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JIT: implement frsqrte
Mostly a straightforward translation of the interpreter code, with a few tricksy optimizations and fallbacks for rare paths.
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@ -90,6 +90,84 @@ u32 ClassifyFloat(float fvalue)
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}
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}
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const int frsqrte_expected_base[] =
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{
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0x3ffa000, 0x3c29000, 0x38aa000, 0x3572000,
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0x3279000, 0x2fb7000, 0x2d26000, 0x2ac0000,
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0x2881000, 0x2665000, 0x2468000, 0x2287000,
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0x20c1000, 0x1f12000, 0x1d79000, 0x1bf4000,
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0x1a7e800, 0x17cb800, 0x1552800, 0x130c000,
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0x10f2000, 0x0eff000, 0x0d2e000, 0x0b7c000,
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0x09e5000, 0x0867000, 0x06ff000, 0x05ab800,
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0x046a000, 0x0339800, 0x0218800, 0x0105800,
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};
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const int frsqrte_expected_dec[] =
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{
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0x7a4, 0x700, 0x670, 0x5f2,
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0x584, 0x524, 0x4cc, 0x47e,
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0x43a, 0x3fa, 0x3c2, 0x38e,
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0x35e, 0x332, 0x30a, 0x2e6,
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0x568, 0x4f3, 0x48d, 0x435,
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0x3e7, 0x3a2, 0x365, 0x32e,
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0x2fc, 0x2d0, 0x2a8, 0x283,
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0x261, 0x243, 0x226, 0x20b,
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};
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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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// Special case 0
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if (mantissa == 0 && exponent == 0)
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return sign ? -std::numeric_limits<double>::infinity() :
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std::numeric_limits<double>::infinity();
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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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{
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if (sign)
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return std::numeric_limits<double>::quiet_NaN();
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return 0.0;
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}
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return 0.0 + valf;
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}
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// Negative numbers return NaN
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if (sign)
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return std::numeric_limits<double>::quiet_NaN();
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if (!exponent)
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{
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// "Normalize" denormal values
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do
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{
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exponent -= 1LL << 52;
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mantissa <<= 1;
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} while (!(mantissa & (1LL << 52)));
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mantissa &= (1LL << 52) - 1;
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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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exponent = ((0x3FFLL << 52) - ((exponent - (0x3FELL << 52)) / 2)) & (0x7FFLL << 52);
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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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vali |= (s64)(frsqrte_expected_base[index] - frsqrte_expected_dec[index] * (i % 2048)) << 26;
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return valf;
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}
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} // namespace
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