+z6oQNwoPjFJf/9mctUpvEINtI/WHmqoQGoyqPdpbx9jeoDyjjBkqTBCe2k3XugWtGwDXtDWKvHyTxvIOvlwMs4gZ1Kx5SxGul9JLb00qEeVImN7LA/N9ZNTgSNs1bLZCajPWjTChasnOecc6C0/x6Ly5lgAT/ulBkeMlxATC0XAaFRlOlxiAmeXrYLk9IbQ2WVYEg6ytTHkBnuojCwOBu1VhbcEfGcK8sNMZQ3lbBGMapjAQZtkPFwQqgaBQGRcNw671KH4aoXuUa3SgVvFz6B0EJapsaguAnXeMnpemiGzKhU6e2ZVDYODgRMxnQKVD87dmpzdr2rHR7XY2ErTsygUft0wHDQSTTOwLb+DncV68vXGmXB1KL4YPN+hVArOIz/toWxFKuw3Pd/FoLBbO3E8r94miTBaL5+YJdf4iZD3sDtRYXtpE7dvcC8k8l+5OsiJZ6UxWCiCsL7JyWDd4sWQSQdil8bEOayMB3aLwbM83C2a0p5EXDKR2BWUwbQFyeZN3NZ1cQwDvgkcvg05u4zCCkUwrHqfqezwr/FI2U3ErqTr04mE7PB3PMw15+RzcTm17zDhbiP5viBya3n5GrrqY48VMXu8+k+fIm5vv8+jZcMAqbFsQxmMStHqjLKosoWMnorPN0rBZfkOKT8fuxDdSR2/lMBz6tGPdpodO2Hjc81/540OQz1dP+hHU+BZ7eE6H2xQWtHv7YmdXR21QVr8qab7m4mIXYIgnHTU+vKothSpFUFn2J/dweqec+K3ogcibWf4yEs/zT+/6Ze89MzXHHI5ul61mtSKNqa+d3ChjIvbArFrUsQuQRCOJp4fv73V4QA8NFhQ8x2qNYNfLhKrFMVg4JXZ0UZHXytG+cFb8miA70yTcSfBQM0oUrrCcH+BanYP+wc0O/fUByBKh06aZGJcbVBGoZQOxK40uCaFrtZnhjRRZlogZavEcoNtahS9cmJOPIgeZY2vg2S4gPEUuubHiXh72mt0tJow/MnH1jNGF0DPIsOa1Sna0+GjsSIMrdPgwf49E/Eb+UgsqiccNrS7Qyi/hnIdTJeF6Qwe1E2rxlMGK5oRT0euA4tiZg2Z9qBRjNH4+BilqKZKweyM4dv8HVPbiRsPsMIBvrJTWMpgFcPcXFrT0d9Kx0SVDmc/lXP7ybTaKN+Qy5fxNSxOrSXD4tgt4ZJwuyTaKqqhaPBuWUH5ByvPka2MxyJYeOB4HypyY5Sn64JYYOxiwhvAeClMph3jTMdf1yUvCBl1Stijm1FelVRhgA5nPxYe2Vw9xFEbDenA2TU9/DQPTT5DRQfil2+1Md2yNiirBb7VwoS3CpQi6w0kqxCPDEYFedMisWumc0QZl4yfp+JVqZhArIwS0Wv8eFDa2kKYpylYZ0/uxNIOmQzYtqGjvV6rQfUYsm79/Mt+BaV9lneuoTXdHrvnlNHg+oFIoIIhviHIazU14WIwTLtZxtKj+K0aZcBxQ/ePAktpVqz06eiAri7FJZcoOjrA+D723lYyj3fijVfZ//gWntl0H6V79pJ5ZDt+cQzleAmXZnC9VRN5imy/hB8OUi07DBNToKKcVqN5rHwlrnMTCtWGxnDVVWsyXHCO05B8flFlC+fWfjVDYIG28ac5jycCQYfGdZZxZji7GhWhVm8cVRxNlMdAKpigAaAt08LFXedxXv5sMIErNEWKTr+Xc1rX0J3uQtsaz6vieYGQNzWlUboeOgjQW3yM3tLGsBDEbiXb1NCeg29lSKeIc+VlbCvoSVSGznQgMETnM2kmGcrcT82ycDMOhcpocP3OFLu0wd3s05E29PaSeOEwY7Oqj6n6tJzXjd1FbBHzHRWIbdF+0xD1q3pJZIEzlHd41Eb8UHgxOE5iJl5sLLcSOLtCAc/3XDSK1nSK6cwqKpGJ1Km3nTcV5vJSYIxDpaqZmjRUy4Hjc0APUPHz7J7YhBdantZdWBfrIQiFRLtoywp/P4LtRscB37B8GWRaQHkeqhbmXMSgfYPdqjE2TE/Dol0+XYUdsUAZCfhGGaqLA7FLpQNnlzFePJGrMuCZILS80dlFEFppoFjVDA4ZHM+j39vDdG6KnrHNtLU1CWNsInaBpqYLOKGFtFZRcX/d21PBThGU2vhQy2NF7raqj3bDH/2wb4bI2aXxXBP3e50TffXjmuBeTXuBkJX2i/Uat8PfId+hu7o7dFhCaXx54iTClyKuicMY5ww6NAZn0CfTP4FP4KTzrTYMNtorYSyTCOcMzsvSNXy7ba49NrCwzF6CIAgnELU9eVrO7gpmaiFwdp3Te9ExL4dKWfS+63zGv/Q87nCJ9KqOBX0vbWfoblnMlIQxCoJwNPF0kDS2FdzhMpbRCROOYWwcatNVWgDfaiWbN3Qbg6pZpEsWzw48z/LU2nhQ1F4eRqExupdaysZKGfoHB+jIFill2+htsFaEYXBh3iaDIm0HB1fGxbnQI+NZ6EoKJ193PZlxD0uFYk5sCwIfn7bh/TzWt5O014MNeFuq6EVhclvHD/LoADglit/+BZaVQnd7WIMupT2aVmWh8VnUZXH1ohfy9PSWeECoLEPreAZrTxqooVC4z+ZhsUeqr5XKuEd+eYlUqoNKdY7qrjpYk0NY6R6s7pWBCykdhHG22GC0Ch1U4HoK22qhpbUMa9J4+QqEPwk1XcBYFsqYOLlwMHiP3vKHD/xWmCsldO81JCFv8/GBTCqDYzTFskcbnSy3z2bM6sENR7YODq0Auj61O9SFLxWG0FlW5BYqsmHoYRa3J/NcBu3q66CtlQUqN4zfEjm7dLzPalZRKrfiu2VsPw92C8ZobCuFPVmf4TgIpa1isMkVbBYBvjb42oeWbmorL+H5wfup9axmqDJNTVu0WJ34pkaLxczJF+vhrlHkj7ZQVhrlO/Esl40GQ01HbT85Pc3uyvYGx0mwrUexFITstLYaHAIR1LYDwWVRZQstUylIWfFgVlsZUlbgJHK0R8kUaaMdT/uc07oSS1m0p9qZ8CdQqhWFITU4jV6hsVUqFLs0A4NQ0B5L8NCuh05plFakp1Okn7Lp0T7WCosgIXdsRQvchnYB7bv4+9PYysPowNlnjxsojmPlU0z176XXewlKQVcHUBqiQCB2RdVq6WD2Oa3ATmmcWpWh4m60G0wU1LarDyuVofry4NCOztK9qkC2mqPsT9Sv084aNWcSzxmj7Ad77/F3UkvVcJ0+3NSieNu8X8BGUXAnKOgirg4cpZ7VSs7fT7bgMFUNTJ7txTYm0lUotzDhttPijtNaDgbuFDymS4o2ayl+oFzTmm6hrHycCY3tZHB6a8HMrC4senoJRVXFVz6OcWIXnxUmdEqnDLqWwUOR8qboiBW3+tVkDZfwFit8q52XvBjuuzdYvnSJRWUKclYGyyUOtwVDyVShpRPHZHgs+xxefpS1hXXYZjN66bpYRFidMqyygtBYL23VL9IQe5/GSvl46UB8TC9rw16msMIoNIdOqmYxfrGfMb9Ep2qJFRjv7Bp2iwa/SnXMh0FQZ4d553Tg3kKFs9j6Psq24vx7Xhh+3d4e7C47DV1doKuh2y03gNm0HbgQY9vsqT1GrraXc73zsQoGy/YZM+M4nqFUcLDKZwKrUFa9LwwK4oPnBve4trAS7jrbGFKpoK9M7c7TWWnDW23jLdEYH4ytMeFLFVtX6B7bRvuifWELBG04Ng6DLRbXXL+I6Z8MQk5jVCJnVih2YYjdwFoblAn6T2OgUIVlGGqhWFUyRS6aGsXZOYZaszzofMIxjdaQ2TyEv7iDjIHOTjA9k+wdHWepD2ll4dTqfbQxZVpawHEKWLng3hrxqlR8l1RhNZ3uqkBoUgnBSYFTMQxH82RlNFapgqE1ds1plUq4dYOjuY6Jxa6Zk1HodEcsZZu2xajKFM6wJn1GS7S0IVQ+wnc9vGzodjs/hbIURtmYVCt+aZyMniSeYCSaUMX3F5yzS8QuQRBOOmq787S9IMhh4Pg1BvN9vPKcNx+Xsix+1wWM37qJqe/vZsUfX7bw77UvZ1IS1AuCcBTJlraxsvMMaA1mG7Sm63JGHBISJiCv2b145CkUoT18Ydq6sw3VUibNRJh/KRQttEE5Ocpnlunc04qatlm2JUVrzcY7NziG7UdhjMF3SlSptYzT1QFTFQ+rGzJtFgwppn4+gGk3kNWYQUMqfJs8M2m63+9Q1DY6pVjeDXrQpbxxEqvXYIZ2oCpJsa1GZjJDy0SaVItG2waVsTn7LE1lwqbn3DCBeRjSooHU3gyaUGgD9GANelxwg3JUXYdMpiOYAYtGJxRAKe/g1AxtdhXSFkb7VNG4GFrTaZaqNQzqfWhtKJWCcMe2NmBFBqcWJbK2qFgFjB2EU3k+YDTbnxwi5a8CwMpWMWlDSlewiiPodH3wGWHsIBGzbbcEecYc6GrPsKStxNJKluEodxWaXN7gjBgWt9Z3EJ9bJAaqemjM4JBhc3acy6NE4UFStcD1pOpf87QONKZwt36bxsrZjE6mcWsOTO/Csar4Z7ZihyqsKlmokoVpc7F1MDi3OhfjeoZt28HZ5/OSKwx7q/0UUl1kszBeeprhCrz/5TcymncY8hTWjGRKnR025GFPaYCOlhZqfi8ZlQ5ydoUiaeNsbwbLeNSoNYhg2hja2xSLFmlKYfRgS+hK8rwgn5TRgUhraRdMGgWkVIoyKaCGbVkUdYmt3mbOtM7GM348SGxTnTi6RjrdyqKlGl0uEszXGdgytDF4vkHh4SkX7XmYjCGtwFSAgqHV0VxevIYxcy9enIld42qfSed5PH8ax7HJtKggTEiBNWXQTgFcyGUdloazXba0qCCHvQM1fJJeiunaflpaFamsw1ihn6I7RdEZosWspbu6m3QahsOLob/6CJa9g9HpAmV3D4vPs2hvh51eDmu6D3+fT3812Hv3Gbt5erpAalmWTGEZm/PBKH1DYQsKRbkyzUS1nj7CUYto0Tk6TAeeCTw/vufiGx2KDRqMi2/ZmNYerP5JnHyNQmaUNm3TSYqaq4J+zVJYo2l0Tw2lFCYfJH63UhY1XWXD8BN195gOHCepFLRZvZQpxf0dwKJuyAKV9Eqq+7eyvzpG2yUvo6Wlnhqsxbbp6YGRcho7nCW1fttZpDIKz+hwyjyH0akd0A6qOo0fTqwU6WPKnSEkRA7ZnT6WMviLHbAUVk8GY/nxS4yyWoHamGW4sh9nsaJs0qCCnLikDabFQDgLa2ALdlAmnFUznJwkpVJBSHBK0ZoKXvyW/TJGKSwDdoePG74kiJxdVnUcL2fC7xfxvaH6feaBsTTasgIXlw6e93tLG6m5xfhmVRAkvPf9IGeXSXQ4QMbWWK0pLBXkWTQYMgUbOwPGBV/5GBNOeIIFRYPdHYTgBROrKEq1sP9XHp7xwxbycNxQRtHgmVogdkW5BTWoxCQIvg5tYmG72zakM4rKpiwta5fTur4fb2UX3lmLydTGaJ/cTbmwBr9L07MI+qq7wXQFZdJ2GPofhjZ61WBi4jBZpe7xKeVKeMDA4DgrzUasaLIQAEuhlAl/XMJFxoGqwUn10OJlg3IrG/zwS0oxPgHVUVBLo+eAGZebqb9hMIvOxHSdQXGqSI8XuRU9PC8MQZ8soXvbafNGUFN9UDPYSy1MR/3616k2fG8smCnVifYd3XwGbBG7BEE4BdFVD6e/wKK3nAPAQG5POBPjhcelPJm1nXTecAbZf9/J8o9egrJnvk5uzpK2FeLsEgThqFIt7MJZtIq+fli+UqNbgVBHikKwooSvTqqXQvsyFhf2UI6iChWoootq9fETc7Nrt0baH8PrCHbywvw6ijULHINfDQchYW4mP3w4HdGjtHs1LGws5aJUilQqyL3iOhosA7XGwZoVxLbUjxs93McP1YpKybB/FDKjsMwKCx0NFUtWkE8n7WFszWBljLzqprVmxwmq0aGwYxSqy8Karj9AKwUqMVtdNQxNi8Su5MAWAsea6yjoAGUbtPGomRSW5dHbnsGatnFdxegQ5HoUZyxZilnRw4r2tezpC8LsUt3dTK4o4tEZHMEHjGFiLEeGYKBg78phbBfHhYw/RVkbUHZDcmwUeJ6iPb2YotEoo0i3tGBh6PSDfC++agM8SmXIRPUQETuCwraoT3zJ9KjBdgz0JrY1Cq01yrKCCChj8D2NpUJ3gwKvQ9NSslBuioEhQ1sBJjsGqBTOpSM9hcGQ3tqGchTWWRq0T7tnkc2sJBumZ/F8n40bQZ01xeBgkI+psyMoW2+vomJXGRqvC3MRPT0W5GHT+CDd3bDHneKqzPVYYQihSbehw7xq9fM2dbEoQmtSukpLq08pp7GMQzplolXB3yjc1FKB0GLBZZkreaC2CyjQYmfi62/KTNAGpELFoo12tAnycXV2QMaphlJsIHd52uDiBgNH5WFcD91u6FqjyU/bGK1RpGgZNmRUOnCcAJhgwgDLLVFTVRy1Am+6Qq3bRbWAKmtoqWAKNriGlFuMB8eV86uwBVB2/Xowiow7jm5ZTnXPHiY6gvLlnf0UykXObwXXN1gDafQyB2V8zmpbxRmbLmC83Mslrz+DlhYFtSK234K/+BLyrcHkPVf1dkB5ArewnNrkcs46o4tsR4aLrECAcxzDbrvu5i+0nM9S9nNWWysj0YSFtTRrtItuqZGvXUS3tjiry4L2XixaMaVp9qgR0Dbt1U72DkBPKXAenZNeTTtRvQVOMUtZDUKuVi1EjsZlLb20bFnO6JJ+/LBPPPccMGVDFvCtDHmTQ5Usyq1ZLGtp3HdkUhZ4NkbZWI4muHkUxjJMXqmxLfC1QyqdCVyIqo3U7lZwDN6LoEV1oeyoU4+uUWahMfgVF6s1qCBl6Th/nOso/MTdn1MFLEKxywIsg3Kq2G0Kr2SwKg5kDK6vcUIRLHJ2YSnSdoaM3ULJDfI8KcLfgahLqfnge6QXW3jDQaF7nO1k3CzQiTYa7duYOAdkUM9OeZIOZwRvuh9luoPzUJAqjzCabydXttBhzq6ItKVRKSsQBE0gdqGhtc1gfINn6WDiB4LciaYaCMkGUHk7EN5DMfuZkccou4NcrC7GGB/HCWQUpQNnV8qAXSuhPI3v99IyWsUJc3tpE0pt2uD2eqQiR5XRGNcn7U2zeM8Gqj0G47i0uhnK6dUAeMolVZ2iw5miMN6OOtNKRiTimxpWCnxtYzCYVo0K+5PKdB7VYWh3XEgHLtNgxkwa8uulCByngZydDZeq+s+vMpRL4dUZOrv0jK7RJOy0E1NwxitW4jw/iTcddHYr8/fjea/HypbJ7BjFP6OLNnsfhZIPNUP3OVb0eAJYFMJcicY2oXAYBXIHYaT7dB8LQcQuQRBOKmo7cqANrRcFT9l7pxc+E+PRYvF7LmDfhx+g+NAwXa9cvbDvtC9n08jjR7lkgiCcziijGZvQOKt76dqznpIKBiYKFecXsowbuFGwZxqpUArSfoHu6g58b5JCuNx3PIwFVlvwpjqVz4Dt47cGM2sZQ5xjQ0cJzo3G2B2krCoKj66ODHarDRgqZR/aCIUnCxUl0zeh2KUiF1Kw3LW7MHYV09LFlq2KZR0+1TENK2FkBLq6DF2LEqKV9qj6DlknB+3d2KqeFwytwgFZ4OrQnSbI/2UgbbdwQdd5dHd3sjW3l6rvsCS0tphImEuIKpZxg1QlCrAJwsVaMviWwa5Z+Bqq5zph3iU48ywwS86nUxncZRZ63JA5/wywRpj0xsP6IyE8+YF4goGqobUd7BQ4KR1kpp4hzFygXkAtlQ7CHrXCTmUIJhRL1wcNpFC6hqUNOq2op6sJRcvoNBPOriVbfCzPMHiWxdJSivO6VzHsjgXuQSyUUsHgzpjgO1HoSTqoG+On4v3n8jCyx6U2XkR1t7CoEBwdR9E21kJnLkO2J4PbHpVL09kJpUS1VGuE+dig5geC1WUrric/OM6EGzwj2GHh8wXo6AgaTqs0ljseFCrdjvbLqOiSC5Nwu8qEQ6zgYJnKMK3eBG32K1hS2kGbO4qdCl6+aU04UA+NOIDSOnZ2aZVC/f/s/Xe8LMld342/q6rj5Dk53XNujhvu5qSwq4CEAJGN+In4I9jGxsY4EowMGLAfPw/JmMeAZTAGk2RMMAiDEEgggUBppc3h7u7N95574uTp7qrnj+rpmTnh7rmrXSGJ+bz27jlnpru6urq6uutTn+/na8AXHu30/qibOiGg0qmriIVVb0gDrubcysN0EodQOgghaXUiItOl8GwAOiaJE4xjMAtdmiuG4rUcxrE1doUgMZpO0kHqbjoZtTRLs+MSJpLNjQ5CdwCDmNbotQDZreNEtWwy3fUjXFybaS3tH1VVYbnTINKgVB0Tuyjp4BrF5OQm18wyUSxxzvqYiS6gmfLGULNFFoIS45XU38cfw/EeI1F53nD/JFJC8UqOzYdziEjjTJQotl1mO10qc1bt2BWG5YH7LnGm8bvLg4klESbh4kVsaHAIUscYkc9IgLIsc4QSyjGEUtJSgjiGq1cNnhcy2S6xmXZFrUGSkrjY0GItLLEgtKCyVqS7Isi3FIwlMG2zIvaiqrVw8fFoN2MaL3yczuYcwSfWEesF5CWfoFuilEuQFVIGQ7IpNkgIcIBmXMPLu4iok4W6yauavFthf/gq2vHvABCKHGOFKa4lL9i+qnzi7IY2fOy593PrzP184IV3M914joKo9irI5fhZXHt2GNdk7dTDxdoLzM/m0DWBaMVEbocPbnwEX1lSTGmF0QlCpVld4zz16CxglV2R7JvP606CuvZJ1KLK6qYkVBsuBriqLzMelckFAiPtWK0TwyN/9hg3113MIjg9Ylo6aGP44KUn4No+fO3gtVw2brVfO8JYtVkoaKUkmDLgNiOMhkTq1IPMPotIDCJ9ZnmPhmjHZM/FOEpD8oWDST37hAAZGSLdQhrwz38Y5YS0N+/qXUwrfE1Ju1hDY6mNF/UeJBraMZ7eBCV4LPo4IhLcxq0IErw5RSNqIzbsc1t262yuW9JZuQaiGLn+BBUV0wkCS7hntpMCE8eZEX3GkKk0nnFgIclJffliMajd1Blx2B8BScNIyRLLtE2bpmmgm5fwjE+7Yzh/Hp652uBAcx3xV5tcvnoBkzdM1DYRLUOh+wLeM2t0nSomjnFdyFUFG6mFW126nG2eJY6v2eeGsdX11uzYHOk2LQYWJ66DkUH9CCOM8FmF9pN2xSE4XgHg+TWbiXG+9NIyKr4cKL5hAWciYPWXn3rxjVOM52ZYaV3dMX59hBFGGOHlumnBWgABAABJREFUgSaOE5TogExonrfqoXm5kK3KShNRLtlV2UGya5D3cpIGMQlhkJYaJxhpkC50JiJkQRLPSGI/yd6fe2vGcUpQCTTaOLiOYHoqZmbKwfHsBKNe2+JxEyco2fPs6iMhIZIljHBIirNEWiEMmOdjRGwNh7uRVV7JnF2VtqbwcTrF74e+9LJFZlERGKgrRM6gc0mqo4F9/iSudPGkSztpU7bzbcyjXdQjtryGtwhAEF+zpsXShqmYpE3seqDsZFkpSEr9MT+XEjhCQBIaNk82yAXjOMJnTV/L/F56lWxMNrjY/QhNvc7EOFSrUC4LZuYUONKeb69wYzOkjbUfxtFNhAapfKS2KoyeF1fTm0MneUCjA0ViurSSdauqIGsyRGr6jjHINOlBqwlO40SmStI93xlpV/2NscoujA3ZVNJNvVecoWyOBzdjph7tsHalQq0BtQZ0mgLVknYyu+GwtgZBAOVKkprlyywLXhz3TcI7cQvfCRjPTzLhWsX3/kUQUlLTNu4wSXMuGGSfR3RzxGk2uwzGkJgEBzf7SHU3EAJ8VSNMMyo6abySMSnZZYY9w8IQmsH+Xs9DyGQoANYYcNIrJyLbYAaDkXbS7bRgovExjDGsdGp06eI3FFGji0FbsmvyCFNz+2kcvAYzZ5DC4CCITcLzzYss1y/b940B8higWdugdv6CvWDjCYn08dYddLSajQGxiYicaQadtD3h23s6MbjmInLzErnWCm+46Q7mKiEbyQbryZpVy3QEY8tNim4OISVKiX4GVqlASETSpVAQeN0u3UtNkoaB2IbI6XpEfK2BjgzxpiZZ05i1BHMxxlyMERdbmNiw3LcC6/sOZeHaEVq62TkYQGqJQtIKFugEE7Sa0Oq6bDQCdGxInHxGdrnKzRSLdn8HjcapK8TzCoHAa4A8B6Zhvep6hKfd1qANFK5qXvijh2k0LxOVYrx9kBQU/rpBRLZ6BkFbtogxCAndpAlOgDDtAflggsDF0Qle7SIYQ1FVODV9V6bwOpg/gVzWEDUgaiK6sGHW6MYtLsXXIF+h64wjY0hSotwIwDX4KsR46TVKBGudNR7uPsOTl2vIOGZNL5MYzYHcPMf8IyjhsHotph0JVlZg+UqOTteOMUJD2y3Scccx0sF0YqQrUOkYLdCUSgn+qr3PmjS50LlEYjQm9W28dt6QO6dZXb4GlxWOblh1nRS0Wlb5ZZN6SNx6v58qLAF38OuXCPz0fmpD+LGmDS8USZZ5VTsMqeLiBDqd7LYlidMMjMISe1rbcUcAUdxg+bzhyh8ZkpZBBNZjr5dFEWGfMddWNJ0Y2gc7uBVrpm+eegI33iTybWi90ILEJJRfs07plOJM+5xVsKXjkEyJOccxKN0h1jFhTlJIunbc9f10lE3DtHtrICnHJRyJFNDWG2yk/+LOo2zoDVbPXeBKfJmariGMRvQk4MJk7dTLJtkI7Pi6oq+xYdZZbS9z5dA11tpXqCVXOLv5LFfml1nmKs2rmzSe2+Di+z6K2mzhpaGSvVB11xcU5u0Nc6X4KmqmSS9ZjUmVZO6GS+mMonguQbe7I8+uEUYY4XMT7SfWEaGDt2hXk15Yf5KF8sE9Z2J8JSA9xdjbj3L1Jz9B+6l1gqOVF91nPJwmSjrUuuuU/OqLbj/CCCOMcKMQxpCQ4ChtPT1SoxhfBNyUv4MPrD8N+U0CX0BTYmSShs3057W9jIaJiXEcWJRLXEiWQdoX/Y35DvkTLskZg27Y8I8ho/TsTdtgEolB2WyMwkH5yk4GTEJBGGobdoVdxBqpLIlhjEbEguITORI0kWPDV5IE613UsmGGjtMLzTR0OiDDNAQjDaNLTJ/s0kajpcs91Zv56+Zj/fZC2PTtMcioaU9kc92WLxTdpIvnChb3GS4/BssNm8VPC2UVKQVIYoHGIJI2idEkjo+gjhCC6RlYnhI8v9WuUZCRPxKHnBynaZ6mkE6Qe5KI9el1avEctY0ajhNkSVq0ccERpPZrhAE0jLAqKwWOrtuyXZf4QoyzzwEMjhJEQiJiO8vTnmQteoaO2cTzIIgr1IzV8wkBp6cepPnu92TVlhEIpFUlGWwYoyBTR2mTenYlhpyTRyY9k3gHQwShgDoEbkTOExSezmE1W6A7wlqyCMFMchQZznEleg/Oc2vo2MGbAMfpBUnZ62+Mob1Sx088jNNG1hLclqGkoVMTPLP5JApJPQKVKNz2OtrVRNEEup0nahqUI+hF7AoSEjQKlwjbuHGU4DkQiFr6CTjC/laLm6y21qwSaGAe5k7u49iJO/nAb/8xCJgOZlhrrLNu1rJteoShjO15IAyaGKNh/LGY4JSgaTRtbwa4zKHqJBU/z+XL0HI7NJ0Q3y0Qh0/jxG1k3EB1WzR1TGISVltXaJmuvQfSm1sLl3Nd65Ok4y46NERzLt7HXaKgTc9ILCIiPuJxavEk/iOPEKqA51QdYWokic4Uf54BKSV3jb+Ki2GLegJL05Irjxla6wZ5hyDLntrViDSkzijPTsqB+vsuIi/24oQjUpmbzbbXMmx+JEJrg7loTwUB0mtgpkFM9NvcdA1cTYl2E1vySzjZ8VO2Mx2vJFopEg1a+dTCI+iJSYS4hDSb1jBcehjRAmHSqF0FxiBiiXIsMe9KqwqlacAIhBYYpVjTVxBEoCZJKoLllfN4uYjNsQjvoCByS8irBtmEqSmIrwnqBoSyer+uboObs2NZKhcTRkMXKlcfYd1sQlRA9Aj8dMjV17q4KwmynqpE3f1ozyDa63ieg3YDIlUk6AYY0th1CaaoCe4qUd9IE4f4GkhISpJYNllufYxO8QWqwIHcPJfkJqvaIEg4f0lAC1yRo9mxbnOe9KglK5wN7+eU9ySm00K4oPK2Hy5HTxCtn0FpSVSOcTccSKCm66ka0SDOCPKySJcVimd8nJkGsSris0YnchBaoIXMyDGRGIwSJEkHIxJU8xq5nIENq1KSwiZrSeQA2eVqdFdnGqZGz5sxfUWP41TlJVVGOkoFxBB3NsmtS2rLcPmxmODWPtudeSmavkpMOODPSqInLxE9XAdc2sEMPXJw1awg1x/nT0SCkj4KFxeHjrFklzAJvq9pNxI0McGCD2cMsXFwSmXi8lXcWKFrXehldOyNSanKbCV6hraxfUNp6IqQ6NJ51r3zmCLMrJVxnzHEboN6skxsajimTcxZYhGTrDXpBFN44lnyjTEOjN3B1NFFll+4iFqHmeAAd94JwckLPHHpr3mm+zTx5Rpys0UsQxzdQqVZWp19Ci9IiWihaCYr1qQeMNKqKZ0Njx4bGZnO8IrcdTAiu0YYYYTPKrQfXyM4Ws5e8p9fe5KDYyc/rXXodg2rq9Bq21WfbhfMvceRP/sYz/7Axwl/8LW4rg2r8FwrZ3fTnz2lwljOSvhXm1dGZNcII4zwisCqqRKUiNDCWBVCDEopSOzKsx+AkZJwWROs27AzVwd0afeCMMDaYSOlwBEui3KJurPONfU0kGahwxD5SepV3ichBskuEoGIHYyIUMpBSYkfrxKrPIX1mFpCP0wnfZFdCGaQMuZae9maCWMXNmo1q6CQJqYuNsjpkCTxaLkz5KJLdNJAvR5plxidhWJok4CWFPwcY6qSkRYIS3YJIyCJIW6ja+tAajCexkmVy4JzXo1awxJBxaJi2rHt0NGWhAuNoWkMGg+jrBJJSmF9ijKY7Fx1poCT5NQEm0iEiPGpUOmErCTPYlSb5qwkcmBzvcHl9mWOFJZIYgVOGjoIuNJBmC4Siev3ZziOcqEV4awoGDfki4L1NZCRRJiExBd009CQiXFYuyIyZZeUUCo6jCfzaKWpJ1dR3QTfk9lksZeNEWn5OaOt5xBxeiHSqmhcjOmgZU+lEiH3a8zjIVp4gKQdjVFtrCI8jdMyGBS5FY2z0sCIPE4XimsJafQNhQJsbD5PvLKOr0La+Uv4TxjGujFeXSBahuLFXNbyZemiqjnixgob/hRxa5nOCxH+bf2FM2E0MQnaqUJsSbjD6hDn9dP4so6U9rgyNen+SP2TFI2wZNdg7IxUlvSzsh0Knse4c5QPRx/KNlEDyi5jgKJBzhi6z9nv8w3FtVDTiRQ6CfEdh8BxcAQcnA6YOvxFfPzpP06TEoC3/izKaCIvh+zUMCah2TP2Tm+KjlMl1gFBvExkOiRGEeWKCCOI2l0o9EgxTVJxqExN47jPpddQYTOz6oxE92btOdT/7JI9VU+gY0t0AZi2yW5sEyWQkl0oF5Iuup2kRkAGnMDGAbZrEJaRjWskqUl1Ty0o9jtQlThPK1zlEq91wBGMLUpWH9eYlOySJoK85NKyw8LiwJ3XI4V65BWgcWz2yLYhV7TEiE4glB6oFmAYk+PUjbTebImD40vmblZcy7fQHywSnW3zyT/eYPbu+1jN16k1zyK8GQI5SbJ/E85oKlVJcRGUUCSVIpDgbhrcSYHIB5h2GzcMEBKipIVxbd8VcdrhjUY93EY92cU5ZPuV7Npsdz1j9P74naK1jpYJcu0FjPBACOZmYaG4n5XlApcvX862L81WudZKr9t4wqasUXPyuHKDKPIJL3h4NYE8qi2ZY0DoBMcTdBLwRN6OJEKQd/JoNnm28X6Qs5hGA+UJYj9mUzboiIbNXChsEgt3w3bTtXgDIxzQ4AgPmyc3ATTT1QhdCVm5mCCiFpGaxBFpnDQGp26oPJfQKl5j+coa1fMBImWdOjMJBceSXbHUhNFlVCehOzlF92qaoGQgJHZQ2WVtIVWmeHIcOw9IojaBCYA2K6swGyWAQKWkWu9K9IMBDSoU0G2wIWAtPIHx8hgsSRoT4fXGEGWouCVaxGAECkXunGTqOMROzMVNTTBRRJzZpNaQFBG0j7YILlZgM0Jfie3cIx2XEg1adICECTlFgQJO4HJVncJJNglEwOM8xsq5Z3BihziscS65Rj5K8LSmQRu3rHDOKWIDk9IQitBaEDgyI/eiGD7wF3D/SYU46BLHmtbUNcpXn0c904Zmyhsm9naXUjA7YwinBU8/uQE95a20zzXV7g+qbdNEj5RdI4wwwucajDY0P7FC5Yv3A9CN21ysPcfrDn0pRE3k8lOI5jVEcxXRqdlRVDr2AZKbwOQn0KV5CEp7Ol6nY3j6GXjiSXjyScP5C9YP5trKsHLBwuPNwSm++P0P8+++6gKP5eZ2LNN1Da4LYmISHoRv/seX0ZeP2lVwTfYzDGB6Bqan4OgRuO204LbT4Lp7XMoYYYQR/tZDSYMxCVLaMD7VlJQfKSDukERRqmQSQFtReiH1w8rNMVY3XLN51OhlgktMgqfshFDGGk95NtQQQRRZEUjLTzCtAYNuJJqEfBl0yyDXJeRsOnMpXYSSjI2B5zZwHEscREawTrpiHkFJ5tkgYYVr1E0NhM301WjYcAoprtFimUacY0LP0XEn4dY8te7zQJ/s0oMGyVl4IIiUnLNqGuvLY6SDFAK6dUizJLpSEaVklzEmU/oAVMcEbtNmuOoaiLRgXLg0sSFJRkncNCW959gX9pnp/sTHciDaerIISU5W2MRmFCyrwyStp6l3ZOrXBUYl1BJLtLWTDkmSA6dPTLnCQdBFIXF6Wd8RKGVJF6UtUSGFIJTjdOMVoMs5PkrZJDhJA9loAOMUrzkIE+EuKYp5l7nqLJsbhryaoi0aeG5PnZcqklKvZxvGaFJiwgYv9hapZiYFlZqms56qI9qbyLkA86SipeyzU20kKLmOJMHdTIi0wK0ZKEo6Rxfxy4/T/VCXOL2+ThrqkpgE5+4yxcoMXWFYaymmjwnadU097GVeAKecpzE1z2rzOJO3Nnj8r99P2JDMMU4WbkhCTEI9PAXNGl6ygS8CkkQg29c4cTyPlII4JbuykFgNTj/yEYQNG+pRwL7TC6e19GsUwZOPGm7aZ4ifbxI5GnlTwsP1R/D9w3Ta4McSg6G2FlF88hDuYhUhYd9CjcKUACHplE/RbFqjbyE00iuASKBTy15akoMRrIqsXom0scmxbnG2Vcf4s0iUJV8HUmlKXNR4gFMUxDVD3h1HmLPW28yAyWlyEz60AGMVfjiCeCBDqvW565FdA/Fiypqv63rXpuHDhpWKuI1cOwM1S3zFuRMgn+oTYr5ACIGXd5g+ssTaBx5DJzBzt09l09BIrEfb+oyP6EhqK4oolvRuCVGRsJpYr8B0bNNpNr1WEwpJF9kxtNpQwmZoyHsF2rQQ0sFoDbG90OMnHZxNWC/U2KitMxZ7dJ94AelO2/MRDq3Ts3i5WnbaxjUoIUkKw+91qjiOqUwwu+Swvg5d3QLlsZBf4Crrvb2Rl6/gJSEisddJaEGy2uFo5RaSRguBZNDITLbXEe7T0MF6CmqDUoIwkASem9YT7hu7hQtdl0bDEIYw4VX5eGONdsdlQkZ46+BHLvsbB7l8Js1WasDRDXzZZLNrQ6gVkghwhZepPREKuhqREzzXvshzJy7jfMyHlstEOE3Oc1hjma7uogVpqJpG4aBSG/0k6XCkPMvZYo5GMM6G0OQciYNVDAMUrsTIWBC4UE/WgZlMFRfNJ+gWmPMQm5jOZJPceR/hJ1yIz9tnXjTAVveeIYmxWV6lwqRhn2m3QcaG6TGf4mqb2qWE9vObFLrPcf62TepmCqFcG3LcGySEDbVvJx3OxTXWxHkqyRGrQNSKjmlR8jxKfg4TSubDKRrFS2gJsZG4TY2QhmIhgg2DW6ySD2s0kUSJVUS5gQeiQ5060khMAtcioL2CCDbwPQjiACkkyvGQKBwMoQm52bkVpxRSHAfR2iBwx3BVAyU7aEcifEMsjxIlkv2uYr3p2nBkV2ybHy0v2wZ08djYuMq4M4XxBKZpUJMKfdmSpAATEwJTkXR0LTO874UxqrYiTn/vmOZI2TXCCCN87qH7fA292SV32qZbfu7se9FGc+KTv0f+T3/BmvDuATo3gRk7gB47iB47gJ44RjJ5DMIq588b3v/n8OcfMDz6WD9j2cQELC3CPXfDzIxgahKC0KYc9327WhK3TpH8s+f5B2t/zvo3vY7m0iTxRhf15FXcC+s0C3muHNlHVyvqYpr3AHe+6ir7sfv3sl1JKWg0DFeuwqVL8Cu/Bv/9lw2VCrz58wxv+yrBxPiI9BphhBGuD6U0hgRJRDzwAiojq0Ky5AqIRDEzDZ0udLserpD4SwFJUocGNEyDGpvMOL6dtCQJSslMvXLtGrimS+wlWN9gO6l18dBOG3P3BrwXnJyk4Jao1xpI6YBS5PP9saxaBaMgLIA+C62Um1BCUaBIzVpGZzBoEtPBUdCOO6kXk6Q6Idh8OiUsehMVozGBlSBok9B8IqJ0szWY7pFIAkCLNNwJZGsDExmMUDhCYRJDpGNUkpoZp3DcVHEiAWNf9nPSS49rV7uD9G+BYHFBkExYI+cX1p7k+WsX0CaxJtiAL8sYIfu+Zanpebet7Zu7sGb6pIRSElkTZss5OSh/jG51HYHECwVxMUHVHJTqpYAXCGMY98dougdRkWaFh+kWY8LuFaRpI2Kb3fCm4s1c6HyYuOCgpEOp9RSy1WU9dxP5uIJSTVTcRRhhlV2kUWdpGKN00lmuIA2LEwQSfN/QEgPPbF9Tm3MpXLIkBh2Fro7TOORQeUTg/fUFOsLAMUW3C/XYo3ZYsZlyBxWlIbaqPWcqxKuGmAp0XYkZE8ROQlzsH09VBU85H6KriswG0yQTktV4Db+ZsKYFAkEnNnRNhJI+HWcKL9lAImmbIjpuI4NC2p5duqaT2f1sU3aJ3r2SKqBc6AInnZt4NP4kG5sw6yuunI1hQ9OaTKirTYzSlP065fw1vKRsPaLWQxDgjS+h4w6yW+8bjQUV2s4URq1ZIZ3jg+4RfD2vKYNMmbfWhCS8BiCJRRdPStquJo9DYhJL+Pb2EQ5CSXJHHDY/GjERzHKTE/OXNJBaYFxD3gvSEL4kPb6NQuyh/UQMU/0wxuw+Vh6iU7MEWGKJQ+PlEK1Vu0HcBi+HdiYQzhlMN2FyAsSC4NoauAWFlGUqR48hrz2FjC257nqC8XHI7e+w8pS9N3oDgphUMKHQK0ma6zIl6B17n8axgbM14lVbz5VVOD37Guaq8D7zuwhXoWMQ2kWm4c9SCFphC7/mYaY0ekohNgf6nF/ACz2UjEgSDY4lu4QvWD2qmD+XqjuFYGJGEnsChCEyLYwxHBk7yVU+mHYyg2zXgDD1eQMhFdGFBkVVJvJcoqRjQ0EB7RchWMckNmwt8RLce8okz64iOhKnkoOzkHNCcirk7HmHlTVw6+A6NkOfEQ4og0jD4qKO5MoTEcUDhu5qAdesUqw9zBVtE0YtqCW60kPhIESqfI0EJjEIJemOHYCNyxhhrA9edQmZbBKJNqtmJY3elsQJaG3JLHsyMT55jOOjjSKRNqwv8QT1eUX1CQibK+RLE/iewKTZK9zDCa2ggyQE355DO+7SnYjoTkRUdTVTJqu4fwMXOs8iWmBUmvZVCkgzGXoujI/D5ALMuD7+Oas6bq92cGjZxYbYt88fUm/I3rAgrKcejke7pBFdQ9ep4CRNtJMDWeem0mGaB/fTXj9PLifoALII8ZiB1jrJhvXh9KpT5MKzCBNbksiAXwhZv+UijcY6xadzJLFmrdGksBIAmpmJBPdsasTpKoggEQFE4GqPUPmUfUPc9chJFykCpDAI6YLQdEQeoRw8adt3ZQWe+oDgwKAqDjh3UTABeMJjrV0HFyjajJLOfkXsC9yJVBUaN3l09S/QxPhOyS4Yyd7YJdC+TsPuDUq67AUjsmuEEUb4rEHzY/YhXZi5SPCb/55zF98DOTjqjhHd8+UkM6cwxVlMOIbxS2CsJF5064jGNURjGblxDrn6HHL1DOqZ9+A2V7Lyr3VnuLJ6DLF5jNP54zz4VceZO7XI8eNyj+SSQ/fXX8+Zr/pDxn7oD5iaDomvtoZU5Mf2FTjwy2/ELMzwnl+E0/de4W237JQrpH+8dtvwsYfh3X9geNdvwv/6bcNXfaXh6792a0jMCCOMMEIfjjS0kzbPxp9gsrOOld1YUqBHdgkJdCWuKzg0eYTnV+u4i03y4SbNKzUMhivaqrxUGuoD4CiVRqYJ2h0IkgbGtdSaMQlrJxLGH/Fo0+aseZ7xXJ6J6iSONtTjS6mya5tEFiEgnxfU0797q8QlWcoMxntoJFdRIiAnbXjLU6uX8Cu3sbAgOPN0upFniTdtID7SRp2HgpMnqRna55MhQ2Ib6iHQVYVYAbo1ktgHz0cJB9FUbD7bpjSRGwhHITNKl8ImsU+0obDPQT+f0JoU5DoGPyW7pJDo3Fi273p7hWa0QSysx5YWCiEEh7y7mPeeYxkbTicQdDoGHDBKIweClJJE2EySaZnhQ5N4F84hE+sn1JnokqsHOMqmnieG293b2F+q8PALqYeW1HhilWhfnYmzY8AmE1XBeFly+YpAX30cp3wzrm4gU2M2P7lGITqPDCOMdNDapOF60IkjanqTgrSZwwRgjdEF4VMJcfEAdVcDZwFYKEzw3nmHaMZQeSFBdCCZmSeaqdOplfFMjoZQ6CUfNuHiRYdmesIltYAJzmFqGq01jnSQ0nqrdXoCvC2PWalsCoK2rnFuo47JQcd0ufL4MkEOogg2GpvkcVBhxBg3kW97CBLKIqC1blj3E4ROgC7R8y3CII+bg8IKlHIebpgarJcktUvPUX1EUiSPWG2TXDI4sshMNEnTNFFOh3OPn6M6JUhCjVICIRJEZwMhBHnh0cnPo9fKONLBkTaoC0CkHVA5VpUolJsmFHAh9cTpsU5CmKwx2lWBdiT+uYBEtslJh0hZVU5itM1aSoIRoIRVYmaZ3oQiqClcmdArMucGdFeehm7DKvqUIBm6v0g9lbYqu9Iwxs015Moz6X3bDznVc7elpyCQOYek26F8QOFMCM41F9i3WCBZ60Dq3Vp72Pp7ZcWLrlUbph5AtnyrCjOk5GSqzsuVPBoNe2MJIcjnrYp0YxPWny2x/56mrYeEc9RIkgJCCoQSVqXl2Zm+LkLtSJu11nlYhTHnCMbbRxBeoORHrLWuQqqMzeUEE0ckpUlD0hWoSzrzS7MhzjFKuOAVBnqwzrLsSS3BSVBFh85zg2Ok6BtG+SVM0KI9eYQknkUnHcTcFJx5DoFAFa1i1lMutZphc6M/1mMk1TI0Wi5G9o3K8QRiIyK5KGitjpO4EqPXSRLNxIQkPitxhA+J7kXw8vAjkqNpxsBE2eyLvT7lKJfICMqiStu0qYuNjJyUyH6aCKPJiwCE6PthpRkPhWv7QNCoo8IS4LOha/zptTMsTR6l04nIiTzRAYE4r1jL1XAcazVSkNpmHNYg4v67tSDC0V1kV9tQvTShgpPUkLKIVxToJuSq+Yx37rYThBS4DsjEwZj02dvzVUtVru5RQ4yCZyRoTd0/QOwneIHm6Nhs2jASXT0A9fOIRDBRESxLg1h/gVpix4Dy1DGuqA8jiEmkAAQlWeYmeROUY8SE9ZJbLCn0xhKuv4KpN7jUa98e2aVyrK6dpHD5OfIzOrvWinb/mddT7xoBQmSWAxubECPYHH5M4ziCXA5Eo8iKV+JDyTmCyjJUwIugW4ILdShgyb/W2G2U1ByNFbuwYQa6YuJrZqou6xdAib15NY/IrhFGGOGzBq2/egEVxFT+6lsxhUkemz9JsfEUpbe9i67YnfQxQQlTsqERg9qvCxcN//OXVjn/0Sc5mHuSe/c/wc2LT/Ka6AM29XAdzEdz6BcOpyqwVAk2dhBT3mdf0LbAWyhw5A+/iNX/8TSdp9bxlork75oivHmM5seucfYf/hnPvf2POPIHX0g5GONq/cKLnncQCO67B+67R3DxkuGd/9Xwi79k1Wff971w+NCI8BphhBG2Q2Bo6hVaapVID8z2k9T8XdrwEhHZt8mCV2KyMEHsP4FKs+oNwp2XyHWreHUcSxb0shYGvoQWyMM+TpIQRwJXubQBJMjAEj3ePSHRSgslFEJuJ7u2xiZk86os+GgYiWnj36NoPG5oX2uwONslnJkDx3oLqYUILvjEEwkIOFA5Tli7AkYTrxlE0R4vOt0ktyExM5okFIhKgngMjAkBjSsU6pJLcyPC3YyzjFT+FRf3vECYg6jnLiGNfc44pkF8qkXSVBCDkmkIKAJTmO6dHa2oDhjOS03RW6Ll2mdVXlXx1bk0BFD328UY1lkmNjZFvPYLdJ0iyl3LyK6p3ALVMKZetwqjqJQQB+BPByRrQGTwhMFxJPk81OIcKINjWpQmKrjn0pCmnlraGES7jXPtSdLTIIiv4iUb6HTCbpSfhTEKKTjfuWJ9eCTIdh1MjCcaNkGBtGqe6sEKogOH8/so+iX2L3XwPYFfP0lrc5N9S4dZKZ6nOzdHgsAvS0ROwGa/3+XlJIEq41fOkWykPjrpiv+xo4ILz/YUfsP9SjqW6DUaDo/fxFgl4Mz8hxgrQLkE7Y7h+atFhImo5Q8hknU8JyAmpjoFeBqnECKiBl0dczZ8gVwekjxELciVPbq+VVUdOngTqhQSFWx2UrcsMXXYCE8w02jQMA2b7a8F165KkoMarZL0/kvVYLFLecpj43mYcA/b80nDfESainKsGDLpHueA6yHoWPVklmmid+basmKxDRFrTgoc6eMWugRNRT5+CCl+nVi18NJ9i6qIlJN9chzoPtqAsx2qIsLxFVPjZQLXo9ttIB1wyhLaYFKVx8SUsKeSEuammxCvtumeq6PPNKmc6EJjA4DyvR7JoUXqWzJcm1iDdPAmJfkT9hrf/kWnaX50mW6zDq5L7rBDdzlBFQVJzRpbe42zoGwoYS8RxABvb8NOU1JQ+T4zRThrDBioVEjJL0O92b8eSgqabjVtf0s4SCHpjkWIBIoz6bVJhTOhqtAWilum74fi8+TcAk3/UtYvJyYEZsLBPJ9mRezVL718luzKo8dj5KqDMAY3nex7iSJydUZY9GBVob20uw56bJGul4e4jlE+sY4hsfdSWJ4kH97HbKHO8y9oyDlUylAqChZzkDQFuu2kIWWGGTmLKErMmiaJBQZJLPMIuYFIrBoyV9bUI2F93dJwZiMUOjGgFFoIHBzG1QTFXIlyeZqp8iq1dait5LlSXcZlHGGaIBy8NNGGwJAXOSDp5e7ICFepgoEGSH9KTWI0ndTgTyHQTpf6fJdu0iXvwfiYgM00vFhDwRQpEFCjBsJm1hRxCyNChLD9KohXSeaLiLVnUOenqJYr/aQOkX3eKAdE1wHhEJm4P4ynHVDNgA4c6s9cI45n0uMLfBVSzeWBNsKRdr6Rq0Ltml2gSZVi9aRJoHyCsIo5VmRt0+fowgGqZwN0C3J4GOHTCCbJ1c9TdDyi9Qt4U4rgNSGX/0+MWU0QngPNft0MEtXehF7ESZhg0hBjex8LG3i/dfohJbV6/0/PhfvvkJjnYfnJKUr+HEF0gVIaNhM40I5h0oeCb0f14uyrEJfGcOQTrHn7SHJP0B2PSIyDu6AptD02jLFk/h4wIrtGGGGEz3wYg/PYb9P8w+cozNbovuafEt32dTz17i/h8Pgt215iXwzLy4Zf+EXD//59cJwqb/n8e/m8L76PgwdsOY24i1x9Frn8BPLq48jVZ1HnPoT72G/1qyQUpryAri6hK0vo6n5M1f5UxVkmv2W7aX7hgVn2v/Mhnv2yP+Dyv/8YU3ctcKVx/obqPjcr+NffI/i8Nxp++N8b/t4/MLzje+HVrxoRXiOMMMIw/JkWbbmGI7okuoi1BvcI4pAkgUSE9mW1a19iReotBKCUwCgzoGBSxPfcTrB8heRSgqskeTckrxYACDxl/XrmHFgHVgXdiSnU6hpIiG5p4s4UkEUFNYNQLkOy1xSi50uYhR/an81gH83UcyX1ILafH1Pkg5BgcZyLlSe5Wnmcw7njLD54M+fLH8GMGbpLkVVFrEGgglSxoukGR9FFgOcwjkGdUlCz5Yuij3BBaweI0n0gcTXdDU3DWMPy8JKP4xtQOeSGQkqbQbHHE2ojuK14D7CctXGPMdBG04pT7xEhabjVjJwwKPzDDnotgMtks3OBBqWpCw25Kqa8QNxewXP9bJ4r/SALo1PpKvzGiS7lu8tsXr6EOaMxdQ1eG9cFLXIYAW68iZA5HOGihSBOVQMlv8xaR1rz6/S65NIsfkiruohMjqvLmlwZvKmjaP0s4aqH87yx3kSrZxDjtjf1DPlLVc36qQ6FcRd96HUUz/4BAOVTJ4nHE8pLDlU5yeNXYH4OXF9Sr1/j8cZjSFxcEXLzzL3MHnqBZ1YEsY5IZqQlBrb2qy1mxlLaZg9khcXKEbrrq7hzAcU568HWbhsu5gsIkxCXplCRQNQdq2o7BI4w5CYryHqXWnuDVtxG5sArQTOE8bl9nJdXuaV0lOqJo+DNUH8OPNPGO+IgXEVcmMDZDCgToIVDspxHrrfBgUR2Mcog0iyFrlMg93RE95qGoou7UCA6Y/sgru0b+/bBC2dPUIivImQXqTwyU7OMCjXgYckuBdoXdBaLyA1YW02YmS7QOiSouXVyl0tM+xNMe5NcVBMYxwcp0NX9UItACYLuMgRQ9os4JUnxFhenKpB1WP7rpBeViMwLdOUIPRO59tMbmE5KxPQiLdsdhAAVCkw+QJcXhlmpxGCM2ObVI/OpH95ikcBXBPsUujhD84Pn6F5LM4JKgUHRSRSmYWipdBgxlvDUaeiy8jyUCyLWxFoMHMpghMDo1PR+oFoy9eFzpFW+daYjjGOVUo7HgLuf9V1NXEVFTHBw8fVcUcDmMwPnmP4cUHbZny66vA91UhNdbjN/dp4wqrAKLOl5rsQdqncsIc/axBr+5kdZX14Ek1g1nRCYkr1HerBhjgYpbKi16y4gnWeALhIHb4A3MtKSWUZBSVbIaWXD0bQh1jZpR33DIRFQbj2O156hWjZUQsUyLsWPxZhVMKelTbzpWlVXToWUnDnKEzcjpaBQFnS81O/RMwSyQPPoVarPb+JrjYdPTio84XLb3H08+viHyV1s420aEh+k4+M61hxdZEqkAfkXluwSaJ5MHrdN7peBTQpejk02wQgmzSRaRtR0Lb3eIvXskkjdReuEYrVM+WSRk9eO0nzUgeWuDRHGoCObktWGojtIHOqsZs8tjaEeN22WYOlgFFxtPWJrp23/Eo6EuE9mj4fT1GrPMu6WuaYvWb8/HRMoe0+Z+ZOsXTlHzpsiEOs97gqEoJ47iHEMsJyZB0pXZP1MuAMduofYbqhmKwjR6j+t7SoXxvRVXT0U8lmEp62TIVN/eSJkxr+FUEwyHmnq/iL++AxXG2X2Tz7GhLpIvHQ/HVlJr5MHCIyE5r4OsXRYmla4z9t3B6VGyq4RRhjhcwFxF/8970B/6I9prfxDKt98P9Fd95DohOdWH+etJ75+z0UlieF//Tb8zM8Z4hi+9Evga/9/gvGtIYqOh546gZ46Aae+tP95t4Fcez4LgxTrLyDXnse98BFEt5FtZpSHrixiKkvoiSMks7eQzNwKuTFyt08y/g3HWfmFJzh46jBP6cdfUrPcc7fgF94J3/U9hu/+14bv+Efw5V86IrxGGOFzHb/8y7/MO9/5TpaXlzly5Ajf/d3fzZ133rnjtuqWLovdM7A8w7oRSDrMywVkmj2t404jxHOUtM9E5ajdJw01c5T1oemRXQaBEQYn9RtyXcE95Vt46qo9Vpimjoq1yQzqV4/fAskmE2ITPIMq+RBW0GEVpm+G5WcIlxStFwZ8bQqCBGvey4bJPH8S4WNSEkOpvu9yflEgC/cSrF6iOlekfRRiHZEvCfzxPpkWgyWxEGlIl8SIEBrlNJTGGvFnejXlIpSgc9EgtEalk2HmYy49vYwxhkoJkoImukXiPmq/FhLaqpr5bxkjcQYnxoiM0GrFDauGSqHpm50YIfBmFcb14LJVpaQFWiZNSvDLGAyxjvC8gN5TSAyEOwkJYQi1DjjKwZ2WcEbDUxHRvk2UA0iPRLkIGkgkDg5dIFl9BqGKLBSWOLTZJF632Tob/j4iWaDQPYsghvI4zeUnUM2YmgNl6YBWBOsOwq9Cadm2fWo2LSUYY82a9XhMMO4SDZhcHTgoyBccpqfh6jLZNQ/dPCvdq+l5RfhiDJ04NruoEHhvGCdeljhy+/Rm66KYo6wqYcq9yTZrz5S+Ry5IECYZSAqThvsICVKhtYZ0kqnTvY2BqHwILj5LzvF4/fg9tu9JB9e1c0zPBZWJrQbrpIkOTxLpEDYM9aSZMR0yN44zfTPehY/YTXMB+TsmWX8ubQvXsYbUruDB1xrUGcHGhTSMMcvyWLf2DlKjt3CBhYpPsgHdxGV60uHSmsNKswtCpqGHaV2lS3LizXD2HKJ+DXHKpbncobjuZxkZ3XGZXi8zFEWnfMDLZ8fMiC6AnkLj2rmeXR4oj8Ln3Uz9L65kjLeJNdqvIrZ49/lHKzjTOVTRhTR8Wc+eJpktw7VPWL5M2Yt79hyMNUCUB1rewEb+NLkjY0zct4D++GXoapKk12fT4wtBktjxUQ7M8nt1lqLfh3sdyQ/okw7Yfpx74wIY0L6CxkXYfIaCV6Le3cQEKdnd8zJMfwQqBDegevgtPPzCXzO+ERCkkZ6edFnKTVAYq8AYiLUXkBck8uy6HeukIj4oSfZJS3CliLRVoQkpkEV7DfwlH3G1y8KcYr1micW8E2Jy4xw46NI+Y3BwrJTKSeuagFQSrTxsDkKD176UkbAT4Sxe5wJuLEEL266OS4JBIjFDBndpNlFcEIaqmqUUQhB3EMJhQe1jX15gEqjmppn378Bc+hhgCMabTBz22PhEWk53E9odTEp2aZGG5AnSJAcQ5e4i8GvAJq5K7xUNKlH98dgAboiOmjb0VTdBgyc9TkcabyIkKUKUKp+UhG5slZmWVJcoMaxM7piYD619kv25OZAFxqcMnYsJwarAbRqUIxBKpWRX6uXo5DhZOGTHXKxfY3e+Ralky57ITwPn8KXt3EEA+RyUy5ornxA2yzA9AirtXirlvrzhMVNiffcKJx2Sk8dI/uwJRG85ZYDsgi1j5g7TEINAScHEhORKF1ruDBvhMer+EktTLuYFEAunicu32fZLDUaFEIRqHC0K1KkRhhKpDG46XsgdFjV2wojsGmGEET5z0Vwl/J1vR138KBfc7wSg8EZrfHl+4xk6SYvD4zfvqajnXzD88L8zPPY43H8v/JN/LJidvUFyyMujp0+hp08Nf26MzQK5Zskvuf4Ccu0FxNpzuM+9Dy99AOryAsm+e5h5y6tZ/SXBre85zp89+Ec3VocBVCuCn/hR+IEfMvzYTxiSBP7OV4wIrxFG+FzF7//+7/MjP/IjvOMd7+D222/nV3/1V/mWb/kWfu/3fo+5ue0ZYF8zdQe6nfDspuGj+lJK5cgsNX3sVCGsUCgdp9CxL8h2aieRUmCkIUmlBt1KjKP8jLhxvWETbj8luxJ0SpBJG6oSVvobSYHw8pjqfpQbgtGEBx1LdknHZmLTUHrTIvovH4H1KCPbpuckD7uKyrMJ+RxsblpDe3daMFG4laevHmL24CEu8ATNqM4nLr1/qC0S0VfzDOGqzfClpbZtI2wrCDdP0jZQcCHuZsquaLzL2jMbCASOI5ChoZsqICYnTrIeXaQbFTJyRRubVTGrh0no1aLZrfeaZQdIggCKudSwO3uxtzbHvTKuNC6gdYLr9gzwDU6uQCc9pJIwPgZVBxQKf0ZhZ1BgwjFU1+4VqxywjkRkZFekY0RzBZGfJFmH2kpE4IOvQzrdgM3gKI4Dc0WBc+U8G8lzdKNxPvIJQdyVCA/wi+hSCZqashOwyjpCCLQxaVuAEpJ44MpUK4Jq2m1MSnRIAdVwkrOp0sL3QXQFcWQnkwCRE4MUWRjjILYqu+gJhIyTXqd0ousGJDPHEOceBgxSKW4/DY1rksYnQaXZZJJEg5AkpXlWNp9GCDjg7ueCY7M99ybO6cEpFCT7FgT5tg2Bs+SxHKiOBjST9Q+xbtbTLmDP/dji6+yfPbWeHibghNP3ohJCIBzHGqZLp9/h3bY1ekcjFlzYgCRtpvFxeOrqSaTwKRQEsqemEin5m4ZMijR8CUCYGOEItJeGBXa3K+eQKaegdujgA+rMHtllYtNXdgLORIgzGRBfsdIvkxhMOI6RNawEs3/OTsVO+JPJY1YNJ5XNvC1dpNQsl+9DXuzvMzgr76oyWgbUF48SzkH0KIhE47oQ7ldwLsbVNcqNR9B63lZ5kMBOz69HcA9eG3dMMn5UEycVwBI50uvv3AurDNwc9e4mek7QzSlM1ZbV67Z51/r8HZk8zbNJC9O5TBrJjJAQLAwe2yasqL55HPPuCLGi0GVbUFf3dWZR0kWPScS6QJY82vceQE5cwlwBNyVYFIppf5y7J+6hERT4aO4Kk8vGEnwDbSCkAKHQg6RxmuFWaEHRHWPdrPJk56NUOpKKM4WWEa2mwOSWqPYuh7T+gznH5xbvNqbmyzQuNmmLLvkc+HkXm4nCtvHNh2a4/OET1JLL+F6Tiakgy1ep4gay1USo1JstfZYpNHEzVWw5kyDtOKzSxhaJQGqVhUpjFNKxhLJB0goqiBq40u1HSvrQM6gTEsLG80Tp9VFmUG06fO82khYgKU0lLAPlM7aOeqKvABauxCoyC9ZPLOk9WwztYwu4S5Ykmivv41huGs9RGGN9yObm0nNSIlXmmkzZBbYfayCu7IMLAxrEXpIJX+COTSGnupinHqPnE9jz7BICkrFD1Nc0pQlFeziSNlN2AUxNSR49b/+uBYcBm/hrZhqKxf79OPheMeYcwqhz1KmRZtNBKceq9gZVn9eBfPFNRhhhhBE+/RCNZXK//nXIq4/R+qKfYP25w7izOfwjdkL2zOojABweu+m65Rhj+L13G77pWw2XLsP3v0Pw73/kJRBd162swOQn0Qt3Et/8FXRf/U9pv/UnaX3979L4B39N86t+mc5r/yV66hTO039E6c+/g8njH2P6Twsk9S719tpLPrTvC77/+wQPPQg/+VOG3/rtnTxwRhhhhM8F/PzP/zxf/uVfzld+5Vdy6NAhvud7voeZmRl+5Vd+Zcftw9S/RIhsIdv6bxhjw9ikjxk7iAimsn10anrsSIEpJsS91e1DOQ6O3ZS9Xzq+y6CQIfAkkSwSJZqVaC01tfbB6as5EuFkEwgpZN+QC2y8TwoZKKQrEEdcZCmd9LmKTjoBvOfQ7UxMQCEvuG//m5ifc7jt3jLzS3Yi+vzaE0R68JUbjJCp8sKSCghJ8bVziJsDkoMda24snYw4Eb36CDDKRQiBFIIL8RWi2xscOj2T1huMnzZEOIbMl9FtSbOerqIjhub6dnJj0Yxq2TG2wgiFo+C2myMc1Vd2WacUk+0Tzdk2zLvpzApNWAizcqSEE8UD5Fx/y6q7xJQXcFLPra6bZhZE4qTHGvNShcDhHLnD6fGlYGohh0lVG8ZY1bSfjJGQ0IwSutpFo1ECysEEQitwc4w7E+xXhwickI32Cl3TseE0Qu5qR5B58kgo+2N9v23fklxRnBJQkKlW1A7KLoBm6ocm0v3tsa2xvs6MoxVIhesKZqcSDh6y6u9qZYCYEorNuMFqZ40zvsvVzipCQEmWswzOanDGltYnnxdpEoMeWTlQptHkuxfwkzqy52WnwEiFO59Py7QfO1smzJkrdlaYRAYiVXal/TDUluxKDP5Mnit3uhhXkAvBdQR+zkfIkEoZfK8n+xDZ/Zop39LOrH3bN7RnQ1tNJDADpvJWMZhmtJbDE9i0wD6US7SiSRoG4YLxi/1TGSANTaxBG0xpit1gxg9bVT62r+qp43T2vZrIKw1vmBa7fNeDtG9ezD72PFCu4PghzeyMQOV75J4m6J5Db16xSwaDl9cdGNOyiqdt6AkmXnOUeKEK9JNZ9NBNbGi274TZfj2iC2C2eBCBYiK04eLtlqDs2XGudy9IAeGhAYI3HVdl7QrGa9vGT8ftOImyey3WXZJFSenzl1B5u3+cDvdummFWCYnxi+THDjFVmGe6+hCZnWOvmsYqu1BOFoVpeSOTPnxs+J8hppXUudS5Co5LFGvO6Pup5w5tUwQpx3rv+TQzMtEPIJ9PFbPaln34AFTKNhxZNQ3ThUVah1okOd0fV6XVvCYkaOlj0OTFGlr6ODKfXbceQV18Koe6aknQ9KJYlRVW3ddxC2gRWLKrRxp52MUa7H2aaHstpSBd7Bg+wV73X+7Y938zLbl2s8O1U/Zf7eYwI7tweiy3QzJxFDN9KwAX2lcwboDn2ftFSoESHs+cUTztv5nV6Tf2jxfakMD6X0aYNDtmr53r/n5kOBCzCkiTJhU4ci8ojxMPHGD+ntuGL1L6GHKLZeYOVTj6BRPbruPgbS53IL2FGCa6eucxtEH/D5AmzRJrMHucxo2UXSOMMMJnHET9KuFvfAOifoXWl7+TqHgTtT/5dca//nj2kH5m5ZP4KmShfHjXctptw3/4UcP/+UO48w74vu8RjI19mpVPboCevx09fzvRHYCOkRc/xlj5/Vz9hMMtj9/E5i9+PtXbvpnolq+CgZe8vcJxBO/4Xogjw4/+hGFyEh64f6TwGmGEzyV0u10effRRvvVbv3Xo8wceeICPfexjO+9UmIRGA6XAceYh3gQBqmuIn4rIBXYlVzbIlBb9yTrEkxUSkxCVYya8m3EdD39JIergLJQQ2Ro6BK6i4S/yZP1J2t01XHGCnBxnU0p0fhqMRvsFei/9UqghsssIu0reC1sUAoQjEKHdXqUTcCktmXF46iDaJIRpaFS5LEi0/f1a4/J2/kioPgFhbGiWqviIeR/Tiq1CV6r+fl6R4m1tNs64UJ7C+AVk/XkSkZAPxxiPKzzLZWvY7PbqbLO3rQQuZ88aNvI2DFMOvLC3kk428+/E7XSi1Q/puvN2+PBHLbkgBKB7K+n2IKkmiGRRo1bAhALfCZgtLfLowodAGIJQsVa9n2XhMTO1ykL3k8wHR9FiYJLeC5FzLGmUOD4dd4YYSwqcKh7qq3ikRjigy4vgl5CJwDgK0U1IEnh0OY9pKlTLZqMzQmLQFJ0cBb/CWryeTdwkEKeKruXGJcT8MeLF+zKScSvyKX9SKNgwxmrVGoZPT8HFmsT3+squp67Z+KWdlF1SQNubRpqYozPLaEcQSJA1h+VrkEtDskRvgg7MTGnwpb06sneNbd9d6a6zvPJxTLxgeQQBAkWcksWeKzBeAdGtD0zYRFYXGJ4Ieh7k9CoSkZFar5q4HfVlJfRslehCw3oa7Yeb3jzVrwxsVzgIhQwFckBtpUsJarMDCRwrnuLJzWsIt8Ghg3abQwfBkw6lkuDuA/NsyGdQV+TAfdSbHac/nYDzlTejOx+yE95S73xt0F7PKy7RDCmAdoR0qH3CktPOva8mOTDZ/yo/MFWNDSYxQwTY9csVIB2kcraFyvVOR+d9jPKplGFjw16HjhQUfEOcZlnMdhEC6ld7fwCWZ+yRXWrrxByrRjxSupVrvSptURi6aZbWSjDOhY3ntp1C2R/nRP5WLl+Ahz9qmJgAnbrXR12r3kHYzJ19pGRX0kEvNNBjAabcP//QydGMGlxrXAbACVxEw+6TkV09HzKhSPa/Krt/8xMBEXYI0722Sex5SQEdWQAs+Vu+x6PVztNeMZmyUnUTBA4mKFBrbFo1WMGn9yjJOEIPIiEwkfVxq/tLFKoeeX0uPcWU9EoMc3NQLAZUKndT8CvE5YTW0SaVZyyBb1L1YUJMLHMYYgI3pjgW0kl8ezJmWI2pUEP3bS/jqZYOselghMAR7gChRsY+NgtHUKtPY1LSWuBgxJbFly1PKCEgGciuHhZldl8L1yF7Rrh5TFBEF9PFFungqR2StwhlZYQpdMFHGI2JjGUNhV10cV1bw0GlYufWBcRf2LFU5MO0fgLVu94pT68HOLypBybw5/LIK8ML7sZYothWdft9uxfL5b5XmEDELWR7w5Yn96bsGpFdI4wwwmcURP0q4a9/HaJ5jdaX/xf03G1s/sYzmK6m/Nb92XbPrDzCgbETWYarrVhbM/zL7zY88SR8yzcJvvbt218y/kYgHfTCXTj//zvh53+NOx++nUv3f5yjf/b/4H3oPxPd8ja6d30ThNUbKtZxBO/41/Dt/8Twjh8w/NRPwPFjnwHnO8III7wsWFtbI0kSxsfHhz6fmJhgeXl51/3y+Tzq0D3MfGKVIhrHN8jCAZpxnrJcJt8JCGOf8VNztJ/foKphw/eoVvMEruHag8fpbpzHKR9nbKzK+KECpYph6tAkZiPC9+3sqFyWeMsRuArP9TiWfwCVK6D9PLmZIwCMVccJnJB8M89YdZzctRzomKYPlCqw2SZ/sEShWiUKc/h+wtpVievGFEoFTpbfjFd4hHw+Tz5via1qdXisLK9UiJMII9rYgrOGIIgScp0QWj4oj2q1SqlVoRn4RDqmWCzT6eQIlaE0e4jq4X2oakznXA2KJZzLCt/3Obz/XgoXGziui5zUOMUijh+TC3O4D1UJnpKE6zHNhotX9inmQ6buKSF9wT3erVyeOc6Vms3EWwqrFJxxnnv+cUJVYW6uSv7JLr5TJJ/PEeRSkisoMjfrM64v0q5pvCM+IijhtA0Tq2NUqlOYGQBBtVolGCsQaE1pTJCv5SEsIPbfitzcwHXPolyXfD5PHGv8IMEJPFrF/SDmcN1zBEH/2Vos5ZEmT9yYRLghTscQlH1EYhUTupBnaqHA2YsO0giCfJGOkpSKPrlcjqDjE4Q5TKCJ3BjHjVGOjwkU7sQU1flDaKPJX91+TatVmJnRlEqSdhRSWS9QSQUXs6dL3H2oSi1uka/3FYQTY5MEqdKt10+i2OD7MZ5x2Vee5WqYIyzmkUmZbsdnuurh+z6FQo5yuYJZz1smMFdCVqs4MSz7Po4jCAIf7fsQhoh8HnPwbry1j5L38gSBpuu4TJSq+Ke/AKIWIrAEYpjLQcOnVCzgB4p8oYjftn30lpsdPvGMRuuQwHHxfUW1UEbkKjA5TpJfw/d9Jl8XsHhqFoBuPg++T7FcRQ60mXFvRzy7Ae0Z8skyIncTrVPnEPkaclIyNjbJQm2WFfNx8gNkUjEoUa1W0WNVDrQmqT3j40sfHQSEfoFqtUKhIEkqK4S3jJG/UsBdc9F3xkwcKlGYP4a5CqQepn7QRkmB6whyJReR61+jrTBrPuF+j+JDR4ZUfsGcpHbRjjHSU2iVkCsF5NKyZHX3dyWn3KWV17jFEvmSj+Pbtm65t1MNnkL4kly+iFYhp046zM/bPq+LKyjfJcrlyBdzuG6qdvUDul1wHYfQD1hasjxJrmT7WT7O4zp2Ih6mfaNarDJWrZLPd9P+PExMVKtVpidmGctNsZZcYf/YUR6+8JfZ92O5Kuv5PJs1CHPQaEJxYQzvckC8mpALIfAVhcBFFEKEG2C6OUzDto8f+jBd4M7jb+Yj5/4MgPnyfppRnbXmNSrhONVqlURr8vkIOXsn7sW/oDo1w+UVn4pfplIdy67J6fubXH7KZ2ND0835JC4IqcgXCjTahsbU68l5v0cQJpQmCzibZVQzRy4IcRyX/OoUMjSI8VOcf2KZQpgnnyuRj/KEoSBXyNH2BZOThsJ0wML9D/H4h55H5APyFUXQvAYRhEGOXLVK0opJSiuUSjbcrzI2juu6xDG4rotTnUIUXgDAxUX5IY6qAxFBsYrTKaCCHL72Kfr5TBU6NekjpUv9ioOjwMvliB0X7edJogahUyDwQwr50JJA+S6i7YDvI+MqruuiPEWQLyI4jNs+Q/PWLkiDq1zmcgt4/lkAO4ZgsmfpsaOK2WqRAjlLSo1XiPN1S95qg58v4+ftIOgUAqbGZyinc4Z8vu/JVi5L8sL2g/xYGX88wHd9vGKZMAf5vEc+38bzfYJcEd9PlbFjZfxxh8rxkOrULELZNglvV1z64w+jigFGJ3ieTxhI8nlFsVwmrFYolSLa9x4BY8jnA5SEcinG5PNQLGfjcb//ezjO9rlKPt/J7tdSOMNGso4MS9w9uwRPR1x0q+SKR3a79YcwIrtGGGGEzxx06gS/+a2W6Pqy/4KeO40xhpX/9iT+4TLhLXaSl+iYJ5Y/xucd+aodizl7zvDP/qVhZQV++AcFr3rgM4/0EUJQ/vIDHP6xNi9ML9J8/atxP/xfcT/y87if+DW6d30T0e1fB27uxQtLEQSC/+uH4Vu/zfAv/pXh534Gpqc+8859hBFGeOnYGu5lfTh2vs+FX6R+5XmMH9GNuiSxhiAhEF3aUY72agPvI3U6xS6dMUPj0Qa+J1na16JlOrRabda1x7p/jFJcZH19jbDdJJ+HWqOJbDbppOZQUbtLp5PQkh1Et0tiJG3ToGM6NBoNpgrzlMUU3W6bspqk04gw9RoYTTOcgVhQPJigJyLW1tZotZp0OmCiGBMltLpt6IQU3EkajX5CkLW14TDwZqNJlHQRrRay03/x116E6nZpNhrIVgvjGNbW1qjX6rTbbSITU2+1SdptWlLTrLdY911auk4nPV7TK9H1PJzicVonfZrL7wffkDSauB50qppGo0E38ok6CVEc0Wp36LSbxFVbl0ISsD9/ijOXnwLA0zmOTB1gv5pHoFhfX6PRwO7bapKsXcEAbe3hdTvkwy75MWi1Oxi/hYgMcSehvtkkiiNE2ia1mqHRgM16A7/RwCQOycYm9dwSUfQsWkCj0aDdNnQ70HUiOh1NWyZEUUS70zfLF40N3G6TZrMNjsaMhWyqAsGlVfu97lDIJRhi2o027U4X5XaRxqXZbNJpt2lpifQhiWLabTvxT1qSpOmxtraGMSa7rluvqf3M/hy89uVSk3Z7nVqznn0+lpuiVW/Toj20fZIYOh1Q3S65pECr1cLIJmHUYWW1SzFo0+l0aDUFYrOGajRsSJn2SNbWaNU26XQ6xFrSaDaQnQ7abWHS8hfFPtrtLo1Gl7ZWNFSR1qb1AqK1RrVapZX2yVazTqfjU2+0qKR9tN3uErdikm5EQkSnE9NsNjEExPUNGo0GSrtsdhpZ+8jbS4ggodZooofazEHf9zo67z3P/uIJmwxgbJpPrv42dCCOmzRaio1um0ajP3aoxF4LVasTdSK6UUwkImYn29Ro0e2us7YmcF47QatmaJxpEMURHSei022T1GrgjqPWrPop0QlRJyKREjEraFxssCsKC5i5aZL19aGPo6jVv+ZNrLF7U2PSbKjxDn2lh1a9RqfRQNU2aLSKBGlb75uHWgxOp0Oj2URLTacDa2u2LRrNBqIj0c0WXqdJFFlVTjtyef4Fm4kP2UEnAp1AM05oNFxarRZRbLdttduYRoOmbLEh7T0tBaytNbfVU+Cy1lnjePlOSIb7uPEbQ38DLC522ZzTmCsRIg/tTkxjcx0+/C7i41+AXFtBpvt0Oh20VrQbUVZOw2lyoHqKhTAi5xZYW1tjc8OOF89e9rgWvJaJBPY5U8y4k6wPXBOj20AXrQ3tWEIUQSuh3WnR7cJGLSE6vI8DS2doNBo0WnVaDUO32yWOI1gTbPhjvP8vGrTDJq7q0jANxO1lZF7QPNuk3bHjw9SkoIniqjpIp/Mc7TZ47Q7EHWRD0FlbI0nPKzhewVsqsr5Ro9uNiGLs8WJDnF73um7Q6RZoORFFoJUIdCsC2aZAh1i0SdJQRNftkg/A6BgdCaKOvbZJpKl31gh1jijq0mxqpJKYSY0qN2n8ZYdao0sxTujqLg2nQqeTYLqaWHSZUofIGUO18EZOlz7CHy9/iCS7VmkiBC1oNVvUDMhGg6RWIxqX6E5CfKVFZ1XSSc+p00roNCLWUjuURqOvrKrVoDY1A0LZ8WO/Qm9GNGMJ4TQ0zmOI6HS7NJqNrMx2q4k6epi58WdY3xzwuSvA4a+QNOpdzi0ntNsdPBcaDYHe3KS9Zmg0jE2UIoBGAylgY30N1Wigxfa+vL7e6CvGBtBoGIJux97vkeaIOEboTFNMrrLa7VDRYzS7ybb9dsLIs2uEEUb4zEDSJfjdb0euPkv7i34SPXcagOZfX6X1iRUmvvlENqF7euUTtOIGt87ev62YT3zS8Pf+gaHVgp/6ic9MoquHma88ZTPRvHsDPXmczuf/XzS//ndJFu/D/8BPkHvnm3A+8ev9uJ49oFoV/N//TtDpwvd+n8keniOMMMJnN6rVKkoprl27NvT5ysoKExMTO+80exPJvrvJjRXp3DQHSx7zixCm4RKFToRoGbwjZWTOrn8abQiDNDpBSBLTwUgXKdzhkIMtvkiOVCglSbQ1A5Zp9qnZ3EmKfoXjk7chhSRwctnv2dgWlACB9MRAaBZDPwsVxeI+WDpw/VfXSjA+vH8PQiJl75hm4DjCmuAb68Vk0u8dZRVV3sLASrSbxxRnyPtlcEPw++NrdLeDc9oqeDRqiIBMwn5Y1lb01MlKeEihsmppkXpsRQ0MEoSzJeTD/mEUuMpDOJK5OcHsovVe6UVtiS3qZyElYlplYUluGvHXs6wSA1nDZM+7SWqEI7JC83dMZpnWkvE8Yd6awksJa/EKF7qPEOQS296AiG3b2gMNPJOMsSbqbCdx9wLRM3Ae2PfWme3vBXaj9FSEQQ2E/fm+IIogyTKLDdfPpGXLXqY2ITG5MXRuDFOwoUR373s90+4kxtjuZQpvRC/slCE1DeUiDWMSw33ZSc2fhy6Z6PelpcoxXn3gC/vbj4U24cAOCnfpKwr3zWR1Hqv2LR/KFcnEuGFmenifatDvp0r0w7h8X3D06LCvWv9XG24rRO98+tvI1LNLSJC+JDg1NlzHvIu3mGYO9Us7Kr+cMR9V8XCmwn48006G9zvAP1rBXSjgLxaGskBINXgCgnzOvjv1NxCYyHo+CSUyn61IlUgSKOSHQ5ODIDXY36EOrvSye+z48T1VewhhoPBS+8BcCK9+AHKlwHoInvbIHboZk+9fN7FxPvOO6sF4xaE+Hzp5POWTcweytqanc20lrbcLS7k5/C0hwT0vQ8cBkyp+0CLLxGcAU/FwUq9FkYbfDQZWdCNj29joLARZVX1Uxd8+bg8eW0DxbrsA3O2Fy6Vhw7LoIQMHBvz/usdbRLf0vSATo0EIlGtVUJPFY5SdfZg0zrZnfef0PK2EoFyBiQmJFGmiKSltKL3wQICZPEp88EGEEnj5GghJLicAgRYa15Ps3ydZCk8yLxeYcQ7SHv8Guv6Wm28LysHYwPigyd02iTORhhRu4Xhc5bETtAY9eRw9YRVQ0kS2SKnQY/sBqJQFM9OCmZnhfTfDYzQPfsG2MuXx19v7YcvzuYfMCyztbuUymFRla3Lb31OuN+wbf7jvSfoG+gKzPTR5F4zIrhFGGOFvHsbg/+H34pz9Szqf90MkS/2X1WvvfBw15lP5soPZZw9f+iAAt0zfO1TMe//U8B3faaiU4Wd+WnDi+Gcu0QXgLRS4cOQKY+8Ls/TzZuwg7bf+JM2v/jX02EGC97yD8Fe+Gnn1sT2Xu7Qk+NffLXj8Cfjx/zgiu0YY4XMBnudx6tQpPvCBDwx9/sEPfpDbbrttx32EVJj8JLkcmJwHEy7KE7i+4OgRKJfT8JzJsO+DY4wlIdJJQ2xSX690AqAnjpLM37Ftgu0IReCFxPHwpK/glblr4aEdfZQGKgoInNI2hyASGTI2BsqVHDsq8HLX9+k4MXUHvhNs/0LIAdPwfg0FIuNfhFTWT8rozEtHFT3y980Q3jTGic9/gFPTd20nZraQFkEw/HdUPUZ86HXDu4iez88widWrYpKSi1K3MdIFIYjHj6F7Ie4pUTg2Pk319AL5OyYRC7ciZqw594njsLgPytUtJJOQiHkHeUca5uQLjhwGlV2ePompcikB1Nm0CfPSCbNKDfnb9x4gOjKFE0ikVDgOxMSs6csYN0SWl2xBun9iAk0+NQsXBrTZ2+p8D/ctfl7WdkPJDra0aw8Hx05QCSeGJtveAFHrOFaccu1aWoZf2HI9U1Ixc6K2XjqmsgTSIXTzFLySvTc03D75Vub9OwftcraVNZidcz08SS04mNY9PYQCk/ZhXdmXbSulHJ7YZhPOXaZzg23hF7m7ehOny8cwQvGq2xaYnEjJLCfkjvnXcGj8VLafsgxW9m6ydVba66fr4cnUwic18hnYLmtzBULJbRNb4Qi8pQEzencHTx8lKb52Hmeyn3RB7HWS6yvyd0wit5Qr5QBRA+S2COiFSM3wEQgF09MwNwvV2RLKgUFObr50gDANt+plVvTxmQqnuGP+NSxVj+E4gje+XjA/d+PvpFIqCunxpLIKfidn+8bEJAjHZdCzTV16GNHpq3GSiaO4TjB0j5T87aGfW6+Nv4MNVK8SxdMuxTtdTPrMMLHMyC6AerAfmRYgEqt0EwN+TcZYIlGjs8yfGTm/QxMJAZ1b5gleu4Aq2e3jdU1S62bZWrNsq1IhU+ZeVxL0rIdxQ4xyidMsLVNTX8WtJ7+SQxP3ZYQ5QMH3KYoyc3LBEp1C2jDcIiSFGbqqTOSU0ozEwrIo0ibfMNJB6BiEYmEBZmckR094SCk5slTlgXtCZtX8QBtAfOC15Bcf2Ha+c6X9HKie6N/XupflMT3HQS5zS3sN3hpmy+t/LThkk0j4xSEbwUq17xM41O473WZuOJSVdSuyjLES7r4TTt8K+EXiQw9hxg5Q3pIn4npkV+fkDN0jU9mYLrcmndmjd9+I7BphhBH+xuH+9c/hPv67dF71ncQn35p93n2hxub/OcfY1xy1KzYpHr78F+yvHKMS2lUCYwy/8muG7/s3hhMn4D//J8Hcy5lt8RXEyqubVC4VaT+xPvS5nr2F9lf+Au23/N+I2kXCX/5KvPf+EHTqeyr3VQ8IvuHr4Hf/N/zO/x4RXiOM8LmAb/zGb+Rd73oX73rXu3j22Wf54R/+YS5dusTb3va26+7XzwAmbMp4IfB9QY/0cYpeXy1hQPReKpVDQhdJmo1Qgp44ginObFN2CSE4Vr2XJBFDbNf1XmZ10XoPFV4zT/HVk1Y9tAUmzWiVzjAITm6fqA2dq3QZC6cxagvhJZUlCkyaer03SxACTTqZEG5Kdpkhcs6dCvEPlRnbN890YWHbMcs9NVmKuQXF/qWsytbk2g237QfW7HynubuRnm08CYkM6MwFCD8HQWpYZeyM5/TsA5SOzaDyHva1vq/GOXZUbFd2pec6SBoGgcjmy3LATdwdTwm51hWbEaxH0KV9xUubyPFTslIqNo81MUJgCtM44VhGznhujv1LMDsDS5UjLJQPgrHZ4W4EoZsncCw70ZuoyuukoN9fPW6vWXq5X7f/7iHVkutaH6Szl1yWC3cTz94+3Gm3qMd8f7iP9v6S6e0kUEghdlaq9T4amIXWgwN0lZ0B9vqBFGAcj/j4F2DSe2RHSAcjVUaM7Xq89DwKuUnGvQpIq7C8Z98bAHCks60PK2HTKWr6JOlO0NLDOJ4lU+wsOPvOGROIMQnzjrVk2NImQokhs/mdyK7su8GxYQej6+th6/0lJVzL385GcBQt/Ux51T/YIPsM5dMehaMOh04UueUmF2eraX0Kk7bVglrk5rGbKQfjO5uH30jdkRlx2muqUlEwf++dTN10zB53y7URqYE3wF373sg9C68fylBa3InsGiji5pusD6zxS9u2Qzq4VUllRlKopBkKddrGh8bS+rjoxbvt72GaKVALktTIX5NYZRcJIh1vtuRwGK6bsIs1MudmWRGRAt1KMmVX9vwSMhsXkryVK+nJ45iwgpEJAsnYeJG5ffdkZGwvE6sjYULN4AiHwk0uwWvyRKda6H0xru9TDw5ihLIJW0n7esbupJ1IKpQSuJ5gZqHKHTMPMFda2vnE/AJ3Lr1p28clvzqglAR6CwK9UxxYHxjPDyvEXvtqOJkqCJMt6wiRKqEXbrPPbmnJbNvu9vfu4Uk6t/YJud0e3YO3+VYr5GwMkzZpTObHlVqy3HoLmVLRlnWdFwTPQY/3mWVptpBd4XUW0AbrtKetRhhhhBFeIagz78P78x8nOvFWoru+eei7Sz/0EYSvGP/aY9lniY555MqHshDGJDH8+E8a/tP/a3j96+BH/4OgVLrO4PkZBvn6MrGMWf3Np7d/KQTx8S+g+Q2/T3T67bgP/w9y/+2LUM+9f09lf+PXC+69B37sJwxPPjUivEYY4bMdb3nLW/iu7/oufvqnf5ov/uIv5sMf/jA/+7M/y/z8/HX3y14ohUB4/TfV3qggENmqsX8gnXgjMNIjMZ104rtlYpdOnqanrIIIIPDd7AVb0MtEtTv03Gniw2/AGQtwKsOhGINhUlL2J7veXJ7KFx+47vkC4IYkUycwMmOcKLohlbfMkD/lULy/nB5HZuoVIRWJSQC9a2jITtg/ZsPsc66d2CklKBYFvWzuWycdg1ByOORxcGIulGOvy6v205kJLQmSTqqEvjFFVA+5Usj8POy7aWEo01xvsjhIEvoLitIdLm5VgjPcHm98vWB/KtxyUwLocGUfD506xMEj9u/AzVMIyxwYO85EYZZiUeC4AiEkvrJhaZHucqPohWRJ+qGFwM6KPtL+jeDmU4LZGZl9WvBKQ0RHx51Eut5wprSM5JLsX4LFRcG9i2/k5pl7hr4XaXYynewutOqVu/VrmRKX3XCWSBVtH9hLWKeQJAdeiylvJ2DTUxyCHjuE8UuYYJjs2N5uAlcoEH0CZ2thQ/2UVF3X+5fC9QRiv8tq9TaSfXdvHwyUhAESS7i7k5ZDGRj3qOzqb26P0T06le2eOHlqoQ3v8rbe6r0ZvLCiKXdcEi45mHRMGJ6gC1ShN54apIQwePneQaVUO6qeSgszmMmjw/XdAcXcOJ4T4EiXO+Zfw72Lb9wxsdNgCX7aHsnivcQHXrOlQk5aL8HBw2k2wiQdo+f75JjKlYkPvwHKc7Z8KdC9kGl0RqKKLZ3ChOVtdTt8CMIQisXBmgp0M8akZFc2lgmBMIJIFtGFYaJYugkHliQH08dHv6v25LRJVr5TFojQwZQTO14NcJYyI4joq+qy1QL7s3hPiPQE5XAsq5fdK43iuM4reda/MrmtGPpBYthXOcRtX/VmblkYDtt2HJHVVe/ggCIG+rYRql+oMeiJAibs3wy73WbazQ1ehhRpOGmfc9wRvi84dXLn714MvYWaDK6z84ZbMCK7RhhhhL8xiLXnCd79z9HTJ+m84fuHnuSbf3iWzT84y/R33oo73deYP73ySZpRnVtn7qfVMnzP9xn+5/+Ct381vON7xbZV1890zM4f4InDT7H2u2cyOfY2+EW6D303ra/+NUxQIvxffxf/D/4VtNavW7ZSNpxxbAy+9x2Gjc29e3+NMMIIn5l4+9vfznvf+14eeeQRfvM3f5O77rrrhvbvCZZEYP2p9ERfhVJ+6/4sEYgQ0iq7TIQUO6yg9rJWTQnKZbt/LnCJk96LfE8Rcp3KCAmO3/998KveO3iqKBNy74R99ihxAkyu5+Gl8KQNDfSmJE45nbgOVFAIaZVduh/GeD3cVTnF6fIxxnPTPHTwSzKfrx7KFZgYZ5s30uBxt6qShkRFqcIucioIkYaB9RQaybAvz65I21eX5tK/PUr3fD5q6iDlL9yP8FPiKK37iZsrjB09hAkqIMi8d0gVKjLs17fbEwCmyi5fuCyWxwnT8Mcgl0MEDjm3mGX0ctK+YlV29MPkUsjdZkkDUGkn7pFcJg0f87aq+TIMkLTlfQTSw/hFlqpHt82XtofoZHIsikWB8qzXUY/Y7NfJTi4TzY4hQYNlDf4f4MCCJfyMV8QgGfOKLOUXh/bM3ztN/p4dOpIb7j6z3JrMorJIcuDVEFZsmV6RIxM3c3Jyu7/YUm6O8XCSilvasawdmygNfeyhpyhtefNIb7vCSSgxFN4mvD0qu/bo2TWIe+4GPZbv132AIPK2Kbv6v/TIgfjAa/uh2z1FUEWQ/8I5RK4XxmhYmBMc3C+3tddLhRRySC2zM64T2j2g6CoH40M+XUObDZSdETvKBX+4nw+FqTop2WXsGN1rnp6iFcfP2lkgSbweKZig0/FcbAljTBbvRo/3/eXAKoRedX+qEhKSwilrGqVbsWWYGSBxgHrptA0NHrwEyic2CWHe74dBp9/PBDchhMCVTkZIK09kdRP01awm49RSsqt30mk7m16od2H4775K7sXJrt4YqMcPo8ePYMrz/WMC3bN1yoUJcuXSjsqonvhtJ7JrUME9JKczvWMPbLtLF+7sey2XKq/b8bveUHQd/vW6rwQ7Hs+doOnNURu/GyMd+w7jC/b6RjAiu0YYYYS/GXQbBL/zDzHSpf1FPwlu/yU1qUdc/Nd/RXCqysQ3nRja7eHL1q9rX3Av/+ifGD74F/DP/ong7/9dma3efTZhsXKEj978cczFLs2PLF93Wz1zE623/wad+/4hzhO/Z1VeT//RdfcplwU/+G8Ey8vwvd9X3zaxGGGEEf72wCDSd3KBKnskrwmIblI7Gn0LsGFSaOROybvl9s/KBRdjBM1W/7O9zvnMLq/ATW/ezqH93YiMndAvKxw/yvFbvhEjJGNemcxFfKdzVjaMUQwY1F8PJbdgw8Kyo/YmUT0iSzA7Iwiuo/TYqrIYmrwUJkEIOt4MAmmrnKpLTH7sRetnD+ARH30zZvxQ/7PBY6aTRZmyPvmcJKyWMdWlIcWQnjhK6U2LFB/qfxakl6RQHj6/2+ZfzeIXnab8pqU+SZE+n0u3e+TvnbZhVQaCgYzDp2cfyELrrntKshe+aMvMeyXGclOcmLx9x+0HzcRlWMU59WU8dOTvMF3Yh7PlMtuiBxnHdKqUKgWT1Hi+59V1bOJ0tpnWtnu9mPBIDDyH3/h6wezJ/ejSHJ3CfoyQ3Dl2ksPl4Qm/O53Dndl7dmYGT+M69+C+8mG8LcouPX0S5ZeYKR3ot90uZPQgjBgmeZyBIUL2I2z7cOQQwSWuF544GO54g8ousKF/WVEDghaASmV42x5xMkigDHq5ZQS5sIRrcvBBTG4sU8FtVSt9KpDIHZVdwxt96tP5wbK3Kd12gVX3CkgVbb32GhrSsqqlyi5hvc2MSEPHM3VmupXjbyfYBo8JeFMKmVN0X6jR+NCV9DgDJyBzIOTQVTD5CfTYIcSASXqQknoLY4u8buLuYe8/2SduxSBdIuw/mSm7euzOsLIrC7fsfR9WWC7czWru9K7nltW1Nz5IBz15tF/GIN9b3v0i9ezokuspu7QBIZEBIAQydLjtVrhvwAp5tymVVDIj8bZuklmnXadL7uWd4OjA8LdSvIfV/G1or0KycBfl+z3ECZe90lgjsmuEEUb49MNogj/4V8jV52l/4Y9heivOKa78h48RXWkx/+/u2/by85EL72Mud4x//h3jPPc8/Mi/FXzJF3/2kVw9LFaO8OTJZ0gCzfr/fPbFd1Ae0X3/gNbb34UpThP+7j/Cf/e/gPbmrrucPCH49m8TvPdPIn7l117Gyo8wwgifdVCufYn35vJMje8DJTIPpEEMEgTqOsquQUxPyQEhzHBYw4tiF+VI25lGz98G7vDLffH1CxQf3Dl8czDz2FRhgenyAV534K3kVABG2xDAnXyehLQmxls8u14JmCzsY4dMej2Vw8KdxEfeBMKG4cl0cpXM3YbJXz+b13CB11F+pGTXTQcWkRIKuZ70T4JnlTB6/AimOI0M1JCv0sI83HkHjE+poetXzU2xb/YoQg4od4Z8kOzvR8dv5c6512Yfj+WmCN3tGfm2nU5vopV5dklOzz5Awd8eAmW3G1bvDX4WbBEcWVJmcHI7oAobO5h5r0khuXvf66mmmTZlT9mVXKe5eyQoW8hdx0PP3YZwXAzSKmP2oHB7MfR5qht7RzK5cZKDD26pw+7Krn7xYmi79uKDXC49mG4//B1YtZYQIgudZgfPvsFtM+zRmHorxqowOUkWJuoo63FU3kLWZie0JXR3G+kgUmJLuRgn4HjhAPPBFBW3yNZzfakYDGPcKelB/v4ZSg9O7biv2cUncCcMXk/nOtdhuHIO+QKAsT5WaT2dwXoOqIe0A2EAjhuznrxgi9jq2fWiFbUHCZa8YcJnQO23GN7DmLNF2YX1IBsktMplwZ23w8GDA/0pP/hcG77ex4/ZkMrsw4HyB8Pl7a7b++jU/kmKk3aMqlZ3P0W9Wwb2gfs4d8fuGX577b9TMb1wT5MYEApvSpG/axzvQJGJCZFmkky33e02E/26ZNtssfb7VMmupSXBXBqFmikNBZAbA9dHSLHrAtlW7C3YcYQRRhjhZYT7oZ/BeeY9dB76HvS+u4e+az58jZVfeILxbzhO7tbhNLUb7VU+fvED6Me/nWICP/0fBUePfPYSXWDNlPdNH+a5O8/j/pbHzPfcgSpuX7FJNrpc/alP0vjLy/hHKkz/s9Por/5V3L/6Oby//GnU+Q/TedMPkyzeu8NR4Mu+FB5/wuNnfrbLqZNw6y2f3e02wggjvDR4E5LikSnUTJFFisyXDm5TFxmvAO1O9iq5k7LL7EB2OY6gMuYhlguY1Odr73O+XSbTiUbJ7aoPVdidjNpfPc65Dbt4YMyWt/DU7LeftnyQCFHcXDrC2WTzUya74kMPkajGrt/36tXzQxvEvXfDxUvgpB5GJ447PHNNXpezeqnohc8fXzrATfedQgpJp/edb0OeTBr2thVCCKoVSGpbL/JAm3rDE0ZdmsvIl7xb2KYq2gt8J0yL3PMMOftta5jkNlWPYEhpvtcO3OuvSXI9glcM/H87lIJYWpW63uH+umH0KvWSVe87KNy2FH0geC1HC63+NoOeXfk88fUi7HL2HMNbxgluHruuWfWQkf1LJLvuuF2wfs4eo1AUHDwEnnedtnF3JrsG9xisc6h8jhcPAKBftjBGlXF7OxXpToaImoL14c+T+duvn9xgC26kusbLI7oNkA7j41AsgHIGwi0HrnmmkkvJISFgZlrw0eQpUAJHDSu79lpRfzHAWZxh/befsx8PkF2zE3k6zVvRzpltu2+9/6vVHiMswBjMsRATSyDpK7vSfVxHIFw76kjTI7t695gzfPLZ86bPOB1PM8S3WiZTxe4E8yIBeu5sbihp17ZzTA+9UxijVIIE7GJUL0nHzPbkEbD7sDF42rspu3bORjtYwIuj2bQ/Dx+Cs+dgqRfZ7QRAZ88LAiNl1wgjjPBphTrzJ3gf/I9EJ7+E6PTbh74zsebCv/oL3Jkc0//8tuHvjOGnfuv/oEmYid7Cz/3nz36iq4cj47fwntN/jG7GrP3GdnVXvNLmzFf+Add+7jFk3mXj917gzJe9m+hql+jev0/rq38V3JDwXd+I96c/AlF7WxlCCH7g3xSYm4d3/IBhbW0UzjjCCH8bIYRAVfpylp3MipMDr0Ef+bzs7+t5dmX7zNkx+6Hbv4mJ0tvouBPp8fZcsZ0/18ZOmG5gwu4qjyMTN9vde6a2GRuRel2J7YoCIR3GvTKny8Ph83vF0CTFzfUN0nrfO9t9i3ZSduXzgiOH+xVbWFDcd3dqsy4Erzv0pRT8MofGXqLT73ClAUsgbJ0ImuIs8cEHMYWdlSM9bAs/G1RS+b12tglX9NxtfTP8l/gY6ikRu0nnRbZM6zBIvm2Z+iglsgQL9m9AeX0yd48dOKoeoenNEkXXUTW8SFGTkzA9vQNj8FKRsdUv8V1p6ObY+atQjbGQm0k/HI5V9LdyRVvKUGV/4LsXqeOgkb33qbfNffdJpqd2PqZ4EWVXP+HHdvKk12/MdULxbgRSyBdXy+yoBLqxa94jJxaun+sEAD12MN3JKmxc117bnZVd9kc+lBghmKwUbUKE9PNjJ1sc2M/ebUiy9t7SGAP7Hz4MD9xnyaltu+9CkJgBRdZy9X702AHEFm/Afhl98m57OXbbZOKYTSayQz8Iw12ytfbK2EXZZaI09NO/fv/vhQ+Xdkim2WunnrLretititt9Del7fvUyh16n6Bt9JRgbg7vvEoRhj0lLQ/n3WNKI7BphhBE+bTDLzxD8/r9AT5+i84Z/s22wvPbOx2k/usbcD949tGrfaBj+zQ8a3vPU7+FHS/zsD9/ExMTnBtEFcHj8Zp6ceBz37grL/+mTJI1+et34Woszb/tDOi/UOfA/3sjBX/08Dv3W55NsRpz7jj/HGIOePkXz7f+T7m1fi/fRXyT8H1+BvPLotuPk84J/+/2CWg2+/98akmREeI0wwt8WDGtKXmT8FNacNxOG7PS6qIbJrl44ei4M6fh9c+0bDU/ZpvDqGRDvNbQmK2XYvDx7sU9N33sVi5J+NkCREQyfWjKP3RRHyaHXER9989BnO5GNO5a5ZcJ198LrWKoe22Xrl4CByWLxdfPk7kzDZLwXDytEWcnGTuSVDFKyK+ifZzbRe4lsV4/sasfNPW0/lO1yh8nusaNi+7a9ELA9duB47Cir+duJ4uuF8IhdfreYGBfMz/eIlJdvivayFLWlkK3ZGO0vYqi9Clu80J2ZHDLnZEkOruc7tO3wg8qul4Hsui56aqStRvjZvTrYX3qyq3S8KUwRH3gNprQH1miv1XkRzy7jbA9XNEHlho7huoIH7rOhei8GU1m0JHhuLG0KA1JkBMcQ0ZG2pePA0SOQCySeCjhyFI4dgUPTixw+dOPv82Zr2LsavodzOcEDS2/eRirtpKRNd7LlIohVET11sm9kP6Rw7P10GPLs6qFHkufGSI583kBGxRdHxbHpbXdLtGE6VpUsgxcjuwT33s1w1sPesNJrJz1gLrjLOHx9smu43B5eLs8ugJtvgltu3q6+NDfQpjAiu0YYYYRPFzo14v/xjRjHp/3Wn+xn4ErRPVfnyo8+TOnNi5Q+rz9Reuppwzd9q+FPP1DDXXg/b73tC8jlPreGrl4K8/NfVyNebnPpBz6MMYbocpMzb/sjumfr7P9vr6Nwv109DU9Umf2eO2h88DKbv3/WFuIGNmPjl78T0WkQ/srbcP/qZ20e9AEcOij4p98h+PBH4Bd+cUR2jTDC3xbcdy/sWxwI2XgRCNH335I7TRB2mTS4W95DX2o0T7ZfRnbd2LjfIzXMFjMRoYeVXevtlf4xnQDj5tCTL4NiaicIuU2xo15kdb2HvWQp/FQwOFlURQ9vfuesbTvum16bYN/2c8mUXc4O7MhL5BQrgc2wOdFTFL1Y/QaNp/fYITO/oz22e4+Lqdc/Vb/wNFvbyxHG2Mvw/BIr5M7lcHrG7tvULTsRAHJY1SfEEOElfUXpjfsovGae/D3TyBdRqAwdb1DZ5b7C74DZ+QgQEtMLtc2UXf3t+gsBGZtwXYP1lwJ1fU7CEivzt9ttlEd8/Au2hOLuDbnc9RVHQ/DyGJkuiBhAbPe/g75KzoBdRJnzEAi8QHDbvruzkOQ9Ywu5mH28Q2ir74TbwtE9tUMlB8o7ckRy7Ej2Yfpje19vefPUwoOYfLooYD61ew2g6uxnKXg1U4WdiVKZigDU2Itf22JRZBkkB+GU0zLKPjuFWg4db5dTEQNxjFu7S6/I6yq79tjFfF/srL5MlV3SRNu/2wGfWzPGEUYY4TMTOiH4/X8Oa8/T/sIf3+YjYIzhwvd+CKEEcz9gPbzi2PBrv2H4e99m6Ebwjd/1R2i6vGb/F/5NnMErisXyEaby83yw8CdM/eNbWPuVp3n2rb/PU2/4HaILdQ784usp3Dv8Ul9922GC4xWu/PjDQxkWk6X7aX7dbxEfeRP+n/8YwW9+M6J+dWjft3y+4AveAr/wi/BXfz0ivEYY4W8D8nnBxNjeFTXDoV87TLzVzpPxrS/YnyrZJXrGIzccitULleuRXVvCGNM3+cNjNw0cU5EceghTvAHz9+vg6MSt7K8ev+42as+kxpbzeZmxTcVyI/tKQeUL9xEe2H4uPWJiqPysG760c/GdkIcOfgkzxcUX35jdlXbXRZYlco9k18DkbrdJ4qnJO5j0q/b3k1Z9sRVZpsY9kqDXgwgdvKUi+buuH4a6G/J3z1K6s6e+2r0N+/e42EZC3HMXPPTa4e1loG48s+Sgcsd9ZS2nszBGKYiPvonk0EO7bLhdcflyKvJ6Y8deijTh2Mt23D1DqL6ySwi8lEeK48Ft7A+DBgniphxjbz4IUpB3dycF3cpuTMuwzE2Vrq8O7Cl3eySeq3bZPi23WJQs9haFMj308NhllU0u9eDgQOe3923pNVMUHtgbCb+tCkjyamLX772FAsU3LOBO3iBBCFmotjsZUnz9At6+QjbGiF3Irus+u7fkaui9U/T+vq6t3qcamJMqu0Zk1wgjjPAZA++DP4nz3PtQX/DD6DRt9yDWfv0Z6n9ygZl/dRvuTI4nnjR867cZ/uN/MtxzD/z8zwkebf0qs8Uljk2e/vSfwCsMIQR3LbyOj1x8P2P/+CSz338XCEHxoTkOv/uLyN+zfeIllGTy226i8+Q6tfdeGP4yKNN5y3+g/aYfQV36BLn//iWoM+8b2uQ7/7Hg4EH4gX9ruHp1RHiNMMLfCtwA8zSoJNrJVwohs5C864UV7PmQW4iPpLhA16kMKLtu7A25l02yn8Z9axij/XssN4XTSxf/MplK97BQPsjBsev7f+1VsfVKK7v4FMguYNcL3SMOembkQ9t+Co+eG7lWL4XsypRdJr7+hikGCa4k2Xmb6eI+bikdBcAPBMXiDvXK+uunTugIIcidnrihcMEhDN7X1zOPH/jKbFHDSCn2nt3vOhi+3i/vfbr9YOkPmZJ3u5jzGzFQr60/PwVM5GcoBdVs7NiTH3+vjt4NkoifCqRKU4saEP2seYNkV9+gXmIE+F7I/PQh7l96067ZU8tvWaJw6279f1hpWHjV7K5ZeQfRCw3cXdm1JZsifVXw8Pgh0v/k8AJML+FI0cOZuHEyyhb94n1H5V9a4pQjhwVvfL1V7vVsYpKZm9GVRRuOegPVUWogjHTLNtna1Mvg2bUbevWN1N4UlCOya4QRRnhF4Tzxe3h/9bN0b/1q5F1fu+377rk6l77/wxReNYv3JUf5yZ/SfOvfN6yuwg/9gOCHf1BQ4zk+dunP+YJjX/PKv/D/DeGBpc+n0d3kz8/+PhPfeILDv/MWFv/ja/D37z6Yl79wP+5sjtX//uT2L4UgPvUlNN/+LnRxhvC3/h7Ju98BsV3l8n3r39WNrGF9HI8IrxFG+NuDPSi7BskudnlzlYr44IMkBx7cvZwbrFkP0fStXC0+QDJp46DkDb7k9yahJjOo76Woiof/ph+K9JIUQJ8iepOwI4fh9C3X2/KVrduNhonuFc5MjuBkleBEdduxZP7TkxR+L8TYNjVWL3Qt3psJ/qCyK96VH9vLNdzDbPEzDaVUrS/Vy0L2vChe6WP0zQp322Dgty11uUE/oZ1wy8x93Dn/YPb3niLjlEsyfzvJ/F2f8vH3jAFCVgiRJSSIhpRdtn2KfpkDYyc4lCppe757O0G4sq+u2/blFtWVK69L5t48cw/ThQV6z7xdlV3p/WaGUkn2QvW2q1IHw/yH6vUphDFuTZ7xisMN0TM37yod3O1UPI/sfL1eHo/URy9Jh6/rhTF6L5F778HkJ7lYfj1td28K7M/NWeMII4zwGQF55VH8P/xekoW76D74Xaw1r/HHz/4m73/ud2l0a+huwrnv+HMAPvbQfbzta+A3/id8yVvhl35B8NrX2FWI//XYf8GVHm868ra/4TN65XDn/IMsVo7w65/8aRK9y7LwFghHUv07h6n96UWiyzsb9ZqxA7Te9qt0b/ta9Ad/hvBXvxqxZlM171sQfPe/FHzyEfh/f3ZEdo0wwuc+bkwN09t6R8+uHrz89qxlA/B3WUjfhnSSaEJLimRRh5NFKl984Ib8faA/cRgKlROi79k1MKnJjIhvcDElmb+TZPrUDe2zFb1J3/4lweTk7tdHvtIT/JeasS/DLsouIQiOVIbINBko8vdOk7/jpYXX3XjNXvzcXnU/Q2GFPZ8mEbX2dIw9kV17USeZzz6yS0+eID78RnsPfzoWJD9d98Iuxxm8F+UWEt3sRqZ8Cthrk5ri7HXH4pcdPc8uhpVduUFh00DdZ8uLe07IsSsyRdHeGmUyP8ep6btwU0WXK69Pdg3ed/0Q+GG/wSxwcaAf6KlT6Op+TG58T/XaCadOCu684yXv/rJjd4P6fiO4HuTumMRdsIlMMmXXdS6P7wtOHof9e4tC3xFa7t2TbkR2jTDCCK8IxOYFgt/6e5jcOK0v/HE+dPF9fOl/PcWPvO/b+IE/+Ra+5tfu4q++/Vdo/vVVfmP+Xn70l3McOwb/9ecE3/kdkkLBjqQb7RX+z9O/whsOfyXVcPJv+KxeOUgh+Zpbv5OnVz7BL338R/e8X/XvHAZjWPuNZ3bfyPHoPvTdqK/5RWTtErlf+gqcx34LgAdfK/jKL4df+3V435+NCK8RRvhchh4/bH9xXzzURQjRn1fspuzaBa95Vf/3cK8RHW5IvP/V6OmTvYMCL52D6RkTD67kG6EgidLfh5VdOijfsLLLFKcx1f3Z34GyJ2uVBHvDXsPxXu4Qy23lv0JhjLvBnc698kbjKfbSdr6/JawwvUeycMYXwcum7DIvo0H9ywCzl2ycQgyQLJ8OdeQrfC9kHugvchwh+gR5Oq68HMquHQ4DvOTkpa8cep5dykuzMQpuO20z6GUYbMMbuGzJwl0ki/fucMydDepfDKFj+/GuY8EOYYyZsmunbIwD3wPgBujpU58S2TszJalWPv3q4t1w/WEzVXZ51kus1656D8ougPl5wZEjn55z/cwYSUcYYYTPLbQ3CH/z7yLiiOZX/AJPNs/y/e/9Zg5NnOTb7/kRYh3x/nf8Ovl3a959ywWen5/gx75FcNed2we+d374/2PvvuPbqO/Hj7/uNG1529l7h+wQIARSoBQos0AYpVBoaaHQQX8tpawC/RKgjA7aQmlT9h5lFsKehUAWSUjIXo7jON5Llq119/n9oWHJK7ZjW5L9fuaRh23pdProlu7e9/68P3cSMAJ8d+bPEvBB+tbxE85m7f5PeXLdnylr2Mv0IUcwLvcQxuZOId3W9shY9lEZZBw9jOrndjDo5zM7PDnTp5xE48Wv4njrWpxv30Bg7yp8x9/Ez650smmz4g93KSaOp3nocyFEv6Iyh4RG6uqiDjO72uBwaES6jXQ62AXgzIr+Gs0q6+a1Q176YKYOmhsfeNK05hFqYy5K1MgjUAH3QQeU7FYnx40/s1e62/d6F5eDDXYlsa5m7AFgcxIcvaBbI+sF20vObu9COVYPFqjvCcaYozvdlROI2a96fntyHTkkFCDt7eyxmAL1bYkdgTCyr2uRWoC9kNmVtDQNc/AkTLctuqgK8uOXWdw5aRfuXKiMtrM+VXj0Rs3v7lJTR+dMpMJTQpaj7fpUSreEttg2Ms9afS9oLX72kGQr06J3tL4iJeJaxHbHjoFAAIYPa/2SREmupSqESH1BP87//hKtroimM+/HlzOSuz75BXlpg7j/nDdI885i1RVOjl46g3VjfLx/1v3oJ53K4AnbWs1q2Z63eXPbU5w74wpGZk9IwIfpe7866h7OPORSPtvzJvcuu4ZfvnEa33lyIte+fT5bK9e1+ZrcCyYS2NuA54vSA85fZQzGe87D+Bb8AuvGV0h79gLsDYXc+nsNiwVu/j+Fz5dstw+FEAkRLV3T/Qtvu717VwQ9UAKF4Vlj40c71PTmDIyYYIJ2MG/SQmcvWDIc2QzLHNPp+bZba6aH9HbmWCJFMjOsXc26Sc/rdKZOerrGpHDiZPs1aTqT2ZVk3RgtNnC0fbOtTb24HdmGpGPNc/Z6N8ZolmN7u3LM+0eD0OFRXpXeC5ld4Z9Jl9kFkJ4PVnsHGVNaW792m8oZhUrLwczpWh+4bGc+x084mzRbO5mKkeN23H4XWeDxmV3RTK8e3g4TUTOyu46YrzF8WOvsR5tNY9ohPTMoRU+RYJcQoucYAZxLr8ZavBLfyXdhjjyM59bfx966HVw598/88+8Onjr9Kw79cg21c8Zy3ts/4o+n/YcGfx1XvnYiD6y4hVJ3ETVNFby08d/c/vEVTBt8GJfMvSbRn6zPWHQrVy24k9e+v52nz1/NHSc+xSVzr2FP7Tauev1UHlx1G4YZ30ci69ujsWTbqXmhg66MsXQLgQU/x3vOg+ieCtKfPo8Rde9w8+80tm2Hv92fjGdUQohE6U6w69A5MGVS99+zJ4JdrWdqac7AiJmxJRz46ss760eMPJ5DBh/a6ekd1m6O8NVXkjhYFrmIbHckth4ydozG7JlweHt1d2K3r0hQq5X2Hk8RfbIddP89NKflgC+P1JdrM4CTObh59LqYzK7oKK+90I0xqR0oy6kz2Yxdej8dY8zRqKwDj8DYtflGujHGZPyGo4uxmaGjcyYxMT/cT7Ong11JltnVkewsnfz85D3mx5JujEKInmEaON6+DuvOD/B+6/cEp5xKUe12nv3q70x1nstdv1rAWYUfcrp7N+lnT2DGnxegWXVmu45iyVkf8Niae3h108O8vPHf0VnOH3UC1x1zX/Kf5PcCTdMYkjGSIRkjmT/qBM6ZfgUPrr6N5zf8gxJ3ITcc+0D0xF13WMg+axw1z+1g+G1+LFmdywAwxhxN4/dfwbn0atLe+DXHzvk+P7zoNzz2tJ2ZMxSnfDs1vsiEEL3DolmBIJpmja/D0gn5+Rr53a/V29U6xF2bKcRndmltFLNPMr0dqDl4yft9EQwHIiIjX/amwYM7WA6x2194ZOSWzJyxWMo3gTXZ13d7+mA7OIggQ9aJow48UQcjk+rjjkbLXwfuqnBTwm2J3IQcSN0Y4cBdPrvZjTFRDlQrz26147DaiRTl70mpmF1ryU3+45QEu4QQB880cLx7E7atb+E77nqCsy9AKcXdH12L4Xex/ckb+E3NBwxzlzPkurkM+tmMuIN6btogfn30H/nuzJ+zpuR/BM0AUwcdypSCOSl58O8NLnsmvzrqHsblTOW+5TfiDfyQW7/1KPbwiFF5502k+vGt1L1eSN5Fk9uchy/opbhuF4Ncw6IBRJU5hKbzHsP+2b3Yv3yUXwzdQNFhf+OePw1i5AiYOUOWvxADlVW3AEF0LAzp6CK+F1l6NNgVO6pW7Ihqod8VyRvssvZC96ielbzfFZGuSyOzxie4JbHLqO1tTeWNI5g3rm+a0xuSPDvlgEXnAS3cBUuZba8jXbcwuWA21mHNA32ozGFodcW9ktkVqXuYldXxdIlwwOUZe8hN7k0jJC77snVmV+z3hurxboypsICaZR43Aj09+UNJyd9CIURyM/w43roO27a38R39KwKH/gClFIuff5ytjV8w5PM/8Zu6ldjdjUx94lSsxxW0O6vhWWMZnjW279qegs6c9iPSbC7++OmvuOWDS1kcDng5Z+bhnJpD9X92tAp2Fdft5PkN/+CjXa/iDTZi0+1cMOsqvj/n6tAw0BYb/mOvxRg+B+fbN/DHiedzrftv3HDTLP79Txg+LHkvYoQQvWdE1njWsrnLBep7ghGpI9+Th5/YrmMxd/AjFxlmu13LxAEl8Y0phzWN4yecnehmxC8js70q9qkuHChK4u3hQLRIhL2dYBeEaujZY0bqNIfOwhw8rVfak5mpcdSRivQDD6KbMO2u7rjRGFNgm4jtxhjuUhx/0733MtWSrUD9gViyUyOLUYJdQohuMcwgb25+jDVf3k+Op5oFc7/HvMMvo65a8bv7vmDb8N9zyO6zufJLKxZbgDEvnMSg4ydRU1OT6KanvJMmfRfQ+OOn/4/ff3BpNMMr9/yJ7F+8Gu+2WpyTcyis2cLT6/7KJ4X/xW5xcNr07zMxexar933Mk+v+TGOggZ/OvzU6X2PSSTTljsP52i/44yGXcJf6PdfecDb/uh8yMlLgJEUI0aPG5U1lavrEhAS7IkW+hwzpwZmGuxqZBZPiLmr0cJdGNQCDXZnfGgnBgfe5Ey6Ju8welD4KaBiDpqDS2795ejAimV3tBrva+oia1qv1ulyuJD0Hiw6b297IlbHBod5vzsGLaW/4+yA24youk026MSbM3NnQ5O3ctBLsEkJ0malM7vnwCj4oWsoYw8JXLiev736cnH3v4d43ieDwz5ldOp8fvfoNbPkOxj1zIvZRXRjNRxzQSZPOBxR//PRXXPP2ufxm4V8Ycc54Su9ey5YHPuK177zBp4VLSbdlcsHMqzhnxk8YO2wiNTU1nDjxPHKcBby0cQnzRhzLESOPj87XLJhE44XP43zzN9xo3sQzu7fw+//7LXffZUuq0VWEEL1P00hIoAvA4dD45rGqZ4874Wwa5cyJe3hSwUx0TSc3re3h7pPFgtEn9fg8LRk9dYEu3w9doal+mtkVvWDv3e1B5U/svZlbIjX8eu8t+o1I8KcTgZqUDebEjSjZTpaX6FMFBZ1f9ikRYxVCJJdXV9zOB0VL+Zkvk0ePe5wXLtrCSWmPUb1zJpqjhu/6fsqPnjkb+5B0xv/n2xLo6iUnTfouNx//IEW127ns5WP54XvHsGrmlwRfr2TLjtVcMvcanj5/FT867AaynfGVoi877HeMzp7EA8tvbjW6I2k5eM9egn/epVw47il+ZPsJS/5ek9TFm4UQ/U9PB9i18LFOtcjAcFrTmT7k8FC37iSWZnNF608lHbnu65TgmKNDv/TXLMJIxqQtifvcHUBnM7tSNnjTk6IjiXRiWktqLa9cRx66pjPKNbL5wZh1bk32MooCkGCXEKKL6jY8w2Mb/8nRKoNzzvkvDSO+xW13WPjvkpNYYDzKUzMe46j7xmIfnsG457+NbWjqnvCkgmPGns7j537Bjw+7kRlDjiB4QQb2oIM/VT/EJXOvIdOR0+brbBY7lx9+M8X1O/lf4RutJ9Ct+I+9Fu/Jd3PooHVc6LmANx7f3rsfRgiRVPrtxdxAGzFNJI8kD6geNE3HGHk4xqj5iW5Jt2nh0RjbK1DfPGEfNCbJRWKbnSn8nwrFzGPZHVl8s+BwslxDmx8MfydOnAALjuqZDWBkdqIHzohn6WeHqNTa6oQQiWP4sS/7G//5+n58Trji9JfY45vK765V7CmCn12pcfrQEoou/xjH+CzGPXMi1vzeH+ZbQLYzjwtmXRX9e++yT6l9bDuDLpmGfXj7WQDzR53AmJzJPL/hHxw37sw2L2yD075DMGcsWc9exRllF7LqmT9y+IXf7JXPIYQQfaIXa+sk0tzhCxNY5Fiu/DslxYpQd4fKSO7uwAcUyUBqJ/lO60o2U3/XhRsiWo8OrduzzPwJaL56VGZzkUiVno8x6ohQt3f3VqD546alaTidPfN5JhfMZnLB7B6ZV0/4xtFg9qPE0+Td6oQQSUOrKSTtuYvwfPkQr6QZnDTpu2zfOovLrlDU1sFf/6xxel4xRZd9hGNSNuOek0BXIg357VwASm5c3uGdSV3TOX/mz9hRtYE1JZ+2P8Phs+DHL1DJeI7d/3P2PPugFLMQQqSufprZlZs2qFWX9T7TX7MAe5ref/IMZs+EGb0zAGFCadFgVz+64u8tfVOirffZXRhjF7b6blCuQXEB6n6b7RzDZtNwOPrP55RglxCifUph3fgq6U+dg163l1fmnIJPBTE2/Yzf3awYPw4eXgKjv9zMnp98jHN6HuOfPQlrrgS6Esk+MoOhv5uH+8N9lN75ZYcBr+PHLyI/fSjPb7i/w3lacoaQ+YvHWdF4GtP3/wX3k9dCoJNDoQghRDIYAFk1idN/Lo56VT/aBgcP1hg2rP+td80WWke2oe1kxkcDPP3vs3dVNPjTQTdG28gMnNPz+qhFvSuSnWYdlJbglojO6j9HXCFEj9LcZTj/exXOd27AGDqLhu+/wqtln5PuXsh/n53IOWfDvbf48N6+jP2LV5N9ymjGP3cSluz+ecc81eR9fzL5P5xC5ZJN7L7gXeo/LG4z6GWz2Fk0/XLWlPyPXdWbOpynw5XGhKvv5pmKqxlSsRTj0UvQGsp76yMIIUSPCo4/luDoBYluRv8kF/6d099rdvUDmkUn69ujcc48QIBGNvlOBf5c8wbhnJjdN+3pBbHZXJpFI+Mbw3DNT/GuugOIBLuEEPGUiXX986Q/fjqWPcvwHXsd3nMe4unVmyhvLKLp60u49TqDiywb2XX8q9Qv3cOQa+cy6h/HoKf1n/T8VKdpGsNuPYIRdx2Jr9DNnh9+yIppj1Byy0qaNlTFTXva5O+TZnXx4tf/OuB80106x914GX/afz+Wml1YHj0PvXRDb30MIYToObZ0SO8fGQYiRfWjzK7+THda2u+yJpldzcIZXVoPj5ybvDSsec6krj8m4smaEkJEaTW7SXvhBzjf/z+MYbNovOS/eOf8gAcf1Xj408ex+AZz/2FTGH7Lq5Tds5aMo4cx8Z0zGPyLmZ0aiUX0LU3TyLtwMlOXLWL0P48la94Qqp/bzo7TlrLznLdpWF4KQIYjm1MmX8iHu16hqrHsgPPNytT4wa3f5I6yZ6isdeB49vtYN7cxoqMQQogBQs4BxAARDnJJrIvobq87+m/GohZzbNPkOJdyJNglhAAjgG3lv0l/4iz0yu14v30n3kUPsad+JL/4f4rHXy6mIGM1v3/5l/jvWIFthIvxL5/MmH8fl9KpyQOFZtPJPm0M054+nUO+PI9htx5OoLSR3ee/y97/9ymB8ibOnn4ZpjJ4ZdNDnZqny6Vx9R2T+FP9c3xZPgfnW7/F9umfQUlBVyGEGHDkyl8MNLLJgxEqjxGpc9bfDYQC9f3NwNgyhRDt0vetIe3p83B8di/Bid+i8Ydv4J1yJs88Dz/8saKoCL57zItc/eAvyNqfzsi/HM2El0/BdZj0V09Flkw7BZcewuQPvsPgX8+m7s09bPvmqzjfM/jm+LN5ddPD1DRVdGpeaWka/3dnLm/k/pvndn8Px6qHsL/yC/B7evlTCCGEEEKIRFLB0A3O/hzskgBXauu/W6YQokNaYxWOd24k/fmL0Hz1NJ35AL7T/sKKTfn88DLFA/9SHHWk4v6TNnLMP/MwcmDSG6eTe+4E6bLYD+hOK0N+PZtJ751J2vQ8in/1GYuePwPlNXnkyzs7PR+rVeO3v7VTc+TN3L7uZgJffYXx18ugYk8vtl4IIYRIXcqenugmiIMm58Iq0P+DXbGkG2PqkWrSQgw0poF1/fM4lv0Ngk3451+B/4gr2LTDySPXmSxfASNHwl23mox9YyU19+zg66mbmP7A6TjGZiW69aKHOcZmMu7ZE6l44GvK/rSOm7bfxF3fuZMFo7/NUaO/3bmZGIqTPZsp2WBn/cdXAGB9+C0GXzaKvN+cKsFRIYQQIiw46SQpVN8fyKkNKhge5ds6QLZnyfJKORLsEmIA0UvW4fjwNizlmwiOORrvcb9j1e6xPHujYuUqRXYWXPVzjdNm1FF6zTJqNlTxxbe/ZN2pm7lwwt2Jbr7oJZpFZ/BVs3BOyaHoF59yzWO/5gHzelznZzJ72FHtvs5UJrtWrMVzy3b0LX6yjh2OedQsPny3lm+UfUzJfVU0fvlvRj7xAzS7sw8/kRBCCJGkLLZEt0D0BIl7DIhujLEksyv1SLBLiIGgsRrHZ/di+epl3O6ZlOXezadfzuP9x11srwuSnW/hFz/TOGV6HU3/3UnhjVvQM2w03ZXDC97nuWn2EumzPgBknTSa8c+dxK4fvM9PH76ce/w/Zdb8Yzhvxs8YlzsVTdNw+2r5umwlK3d9gO2xeo76+Ag86R5e/O4ruBcEuezwm/jRT07gpRdmMOzxB+HzXLjoDobe/yNsQ8Yl+iMKIYQQQhw8OS/Gkm3HqPGhO/vvaIyxJNiVeiTYJUR/FvRhW/ME9pX/pvLrsez89BqU2wLUMo0PmAYoDawNaXCHSVGND6wa2aeOYejvD+PXXyxiqHU03xh7WqI/iegj6YcOYuJ/TmbXhe/ym8d/xb+Mh/jJjm9iszhwWJx4/PWMKRrN914/n8EV02k61ULWb6ZyopnLyxv/zU3vXcyFs/4fP7zgOooX/pKdP34ZVkwi77arKVxwNuPOuxCrXb56hBBCCJGClEp0C5JG2sx8HGOz0J1yXieSk2yZQvRHSmHd+ib2T/+C7i7hy+Xfx798FDsdBayfNZ2ZJ2Ux/xAfaQ2N+IsaCJY2otk0HBOzyT51DNaCND7Y+RJbK9dxw7H/wKLLoWIgcU7NZcLLp7D7wve46qGfUn++Ys/c/VBnMOrjQeR8asc2wsXIpxeQ8Y3hAMxkASdOPI9/rLiJZ9b/jT2127jxuAcY+fpZbPzWa+z64FQOH/EXdtz1OlsmLmbBmVNxueQOmRDFxcU88MADLF++nMrKSgYPHsx3vvMdrrzySux2e3S6kpISFi9ezPLly3E4HJxxxhlce+21cdMIIYToG5LYBZquYckeON9B0ssl9cgVrBD9iVJY9iyDj/6Os2YD2xqm89IH13Hc7lJKpo9n6l8WcOZU/YAH65qmCh5YcTNTBx3KN8ef3UeNF8nEMTaLiW+cRsnvV8JThcx8aigAeoaN/F9MZfDPZ6Cnx9cdsVns/OqoexiXewj/WP47rn37u9x24uNMfOBYdpz5JmvX38jkQ//OxJLzePb6S9g5/EpOPC2TWTPlBEIMXLt27UIpxeLFixkzZgzbtm3j5ptvpqmpieuuuw4AwzC44ooryM3N5ZlnnqG2tpbrrrsOpRQ333xzgj+BEEIMIJHELjlvESLpSbBLiP5AKYyt/6P+w7+zzVjHRsPF6oqTyPN9j/NLdpJ+9FBOevIotE6MluILNnHrh5fRFGjk2m/8Db2DEYOCwSCvvfYaAGeeeSZWq7XDxw8k9nWnnXYaS5cuxTAMACwWS3RewWCQl19+mdWrV3PYYYexaNGi6Hu8/fbbXHjhhQCcdNJJLFq0iO985zu89NJL/POf/2TQoEE8+eSTOJ1OXn75ZVasWMHu3bsZNGgQS5cuxTRN5syZQ1paGkuWLOHWW2/l1VdfJSsri2uuuQZd1/n3v/+Npmm88cYb5OTktNlugGOPPZazzjoLgMcee4yzzw4FDt977z2WLVsWXT5A3PJq+XfkszU0NHDxxRdTUVHBZZddxpo1a/joo4+YOHEiTz75JBkZGa2Wfey8fvjDH3ZqPURY85yMvu8Y/L+dS9OGavRMG67DB6Ondbw+zzzkUvLThnDHJz/lV0u/w+0nPMmgn86g4v4NNP74Mfy1T/B9/TFq/a/xz7/8jHsC53LMcTa+eZzGpIkS+BIDyzHHHMMxxxwT/XvUqFHs3r2bZ599Nhrs+uyzz9ixYwcff/wxQ4YMAeD666/n+uuv59e//jUZGRltzvvZZ5/F4/F06Tg8kASDQf7zn//w4osvMn78eG677TaczoMbTKO733899freEPudO3fuXCwWS9x3cm+8X8vvsdjv/O985zssXboUv9/P6tWr2bVrF+PHj2f+/PksWrQICH3vRZ4vLCzk3HPP5YwzzmDx4sWYpsm8efOw2+1x5xWx3+OvvPIKL7zwAkopxo0L1Zvcs2cPEyZM4LbbbgPglltuiZ4zrFmzhsLCQiZMmMDvf/973nzzTVauXImmaRx++OH84Ac/4KWXXop+pmRYr72hre23o2069rlvf/vb3HrrrezcuZNx48ZF12fLZeX1ernllluA0Dp45513Wr1fy+0VQjcN1q5d2+q8sauUGYp2aZbW5yqRz9PeuevB7ttdmUdH54P9dRvs7eNnRzW7urNu/H4/q1atYs+ePZx77rmcd955bV5LnXbaafz3v/9t87qno/d4+eWX445DB3pdd5Zf7P64ePHi6Hdoy30BQvvgl19+2en29IT+t5ULMZAEfVR88iaOdU/xpWMtf3P6aNANwAOZz/Pzx3LxWoaz6fIKsnwzGGQd3uHsSt1F3PnJz9lUvppbjn+I0TmT+uZziKRmH52JfXRml16zcOyp3ON8nlve/yE/efV4zlr4I+YvnUjR777E9sIitk+bStPaJ5nruplpxj/4cNmv+fHTZzN8uM5xxyoWHq0x7RCwtHEyKUR/53a7yc7Ojv69bt06Jk2aFA10ASxcuBC/38/XX3/NkUcemYhmCiHEwGOEU7vk/ESIpCfBLiFSkLe0iNK3XmR0xYuMtFZzq9XO++mNTM46mp8uvJZDBh9K6bNfU7NnA8suWcdLhc/yUOFdjM6ZxOT82eSmFZDpyMVuCUXfa72V7KnZyqp9H2HVbfz++IdZOPbUBH9KkepmDj2SB8/+iCWrFvPC1gdYdsJwfvXQL/jsV//mP2e8HJrIBbAL7RtXcdjRNzCq6hJefPFann7WTmYmHH6Y4sgjNOYfAfn5cmIp+r+ioiKeeuoprr/++uhjlZWVFBQUxE2XnZ2NzWajsrKyw/m5XC5yc3O7fffU5fIBkJvr6Nbrk1kwGMTlcmGz2XA4HOTm5vZIZpfL5QLo1nJv7/W5ubkH1a6DEWmT0+nE5XJFM7tafj4z3G79INvachkAce+fm5sbt97sdjsOhyP6XGT6yPM2my36nNPpxDRNXC4Xdrs9+hlavmfk9UopHI7Qth+7nQBx83I6nXHPRx6LtCX258Hsj8mure23o32i5XOR9RW7PtvK7Ios28iybuv9YrdXCGWVxG5D3T4mprkwtSDZeTk4cuNvBEbeOzazqzPLobO6Mo/29qODef9k15Xl05VjamSeOTm55Ka3/brurBubzRY9drTcLts6JnVl+43dDyKfoavbTGczu2L3x9jMrth9AZr3wc62pyf0v61ciH5Kq9tHzfIPYONSRrKeHNPCR96jeGj0DvaYm7hg1lVceuj1WHQLwRov9fdswzV/CFfc9mfO9vyaj3f/l69LV7ChbDluXy2NgYbovG0WB0MzRnH2tMs4d8aV5KcP6aAlQnRegWsYvzvun/ziyNvZUrGWJnc5Rz13JEdeugjX0UNJt2Xi9lbx5fqHeKfoTTYMfoB5332MczOuZPney/hoRQ5r32vgvaZypmS5GTs4wLAZLiacOQTXjDw0XQJgIjndd9993H///R1O8+KLLzJz5szo32VlZVx22WWcfPLJnHfeeXHTtte990Ddfj0eDzU1Nd0+ofR4QlkMNTWN3Xp9MgsGg3g8HgKBAD6fj5qamh4Jdnk8HoBuLfe2Xp+bm0tNTc1BtetgRNrk9XrxeDzRYFfLz2cNtzt4kG1tuQyAuPevqanB4/Hg9/vx+XzRn5HnItNHHg8EAtHnvF4vpmlG13vkM7R8z8jzSil8vlDAN3Y7AeLm5fV6456PPKZpWnS+B7NdpIq2tt+O9omWz0XWV+z6bCvY5fV6o69p7/1it1cIXWjHbkPdWQe5ubk0uN0ovwkNbmw1wTY/f2ywqzPLobO6Mo/29qODef9k19nl09VjamSedXV14LMc1HvHTuv3+6PHjpbbZVvHpK5sv7H7QeQ41NVtprPBrtj9MTbYFbsvQPM+2Nn2HEhnApb9bysXor/we7DsX4ex7VOCWz4lJ7ALF7C5bjpvZvyWpgUjeaz4etz+Gm46ZgnHjT8z+tL9i1djuP0Mv2M+mqYxJGMU3535c7478+fRaQKGn4DpRylFms3VYW0uIQ5WtjOf+aNOwFxssGP1G5h/qGXMKwuw5bsgawxTTniA8w0/b32xmEe2PcYfau7jl9u+5LTy42ksSgNAVYB/lxX9iyC7HwR3ZiYNJ09n3OXjmTDZgi6BL5FELrroIk49teMM2ZEjR0Z/Lysr45JLLmHOnDnRmkARBQUFfPXVV3GP1dXVEQgEyM/P77lGCyGE6JjRfs0u0b9JTdnUI8EuIRJNKbSGcvSa3ejVO9HLNqGVrMdSsxOUwmc6WFd5BFuMC8g7/BiO+PFwyvc+zEOrf8xg1wj+dtobTMifHp1d/YfF1L60i8G/no1zck67b2uz2LFZBs5wwSI56E4Lo+7/BrvOf4dd57/L6CXHkjYtDwCrxc5Jw69lxrsnUf3CNuyNdvYM3cfoYzYxcbaJ5ahj8Uw4ldUrc9n9+l4KVnzNyP8sp/DNz/nrTBfOGXNZMGM8h87VGDsGCX6JhMrLyyMvL69T00YCXdOnT+fOO+9E1+NvPsyZM4d//etflJeXM3jwYACWLVuG3W5nxowZPd72WGlO6OTHEALkxpno5yIF6qVm18DTUYF6kZwk2CVEXwn60Wv3oFXvRq/ZhV69C716N3r1LrRAc/eQfbtnUbjqBMzyc9ENjaaCbLLPGMeZ/28cq+o+4ZoPLqGwdisLx5zGNd+4lwx7VvS1Rr2fkhuW45yaw6Cf9+4FkBDdlTYtj3FPncieyz9ixylv4FowFGu+k6b1Vfj3uNFsOoNOm8Lekyp5oO4pan1VTNEzGbPhUwIbbmO3w87eBU0YR5pM3TGZRW+exZXLdVZ4/8bjtq+576MzsO+9mEPG5XPIVJh2iMbECTB0qBS8F8mnrKyMiy++mGHDhnHddddRXV0dfW7QoEFAqBj9xIkTufbaa7n22mupq6vj7rvv5vzzz293JMaesvBo2WdE5wTHHQNyE030d+FYl2R2CZH8JNglRE9SCppqQoGsmt3RYJZevRutvhhNmaHJ0PA5h1PGODY3fIePq+0UNph846s8Zhe78GQFqTyqAXuBwrWtieAjdax/9nM+OeYDjG8Z3HbCExw56sS4dFoVNNn7y08JVDQx+t/Hodvb7lMuRDJIn1PApHfPoOqRLbg/3oe3rBHn1BwKLj+ErFPGYBuUxmhgtv9bvLP9OZYXvcdGdyG2gI/R/gDf8hqMNyyMm6SRdWctez7M44iXD2P29tm8fMKrrD39Afbvv5INr/6EwLOhYIDdBqNGK8aOhrFjNUaNhEGDoKAACvLB4ZATV9H3li1bxp49e9izZw/HHHNM3HNbt24FQnVflixZwq233sr3vvc9nE4np59+Otddd10imixE2xxdG7VXiFQmwa6BRzK7Uo8Eu4ToDiOAVlccDmiFM7TCv2veuuhkpiUNT9pYqphBsfUMtlSOY2XRCNZ7qwkOXoU+9HP0greZWz6NH3x0Jmk+B2+d+B6fLfwCQzcwlYHlUAuz6w/jW+8cy1nvnIF9exbD8qbCSIgcc41aH8W//Rz3h/sYcdeRpM8uaLvdQiQRa66TIb+Zw5DfzGl3mgx7FudM/wnnTP9J3ONa7V4sez7DWrgMy86lFAxvpPHCfHZ9fCYXvnY+J23YzxPfeg7zooc4cfAVDA/+hH170yjcA1u3wUefKEwz/r2yshRZmeByQUZG6KcrHdLTwWoFiyX0P/S7Fve3zRb6bw//tNlDv7tckJMN2dmQk6N6YSmKVLdo0SIWLVp0wOmGDx/OkiVL+qBFQgghDkiXLrsDjtTsSjkS7BKiPdFaWoVotYXoNXvQawqpq97OlsY97NUCVGomPg1smgsnQ7AFp+H1zGTvvkP5au8ESjxDUZqBlvc1tpGfkTbmMQILV4HmxWFaWVh9At964RYytzqwzspizJ+PYe6UH3FtW+35Bbg/2cf+W1ez57KPsQ1LJ31+aNTEho/2YTQEGH7HfPIunNyni0mIRFA5owjmfI/g7O+B4Ucv34Jl/zomH7mO6vf2YHtnOlc/+Ev2TvmaV456no9H/pELbUO5dPZkso8egWHPoT6QTX0gixpvNpWebMrcWVQ2ZFPZmEWVJ5OSEgcej0ZTEwQNMAwwguGfZtcDV1ZrNTk5MHRIqEvlsKEwbJjGsKEwfBgMGQJWq5xICSGEEMlOMrsGHrvFkegmiC6SYJcYeIJ+NL8bfPVovga0pho0dym6ez+au7T594YytKAXD4q11gArbbDSqii0NEJ6aFaaYUcF01GWBjRLNdg3Q8abaMPtuI4YziBLEOrqGb13FIOqCxi7ehLDA98ktzEXW7GGWePHOjiNIX+aS+4549EsHd8lyjx2BBnvDqP+7SJqXy+kaU0FSkHm8SMpuHI6aYcceAhWIfodix1z2CzMYbPg0EvIOB0m1TdSdf8KLE9r/PLRGdQNqmHNxPXcOGY3eUN2Mj3Nx+FBP5ODoMempaeF/+eDsthQjixwZKIcWfjt6Wy1BNmvGTRZLNhtWeQ4BzMobRQ5aWMwLDn4tEwayaDEV8su90521n7F3oav8QTcmKaGxTuc+rrJlO+bx8fL5hH0NtdbsugwZKhi5AgYPhxGDNcYOQJGDA/97XR27cQ6YPjZWb0Rb9BDQfpwRmSNk5GEhBBCiJ4gN6cGDJc9k3RbhgS7UtCACHZtq/yKlcUfkJs2mDE5k5mcPwu71ZnoZvVrRq0P9ycluD8pwV9YT7DCi55pwzY0HdcRg8n4xnCc03LbvfBSSlHnraKysZSg6cdUCqtuxYqGJejHGvRj+OoIeGsJ+OrC/+vx+91oQS/2gA9H0I8t6MXu94K/kepAPRWmhyr81GiKWs1EBzKVRobSyDQt2MxsvIFcSoJpFKohFDmrqcsoBt1EBZ3olfPJblrIMOsRjM6ZyMjBeQwfBsOHKTILqqn2F1K6dQd16/dj/SpAwaYsMovTo5/LkufANjgN66A0bDMyyDh6KFknjUJ3dn5X1Kw62aePJfv0sQe5loTovyxZ6Qy+8ZsUXB2k9rXdZCzdQ/bnefDFsdFpyqx+itJ8qAywZdlxZdvJyLORnquwZHhpSKukRCtmt7uUvQ31lDdWYW9y4mpy4fTaQHNjavWY+jYMawAt3UNjuoeKjAb251TjcTViUzCBNIboTrBaKU7bQonjdczBCvtcjan2YYy3jGe4ORV7wxiaqkdQUV7AvtXprK1No8lIpymYRpORRkaWjby80Mh4+XmQmwt5eVq0y2WGCzRnDbubPmRDzbusr/iIxoA7+nnz04dyxMjj+daERcwaehS6jJomhBBCdIvcPBo45o86IdFNEN2UtMEuo97P/ttWA2AdkkbazHzSZxdgG5p+gFe2tnb/Zzy+5o+o8PAZVt3GxPyZzBwyn9lDFzBj6JFxI9qJrlNK4dtai/vjfbg/3IdnVTkYCmuBE8eUHNIPHYTh9uHfU4f7/WJgDbYhNrKOdJA5E+zDGtmrdrLOvZ3NtfsoctejvFacPidpXidp3jQ0pVGf4aY+s57arDrqM+tReie7EmmgWTVsARuOgJ30xmzSGnOxBuxoysBqGtgNDXvAjm7qBKxBrBY7s52HM9R3EVOypzHRMQJbpkHA7cG/p4Fg2eeYTUGUzyDoNahqMlBNQQYDg8lHT7eSfsRgMi4eimvBUBwTs7Fk2HpzNQghWtCdVvK+O4m8707CbAri3VaLd2st7v2V7C/ZTW1ZHZ6qWjS3In1vOlmbssj0ZKArGzAMF8OYAbQa2zR8R1cZCq29w1BGkPRhQTJGeHCNqCVreBX2jGK8Ri2bApWsVx6+CpTzmbWERu0zsAFDIH0wDDJ1hiiNbKWTZWpkKY1MZSHNdGI1HRiGA8PtxFdjZ78GJVYfhWnVlKRXojRFmj+DYdWHkF8zHauRhzu9jqqcLbxX/ypfrFrKhKIZTNl7FFn+wRQeOwwzM4By1NBkLcGjldBACfNzz+HQgpOw2zV0i4bFoqFbLVisOpol9FO3aFgtoTIWXT3v13XIyZGLBSGEEEII0fOSNtilgib+Ijf+PW6CFV5UIFRJ2DokjbTpeaTNzMc+NhProDSsBU70NCuaVUezahD5CaDgnOE/5qwzfkBNUyWFNZvZVrGeLZVreX/lC7xtPImuWRibM5WJeTMYljGaIZmjyLLnkWZLx2lJw6JFFpOGjo6laCWWvavYXajjDVgAC0rTUZoFND30t66DZgXdAroVdB1Nt4LFit3hIGgosFrRDR29SUNv0tAaNfQGhVYPWr0JdQa4DTQLoQsru4aWpoEz/FMBXhPlU9BkopoU+BXYQUsL/8/R0HMUeg5o2SZkKSzZBthMlG6AZqJ0E00PFaRRhokyTDANMEwwVehvwwQVfiwAZr2OUa+jquyo/WmoPRngDqV2akNqscwvxjq+ENvgYux4sagmnJqBaxb4PenUFI3Hs3MS3rcmUvVaJCV0HFMYx5RObiOmpmhIVzSk6wRsVkzdhtW0YjdNbKaBNWhgDZpYgiZWv8ISPJgtcj/V7AfAku/EPsKFfVQGeroVzWFBd1pC22CaFdvQdNKm5eE8JBfNJpkTQiQLPc1K+uwC0mcXkMdExnBk9LkKTwnbqzawr24Xu3yVONw2BnuHMsw3giEZI7FnpaFn2LDkOLDmOtDTmr8+lVKopiDBKh/BKi/BSi/+Ije+HXX4ttdRubqa8o/zgQlozgU4p+WSMyufEydkc3KGBs4g5Q2FVFeV4q6toanag1EVQK+1YKu34XA7sXltBHUDn91HfWY9deH/7gw3nnQPvvQgEwMZnFabzbyAlQlGEM1w4/dtINDowrsnF0/FDBrKv0WwMdR1MmgJUjqomGXWW3FbG8AADMg2NYabOjOqVnHU5ls6XKaG0jGVjqEsbf40lSU8jQWD+L9NpZMx1EJmtjX03alboNVIR82RRKVb8X/jN5hDZx7kliCEEEIIIfq7pA12WfOcjH/+2wCYPgPv5hoa11bQtKEa78Zq3J+UgNH1AsEuYC7DmMsw4NR2pqrEpBIP4Gl3TtOxhOfXdQFC4Z3W0Re/NYA7w407w019hpvGnEY0pWE1rNgCVhxeB/Z6Ow5/aA5+ux+/zY/P7sOX4SNgDWILWrH7HaR50sgsyyCzIROXN5IRp9GTq93EpDKvir1jNrF14ja2TthGfaa74xdl1cOwUpj/OdaAncnlhzO+cjYFgUnkWyeQlpmDNduOPceGLdeOM8+OM89GWrqG1d2EpaYRVdGIf5+HvH0eAiWeUIaVodAdoaCTnm5FSwv/HvmfbsWVl4lX+dHTmx/T06xoTkvz71Yd5TMwfQbKb2B6DfR0K9Y8J5YcB7rT0mPLTwiRHAa5hjPINbxbr9U0DS3dhj3dhn1URqvnlanwF7rRd3mpXF5E04Yqal7ahekOxE3nwoaLwQChY06BM3RDZ0IaliwbZtDAV9tIsKwJo9iHqvSD2ertaAQ2tGyjVcMx3knWcTbSp1hwTTBhuJu8oJPf+S/EqdvJ1NLJ03KwGQ4CfkUgoNgRUJjBcEDPNKP/MY3oT1ToZoimTDTa/6krAw0DKyaaMtA1E2eegdLN0DxCb9Q63hV5QA8HxYQQQgghhDiApA12xdIdFtLnFJA+pyD6mOk1CJY1EqhoIljlRXkNVCCUlaQCKpSBFDlhju1bEf49+lCLaXxGE7XeSpqCjfhNHwHDh4r9Fz4RV5ih33Utfj40zzfUtcUMTWuGLhRMw8RiteL3+VBKYegGwfQg/vQgwbQAQVsQpUKZVKapo5lZmErDr8CvaTSggQoAQRSRk34LkIEiE4VOAAsedKrRUJoFpbzoQR+WBgtOjxW724IlqIGhoysN3dAAHTQNpYf7ouhaKDtNDy+byA13HZRFw8zWMPN0VIGOnp5DmnUCh1mP5UirhtUKVguhri967CIJLSRds5CTVkBe2hAKXEO7WOwvDcjrwvTxcnNzqamp6fbrhRCiqzRdwzE+i9x5Y7CdEApmKVNhVHsx3AGMej9ANABvzXOgpx+4y7MKmhi1PoLVPoLVXoxaP8SMEqnZ9FDALN+JdUg6uqN1oH5M+H9LfVXVMkhbt32EEEKI5JR10iiUz0h0M4QQnZASwa626E4L9jGZ2Mdk9vi8h/X4HONJwEUIIQY2TdewFqRhLUjr/jys+kHPQwghhBCdp6dZIS1lL6GFGFCkP4AQQgghhBBCCCGE6Dck2CWEEEIIIYQQQggh+g0JdgkhhBBCCCGEEEKIfkOCXUIIIYQQQgghhBCi35BglxBCCCGEEEIIIYToNyTYJYQQQgghhBBCCCH6DQl2CSGEEEIIIYQQQoh+Q4JdQgghhBBCCCGEEKLfkGCXEEIIIYQQQgghhOg3JNglhBBCCCGEEEIIIfoNa3dfmJub25PtGHBk+SWOLPueEwwGcblcQGi5Wq3WDh+P/N3Z+blcLgzDAMBisUTnFZnO6XTicrni3iMzMzM6P5vNFn3e5XJhsViw2Wzk5uZGX+twOLDZbDgcDjRNQ9M0bDZb3HQAmqbhcrnQdR2LxYKmaeTm5pKTk9NmuyO/WyyW6O+6rrc5DdDh35HPFmmXxWKJfn5d17FareTm5pKRkdGqLbHzOtDyF71Pln/iDNRl3/IYKZpFjpeR74DYY/7BzhNaf/8dzOsTuf22/M61WCxx38m99X4Q/z0W+50fu97sdjsOhyP6XGT6yPOx5wJOpxPTNHG5XNjt9lbnFZH3jLxeKYXD4QCI206AuHk5nc645yOPRdoS+7M/749tbb8d7RMtn4s9J2vv2OX1eqPLtuX5VFvniJHzMMMw2jxv7KrOnMd2dO7a1nLorK7Mo6Pzwf66DXZl+fT0MbU768Zms0WPHS23y7aOSV3ZfmP3A+jcuUB3ttGW+2Pk95b7AjTvg51tT0/QlFKqV99BCCGEEEIIIYQQQog+It0YhRBCCCGEEEIIIUS/IcEuIYQQQgghhBBCCNFvSLBLCCGEEEIIIYQQQvQbEuwSQgghhBBCCCGEEP2GBLuEEEIIIYQQQgghRL8hwa4+UFxczI033sjxxx/PrFmzOOGEE/j73/+O3++Pm66kpIQrr7ySOXPmMH/+fG6//fZW04ju+ec//8kFF1zA7NmzOeyww9qcRpZ/73r66ac5/vjjmTlzJosWLWL16tWJblK/tGrVKq688koWLlzIlClTeP/99+OeV0px3333sXDhQmbNmsXFF1/M9u3bE9Ta/mXJkiWcc845zJ07lwULFvCzn/2MXbt2xU0jy7/3PPPMM5xxxhkceuihHHrooXz3u9/lk08+iT4/kJa9HG+TV08dJ/x+P7fddhvz589nzpw5XHnllZSWlvblRxExlixZwpQpU7jjjjuij8l6TA1lZWVcc801zJ8/n9mzZ3PmmWfy9ddfR5+X9Zj8gsEg9957b/Ra+1vf+hb3338/pmlGp5H1ODBJsKsP7Nq1C6UUixcvZunSpdxwww0899xz3HvvvdFpDMPgiiuuoLGxkWeeeYZ7772Xd955h7vvvjuBLe8/AoEAJ598Mt/73vfafF6Wf+968803ufPOO/npT3/Kq6++yrx587j88sspKSlJdNP6ncbGRqZMmcItt9zS5vMPPvggjz76KLfccgsvvvgiBQUFXHrppTQ0NPRxS/uflStXctFFF/HCCy/w6KOPYhgGP/7xj2lsbIxOI8u/9wwdOpRrrrmGl156iZdeeokjjzySn//859GT2YGy7OV4m9x66jhxxx138N5773HvvffyzDPP0NjYyBVXXIFhGIn4WAPa+vXref7555kyZUrc47Iek19dXR3f+973sNlsPPjggyxdupTrr7+erKys6DSyHpPfgw8+yHPPPcctt9zCm2++yW9/+1sefvhhnnzyybhpZD0OQEokxIMPPqiOP/746N8ff/yxmjp1qiotLY0+9sYbb6gZM2Yot9udiCb2Sy+99JKaN29eq8dl+feuc889V91yyy1xj5188snqT3/6U4JaNDBMnjxZvffee9G/TdNURx99tFqyZEn0MZ/Pp+bNm6eeffbZRDSxX6uqqlKTJ09WK1euVErJ8k+Eww8/XL3wwgsDatnL8Ta1dOc4UV9fr6ZPn66WLl0anaa0tFRNnTpV/e9//+vbDzDANTQ0qJNOOkktW7ZMff/731e33367UkrWY6r44x//qL73ve+1+7ysx9Twk5/8RN1www1xj/3iF79Q11xzjVJK1uNAJpldCeJ2u8nOzo7+vW7dOiZNmsSQIUOijy1cuBC/3x+XSit6hyz/3uP3+9m4cSMLFy6Me/zoo49m7dq1CWrVwFRcXExFRUXcurDb7Rx++OGyLnqB2+0GiB7rZfn3HcMwWLp0KY2NjcydO3fALHs53qae7hwnvv76awKBAEcffXR0miFDhjBp0iRZz31s8eLFHHvssRx11FFxj8t6TA0ffvghM2bM4Je//CULFizgrLPO4oUXXog+L+sxNcybN4/ly5eze/duALZs2cKXX37JscceC8h6HMisiW7AQFRUVMRTTz3F9ddfH32ssrKSgoKCuOmys7Ox2WxUVlb2dRMHHFn+vaempgbDMMjPz497vKCggIqKigS1amCKLO+21oV0cepZSinuvPNO5s2bx+TJkwFZ/n1h69atXHDBBfh8PtLT0/nHP/7BxIkTWbNmDdD/l70cb1NLd48TlZWV2Gy2uJumkWnknKXvLF26lE2bNvHiiy+2ek7WY2rYu3cvzz77LJdeeilXXnkl69ev5/bbb8dut3PWWWfJekwRl19+OW63m1NOOQWLxYJhGPz617/m9NNPB2R/HMgk2HUQ7rvvPu6///4Op3nxxReZOXNm9O+ysjIuu+wyTj75ZM4777y4aTVNa3Me7T0+0HVn+XdEln/varkclVKybBOkrXUhetbixYvZtm0bzzzzTKvnZPn3nnHjxvHqq69SX1/Pu+++y3XXXcdTTz0VfX6gLHs53qaGnj5O9NftORnt37+fO+64g0ceeQSHw9HudLIek5tSihkzZnD11VcDMG3aNHbs2MGzzz7LWWedFZ1O1mNye/PNN/nvf//Ln//8ZyZOnMjmzZu58847GTx4MGeffXZ0OlmPA48Euw7CRRddxKmnntrhNCNHjoz+XlZWxiWXXMKcOXO47bbb4qYrKCjgq6++inusrq6OQCDQKgotQrq6/Dsiy7/35ObmYrFYWt0VqaqqapVNJ3rXoEGDgNDdq8GDB0cfl3XRs2677TY+/PBDnnrqKYYOHRp9XJZ/77Pb7YwZMwaAmTNnsmHDBp544gkuv/xyoP8veznepo6DOU4UFBQQCASoq6uLy0Koqqpi7ty5ffQJBraNGzdSVVXFokWLoo8ZhsGqVat4+umnefvttwFZj8lu0KBBTJgwIe6x8ePH884770SfB1mPye6ee+7hJz/5CaeddhoAU6ZMoaSkhCVLlnD22WfLehzApGbXQcjLy2PChAkd/o/c7YkEuqZPn86dd96Jrscv+jlz5rB9+3bKy8ujjy1btgy73c6MGTP69HOliq4s/wOR5d977HY706dPZ9myZXGPf/755/Ll0cdGjhzJoEGD4taF3+9n1apVsi56gAqPuvvuu+/y+OOPM2rUqLjnZfn3PaUUfr9/wCx7Od4mv544TsyYMQObzRY3TXl5Odu3b5f13EeOPPJIXn/9dV599dXo/xkzZnDGGWfw6quvMmrUKFmPKeDQQw+N1nmKKCwsZMSIEYDsj6nC6/W2ytqyWCzRrCxZjwOXZHb1gbKyMi6++GKGDRvGddddR3V1dfS5SKR54cKFTJw4kWuvvZZrr72Wuro67r77bs4//3wyMjIS1fR+o6SkhLq6OkpKSjAMg82bNwMwevRoXC6XLP9edumll3LttdcyY8YM5s6dy/PPP8/+/fu54IILEt20fsfj8VBUVBT9u7i4mM2bN5Odnc3w4cO55JJLWLJkCWPHjmXMmDEsWbIEp9MZrWsguu/WW2/ljTfe4IEHHsDlckVrRGRmZuJ0OtE0TZZ/L/rLX/7CMcccw9ChQ/F4PLz55pusXLmShx56aEAtezneJreeOE5kZmZyzjnncPfdd5Obm0t2djZ33303kydPblUoXfSOjIyMaJ21iPT0dHJycqKPy3pMfj/4wQ/43ve+x7/+9S9OOeUU1q9fzwsvvMDixYsBZH9MEd/85jf517/+xfDhw6PdGB999FHOOeccQNbjQKYp6Yja615++WVuuOGGNp/bunVr9PeSkhJuvfVWli9fHt35rrvuOux2e181td+6/vrreeWVV1o9/sQTTzB//nxAln9ve/rpp3n44YcpLy9n8uTJ3HDDDRx++OGJbla/s2LFCi655JJWj5999tncddddKKW4//77ef7556mrq2P27NnccsstrU7aRddNmTKlzcfvvPPOaFcXWf6958Ybb2T58uWUl5eTmZnJlClTuPzyy6MjKw2kZS/H2+TVU8cJn8/HPffcwxtvvIHX62XBggX8/ve/Z9iwYX3yOURrF198MVOnTuV3v/sdIOsxVXz00Uf85S9/obCwkJEjR3LppZdy/vnnR5+X9Zj8Ghoa+Nvf/sb7779PVVUVgwcP5rTTTuPnP/959DpO1uPAJMEuIYQQQgghhBBCCNFvSM0uIYQQQgghhBBCCNFvSLBLCCGEEEIIIYQQQvQbEuwSQgghhBBCCCGEEP2GBLuEEEIIIYQQQgghRL8hwS4hhBBCCCGEEEII0W9IsEsIIYQQQgghhBBC9BsS7BJCCCGEEEIIIYQQ/YYEu4QQQgghhBBCCCFEvyHBLiGEEEIIIYQQQgjRb0iwSwghhBBCCCGEEEL0GxLsEkL0uffff5/HHnss0c0QQgghhBDtkPM1IUQqk2CXEKLPvf/++zzxxBOJboYQQgghhGiHnK8JIVKZBLuEEEIIIYQQQgghRL8hwS4hRJ+6/vrreeWVV9i3bx9TpkxhypQpXHzxxVRXV3PzzTdz4oknMmvWLI4//nhuuukmamtr415/8cUXc/HFF7ea75QpU7jvvvv66FMIIYQQQvRfcr4mhEh11kQ3QAgxsPzsZz+jurqaTZs2cf/99wOQkZFBbW0tDoeDa665hry8PMrLy3nkkUe47LLLePHFFxPcaiGEEEKIgUPO14QQqU6CXUKIPjV69Gjy8vKw2+3MmTMn7rmbbrop+rthGBx66KEcd9xxbNy4kenTp/dxS4UQQgghBiY5XxNCpDoJdgkhkoJSiqeffprnn3+e4uJiGhsbo88VFhbKyZMQQgghRILJ+ZoQIlVIsEsIkRSeeOIJ/vCHP3DppZeycOFCsrKyUEpx/vnn4/P5Et08IYQQQogBT87XhBCpQoJdQoik8NZbb7FgwQKuv/766GN79+5tNZ3dbsfj8cQ91rIoqhBCCCGE6HlyviaESBUyGqMQos/Z7fZWd/+8Xi9Wa3z8/bXXXmv12uHDh1NYWEggEIg+9r///a93GiqEEEIIMUDJ+ZoQIpVJsEsI0efGjx9PZWUl//nPf1i/fj27du3iG9/4Bp999hn/+te/+Pzzz7n33nt5/fXXW7321FNPpaamhptvvpnPP/+cJ554goceeigBn0IIIYQQov+S8zUhRCqTboxCiD537rnnsmbNGu666y4aGho44ogjePDBB6mvr+exxx7D5/NxxBFH8NBDD3HCCSfEvXbBggXcfPPNPPbYY7z11lvMmTOHv//973z7299O0KcRQgghhOh/5HxNCJHKNKWUSnQjhBBCCCGEEEIIIYToCdKNUQghhBBCCCGEEEL0GxLsEkIIIYQQQgghhBD9hgS7hBBCCCGEEEIIIUS/IcEuIYQQQgghhBBCCNFvSLBLCCGEEEIIIYQQQvQbEuwSQgghhBBCCCGEEP2GBLuEEEIIIYQQQgghRL9h7e4La2pqeqwR2dnZ1NXV9dj8RMdkefctWd59S5Z335Ll3bdkefeN3NzcRDehR5imKdtLPyD7feqTddg/yHrsH2Q99g+dOVdLiswuXU+KZgwYsrz7lizvviXLu2/J8u5bsrxFV8j20j/Iekx9sg77B1mP/YOsx4FD1rQQQgghhBBCCCGE6Dck2CWEEEIIIYQQQggh+g0JdgkhhBBCCCGEEEKIfiOpg13r9n/Ga5seSXQzhBBCCCGEEEIIEcNX6CZQ0ZToZgjRpqQOdn1dtop/rLiJCk9JopsihBBCCCGEEEKIsKavKvF8XproZgjRpqQOdp048VxMZfLhrlcS3RQhhBBCCCGEEEIIkQKSOtg1JGMUg1wjKKrdluimCCGEEEIIIYQQQogUkNTBLoCRWeMortud6GYIIYQQQgghhBBCiBSQ9MGu4VnjYFMTNa/sSnRThBBCCCGEEEIIIUSSS4Fg11hGbRhK8TXLMGp9iW6OEEIIIYQQQgghhEhiSR/sGpoxig1TN0JAUfd2UaKbI4QQQgghhBBCCCGSWNIHu/LShrBvaAlqjI3aV6V2lxBCCCGEEEIIIYRoX9IHu/LTh4AGjfNMmtZXoZRKdJOEEEIIIYQQQgghRJJK+mBXbtogAOoHezAbAhjVUrdLCCGEEEIIIYQQQrQt6YNdaTYX6bYMqvNqAPAVuhPcIiGEEEIIIYQQQgiRrJI+2AWQmzaY0uxSAPx7JNglhBBCCCGEEEIIIdqWEsGu/PTB7HMVga5JsEsIIYQQQgghhBBCtCslgl05zgJqgpXYRrgk2CWEEEIIIYQQQggh2pUSwa4sZx51vmrsozMk2CWEEEIIIYQQQggh2pUSwa4cZz513mrsYzLxF0mwSwghhBBCCCGEEEK0LSWCXdmOfExloIZYCFZ4MX1GopskhBBCCCGEEEIIIZJQSgS7spx5APgHmQAE9jcmsjlCCCGEEEIIIYQQIkmlRLArOxzs8ub7AAiUeBLZHCGEEEIIIYQQQgiRpFIk2JUPgDs3FOQK7JNglxBCCCGEEEIIIYRoLTWCXY5QZldNZg1o4JfMLiGEEEIIIYQQQgjRhpQIdmU5cwGoN2qwDk6TboxCCCGEEEIIIYQQok0pEexyWtNxWtOo81VjG+GSYJcQQgghhBBCCCGEaFNKBLsAshx51HmrsQ93Sc0uIYQQQgghhBBCCNGmlAl25Tjzqfc2Z3YppRLdJCGEEEIIIYQQQgiRZFIm2JXlzKfWW4VtuAuzMYhR5090k4QQQgghhBBCCCFEkkmZYFe2M496XzX2ES4A6coohBBCCCGEEEIkgPS0EskudYJd4ZpdtuES7BJCCCGEEEIIIYQQbUuZYFeWM48Gfx3aUAcAfhmRUQghhBBCCCGE6HuS2CWSXMoEu3Kc+QA0pjeiOS2S2SWEEEIIIYQQQgghWkmZYFeWMw+AOl8V9vCIjEIIIYQQQgghhOhjUrNLJLmUCXZlO8LBrnDdLgl2CSGEEEIIIYQQiSXF6kUySp1gVzizq95bjW2EC//ehgS3SAghhBBCCCGEGIBUO78LkSRSKNgVqtlV56vGMT6LYHkThtuf4FYJIYQQQvSsJUuWMGXKFO64447oY0op7rvvPhYuXMisWbO4+OKL2b59ewJbKYQQYkCLC3ZJtEskn5QJdmU5cgGo81bhmJgDgG9nfQJbJIQQQgjRs9avX8/zzz/PlClT4h5/8MEHefTRR7nlllt48cUXKSgo4NJLL6WhQTLdhRBCJJjEukQSSplgl0W3kmnPoc5bjWNiFgC+7XUJbpUQQgghRM/weDz89re/5fbbbyc7Ozv6uFKKJ554giuvvJKTTjqJyZMnc/fdd+P1ennjjTcS2GIhhBADVVydLgl2iSSUMsEuCI3IWOetxj4qA82h49tRm+gmCSGEEEL0iMWLF3Psscdy1FFHxT1eXFxMRUUFCxcujD5mt9s5/PDDWbt2bV83UwghhIgjBepFMrImugFdkePMp9ZbiWbRcYzLwrtDMruEEEIIkfqWLl3Kpk2bePHFF1s9V1FRAUB+fn7c4wUFBZSUlHQ439zc3J5rpEgYWY+pT9Zh/yDrsZnpC2K4qgDIzclBd6ROaEHW48CQOlskkJs2mOL6nQA4JmbTtLE6wS0SQgghhDg4+/fv54477uCRRx7B4XC0O52maXF/d+ZOek1NzUG3TyRWbm6urMcUJ+uwf5D1GM/0GXg8HgAs1bXoTkuCW9Q5sh77h84ELFOqG2N++mBqmsoBcE7Lw1/oxqiXERmFEEIIkbo2btxIVVUVixYtYtq0aUybNo2VK1fy5JNPMm3aNAoKCgCorKyMe11VVVX0OSGEEKJPqXb/ECIppFxmV523moDhJ312Piho2lBFxtHDEt00IYQQQohuOfLII3n99dfjHrvhhhsYP348l19+OaNGjWLQoEEsW7aMadOmAeD3+1m1ahXXXHNNIposhBBCNJNYl0hCKRXsyk8fAkCtt5K8WaE7mY3rKiXYJYQQQoiUlZGRweTJk+MeS09PJycnJ/r4JZdcwpIlSxg7dixjxoxhyZIlOJ1OTj/99EQ0WQghxIAXOxqjRLtE8kmpYFdu2iAAqhrLGDRoOI4JWTR9VZXgVgkhhBBC9K7LL78cn8/HrbfeSl1dHbNnz+aRRx4hIyMj0U0TQggxwEmsSySjlAp25aeFMruqw3W70mYX0PDZfpRSrYq2CiGEEEKkqieffDLub03TuOqqq7jqqqsS1KKQxkADVs2K3epMaDuEEEIkmGrndyGSREoVqC9whborVnr2A+CaP4RgeRP+3e5ENksIIYQQYkBYXvQeX+x9N9HNEEIIkUwktUskoZQKdmU787FZHJQ1FAOQcdRQABqW7U9ks4QQQgghBgzDNBLdBCGEEIkWG+CSWJdIQikV7NI1ncGuEZR79gFgH5OJbVQGns9LE9wyIYQQQgghhBBiAJJgV5z97j3R3mgicVIq2AWEgl3hzC4IZXc1fF6KMmUPE0IIIYToaW5fLfW+mkQ3QwghRBKJ67ko3RjjbC5fw/rS5YluxoCXcsGuIRkjo90YAVxHDcWo8eHdIidhQgghhBA9bVXxR6wu/jjRzRBCCJGklCHBLpF8Ui7YNTRzFFWNpfiDXqC5bpd0ZRRCCCGEEEIIIfpATHzLqPUlrh1CtCPlgl0jsyagUOxz7wbANiQdx8RsGpZJsEsIIYQQQgghhOhLwSpvopsgRCspF+wanTMJgL21O6KPZSwcimd5KaZPRgcSQgghhBBCCCF6VUydLtMr1+Ei+aRcsGtE1jg0NPbW7Yw+lnnCKExPkIZlMuKBEEIIIYQQQgjRZ2SwOJGEUi7Y5bCmMSRjFIW1W6OPuY4cgp5lo/6dvQlsmRBCCCGEEEIIMQCodn4XIkmkXLALYFLBTLZVfhX9W7dbyDx+JPXvFElXRiGEEEKIXqBkaHkhhBAtaaAks0skoZQMdk0pmMO++l00+Oqij+V9dyJGtY+6/xYmrmFCCCGEEP2Uklv3QgghIsJfCZquSWaXSEopGuyaC8DmijXRx1xHDcV5SC6VD25EGWaimiaEEEII0S9JZpcQQohWdE1qdomklJLBrmmD52G3OFm97+PoY5qmMfiXs/BuqaXqia3tv1gIIYQQQnSDXMwIIYQIi9wA0TW5GSKSUkoGuxzWNOYMO5qVxR/EPZ516mgyjx9B6R/WUP9BcYJaJ4QQQgjR/0g3RiGEEC1pOnIvRCSllAx2ARwx8nj21u2gpH5P9DFN0xj514U4p+aw59IPKb72c4LV3gS2UgghhBCifzCVlIkQQggREo1v6bp0YxRJKYWDXScAsLL4/bjHrTkOxj9/EoN+NoPal3ax/cT/4t1Sk4gmCiGEEEL0H9JNRQghREuS2SWSVMoGu4ZnjWFc7iG8v/OlVs/p6TaGXn8oE988Dc2qs/vC9whWSYaXEEIIIUR3STdG0RGtbh80yQ1mIQaM8A0QTddQktklklDKBrsATp9yMVsq1rC9akObzzun5DL2iRMw6v3sX7y6j1snhBBCCNF/SLBLdMSyfx3WPZ8nuhlCiL4S+UrQNcn8FUkppYNdJ0w8D6c1nTe2PNHuNM4pOQz66QxqX9lF06bqPmydEEIIIUT/IaNtCSGEaEnTkG6MIilZE92Ag+GyZ3L8+EV8sPMlTh1+M1+vzaS8QuHzQX6+xoSp9axsupOdw9fxo/QLKL9vPWP+eVyimy2EEEIIkXIks6tv6BVbMDOHgzMr0U0RQoj2xWZ2Ebohomla4tqThGSZJFZKB7sMQzHUcwne4FP85J5nMTZfjt0OQzMqsagSShZci5a3iTzm8uG8jzjxzePx723APioj0U0XQgghhEgpktnVB0wDvWonWs0ejMnfTnRrhBDiwMLBLkwFFgnsxDKViUWzJLoZA1ZKdmMMBhVvv6u45FLFA3fOwF59DJlH/I0nHt7Dsqt+zQsLj2HEyadjzV/Pd+p+Svlzr/G/3PGYmsmm+z5NdPOFEEIIIVKOZHYJIYSIiilQH/o7gW1JWrJQEillgl2NjYrt2xVPPaP47kWK2/+gcDjgjsUa91+6GENz8/D/TmFX4btcMzyXNTaDmx3TuVF7ivdufpRjpvyar6ZsxfdKCW+9FpC7k0IIIYQQXSHnTr1PmYlugRBCdE0k1iUjMrZiyjE9oVKiG+PXGxU//6XCMEJ/z50D11ytceQRhPrAqilckzabuxtW8wMXWJrc/PaYv7Nw/NkE3rqe3C//xLWnj+Ihx2DSb7fx8h/W8r+Vh3Hj9ZCZKamWQgghhBAHIpldfSFFl7Fc0Akx4KgWNbtS9fDVm5QcGxMqJYJd48bCb36t4XLBrBkwaFB8gMq65Q3O3LeTqUf+hk2DxzJ98BEMzxoDgO/bf0B3l+B8+3pO+c6fWfPwF5yugty8fB6X/xTuugPGjpGAlxBCCCFERyTY1QdSdRFL1p8QA5YWqdMlxwEgvr5lsnxvGoairByGDxtYcY+U6Mbocml853SNb31TaxXoIujD/ulfMIbNYcSC33DixPOigS4ArHa8Z/wd5chk/Md/Ys9JZeSUWrnvsnKamuAnP1V8tiw5NkIhhBBCiGQld6j7Qoqek8q2IcTAI5ldbYoNcCVLN8btO2DjJqiu7ngleTyK2tr+syJTItjVEdv659AbSvF942rQ2v44ylWA97Q/odXsYdr0/TSkN8A7y3l4ica4sXDjzYo3lvaflSqEEEII0dOk3mkfSNVlnKrtFkIcNE0LBbukZldIMmZ2BYOhn35/x9N9vhxWfdn77ekrqR3sCjRhW/FvgmOOxhx5eIeTmiMPx3/0/+ObJetZedhq1Ef1ZFTX8fd7Q7W/7vqj4rkXkmNjFEIIIYRINsly0t6/pegyTpLsBSFEH4oEdSIRhQQHu2qaKthetSGhbQiJCXYlyY0APbyOjAF2qE7pYJd183/Rm6rxL/h5p6YPHP5j7OOOxTjsC7wOL/vv+hKHQ+MPt2uc8C24/wHFk08nxwYphBBCCJFocXeok+SkvV9L2aBRqrZbCHHQkqQb49qSz9hbuyOxjSD+xlCydP+PBLvM5GhOn0ndYJdS2NY+iTFkJuawOZ17jabjPfkuvuly8d43PqTh/X24P9qH1apx840aJ38bljyoeOU1OZkTQgghhIirPSIBDdEeCYQKMfCEd3stEuySboxAcnZjtESCXUZi29HXUjbYZSn6AkvVTgJzvw9aF0YVSMtl1ikPsO6IZbgHV7Hvd8sxm4JYLBrX/1bjGwvhL39VvPt+cmyYQgghhBCJEp/ZJcGuXpeqQSPZNoQYuCI1uxLcjGSULAXqdUvoZyAIweDAWVMpG+yyrX0K01VAcMrJXX6tZeQRLBw+n2dOe55AsYfyv4SqsFmtGv93s8ahc+GOPyiWfT5wNgQhhBBCJMaSJUs455xzmDt3LgsWLOBnP/sZu3btiptGKcV9993HwoULmTVrFhdffDHbt2/vg9Yl36hS/VuKnnvKtiHEwJUkNbsiEv1dlczdGHcXwkefJLQpfSolg11abRGWXR8TmHUBWOzdmsfpRy1my5hC6md9SeWDm/EtWwWAw6Fx5+0ak6fA7xcrtm9Pjp1WCCGEEP3TypUrueiii3jhhRd49NFHMQyDH//4xzQ2NkanefDBB3n00Ue55ZZbePHFFykoKODSSy+loaGhV9uWjCft/VrKZnalaLtTgKlM9rv3JLoZQrRLS5KaXREJ/65Kwm6MXekI15+kZLDLtu5psFgJzvput+cxIX8684Yfy0NnLcPi9LH/6vewv34NWvUu0tM17vmDRlYWXH+ToqYmOTZSIYQQQvQ/Dz/8MIsWLWLSpElMnTqVO++8k5KSEjZu3AiEsrqeeOIJrrzySk466SQmT57M3Xffjdfr5Y033ujVtsV2YzSTKaChFHr5Jgh4E92SHpZEy7grEn1x2Y/tqd3K5vI1VHhKEt0UIeJFR2MMd2OUzC4gPsBlmMEEtqRZMn1996XUC3b5Pdi+fpnglFNRroKDmtV5M3/KXr2YvT8xce8fSd2bJbgeO4205y5iUNFz/OWmUurq4He3KAKBAbqFCCGEEKJPud1uALKzswEoLi6moqKChQsXRqex2+0cfvjhrF27tlfbEpfZlUwF6ptq0Kt3Yyldn+iW9KwUvSLRUjVIlwIChh8AX7C/BXYPjt8v21zS0CSzK+79YxZEg78ugS1plqJfLQfNmugGdJVt4yto/gYCcy8+6HnNG34sC0Z/m/v0P3LP9D+z58uzyLj4JOzbX8L5wWJmAO+cOYXn1x3H8389jot+MxMtUt1NCCGEEKKHKaW48847mTdvHpMnTwagoqICgPz8/LhpCwoKKCnpONsjNzf3oNrjC3pxuVwAZGZm4Gp09ch8D5ayG6gqF2S40BPclp6k7CbK5QLdGve5Er28D0RZA6F2Q79aHz0pJ1CBqtqFfkjX6g3nBvKoCZaRkenqle3g011vMiZ3EqNzJ/X4vHvLzl1Btmw1+NY37Tidfds/K9n3xb7k9VjB5SErLwfd1UR2VhaO3IyEtSfyXZWdk4PTltbhtL25HpsCDlyVobZgN5Nim8msDOJyNQ/FmJvraHM6l8sHQE6OHa0f9H1MrWCXaWBb8wTGiHmYQ6Yf9Ow0TeP/LbiLH718DK+c/Bpn/Pl49q8+lMG//CFazW6suz7BtfMjLpvyEDpLaLxvMJajLiEw+wKwu3rgAwkhhBBCNFu8eDHbtm3jmWeeafVcyxNP1YlbtTU1NQfVHl+wCY/HA0BtXW3094Od70Frqsfq8aCUAyPRbelJjbWhz6Vbo58rNzc38cv7ALSGGizhbSNYXd0/CsQEmsDqAO3gO8Lk5ubSsHMlAMEursuGhgY8Hg+lVSXk6EMOui0tlVeXUl5dSuaEg+sx05d27lR4PLB/v4ecnL7b1lJhX+xL/joPjR4Pyl1Ho8cDNbXYnIGEtSfy/VRdU0Warf1r9TbXY6AJUGBLP+h2NAU80baUBUqocSV+m6mrC+0zETU1jW1O5/GEziuqqjxYLMl9HO9MEDGlujFadryHXrcX/2E/6rF5FriG8ZuFf+bDzLepPMpDxQNf49/bgModR2DeD/Ge/zgNV37GgzX38FXZJByf/on0J85EL17dY20QQgghhLjtttv48MMPefzxxxk6dGj08UGDBgFQWVkZN31VVRUFBb17gdrlAvV93Vein9WKStnugLHroR+sE81TiXXnh2g1iS8Mr4cv10rqCyl1F/XovBNd26i7IiPLDdSuWUkjvAIiBeqTZX10pyi8deeHWHd+1KPt0DStze9NU5nUNlW28Yre05l1Y5qx3/e92Jg+lDrBLqWwr3oEM3ccxvjjenTWx477Dmcecin/mP9XDAz2XfdFXIE9PT2Hk68+nZu2/pvrtj+FqVlJ+88PsG58pUfbIYQQQoiBRynF4sWLeffdd3n88ccZNWpU3PMjR45k0KBBLFu2LPqY3+9n1apVzJ07t9fbFmHG1OxqK6tMr9iCdeubfRvs6Ccn5FGpeoXR34JddXtDPxuren7mXVw+Rsz0jQFPB1N2XbIUz+6qSLDLTP1NrX+IZHIOoAL1hqHigkOxIsE2DQ2zjS+pbZXrWFPyKU09vD93pHPBrq5NnwpSJthl2f0xlrIN+A+7tEfSiVu64oj/I2fsMN46/X0aPtvP/tvjM7dyczV+f5PGe1vncnvlfzDGHI3znRuxrn+hx9sihBBCiIHj1ltv5b///S9//vOfcblcVFRUUFFRgdcbKkitaRqXXHIJS5Ys4b333mPbtm3ccMMNOJ1OTj/99F5tW3xmV8fDqUezYEyj1XM9TYtezPSTM/KoFP08cVdGKfoZYoWDQJq/oRfm3bX9w1DNASmn9eC7WLU371Qiwa4kEdnV9eQKdvVFgfoPP4ZPP2vv/UPLQdctbbal3lcLgKF6/7uyuU0HniZ2f+ov+1Zq1Owy/Ng//TNm7jiC08/ulbewWxz8csGdXF1zNvPOWgAPbcY+3EXBZdOi0xw6V+OHl8Ajj7mYOfs+zhz/axwfLEZlj8AYc3SvtEsIIYQQ/duzzz4LwMUXxw++c+edd7Jo0SIALr/8cnw+H7feeit1dXXMnj2bRx55hIyM3i0GHJfZpVpkdsWU89i6TaFvURwymb65JRxpS3+5/RyRoM+jTIXpDmDJtnd3BjG/p/460cIBKc3vCX2enqxB1sULcTPugvjglq1pKnS9+bOkajfGyOow+i5WIDqghWs7Jcvm1J1ujN3hb6c8WeT9dfQ2s6AjATCNvquJ1bIZLY8Focfanz5VpUSwy77s71iqdtJ01r9A770mzxq6gOPHL+Kv2j3c6/0n+29bjSXPSe6i8dFpfnAxrPsK/vRXG9P+cQ+T3RfjfONqGr//Mip7RK+1TQghhBD909atWw84jaZpXHXVVVx11VV90KJm7dfsij8TLtoLwwPhx/ribnX0TLxnz8iVUmyu+JKC9GEMzkjAeV2CrjCaNlThL3STddIo9LRunGv3s26MxHbvUwZoPXj90cX9w4y5Aj2Y4FQgoPj4fzB5omLMmNBFbqQbY3dGXdu4SREMwuxZfV/EOpLZJcGuBIscriKFzA/i+KUMk7o39pA2uwDH2MyDa1aij0GRWmaa3mb2ZCLa13LVtLWq+mNmV3J3Y2yqwb7sr9hXP4x/9vcwxh/b62952WG/Q+mKV85/g4yFwyj+zTI8K8uiz1ssGrfcpOFMg5vuSKf+5PsAhfOta+O/GIUQQgghUl3MGXHAbL6N3eGd8744kY9mdvXse+13F1Hq3sveuh09Ot/OS0ywK1gV6jKrgt1dnjHtTvSFZk+I2dZ7/Kov6EMvWQdG50atM1QQhzUNAEX32+L3h36WlMbMOxLs6kaGScl+KK/odnMOSiTYFZRLr6QQLVBvHESwyx/atn3baw+6PYnOWIx8P1o0vc2oUqSOV18GvToT7OqPweOkDnalP3MB9hVLCExfhP+4G/rkPQdnjOD8mT/l3aL/0HR7DvYxmRT9/H/RkwCAgnyNW36nsWs3/PWJ4fhO+D8sJWuwrVjSJ20UQgghhOgLtXUmPn/orNhvNJ8LtdU1A8KjOfVlsKsHgkOVjaV8uPMVvMFGvMFQweA0W+92D21fgvqORN62u931YreH/tD/xQg21wju4UxFS+V29Pp90SL4B2IqA2u4Z0t3L+L9/nb210h3qh7oprljp2Lb9r5Z99KNMbG0xiq0hvLmfb0nanb14HGjve+nel8NxXW7Wj/RSwkrumZpc5+NBLn6qrtl6D3j/24rhi+ZXX3Me8a9NH7/JXwn3Q4WW5+97/kzf05++lD+9tX1DLt/AUatn72/+ixuhMbDD9P4/kXw2uvw5t5TCEw7C/vyf6LvX99n7RRCCCGE6E1r1im2bQ/97jd80cfbLFCPCl189kGB+uiZ+8FcKxgBCHjZXx8qrO/21UYzXcw+LBwcJ1GBosg5bjffX4vr9pf6V0maGURZHaE/euDzBM0gK2o2UBdo6HLwzDANrHqollp3MkH2Fis++RQaG9uYt4p0Yzz4S8LdhbCn6KBn0ymRzTQowa6EsBQtx1K8Knr81XqkG2PPHfvMdjIgVxd/zLbKr1o/YfRssCs6GqOmt/ldGQmA9WUGWmcyu5qamn9PkrEGDlpSB7vMwdMwB0/r2aKQnZBmc3H10X9iZ/VG/lJ2IwW/n03DJyVUPrw5brof/1Bj7hy450+KreNvRGUMxvnOjRD0tT1jIYQQQogkUOouImh2phtVTDdGwx/zcHuZXfGv6TU9kNll2bca684PovPQ0KIX/70e7DINtLp9bSzHBGd2dffaK3ZbSlSgsKeocHaiJVysvweCt00BDw3BRhqMxm4VqLfoFjRNw+xGMKG6OvSzwdP6uYPpxhjrs8/7druNZJ10NbNLq9vXPGqs6FnawcWFezLY1eWgcA9ndkVHY9QsHRao78vjfWeCXXX1sRO0PR+jIYBR52/7ySSU1MGuRJo/6gR+ceQdfF70Ftc7rkB900XZ3Wto2lQdncZq1fi/mzVcLrjxNhd1x92BXr0T+7K/J7DlQgghhBDt8/jdbCr/ks3law44bexd6bhujG2dCavQRajWJ5ldXa/ZpdUUohevbv67MXxOFwinvGgaRrjtvR3sshSvxLJ/HXjr4p9IVKwrfOWjDJOGL0ox6rt4MRNTf6pP1n9vCgfumjO7Dv7zBMJZkUqpLvcPMswgFs2ChtatzC6LJfQz2EZsO9qNsY1gV2Ojwu3u3AYZmxHSF7ob7LLsX4el7Oueb1AP2VW9mbKG4kQ3o9OiARMNNIsOxkFEu2KCXcFqL0Zt95NHNpd/2W5Xxjb1eDfGSLArFGpp2ZZEZHa1POy0dRiqrun4eQD3B8W4P97Xcw3rZRLs6sBZ037Mn095GYMgNx3+W7wuP3t/+SlmY/O3RX6+xuLfa+zbB7c9Mx//7Auxffko+r4Dn0AKIYQQQiSKJ1B/4IniRmM88MVDMEgfdWOLBLs6f0GjNdWgNVZG/1bO7NAvkYCTUtHMLqOXC5ZEAm1ay0BKoroAhvusBKu8BMubaPq6+gAvaCG22HoKd2PUaovQPOFtxBIKdvVE8M7rb6K8QtHkNbs+GqMysOhWdE1vt3tWR6zhYFegjev5jroxLvsClq+Eor3J158pstv3t5pdhTVb2Fi2KtHN6IKY7VGn+5mhxGd2NXy6H/cnJd2eV9AM4vG3//3W8rtMO0CwyzANSuoLO/3+kflHauG1DGr1Za2u9rT86qyqUjQ0wIjhbT/fUwxDseFrhc/XN8tAgl0HMHPokTx89iecevjFPHzGI3i311L0y09RMZHr2bM0rviJxocfwTMVV6OyR+F854bmO4VCCCGEEEkicqJtdOJudsvTUVu4a1d7J+umSR8VqI+8f1fu3huhwEUkeKGH68GGAzWGMqKZXW5fDR/ufIXapsq25tRzWi2rRHdj7G7NrgAq2u2v7e0qYPgTPkpahFazp83uiZbSDVhK1ob+sIY/Tw+0ubreh9cHpeVmTL25Dpa13wM+NwCGMtE1PVT/5yAyuwJtZHZFuzF2UDJm6zYIBBJ/cR6ru5ldycxIxYzIaLqgBrrWtWyqlg4mK6wtHWzTrb6/DrDsKxtL2FKxloYOAmhtzd+iWcJ/twh2hZdTMtXs8oYTt/Pz236+p1RUQmkZbO+jAY8l2NUJdquTK+ffyrcu+D4vnfIq7neLKb0zPnPre9+F478Jf/93GqtH3o5Wuxf7p/cmqMVCCCGEEG2LXDB3tWYXxAS72jwTVqHrlb6o2RTtxtj5l0QzdKJZSCZBZVDvD2V2GaYRXSaRi5AKT/ezCzolNoPM8GMp3dC779duO8LdGLt77WUEwJZGRzP5tHApG0qXd/MNepC3DkvZ12ie8jafjmQcKEvrboyBgGLPnq5fBRoq1CUraKpO7R/WXR9j3f2/0NsrE03TQ5ld3VhBkaQtfxs9UyMBlgMFKWpiujdVVim83q5lfPa0/pjZ5TP6uC9oT4gJbGu6dlBVzaOZXW0EqYLV3i7XiTI6+H5rFVg8wD7pC4YiQaYyCJQ1EvR2rtuj1k43RgCfX+H19c0GvGuXoqLFfZuWqyrydyQ43msF6vv4cCHBri44Z/oVpF84kk+O/JTKf2+i4p/Nfb41TePG6zQmT4L/99d5VE64BPu6p7AUrUhgi4UQQggh4jVndnV8oq2UanUH3KJZ25w2OvK8QY+MWW4YihUrFXV1bZ8Za+Gsly6dOYe7bBEptG8abHLvxB++kHH7a3D7auPfpwdGqWtLlb+OhmAjYKJXbse69c3m7nMJEB1xPJJd0dV65UagucZVG5ldkSBiVWNZl2a7pWItu2s2H3jCLtAiA0m12E69TSblFaHRR5uaVHNmV8x0W7fBth2hLj8ffqwoK+/c9ucPv2fQMLtVoF4nktnV9SvFyNv52ogVBMxILbGO2+RuCM9LKdaugxUxPe0SEXCKrJKuHGpMr4FnUwAVTK4stQhfMAWDXZEbBxqhzK6DKDIfWS+mp3WQquHT/QesE9Vy32j5/Vbp2R8zbcsCVh1vxJGRiA1fAM/yMjyrKjqcPkKPZHa1sX/t3g3LVyr8/oPbHv17G+J6nLVl1+42HmwnuS0S7OqtpDPVfkyzV0iwqws0TeOXC+5i9bkb2ThvK6V3rqHy0eYvYKdT464/aGRmwI+f/SWBrHE43r0Rmmo6mKsQQgghRN8xY07sI4GetqejVV8Gix4KdrXqBhIJdinaPEsOlDZ26ULd0wj17lBwoSWtvgS9PpRxdaBaK3HCn1uLCXbVBRqIFJrZV9f6iqAro9T5DR8f7nyF8oYDFO81DdbVbWFFzQZQJnrlttByNgLU1SlK9ifuYrzbF6tmEKytM7s8HoXHo2gMhKIleheDhyX1heyu3tK9NrUnEuyKyeYIBhWfLTMoC8fi/H6iNbtip4tkR3l9oSDPtja2z7b4/OGLZVN1uQuuqUx0zYKO1qo7VEtGrY+mzfHXHZHrYF8b9b4jF/GxAzKYXqM5+BmZR/jpSNNjs8R6ubxdmyLt6Mx7Byqa8G6txbe7Hl+Zia/k4KJzSima1ld1fRCHA4gEu7q6jySSZvRcZler1zZWoVds7cLL4zeGSD26iD2129qdtqPMLo/fHV03kaBSsKbj4vnNozGG1qVWuh7NHR/oD9XQM3G7aZ/RcfZ1oKyRxjUVeLfUdtyeNh5rVbC+i5ld3c3o7Otvt9TZm5JEms3Fb4/9G4+d9jhl8+vY//tV1L1RGH2+ID8U8CqvdfJ/X9+F5qnE+cbVB9xYhRBCCCH6QmygalfNpnanKy1rXWskWoOkVQEQ0FChi9AWFxL+Eg+eFWXUbaxjb3HnTnU102Bw/adY/LWtn/O1qJvS2ZNus0VmlzKxapYOr5g7qmXUUoMv1B2yxF3Y4XT+za80/9GisHvRXqiq6vRb9pxIGanuZL0oFQo6hjOhYgOQny8P/W8KB7sckYBYIhnxwS6fT/HRJ6C1LCLdxmiMLbvP+Tt5eu8NXyybkWUFaJ2MEikUWrhmV7vdGJVCq9mD+3/78G2rjQtWtZcFtaF0OZWe0nC7Qk8qU1H/ThFN6+KzDDvKpEpEsCuy/DtT5snzeSneLTVottBlr3mQMSqzIYBvdz2NazqX3dNZgXDDIjcUUoEKH780XQtFFRQYngDuT/ZhdrGLXsvsJL22CL2q84WdWn5Xteym3xTwtDtt3HdWzPeJYQZZsff96AiZwfAoD4EDFFePfMdGA5d1xVj2rW5zumA7i0lrKMe6/V2IjBrc1vuEl7EKdH0nbPUVHp5FZECLA36tdjNDUjK7UsD0IYdzzuwr+eOJd2HMtrP36mX4djYPHT15ksb/3aLx9voZPFR5G9a9y3F8/Ifeq/QmhBBCCNFJsRfMwXYyo5RSbNoMJuGT+2Dk5D1ScDe+Zk/k2lq1UbPLbAhddKz70mTL1s7dEdb89diNejIb2grGtThL7mx2V6tglxEO3rXfnq4EuyIXqzbd3u40/kAjX1Svb55/TLBL61QNtV4W7EbkIry+lW4NFYhqIyATudC0R7Kl+lhJfWFzMfZoZldovUfqUWkxmSBFe8EbbN2NMbLp+truCdkuvz+UQRmfEXngFyulUEqha1qHBeq1htJQHTJ3aXjWofcJVDRhbG07eloR260r0rW5LtzdsjK+S11Hwa5EdGOMZnZ14b01PdxNzqe69sKW7x0OLGiWnr1a71wNxSQTGeLToqGFuzH6ttdh1PoJlnZxoLbwNquXbkCrb66VaPrj15XXq9i6TbX6HmmV2RWzjg3TiGYxtjVt/IirzfP1GfGZz2b4827f1vo7w7+vgUD4M0f2p1A3eBUXXNu5S/H1xnBdQKVCIxi3QWuqBUBvbP/uRySoreld3xZbfg0bZnM5gtC8D/D67mYBS7ArNfzg0N8ydvBU7j7lDygHFF/7RdxdlIVHaVx/ncY/Pj2d97yXY/vqOez/u0cCXkIIIYRIqMgFs67pNPrdbV5kRS5gI92btoR7k0SzDmLOZ2K7O5oqPkNGr9yGWVtJ8T6FVtMIAaNzF8fhiw8TSyc+UOciDlqrbowmVt0Seq+gNzQKn9/TwRw6FunqYrXY2p2muK45U8GmW5sDb9Aiy6tnzheNho4voFXQpP7D4ua/IxkCXbkQiURANB0VWZ5hQ+o/oaBhBYZpoPndBAMNfTrqnC/YRFlDMVsq1rKrOhw4DS/z6PYQvhrSiG/X7qLQetTayOxqq0vggdoBYMYGuDqxHCL7n65ZOi5QH+lOFh4dTxmhYIDn81LU3nos5R31lWoOqgWrQh/Mkh0flIys4rY2y7ZGeext3anZpZpC6135QavbC4H2u3B3OB9/+E1t8ZfRW7cpKqu6v99G9guzhwb42Fm1EY+/4/XeLTHboDIM0MLBFk0jWNGEvyj8nuFjiAqYeLfWHvAmRzSr1AyiNTR3+VMtMsS+3hgKRte3HBixVc2u5g2zKRh/XG/djbHtzK6WddTc9UFqaxSaCpLduAmUwrezjtrXdtO4ugLPijJqmirYXP4lEMqE1uoNvHvig13NHZlNjHaCXcoS/q7tKAgaCTh1I6LTspuiUqDrof9tPd+qfZ0cPVOr24dWWxT9u7tlIbtLgl3dZLc4uPOkZ0kbks2zJzxH46py9jy8Mm6aU76t8f+u0vjtu/+Pz4xLsH/5GI63rj2oEykhhBBCiO7w+RS7disC4WiT05ZOg7+e1fs+bjVtNNhF/Jm4tY2aXaELztAZbF0dLP8iQGDPegj60Su3493xNfWVjTjqK7BvL2/7AtUIYN2yFK0uVO/KDJ8Rq04Fu8KNDXjbr5OqFKbXIFhvRoNKkUweDYXWGOq2pfnccTVzulKXpMMC00EfevFqPE1VuKxpjE4fhqHM+ABXTOCrJ7qGBcoacX9QjL+4oe0mBRVbvvQRqG1+X9WtzK7mYBe6tTmIo0xsRgOOxgoC9V78JbuoL9/BsqK32pyNYQbjlndPjPK3bM/bbCwLVVMPtsrsCmfohKfVWgYZNK3dTLW2RjZsj8+naGoK1/xRimDkor6DLokRZkxgWkNvv2ZXNE0iMm/V3MVJgW1XJVp9x8EdU5moptAyWtdiUNBot8E24jAtu2EppUCZvTrgQndGYzS9oX0t6DbRS77GUrzyAK9obz7hIKmt+dhkmoqivbB2XbdmGWpXOKjRE8FgX7CJPbXb2FD6xUHPq5XY9vmDaJbwiIPR9N7wc+FtsunrKrxbaghWHCC42E6mkOfz+BFxI5lQLUub+Vv0TzVi9mdvIP7au2WG5JflK9jp2Rt+svm5ysbSuOm+/sqHZ9tachs3kOnbjTNYQdPG+G6G69d+SsAbOsZomobtSwPvLiOaCaXiguqKXTUb+HDnK7TU2KSx4WtFUwc3LKLZVZauh3TaqtGv682HkmAAytsagCPQCD53u+urJcv+dXGjDPd1JqgEuw5CXvpg/nLqKww6ZyqbJm2h4u71/P2V30RrNgCcd47GZT/S+cXSa1nq/zXWrW+R/tQiLNvfkywvIYQQQvSZsjLYuQt27Qqd5Vr1UOZKo791MMQ0ody/iSYjvguFzRLq2hU0/FiKVqC596OVb8GiQhcawSCkB0oIlhehl4a662lKke3dSqZ3F1pjoO2T3UC4OHP1rtDf4dvdqq1T1ZZ1UMORIb16J5biVa2nBzCD1K/yU/9lAAx/qJuMUgRNI3RhHs7yOGrEcUzMn9H8VrFdHw9QfzVSl8loo1ulXr0TvaEMb81u0nQHNs2KqUwMwxsN6mjBng12RQpot1VI2+9XLPscSgqD0W58ENNFqyt9TCIXlZolHBwK/W001Iae3hSg8JFCyssN9hYZBNtZjp/sfp2vy5oDELHZFz0R+IoEamML1O/Zo/gqfB3WKtgFKC0+Uy2SxRTJ7Brk/hxqCtt9T59P8fGnBsX7It0YzeZMqHaDXbGZZJH1oYczu9pbDvHrSxkqmoEUiUFoLTIx0mwuAEZkjwtP11yYvmVNIqXif8Zq2Q3LNEEvWYtl7wr8rdJvekbko4Tq/Xdu21DeSNYbBKrM0IiubawDpVSrAv1xz/vCQVNr8zL3di9JLE5sRtfBBrwi+47RG0PqxS5vIwjh7pzRjLcW0xl14UzKA0QdlKlarQ+lFGZDaGdralJUVanmY2OLVeTxh66/B2eMAOK7hR4os6vWV0NhY0lcu0vdReytja8ZZvW3rBdptupCaN+osG1qzsjUDDP0Obzh7OeYYJfCZE/tDhoaFL4W+1xdTaiN5aXtd9PvTK2u9vYPUxGqBxbuLmmGM7us4cPkth3w1QZobIy5AWGY6BVb0at2dLiPdCSy/or3xc+7t0iw6yDlpBXw64V/5Jh//hibZiN/iYWr3jiNkvrC6DQ/vETjZ1fq/O7ty/hr7aOYuoO0139J+mOnYlv57+hdTCGEEEKI3hLJwGhsUuG/209PCQRNKgNbqTfi76rbLU4AjIYytMZKLPvWoFXuJN1f3GoeWjiIFtsLQzNMgo3B9osXh4MsKnwF3WY3xpbdOiIXiWYwVAMr5kKmtqmSDaUrUEaw+WU+X6jLIqG7/0Mc+dF6XulNtVgqtkdfH8kOsG5/D8vOD9tuc3Ta0Dw8fjd7atoeRawp2ECaxRnqwgh8VbmGDyvDAZ7YmjKd7CLSoRYZFrE2bwkVV9d98RdS3cvsiinColujy9JoDF8YGgq7P1QfSrUTxYtcfFZ4mre32NHUWo6sFssXbOLDna9Q1rA37vGWAQNLOLjbXKBesS3mWlZv0Y1RA7BY44KckUBVQ/ja2RGsgZKv221bRQVUBbZHA2lB3dacFdZeICK21lC0G6OOpmnt1uxqdeVvquiFcPRat8XFqakMhmeNIcOeHZ7OjHYlc/rKcQQqsBqeUFZkG90Ghw8Lt7HFqlEKdHcpHo/iiy8ClLWVHXKQYhdDR5kiscEAs8kfDbgY4Ytsy94VrV7TuLKcutcL251nJLMrdpGHE/foRumkqNggeUfbe9fm1QvBhNhgbNCIBntUwGgxWTi40xi+cXGAguYqYLYOdgWa32/HLo0165q3wZbr3e2rQ9M0pg8+HIc1LW7/bzpAZlf83YVQO/e7i2jJGmgOdilThbo+BxrQagpD2U6Ei9KH93GLZkFFasV5Q9m0se+tUNTWwe498PGnwWjA670PFOVlofZ3mNkV2b47OG63l4WqFFiLvsC6Z1mofWYoIGmxaPG1u2JWW1ydru58VxAzsiuw7IueuZHREQl29ZBhkycw4urDmLVpBmNWDOXqN89mX/3u6PMXXqBxza81nvx0Hhd99hKlR92Dcg3C8dm9uB4+gbTnLsS27mnwtZ1qLoQQQghxMCIXpUb4xH5o5mig7aLh++p3tTmPSPF109M8EplSoMcEoHQVwDBBC5dtiOtdohQN7+2l/u0WFxItL3LCjTXbSgdomTkVeW3k4iYmQ2pNyadUeEoIBJuLJZue5qBSUBmhcFr4gkprrMbWUBadZ2wGgNZBIfxgULFnj4FhKty+WnZWb8IbjC/QvN9biWEGSbc4sWmhYFetNyatKib42DLWVVJfSJ23i8M0dlAIONoVyBsIxagyQoGgaICkK3ftW2R2aaaB5i5FiwkCmSgwQG+nHlHAaF0EK/biv6Pi3ZG6RC0vTgNmy3kqUCo6KIBqsT61tgIMui0uuBqXxRTZRjoItgQNqAhsjtaxayBIoz/IvhLFjh3tvDCmXSom2KWbJmZ7pVCiXUcj/fsUKlzYO9rLNLJRRSYxg1g0a3SEVUMZ0Q0v07ODQQ0rGVr/MRm+3c3dmmO2S6czPN+6fYyoeSv6RlXVUFgYuojXlIGnFy5tIlkoLdvUarrY4ubeIJpVQ3domOGAv9ZYjWkq3vtAsbswnNUWLjKulW1qLvgfO0+fwc7dPuprY4Ip4WCX9SAGUowdLKSt7NCuzasXC6nFHqsDMZldgZbHcBX3+IFqPKmgiSXDiiWt+YBl+kLZXnpa84KNzKbl7JoCDbhsmWiahlW3xmd2BQ5Qsys2KBjeh4JmoFX9RT12PiZY6j1oVTvRmmpCI0cGGkPBrvA9Gk3TQVMoFEaTIhAgrity7O8mQYr2hrJuAbzhLsWG3xdeFkarmxHN+3j7x+v26gu2Fe+LBLmstvjHm/+IyfJqK9jVWI3a8EY08NeWlsfLTnUJD2efdYcEu3pQweXTcB05hHNePYtxm0bymzcXxQW8zjpT4493aezbb+GCu07j3eGP47nsfXzf+A0EvDg+vB3XQydgW/lgt4smCiGEEEK0JTJwViB8kjo8axxDM0eh6/HZU3UNJeysWE26b18osyNGJDBmBJoDOUrFF/fWlBl3190MX/Tk5RGXJRJ93mugfPEXZyoakGgdqdFadIOLjqQVCaS0ylhTGHV7Q1kdupVgdfM5lqFMbMEAs9LHMCtrMgA5tsyYYFfnuhMV74PSyiBVMWWKWo50Wdi4DysaBfYc0iIBxnDbg2awuZYUoRpAsbZUrOXLff/rVFuaRaJdoR+BQGgUsEBAYYms8oCJmeEg8/gRcS/pbD0WAGUa1K304y/zRWt26eWbMU0wt4XXIyb2Wit6uKtTwO2lfmdzEerC2taZcJ0ZNTQ0XWgZRoI2Ef4WATTDDMYHFFt0u4orRB+5RLLYo9ubaYZGHXXYI9OHL0Yjsb6aPXGB1tjnIIgNOwG7xuqK7VRXQ23NgTO7zEidMXSs+78KdQ1urMa3ux5fYUyXqhbbqW+PG8/K8tA8IquyxcWpoQwsui06wqqhQnWFlKnwGV68KrSfOII1zZld4Xnl50F6Wuh3W81WNEwsKrS8KyvB3RAqIK6r4AELXXeVUgrDAEdkF+oohhKTTWQ2+dEsYEnTMJqaH48EMIuKQGusil6oa6W7sOz7MvaNAWhsCLC9+itWbGneZqvCZZsOZoS52GyulsGYykrFjp0dL8gtFWup99WE5xUOgnhNmjZWxwVDAob/oIJhesxIiSpoNI9K2aJ5laUGm7fEZgK13/5AeRPB8iY0OziGx9RC8ykwg+hpltDyVyq6ewT8oWNadPZmMJq9adXtcZ/RG2yM65odu3wN02gRgWk+9uelDY67GRTZ53UdcJtYN1VhBmPCKUYgFOyKDnoRGY0RTG9ou42r2RWT1WSoIIV7YE9R5L3ib97Uv12E+5PQsvduq8Wo90ezDDvKmmvZxdYZ2W/aKVAPYI05lMbuX7GZXcrvRymFf19DNDurrmgfW7aCu7T9en0ta/wdaIALzVOBdc8ytJrdHU/YDgl29SDNqjPqH8fgnJjDhY+dx1W3X8a2419l0ykvs//21fiL3Mw/QuPf/9QYPBhuuEmx+L5hlE34MU0Xv0zj91/CGDkPx2d/If3pc9HLNib6IwkhhBCiH/D5VPSkMhLs0jUdW4uLAgBt18dYKzbhDJaT5d0e95zdGu7GGDMku2mCJZxFY+jO6GMRkWs4XQ8FxaIXzo0B/PsaqH+niPoP9sc3OJKGpsxQjaW4Qu4+lCMTY+is8IzCWVktRluMZEdoDWUYlVtCNXasTho3NkYv/gxlYNEsDHbkMciRC4DT4mBc9sTQrLswMprCjLuAiM3O8Bt+Gg0v49NH4LQ4SLekhdscmsbfIquovWHdu5LdVVOj8HgUkWjX3r2wvxT2Fjdf1GiGSUm5TlGrRLsuRCj8BoZH0bShHmUJZ0LZ0kPbW4NJg2rAi5f0vU5yv3ZgXxFg52sr2fDBJzQ1NeALNrGvrvWFjNvXnPVmdHBxHtl+tRZZgJGupC57ZmgeKthcrwsItgj+RAK2pVnHUZL9Lbw+MGNGzIzsP2NCCZHo4XVmmoCvAUvZ1+j718UvmnAkZaRtEnbNTna+k0pfKEilKQOMAFpDeXT6Ss9+/LFZiEbk4tqCbhqYysRa9AVNK3bQ9FXzthDNOgxfdPoLmzMror1MY64yTRWqI2TRLdHafYYZAENhmoriYBFfB78CwFlbgq0hlOEUiRGMH9dcg8mIBKTDT3qbzPDyDQUHujpy5YFE1kPkor3Dboyx67ixHnTQ08BsVBQXK8ormo+LmgaWouWhDB3TiNZYAtArtmDd+iZKKXy+8PZQvh/vlhoCAUV5ONHV54fSsq5F98oaiimpLwxl2umRwGP88WDtV7C7sP15BAw/JfWFrC7+GJTCqN4JykAvNPDtqCNQ0nzT4uuylWyr/OqA7Woru0zzVKBXbouZKCbY1cL2baFlHNHeMQ3A80Vo+9Ks4BxtIW2sBeXMwfQRqouV1jwKcNAIHZc/Wr+B1Wvju35G6vLZLDYCMSnFAcMfF7SK7UpoqCBaG5ldoe8Ga/S4UlWtIBgkJwdsNiAAOsFQXb/ozAKEHg3RNQ3NH8rsUv5wsKtFN8YIU4U2RHdkMMtIwDIYiA5qYTYEMH0G3s01NCzbH62H1irNLUZ1fP18jjg89HNvfK9vNG8d+XWfgxmMy1Bsih13JXYd+nwEK7w0rq7AqPLi8ynqwmXL62ojWaSxJwLhIGKLph4o2NVYXo7Xq7CUbQJv12sASrCrh9kGpTHh5ZMZ/ocjyTtuHPuHlbHdv5HKxzaz9dhX2Xv1MoYE3fz7AY3LfqTxwUfw3YsUjz2haMg4BO+Z/6Dp3Ech0EjasxdgW/N4fGdZIYQQQoguaGpS/O8zohdkkWCXho5Ft7W6qFE01yRS6GjhPhmmqbDqNjRNw4itL2WCxWzCaoGgHgrixGd2hX6Ggl1m9LTGs7KcxtWhRqlAMHQX39+Avm8Nyh/uSqQCWHe8j2Xf6tCLvPVo/kbMnNGotFBwyvT4Q92VIm8UblukYDwBL0EVRLOBsqUBChUIdWGE1hlBAOOyJ5LtzA8FuzpR5LnKW4TPrI87Zdtc8SUbSkM1gRrCXe2ydEf4PXWc9ozotMEW71G4p7m+VWwWQmR+LRluf3yXLWDLZsWu3aHAlWEaVIVHFrPo4PSGs/aCJsqis20HbPhaYUQuZjoZ7Gr8qpKGz0LBGmWNjMYYBBRV1aDbbASzS5tHPCSAXlJCIBwsLSnbRSAmkBXJvqj07GdTeXNWTUcFuyMXtbGjaJrKpMITCqDOGrqAdHsGhmlgKWseFSzYotuVHq2r5UTpdioqYc8+ezTQGtmmIxlFkeCYaRLteqgFQ5/L43dT563CFwhtizZ0TGXgzHRF388ZrMK6/V0sxavQavZgKpP1pctZV/p5dJpIV0udcM2u8MWx5m0eDCs8YfzPNp7Sgs0Xm5EAoUWzNgdYTANlmJiGiRbQsFfZUKVB1NYAjjWbCQRUNHCl681dnrxeLdzG0PLwNTUfT3SMXgl25TauJ5OycLvDT7QMitMc7NIrt6I1VqI5nOhODTMA1dWK0lLF58ubPxOEQ8NNNaHjUeRzVIeDsUYAf1PzezRuro5mzowJfEamdzsbNij0ii2hUetaiGzHlY2lbKkI1Q3cWLaKLRVr8fjdOCI1EWOOyfXuA++LsUF5s7aI4PatWLZVoKzhwI07ps0BN01ttI1AU3OwNOjlk92vU1y3M36a2O5pmhaKaIZHAkw/bBC2kc3HNAwTwsXZoZ1uby1o4fZaXKH6f8qnQpmikWBX+LhUE9xFhW8He6p3YpqKercKBwtD07XM7AqYfmwxwa7IMTVQ0UQwGGgRlAkvs3DwcfbQBYzJmUzZfhvKCLDTW4hP90BAhQLeenNkSDP8VFQqCveGAlkO0wHKRKEw/aFjSGyB+vT0mGBXOEQWjqVGjy8aJr66mJtL4f1L+c3o8mh5c6KsXLHs89By2duiNHgkwc3tNuIyiF3uzTiMGjRvXVywa8NGqKho/T5mXX20Tpu7IsD/PoOKstAyb4qM/Bpb0M8IQNDXKjjtO0A3xq1f1bJtR2gb0zyh75qvNypWrOzcd9RB9CzuPQ0NDVx88cXs2bOHwsLC6ONpaWnMmTOHmvCwMYcffjjBYJC33noLr9dLdnY2OTk5HHXUUdx888384Q9/wDAMTNOkqKiIc889l/POOw+r1UowGOTll19m9erVHHbYYSxatCj6+GuvvQbAmWeeibUbna91p5X8708m//uTSasZzzVvnUOWJ5vfFt5C3Yt7qH15F1knj+aUSdkcfYTB+rUGX/wtl/88O5ZTv2Ph3HPmM+TiV3G+dzOOj+9Cr9iK71v/B1Z7TyxeIYQQQgwAzz77LB6Ph2/MPIxMrx+3M5StZJgKpRS6pmPVraFuQaYRuug1g7g9wZi7uRq6ZsFQoYwsi2bBolsJBn3Rs0jDBLtRj26HIC4c1DSXENJtqHA2jUUHVHP2kxkuvNvUpLB4TYwGhc1hoLn3YwkXkHZWlVBXYZA1L5TFEjnZVVnDwQwSrDOpW1uGbZIDW35zN0ZTmTQGwhdmyiRgGtgMUDmD0TwVqKCiaegkNn3xH75Y9xHjskdx3vnnYbeFz7XMIBZdp7qxAr+/4YAnzPs8W4BQttDKlaEgzbzD5kVHuozUpLKZCnQITjwB1/oivOHn/Q5XOKvGZPfu0IX1mKYg6S47gZiudxa97Za4P9yHlm7BM18xNHMURlCDoInVqEerqKJsaA5bazaQY56Irrtw1axjsNtKlTEtFKQK8/shLQ2MYJDqxnLy0gfHnTPPnTsXi8WCxWLhzDPPDGUQNQXQAS0cAdGMACropdocjivPQPduIbaPUyjzLnTF1VhXR3BI8+fTNZ1gMMhzbzxJg1nDvMPmAfDqf19hy5qdHHbYYXznO99h6dKl+P1+Vq9ezfaKDRRMyGTu5COYfN4clFI8+PLfqfaXsmvXLu5f/yQLzp7BMUcfx5OPPIpOkBETpuENZmGOnotusWAaBps2rCFfK8M2y2TV6hUsX76cCRnFLJiwn9VNb7J7dxW5eSdx223nEvDrvP7K88xM30Xpfjv/e/5Ncuu3Yh86iPN/M51/vXEPO3fuQC+fj3MczJ46nOLS/XhVHSO0+DpAECro7s0cDIaPpurdkBPKWoxke2iahh4KFYdeoBQEA+CtA2d2c3ajMlv2JmuOW4YvTBuCVTQF9PD2ZMGiWakpN6mwBxhmKMxwBlh+hQOPNox0ivHXw8cxvWg1LeaiuQFyMqBgapA1WwyWfbqcQ/SdjBs3Dk0FaWw0eOmltq+tYq+7vv3tb3Prrbeyc2fotfPnz49en0HoOPHlGhg53Mu6D5/DYa8n55g/8d/X3ictzc+5U23o9jR8474Z3V6PGDeHzD0mg/z7UEqxqa6KyTNzmWydjFofAKeG01WIb9JwtLTQvq9ZQa/bi1kQel9lBHFvDJA2QgPDHxfsMpURqjmkDJyqjkxPDZ+tLyG3+AO8ejplrsnRz1xYvY3n3nmUcbbZFMy2o2kmvob4jNZId93YfX5F8wCleH1Blr7RelnGdvOtaywnsE+h18NX/q/wVHg5csgx2IJBXn31VXYEvuS4o46P30iCPqw7P8TMn4A5aGp09MLSul2MMjRU3vjQsokJJirNggo0Z3bZR2RgH5FBbXHomKaZCs0IdWm3WtvO7DIMhSUmM0zXY7peW2yYPoVmBlsFu0xl4ghUkmbuYsPXUyivAMuoAC4rvPTSS1QYRUyZFxpl1DCDKKXISxtMgy8UJFaYBGt9eD4vxRxcD+HRhL1FBt7ycjKOyYjWtMtwZGMxs9C0PRhBH6YWpNFRQb4/A78KRrs8m6bJ5g3r2F5rIX/qKI4c8S2MRk+4+yWYkcwuTJRpsmv3boycItbtWkVZRRpzRxscM+80vE3h/sGGn507d2IvtZBev52tW9exvbAQ/14/iwoWkR2+2aOnW1t1O9+0Cfx+g6effp8VKyqxWn2MGTuNY489HGu4j6KuggQNsOtAeARSpUzeeON1tpWMZ9q0o9DD/d1ra2HQIOLfp3ATqmAY1dUBHvi//1KVofGLk0eCBsGmRoLBIEtfeZERns0ANKzaTHqghkeWD8cXzGb8hAkccfjhBAKW6DaoNVWjMofFfRZdBWiyD0HpVWhBH6ZSNO7a9P/b++9wy676vgP+rF1PL/ee28v0qpmRRgUhJLoxGINNcQFj44ckEBLnzeMWJ8EJeY3Ng3Ec+4kLNm7EDQy2X+PYYAdsTJGEUNeMprc7t7fT265rvX/sc8+dqxmBuoTYn0fnGd1d11lln7W++1cwZRt4/VV96rHEll3PMtuL+/lfb/wbnJzLz+37Cbp/NczQvz9E575VVn/zOO5fn2H/zHl+fO3r/Pz85/jynzf4wXco/usvZvjK8K/j3Pb/wTzxNyT/8t1bzJxjYmJiYmJiYp4I2tIj5LtXxkSSSCkQQvTFk1D6aOvnMM7+P/wrrGiUEOj0gperKJW6Lgw8z+lnjtp4Ka4JCHuWXUFH4ddCQk1Dhqq/OFaaT7UbWWRsLH7OLlnMXA63xB3ZsJCS8yFhR+E3dLz5FrTqKDMFugVCx6/KntuOu7ngD3zum/9S3wpKKEmgAmbbS5zqnADdQvrgGyYNo4hQ0WIrLO5E5qLYVUKGtHruZhfKm9ZAG19WNBb68zKlFF0vUgdL9nYmjD1XtYFX72LdnUHvbJjZaKTNnhWEADc3dtU5VCM/k67r0e4obCNxzUDuG5YTa2sLnF57kPn6BZrNyEUx6a8hqov41UsIr4EnW4hmB/esj2h6keWFvrkc2HjrvlC9yMNLd/UDO4trWQz1m2ujA/Qsu5REuR18ZbNVm+vV85CPr0WLZqfZuWb8IEdtjWou+SZWIb0FclNWaLpVKt1VGjKKGZPqDiIQiJ5lFUpwqbmDUOmocKv71eWoKFIAAGYtSURBVOjgOgFbXywHEjSh0JBsRJ3eiGeji6hMzXaSlukgUSzYDR5YuGuz3EIiNImFTogAoWEY4PXiW/UtK7wWXuii1WYjC5uN8+VGgHodXegEMoyywCmJqM9hzNwJ3eqmVaPXgscEsd9oU60dLegvtL7KAwtf6X0Hg/BCB/8fAh592INAEfZcL0OrgGMOEejpq4L36/qmJZRCkMmAvpHk4Qq5Le0voZUvsrqW5+myuARdB+bnenWibVjcbfZf8dh4fSFoV/TdDgbzuV146YlIOOlIBtYeJH3pHJroPc82nj29QOH6iX/EXwloPOhHYpfTEyAB2VxCu+/zFBYfZWw0esYl9aj9HpuMYbmXQCFQHpqmIWpz1Obv2RJHbuN5fKV45ck2J9t/Q8NfIHSubSa3YdklulUazcsEToiQAm0jscBGsPOe9VAgA+brF/GCDQuc6Dtp5Qtoiw/h9axiRfUS+uqpzQDhMkBpJuH4URw5RGPZj6yY+pUWknt1IUp4ISWEatOSx5c4Z2uc/r2LrCxLwlDxpS/DhYtXCCgbgd01gdJ0Qk8HFSCsnmXPlZZI3hwZd5bV1Q1rtM2YXRoGQU/k2rD8TJlZXrbt9fiBYma+i3Iiq105cxIRBkihsfCAh7vYQSmFVBKt18nrdRBSMJAJsJKAECSFisaFDKPeoFuItA9CYqkUhHbPEkqBdW03RiEk9Ppd07rA+e4X+zGthArR9RCjoeEszFLyl0DzsNo61e6mJqBlzKuExI2x2W4nEFpAsXCaHduWuOUm0DTB0et7iWQCCEJFp+UhVc+VVwVXCFBRYWYfalNZDfuWXJotCDsK5QeUK2D2yrwRtw83shy8cuxlwkhoNNn63PU3MlfO3Yu+8OBV1pmaClDoYNjgd2gurZJ1L5H0n5guEotdzwHbCnv5zTd/nsn8Ln7+/h/nwe8/yYEHfpDDMz/GoTM/wsGT72THn38XRcvj/+v8E//qe9ucOAk/85/hbb/5fv6x+JuItXMk/+ztaHP3fusbxsTExMTExMT0uNKNyDQ23ixHU0BDM5DdBl3PR1QilxVvi5+BRiETudasl6P4HYYwmJ33OHExEmukAk95tGSLsOem1z0WcPYRn7+rLOI5m5YgjUyVlfZs38UwecMg3oFRhJJbkixurJ1Ub6a6cneH2X9cwb9cQSVyKKVwzjYIWyoSV3y5mcUudPsZ+gBwAjw/oOo0CawQmRpEBYpQ6PjCpu5FCySZHEAORNYAyLAf4FxcGWSkdw998WHKD93LiZMKL3T6GS6RFrZIRf8feND7nv5iz73t/jBaRGsGGSNDECocT8M3E1e1m6hH/icPH+ty8RJYWppABn1XqA2XEuVKlJJUeiJiubMSWeZJhSAkCAKqqw+TaF5A+Uv4MxWCNUmiK6MMfbqIApwrReCDMZLE9RwIFDN3P4x27stMOuewXR3tCteuL/2z4vKMj9YrpzD0KGYXkYVbiI0kWsk0x5IEpRJFUURaku7LBSopcC83qHejoDJj2W2EMsQLHQL1GHc0tgoHW/bpm+3z8PJdW1zAhOpZMaATyoDAz9FxSrSd5FUefxmrjae2il0bno6GkCh0NCSJ7jwAeq9MZZq09IBGysFzi8ycvERCRmJdN7OAoYfYfSc/cDI7eYBIyNxwgROBg++3+2LqmltFKbXpxig0jA0LS1+BCum2fFZXFeVLK7QqHnNf9ZBSRUHWgeShARKvmUIpsCwQXoB0uvjBZmBvebqDf7o3VhwvEtLWIksMPdmzMNFNNBVgnlnBPBP1sSstuyAKVi/ERjB9yYYlX0ZvkHdOU6lmCXqBvMNQ0ek8+RAt/SHWj2MW9ZEg1LckF7gyLpuQPffKRHSyi44yYbU7hGMO94+z1qt0V9vMzqp+rP8NN8bQvSK+U6MFtcWeaxqo9iqdYw6p0xewbRgqgS07vaQd1/6OIQGBDMht7L7i5cLh0ZdGX+GKeFOOjDyaZOduOP+PrAYX+zHXNoTisFMGFFp1hlrtEtKJhKZ+RsReMoaQnjVt0Obs+iOc2xDyr8ym21jE7axvqXQROJGoGriRxVVmjNN/3aG8FrJWVn1LYFGbxVq8G82vRG6zwWayEhVKnNNV1tbg2MOynxhg/ko3u42NGoBA+gaacUVcMKkwHyOgJ/2lXp2FfZdcvaea+dIj6Iknpm6ioTE/D18+dj/Nro8Kw/7ztBumqDckyytXJr2IbladcRh52Mdsh6hM9IJFGYlIiJGS0MqizASUXLqZEE3qeB6IgF7MMeg6HnfN/Q2L3gMkUxvFV73x0vt6XJnVOERqBpYZ4HW6KEATklTV6gtmQhdR3TzWaq5XXV3HxuiJr5YVoDk+YcvHsqDUvp/5BTh1Cu75ekCnsyl2hVJDX26QuH8WrdrBOrfKyb8vo3o+h/pgCq8hmTvvEIaR2FVoK0TXQ9NA+Q6ivUYq3IyxpRAoBbbY/L6GAd5GzLzey6WN8dvpKE6cVAgVooRBgEVQX8C/cG1X/scjFrueIwZTI/zaG/+GWyZfza/d9TP80r/8W9Z7sROEEGRePs6OT343OD53/MtX+cs/lfzkBy6T3vUl/uv/bxs/9KVPs9bKkfyrf4Vx3x/GcbxiYmJiYmJinhBXBoBNJEApD33tDKJ6CfviVyifPs83/mW2H+DdvTJdkoDJ4QK6q1hfV5w4CYYQOE5ARx/F9xVVr8mx4CFO+CeoyyYJG2rNNgtewOz5JC0n6C+OW+kGqM2A455mRP6NSqGuyKzVFyI8he8pKhVYWfJQ7Q5YWcKKi3O2ibcm0Zw6KpBItxdDKdiMb6IByXssOveHiFCgEgKVGSYYu5W1IFrkrzk9yzUrvRl/RQXsG7oBAF1dLXZBlG1udRUanQ5rG2vDUEfbsABaPYm+Grk3qp54o0mNzjkZWQboGRaXYHlVx+m5lgI8Il9KVZVQnoOozVGpRosVQ0Xiohc6BOtd6p+7jHQClBfS8ur4oYdtJOn4TTxHolc7CBVyrjZLo95BSVDhKrLloBQYG2KZJpis/SMpfx4/BD1toikN45KkcvISK5fmMZXH2HKa7Kkr3BH9ELU+s7lQ1jTYCHYeQKgsPBXV8a7SIGP6NAmRROoKz2sS7NQQrYDZy1FCpqQZrQA3XD+H9W3sHjgc1es3s+y6QuySUm4RCjas9gQaa+s+UpqESkdKDSvskJarpN0ZbH+dhOaiWVutDjxpoJTAEhKUwc7kEsnKcayg2rfsUkJiaSGhHllq6E6ZRBhZNiggTQlbKYLeClRaOVw9B8CFi5v3Cjpl6k2D2XnFw/UznG1f7o8TTeiYvb5ZudMBKVldDVlZhZnzHU7f41KZkVFw642FsKHh+tE9+xnYWtGCcuZyr35mA/zeMSrwwPNQpeh8Qxccug7SGQOhAvRqB73a4UL3n1lpX+bKfADJJNjVswgVMCrmMXumHqamUL1A70EYjYuz5+Cur9MPuv1E2RC7VO+BJjQfoUJarQSNyhUZ87xNq0AhI9FAmQpfmLQM8HVBtcJmxk0iKxfr3DK16maZ/LKkXZOcOgFOL3vjwj8cw6msYIYNVChpNR3WvbHo+SZBN8DCQSoB1xC7FOCpaDyP2AO9MkbPlEKyRMbKIYTYYtm1EV8q5ZeZ6SzRCldoynUuVE7w1Ut/j2wsIebuQbTXGbQK1LwmnhdCKNECQVvWqTUiKxhfPSZbaM9ib6MMYVfheC7nlr8BXpuwF5htff0kK2c+i9ZcisSupk8rzCCQZFsXCJYvglKIXiww1V6CQPbdGAFUoPoC/dbtV1g6VSPrN6EDmoZ0NTQtpJ+UVyoMg74VHsBg+yGUDAkCyfqqwYWLo2hsWMj5fcuuKN6k1r/v7NIKdx47x6PlWbR7BqncN4xE4rqKwOuJOj1htbVQJ69WCUIXleqNezOHIKS8Lpm5rIEw6NBE6h6a1Fgvw113gu8qVluS5VYD1fXIte5h21CDYqGJbgQIcXU/GRmG8bGQZD7AMEKQoKSgaLQRoUJNGKRuHiJzxxjo2lWWXVc+xSyrF99PKVr/skDz86exO5cxwnZfbE/5CwgkArDDLreV7mJURsK2Vo/6a9gO8Fo+vqdwU2mqFVg518bpClKuYqSh0M46WLaGkD5i9j6K/nK/HAqBlIKE8K8oW+Q6D1ESnfV1xfJCl+VlxexsZM0pVIgUBvcft/ibk8c5V13A0BXZ7FXVdk1ises5JGmm+dBr/w//6qYPcNflf+Ddf/lSPnbPf++btSb2FZj63y+ne6zMP77vV/jduduY2/Gj2G99Of4bf5Efuf9X+H/z303ia79K+3fejTN//nn+RjExMTExMTEvaEKF11uoadJhzJrBCsqszndxL53AEAaeD5pf7mXue4xll5Jk3RRDxyG5rlAKTCzUbAAPNalmb+JcN4ox5VjjVEXI2BgsaQusroPVEkhCFJITrfNUiqt0p/W+RYIj9SjOky4JXUV1NuTeM9O0Urtwgzyyq1iO5twYsh3FPdFslh85v2la4rUQtVlUJ7qm27PqEkJwy8D1GEKj1owWwMqOgkTX3C6X61FWsbJj84AzDmZqU+ySIRO5HSTNNMEVmSfbDT+yuFEKx4GO3+Grj2wGcZaBQUI6FL3NWDxSBoQyiAKoC9FfZGthlj36PoSwmVt0+5P+TLqLQxLlO+jLx0iUH0UEPrpM9drHxVvrglQ0/t8cQcXB7Ql8Q4zidRy8R6LA/0KFtNc8zIdTyI5ABqtUL67j+AHSDTCDGungAq5ysYMKQQAtadAsa1CXIENCsREkPaJWT3N5dgj8EP3KxbOm9+svCCCUFh3Nx9JMbnzZy5nevxtdmEgUKvQwC0m02hz6/BmQAYneQngj1polEkzldyEQKCUJQpvwMa6HAErf7K9CaH2LPIhErqgb68zPBwRBghANCxcpNUa693OoeIIb8vdiKI+hsa3uk52gSNcZIaV5hPkGutGOND1CdCGxzCZKKHKaQyA0DCExlOxbayglSDNA2uoS9hIhaNpWoSUMFUrT8RrzVHpiiwxhvrvCmbUHMc6GhAtdDGFAACESCNGUj+pKkpdnMZ0GgZ4mNNL9uEqhJmh2ovoyLUAQicVEQaETZorVcppz53plcQOk4+AJhTvkg65HwouKxC6UQqoAVzZY68z1A9RH30mgBy0m6l8kL6qkki4jI6Cd8eGUj0D2LbtqteicxuMkVkvr4TWtojbErsANEUKhCUVKa9BqJ+mWtc0sb1e6MsrIGgahqBjDdJMhgeyJ20JjvOc9rMsumufSN78zksjEEJV7fVyZYHktJJCw+HCNIOxZrsmAck3RlUnCZImwozB0SOBEbuJXfIdGQ7G4BEvLRZxe/0yTwHHVFgEdQCCYqZ6m7TVpOe1+4HKBAqkhVEhAwHIrWj/KzhqhkhA4lKwCuIJO0AUl0X2NpiwzX7kQJap4jNi13l6m2l3ru47V7/E48/VFtPoC+vpZ3J6VzfHluzndvBQJb5qB9EJCLY1CkGitoJZPIdvVvlXOymoXo9XEvFQmDEGYGiqQ9MJuQyj71mBy4yWH7yB67m96OnJjVJqJ0P2eeAhIFb2wwek174YZXh0ZwuyMjgoknhtZJfqh2/+tMTULTWj0wlBxYv4Y3bCM04W2LGBVNQIiMScIAvA7WHP34izPYi6fJKW1kUoiBwaQAztRholQEk+GKKEh0ZlT8wxr86SdOVZPtDGqDp2OooVkpeqiVaPvZzqrJBN+1I/EViE/VB7JJIwMuGhJHaFtxCkTyGQbU/l4IwprIoNesBGGQLZ9nDO1zT50xdi0jTrbL+cpPOShVWfQyudIrB3fcs9B7yya9PADyIRVcmaD6dFogBrLjf5FL5/3WV6Fc+vpKIZnazPRgYaCQGGZvey3vW7taKnefkkoNRLaZh80TTBrF9AWHqRcjrIFXzjjcvxRxfJX1hDNbhSpUOg0hUMn8HC+EWKc9dm+7dpZQB/LCzJA/YsZXTP4kev/I6/Z+RY++chv8LenPsHfnPwDDgzfxFR+F2caj7DvVZO84cvfzX+Z/BBjP3Mjx5a/zl88/Bvs2v3TtI+/my//w1Fy9hqlr36Ec4fGqV73bvbdvpvhoc0sNjExMTExMTExqXMhfgvEAcGQ/g0Gcy0mCw1m2xqNJuQHNyxxFlhuwq50Dm/DlQSBUCH586fZG9qsiMMkqVO7O4NeE3QSbVZm05Sz+0CN4OsNRCgRpR1YpUWogtFRBISEgxrhuIcgxCkJ5s9dJGVmqLvRVFRoCt+FlYd9AsNlZeIQevnOaIE+YCLKPobs4qxIFv7+HEtuhcn8TvKDu7D8iwSNMrJrQA66bh0suHH85WQa6yR1Gyc1iGXYeJYgUAG+E9ALRcZgJ0uhmowsq3pijb58HOk7GJpJ0FoErUAQKO6/P2BoKmSfD/WwzuXmX2K32qBHq2bHEQyGLdJlHVHQYUARdCqEQQdt4327FbksOr5FXitgqDozcx7Keg0yF2Cs3Y+jksjQx10ISdx3kfH0ZfQjt4KAsxe7tL9qkGwqLAt2UMaTLrpmYHzDxez6uK0GYKClJApBECi0ZQs1MUeynWFGzlJuK4YcWPPKnA0W2K32k/HhxJxNvarolhUTgyFePyOgxPcNVlYH0DQNzfG3ehooFZm2AM0mdGQXIRwG3/BSjJ3TGLMrdJOHyZrLtEKPfLFEyi6x0FlAay2TcUL02kka9kjUBj0XIl2L3Peqtf0sLpW29G+F7MfsAtCEwA03Y16Jnh9sGFgYPZfKUGlY0iWQCXQDBoqib+3hC5tXvkLywIM9tzdpEIYJJlILDAy08HIX0fWj3HjE5f6vzmAnyui2geoIAh0sIis0U3mkhE8bgYnJwd0u+ZUOHSILJF/P4pLFlk18H6ziKOHSPRhBAxB4mUkMZx65chZz/jBhvouR1hEdLRIcwiBy3VsHtRaiJboEohC5pIZRzK6Hjmu0bUECSFggExb6/BL5WohzUKeYGGK1raOJAIGO51Q421zG1zp0EyV0U++5yhkIIpfYkAARKGruGnfO/w2XOhb14BI3srO3wO7FuTJChkqw2BMwdeUTBJHKkExG2V5rdcjlrmjM0OOwvcJUsQXm1myTnY6i09lo0wCtZx2SJRJ1p7SLeN4OTBNE4LKte5LLepuwoRCui9zp4XR02rMmzVYkhAwOauSPmDgFQeWUQ6q7SOD0kif0Ys95LcUFawZbVsn6e9FUSIhEUxIlfSQaoUig8jm8kQGMla9hiw4y1LCNADvs4LrwjftgtQ0g6AY9YWnFYnUdhgcCzCRRpsNecg2Ab8z9E56n8OTO3vhTLC/paDLsC2B0FV5Qp/NQiNglyRRSCFcjUCFCSXR/c12ofEmAj5AB+sppRCKNKm7nQuUEA+mdSF/RbitagQcBWJaJ69QIkgEiiMbO5e4SsjYIRhAFqBcGwgxZXIRKw+PIWJfygsBDkAjWqTs+QZhCzyZwFzssLEbxvZz2Giurk1HBepZdTmcdOd0gxQCuDw+t+Iw2dXYUAlQvCFXGlhw+BOe+GHWGpjkCEvSwQRDCWHiKjHaZmc5OYMOdPaoDQ48suzbwumApCb4AUwOhcJRL11/l6/d8Ectx0aemaJ4+huUEqLygtc0hnMjCCj3zM9Cv05AXLOpeAzSF0hSis446voAJNLuSWvIyWVLY6w06KSIhGUFb1eEKq9V0GnzZIWnp4PoEwgItEvaU1KiMrRJMZJjIbgr6WiJ6Tjqnq7gX6ti78qggg9gQ+Xp9JR3WEU4yspjrhfXzyklM0WLkkM78otN/4QJXx5wbGY2yLQ7ogiCdwfVAEx5gsSOx3LN03YlmpYB6X3zu6Fno+vieASLA0gIK+TPs3W1hWbdgr59Fa6p+rDJdOgg3QF9vkVyeRY2GqCmDioravBM4BIGLJ5+YzVZs2fU8MZqd5qfv+FX+/Ifu48dv/DkMzeDBxTsZTI6w/7+8jvw7djDyFwns961yxx/fyEd+58O850/eRfZsjfJ167jju1m4+5Uk/ybHdx3/EeTHvp+/+6n/xZ/993/kk787xz/9k8+Fi6rvkx8TExMTExPznYXtNRguz0XLz7bCDFuYBpSSZWxL0G7DxbOR4rPqn+Sh5sloIeKFtDOvYHr41WQkpBcdLOViGzkyj3yZ4sMXEErgKI+le1ZYrUDGnkBXNqFyYOwg6XyUKcpwFJ5yaWcdwilBUlZwlIJuhfr8N6gtlTENELrCbfRi5IRmtLDtSJrJFu1EL76Y7OB3FG5vMRjKEPQERiGSkcLORqDiaFJs6QlUq0UpOUoyNUja2kmtqZB6iPI2J/JjrSL5ho2sev0FDIBWPoehFLKyRHc1hecpNOmxtOAzOwtnw9Nk3QvYznLfdcxy18i3VkjPFzBPRW+0VfUS0g3QjGiRrXSbsOnhBJHopetJQnxCLUmopdD1kCYF/KqkfcYnUCFWw8BuRyuU45cvslK7H9dVtHqGSEHo06oJqqfOo9bWmG+eph0sE3oegVGkqsbpGjtoK52aX8G0JEkLAhHQ0qOLrO3ucmr7Mo4FYc9iolYLmWuucD5cQEOyXt4MNK41HIQRkr3BRElFtxLSOdXGcyQX12tUj38DoUnSqegcy4RQJEiINPgdNFMjkTARroYKPZJ6VB+NnsfDRmIEXRj4QS97Y3drbDPZi8Bt+ZGLpy99mu6mUCKUQMoswZpN2j2NRCKVYNbfjutafSuPDdpGHl2HHdsWEQSEPbGs4+UZtkOUCEBAyvZImS2k0ljShvGkyYoz0b9Oo5mipAVoKIZFA4FkVN+OKWySRhqEYDUTZVz0fVD5Cdq+g4GBp+eoOym6jmLpnM7cnKJ+pgHLOqIdCX9GL+BTEPQSQnhJOtY4gbIIgi6z1bM81PgHnLCGpoGZM5D5BEoEFJ3IilJ3J/vZ7RQhLJdpO20WwyXS4wNoIrKoS+WiOGaa9JDKR/Mj6zRBZIXiigZSyS3WJJpQuM1M3/rLDIO+2NVfBG8ahUTt3FzC7lkRZnvWH0E1WtTf9XWo9KyCNOWjaQG+0shSRu8t5jv6UNTm7TV0FTJl1rGrDbodk2qmRLukU23so1zJo3SNYj5Ez2lMfM8+rFuK+MEKFxbP0Am6aKUcCA0/FHR6YowwexY2hJgiRJMu0gqRwsSyBWFDYicNdCR+EAkQ2aBCa2u+AJwgEolDp1cfXgBKRm7P8/dtOTaU0JU1xkZBqqCfFTdyR1TYd/s0/3mZoK4wT3VI6Qn0XnBxQWTZpTYC77shQeAzcTyN9ajAPt2FrqLhVFmonGKpWuX+Vp5qQzLpjbE3sw0hA1zp940pLrbnuefyGWa/EImM7LQROzesYT0uX+hSdjNc1C7gag9T797JbP08qZuH++JESy7TOnU3l++8iFZuYz40z+Ki4tTwgxx3z0X3KVe5bJxgpdskdH2kGX2nyUEf2xbIDbUmHamlZfdhlpZB79R6lZwgeVyj9qVZvLALXpvkuX9G89p9USVwozrSXI1QaZi6TbLQpeVfIjjpYJ4wCFehXIaMpUikdeRg0EsrDELftBlSus5sey4y+BOKohjAkF10DPIKQlNDWgpndUMO1npZjoMtFoDbt8Ge/W0mxKNRGTWzf79WJ0HbdpAJHy/waDSDSBhNbco5ypc4j66Smj3GROOLZFNt9F6927JL8tZJZGEa2VaYpqKxvoNBfZh8PqqLlhgGCeJCkvDyImYv5tbUJGSsEM0PwIDQTGMkBQkzJBGUsbQAoQfk8iBmoG7txpe9uGnC4lj5CM12kkYjgyUCdN1BCLAMRdjTKjbCLRhhC+EFGLqiKC+jLkfP4TLR71RIyFwwy9fKD/JEiC27nmdK6TF+9Iaf4kdv+Kkt29VHFZkbRyl/4jTtu5ZIHx4i99+28/nRv+WPj/8qObvA91ffweHfmObuv/03XHzHZzFKv0NWSA66OgcfsajfW2LJGaalDSETg+j5EumhQcR10+iZZBSgNTMSxaggtgqLiYmJiYl5MdGa88lsBDvpBVvWNMVKt4xtGr3FpoaOji8MXGHR6Lo0ugETu2xetWc73j0NmuVoMZnszNNtKoQQ2IZGYmSdRhWEB6lCBj2TYHnNRRcSEcLkmM1606OiyjQDl7HUMHtzLo9U1gnsMroaJVE+Rv7Ia2lpEmddRosFzcave+gdyXxqjsbgOgfcEjlPMNNexk9LwikNLZvAzpewlUZ9JsTqRkGD/U4XSGIFHlQWSdg5dg7s4sHjbRZ16BY9FucvwqBABKIfWke2/K3+H4DVXME9p9HODGH4TTLuDLrj0rgiCLYCdOURYpN3HoVHsyT03tv4ikbXnomy+vVSxfvLHt6XFmgPWpgmjA2Y1Oqb19N1iS8cHuiaDOg+a0EZdLDbHRbqOk13lVyzgjTzCGOEueVLtLoz1O0RChVJqLVwRRcvuISul6lXMwS5IpP5JCdJsGC0GRkAPBiaCjifa0EI1ew6NbmMlHOMb5NUZvLoTgWvK2iHLkr3EEBxxaE5lEDUWpCSmEWTlq1z8QwcwMfLKOphjbQ1hCYEqWTk1mIYUd9RagDhXyAIPXK5FEOtAUby01hGDl3T6XajhfRG7DNdM3ADDS8zh69HwllXtmjIMrIXpNz2Mkwa+wBoejU8T6frRO53frCDabWOLz0c3SNQOme7g4wbBkc0idIT+NtezuKJGmrDWkOXUcdWkZjkhmmUnkCIXta70COruTSlRUe3udQdJQzWo0olyhBot8a5UbhMMg+MkjZG2a5nGc0eYqV6H24vjtviIlhjJc40smSFYpe2m9n6OJX2GYy2hh42aZ49jd0Aw7GRBYk9rqOfktT9CWTKQgkDmU3QclYInDLLjo+ctqkEl9AOFdl90yjBCYMQSaKuMcXLuHx2CDucJRjO0vY00iuSwA0I0waJpAZIAhkwMGRTq0Ar8JBIdF8h0FC9gWPbIZ70EcKintgLXELTFJ3mdoLiAKyfJ1N3qco83YqPP9OGZBrX3VQahZJoV4iUViuBuSZpf20JdfMo0FurABoBmhZQCZMU7Co7RQ2AujZBSW+itTf6j8KSPutiEscxWV3LAlE09HBbAS1cQLNA6iZeegDXvgjtPLO5NDd+1w24j6zTmjXIVFygzspABltMsppaZfiCT9NrsGyHjGhRYPqg7LBcWKVhriH8EoamkQ3KeOUVYJwDB+DkBXDDAOWGeK7GUeMmUokcl70o6YHo1voWpwBuW+HIGpYREhIiEKTWDUj60FXguwRSRGJjSydYgkSQwENi92xa/F5w/suff4jMcQ9dKkTNIN/JkjqbonpglbPrD1K9qONKi5SeRq+amCUTPEH1ggShQTEkCBX+2hUqZdHsWxDpykOTLhVDo5askRJpkppgdqzFsdo3GDxyhKDl4V++gK6DvlTFWo2et+WypJFrkCsVaRk2y7UOImfjLwZUaz6VxnGUUURzegk6wsjV2chahG1BIziH0CYRG9azfki6lqAaLLNcXiXhtdHtIrK5zIR5Gwveg2hBgB2skTGzWNZBmuEy3uAlrKqDU9XI2opgXUPqioSu8OyNVJE6wctt1F2bMoocTSOXBaEVkhMFBjI2TXeZlmWyIz1EazKFWJhHdzaySvr95xsCUBrZTCeyZDbm0OvrKCAUJrKnyPt4+MAgacoV+OpsG3v8PgY1g23hNI4DaauLWDlNShkMTwu2hQusX4hqRVMSYyyPmA0IO4rtoxrBCthJA01AoQBZd5BHFw4w2FlGhZBLXGJp9+sp2mt4jTVMNwRdMLUjyXBdZ2G2CTQJlEaQ9MikFVLX6dZGqNuzSCkIhYmrNl9S2Ea3/zNr613CUAECzwN7ZIKit0DnzCCT+Tm6sgN+iuXwEg6SdG8+owlgq/fv4xKLXS9QhBAMvGMPA+/Ymr76XfwkN217BX/16Mf5y/CP+Zd3FXn/n/4bSn/2Oj7+Y5cpD0QZbYb1Am+Ww7yyOcCos0pKniLfLmN2A4hemHG34fMnCYcTWshUZZyXFW/lDW/+SUZH9z7XXzcmJiYmJibmGUadnafbTZPMguoqarLCYuBEcUcMd2NdTj4bsmIcJrgccv+Zi3RHO1w3nkXZOcKGwi5ojNmKHBdo9oShdFJH5g1Ep4oWGBgqy9SOBIVSk+6pNZRSjBVGMM1lGtY0Yp+OZjrcNDzJ2cYs7e0Osugj5kNSKfADl3rvZb1MmdjHFggJSY+HVHUDecssnUcmWZ3vkNmlCPcahHmbejBA5dIoteY8KIl9Qx5fBWhuA2v5UWpVxeU5DbF7GH9vF886wzn/ItmqghB0X/QXSLLVC5rfMNFNDz0psNrrtH0LZabwApNEUGZ8HB6ZrxFoGUYNg3WvhhG2GBpRqBlFGGoMG4MMTr2S43d/hfOlAH08jWalwQtQiUj8aVU0SjaMDBpoUx7dXugvwwhpG3N0KzYrTXCtEXS3QVhv0A5T6E4NO6ighY9ST3jMpu8knREk6oPoysBxINB9MuEKK7vrtI0sN3ET44UKZ1eqSM1GDZVgocxM7jJefgyv0SJjRQKdQMPMS7blyrjrSfSwyHyo4ZkdTAJSTY2EK1kpfYP25DLXq310e2HNuo6gru2nptpMlwwydp6BUuSWmDo8SPCQoKyX6NYfJTvaxR40GKuPkHc1VCpF0i7ieV10YdDuJFhaAl3odP0AP7FG1TzBiVOvZdY7jZQBrtUEJdBDm4TIsHvgEOudZdYrecIwxG8NI5VPxuhQE1BJlmmqS4R2FU/3ON8tsDPcBWYKV08/ZgBFC9OHmzvZPXAs2tazJHO7ZTSjS9MpIrVIqAzlpnhjK5tEN4MmBFovgL6nRcJZLhlZoSXzDjShok1TPu0x2y1wx1AC58I+rJSgZSbJdHRSykKgsbqsQQFkNuwbIOqaBZpBGII/YHH5wiUGzTr1bhq5W1ALZmgbM7jLD2Hz3XTH2kyFWUjkKe2ATEVysq3TGUmQXukQ+CFuHnK9FeLZznFuuf211M+ewg7WSagmmdoS+4e+j9NrDzI1oSh2JF3fZfnSGufFKK6aYkSrIrsKcygF56BY6TBSL1O7exh5VsMYDXF71p8AY8559GZU33pgklkrYKcVjEFntg1+gv3FNqdbuZ5ll0clTDE4AOPFZZrNBDPzFsMTFmmjJzSHAuEYNKwc68tppJSYRmQdYm3PkX/JTbD4MCo7waphsZTvoFWGmKlAai4gY5RpaSMkErO4YprFgSOUtk9TW/wq199usX68AQJy+SqGPUzY8LiYqLKeWKRTOwzJNVLJLsbCA5jmOKYZoglFp5Pg3NkuU2TQhYHeWEKIc7S9HF5Kcd3ETXztzP1kl0PCBySJmyGTcGn1xK7cuQRNLYmuOxB0mXXrpLQkQgqcs5KEncDVfSwiwbK6o4XUFSvtKAOo6Fmh6mioVgNt/TyOC16rZ8WYG0TJKbyTPppxnmZdw2wk8Q928e0AxNWZY6FnkYOiqxkoU+Hd1iLwNVquw1JthbZcYLkUYs04GCZU3EuMajl0YWDIDl0nIJMosFDzafsuQ9M26pzgBBfoLPsIfYpiRef0mYtYmSqer2NkWizioUsHK6hydF+Re8tL0JDowgaa6PPHMK0E2JP4nQ623M3hbfu5cOpfyJChIEvUunlSVoPQDEmlBc2uRphO027tpLqcpzjlYWZ7poVCI7QkQt/M3OoWTRo7QtQ5iVPwsacNpoZdOqfOAoLvv/VNuJ2v8w93n8MzLJBdtJ4YmXDzpCtrbMseBGC5eoru+hqH8rsQZR0pDEpDin+xLUJlMECOSht8/yL+cgN9AroXikgvy+F9DlIT4ChMS2ApDz0U6Ejkji7CTqDlFd6lEMoaoyMCuiZhRzE+IFi/pNA6GvpGhlBDIHMJ7Okc6ov3k24IRFKgp9IwMIR5cQktB/emSuwrnkcIMG0d83yV8mmH1niSwDZw2ewz+eQi+FEmVFt0aCtYLyuCABLDU4xU5kkUV5lbfJSm1SafHcJfgsREkYHsvyHkU2ga4D4xB8VY7Po2ZP/Qjfy3V38cpRRtv4nzxgor/+oePvh//jvF/3yQC7fO8Vdnf48/XL2TL0zs5t/c/PO8bPoN1B3F5bN1Tp25wP+79D/JztY5cvYwP3RxJ8lO9AM/9ytf5sTtf8Arfva1mAdeDVcM5JiYmJiYmJhvH0I3xNcFIq+htUMuhOfwnEjamcqUUFUFJkxfGkF2otTjrpToBUUxmUWZGfyaxBrREUJSuxTi+VlMmuzIjHEuq5GqhZi+iQxsbD1BQJe1U1GqN7OQwugapFI6Rs4gkRjABo6KnTxaXaNi+KRVQMLwCHdJyieLkBtlcDLJak2nk9NITYXcPjLN2spD+Nvnaa3soOsJsoHi4owLdYCbGZ2oEKy1ac4M4+Zt7NoCQhuiWla0xBDtugEDBegIGkmN7HqIvqAYvJxmnijGU+dsk8Az0Bd3gKaRyNfQ3FmkY3DuPNj5BEahSSGv0XykTk6NcWA6z9e8+ymJOQbtApYsEIYelgqYnbMAhapI2qZOSAJ/YhvCMGnWFR0pyewGDw0vdKj6M+S1KVRqHqdaRzSnWEvppI4USH7Dx/16jdTeImIxKm/TaNHNrIOuaKOY0Dro2PgBWOEaphlgZxWJ/BTXjVh4M2l2qJdSFnfBUAIWQA4GCMMkow2TsC4hvJBk+18Iu5KkUFiiRNiZgu4FAs3DNS6RC/aRxCFTkFRzNaSEuluhGszgXCwghIGlaWSn8hz4/legWz03uJRJuHcYo71Cox4wErqYAxrdiyFhxccYSpBOlqjXLhI4GeaXhjh5CpLbDRruhuWb4N7Ld9F1bWwzwDe6CNdEJCPBciq/m5HkbiByB3O9AoJVcomQMAOe7uIbHaCAS4KWthEx+1r03IfCJGthOvqz52b34MKXmEuWaXcHQIusTAKlYdvR9YaCEWZ9nUGrid4LoC97Mcj2bs9wrqkxOD7Lsr6XoL4bV5YxujCy6zYu3QM55bMytZOJZkg6kyRsK/Q9NuvpDKtignHhICVkCxqB6VNppmgPSFZ9E+00DCUmGNqT5JFzSwgBtgWr3qMMDLQoVoeZmuiiGyFtQ6EMjX2pNzJ7+LPIWgdpmqRG88hKjeCgjrWjCELDDJuQLJNbbzOaHOd0eA+FrELrKppraVZXwZw/T6M1xtzYIXYGCmsyWl9kRB1bOsjzZwnD/YiOj+uCdAIGKsvY6xIORbWeauXRjE3XLneujbUSQMllep9Fq90Gw6HtFsFOk0q66HUNb9ZhviXYd12U+c1op2j5eRojm5kas5k5Usm9XHcdYKYIt70sGkvFB6kNjTNQDfFMj7su/z9GQ4nmD8IOjZrQ0cJF0mGW8W0JRi2LhbrGamWJTljFnNiBc6mOvjqOH6ywrCaxKw5S9zFtyej0DGteA1t3SAc19mu3QdikmdhJY/kh5kLIIbjcUIzLM1irt1B9+H4IPSYLoLsuw/mQy+uTwBpa6IMMEX4Xpdu0/A71qkZbU9iujdIUJiZW6DCgZgnH02jn9vRGUCR2Zc00tfYadARuQ5Cat6EIS0MahmGjJ4cRjSnaqSSqbWOeACwf5SepBZcpGNvw9QyG7AVdDxuMDMOj9Z7buQEjmSJr88vMz+8EdZzQqVKQGbKmTltTtLwlQuWSFT6hrmg5Ccq+oqWaFAcHqN4scBod2ssBmdQSzcsL6AM1hnJpyCYIki4z7hy26nB9epRUdpBk7TwZp0O9mkVLS4Sr0RU+MzMKV6uBDq86chPG52dJ6xWEgGCiQNFoUin56PMGQkJgFFDaIFIzMDIJjG0GtEDpFqEMsG4cR7hRtt1H3XsY7onZoOHuvxlzoAqnIrdMzCTsv53cxRbG4AoirGMriw4hmtQRUqOgjUDgIZpruPcIjltriNUMbT1P4mXXsXDn10m7NmlMFh1w5DwyiEKOnRs6RyG5j4N7E/iroBoSUxeYykWTIoqnlZAow0IvmviXc5AfI3VDic69bWRbIV3FRopVX+ut/wsadrCOkdXRNAGegiEdO2kiRqZIJpZo5DXWrQT7BKT26/gkmJyAlYsj+O4ZOkESH4uqKpFMdNC6PnbPl9TsxeF6uP1yVE7j5iGdcE4h3Cad0MG/tU3lfoWqGKSmdmGpEUi8BJWbI/mYZAuPRyx2fRsjhCBj5cjcnCP3uRJzP3Un5Z9/hIGsyc+8+mdZ3V3hb8t/zm9d+E980f4TDqkbMR+VpB4R/PuV740ukrep7h3jAWsYt3OSKf8ce790iK89+jCZN3+Y0dFX4E/cgTF1kNzUGPmCQSdostS8jBt00YRGysxQSJTI2kV0Tf/mhY6JiYmJiYl5TgjMDis5iT12B7vWTzKxlkSUCgznPfZnD3PyH6tQTDO54zVkOzYPXjiD60F+Jol+r0twg4cSCayhkPa6RDegpe3gQPYYpmUxMj7F+vIlsrrFyDBkGxnMewOWmpcJhwXZA8O01ss4QTdyw0sU0Lw6BgEmFsvdLLtRpIJlSkckdiuBVUqQf9MIC1/R0GpfB2B4+HrWVh5C5H2yrzrM+cZ51BnIGx4TvXXs2ujLSezskCw38dQEze4yF6qKhr6HQE+gTB1N6NgWdGyBHBCY50OM3tvhVsbjwgVQF5ocui7KQufUi4jKdkK7xsz6fUylR5gNH6RR0yk0LIZGplBakSltjbFUhiHLp6rnmAscAi9D4OmAoiFrVMp5MnaeRWsQfbFBuQJyKEUma7CenwRnlfTkQ2wr6Dz0tUskwjGMznbC3BoDOw28CwmCOZi42KbTXiRJiqUDqwTGRYxeDKRCKkMgJAKBgcf0QInSzlEGj7wa90ITFSqSyx6lwvVsv0VxWTsLCYWmciQ0m3QyJC/aJDOXkRmdlDXNmthDQx8i7H4JQ/nUsj6Fdp1C0YGhLmhwpjnLQlilE6ZZGy2TXpbkcmBbSbTM1qXGbS+F8qVB5KPTTM510Ut2FPuprdANm3RyEFE+hdsa6ntzzV7W8X0zyqoHdGWVMND67l6au+n35Xlw+TIMujfjhk1a1EnpPpYZkrCitpZKkEy4ZNIhAzt2E07d+jgjaNNyYJUQgpCmzDCbyuH3XHuX02tMaoMY3SGkmEdHMjKi8JcsulLnRHsbB/RVVHYMiEQxXRdMjmSpdtdQxVW81KN05w4xcDrAMqOAz7ow2b9wCwntYTJ7DJqaxkr2dpa8hzGDNVwvgUSn5s0SptdZutUgnxME2OinDZLFLMPFAY7JWQw9xY7hcSzrMrqA9HwO99hFQKEVRtixL8nAhMbCA1H2OimybB/dzaXUw9FzRPoYuRxCa8BQh4E5m+an70OfOAE6GOcSzGsVEClAkq67ZM6GcBORZdeARmItcl1yOx5hwcZutAnuusTFB9coLLQBk0ZZEXhpEl2BnpNRNsGiTTDvo7VdjFEYq6yQ2rbEPff03EsnXwpfuJfEik4x69I6JQj3Q9kc5f6l3exKlvASOrblMz62xLFjHlOTa2Qzm618oXyCTC5g9KDGshAoHUIXZtDQD1SY3KPTXQI/mIFwmYlsinRgsC2Rwy06NHe4JA8P0Liwir6qKC3kWds2y1KrSi24ADVJqXSKwO8woq8hQ8moXycwMtSTBxDmGC13gNHVSTrHz1K+4DHsreOL61mz7iXdXGfgLLjrNma+gJBp0oS43gzmqMSojhH6DhLFaiPPwFQLmfaxVkxs2aENGEaAelUa8iMMr+ocNPego6j4NYyHUug1kMkicrdG19TQdpQQF0MS4QDNQofl1ABDx4dpNRYo5nVqxhrJG24nNTyBkGt4i+fZNtxkcAC8XuxF0xAYA1N8VxseqLvU/XMkDJ+iPYoySvgW0JojfeMSciABK9DsWjiaoJaeYiRVwEk3oQnZtM/QyCrivMK6J4P3khZmcRwpYPtcFjPRYVvOptscQ68m2N1aQkOibB/R1dBFhsp8EqNdZdcdDfSayQ69iZwsMNOeIpgqMnE0x/DyAvOPXKBOh+6ISdgwEALyLx/FWek9Z6w0Sik6Qw7HMsdIBAmCxDSe0unYR6j5r0BmRlETE0BP7DISaBmFbQvsUzn2HSjQ9r6BHlZYZLMzHlAWfpCnXRyiqnyqcoEBfRw/l8XXWwg/Q9BOILMGg0M+3eog1dkizsB5ljnPuQtZsmXAVcglSS4ok1QhRc0BwwQjgTmVwpvbhTGUxJzKwAMGYUcRdDS0pI47qrGSGeam77sD+ZXjZNzLGMmp3rMLZEkjkwH70AQla5psOkXywX9CIbDGNKztI4RfKlMtDnJ57iim6ACCYKSAaTi4VdhtRZ5og5k2bUvD13NofoBV6+CvS2R7DfdAG3QQgyHaDAgtyU37Q+rlaVQiTcEdfJzn9lZisetFgjWVYedfvp72nUvUP3eZxj/NY//fLj/Em4E394/zLI/OdSGZd+1m9LX7SFw3gNAErwA8bx+nTr+Vr3/6cxz56w782bv4xBs/S6D+D6l5QfkbihlN0pSCg2cPcOOjNzC+MoYealTzNRZHllge9CgXhwkL1zOVfCXj+QkGilAcgMHeZ2AAbDuODxYTExMTE/NsUt6/xgVvgmR+jqHVBknPQF4osO1d30Xrn+YoFKqYhSTCTJLPKYas/bS0kEJBI+kkcS81UBMH0Pb4yEceJZ8Hq2Sgh9NIYGTPDtYfvMSNuwfYd1jQ+ppJ0S9Sp4Kc0MmOl5CZKdzAwU04GLqFTA8xPbXKwwvbqYgxtumQqh5H1wUDLyvh1lNohs7BA4qFtZ20xQrZzBj64B78oM2tOyfZs76bfz5xF77sorQ2QqYJtSSLyuRC7UHcszXUUJp2OaBqZMjmJaXtGkLAwpKG60oOXX874bE2a6cVZWGwTImXhBqGDo4TZYwTlk6usIvZ+sOAYm5xGSlHcbZnmSgVGCpswy8VEPoUerHOkHmSVj3FYjjN/HCBI9tLtLQ27oqPa00yMHmYZdtCH7DRgyaiGWAceT2l4wuEHZ2V5jyrrQcwOxqTy7tIF0rcemgfrcx9VF42jH+nYHShiq9tI3M4QXJHiOeX2WkdYWV5EjPbpG1aTKuQke/2GBsooNmCQNMxBiM3EiFA2zbN9oEUl4ZHQejcVvw+LjpfQ9MV29MXAUEunWL79BCVRg46koS3h0RnhnO7JcltF8l2A5KlyA3v3rpJd1sJ6eo4BQ12akyOZ9m++2aEvtXVJJUSpHam0BbGqK7BYA7E4CCdhQ5BPUM2NYKUCtEe6cewCdwkpukzoHXJpF0sSyHru1FuFynnwDHpOiWUE3Luyw9TV6PstJbJOUss5dY56Z3ANA8xkS2gaT4ppTFcCJG6j8oMotIlCK4OAKNpZcJwmERyAZVcZbneYkIOcsZfR+QmWAsiq6VRe5gVa5amu0zNG+FV1/0YJxY/xT+fm6ARZphND8L0S4Cz/WsXU8O0vAZCCJIJ0KYfJXlBYOoWgwNRcWqeReXwS9k//RDNc+AbBfJqmrVwiRVHo21N4so59G06I8PRvHr7Do2JziGU1mWHt8bN9gr7th1lYOAwy73A/5mEhVg/j9Ag/aoR8iMa+sI3GHIfoaoUUlhMD2wjlTQ5sXIfTtBh4ideS2ptnfXjjzBSH0c0l9lb2Y0oSRoNj7WEDjoU8lAtb0Zkt4bTsN0m0DoYNR1vr0AGNrmGQ3dlmaC1hONY2LbPgws38tBSleFmjeTgEikVYu7KE641AA9DD1FrywTCZzVM9RrJgJoJGqSzOmvVSdYSO1hqheSbLYK8Rj7foTRYQ4jNrHdXstyK3PvSachMCfbk7uDe2TvRMQkTPoYBt0y+nLtnvsbePTrdromx8w1sTxyjvF6kWVrhX2b+Fm1Yoq/3AvcnjtGp5EjO7SKRGiWc7cKOi0zbAsfZwc6X7GK2s5NkDbrdAruNN1BkEYBWE0yzw9SExpQqkTgX0go7NK0048rhfMImR8BKukMyGGbEzmKpDpnRJOWx20jl72e1M8/2tc0kHC8fOIqXHKamN0iaCmGkQDronSStVgepwDxYRB3U4Rw8vDzAbYcEyTMFGoVVypUxRq2dDNglzPx5VgOBtHVGxjRKpQkWWrMUCi2EELhKYW7EzsqNM7Y/x/5HH+FY2+e6sSEaF9s4fhdtwqOZ9sgOS6CJmbJwOqPUxAp6Ksv1oy+j2/1nVAC7JzJ0kw1a56Nxqs9b7L3hdXgduFS4H8JpZGs/nUsmodDRjQDDd1itNBkKUmRv+gGqiw0mjBrFe/+Z+iM2thUgCwX2/cgeLs9CvqAjCt+DfuoCZy8cZ/i67ZTXJjGPmlgjAnJvIL0ywGB+G5cqpzm1dn8UR0t5KM3Eq0zTnhtDQyeVYmv8RyEwBhPsHjyMVCHm6TOMVsYgpbHs+yz3DpvUc4S5KcqDearrDxPgsRrO8EhNoCeaqKVRZE0ysbtAYbRCIjtJZ20nA4bNSutzXAwbjEzcQeGyjfR8DBWw16hhGSkQJkq3MIeSJA8NYI6nEZpAy6UIujl8Yxi9lMDraoAG+RItaxul8CzG8irZoybTr9uDliuQSApAIA7cgnAcMuk/xjMjq1YtlSD7mgmsP53FqCpU1aJY6JKd7uDoaWpOhum1FIXRS1jdAjt3JfFnq5QSHt3jXbSqxCl2UYWQo3t+ANE4A02D4R0jaGfWKBQ1YOiaY/laxGLXiwghBJmXj5N5+TjjShGsOTinq4QVBz1vY4ymsHflGBwpUa1ebbZtWYLrj8D1R95E5/1Vzvzbf+Btf/NOlh54DWf2nyFrKF65MMHkmWkMx0JmOqiJeZTRIVMbYMfDN6N7vXTaVpvLk7/LzPQcD00vUym2MJSBIU3M0CQhDJKaQUIYZIVNgSRFLUFOt0hpGrZIYJppjEQOO5FD2Cm0RAo9mcRIpjDSKfRECj2Zwkgm8U0JhkQXOpoWpXPVRJTpQhMaQmho4on59sbExMTExLxQ+fM//3P+8A//kLW1Nfbs2cMHPvABbr755mseqyVfi94JEKUulRNR8Of9I7fg3+2gtAGye3SUSKIAayzNUDGJW/0u9m/voi7XCVa7WNuyqIyBWdTwOhnGfngH7fvSyI5PNl/i4OQtsAKtu5YIWz4JI0VluIo5kMCwTPIvn2Q7ear1uyilRpGlMTKFdXJyidW1Gc7kBrE7UbCqxMQgakyyVF4jNAPc/CLIESw9Qaa4g7bXZCA9wGBGUBc5VtuLuOEX0JvXMZhP8vDsIwSGR7ENJW8PbX0Hohtg7U1zYH80B6j7N/PwzGn00hBlAy6rES5lZpi0XNJvmKR9os1itY1dCXB3DcKohT+UQ6zcT0K2yYRFbli+BVGKFjJJx+HgWAazlaZ6fgfpEYtE9gSBabDnjiHCzgEuLJ5kYsckR6eSfP0ekHaG0VFFYWWdzr2riGWfUUZwqjWabo2Ri3lSoc/AjgR7j+Zw7Bshl2S50Sbn3oWVzJD/4e9hZ/0SwdLDJIYOYm07QDYLl2WNkerXGB9NgW4hs6MAGAMJCt+/g5tfL1EqKvsNe38AQzPJ2hbjiQnW5rcx312hK10KZg5NaEztSZA63+ZyfYC8XGK70mgXy6wVVtibHSdgioY7CEmY2gPpFJimxu7h/Zgpm2tippkYh3Pn4dKCTaDvodN06P5Fh7Exk7HaEW6tzOF124w2zqHsQziZGS4GdUq5kNERRfWCQVjbQ7Dk4nW7tDvDdOYkRmKRQRZJFM6wtJzD1Fz2ZNpINLYf+nHk5y9QUDoT2l4a2ipO2GWhcQkdg7UwEj0uVB6lIhfRE6cQ5in8URNQaJ0Emc4IO4vXoQ3ouN59oDdJUyAhLiAEdNxBwvw0l5IH8YxlCDPo+tWZ0XcPHCJnF0hbeR5dvgdok0gYCCEYHweRtSBdIj1kYWYa7JnK0TgPiXCCZS/JF2SS3EFBcqcgV9DYN3QDZ9YeJpdK0UgfZlI+iNERvGLHLqCJmv06LyscImgtk5s+j5dNYE1YaM0T0Igyvw1lU9RqHa7PvQFd10hbUaa7h5buZCQzSSB9wvG9jNsG8rhOejULq4pUyqRhKroZF+NlOouPPownJjnyXTYNUSVz20FC9zT6iIHQBIX0WfaMrVH3AhY6eb6WHmbqcoPSiqC0nsAJDWqJJM1umnuPdUmaLaygiVVZQUgPL1fAqmVJ+xrOw2Wq/iSMeux7+RCznyxz6u8V4akMmmhQ2ruOHIm8TsJN7YdQhtQ66zh+Gzfosn/oRk6vPcjRvWPszA1w7yzsHT7I6GCaiXFBITFIxSZy5QIwk+i7buXQdIv75r+EUgo5Dll7CC5eYuRUBk1Z+NkBjG0aYi3DDWu3M3PuGOvpCTCn2LPDZLcKqFRAT2hoQciZxR1kU7MU9lYYGyjjr0lcL0O44wjewFlY8XBdG79r0sxnaXRHsOshO295F66rERopZtqvwOws023cT9dMoYkkmtBINFcYcy6gJwOUlqUSbKPuTqFGl2kfWGD7njy7S0fQ6y1EO82pFRi+fhers+uUzL0UX5JnpA7d5D5OqQuc736RAX+YoJti9+EB9EoVpRTb9nZIm68kYensKh3GMDPsH9vL1PoZ0sUdkL2XRrtMc2YGZ7BLzszQ8NuMjY2wUh2n6qwwMThAPjHAaGGC2vpxdpOEwd184+XH8RaGsasFtHsEKU9g6BbJAyMUDxyge7lOs5IgX19FFYepqXXSF4bwv+yQGsgw9YYDhOfPISoCs5TFvG0fRkFQKGz2jcLrtzH0jZ2Ea4IOsH882m4lB7h5+xvwAodLldMovYufvoPrR3dwoWKQ16ZZCB8AIuMOgMw7XglO5IItDI3SG3YTVlw6x0Bemme4YnNodYnFbga9EyAbXQI5imXY7D1wE494p+nkPUZKgnzWo9wZI5Fwee2eAl2pyGgzPNJxKISXGdL2cFJb4Uza5bBxFF9bxT07BI0u0uq5/PXCE9m7NrPq6lkbt709+g2ezsLcZl3c/F3TWBcjkd4saIjd+6/9TAdm/QL+tpdj6xZaWpHpGaxJpVHqtsiclzS3w3pjkGnfJ3kRGl9poMwBxgbq4IExkiSzb4TVxhKap5EZPkRw3TYO+RXEhToqkNg7cgQVh7AeuzF+RyOEwBxOYg4nv/XB1yA1VeSGv3sH1U+fx/6j04x9IQouqhcssm+aovi2naRvG4ne2HlttPJ5xOpZgjOX6DxSY+msQswU2fvlVyPQaGfrzO46y/zkZVYG16kmO9SQaJ5NtpWlXRlEro5irhbJr41i+tFgbFkus4OztAfWCQsVRKFGK1+llm5StjzWTZ+KEeApgaY0hBIIqaEpge3Z5JpZivUiI2vDDK8Pk2tlEQhCQ9LMd+nmHfy8D3mJlVGkMchIsFxF6PlINyRwFX4Q0rG6dMwuvungWx6uFeBYAa4V4to+nhEihSBJgoLIkdNy5EWRojWICHUCDTo4NGSLOi3qskFDNRDolMwhBo1RStY4JWuUhJnH0jKYWgI0PfroBkIYIDSEUEgZEMgAL3TwQw9XdukGLZywTddv0fG6aCqFEabR/BSanwE/hfIS+L4gDAVhANKHkRHB6167kZFqY1ImN/9WoJQCFEL1UhgrtXkoCoUEGUazCRVGATClH+VNJkTJALGxXwaoMEAQRH+HHirwQfkEO14FufEoy88V80PVuy9q845bif5uZLI0W02UVI/Zu/V6/euoqyeh0c7HnC+vPk75EtUKUc0A1QpQzRDlSoStgSUgoSEsDRIaaOC1OniNLl7TIXAcXMPDNV0cs0vXcAhtiZmxMNNJ7GyaVCZLJpEnaaTxQpemW2W5Oc9y6zJLzVm2F/fxr2/+wJbv84R4MscCXLOOIrzAJqh1n8ihT68cT+rCT/LaT+q6T/zCT7bIT+QEp6Xj1VvPXns/i/X85PqGIqy6+CsdvEtNnPN1/IUWI//pKOmbh59cGV9EfP7zn+cjH/kI/+N//A9uvPFG/uIv/oL3vve9fO5zn2N8fPyq4ydG8ui47NsxiZtMk0xIUrKEe66GOZoifesOpBsiWz7GYIJ9SjHdhVQqiT9iEzY8rB05MDWSrzmMnR4DIH3LZhukjwwRrDv4yx2QUHrZTta0FiOZyO3BKCUpkuRlhdeTMCJrDJUd41U3DDA4r5BWhWqwndBr4nYXobvUv7YQgp0DBxFCsGfw+ihNe+9t+f6xgwQrTTpeC1InaQMHD1hY3euxD3QZWTWpuiXaiyHJPbn+NQ9um6C1OsE3HgSZHMYZO4t1+SS57ChHjkBteoAz96XonlzBziYQtk6REYZe+3pGR5fRfYU+o6E8iTGYwF9sY1ZdEKCPlNBSGlozYF92kW3ToIsfxBg5QSk3TcIWvOqVG6kfM3Tu7+KvdNCLNumXjrA/GGHhi4/SvOzj3BKw/4dHMQyd4eIeqlTJ3J7CHXw5WlpH03Uo7sRGQ+anGNOjehnclkEPNOTIdaiBHVf1iURi88VfMbn5dtwc3M1EapBq+TitzjLZ1DTB0HUURlNojkv6EUnb7nDLaBsRCi4KybbRmzh49Fa8wKMVlMnaec6tH+e6kZv77X9NDAux46UMjOQ5ddYgdEJEKkC2fOYXawxWNPLtgESwwPSizbCYJTu3QmFJY1DLYFdWGVgNkWqdoXqL822TYiVg4pKLLwbZvrPLxSWLdFdHth30+iDu0gDBKYfM6ghpKUnPCzL6COmMwYUzDyBViJqpo6GxlriEulxnzDJQQGllCNNLk1qsUhIphi5HK9np+WmkCkhbGsPlLP7SbiYmRnAfrWLPC6bdCkJUScwdpPXwGvZspLZ0j5XRdZ0sScDjkLqehluFvIcxnCR5eBA9Y3KkV12SAxjArS8BSJC5tI+vHj+Na7fYYWgcGX0ppfQYo5mpSJAaSpDoXId0q8jhgwi/jTb/AJm1aNGqCkXMnTuRVhbt0lcACCdu5tbRI9w4uQYjE9HYNrPsGNhPx2ux2JhBKcX00BEyO3cQHNQI6z5yZQWtNEBCnKPhLpKwbULls6wucnzlG+iaTihDHtbXGdJGSKeruE6F9ZJAvnkCTZui/pcnsJMB2c48RuYynXCRVqnG0FBIlgoegkxe0JwG2RQ46zkyTYVveKwtzVE1O1SLHUr6CZrbfJoLAW7hIsv5h7BGp9DCSOySYUgrucpyeJEHl75CN4gs0NJWlpHMJCOZyd4LcsEP3fLWqzxRXrP7TTh6g05rc86TMjO8csf3IZXECx20YY0zyeO0Ei1KpUlUTmffq28hONtC1NNUxRrKMel8YxW3l2XviuSLlF69C91vMZRuYOU1rJKOfdM0qcn9nLl0nnBIJ+kXWV6d4C2vPMyxi3M4AwXmwwFSWXjJUfADqKwMMfvwATqeolGzOVWexPLWKZezhBjImw5Rq9moMQ2VmKY4/lWmC3sppUb57pfCqdOK+QWYOT3OgPp+ioMah24WQJ5QBtw6r7HeXsXVVrhYcVgyEhjBOr4AYeUYyI2xt3T95hfTTdIjvaBsB26nsHqCV2sGYTqkYKRpWwnE5M00KmkePmuyb3skxuwpHaHu+2hGDqwMt+77XtB03EsNwqqL8iUHx24j+5JI1E8WTOozgzQKBd56dJT05S75UommVmT4ugzaziTatu0UBkeo1RtXZd8F0DMmQ8OKZhO2TcNjf1otIzLssC3Bj77xlVhGgh0VxfxCSCHfopBvRwHUAa241dVOT5voaRNtbD/L86dIltcxay63kmD7iWUaThIGJSKrMfiyHYysXkdDrvOyqTdQewQamQewBwZJt2bJ6TrKNjk6eQnDgMrwa6Gxzlz3fjAeYrWZ4dJZuJgMqBU7HDRHyFRPoRtRv7P1BPnEIHI7hEkNPWfRzTq4vThaLa+OoRt4uSGE1yEcOwxeYzPjZY+228LrJX5Y8evYrShBhP4age8soPsetMEtC4yTklzD4LwuEKZFKQHYOph1tIIJ05IlK8uSOcFg8mhkuJKJXpooX5I8NIC9Kx+tv66xLrsWsdgV87gIXWPgR/Yy8CN7Cese0gsxBhMI7TEPBiuNHLsexq5HXA/pH4LdvV3BWofml+dp/ssCua8NceDhWx73fqqkE+wQeLdDOxfgeQGyLNHnsowsFcicSqHJp2adFVoO3uA6Xr5GiEL6NvmlAunTBXT5QhsGEqj2Po+P3vtc/d5UA3K9zwZO7/P4LPz6kyrk08Tg8R8/l3qfp0blKZ/53KBBPydJBtH769qZbaAFtJBEtVUEiuQ4wGHgMACn+MyzWt6YmBcC5ngKe3cePWt+64NfxHziE5/g7W9/Oz/4gz8IwM///M9z55138qlPfYqf+Zmfuep4XVcU8j57Bo9gjNzY357YX+iLRpqto/VSqgshIvcLwBxLY45dkZ1ueBfX+gW2JjNYk5kt225j9KrjNoSuDdJJm5fuuWnLtvXOMrrQyVh5QhWlmE9bUebCjX83yFg5Xjr1un6yHoCkkd4SO3Q4VIzWIXfFz2E2K3jJLYpGMxJg19eWuV/r9PePjgpG3pSAN23r11GvRoCegLMz+kcphXIj4UPoGsLUCIKA8OzmeUI32Dm0uejrX1MXpG8d2VpHVorp7znKI91ZlHn1IkxogsTB0pUbUAM7txxz5HoTjnwv6hqLuG+KZqDSQxxIvYpdodNvLz0J2ddOoOrf4Nj9LnbqOvI0GdEm2Db9WozkRuVuB6CUGiNppq99jytQ6RKDabhjCDbnBAkcJ0PYSnLv5z6FpwlSe0ZI1NsYjRZmo0k+m2f/+G7O1s8gu12mM/Nk/Sb5QoHi0Di5yWlURqfitXGEYLZRpV6WlDpDBGsOya6BUgqjAYZhsI8jeKrLXO08E+1tWCLJIXEjjXaH+fUllFKU/BFAw/NcUl2TYCUSO9JdE6kMzAakuhZ5LxXtX+5g1hTpjglCYNYU3kILsxYtzvylDlLXt7wBSJOEbIrEgSJ65ps/547uOMhYai/1us7OHWD2+oquGeiaEVVlageSSOxUZoJw++1olUvIwV1RsOwewa5XI5wGKhv1RbOwKVIKIdhRPBC1rrcfL3T6AqlhgVFMwvao/fcGaYyqzY78QZYebBLgc/P4q9B0DT/wOS5OsCZXaOyZRNM1TiOAJmFwnPTEA1SGTLYfDZntnqK+XCNI+mh5m9LkdkSmhLurQlm3UGYOdXGNufF5avk2B6+b43wwg0DQDpoU7tBJ+yGXv7FI+1wDDwetl1VTIgk1D09F7bd/6Cg5u0jSzFwVc3hs7OrxY+pWX3h+LJrQSBgpgmSAdWiSfBgSCIGuC4YzExgvMQiCgGojDVKRumUYvWdhiQLphmhJg8JUBlGZRKvPIxN55MBOsLMYwE0Tr6Djtmno95EcqzA2UGBquESrpZASbDsS55JANqPTfc0w99+9iAoFFXMfmPs40VtHFY0UE3ui/mPbJTr+d5Myr4gdtV+wc4ei3QbQyF7x+NU1g+unj/T/nq9foNpdB3uApBDsSI18S7Fbjt1ALj2ESg+DppMWGghBagTeMDLZPzRlZkhNv5LHOqDaO3JwtZbfRwkdObSfw5lBlJVGFa9wezNTCN24ptC1wZHD3/z5+ZKp12LpNpYercIGBgS5HJw7W/um512JX9LoZHPUmi2aQYXO9t0kX7oNMbQDLRetCzShUdCHMXW7/9tRsUZR6SGkaSHHrseqzYJhM5hLURiaIFkuU+musmQtM799iVl/AYRgXbRYas2gazoKRSivMHVMAyGEiyGz/kkA7ltIbh0Xi1+79vfwPVrJNQBOrd2PaUYGK6EMKWfPIKWEAuhDgkTZYMGfp5PyaB+QmC+dQtcq9FdvXdAcDdOwmR6MslPqAzapG0qR+382urYwNZ7oL9wLbZUf8wJFz1s8ldDzxlCK4g/upfiDe1FS4S+18S41CZsehAqRMiILtMkMRuFxzN17qEDiL3fw5lqEFRfphig3RAUSoQvQRPSvEKALtGTv2uNpjEEdzWtGlkcqhF7aXYWJV1F05to01+s40sETHmESrGweO5cnUyih20nCdkjYDgg6AbLto7oBqhsgOwF0A6S7+dCIDKIUrt8k1Lt0ui00JbCwSIgkGgJkGFkVyRAlJUr6tMIa7bBOoFz80CUkiLKmKHpl3nzcC6J03Low0IWGgYGlWVjCxNYsLN1A6gGh8PA1j4AAT3gEKuxbRUX2S5v/v+XibE7KFYLef5s7owO2NpLQQBPAFf/2t4nIQg2tFzSkt2/jo129jBKbN91yO3Xl/i1lFti2jdvL2nS15+rW8vYXHeLa+686+7FCrw4yI1Dp6ENGQ1kgPMBTaB4IF3AVSLCySZL5DIl8lmQqQzJMYnk2hmtEfakbvdn22l2cZptuq4UbdvFDD0MzsY0EOXsAU3+cifCTXdw8GR7n2ql0ik6780QOfZzrPv0yPDPXfnbK8eSb5JufsKW+XwDf78le+8lcWi/aGMMprOkMevo7W+QC8DyPEydO8L73vW/L9ttvv52HHnroSV1LPJvPiqdBKbUpkpk8sWzQG8l6roWuCwYGrt6ezQqy2SgukqZd/Xb4idaPEAKReGan0kIT1xS6ntxFnvr5G4v2xyPQLGr6MLqug3n1cU9E6PpmJBKCwChQyUTmFPrNt6EDl+sN7q9VCPfs4sgb38BlFeJ5HqfdBcqdMlOlFOLICEd/cC8AdfdRPM9jttNkxl9lzyGd9GvHmb+riZSS4es0LMsg//ppDMNgKNjH3/7t3+IDmddN0G5ZnDm5jlIKbyJa6V8OlvAnU2ReF1k+zX0tutbgQcGsU2fGj/anv2uCpvcIs90oJtfoYZ2B791Bq3oXALnXT2EYT6/fjI4YjI586+P6WGnk6KGrt5sp1DXa8bGkrSxpso+73zIS7B86ShAE6MJExyRrFzCMSOSZNq5DEnLHtjdu+e5BEFB9JAQbXrHjdXw1vI9Gs81AdQ/F3S/hZQfeclVdORMO//Cl+yk0B7lt4vW0TmpoaLxk8rX9+y09UGe13WVKPxj1VSAMQ9bbLtPGddwy8Zqn3QaPhxDimz9DNIE5lnrc+6uBnYSPEbEB8olB0kb+qu2ZzDWEcSHYc2uKk8uRCPGSnq3B0uJq/2/D2DzvSqFrA9sW2N98aQbAZH4Xk/ld3/rArQVE5Se/9XFPA5UaQOaeHUvwx/vNebIooXHWHeRyu8Xk0CT69Uf7/SK4RhxBAE9LEkze0j/uyhceuqazf+ho//z1Bz3Wm35kJW0c5eXb3tQ/r+U1cIIr5u9KEYQBi0YdUBwafsnmPa4Q5h/rWeN7Pl9oR8lkbpl4DbadQAgR3f8Rl3DDf9iA0A6ZWW1ihYJp6zpunfwuDMPYsp6zjeSW0ENCCKxtj//s+VbEYlfMc4bQBNZEBmvi6gfqEzrf0K75BvmJosxrP7GtPFg7oPAtr/DUFlvFYvGaMdJinh3i+n5uiev7uSWu7+9cqtUqYRgyOLjVLaJUKrG2tva456XTaYrF4rO2sPt2JggC0uk0pmli2zbFYpFE4vEsbZ/cNYGnVO+Pd36xWHxa5Xo6bJQpkUiQTqfRdR1d15+1fvXYOgC23L9YLPbbzTdzrMkMOWMAPTe85fiNdjVNs39eIpFASkk6ncayrP53eOw9N85XSmH3VvxX9hNgy7USicSW/RvbNspy5b8v5vF4rf4bBAGZXgCf4dLIVWJXLpPv70vaKSzDJmmlyGXyVx0P4DgOqUS6f87G+Y9tyyv7K0Ri15V96Km2wTcbixv33ljgXzlOnu6z4crrP5FrPN44ejr3f6HzZOrnmX6mPpW2MU2z/+x4bL+81jPpyfTfK8cBXD0XKHL19w+CgIezJwDYO3ndE+ojjuP04/tNDE/37xcEAcXM4KbYRTQGN6y0i5lBJoafvvD/rXjx9fKYmJiYmJiYmBcpj7UYUEp9UyuCdrtNtVp9US5sni5BENBut/F9H9d1qVarz4jY1Y58f55SvV/r/Odb5N4ok+M4tNvtvtj1bPWrx9YBsOX+1WqVdruN53m4rtv/d2PfxvEb233f7+9zHAcpZb/dN77DY++5sV8p1bcWv7KfAFuu5TjOlv0b24QQ/es+nX7x7cK1+u83GxOP3bfRXle257XELsdx+uc83v2u7K8QLbSv7ENPpQ2+1VjcuPeVYtcTqYcnypO5xuONo6dz/xc6T7R+no1n6lNpG8/z+s+Ox/bLaz2Tnkz/vXIcbDyHnmyfeaJi15Xj8Uqx68qxAJtj8ImW51vxRATLOD1dTExMTExMTMwLnGKxiK7rrK+vb9leLpcplUqPc1ZMTExMTExMzHcmsdgVExMTExMTE/MCx7IsrrvuOu66664t2++++26OHj36PJUqJiYmJiYmJuaFyYvPfjEmJiYmJiYm5kXIe97zHn7u536OQ4cOcfToUT796U+ztLTEO97xjue7aDExMTExMTExLyhisSsmJiYmJiYm5tuAN77xjVSrVT72sY+xurrK3r17+b3f+z0mJiae76LFxMTExMTExLygiMWumJiYmJiYmJhvE971rnfxrne96/kuRkxMTExMTEzMC5o4ZldMTExMTExMTExMTExMTExMzIuGWOyKiYmJiYmJiYmJiYmJiYmJiXnREItdMTExMTExMTExMTExMTExMTEvGmKxKyYmJiYmJiYmJiYmJiYmJibmRcNTDlBfLBafyXJsuZ5pmpimiRBiyzGapmGaJpqmIYTAtm10XUcIgaZpaJqGruvYtk2xWCSRSBAEAVJKTNMknU5TLBYxDIMgCEin0yQSiWtu3yiTYbw4Y/g/0+0X882J6/u5Ja7v55a4vp9b4vqOeTJcOceJ2crGnM80zS1zx2fimvDU5pGPd/7zOe4fO2fWdR1d15+1fvXYOgCumrNf2W6WZWHbdn/fxvEb+69cAyQSCaSUpNNpLMt63Pn/xvlKKWzbBtjST4At10okElv2b2zbKMuV/76Yx+O1+u83GxOP3bfRXle252PrynGcft1u1PW17ndlfwUIw/Cqdd9T4ZuNxY17h2EIsGWcPBNrzCdzjccbR0/n/i90nkz9PNPP1KfSNqZp9p8dj+2X13omPZn+e+U4gCc2F3gqffSx43Hj/x87FmBzDD7R8jwTCKWUelbvEBMTExMTExMTExMTExMTExMT8xwRuzHGxMTExMTExMTExMTExMTExLxoiMWumJiYmJiYmJiYmJiYmJiYmJgXDbHYFRMTExMTExMTExMTExMTExPzoiEWu2JiYmJiYmJiYmJiYmJiYmJiXjTEYldMTExMTExMTExMTExMTExMzIuG513s+vM//3Ne85rXcPjwYd72trdx//33P99FelFw33338f73v5877riDffv28U//9E9b9iul+M3f/E3uuOMOjhw5wo/92I9x7ty556m03958/OMf5+1vfztHjx7ltttu49//+3/PxYsXtxwT1/czxyc/+Une/OY3c+ONN3LjjTfywz/8w3zlK1/p74/r+tnl4x//OPv27ePDH/5wf1tc588cv/mbv8m+ffu2fG6//fb+/riuY54I8dzqhcszNWfwPI9f/MVf5NZbb+WGG27g/e9/P8vLy8/lV4m5gqf62xi34/PPysoKP/uzP8utt97K9ddfz/d///fz6KOP9vfH7fjCJwgCfv3Xf53XvOY1HDlyhNe+9rX81m/9FlLK/jFxO35n8ryKXZ///Of5yEc+wr/7d/+Oz372s9x00028973vZXFx8fks1ouCTqfDvn37+OAHP3jN/b//+7/PJz7xCT74wQ/yV3/1V5RKJd7znvfQarWe45J++3Pvvffyrne9i8985jN84hOfIAxD/vW//td0Op3+MXF9P3OMjo7ysz/7s/z1X/81f/3Xf81LX/pSfuInfqL/gxXX9bPHsWPH+PSnP82+ffu2bI/r/Jllz5493Hnnnf3P3/3d3/X3xXUd862I51YvbJ6pOcOHP/xhvvjFL/Lrv/7rfPKTn6TT6fBv/+2/JQzD5+NrfUfzdH4b43Z8fqnX67zzne/ENE1+//d/n8997nP8l//yX8jlcv1j4nZ84fP7v//7/MVf/AUf/OAH+fznP89/+k//iT/8wz/kT//0T7ccE7fjdyDqeeQHfuAH1Ac/+MEt297whjeoX/3VX32eSvTiZO/eveqLX/xi/28ppbr99tvVxz/+8f4213XVTTfdpD71qU89H0V8UVEul9XevXvVvffeq5SK6/u54JZbblGf+cxn4rp+Fmm1Wuq7v/u71V133aV+9Ed/VP3SL/2SUiru3880v/Ebv6G+7/u+75r74rqOeSLEc6tvL57KnKHRaKjrrrtOfe5zn+sfs7y8rPbv36+++tWvPrdf4Ducp/PbGLfj88///J//U73zne983P1xO3578L73vU/91//6X7ds+w//4T+on/3Zn1VKxe34nczzZtnleR4nTpzgjjvu2LL99ttv56GHHnqeSvWdwfz8PGtra1vq3rIsbrnllrjunwGazSYA+XweiOv72SQMQz73uc/R6XQ4evRoXNfPIh/60Id45Stfycte9rIt2+M6f+a5fPkyd9xxB695zWv4qZ/6Kebm5oC4rmO+NfHc6tuPpzJnePTRR/F9f4uL88jICHv27Inb+Tnm6fw2xu34/POlL32JQ4cO8R//43/ktttu4y1veQuf+cxn+vvjdvz24KabbuKee+7h0qVLAJw+fZoHHniAV77ylUDcjt/JGM/XjavVKmEYMjg4uGV7qVRibW3teSrVdwYb9Xutuo/dHJ4eSik+8pGPcNNNN7F3714gru9ngzNnzvCOd7wD13VJpVL89m//Nrt37+bBBx8E4rp+pvnc5z7HyZMn+au/+qur9sX9+5nlyJEjfPSjH2X79u2Uy2V+53d+h3e84x38/d//fVzXMd+SeG717cVTnTOsr69jmmZfILvymPX19eeg5DHw9H8b43Z8/pmbm+NTn/oU73nPe3j/+9/PsWPH+KVf+iUsy+Itb3lL3I7fJrz3ve+l2WzyPd/zPei6ThiG/NRP/RRvetObgHg8fifzvIldGwghtvytlLpqW8yzw7XqPubp8aEPfYizZ8/yyU9+8qp9cX0/c+zYsYPPfvazNBoNvvCFL/Cf//N/5s/+7M/6++O6fuZYWlriwx/+MH/0R3+EbduPe1xc588MG28hN7jhhht43etex2c/+1muv/56IK7rmG9NPLf69uCZnjPEz4LnjmfztzFux+cOpRSHDh3ip3/6pwE4ePAg58+f51Of+hRvectb+sfF7fjC5vOf/zz/9//+X/7X//pf7N69m1OnTvGRj3yE4eFh3vrWt/aPi9vxO4/nzY2xWCyi6/pVSmm5XKZUKj1PpfrOYGhoCCCu+2eYX/zFX+RLX/oSf/zHf8zo6Gh/e1zfzzyWZbFt2zYOHz7Mz/zMz7B//37+5E/+JK7rZ4ETJ05QLpd529vexsGDBzl48CD33nsvf/qnf8rBgwf79RrX+bNDKpVi7969zMzMxP075lsSz62+fXg6c4ZSqYTv+9Tr9cc9JubZ5Zn4bYzb8flnaGiIXbt2bdm2c+fOvrVPPB6/PfiVX/kV3ve+9/G93/u97Nu3j7e85S38+I//OB//+MeBuB2/k3nexC7Lsrjuuuu46667tmy/++67OXr06PNUqu8MJicnGRoa2lL3nudx3333xXX/FFBK8aEPfYgvfOEL/PEf/zFTU1Nb9sf1/eyjlMLzvLiunwVe+tKX8nd/93d89rOf7X8OHTrEm9/8Zj772c8yNTUV1/mziOd5XLhwgaGhobh/x3xL4rnVC59nYs5w6NAhTNPccszq6irnzp2L2/k54pn4bYzb8fnnxhtv7Md52mBmZoaJiQkgHo/fLjiOc5XVlq7rfausuB2/c3le3Rjf85738HM/93McOnSIo0eP8ulPf5qlpSXe8Y53PJ/FelHQbreZnZ3t/z0/P8+pU6fI5/OMj4/z7ne/m49//ONs376dbdu28fGPf5xEItH3bY554vzCL/wCf//3f8/HPvYx0ul03y88m82SSCQQQsT1/Qzya7/2a7ziFa9gdHSUdrvN5z//ee69917+4A/+IK7rZ4FMJtOPJbNBKpWiUCj0t8d1/szx0Y9+lFe/+tWMjY1RqVT4nd/5HVqtFm9961vj/h3zhIjnVi9snok5Qzab5e1vfzsf/ehHKRaL5PN5PvrRj7J3796rAqXHPDs8E7+NcTs+//z4j/8473znO/nd3/1dvud7vodjx47xmc98hg996EMA8Xj8NuHVr341v/u7v8v4+HjfjfETn/gEb3/724G4Hb+TeV7Frje+8Y1Uq1U+9rGPsbq6yt69e/m93/u9vpoe89R59NFHefe7393/+yMf+QgAb33rW/nlX/5l3vve9+K6Lr/wC79AvV7n+uuv54/+6I/IZDLPV5G/bfnUpz4FwI/92I9t2f6Rj3yEt73tbQBxfT+DrK+v83M/93Osrq6SzWbZt28ff/AHf9DPnhLX9XNPXOfPHMvLy/z0T/80tVqNYrHIDTfcwGc+85n+72Jc1zHfinhu9cLmmZozfOADH8AwDH7yJ38Sx3G47bbb+OVf/mV0XX/uvkzMNyVuxxc+R44c4bd+67f4tV/7NX77t3+byclJPvCBD/B93/d9/WPidnzh89/+23/jf//v/80v/MIvUC6XGR4e5od/+If5iZ/4if4xcTt+ZyJUHHUtJiYmJiYmJiYmJiYmJiYmJuZFwvMWsysmJiYmJiYmJiYmJiYmJiYmJuaZJha7YmJiYmJiYmJiYmJiYmJiYmJeNMRiV0xMTExMTExMTExMTExMTEzMi4ZY7IqJiYmJiYmJiYmJiYmJiYmJedEQi10xMTExMTExMTExMTExMTExMS8aYrErJiYmJiYmJiYmJiYmJiYmJuZFQyx2xcTExMTExMTExMTExMTExMS8aIjFrpiYmJiYmJiYmJiYmJiYmJiYFw2x2BUTExMTExMTExMTExMTExMT86IhFrtiYmJiYmJiYmJiYmJiYmJiYl40xGJXTExMTExMTExMTExMTExMTMyLhv8/XrKD0CpNHIUAAAAASUVORK5CYII=",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "az.plot_trace(idata, compact=False);"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## CmdStanPy integration\n",
- "ArviZ also has first class support for [CmdStanPy](https://mc-stan.org/cmdstanpy/). After creating and sampling a CmdStanPy model:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 10,
- "metadata": {},
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "/home/oriol/bin/miniforge3/envs/general/lib/python3.11/site-packages/tqdm/auto.py:21: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n",
- " from .autonotebook import tqdm as notebook_tqdm\n"
- ]
- }
- ],
- "source": [
- "from cmdstanpy import CmdStanModel\n",
- "model = CmdStanModel(stan_file=\"schools.stan\")"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 11,
- "metadata": {},
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "19:42:30 - cmdstanpy - INFO - CmdStan start processing\n",
- "chain 1 |\u001b[33m \u001b[0m| 00:00 Status\u001b[0m\n",
- "chain 2 |\u001b[33m \u001b[0m| 00:00 Status\u001b[0m\u001b[A\n",
- "\n",
- "chain 3 |\u001b[33m \u001b[0m| 00:00 Status\u001b[0m\u001b[A\u001b[A\n",
- "\n",
- "\n",
- "chain 4 |\u001b[33m \u001b[0m| 00:00 Status\u001b[0m\u001b[A\u001b[A\u001b[A\n",
- "\n",
- "chain 3 |\u001b[34m███████████████████████████████ \u001b[0m| 00:00 Iteration: 1600 / 2000 [ 80%] (Sampling)\u001b[0m\u001b[A\u001b[A\n",
- "\n",
- "\n",
- "chain 1 |\u001b[34m███████████████████████████████████████████████████████████\u001b[0m| 00:00 Sampling completed\u001b[0m\u001b[A\u001b[A\u001b[A\n",
- "\n",
- "chain 2 |\u001b[34m███████████████████████████████████████████████████████████\u001b[0m| 00:00 Sampling completed\u001b[0m\u001b[A\n",
- "chain 3 |\u001b[34m███████████████████████████████████████████████████████████\u001b[0m| 00:00 Sampling completed\u001b[0m\n",
- "chain 4 |\u001b[34m███████████████████████████████████████████████████████████\u001b[0m| 00:00 Sampling completed\u001b[0m"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- " "
- ]
- },
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "\n",
- "19:42:30 - cmdstanpy - INFO - CmdStan done processing.\n",
- "19:42:30 - cmdstanpy - WARNING - Some chains may have failed to converge.\n",
- "\tChain 1 had 27 divergent transitions (2.7%)\n",
- "\tChain 2 had 9 divergent transitions (0.9%)\n",
- "\tChain 3 had 4 divergent transitions (0.4%)\n",
- "\tChain 4 had 20 divergent transitions (2.0%)\n",
- "\tUse the \"diagnose()\" method on the CmdStanMCMC object to see further information.\n"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "\n"
- ]
- }
- ],
- "source": [
- "fit = model.sample(data=\"schools.json\")"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "The result can be used for plotting with ArviZ directly:"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 15,
- "metadata": {},
- "outputs": [
- {
- "data": {
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- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "az.plot_posterior(fit, var_names=[\"tau\", \"theta\"]);"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "To make the most out of ArviZ however, it is recommended to convert the results to InferenceData.\n",
- "This will ensure all variables are assigned to the right groups and also gives you the option of labeling the data.\n",
- "\n",
- ":::{tip}\n",
- "If ArviZ finds any variable names `log_lik` in the CmdStanPy output, it will interpret them as the pointwise log likelihood values,\n",
- "in line with the Stan conventions used by the R libraries.\n",
- ":::"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 17,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "image/png": 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- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "idata = az.from_cmdstanpy(\n",
- " fit,\n",
- " posterior_predictive=\"y_hat\",\n",
- " dims={\"y_hat\": [\"school\"], \"theta\": [\"school\"]},\n",
- " coords={\"school\": schools}\n",
- ")\n",
- "az.plot_posterior(idata, var_names=[\"tau\", \"theta\"]);"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "```{seealso}\n",
- "- {ref}`creating_InferenceData`\n",
- "- {ref}`working_with_InferenceData`\n",
- "```"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "metadata": {},
- "outputs": [],
- "source": []
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "Python [conda env:base] *",
- "language": "python",
- "name": "conda-base-py"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.11.5"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
diff --git a/doc/source/getting_started/WorkingWithInferenceData.ipynb b/doc/source/getting_started/WorkingWithInferenceData.ipynb
deleted file mode 100644
index d9ad2c39f8..0000000000
--- a/doc/source/getting_started/WorkingWithInferenceData.ipynb
+++ /dev/null
@@ -1,36177 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "(working_with_InferenceData)=\n",
- "\n",
- "# Working with InferenceData\n",
- "\n",
- "Here we present a collection of common manipulations you can use while working with `InferenceData`."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 1,
- "metadata": {},
- "outputs": [],
- "source": [
- "import arviz as az\n",
- "import numpy as np\n",
- "import xarray as xr\n",
- "\n",
- "xr.set_options(display_expand_data=False, display_expand_attrs=False);"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "`display_expand_data=False` makes the default view for {class}`xarray.DataArray` fold the data values to a single line. To explore the values, click on the {fas}`database` icon on the left of the view, right under the `xarray.DataArray` text. It has no effect on `Dataset` objects that already default to folded views.\n",
- "\n",
- "`display_expand_attrs=False` folds the attributes in both `DataArray` and `Dataset` objects to keep the views shorter. In this page we print DataArrays and Datasets several times and they always have the same attributes."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 2,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/html": [
- "\n",
- " \n",
- " \n",
- "
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- " \n",
- " \n",
- " \n",
- " posterior \n",
- "
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- " \n",
- "
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- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- " \n",
- "
<xarray.Dataset> Size: 165kB\n",
- "Dimensions: (chain: 4, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " mu (chain, draw) float64 16kB ...\n",
- " theta (chain, draw, school) float64 128kB ...\n",
- " tau (chain, draw) float64 16kB ...\n",
- "Attributes: (6) Dimensions: chain : 4draw : 500school : 8
Coordinates: (3)
Data variables: (3)
Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (6)
created_at : 2022-10-13T14:37:37.315398 arviz_version : 0.13.0.dev0 inference_library : pymc inference_library_version : 4.2.2 sampling_time : 7.480114936828613 tuning_steps : 1000 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- " \n",
- " posterior_predictive \n",
- "
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- " \n",
- "
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- " \n",
- "\n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
- "\n",
- " \n",
- " \n",
- " \n",
- " \n",
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- " \n",
- " \n",
- "
<xarray.Dataset> Size: 133kB\n",
- "Dimensions: (chain: 4, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (chain, draw, school) float64 128kB ...\n",
- "Attributes: (4) Dimensions: chain : 4draw : 500school : 8
Coordinates: (3)
Data variables: (1)
Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:41.460544 inference_library : pymc inference_library_version : 4.2.2 \n",
- " \n",
- "
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- " \n",
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- "
<xarray.Dataset> Size: 133kB\n",
- "Dimensions: (chain: 4, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (chain, draw, school) float64 128kB ...\n",
- "Attributes: (4) Dimensions: chain : 4draw : 500school : 8
Coordinates: (3)
Data variables: (1)
Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:37.487399 inference_library : pymc inference_library_version : 4.2.2 \n",
- " \n",
- "
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- " \n",
- " \n",
- " \n",
- " \n",
- " sample_stats \n",
- "
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- "
<xarray.Dataset> Size: 246kB\n",
- "Dimensions: (chain: 4, draw: 500)\n",
- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 ... 495 496 497 498 499\n",
- "Data variables: (12/16)\n",
- " max_energy_error (chain, draw) float64 16kB ...\n",
- " energy_error (chain, draw) float64 16kB ...\n",
- " lp (chain, draw) float64 16kB ...\n",
- " index_in_trajectory (chain, draw) int64 16kB ...\n",
- " acceptance_rate (chain, draw) float64 16kB ...\n",
- " diverging (chain, draw) bool 2kB ...\n",
- " ... ...\n",
- " smallest_eigval (chain, draw) float64 16kB ...\n",
- " step_size_bar (chain, draw) float64 16kB ...\n",
- " step_size (chain, draw) float64 16kB ...\n",
- " energy (chain, draw) float64 16kB ...\n",
- " tree_depth (chain, draw) int64 16kB ...\n",
- " perf_counter_diff (chain, draw) float64 16kB ...\n",
- "Attributes: (6) Dimensions:
Coordinates: (2)
Data variables: (16)
max_energy_error
(chain, draw)
float64
...
[2000 values with dtype=float64] energy_error
(chain, draw)
float64
...
[2000 values with dtype=float64] lp
(chain, draw)
float64
...
[2000 values with dtype=float64] index_in_trajectory
(chain, draw)
int64
...
[2000 values with dtype=int64] acceptance_rate
(chain, draw)
float64
...
[2000 values with dtype=float64] diverging
(chain, draw)
bool
...
[2000 values with dtype=bool] process_time_diff
(chain, draw)
float64
...
[2000 values with dtype=float64] n_steps
(chain, draw)
float64
...
[2000 values with dtype=float64] perf_counter_start
(chain, draw)
float64
...
[2000 values with dtype=float64] largest_eigval
(chain, draw)
float64
...
[2000 values with dtype=float64] smallest_eigval
(chain, draw)
float64
...
[2000 values with dtype=float64] step_size_bar
(chain, draw)
float64
...
[2000 values with dtype=float64] step_size
(chain, draw)
float64
...
[2000 values with dtype=float64] energy
(chain, draw)
float64
...
[2000 values with dtype=float64] tree_depth
(chain, draw)
int64
...
[2000 values with dtype=int64] perf_counter_diff
(chain, draw)
float64
...
[2000 values with dtype=float64] Indexes: (2)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) Attributes: (6)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:37.324929 inference_library : pymc inference_library_version : 4.2.2 sampling_time : 7.480114936828613 tuning_steps : 1000 \n",
- " \n",
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- " prior \n",
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- "
<xarray.Dataset> Size: 45kB\n",
- "Dimensions: (chain: 1, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 8B 0\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " tau (chain, draw) float64 4kB ...\n",
- " theta (chain, draw, school) float64 32kB ...\n",
- " mu (chain, draw) float64 4kB ...\n",
- "Attributes: (4) Dimensions: chain : 1draw : 500school : 8
Coordinates: (3)
Data variables: (3)
Indexes: (3)
PandasIndex
PandasIndex(Index([0], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:26.602116 inference_library : pymc inference_library_version : 4.2.2 \n",
- " \n",
- "
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- " \n",
- " \n",
- " \n",
- " \n",
- " prior_predictive \n",
- "
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- " \n",
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- "\n",
- " \n",
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- "
<xarray.Dataset> Size: 37kB\n",
- "Dimensions: (chain: 1, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 8B 0\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (chain, draw, school) float64 32kB ...\n",
- "Attributes: (4) Dimensions: chain : 1draw : 500school : 8
Coordinates: (3)
Data variables: (1)
Indexes: (3)
PandasIndex
PandasIndex(Index([0], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:26.604969 inference_library : pymc inference_library_version : 4.2.2 \n",
- " \n",
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- " observed_data \n",
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<xarray.Dataset> Size: 576B\n",
- "Dimensions: (school: 8)\n",
- "Coordinates:\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " obs (school) float64 64B ...\n",
- "Attributes: (4) Dimensions:
Coordinates: (1)
Data variables: (1)
Indexes: (1)
PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:26.606375 inference_library : pymc inference_library_version : 4.2.2 \n",
- " \n",
- "
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- " \n",
- " \n",
- " \n",
- " \n",
- " constant_data \n",
- "
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- " \n",
- "
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- " \n",
- "\n",
- "\n",
- " \n",
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<xarray.Dataset> Size: 576B\n",
- "Dimensions: (school: 8)\n",
- "Coordinates:\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " scores (school) float64 64B ...\n",
- "Attributes: (4) Dimensions:
Coordinates: (1)
Data variables: (1)
Indexes: (1)
PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (4)
arviz_version : 0.13.0.dev0 created_at : 2022-10-13T14:37:26.607471 inference_library : pymc inference_library_version : 4.2.2 \n",
- " \n",
- "
\n",
- " \n",
- " \n",
- " \n",
- "
\n",
- " "
- ],
- "text/plain": [
- "Inference data with groups:\n",
- "\t> posterior\n",
- "\t> posterior_predictive\n",
- "\t> log_likelihood\n",
- "\t> sample_stats\n",
- "\t> prior\n",
- "\t> prior_predictive\n",
- "\t> observed_data\n",
- "\t> constant_data"
- ]
- },
- "execution_count": 2,
- "metadata": {},
- "output_type": "execute_result"
- }
- ],
- "source": [
- "idata = az.load_arviz_data(\"centered_eight\")\n",
- "idata"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Get the dataset corresponding to a single group"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 3,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/html": [
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<xarray.Dataset> Size: 165kB\n",
- "Dimensions: (chain: 4, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " mu (chain, draw) float64 16kB ...\n",
- " theta (chain, draw, school) float64 128kB ...\n",
- " tau (chain, draw) float64 16kB ...\n",
- "Attributes: (6) Dimensions: chain : 4draw : 500school : 8
Coordinates: (3)
Data variables: (3)
Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (6)
created_at : 2022-10-13T14:37:37.315398 arviz_version : 0.13.0.dev0 inference_library : pymc inference_library_version : 4.2.2 sampling_time : 7.480114936828613 tuning_steps : 1000 "
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- " Size: 165kB\n",
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- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) \n",
- "\n",
- "\n",
- " \n",
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- "<xarray.Dataset> Size: 181kB\n",
- "Dimensions: (chain: 4, draw: 500, school: 8)\n",
- "Coordinates:\n",
- " * chain (chain) int64 32B 0 1 2 3\n",
- " * draw (draw) int64 4kB 0 1 2 3 4 5 6 7 ... 493 494 495 496 497 498 499\n",
- " * school (school) <U16 512B 'Choate' 'Deerfield' ... 'Mt. Hermon'\n",
- "Data variables:\n",
- " mu (chain, draw) float64 16kB ...\n",
- " theta (chain, draw, school) float64 128kB ...\n",
- " tau (chain, draw) float64 16kB 4.726 3.909 4.844 ... 2.741 2.932 4.461\n",
- " log_tau (chain, draw) float64 16kB 1.553 1.363 1.578 ... 1.008 1.076 1.495\n",
- "Attributes: (6) Dimensions: chain : 4draw : 500school : 8
Coordinates: (3)
Data variables: (4)
Indexes: (3)
PandasIndex
PandasIndex(Index([0, 1, 2, 3], dtype='int64', name='chain')) PandasIndex
PandasIndex(Index([ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9,\n",
- " ...\n",
- " 490, 491, 492, 493, 494, 495, 496, 497, 498, 499],\n",
- " dtype='int64', name='draw', length=500)) PandasIndex
PandasIndex(Index(['Choate', 'Deerfield', 'Phillips Andover', 'Phillips Exeter',\n",
- " 'Hotchkiss', 'Lawrenceville', 'St. Paul's', 'Mt. Hermon'],\n",
- " dtype='object', name='school')) Attributes: (6)
created_at : 2022-10-13T14:37:37.315398 arviz_version : 0.13.0.dev0 inference_library : pymc inference_library_version : 4.2.2 sampling_time : 7.480114936828613 tuning_steps : 1000 "
- ],
- "text/plain": [
- "