math.big: restore and refactor str() and integer_from_string() (#25154)
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This commit is contained in:
Mike 2025-08-22 21:13:56 +03:00 committed by GitHub
parent 752eb5cf8c
commit d8d125b056
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@ -1,8 +1,19 @@
module big
import math
import math.bits
import strings
const digit_array = '0123456789abcdefghijklmnopqrstuvwxyz'.bytes()
// vfmt off
const radix_options = {
2: 59, 3: 37, 4: 29, 5: 25, 6: 23, 7: 21, 8: 19, 9: 18, 10: 18,
11: 17, 12: 16, 13: 16, 14: 15, 15: 15, 16: 14, 17: 14, 18: 14,
19: 14, 20: 13, 21: 13, 22: 13, 23: 13, 24: 13, 25: 12, 26: 12,
27: 12, 28: 12, 29: 12, 30: 12, 31: 12, 32: 11, 33: 11, 34: 11,
35: 11, 36: 11
}
// vfmt on
pub const digit_bits = 60 // 60bits
const max_digit = (u64(1) << digit_bits) - u64(1)
// big.Integer
@ -240,13 +251,17 @@ fn integer_from_regular_string(characters string, radix u32) Integer {
mut result := zero_int
radix_int := integer_from_u32(radix)
for index := start_index; index < characters.len; index++ {
digit := characters[index]
value := digit_array.index(digit)
result *= radix_int
result += integer_from_int(value)
pow := radix_options[int(radix)]
radix_pow := radix_int.pow(u32(pow))
for i := start_index; i < characters.len; i += pow {
end := math.min(i + pow, characters.len)
num_str := characters[i..end]
if num_str.len == pow {
result *= radix_pow
} else {
result *= radix_int.pow(u32(num_str.len))
}
result += integer_from_u64(regular_string_to_radix(num_str, radix))
}
return Integer{
@ -255,6 +270,15 @@ fn integer_from_regular_string(characters string, radix u32) Integer {
}
}
fn regular_string_to_radix(characters string, radix u32) u64 {
mut result := u64(0)
for c in characters {
result = result * radix + u64(digit_array.index(c))
}
return result
}
// abs returns the absolute value of the integer `a`.
pub fn (a Integer) abs() Integer {
return if a.signum == 0 {
@ -822,37 +846,58 @@ pub fn (integer Integer) radix_str(radix u32) string {
if integer.signum == 0 || radix == 0 {
return '0'
}
return integer.general_radix_str(radix)
return integer.general_radix_str(int(radix))
}
fn (integer Integer) general_radix_str(radix u32) string {
fn (integer Integer) general_radix_str(radix int) string {
$if debug {
assert radix != 0
}
divisor := integer_from_u32(radix)
divisor := integer_from_int(radix).pow(u32(radix_options[radix]))
mut current := integer.abs()
mut new_current := zero_int
mut digit := zero_int
mut rune_array := []rune{cap: current.digits.len * 4}
mut sb := strings.new_builder(integer.digits.len * radix_options[radix]) // XXX
mut st := []string{cap: integer.digits.len * radix_options[radix]}
for current.signum > 0 {
new_current, digit = current.div_mod_internal(divisor)
rune_array << digit_array[digit.int()]
unsafe { digit.free() }
unsafe { current.free() }
current = new_current
current, digit = current.div_mod_internal(divisor)
st << general_str(current, digit, radix)
}
if integer.signum == -1 {
rune_array << `-`
sb.write_string('-')
}
for st.len > 0 {
sb.write_string(st.pop())
}
return sb.str()
}
rune_array.reverse_in_place()
return rune_array.string()
fn general_str(quotient Integer, remainder Integer, radix int) string {
if quotient.signum == 0 && remainder.signum == 0 {
return '0'
}
divisor := integer_from_int(radix)
mut current := remainder.abs()
mut digit := zero_int
mut sb := strings.new_builder(radix_options[radix])
mut st := []u8{cap: radix_options[radix]}
for current.signum > 0 {
current, digit = current.div_mod_internal(divisor)
st << digit_array[digit.int()]
}
if quotient.signum > 0 {
sb.write_string(strings.repeat(48, radix_options[radix] - st.len))
}
for st.len > 0 {
sb.write_u8(st.pop())
}
return sb.str()
}
// str returns the decimal string representation of the integer `a`.
pub fn (integer Integer) str() string {
return integer.radix_str(10)
return integer.radix_str(u32(10))
}
// int returns the integer value of the integer `a`.