Simplify hex-float parsing code
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@@ -327,61 +327,48 @@ static void end_float_token(Tokenize *t) {
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}
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// A SoftFloat-3e float128 is represented internally as a standard
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// quad-precision float with 15bit exponent and 113bit fractional.
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// quad-precision float with 15bit exponent and 112bit fractional.
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union { uint64_t repr[2]; float128_t actual; } f_bits;
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if (bigint_cmp_zero(&t->significand) == CmpEQ) {
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f_bits.repr[0] = 0;
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f_bits.repr[1] = 0;
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} else {
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// normalize the significand
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if (t->radix == 10) {
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zig_panic("TODO: decimal floats");
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} else {
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int significand_magnitude_in_bin = 127 - bigint_clz(&t->significand, 128);
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t->exponent_in_bin_or_dec += significand_magnitude_in_bin;
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if (!(-16382 <= t->exponent_in_bin_or_dec && t->exponent_in_bin_or_dec <= 16383)) {
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t->cur_tok->data.float_lit.overflow = true;
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return;
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}
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const int shift = 112 - significand_magnitude_in_bin;
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// must be special-cased to avoid undefined behavior on shift == 64
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if (shift == 128) {
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uint64_t sig_bits[2] = {0, 0};
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bigint_write_twos_complement(&t->significand, (uint8_t*) sig_bits, 128, false);
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f_bits.repr[0] = 0;
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f_bits.repr[1] = sig_bits[0];
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} else if (shift == 0) {
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bigint_write_twos_complement(&t->significand, (uint8_t*) f_bits.repr, 128, false);
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} else if (shift >= 64) {
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uint64_t sig_bits[2] = {0, 0};
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bigint_write_twos_complement(&t->significand, (uint8_t*) sig_bits, 128, false);
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f_bits.repr[0] = 0;
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f_bits.repr[1] = sig_bits[0] << (shift - 64);
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} else if (shift < 0) {
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BigInt shift_bigint;
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bigint_init_unsigned(&shift_bigint, -shift);
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BigInt shifted_significand;
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bigint_shr(&shifted_significand, &t->significand, &shift_bigint);
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if (t->exponent_in_bin_or_dec == -1) {
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bigint_incr(&shifted_significand);
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}
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bigint_write_twos_complement(&shifted_significand, (uint8_t*) f_bits.repr, 128, false);
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} else {
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uint64_t sig_bits[2] = {0, 0};
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bigint_write_twos_complement(&t->significand, (uint8_t*) sig_bits, 128, false);
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f_bits.repr[0] = sig_bits[0] << shift;
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f_bits.repr[1] = (sig_bits[1] << shift) | (sig_bits[0] >> (64 - shift));
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}
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const uint64_t exp_shift = 48;
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// Mask the sign bit to 0 since always non-negative lex
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const uint64_t exp_mask = 0xffffull << exp_shift;
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f_bits.repr[1] &= ~exp_mask;
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f_bits.repr[1] |= (uint64_t)(t->exponent_in_bin_or_dec + 16383) << exp_shift;
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int significand_magnitude_in_bin = 127 - bigint_clz(&t->significand, 128);
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t->exponent_in_bin_or_dec += significand_magnitude_in_bin;
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if (!(-16382 <= t->exponent_in_bin_or_dec && t->exponent_in_bin_or_dec <= 16383)) {
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t->cur_tok->data.float_lit.overflow = true;
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return;
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}
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// Shift bits of significand so they are left-justified at the 112-bit
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// mark. We truncate excess bits and lose precision. No rounding.
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//
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// -16 <= shift <= 112
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//
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// NOTE: The loss of precision could be considered a limitation of using
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// 128-bit floats. In stage2 we should use an arbitrary precision
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// float/rational type to represent these and avoid this.
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const int shift = 112 - significand_magnitude_in_bin;
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bigint_write_twos_complement(&t->significand, (uint8_t*) f_bits.repr, 128, false);
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if (shift >= 64) {
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f_bits.repr[1] = f_bits.repr[0] << (shift - 64);
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f_bits.repr[0] = 0;
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} else if (shift > 0) {
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f_bits.repr[1] = (f_bits.repr[1] << shift) | (f_bits.repr[0] >> (64 - shift));
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f_bits.repr[0] = f_bits.repr[0] << shift;
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} else if (shift < 0) {
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int positive_shift = -shift;
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assert(positive_shift <= 16);
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f_bits.repr[0] = (f_bits.repr[0] >> positive_shift) | (f_bits.repr[1] << (64 - positive_shift));
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f_bits.repr[1] = f_bits.repr[1] >> positive_shift;
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}
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// Lexer separates negative sign from value so this is always non-negative.
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const uint64_t exp_mask = 0xffffull << 48;
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f_bits.repr[1] &= ~exp_mask;
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f_bits.repr[1] |= (uint64_t)(t->exponent_in_bin_or_dec + 16383) << 48;
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}
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bigfloat_init_128(&t->cur_tok->data.float_lit.bigfloat, f_bits.actual);
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