DBT-RISE-TGC/src/vm/fp_functions.cpp

427 lines
14 KiB
C++

////////////////////////////////////////////////////////////////////////////////
// Copyright (C) 2017, MINRES Technologies GmbH
// All rights reserved.
//
// Redistribution and use in source and binary forms, with or without
// modification, are permitted provided that the following conditions are met:
//
// 1. Redistributions of source code must retain the above copyright notice,
// this list of conditions and the following disclaimer.
//
// 2. Redistributions in binary form must reproduce the above copyright notice,
// this list of conditions and the following disclaimer in the documentation
// and/or other materials provided with the distribution.
//
// 3. Neither the name of the copyright holder nor the names of its contributors
// may be used to endorse or promote products derived from this software
// without specific prior written permission.
//
// THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS"
// AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE
// IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE
// ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE
// LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR
// CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF
// SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS
// INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN
// CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE)
// ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE
// POSSIBILITY OF SUCH DAMAGE.
//
// Contributors:
// eyck@minres.com - initial API and implementation
////////////////////////////////////////////////////////////////////////////////
#include "fp_functions.h"
extern "C" {
#include "internals.h"
#include "specialize.h"
#include <softfloat.h>
}
#include <limits>
using this_t = uint8_t*;
const uint8_t rmm_map[] = {
softfloat_round_near_even /*RNE*/, softfloat_round_minMag /*RTZ*/, softfloat_round_min /*RDN*/, softfloat_round_max /*RUP?*/,
softfloat_round_near_maxMag /*RMM*/, softfloat_round_max /*RTZ*/, softfloat_round_max /*RTZ*/, softfloat_round_max /*RTZ*/,
};
const uint32_t quiet_nan32 = 0x7fC00000;
extern "C" {
uint32_t fget_flags() { return softfloat_exceptionFlags & 0x1f; }
uint32_t fadd_s(uint32_t v1, uint32_t v2, uint8_t mode) {
float32_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float32_t r = f32_add(v1f, v2f);
return r.v;
}
uint32_t fsub_s(uint32_t v1, uint32_t v2, uint8_t mode) {
float32_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float32_t r = f32_sub(v1f, v2f);
return r.v;
}
uint32_t fmul_s(uint32_t v1, uint32_t v2, uint8_t mode) {
float32_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float32_t r = f32_mul(v1f, v2f);
return r.v;
}
uint32_t fdiv_s(uint32_t v1, uint32_t v2, uint8_t mode) {
float32_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float32_t r = f32_div(v1f, v2f);
return r.v;
}
uint32_t fsqrt_s(uint32_t v1, uint8_t mode) {
float32_t v1f{v1};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float32_t r = f32_sqrt(v1f);
return r.v;
}
uint32_t fcmp_s(uint32_t v1, uint32_t v2, uint32_t op) {
float32_t v1f{v1}, v2f{v2};
softfloat_exceptionFlags = 0;
bool nan = (v1 & defaultNaNF32UI) == quiet_nan32 || (v2 & defaultNaNF32UI) == quiet_nan32;
bool snan = softfloat_isSigNaNF32UI(v1) || softfloat_isSigNaNF32UI(v2);
switch(op) {
case 0:
if(nan | snan) {
if(snan)
softfloat_raiseFlags(softfloat_flag_invalid);
return 0;
} else
return f32_eq(v1f, v2f) ? 1 : 0;
case 1:
if(nan | snan) {
softfloat_raiseFlags(softfloat_flag_invalid);
return 0;
} else
return f32_le(v1f, v2f) ? 1 : 0;
case 2:
if(nan | snan) {
softfloat_raiseFlags(softfloat_flag_invalid);
return 0;
} else
return f32_lt(v1f, v2f) ? 1 : 0;
default:
break;
}
return -1;
}
uint32_t fcvt_s(uint32_t v1, uint32_t op, uint8_t mode) {
float32_t v1f{v1};
softfloat_exceptionFlags = 0;
float32_t r;
switch(op) {
case 0: { // w->s, fp to int32
uint_fast32_t res = f32_to_i32(v1f, rmm_map[mode & 0x7], true);
return (uint32_t)res;
}
case 1: { // wu->s
uint_fast32_t res = f32_to_ui32(v1f, rmm_map[mode & 0x7], true);
return (uint32_t)res;
}
case 2: // s->w
r = i32_to_f32(v1);
return r.v;
case 3: // s->wu
r = ui32_to_f32(v1);
return r.v;
}
return 0;
}
uint32_t fmadd_s(uint32_t v1, uint32_t v2, uint32_t v3, uint32_t op, uint8_t mode) {
// op should be {softfloat_mulAdd_subProd(2), softfloat_mulAdd_subC(1)}
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float32_t res = softfloat_mulAddF32(v1, v2, v3, op & 0x1);
if(op > 1)
res.v ^= 1ULL << 31;
return res.v;
}
uint32_t fsel_s(uint32_t v1, uint32_t v2, uint32_t op) {
softfloat_exceptionFlags = 0;
bool v1_nan = (v1 & defaultNaNF32UI) == defaultNaNF32UI;
bool v2_nan = (v2 & defaultNaNF32UI) == defaultNaNF32UI;
bool v1_snan = softfloat_isSigNaNF32UI(v1);
bool v2_snan = softfloat_isSigNaNF32UI(v2);
if(v1_snan || v2_snan)
softfloat_raiseFlags(softfloat_flag_invalid);
if(v1_nan || v1_snan)
return (v2_nan || v2_snan) ? defaultNaNF32UI : v2;
else if(v2_nan || v2_snan)
return v1;
else {
if((v1 & 0x7fffffff) == 0 && (v2 & 0x7fffffff) == 0) {
return op == 0 ? ((v1 & 0x80000000) ? v1 : v2) : ((v1 & 0x80000000) ? v2 : v1);
} else {
float32_t v1f{v1}, v2f{v2};
return op == 0 ? (f32_lt(v1f, v2f) ? v1 : v2) : (f32_lt(v1f, v2f) ? v2 : v1);
}
}
}
uint32_t fclass_s(uint32_t v1) {
float32_t a{v1};
union ui32_f32 uA;
uint_fast32_t uiA;
uA.f = a;
uiA = uA.ui;
uint_fast16_t infOrNaN = expF32UI(uiA) == 0xFF;
uint_fast16_t subnormalOrZero = expF32UI(uiA) == 0;
bool sign = signF32UI(uiA);
bool fracZero = fracF32UI(uiA) == 0;
bool isNaN = isNaNF32UI(uiA);
bool isSNaN = softfloat_isSigNaNF32UI(uiA);
return (sign && infOrNaN && fracZero) << 0 | (sign && !infOrNaN && !subnormalOrZero) << 1 |
(sign && subnormalOrZero && !fracZero) << 2 | (sign && subnormalOrZero && fracZero) << 3 | (!sign && infOrNaN && fracZero) << 7 |
(!sign && !infOrNaN && !subnormalOrZero) << 6 | (!sign && subnormalOrZero && !fracZero) << 5 |
(!sign && subnormalOrZero && fracZero) << 4 | (isNaN && isSNaN) << 8 | (isNaN && !isSNaN) << 9;
}
uint32_t fconv_d2f(uint64_t v1, uint8_t mode) {
softfloat_roundingMode = rmm_map[mode & 0x7];
bool nan = (v1 & defaultNaNF64UI) == defaultNaNF64UI;
if(nan) {
return defaultNaNF32UI;
} else {
float32_t res = f64_to_f32(float64_t{v1});
return res.v;
}
}
uint64_t fconv_f2d(uint32_t v1, uint8_t mode) {
bool nan = (v1 & defaultNaNF32UI) == defaultNaNF32UI;
if(nan) {
return defaultNaNF64UI;
} else {
softfloat_roundingMode = rmm_map[mode & 0x7];
float64_t res = f32_to_f64(float32_t{v1});
return res.v;
}
}
uint64_t fadd_d(uint64_t v1, uint64_t v2, uint8_t mode) {
bool nan = (v1 & defaultNaNF32UI) == quiet_nan32;
bool snan = softfloat_isSigNaNF32UI(v1);
float64_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float64_t r = f64_add(v1f, v2f);
return r.v;
}
uint64_t fsub_d(uint64_t v1, uint64_t v2, uint8_t mode) {
float64_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float64_t r = f64_sub(v1f, v2f);
return r.v;
}
uint64_t fmul_d(uint64_t v1, uint64_t v2, uint8_t mode) {
float64_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float64_t r = f64_mul(v1f, v2f);
return r.v;
}
uint64_t fdiv_d(uint64_t v1, uint64_t v2, uint8_t mode) {
float64_t v1f{v1}, v2f{v2};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float64_t r = f64_div(v1f, v2f);
return r.v;
}
uint64_t fsqrt_d(uint64_t v1, uint8_t mode) {
float64_t v1f{v1};
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float64_t r = f64_sqrt(v1f);
return r.v;
}
uint64_t fcmp_d(uint64_t v1, uint64_t v2, uint32_t op) {
float64_t v1f{v1}, v2f{v2};
softfloat_exceptionFlags = 0;
bool nan = (v1 & defaultNaNF64UI) == quiet_nan32 || (v2 & defaultNaNF64UI) == quiet_nan32;
bool snan = softfloat_isSigNaNF64UI(v1) || softfloat_isSigNaNF64UI(v2);
switch(op) {
case 0:
if(nan | snan) {
if(snan)
softfloat_raiseFlags(softfloat_flag_invalid);
return 0;
} else
return f64_eq(v1f, v2f) ? 1 : 0;
case 1:
if(nan | snan) {
softfloat_raiseFlags(softfloat_flag_invalid);
return 0;
} else
return f64_le(v1f, v2f) ? 1 : 0;
case 2:
if(nan | snan) {
softfloat_raiseFlags(softfloat_flag_invalid);
return 0;
} else
return f64_lt(v1f, v2f) ? 1 : 0;
default:
break;
}
return -1;
}
uint64_t fcvt_d(uint64_t v1, uint32_t op, uint8_t mode) {
float64_t v1f{v1};
softfloat_exceptionFlags = 0;
float64_t r;
switch(op) {
case 0: { // l->d, fp to int32
int64_t res = f64_to_i64(v1f, rmm_map[mode & 0x7], true);
return (uint64_t)res;
}
case 1: { // lu->s
uint64_t res = f64_to_ui64(v1f, rmm_map[mode & 0x7], true);
return res;
}
case 2: // s->l
r = i64_to_f64(v1);
return r.v;
case 3: // s->lu
r = ui64_to_f64(v1);
return r.v;
}
return 0;
}
uint64_t fmadd_d(uint64_t v1, uint64_t v2, uint64_t v3, uint32_t op, uint8_t mode) {
// op should be {softfloat_mulAdd_subProd(2), softfloat_mulAdd_subC(1)}
softfloat_roundingMode = rmm_map[mode & 0x7];
softfloat_exceptionFlags = 0;
float64_t res = softfloat_mulAddF64(v1, v2, v3, op & 0x1);
if(op > 1)
res.v ^= 1ULL << 63;
return res.v;
}
uint64_t fsel_d(uint64_t v1, uint64_t v2, uint32_t op) {
softfloat_exceptionFlags = 0;
bool v1_nan = (v1 & defaultNaNF64UI) == defaultNaNF64UI;
bool v2_nan = (v2 & defaultNaNF64UI) == defaultNaNF64UI;
bool v1_snan = softfloat_isSigNaNF64UI(v1);
bool v2_snan = softfloat_isSigNaNF64UI(v2);
if(v1_snan || v2_snan)
softfloat_raiseFlags(softfloat_flag_invalid);
if(v1_nan || v1_snan)
return (v2_nan || v2_snan) ? defaultNaNF64UI : v2;
else if(v2_nan || v2_snan)
return v1;
else {
if((v1 & std::numeric_limits<int64_t>::max()) == 0 && (v2 & std::numeric_limits<int64_t>::max()) == 0) {
return op == 0 ? ((v1 & std::numeric_limits<int64_t>::min()) ? v1 : v2)
: ((v1 & std::numeric_limits<int64_t>::min()) ? v2 : v1);
} else {
float64_t v1f{v1}, v2f{v2};
return op == 0 ? (f64_lt(v1f, v2f) ? v1 : v2) : (f64_lt(v1f, v2f) ? v2 : v1);
}
}
}
uint64_t fclass_d(uint64_t v1) {
float64_t a{v1};
union ui64_f64 uA;
uint_fast64_t uiA;
uA.f = a;
uiA = uA.ui;
uint_fast16_t infOrNaN = expF64UI(uiA) == 0x7FF;
uint_fast16_t subnormalOrZero = expF64UI(uiA) == 0;
bool sign = signF64UI(uiA);
bool fracZero = fracF64UI(uiA) == 0;
bool isNaN = isNaNF64UI(uiA);
bool isSNaN = softfloat_isSigNaNF64UI(uiA);
return (sign && infOrNaN && fracZero) << 0 | (sign && !infOrNaN && !subnormalOrZero) << 1 |
(sign && subnormalOrZero && !fracZero) << 2 | (sign && subnormalOrZero && fracZero) << 3 | (!sign && infOrNaN && fracZero) << 7 |
(!sign && !infOrNaN && !subnormalOrZero) << 6 | (!sign && subnormalOrZero && !fracZero) << 5 |
(!sign && subnormalOrZero && fracZero) << 4 | (isNaN && isSNaN) << 8 | (isNaN && !isSNaN) << 9;
}
uint64_t fcvt_32_64(uint32_t v1, uint32_t op, uint8_t mode) {
float32_t v1f{v1};
softfloat_exceptionFlags = 0;
float64_t r;
switch(op) {
case 0: // l->s, fp to int32
return f32_to_i64(v1f, rmm_map[mode & 0x7], true);
case 1: // wu->s
return f32_to_ui64(v1f, rmm_map[mode & 0x7], true);
case 2: // s->w
r = i32_to_f64(v1);
return r.v;
case 3: // s->wu
r = ui32_to_f64(v1);
return r.v;
}
return 0;
}
uint32_t fcvt_64_32(uint64_t v1, uint32_t op, uint8_t mode) {
softfloat_exceptionFlags = 0;
float32_t r;
switch(op) {
case 0: { // wu->s
int32_t r = f64_to_i32(float64_t{v1}, rmm_map[mode & 0x7], true);
return r;
}
case 1: { // wu->s
uint32_t r = f64_to_ui32(float64_t{v1}, rmm_map[mode & 0x7], true);
return r;
}
case 2: // l->s, fp to int32
r = i64_to_f32(v1);
return r.v;
case 3: // wu->s
r = ui64_to_f32(v1);
return r.v;
}
return 0;
}
uint32_t unbox_s(uint64_t v) {
constexpr uint64_t mask = std::numeric_limits<uint64_t>::max() & ~((uint64_t)std::numeric_limits<uint32_t>::max());
if((v & mask) != mask)
return 0x7fc00000;
else
return v & std::numeric_limits<uint32_t>::max();
}
}