Reuse log10_2_significand constant
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@ -1197,11 +1197,11 @@ inline fp operator*(fp x, fp y) { return {multiply(x.f, y.f), x.e + y.e + 64}; }
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// Returns a cached power of 10 `c_k = c_k.f * pow(2, c_k.e)` such that its
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// (binary) exponent satisfies `min_exponent <= c_k.e <= min_exponent + 28`.
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inline fp get_cached_power(int min_exponent, int& pow10_exponent) {
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const int64_t one_over_log2_10 = 0x4d104d42; // round(pow(2, 32) / log2(10))
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int index = static_cast<int>(
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((min_exponent + fp::significand_size - 1) * one_over_log2_10 +
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((int64_t(1) << 32) - 1)) // ceil
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>> 32 // arithmetic shift
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const int shift = 32;
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int index = static_cast<int>(((min_exponent + fp::significand_size - 1) *
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(data::log10_2_significand >> shift) +
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((int64_t(1) << shift) - 1)) // ceil
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>> 32 // arithmetic shift
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);
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// Decimal exponent of the first (smallest) cached power of 10.
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const int first_dec_exp = -348;
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@ -1752,15 +1752,16 @@ inline uint64_t umul96_lower64(uint32_t x, uint64_t y) FMT_NOEXCEPT {
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return x * y;
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}
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// Various fast log computations.
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// Computes floor(log10(pow(2, e))) for e in [-1700, 1700] using the method from
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// https://fmt.dev/papers/Grisu-Exact.pdf#page=5, section 3.4.
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inline int floor_log10_pow2(int e) FMT_NOEXCEPT {
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FMT_ASSERT(e <= 1700 && e >= -1700, "too large exponent");
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const uint64_t log10_2_fractional_digits = 0x4d104d427de7fbcc;
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const int shift_amount = 22;
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return (e *
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static_cast<int>(log10_2_fractional_digits >> (64 - shift_amount))) >>
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shift_amount;
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const int shift = 22;
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return (e * static_cast<int>(data::log10_2_significand >> (64 - shift))) >>
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shift;
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}
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// Various fast log computations.
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inline int floor_log2_pow10(int e) FMT_NOEXCEPT {
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FMT_ASSERT(e <= 1233 && e >= -1233, "too large exponent");
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const uint64_t log2_10_integer_part = 3;
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@ -1773,10 +1774,9 @@ inline int floor_log2_pow10(int e) FMT_NOEXCEPT {
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}
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inline int floor_log10_pow2_minus_log10_4_over_3(int e) FMT_NOEXCEPT {
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FMT_ASSERT(e <= 1700 && e >= -1700, "too large exponent");
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const uint64_t log10_2_fractional_digits = 0x4d104d427de7fbcc;
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const uint64_t log10_4_over_3_fractional_digits = 0x1ffbfc2bbc780375;
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const int shift_amount = 22;
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return (e * static_cast<int>(log10_2_fractional_digits >>
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return (e * static_cast<int>(data::log10_2_significand >>
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(64 - shift_amount)) -
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static_cast<int>(log10_4_over_3_fractional_digits >>
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(64 - shift_amount))) >>
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@ -2324,8 +2324,7 @@ template <class T> FMT_SAFEBUFFERS decimal_fp<T> to_decimal(T x) FMT_NOEXCEPT {
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exponent += float_info<T>::exponent_bias - float_info<T>::significand_bits;
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// Shorter interval case; proceed like Schubfach.
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if (significand == 0)
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return shorter_interval_case<T>(exponent);
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if (significand == 0) return shorter_interval_case<T>(exponent);
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significand |=
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(static_cast<carrier_uint>(1) << float_info<T>::significand_bits);
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@ -879,6 +879,8 @@ template <typename T = void> struct FMT_EXTERN_TEMPLATE_API basic_data {
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static const divtest_table_entry<uint64_t> divtest_table_for_pow5_64[];
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static const uint64_t dragonbox_pow10_significands_64[];
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static const uint128_wrapper dragonbox_pow10_significands_128[];
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// log10(2) = 0x0.4d104d427de7fbcc...
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static const uint64_t log10_2_significand = 0x4d104d427de7fbcc;
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#if !FMT_USE_FULL_CACHE_DRAGONBOX
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static const uint64_t powers_of_5_64[];
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static const uint32_t dragonbox_pow10_recovery_errors[];
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