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e18743072b
This implements a set of vectorized math routines to be used by the compiler auto-vectorizer. Versions for vectors with 2 lanes up to 64 lanes (in powers of 2) are provided. These routines are based on the scalar versions of the math routines in libm/common, libm/math and libm/mathfp. They make extensive use of the GCC C vector extensions and GCN-specific builtins in GCC.
104 lines
3.4 KiB
C
104 lines
3.4 KiB
C
/*
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* Copyright 2023 Siemens
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*
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* The authors hereby grant permission to use, copy, modify, distribute,
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* and license this software and its documentation for any purpose, provided
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* that existing copyright notices are retained in all copies and that this
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* notice is included verbatim in any distributions. No written agreement,
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* license, or royalty fee is required for any of the authorized uses.
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* Modifications to this software may be copyrighted by their authors
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* and need not follow the licensing terms described here, provided that
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* the new terms are clearly indicated on the first page of each file where
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* they apply.
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*/
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/*
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* Copyright (c) 1994-2009 Red Hat, Inc. All rights reserved.
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*
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* This copyrighted material is made available to anyone wishing to use,
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* modify, copy, or redistribute it subject to the terms and conditions
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* of the BSD License. This program is distributed in the hope that
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* it will be useful, but WITHOUT ANY WARRANTY expressed or implied,
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* including the implied warranties of MERCHANTABILITY or FITNESS FOR
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* A PARTICULAR PURPOSE. A copy of this license is available at
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* http://www.opensource.org/licenses. Any Red Hat trademarks that are
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* incorporated in the source code or documentation are not subject to
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* the BSD License and may only be used or replicated with the express
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* permission of Red Hat, Inc.
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*/
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/*****************************************************************
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* The following routines are coded directly from the algorithms
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* and coefficients given in "Software Manual for the Elementary
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* Functions" by William J. Cody, Jr. and William Waite, Prentice
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* Hall, 1980.
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*****************************************************************/
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/* Based on newlib/libm/mathfp/sf_sqrt.c in Newlib. */
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#include "amdgcnmach.h"
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v64si v64sf_numtestf (v64sf);
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v64si v64sf_isposf (v64sf);
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#if defined (__has_builtin) \
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&& __has_builtin (__builtin_gcn_frexpvf_mant) \
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&& __has_builtin (__builtin_gcn_frexpvf_exp) \
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&& __has_builtin (__builtin_gcn_ldexpvf)
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DEF_VS_MATH_FUNC (v64sf, sqrtf, v64sf x)
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{
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FUNCTION_INIT (v64sf);
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/* Check for special values. */
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v64si num_type = v64sf_numtestf (x);
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VECTOR_IF (num_type == NAN, cond)
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errno = EDOM;
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VECTOR_RETURN (x, cond);
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VECTOR_ELSEIF (num_type == INF, cond)
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VECTOR_IF2 (v64sf_isposf (x), cond2, cond)
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errno = EDOM;
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VECTOR_RETURN (VECTOR_INIT (z_notanum_f.f), cond2);
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VECTOR_ELSE2 (cond2,cond)
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errno = ERANGE;
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VECTOR_RETURN (VECTOR_INIT (z_infinity_f.f), cond);
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VECTOR_ENDIF
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VECTOR_ENDIF
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/* Initial checks are performed here. */
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VECTOR_IF (x == 0.0f, cond)
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VECTOR_RETURN (VECTOR_INIT (0.0f), cond);
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VECTOR_ENDIF
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VECTOR_IF (x < 0.0f, cond)
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errno = EDOM;
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VECTOR_RETURN (VECTOR_INIT (z_notanum_f.f), cond);
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VECTOR_ENDIF
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/* Find the exponent and mantissa for the form x = f * 2^exp. */
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v64sf f = __builtin_gcn_frexpvf_mant (x);
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v64si exp = __builtin_gcn_frexpvf_exp (x);
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v64si odd = (exp & 1) != 0;
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/* Get the initial approximation. */
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v64sf y = 0.41731f + 0.59016f * f;
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f *= 0.5f;
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/* Calculate the remaining iterations. */
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y = y * 0.5f + f / y;
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y = y * 0.5f + f / y;
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/* Calculate the final value. */
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VECTOR_COND_MOVE (y, y * (float) __SQRT_HALF, odd);
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VECTOR_COND_MOVE (exp, exp + 1, odd);
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exp >>= 1;
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y = __builtin_gcn_ldexpvf (y, exp);
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VECTOR_RETURN (y, NO_COND);
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FUNCTION_RETURN;
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}
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DEF_VARIANTS (sqrtf, sf, sf)
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#endif
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