| // Copyright 2009 The Go Authors. All rights reserved. | |
| // Use of this source code is governed by a BSD-style | |
| // license that can be found in the LICENSE file. | |
| package strconv | |
| import "math/bits" | |
| const fastSmalls = true // enable fast path for small integers | |
| // FormatUint returns the string representation of i in the given base, | |
| // for 2 <= base <= 36. The result uses the lower-case letters 'a' to 'z' | |
| // for digit values >= 10. | |
| func FormatUint(i uint64, base int) string { | |
| if fastSmalls && i < nSmalls && base == 10 { | |
| return small(int(i)) | |
| } | |
| _, s := formatBits(nil, i, base, false, false) | |
| return s | |
| } | |
| // FormatInt returns the string representation of i in the given base, | |
| // for 2 <= base <= 36. The result uses the lower-case letters 'a' to 'z' | |
| // for digit values >= 10. | |
| func FormatInt(i int64, base int) string { | |
| if fastSmalls && 0 <= i && i < nSmalls && base == 10 { | |
| return small(int(i)) | |
| } | |
| _, s := formatBits(nil, uint64(i), base, i < 0, false) | |
| return s | |
| } | |
| // Itoa is equivalent to FormatInt(int64(i), 10). | |
| func Itoa(i int) string { | |
| return FormatInt(int64(i), 10) | |
| } | |
| // AppendInt appends the string form of the integer i, | |
| // as generated by FormatInt, to dst and returns the extended buffer. | |
| func AppendInt(dst []byte, i int64, base int) []byte { | |
| if fastSmalls && 0 <= i && i < nSmalls && base == 10 { | |
| return append(dst, small(int(i))...) | |
| } | |
| dst, _ = formatBits(dst, uint64(i), base, i < 0, true) | |
| return dst | |
| } | |
| // AppendUint appends the string form of the unsigned integer i, | |
| // as generated by FormatUint, to dst and returns the extended buffer. | |
| func AppendUint(dst []byte, i uint64, base int) []byte { | |
| if fastSmalls && i < nSmalls && base == 10 { | |
| return append(dst, small(int(i))...) | |
| } | |
| dst, _ = formatBits(dst, i, base, false, true) | |
| return dst | |
| } | |
| // small returns the string for an i with 0 <= i < nSmalls. | |
| func small(i int) string { | |
| if i < 10 { | |
| return digits[i : i+1] | |
| } | |
| return smallsString[i*2 : i*2+2] | |
| } | |
| const nSmalls = 100 | |
| const smallsString = "00010203040506070809" + | |
| "10111213141516171819" + | |
| "20212223242526272829" + | |
| "30313233343536373839" + | |
| "40414243444546474849" + | |
| "50515253545556575859" + | |
| "60616263646566676869" + | |
| "70717273747576777879" + | |
| "80818283848586878889" + | |
| "90919293949596979899" | |
| const host32bit = ^uint(0)>>32 == 0 | |
| const digits = "0123456789abcdefghijklmnopqrstuvwxyz" | |
| // formatBits computes the string representation of u in the given base. | |
| // If neg is set, u is treated as negative int64 value. If append_ is | |
| // set, the string is appended to dst and the resulting byte slice is | |
| // returned as the first result value; otherwise the string is returned | |
| // as the second result value. | |
| // | |
| func formatBits(dst []byte, u uint64, base int, neg, append_ bool) (d []byte, s string) { | |
| if base < 2 || base > len(digits) { | |
| panic("strconv: illegal AppendInt/FormatInt base") | |
| } | |
| // 2 <= base && base <= len(digits) | |
| var a [64 + 1]byte // +1 for sign of 64bit value in base 2 | |
| i := len(a) | |
| if neg { | |
| u = -u | |
| } | |
| // convert bits | |
| // We use uint values where we can because those will | |
| // fit into a single register even on a 32bit machine. | |
| if base == 10 { | |
| // common case: use constants for / because | |
| // the compiler can optimize it into a multiply+shift | |
| if host32bit { | |
| // convert the lower digits using 32bit operations | |
| for u >= 1e9 { | |
| // Avoid using r = a%b in addition to q = a/b | |
| // since 64bit division and modulo operations | |
| // are calculated by runtime functions on 32bit machines. | |
| q := u / 1e9 | |
| us := uint(u - q*1e9) // u % 1e9 fits into a uint | |
| for j := 4; j > 0; j-- { | |
| is := us % 100 * 2 | |
| us /= 100 | |
| i -= 2 | |
| a[i+1] = smallsString[is+1] | |
| a[i+0] = smallsString[is+0] | |
| } | |
| // us < 10, since it contains the last digit | |
| // from the initial 9-digit us. | |
| i-- | |
| a[i] = smallsString[us*2+1] | |
| u = q | |
| } | |
| // u < 1e9 | |
| } | |
| // u guaranteed to fit into a uint | |
| us := uint(u) | |
| for us >= 100 { | |
| is := us % 100 * 2 | |
| us /= 100 | |
| i -= 2 | |
| a[i+1] = smallsString[is+1] | |
| a[i+0] = smallsString[is+0] | |
| } | |
| // us < 100 | |
| is := us * 2 | |
| i-- | |
| a[i] = smallsString[is+1] | |
| if us >= 10 { | |
| i-- | |
| a[i] = smallsString[is] | |
| } | |
| } else if isPowerOfTwo(base) { | |
| // Use shifts and masks instead of / and %. | |
| // Base is a power of 2 and 2 <= base <= len(digits) where len(digits) is 36. | |
| // The largest power of 2 below or equal to 36 is 32, which is 1 << 5; | |
| // i.e., the largest possible shift count is 5. By &-ind that value with | |
| // the constant 7 we tell the compiler that the shift count is always | |
| // less than 8 which is smaller than any register width. This allows | |
| // the compiler to generate better code for the shift operation. | |
| shift := uint(bits.TrailingZeros(uint(base))) & 7 | |
| b := uint64(base) | |
| m := uint(base) - 1 // == 1<<shift - 1 | |
| for u >= b { | |
| i-- | |
| a[i] = digits[uint(u)&m] | |
| u >>= shift | |
| } | |
| // u < base | |
| i-- | |
| a[i] = digits[uint(u)] | |
| } else { | |
| // general case | |
| b := uint64(base) | |
| for u >= b { | |
| i-- | |
| // Avoid using r = a%b in addition to q = a/b | |
| // since 64bit division and modulo operations | |
| // are calculated by runtime functions on 32bit machines. | |
| q := u / b | |
| a[i] = digits[uint(u-q*b)] | |
| u = q | |
| } | |
| // u < base | |
| i-- | |
| a[i] = digits[uint(u)] | |
| } | |
| // add sign, if any | |
| if neg { | |
| i-- | |
| a[i] = '-' | |
| } | |
| if append_ { | |
| d = append(dst, a[i:]...) | |
| return | |
| } | |
| s = string(a[i:]) | |
| return | |
| } | |
| func isPowerOfTwo(x int) bool { | |
| return x&(x-1) == 0 | |
| } |