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CHANGELOG.md

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<section class="release" id="unreleased">
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## Unreleased (2025-12-05)
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## Unreleased (2025-12-06)
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<section class="features">
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<details>
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- [`ed42a4f`](https://github.com/stdlib-js/stdlib/commit/ed42a4f20e80757e6e855dc9ac4e70ab5a28f423) - **docs:** update related packages sections [(#8835)](https://github.com/stdlib-js/stdlib/pull/8835) _(by stdlib-bot)_
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- [`a297ebe`](https://github.com/stdlib-js/stdlib/commit/a297ebeb5aae3de8c04c56e02e5e0ef4f229b2f8) - **docs:** fix doctest return annotation comment _(by Philipp Burckhardt)_
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- [`1dcf101`](https://github.com/stdlib-js/stdlib/commit/1dcf1013f5f6b583f11aa4f33750a549114de858) - **docs:** update example code in namespace TSDoc declarations _(by Philipp Burckhardt)_
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- [`82e7f35`](https://github.com/stdlib-js/stdlib/commit/82e7f3517a61b3d4be4b37398da6119222416825) - **chore:** add structured package data for `math/base/special/log1pf` [(#8800)](https://github.com/stdlib-js/stdlib/pull/8800) _(by Aman Singh, Athan Reines)_

base/special/cfloorn/README.md

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## See Also
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- <span class="package-name">[`@stdlib/math/base/special/cceiln`][@stdlib/math/base/special/cceiln]</span><span class="delimiter">: </span><span class="description">round each component of a double-precision complex floating-point number to the nearest multiple of 10^n toward positive infinity.</span>
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- <span class="package-name">[`@stdlib/math/base/special/cfloor`][@stdlib/math/base/special/cfloor]</span><span class="delimiter">: </span><span class="description">round a double-precision complex floating-point number toward negative infinity.</span>
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- <span class="package-name">[`@stdlib/math/base/special/cfloor`][@stdlib/math/base/special/cfloor]</span><span class="delimiter">: </span><span class="description">round each component of a double-precision complex floating-point number toward negative infinity.</span>
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- <span class="package-name">[`@stdlib/math/base/special/croundn`][@stdlib/math/base/special/croundn]</span><span class="delimiter">: </span><span class="description">round each component of a double-precision complex floating-point number to the nearest multiple of 10^n.</span>
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</section>

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