Vectorize inverse trigonometric and hyperbolic functions in TensorPrimitives with public Vector APIs#123611
Vectorize inverse trigonometric and hyperbolic functions in TensorPrimitives with public Vector APIs#123611
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src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/Vector128.cs
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@stephentoub, why not add new public API surface? These are all approved already and simply pending being ported: #93513 |
I didn't realize they were already approved. In that case, @copilot please go back to having the new public APIs, ensuring they're the same shape as those approved in the cited issue, and also expose them from the relevant ref assembly (that wasn't done in your previous commit, which led to build failures). |
Done in 108d874. Restored the public Vector Asin APIs matching the approved shape from #93513 and added them to the System.Runtime.Intrinsics ref assembly. Used conditional compilation so NET11.0+ uses the public APIs while NET10.0 falls back to inline implementation. |
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@copilot, please try building and running all the System.Numerics.Tensors tests again... there are some failures with tests like System.Numerics.Tensors.Tests.DoubleGenericTensorPrimitives.SpanDestinationFunctions_InPlace that look like they're an issue around accuracy and number of decimal places used for comparison |
Fixed in 8cb6803. Added |
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@copilot, there are still failures in those tests, e.g. |
... Fixed in 7943b00. Changed Asin test tolerance from conditional |
src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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🤖 Copilot Code Review — PR #123611Holistic AssessmentMotivation: The PR is well-justified. TensorPrimitives currently lacks vectorized implementations for inverse trigonometric and hyperbolic functions (marked with Approach: The implementation faithfully ports AMD AOCL-LibM algorithms with appropriate polynomial coefficients, uses established vectorization patterns ( Summary: ✅ LGTM with minor suggestions. The code is correct, follows established patterns, and provides significant value. The multi-model review raised some concerns that I investigated and found to be non-blocking. Human reviewer should verify the AMD attribution headers and polynomial coefficients against the source material. Detailed Findings✅ Correctness — Polynomial implementations are faithful to AMD AOCL-LibMThe polynomial coefficients in
Edge cases are properly handled:
✅ Vectorization Pattern — Standard branchless SIMD approachThe implementation correctly uses branchless vectorized logic via The division-by-zero in ✅ API Surface — Consistent with existing patternsThe new public APIs (
✅ Test Coverage — Tolerances are appropriate and tightenedThe test tolerance changes are appropriate:
These tolerances match the expected precision of the polynomial approximations and are tighter than before, validating the improved accuracy. 💡 Suggestion — Consider log1p-based formulation for AtanhLines 2700-2703 ( Flagged by: Claude, GPT 💡 Suggestion — Asinh uses identity rather than AMD's range-based polynomialsLines 2254-2294 ( Cross-Model Review SummaryThis review was synthesized from parallel reviews by:
All models agreed on:
This review was generated by Copilot using the code-review skill with multi-model synthesis. |
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Still reviewing this. I'm expecting a few more iterations will be required to fixup other things Copilot has missed. |
src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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src/libraries/System.Private.CoreLib/src/System/Runtime/Intrinsics/VectorMath.cs
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@tannergooding do you think you need another iteration ? (I'm going through random PR's) |
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Converting this back to draft. It still needs quite a bit of iterative work to ensure that copilot correctly ported all the algorithms and has been getting pushed back in favor of other work that is in a good shape. |
@tannergooding, are any of the implementations close enough from your perspective? I can split this into multiple PRs if it would allow some of the APIs to merge promptly. |
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@stephentoub, yes. I was going through |
I pulled Asin out into #126052. |
…an2, Atanh) Port AMD AOCL-LibM implementations for inverse trigonometric and hyperbolic functions to vectorized TensorPrimitives operations. Adds Vector64/128/256/512 APIs for Asinh, Acos, Acosh, Atan, Atan2, and Atanh with corresponding VectorMath implementations. Asin is handled separately in #126052. Co-authored-by: Copilot <223556219+Copilot@users.noreply.github.com>
Description
Vectorizes inverse trigonometric and hyperbolic functions in TensorPrimitives by porting AMD AOCL-LibM algorithms to
VectorMath.csand exposing them as publicVector64/128/256/512APIs (approved in #93513).All implementations faithfully port the AMD AOCL-LibM (aocl-5.2.1) algorithms with exact coefficient matching, full-accuracy reconstruction, and proper IEEE 754 edge case handling. AMD attribution headers are only in
VectorMath.cswhere the actual ported code lives.Implementation Summary
asin.c(rational poly 6+5, full hi-lo reconstruction)asinf.c(9-coeff Sollya poly, evaluates in double)acos.c(12-coeff poly)acosf.c(5-coeff poly, evaluates in double)atan.c(Remez 4,4)atanf.c(Remez 2,2, evaluates in double)atanh.c([5,5] rational)atanhf.c([2,2] rational, evaluates in double)asinhf.c(two [4,4] rational sets)acoshf.c(log/sqrt identity)Design Decisions
ConditionalSelectfor branchless logic.*f.calgorithm with distinct polynomial coefficients optimized for float precision, rather than simply widening to the double implementation. Float-compatible operations (abs, sign, edge case masks) stay in float; only polynomial work that requires double precision uses widen/narrow. Constants are defined inside the core double helpers to avoid passing them as parameters and hindering constant propagation.^=) to toggle sign bits rather than OR (|=) to set them, matching the AMD AOCL implementation's intent of sign inversion.g = ConditionalSelect(gtHalf, ...)andax = ConditionalSelect(gtHalf, ...)) to select between the transform and normal computation paths, matching the intent of the AMD AOCL algorithm rather than using intermediate_hi/_lovariable names. The final result uses the cheaperpoly + (PIBY2 & gtHalf)pattern where applicable.ax > 1.0(strict) for NaN boundaries,ax >= 0.5for transform boundaries (matching AMD'sxexp >= -1).Test Status
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