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strconv: vfmt everything
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@ -1,4 +1,5 @@
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module strconv
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/*=============================================================================
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f64 to string
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@ -20,7 +21,7 @@ https://github.com/cespare/ryu/tree/ba56a33f39e3bbbfa409095d0f9ae168a595feea
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=============================================================================*/
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// pow of ten table used by n_digit reduction
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const(
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const (
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ten_pow_table_64 = [
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u64(1),
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u64(10),
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@ -48,21 +49,21 @@ const(
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//=============================================================================
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// Conversion Functions
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//=============================================================================
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const(
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mantbits64 = u32(52)
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expbits64 = u32(11)
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bias64 = 1023 // f64 exponent bias
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maxexp64 = 2047
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const (
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mantbits64 = u32(52)
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expbits64 = u32(11)
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bias64 = 1023 // f64 exponent bias
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maxexp64 = 2047
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)
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[direct_array_access]
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fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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mut n_digit := i_n_digit + 1
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pad_digit := i_pad_digit + 1
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mut out := d.m
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mut d_exp := d.e
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mut n_digit := i_n_digit + 1
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pad_digit := i_pad_digit + 1
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mut out := d.m
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mut d_exp := d.e
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// mut out_len := decimal_len_64(out)
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mut out_len := dec_digits(out)
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mut out_len := dec_digits(out)
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out_len_original := out_len
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mut fw_zeros := 0
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@ -70,7 +71,7 @@ fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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fw_zeros = pad_digit - out_len
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}
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mut buf := []byte{len:(out_len + 6 + 1 +1 + fw_zeros)} // sign + mant_len + . + e + e_sign + exp_len(2) + \0}
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mut buf := []byte{len: (out_len + 6 + 1 + 1 + fw_zeros)} // sign + mant_len + . + e + e_sign + exp_len(2) + \0}
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mut i := 0
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if neg {
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@ -85,19 +86,19 @@ fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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// rounding last used digit
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if n_digit < out_len {
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//println("out:[$out]")
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out += ten_pow_table_64[out_len - n_digit - 1] * 5 // round to up
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out /= ten_pow_table_64[out_len - n_digit]
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//println("out1:[$out] ${d.m / ten_pow_table_64[out_len - n_digit ]}")
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if d.m / ten_pow_table_64[out_len - n_digit] < out {
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// println("out:[$out]")
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out += strconv.ten_pow_table_64[out_len - n_digit - 1] * 5 // round to up
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out /= strconv.ten_pow_table_64[out_len - n_digit]
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// println("out1:[$out] ${d.m / ten_pow_table_64[out_len - n_digit ]}")
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if d.m / strconv.ten_pow_table_64[out_len - n_digit] < out {
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d_exp++
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n_digit++
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}
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//println("cmp: ${d.m/ten_pow_table_64[out_len - n_digit ]} ${out/ten_pow_table_64[out_len - n_digit ]}")
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// println("cmp: ${d.m/ten_pow_table_64[out_len - n_digit ]} ${out/ten_pow_table_64[out_len - n_digit ]}")
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out_len = n_digit
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//println("orig: ${out_len_original} new len: ${out_len} out:[$out]")
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// println("orig: ${out_len_original} new len: ${out_len} out:[$out]")
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}
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y := i + out_len
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@ -112,8 +113,8 @@ fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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// no decimal digits needed, end here
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if i_n_digit == 0 {
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unsafe {
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buf[i]=0
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return tos(byteptr(&buf[0]), i)
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buf[i] = 0
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return tos(&byte(&buf[0]), i)
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}
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}
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@ -123,7 +124,7 @@ fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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i++
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}
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if y-x >= 0 {
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if y - x >= 0 {
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buf[y - x] = `0` + byte(out % 10)
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i++
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}
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@ -134,16 +135,16 @@ fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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fw_zeros--
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}
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buf[i]=`e`
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buf[i] = `e`
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i++
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mut exp := d_exp + out_len_original - 1
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if exp < 0 {
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buf[i]=`-`
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buf[i] = `-`
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i++
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exp = -exp
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} else {
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buf[i]=`+`
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buf[i] = `+`
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i++
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}
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@ -153,29 +154,29 @@ fn (d Dec64) get_string_64(neg bool, i_n_digit int, i_pad_digit int) string {
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d1 := exp % 10
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d0 := exp / 10
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if d0 > 0 {
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buf[i]=`0` + byte(d0)
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buf[i] = `0` + byte(d0)
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i++
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}
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buf[i]=`0` + byte(d1)
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buf[i] = `0` + byte(d1)
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i++
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buf[i]=`0` + byte(d2)
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buf[i] = `0` + byte(d2)
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i++
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buf[i]=0
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buf[i] = 0
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return unsafe {
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tos(byteptr(&buf[0]), i)
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tos(&byte(&buf[0]), i)
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}
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}
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fn f64_to_decimal_exact_int(i_mant u64, exp u64) (Dec64, bool) {
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mut d := Dec64{}
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e := exp - bias64
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if e > mantbits64 {
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e := exp - strconv.bias64
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if e > strconv.mantbits64 {
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return d, false
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}
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shift := mantbits64 - e
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mant := i_mant | u64(0x0010_0000_0000_0000) // implicit 1
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//mant := i_mant | (1 << mantbits64) // implicit 1
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shift := strconv.mantbits64 - e
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mant := i_mant | u64(0x0010_0000_0000_0000) // implicit 1
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// mant := i_mant | (1 << mantbits64) // implicit 1
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d.m = mant >> shift
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if (d.m << shift) != mant {
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return d, false
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@ -194,24 +195,24 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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if exp == 0 {
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// We subtract 2 so that the bounds computation has
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// 2 additional bits.
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e2 = 1 - bias64 - int(mantbits64) - 2
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e2 = 1 - strconv.bias64 - int(strconv.mantbits64) - 2
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m2 = mant
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} else {
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e2 = int(exp) - bias64 - int(mantbits64) - 2
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m2 = (u64(1) << mantbits64) | mant
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e2 = int(exp) - strconv.bias64 - int(strconv.mantbits64) - 2
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m2 = (u64(1) << strconv.mantbits64) | mant
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}
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even := (m2 & 1) == 0
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even := (m2 & 1) == 0
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accept_bounds := even
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// Step 2: Determine the interval of valid decimal representations.
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mv := u64(4 * m2)
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mv := u64(4 * m2)
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mm_shift := bool_to_u64(mant != 0 || exp <= 1)
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// Step 3: Convert to a decimal power base uing 128-bit arithmetic.
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mut vr := u64(0)
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mut vp := u64(0)
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mut vm := u64(0)
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mut e10 := 0
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mut vr := u64(0)
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mut vp := u64(0)
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mut vm := u64(0)
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mut e10 := 0
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mut vm_is_trailing_zeros := false
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mut vr_is_trailing_zeros := false
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@ -223,8 +224,8 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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i := -e2 + int(q) + k
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mul := pow5_inv_split_64[q]
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vr = mul_shift_64(u64(4) * m2 , mul, i)
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vp = mul_shift_64(u64(4) * m2 + u64(2) , mul, i)
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vr = mul_shift_64(u64(4) * m2, mul, i)
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vp = mul_shift_64(u64(4) * m2 + u64(2), mul, i)
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vm = mul_shift_64(u64(4) * m2 - u64(1) - mm_shift, mul, i)
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if q <= 21 {
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// This should use q <= 22, but I think 21 is also safe.
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@ -237,7 +238,8 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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// Same as min(e2 + (^mm & 1), pow5Factor64(mm)) >= q
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// <=> e2 + (^mm & 1) >= q && pow5Factor64(mm) >= q
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// <=> true && pow5Factor64(mm) >= q, since e2 >= q.
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vm_is_trailing_zeros = multiple_of_power_of_five_64(mv - 1 - mm_shift, q)
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vm_is_trailing_zeros = multiple_of_power_of_five_64(mv - 1 - mm_shift,
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q)
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} else if multiple_of_power_of_five_64(mv + 2, q) {
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vp--
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}
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@ -250,8 +252,8 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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k := pow5_bits(i) - pow5_num_bits_64
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j := int(q) - k
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mul := pow5_split_64[i]
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vr = mul_shift_64(u64(4) * m2 , mul, j)
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vp = mul_shift_64(u64(4) * m2 + u64(2) , mul, j)
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vr = mul_shift_64(u64(4) * m2, mul, j)
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vp = mul_shift_64(u64(4) * m2 + u64(2), mul, j)
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vm = mul_shift_64(u64(4) * m2 - u64(1) - mm_shift, mul, j)
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if q <= 1 {
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// {vr,vp,vm} is trailing zeros if {mv,mp,mm} has at least q trailing 0 bits.
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@ -276,9 +278,9 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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// Step 4: Find the shortest decimal representation
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// in the interval of valid representations.
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mut removed := 0
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mut removed := 0
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mut last_removed_digit := byte(0)
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mut out := u64(0)
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mut out := u64(0)
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// On average, we remove ~2 digits.
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if vm_is_trailing_zeros || vr_is_trailing_zeros {
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// General case, which happens rarely (~0.7%).
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@ -355,7 +357,10 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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out = vr + bool_to_u64(vr == vm || round_up)
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}
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return Dec64{m: out, e: e10 + removed}
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return Dec64{
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m: out
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e: e10 + removed
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}
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}
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//=============================================================================
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@ -366,24 +371,24 @@ fn f64_to_decimal(mant u64, exp u64) Dec64 {
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pub fn f64_to_str(f f64, n_digit int) string {
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mut u1 := Uf64{}
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u1.f = f
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u := unsafe {u1.u}
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u := unsafe { u1.u }
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neg := (u >> (mantbits64 + expbits64)) != 0
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mant := u & ((u64(1) << mantbits64) - u64(1))
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exp := (u >> mantbits64) & ((u64(1) << expbits64) - u64(1))
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//println("s:${neg} mant:${mant} exp:${exp} float:${f} byte:${u1.u:016lx}")
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neg := (u >> (strconv.mantbits64 + strconv.expbits64)) != 0
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mant := u & ((u64(1) << strconv.mantbits64) - u64(1))
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exp := (u >> strconv.mantbits64) & ((u64(1) << strconv.expbits64) - u64(1))
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// println("s:${neg} mant:${mant} exp:${exp} float:${f} byte:${u1.u:016lx}")
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// Exit early for easy cases.
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if (exp == maxexp64) || (exp == 0 && mant == 0) {
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if (exp == strconv.maxexp64) || (exp == 0 && mant == 0) {
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return get_string_special(neg, exp == 0, mant == 0)
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}
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mut d, ok := f64_to_decimal_exact_int(mant, exp)
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if !ok {
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//println("to_decimal")
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// println("to_decimal")
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d = f64_to_decimal(mant, exp)
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}
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//println("${d.m} ${d.e}")
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// println("${d.m} ${d.e}")
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return d.get_string_64(neg, n_digit, 0)
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}
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@ -391,23 +396,23 @@ pub fn f64_to_str(f f64, n_digit int) string {
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pub fn f64_to_str_pad(f f64, n_digit int) string {
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mut u1 := Uf64{}
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u1.f = f
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u := unsafe {u1.u}
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u := unsafe { u1.u }
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neg := (u >> (mantbits64 + expbits64)) != 0
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mant := u & ((u64(1) << mantbits64) - u64(1))
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exp := (u >> mantbits64) & ((u64(1) << expbits64) - u64(1))
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//println("s:${neg} mant:${mant} exp:${exp} float:${f} byte:${u1.u:016lx}")
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neg := (u >> (strconv.mantbits64 + strconv.expbits64)) != 0
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mant := u & ((u64(1) << strconv.mantbits64) - u64(1))
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exp := (u >> strconv.mantbits64) & ((u64(1) << strconv.expbits64) - u64(1))
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// println("s:${neg} mant:${mant} exp:${exp} float:${f} byte:${u1.u:016lx}")
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// Exit early for easy cases.
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if (exp == maxexp64) || (exp == 0 && mant == 0) {
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if (exp == strconv.maxexp64) || (exp == 0 && mant == 0) {
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return get_string_special(neg, exp == 0, mant == 0)
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}
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mut d, ok := f64_to_decimal_exact_int(mant, exp)
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if !ok {
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//println("to_decimal")
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// println("to_decimal")
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d = f64_to_decimal(mant, exp)
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}
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//println("DEBUG: ${d.m} ${d.e}")
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// println("DEBUG: ${d.m} ${d.e}")
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return d.get_string_64(neg, n_digit, n_digit)
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}
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