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https://github.com/dolphin-emu/dolphin.git
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commit
91f59aa7e1
@ -5,85 +5,76 @@
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#include "Common/FloatUtils.h"
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#include <cmath>
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#include <cstring>
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namespace Common
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{
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u32 ClassifyDouble(double dvalue)
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{
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// TODO: Optimize the below to be as fast as possible.
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IntDouble value(dvalue);
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u64 sign = value.i & DOUBLE_SIGN;
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u64 exp = value.i & DOUBLE_EXP;
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u64 ivalue;
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std::memcpy(&ivalue, &dvalue, sizeof(ivalue));
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const u64 sign = ivalue & DOUBLE_SIGN;
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const u64 exp = ivalue & DOUBLE_EXP;
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if (exp > DOUBLE_ZERO && exp < DOUBLE_EXP)
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{
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// Nice normalized number.
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return sign ? PPC_FPCLASS_NN : PPC_FPCLASS_PN;
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}
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else
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{
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u64 mantissa = value.i & DOUBLE_FRAC;
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const u64 mantissa = ivalue & DOUBLE_FRAC;
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if (mantissa)
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{
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if (exp)
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{
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return PPC_FPCLASS_QNAN;
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}
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else
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{
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// Denormalized number.
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return sign ? PPC_FPCLASS_ND : PPC_FPCLASS_PD;
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}
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}
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else if (exp)
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if (exp)
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{
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// Infinite
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return sign ? PPC_FPCLASS_NINF : PPC_FPCLASS_PINF;
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}
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else
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{
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// Zero
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return sign ? PPC_FPCLASS_NZ : PPC_FPCLASS_PZ;
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}
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}
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}
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u32 ClassifyFloat(float fvalue)
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{
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// TODO: Optimize the below to be as fast as possible.
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IntFloat value(fvalue);
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u32 sign = value.i & FLOAT_SIGN;
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u32 exp = value.i & FLOAT_EXP;
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u32 ivalue;
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std::memcpy(&ivalue, &fvalue, sizeof(ivalue));
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const u32 sign = ivalue & FLOAT_SIGN;
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const u32 exp = ivalue & FLOAT_EXP;
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if (exp > FLOAT_ZERO && exp < FLOAT_EXP)
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{
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// Nice normalized number.
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return sign ? PPC_FPCLASS_NN : PPC_FPCLASS_PN;
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}
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else
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{
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u32 mantissa = value.i & FLOAT_FRAC;
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const u32 mantissa = ivalue & FLOAT_FRAC;
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if (mantissa)
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{
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if (exp)
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{
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return PPC_FPCLASS_QNAN; // Quiet NAN
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}
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else
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{
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// Denormalized number.
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return sign ? PPC_FPCLASS_ND : PPC_FPCLASS_PD;
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}
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}
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else if (exp)
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if (exp)
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{
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// Infinite
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return sign ? PPC_FPCLASS_NINF : PPC_FPCLASS_PINF;
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}
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else
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{
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// Zero
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return sign ? PPC_FPCLASS_NZ : PPC_FPCLASS_PZ;
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}
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}
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}
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const std::array<BaseAndDec, 32> frsqrte_expected = {{
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@ -99,20 +90,20 @@ const std::array<BaseAndDec, 32> frsqrte_expected = {{
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double ApproximateReciprocalSquareRoot(double val)
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{
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union
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{
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double valf;
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s64 vali;
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};
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valf = val;
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s64 mantissa = vali & ((1LL << 52) - 1);
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s64 sign = vali & (1ULL << 63);
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s64 exponent = vali & (0x7FFLL << 52);
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s64 integral;
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std::memcpy(&integral, &val, sizeof(integral));
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s64 mantissa = integral & ((1LL << 52) - 1);
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const s64 sign = integral & (1ULL << 63);
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s64 exponent = integral & (0x7FFLL << 52);
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// Special case 0
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if (mantissa == 0 && exponent == 0)
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{
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return sign ? -std::numeric_limits<double>::infinity() :
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std::numeric_limits<double>::infinity();
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}
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// Special case NaN-ish numbers
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if (exponent == (0x7FFLL << 52))
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{
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@ -124,7 +115,7 @@ double ApproximateReciprocalSquareRoot(double val)
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return 0.0;
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}
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return 0.0 + valf;
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return 0.0 + val;
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}
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// Negative numbers return NaN
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@ -143,15 +134,18 @@ double ApproximateReciprocalSquareRoot(double val)
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exponent += 1LL << 52;
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}
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bool odd_exponent = !(exponent & (1LL << 52));
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const bool odd_exponent = !(exponent & (1LL << 52));
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exponent = ((0x3FFLL << 52) - ((exponent - (0x3FELL << 52)) / 2)) & (0x7FFLL << 52);
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integral = sign | exponent;
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int i = (int)(mantissa >> 37);
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vali = sign | exponent;
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int index = i / 2048 + (odd_exponent ? 16 : 0);
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const int i = static_cast<int>(mantissa >> 37);
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const int index = i / 2048 + (odd_exponent ? 16 : 0);
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const auto& entry = frsqrte_expected[index];
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vali |= (s64)(entry.m_base - entry.m_dec * (i % 2048)) << 26;
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return valf;
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integral |= static_cast<s64>(entry.m_base - entry.m_dec * (i % 2048)) << 26;
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double result;
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std::memcpy(&result, &integral, sizeof(result));
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return result;
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}
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const std::array<BaseAndDec, 32> fres_expected = {{
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@ -167,50 +161,43 @@ const std::array<BaseAndDec, 32> fres_expected = {{
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// Used by fres and ps_res.
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double ApproximateReciprocal(double val)
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{
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// We are using namespace std scoped here because the Android NDK is complete trash as usual
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// For 32bit targets(mips, ARMv7, x86) it doesn't provide an implementation of std::copysign
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// but instead provides just global namespace copysign implementations.
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// The workaround for this is to just use namespace std within this function's scope
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// That way on real toolchains it will use the std:: variant like normal.
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using namespace std;
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union
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{
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double valf;
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s64 vali;
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};
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s64 integral;
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std::memcpy(&integral, &val, sizeof(integral));
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valf = val;
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s64 mantissa = vali & ((1LL << 52) - 1);
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s64 sign = vali & (1ULL << 63);
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s64 exponent = vali & (0x7FFLL << 52);
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const s64 mantissa = integral & ((1LL << 52) - 1);
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const s64 sign = integral & (1ULL << 63);
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s64 exponent = integral & (0x7FFLL << 52);
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// Special case 0
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if (mantissa == 0 && exponent == 0)
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return copysign(std::numeric_limits<double>::infinity(), valf);
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return std::copysign(std::numeric_limits<double>::infinity(), val);
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// Special case NaN-ish numbers
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if (exponent == (0x7FFLL << 52))
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{
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if (mantissa == 0)
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return copysign(0.0, valf);
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return 0.0 + valf;
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return std::copysign(0.0, val);
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return 0.0 + val;
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}
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// Special case small inputs
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if (exponent < (895LL << 52))
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return copysign(std::numeric_limits<float>::max(), valf);
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return std::copysign(std::numeric_limits<float>::max(), val);
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// Special case large inputs
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if (exponent >= (1149LL << 52))
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return copysign(0.0, valf);
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return std::copysign(0.0, val);
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exponent = (0x7FDLL << 52) - exponent;
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int i = (int)(mantissa >> 37);
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const int i = static_cast<int>(mantissa >> 37);
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const auto& entry = fres_expected[i / 1024];
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vali = sign | exponent;
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vali |= (s64)(entry.m_base - (entry.m_dec * (i % 1024) + 1) / 2) << 29;
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return valf;
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integral = sign | exponent;
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integral |= static_cast<s64>(entry.m_base - (entry.m_dec * (i % 1024) + 1) / 2) << 29;
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double result;
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std::memcpy(&result, &integral, sizeof(result));
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return result;
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}
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} // namespace Common
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