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Flag NAV semantic restrictions as non-physical, require physics review
Co-authored-by: fermga <203334638+fermga@users.noreply.github.com>
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docs/source/operators/NAV_GUIDE.md

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@@ -23,18 +23,50 @@ When NAV is applied:
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## Canonical Sequences
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NAV acts as a bridge operator enabling controlled state changes. The following sequences represent canonical patterns validated by TNFR grammar (U1-U4).
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| Sequence | Purpose | Grammar Status | Notes |
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|----------|---------|----------------|-------|
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| `SHA → NAV → AL` | Reactivation from latency | ✅ Supported | Requires `_handle_latency_transition` (implemented) |
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| `IL → NAV → OZ` | Stable to exploration | ✅ Supported | NAV reduces ΔNFR before OZ destabilization |
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| `AL → NAV → IL` | Activation to stabilization | ✅ Supported | Common bootstrap completion pattern |
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| `NAV → ZHIR` | Enable mutation | ⚠️ Requires U4b check | ZHIR needs prior IL + recent destabilizer |
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| `THOL → NAV → RA` | Emergence to propagation | ✅ Supported | NAV prepares emergent structure for resonance |
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| `OZ → IL → NAV` | Controlled destabilization | ✅ Supported | IL stabilizes before NAV transition |
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| `UM → NAV → RA` | Coupling to propagation | ✅ Supported | NAV smooths transition to resonance |
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| `EN → NAV → IL` | Reception to stabilization | ✅ Supported | Integrate then stabilize received patterns |
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**⚠️ CRITICAL ISSUE - Requires Physics Review**
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The semantic validator (`src/tnfr/validation/sequence_validator.py`) currently restricts NAV predecessors to: `{AL, SHA, IL, OZ, ZHIR, RA, NAV, EN}`.
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**Problem**: These restrictions do NOT derive from the nodal equation or unified grammar (U1-U4). They appear to be **arbitrary implementation choices** without physics basis.
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**From TNFR Physics** (nodal equation ∂EPI/∂t = νf · ΔNFR):
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- NAV modifies: θ (phase), νf (frequency), ΔNFR (gradient)
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- NAV performs: Regime transition via parameter adjustment
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- **Physics requirement**: Node must have defined (θ, νf, ΔNFR) to adjust
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- **NO physics basis** for restricting which operators can establish this state
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**Recommendation**: Remove semantic validation restrictions unless they can be derived from:
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1. Nodal equation ∂EPI/∂t = νf · ΔNFR(t)
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2. Unified grammar rules U1-U4
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3. Formal operator contracts
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4. TNFR.pdf §2.3.11
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**Until revision**, this guide documents current implementation but flags restrictions as **non-canonical** (not derived from physics).
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### Working Sequences (Current Implementation)
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These sequences **pass** the semantic validator:
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| Sequence | Purpose | Validator Status |
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|----------|---------|------------------|
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| `AL → NAV → IL` | Activation to stabilization | ✅ Accepted |
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| `IL → NAV → OZ` | Stable to exploration | ✅ Accepted |
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| `RA → NAV → IL` | Resonance to stabilization | ✅ Accepted |
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| `EN → NAV → IL` | Reception to stabilization | ✅ Accepted |
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| `SHA → AL` | Reactivation from latency | ✅ Accepted (no NAV) |
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### Sequences Rejected Without Physics Basis
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These sequences are **blocked** by semantic validator, but NO physics derivation exists for the restriction:
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| Sequence | Validator Status | Physics Basis? |
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|----------|------------------|----------------|
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| `THOL → NAV` | ❌ Rejected | **NONE** - Should work if node has (θ, νf, ΔNFR) |
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| `UM → NAV` | ❌ Rejected | **NONE** - Coupling establishes phase, should enable NAV |
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| `VAL → NAV` | ❌ Rejected | **NONE** - Expansion changes dim(EPI) but preserves (θ, νf, ΔNFR) |
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| `REMESH → NAV` | ❌ Rejected | **NONE** - Recursivity preserves structure, should enable NAV |
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**Action Required**: Remove these restrictions OR derive their necessity from TNFR.pdf §2.3.11 and nodal equation.
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### Sequence Explanations
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Post-IL: EPI0.3, νf ≈ 1.0, ΔNFR0.1 (stabilized)
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```
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#### Latency Reactivation: `SHA → NAV → AL`
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#### Latency Reactivation: `SHA → AL`
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**Use Case**: Wake a node from silence/latency
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- **SHA (Silence)**: Node enters latent state (νf → 0, latent=True)
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- **NAV (Transition)**: Clears latency flag, gradual νf increase (×1.2)
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- **AL (Emission)**: Full reactivation with pattern emission
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- **SHA (Silence)**: Node enters latent state (νf reduced, latent=True)
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- **AL (Emission)**: Direct reactivation with pattern emission and latency clearing
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**Expected Telemetry**:
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```python
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Post-SHA: νf ≈ 0.05 (near-zero), latent=True, EPI preserved
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Post-NAV: νf ≈ 0.06 (20% increase), latent=False, θ +0.1 rad
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Post-AL: νf ≈ 1.0+, EPI actively evolving
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Post-SHA: νf ≈ 0.85, latent=True, EPI preserved
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Post-AL: νf ≈ 0.85+, latent=False, EPI actively evolving
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```
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**Note**: The sequence `SHA → NAV → AL` is currently flagged by semantic validation due to NAV requiring prior structural context. Use direct `SHA → AL` for reactivation.
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#### Exploration Transition: `IL → NAV → OZ`
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**Use Case**: Move from stable state to exploratory regime
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- **IL (Coherence)**: Establishes stable baseline (ΔNFR reduced)
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### Example 1: Reactivation from Silence
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**Scenario**: Node enters latency via SHA, later reactivated via NAVAL
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**Scenario**: Node enters latency via SHA, later reactivated via AL
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```python
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from tnfr.structural import create_nfr, run_sequence
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from tnfr.operators.definitions import Silence, Transition, Emission
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from tnfr.operators.definitions import Silence, Emission
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from tnfr.alias import get_attr
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from tnfr.constants.aliases import ALIAS_VF
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# Verify latency
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assert G.nodes[node].get("latent", False) == True
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vf_latent = get_attr(G.nodes[node], ALIAS_VF, 0.0)
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assert vf_latent < 0.1, "νf should be near-zero in latency"
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assert vf_latent < 1.0, "νf should be reduced in latency"
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print(f"After SHA: νf={vf_latent:.3f}, latent={G.nodes[node].get('latent', False)}")
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# Reactivation via NAV → AL
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run_sequence(G, node, [Transition(), Emission()])
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# Reactivation via AL
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run_sequence(G, node, [Emission()])
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# Verify reactivation
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assert not G.nodes[node].get("latent", False), "Latency should be cleared"
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vf_active = get_attr(G.nodes[node], ALIAS_VF, 0.0)
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assert vf_active > 0.1, "νf should increase after reactivation"
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print(f"After AL: νf={vf_active:.3f}, latent={G.nodes[node].get('latent', False)}")
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print(f"Reactivation successful: νf {vf_latent:.3f}{vf_active:.3f}")
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```
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**Expected Output**:
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```
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Reactivation successful: νf 0.0501.200
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After SHA: νf=0.850, latent=True
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After AL: νf=0.850, latent=False
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Reactivation successful: νf 0.8500.850
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```
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**Note**: This example demonstrates direct reactivation (`SHAAL`). The insertion of NAV between SHA and AL is currently flagged by semantic validation as NAV requires prior structural context beyond silence.
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---
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### Example 2: Stable to Exploratory Transition
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# Create stable node
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G, node = create_nfr("stable", epi=0.6, vf=1.0)
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run_sequence(G, node, [Coherence()])
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# Check stability
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dnfr_stable = get_attr(G.nodes[node], ALIAS_DNFR, 0.0)
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print(f"Stable ΔNFR: {dnfr_stable:.3f}")
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# Store initial ΔNFR
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from tnfr.alias import get_attr
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dnfr_initial = get_attr(G.nodes[node], ALIAS_DNFR, 0.0)
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print(f"Initial ΔNFR: {dnfr_initial:.3f}")
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# Transition to exploration (safe via NAV)
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run_sequence(G, node, [Transition(), Dissonance()])
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# Run complete transition sequence: stabilize → transition → explore
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run_sequence(G, node, [Coherence(), Transition(), Dissonance()])
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# Verify controlled destabilization
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dnfr_explore = get_attr(G.nodes[node], ALIAS_DNFR, 0.0)
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print(f"Exploratory ΔNFR: {dnfr_explore:.3f}")
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assert dnfr_explore > dnfr_stable, "ΔNFR should increase for exploration"
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dnfr_final = get_attr(G.nodes[node], ALIAS_DNFR, 0.0)
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print(f"Final ΔNFR: {dnfr_final:.3f}")
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```
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**Expected Output**:
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```
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Stable ΔNFR: 0.150
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Exploratory ΔNFR: 0.520
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Initial ΔNFR: 0.000
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Final ΔNFR: 0.000
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```
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**Note**: This demonstrates the complete `ILNAVOZ` sequence. NAV requires prior structural context, so the entire sequence must be passed to `run_sequence` together.
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---
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### Example 3: Emergence to Propagation
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### Example 3: Resonance to Stabilization
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**Scenario**: Self-organized pattern ready for network propagation
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**Scenario**: Propagated pattern ready for stabilization
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```python
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from tnfr.operators.definitions import SelfOrganization, Transition, Resonance
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from tnfr.operators.definitions import Resonance, Transition, Coherence
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from tnfr.metrics.coherence import compute_coherence
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# Create emergent node
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G, node = create_nfr("emergent", epi=0.7, vf=1.2)
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run_sequence(G, node, [SelfOrganization()])
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# Verify emergence (sub-EPIs created)
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assert "sub_epis" in G.nodes[node], "THOL should create sub-EPIs"
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# Create resonant node
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G, node = create_nfr("resonant", epi=0.7, vf=1.2)
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# Transition to propagation
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# Run complete sequence: propagate → transition → stabilize
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C_before = compute_coherence(G)
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run_sequence(G, node, [Transition(), Resonance()])
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run_sequence(G, node, [Resonance(), Transition(), Coherence()])
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C_after = compute_coherence(G)
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print(f"Coherence: {C_before:.3f}{C_after:.3f}")
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assert C_after >= C_before, "Resonance should maintain/increase coherence"
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```
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**Expected Output**:
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```
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Coherence: 0.7200.765
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Coherence: 0.7000.700
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```
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**Note**: This demonstrates the `RANAVIL` sequence for transitioning from resonant propagation to stable state.
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### Example 4: Regime-Specific Telemetry Tracking
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## What NAV Does (From TNFR Physics)
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### Nodal Equation Basis
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From **EPI/∂t = νf · ΔNFR(t)**, NAV performs regime transitions by adjusting:
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- **θ** (phase): Shifts structural timing by regime-specific amount (0.1-0.2 rad)
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- **νf** (frequency): Scales reorganization rate (0.95-1.2× depending on regime)
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- **ΔNFR** (gradient): Reduces structural pressure (0.7-0.9× for smooth transition)
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**Physical Effect**: NAV modulates the **rate** and **direction** of structural evolution without directly changing EPI.
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### Physics Requirements (Minimal)
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For NAV to function, node must have:
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1. **Defined θ**: Phase value to shift
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2. **Defined νf**: Frequency to scale
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3. **Defined ΔNFR**: Gradient to reduce
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**That's it**. ANY operator that leaves node with these three properties should enable NAV according to the nodal equation.
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### Implementation vs Physics Gap
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**Physics says**: If node has (θ, νf, ΔNFR), NAV can operate
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**Implementation restricts**: NAV only after {AL, SHA, IL, OZ, ZHIR, RA, NAV, EN}
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**Gap**: Restriction appears **arbitrary** - not derived from nodal equation or unified grammar
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**Action Required**:
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1. Remove semantic validation restrictions, OR
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2. Derive necessity from TNFR.pdf §2.3.11 with explicit physics proof
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---
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## Recommendation for Code Revision
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The file `src/tnfr/validation/sequence_validator.py` lines 35-49 should be reviewed:
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```python
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# CURRENT (potentially non-physical):
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"invalid_transition_sequence": {
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"pattern": ["transition"],
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"not_preceded_by": [
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"emission", "silence", "coherence", "dissonance",
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"mutation", "resonance", "transition", "reception"
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],
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# Missing: self_organization, coupling, expansion, contraction, recursivity
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"severity": InvariantSeverity.ERROR,
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"message": "Transition requires prior structural context",
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},
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```
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**Options**:
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1. **Remove entirely** - Let NAV work after any operator
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2. **Downgrade to WARNING** - Allow but warn
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3. **Derive from physics** - Prove why certain operators block NAV
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**Until fixed**: This guide documents current implementation but flags it as **non-canonical**.
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---
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## References
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- **TNFR.pdf §2.3.11**: Canonical transition logic and regime-specific transformations
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- **AGENTS.md Invariant #2**: "No Arbitrary Choices - All decisions traceable to nodal equation or invariants"
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- **AGENTS.md Invariant #12**: Documentation completeness requirement
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- **src/tnfr/operators/definitions.py**: `Transition` class implementation (lines 3688-4045)
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- **Unified Grammar U1-U4**: Physics-based operator sequence constraints
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- **src/tnfr/validation/sequence_validator.py**: Semantic validation (lines 35-49) - **REQUIRES PHYSICS REVIEW**
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- **Unified Grammar U1-U4**: Physics-based constraints (does NOT include NAV predecessor restrictions)
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---
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**Version**: 1.0
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**Last Updated**: 2025-11-09
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**Status**: CANONICAL - Complete NAV operator guide
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**Status**: ⚠️ **INCOMPLETE** - Documents implementation but flags non-physical restrictions requiring removal or physics derivation

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