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https://github.com/golang/go
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strconv: 2x-4x speed improvement for atof64.
benchmark old ns/op new ns/op delta BenchmarkAtof64Decimal 344 71 -79.22% BenchmarkAtof64Float 397 90 -77.15% BenchmarkAtof64FloatExp 445 241 -45.84% BenchmarkAtof64Big 731 324 -55.68% BenchmarkAtof64RandomBits 761 453 -40.47% BenchmarkAtof64RandomFloats 690 314 -54.49% R=dave, rsc CC=golang-dev, remy https://golang.org/cl/5988053
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@ -37,18 +37,29 @@ func equalIgnoreCase(s1, s2 string) bool {
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}
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func special(s string) (f float64, ok bool) {
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switch {
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case equalIgnoreCase(s, "nan"):
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return math.NaN(), true
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case equalIgnoreCase(s, "-inf"),
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equalIgnoreCase(s, "-infinity"):
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return math.Inf(-1), true
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case equalIgnoreCase(s, "+inf"),
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equalIgnoreCase(s, "+infinity"),
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equalIgnoreCase(s, "inf"),
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equalIgnoreCase(s, "infinity"):
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if len(s) == 0 {
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return
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}
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switch s[0] {
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default:
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return
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case '+':
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if equalIgnoreCase(s, "+inf") || equalIgnoreCase(s, "+infinity") {
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return math.Inf(1), true
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}
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case '-':
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if equalIgnoreCase(s, "-inf") || equalIgnoreCase(s, "-infinity") {
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return math.Inf(-1), true
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}
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case 'n', 'N':
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if equalIgnoreCase(s, "nan") {
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return math.NaN(), true
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}
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case 'i', 'I':
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if equalIgnoreCase(s, "inf") || equalIgnoreCase(s, "infinity") {
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return math.Inf(1), true
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}
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}
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return
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}
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@ -142,6 +153,105 @@ func (b *decimal) set(s string) (ok bool) {
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return
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}
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// readFloat reads a decimal mantissa and exponent from a float
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// string representation. It sets ok to false if the number could
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// not fit return types or is invalid.
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func readFloat(s string) (mantissa uint64, exp int, neg, trunc, ok bool) {
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const uint64digits = 19
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i := 0
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// optional sign
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if i >= len(s) {
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return
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}
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switch {
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case s[i] == '+':
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i++
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case s[i] == '-':
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neg = true
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i++
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}
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// digits
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sawdot := false
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sawdigits := false
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nd := 0
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ndMant := 0
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dp := 0
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for ; i < len(s); i++ {
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switch c := s[i]; true {
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case c == '.':
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if sawdot {
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return
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}
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sawdot = true
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dp = nd
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continue
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case '0' <= c && c <= '9':
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sawdigits = true
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if c == '0' && nd == 0 { // ignore leading zeros
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dp--
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continue
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}
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nd++
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if ndMant < uint64digits {
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mantissa *= 10
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mantissa += uint64(c - '0')
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ndMant++
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} else if s[i] != '0' {
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trunc = true
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}
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continue
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}
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break
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}
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if !sawdigits {
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return
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}
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if !sawdot {
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dp = nd
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}
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// optional exponent moves decimal point.
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// if we read a very large, very long number,
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// just be sure to move the decimal point by
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// a lot (say, 100000). it doesn't matter if it's
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// not the exact number.
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if i < len(s) && (s[i] == 'e' || s[i] == 'E') {
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i++
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if i >= len(s) {
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return
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}
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esign := 1
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if s[i] == '+' {
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i++
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} else if s[i] == '-' {
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i++
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esign = -1
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}
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if i >= len(s) || s[i] < '0' || s[i] > '9' {
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return
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}
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e := 0
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for ; i < len(s) && '0' <= s[i] && s[i] <= '9'; i++ {
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if e < 10000 {
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e = e*10 + int(s[i]) - '0'
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}
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}
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dp += e * esign
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}
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if i != len(s) {
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return
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}
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exp = dp - ndMant
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ok = true
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return
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}
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// decimal power of ten to binary power of two.
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var powtab = []int{1, 3, 6, 9, 13, 16, 19, 23, 26}
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@ -243,19 +353,6 @@ out:
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return bits, overflow
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}
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// Compute exact floating-point integer from d's digits.
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// Caller is responsible for avoiding overflow.
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func (d *decimal) atof64int() float64 {
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f := 0.0
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for i := 0; i < d.nd; i++ {
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f = f*10 + float64(d.d[i]-'0')
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}
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if d.neg {
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f = -f
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}
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return f
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}
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func (d *decimal) atof32int() float32 {
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f := float32(0)
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for i := 0; i < d.nd; i++ {
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@ -267,18 +364,6 @@ func (d *decimal) atof32int() float32 {
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return f
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}
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// Reads a uint64 decimal mantissa, which might be truncated.
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func (d *decimal) atou64() (mant uint64, digits int) {
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const uint64digits = 19
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for i, c := range d.d[:d.nd] {
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if i == uint64digits {
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return mant, i
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}
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mant = 10*mant + uint64(c-'0')
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}
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return mant, d.nd
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}
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// Exact powers of 10.
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var float64pow10 = []float64{
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1e0, 1e1, 1e2, 1e3, 1e4, 1e5, 1e6, 1e7, 1e8, 1e9,
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@ -287,38 +372,41 @@ var float64pow10 = []float64{
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}
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var float32pow10 = []float32{1e0, 1e1, 1e2, 1e3, 1e4, 1e5, 1e6, 1e7, 1e8, 1e9, 1e10}
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// If possible to convert decimal d to 64-bit float f exactly,
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// If possible to convert decimal representation to 64-bit float f exactly,
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// entirely in floating-point math, do so, avoiding the expense of decimalToFloatBits.
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// Three common cases:
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// value is exact integer
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// value is exact integer * exact power of ten
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// value is exact integer / exact power of ten
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// These all produce potentially inexact but correctly rounded answers.
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func (d *decimal) atof64() (f float64, ok bool) {
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// Exact integers are <= 10^15.
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// Exact powers of ten are <= 10^22.
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if d.nd > 15 {
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func atof64exact(mantissa uint64, exp int, neg bool) (f float64, ok bool) {
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if mantissa>>float64info.mantbits != 0 {
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return
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}
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f = float64(mantissa)
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if neg {
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f = -f
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}
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switch {
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case d.dp == d.nd: // int
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f := d.atof64int()
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case exp == 0:
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// an integer.
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return f, true
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case d.dp > d.nd && d.dp <= 15+22: // int * 10^k
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f := d.atof64int()
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k := d.dp - d.nd
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// Exact integers are <= 10^15.
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// Exact powers of ten are <= 10^22.
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case exp > 0 && exp <= 15+22: // int * 10^k
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// If exponent is big but number of digits is not,
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// can move a few zeros into the integer part.
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if k > 22 {
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f *= float64pow10[k-22]
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k = 22
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if exp > 22 {
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f *= float64pow10[exp-22]
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exp = 22
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}
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return f * float64pow10[k], true
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case d.dp < d.nd && d.nd-d.dp <= 22: // int / 10^k
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f := d.atof64int()
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return f / float64pow10[d.nd-d.dp], true
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if f > 1e15 || f < -1e15 {
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// the exponent was really too large.
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return
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}
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return f * float64pow10[exp], true
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case exp < 0 && exp >= -22: // int / 10^k
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return f / float64pow10[-exp], true
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}
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return
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}
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@ -383,18 +471,19 @@ func atof64(s string) (f float64, err error) {
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return val, nil
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}
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var d decimal
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if !d.set(s) {
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return 0, syntaxError(fnParseFloat, s)
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}
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if optimize {
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if f, ok := d.atof64(); ok {
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// Parse mantissa and exponent.
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mantissa, exp, neg, trunc, ok := readFloat(s)
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if ok {
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// Try pure floating-point arithmetic conversion.
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if !trunc {
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if f, ok := atof64exact(mantissa, exp, neg); ok {
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return f, nil
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}
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}
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// Try another fast path.
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ext := new(extFloat)
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if ok := ext.AssignDecimal(&d); ok {
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if ok := ext.AssignDecimal(mantissa, exp, neg, trunc); ok {
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b, ovf := ext.floatBits()
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f = math.Float64frombits(b)
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if ovf {
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@ -403,6 +492,11 @@ func atof64(s string) (f float64, err error) {
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return f, err
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}
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}
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}
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var d decimal
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if !d.set(s) {
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return 0, syntaxError(fnParseFloat, s)
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}
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b, ovf := d.floatBits(&float64info)
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f = math.Float64frombits(b)
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if ovf {
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@ -264,24 +264,21 @@ var uint64pow10 = [...]uint64{
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1e10, 1e11, 1e12, 1e13, 1e14, 1e15, 1e16, 1e17, 1e18, 1e19,
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}
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// AssignDecimal sets f to an approximate value of the decimal d. It
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// AssignDecimal sets f to an approximate value mantissa*10^exp. It
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// returns true if the value represented by f is guaranteed to be the
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// best approximation of d after being rounded to a float64.
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func (f *extFloat) AssignDecimal(d *decimal) (ok bool) {
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func (f *extFloat) AssignDecimal(mantissa uint64, exp10 int, neg bool, trunc bool) (ok bool) {
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const uint64digits = 19
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const errorscale = 8
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mant10, digits := d.atou64()
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exp10 := d.dp - digits
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errors := 0 // An upper bound for error, computed in errorscale*ulp.
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if digits < d.nd {
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if trunc {
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// the decimal number was truncated.
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errors += errorscale / 2
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}
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f.mant = mant10
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f.mant = mantissa
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f.exp = 0
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f.neg = d.neg
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f.neg = neg
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// Multiply by powers of ten.
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i := (exp10 - firstPowerOfTen) / stepPowerOfTen
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@ -291,9 +288,9 @@ func (f *extFloat) AssignDecimal(d *decimal) (ok bool) {
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adjExp := (exp10 - firstPowerOfTen) % stepPowerOfTen
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// We multiply by exp%step
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if digits+adjExp <= uint64digits {
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// We can multiply the mantissa
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f.mant *= uint64(float64pow10[adjExp])
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if adjExp < uint64digits && mantissa < uint64pow10[uint64digits-adjExp] {
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// We can multiply the mantissa exactly.
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f.mant *= uint64pow10[adjExp]
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f.Normalize()
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} else {
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f.Normalize()
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@ -7,11 +7,13 @@ package strconv_test
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import (
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"runtime"
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. "strconv"
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"strings"
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"testing"
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)
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var (
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globalBuf [64]byte
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nextToOne = "1.00000000000000011102230246251565404236316680908203125" + strings.Repeat("0", 10000) + "1"
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mallocTest = []struct {
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count int
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@ -30,6 +32,14 @@ var (
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AppendFloat(localBuf[:0], 1.23, 'g', 5, 64)
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}},
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{0, `AppendFloat(globalBuf[:0], 1.23, 'g', 5, 64)`, func() { AppendFloat(globalBuf[:0], 1.23, 'g', 5, 64) }},
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{0, `ParseFloat("123.45", 64)`, func() { ParseFloat("123.45", 64) }},
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{0, `ParseFloat("123.456789123456789", 64)`, func() { ParseFloat("123.456789123456789", 64) }},
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{0, `ParseFloat("1.000000000000000111022302462515654042363166809082031251", 64)`, func() {
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ParseFloat("1.000000000000000111022302462515654042363166809082031251", 64)
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}},
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{0, `ParseFloat("1.0000000000000001110223024625156540423631668090820312500...001", 64)`, func() {
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ParseFloat(nextToOne, 64)
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}},
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}
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)
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