Provide missing functionality by using files from LLVM. Changes made: - Formatting changes (tabs to spaces, DOS line endings etc). - Simplified 'int_endianness.h' to work for our case. - Added LLVM licence to the individual files. Contributed-under: TianoCore Contribution Agreement 1.0 Signed-off-by: Harry Liebel <Harry.Liebel@arm.com> Reviewed-by: Olivier Martin <Olivier.Martin@arm.com> Reviewed-by: Daryl McDaniel <edk2-lists@mc2research.org> git-svn-id: https://svn.code.sf.net/p/edk2/code/trunk/edk2@18117 6f19259b-4bc3-4df7-8a09-765794883524
		
			
				
	
	
		
			283 lines
		
	
	
		
			9.7 KiB
		
	
	
	
		
			C
		
	
	
	
	
	
			
		
		
	
	
			283 lines
		
	
	
		
			9.7 KiB
		
	
	
	
		
			C
		
	
	
	
	
	
/**
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University of Illinois/NCSA
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Open Source License
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Copyright (c) 2009-2014 by the contributors listed in CREDITS.TXT
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All rights reserved.
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Developed by:
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    LLVM Team
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    University of Illinois at Urbana-Champaign
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    http://llvm.org
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Permission is hereby granted, free of charge, to any person obtaining a copy of
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this software and associated documentation files (the "Software"), to deal with
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the Software without restriction, including without limitation the rights to
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use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies
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of the Software, and to permit persons to whom the Software is furnished to do
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so, subject to the following conditions:
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    * Redistributions of source code must retain the above copyright notice,
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      this list of conditions and the following disclaimers.
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    * Redistributions in binary form must reproduce the above copyright notice,
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      this list of conditions and the following disclaimers in the
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      documentation and/or other materials provided with the distribution.
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    * Neither the names of the LLVM Team, University of Illinois at
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      Urbana-Champaign, nor the names of its contributors may be used to
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      endorse or promote products derived from this Software without specific
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      prior written permission.
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THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
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IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS
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FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT.  IN NO EVENT SHALL THE
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CONTRIBUTORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
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LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
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OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS WITH THE
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SOFTWARE.
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**/
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#ifndef FP_LIB_HEADER
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#define FP_LIB_HEADER
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#include <stdint.h>
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#include <stdbool.h>
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#include <limits.h>
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#include "int_lib.h"
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#if defined SINGLE_PRECISION
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typedef uint32_t rep_t;
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typedef int32_t srep_t;
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typedef float fp_t;
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#define REP_C UINT32_C
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#define significandBits 23
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static inline int rep_clz(rep_t a) {
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    return __builtin_clz(a);
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}
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// 32x32 --> 64 bit multiply
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static inline void wideMultiply(rep_t a, rep_t b, rep_t *hi, rep_t *lo) {
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    const uint64_t product = (uint64_t)a*b;
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    *hi = product >> 32;
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    *lo = product;
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}
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COMPILER_RT_ABI fp_t __addsf3(fp_t a, fp_t b);
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#elif defined DOUBLE_PRECISION
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typedef uint64_t rep_t;
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typedef int64_t srep_t;
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typedef double fp_t;
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#define REP_C UINT64_C
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#define significandBits 52
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static inline int rep_clz(rep_t a) {
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#if defined __LP64__
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    return __builtin_clzl(a);
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#else
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    if (a & REP_C(0xffffffff00000000))
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        return __builtin_clz(a >> 32);
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    else
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        return 32 + __builtin_clz(a & REP_C(0xffffffff));
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#endif
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}
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#define loWord(a) (a & 0xffffffffU)
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#define hiWord(a) (a >> 32)
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// 64x64 -> 128 wide multiply for platforms that don't have such an operation;
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// many 64-bit platforms have this operation, but they tend to have hardware
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// floating-point, so we don't bother with a special case for them here.
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static inline void wideMultiply(rep_t a, rep_t b, rep_t *hi, rep_t *lo) {
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    // Each of the component 32x32 -> 64 products
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    const uint64_t plolo = loWord(a) * loWord(b);
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    const uint64_t plohi = loWord(a) * hiWord(b);
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    const uint64_t philo = hiWord(a) * loWord(b);
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    const uint64_t phihi = hiWord(a) * hiWord(b);
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    // Sum terms that contribute to lo in a way that allows us to get the carry
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    const uint64_t r0 = loWord(plolo);
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    const uint64_t r1 = hiWord(plolo) + loWord(plohi) + loWord(philo);
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    *lo = r0 + (r1 << 32);
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    // Sum terms contributing to hi with the carry from lo
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    *hi = hiWord(plohi) + hiWord(philo) + hiWord(r1) + phihi;
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}
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#undef loWord
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#undef hiWord
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COMPILER_RT_ABI fp_t __adddf3(fp_t a, fp_t b);
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#elif defined QUAD_PRECISION
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#if __LDBL_MANT_DIG__ == 113
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#define CRT_LDBL_128BIT
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typedef __uint128_t rep_t;
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typedef __int128_t srep_t;
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typedef long double fp_t;
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#define REP_C (__uint128_t)
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// Note: Since there is no explicit way to tell compiler the constant is a
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// 128-bit integer, we let the constant be casted to 128-bit integer
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#define significandBits 112
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static inline int rep_clz(rep_t a) {
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    const union
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        {
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             __uint128_t ll;
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#if _YUGA_BIG_ENDIAN
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             struct { uint64_t high, low; } s;
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#else
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             struct { uint64_t low, high; } s;
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#endif
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        } uu = { .ll = a };
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    uint64_t word;
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    uint64_t add;
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    if (uu.s.high){
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        word = uu.s.high;
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        add = 0;
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    }
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    else{
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        word = uu.s.low;
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        add = 64;
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    }
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    return __builtin_clzll(word) + add;
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}
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#define Word_LoMask   UINT64_C(0x00000000ffffffff)
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#define Word_HiMask   UINT64_C(0xffffffff00000000)
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#define Word_FullMask UINT64_C(0xffffffffffffffff)
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#define Word_1(a) (uint64_t)((a >> 96) & Word_LoMask)
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#define Word_2(a) (uint64_t)((a >> 64) & Word_LoMask)
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#define Word_3(a) (uint64_t)((a >> 32) & Word_LoMask)
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#define Word_4(a) (uint64_t)(a & Word_LoMask)
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// 128x128 -> 256 wide multiply for platforms that don't have such an operation;
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// many 64-bit platforms have this operation, but they tend to have hardware
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// floating-point, so we don't bother with a special case for them here.
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static inline void wideMultiply(rep_t a, rep_t b, rep_t *hi, rep_t *lo) {
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    const uint64_t product11 = Word_1(a) * Word_1(b);
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    const uint64_t product12 = Word_1(a) * Word_2(b);
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    const uint64_t product13 = Word_1(a) * Word_3(b);
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    const uint64_t product14 = Word_1(a) * Word_4(b);
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    const uint64_t product21 = Word_2(a) * Word_1(b);
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    const uint64_t product22 = Word_2(a) * Word_2(b);
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    const uint64_t product23 = Word_2(a) * Word_3(b);
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    const uint64_t product24 = Word_2(a) * Word_4(b);
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    const uint64_t product31 = Word_3(a) * Word_1(b);
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    const uint64_t product32 = Word_3(a) * Word_2(b);
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    const uint64_t product33 = Word_3(a) * Word_3(b);
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    const uint64_t product34 = Word_3(a) * Word_4(b);
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    const uint64_t product41 = Word_4(a) * Word_1(b);
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    const uint64_t product42 = Word_4(a) * Word_2(b);
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    const uint64_t product43 = Word_4(a) * Word_3(b);
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    const uint64_t product44 = Word_4(a) * Word_4(b);
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    const __uint128_t sum0 = (__uint128_t)product44;
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    const __uint128_t sum1 = (__uint128_t)product34 +
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                             (__uint128_t)product43;
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    const __uint128_t sum2 = (__uint128_t)product24 +
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                             (__uint128_t)product33 +
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                             (__uint128_t)product42;
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    const __uint128_t sum3 = (__uint128_t)product14 +
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                             (__uint128_t)product23 +
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                             (__uint128_t)product32 +
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                             (__uint128_t)product41;
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    const __uint128_t sum4 = (__uint128_t)product13 +
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                             (__uint128_t)product22 +
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                             (__uint128_t)product31;
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    const __uint128_t sum5 = (__uint128_t)product12 +
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                             (__uint128_t)product21;
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    const __uint128_t sum6 = (__uint128_t)product11;
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    const __uint128_t r0 = (sum0 & Word_FullMask) +
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                           ((sum1 & Word_LoMask) << 32);
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    const __uint128_t r1 = (sum0 >> 64) +
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                           ((sum1 >> 32) & Word_FullMask) +
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                           (sum2 & Word_FullMask) +
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                           ((sum3 << 32) & Word_HiMask);
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    *lo = r0 + (r1 << 64);
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    *hi = (r1 >> 64) +
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          (sum1 >> 96) +
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          (sum2 >> 64) +
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          (sum3 >> 32) +
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          sum4 +
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          (sum5 << 32) +
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          (sum6 << 64);
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}
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#undef Word_1
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#undef Word_2
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#undef Word_3
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#undef Word_4
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#undef Word_HiMask
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#undef Word_LoMask
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#undef Word_FullMask
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#endif // __LDBL_MANT_DIG__ == 113
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#else
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#error SINGLE_PRECISION, DOUBLE_PRECISION or QUAD_PRECISION must be defined.
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#endif
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#if defined(SINGLE_PRECISION) || defined(DOUBLE_PRECISION) || defined(CRT_LDBL_128BIT)
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#define typeWidth       (sizeof(rep_t)*CHAR_BIT)
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#define exponentBits    (typeWidth - significandBits - 1)
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#define maxExponent     ((1 << exponentBits) - 1)
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#define exponentBias    (maxExponent >> 1)
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#define implicitBit     (REP_C(1) << significandBits)
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#define significandMask (implicitBit - 1U)
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#define signBit         (REP_C(1) << (significandBits + exponentBits))
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#define absMask         (signBit - 1U)
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#define exponentMask    (absMask ^ significandMask)
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#define oneRep          ((rep_t)exponentBias << significandBits)
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#define infRep          exponentMask
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#define quietBit        (implicitBit >> 1)
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#define qnanRep         (exponentMask | quietBit)
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static inline rep_t toRep(fp_t x) {
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    const union { fp_t f; rep_t i; } rep = {.f = x};
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    return rep.i;
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}
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static inline fp_t fromRep(rep_t x) {
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    const union { fp_t f; rep_t i; } rep = {.i = x};
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    return rep.f;
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}
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static inline int normalize(rep_t *significand) {
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    const int shift = rep_clz(*significand) - rep_clz(implicitBit);
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    *significand <<= shift;
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    return 1 - shift;
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}
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static inline void wideLeftShift(rep_t *hi, rep_t *lo, int count) {
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    *hi = *hi << count | *lo >> (typeWidth - count);
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    *lo = *lo << count;
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}
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static inline void wideRightShiftWithSticky(rep_t *hi, rep_t *lo, unsigned int count) {
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    if (count < typeWidth) {
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        const bool sticky = *lo << (typeWidth - count);
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        *lo = *hi << (typeWidth - count) | *lo >> count | sticky;
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        *hi = *hi >> count;
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    }
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    else if (count < 2*typeWidth) {
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        const bool sticky = *hi << (2*typeWidth - count) | *lo;
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        *lo = *hi >> (count - typeWidth) | sticky;
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        *hi = 0;
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    } else {
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        const bool sticky = *hi | *lo;
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        *lo = sticky;
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        *hi = 0;
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    }
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}
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#endif
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#endif // FP_LIB_HEADER
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