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cf775345f2
| Author | SHA1 | Date | |
|---|---|---|---|
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cf775345f2 |
3 changed files with 22 additions and 546 deletions
288
decimal.go
288
decimal.go
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@ -43,20 +43,6 @@ import (
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// d4.String() // output: "0.667"
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var DivisionPrecision = 16
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// PowPrecisionNegativeExponent specifies the maximum precision of the result (digits after decimal point)
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// when calculating decimal power. Only used for cases where the exponent is a negative number.
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// This constant applies to Pow, PowInt32 and PowBigInt methods, PowWithPrecision method is not constrained by it.
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//
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// Example:
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//
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// d1, err := decimal.NewFromFloat(15.2).PowInt32(-2)
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// d1.String() // output: "0.0043282548476454"
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//
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// decimal.PowPrecisionNegativeExponent = 24
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// d2, err := decimal.NewFromFloat(15.2).PowInt32(-2)
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// d2.String() // output: "0.004328254847645429362881"
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var PowPrecisionNegativeExponent = 16
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// MarshalJSONWithoutQuotes should be set to true if you want the decimal to
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// be JSON marshaled as a number, instead of as a string.
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// WARNING: this is dangerous for decimals with many digits, since many JSON
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@ -663,274 +649,20 @@ func (d Decimal) Mod(d2 Decimal) Decimal {
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return r
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}
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// Pow returns d to the power of d2.
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// When exponent is negative the returned decimal will have maximum precision of PowPrecisionNegativeExponent places after decimal point.
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//
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// Pow returns 0 (zero-value of Decimal) instead of error for power operation edge cases, to handle those edge cases use PowWithPrecision
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// Edge cases not handled by Pow:
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// - 0 ** 0 => undefined value
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// - 0 ** y, where y < 0 => infinity
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// - x ** y, where x < 0 and y is non-integer decimal => imaginary value
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//
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// Example:
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//
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// d1 := decimal.NewFromFloat(4.0)
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// d2 := decimal.NewFromFloat(4.0)
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// res1 := d1.Pow(d2)
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// res1.String() // output: "256"
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//
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// d3 := decimal.NewFromFloat(5.0)
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// d4 := decimal.NewFromFloat(5.73)
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// res2 := d3.Pow(d4)
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// res2.String() // output: "10118.08037125"
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// Pow returns d to the power d2
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func (d Decimal) Pow(d2 Decimal) Decimal {
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baseSign := d.Sign()
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expSign := d2.Sign()
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if baseSign == 0 {
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if expSign == 0 {
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return Decimal{}
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var temp Decimal
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if d2.IntPart() == 0 {
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return NewFromFloat(1)
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}
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if expSign == 1 {
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return Decimal{zeroInt, 0}
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temp = d.Pow(d2.Div(NewFromFloat(2)))
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if d2.IntPart()%2 == 0 {
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return temp.Mul(temp)
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}
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if expSign == -1 {
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return Decimal{}
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if d2.IntPart() > 0 {
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return temp.Mul(temp).Mul(d)
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}
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}
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if expSign == 0 {
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return Decimal{oneInt, 0}
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}
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// TODO: optimize extraction of fractional part
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one := Decimal{oneInt, 0}
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expIntPart, expFracPart := d2.QuoRem(one, 0)
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if baseSign == -1 && !expFracPart.IsZero() {
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return Decimal{}
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}
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intPartPow, _ := d.PowBigInt(expIntPart.value)
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// if exponent is an integer we don't need to calculate d1**frac(d2)
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if expFracPart.value.Sign() == 0 {
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return intPartPow
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}
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// TODO: optimize NumDigits for more performant precision adjustment
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digitsBase := d.NumDigits()
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digitsExponent := d2.NumDigits()
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precision := digitsBase
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if digitsExponent > precision {
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precision += digitsExponent
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}
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precision += 6
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// Calculate x ** frac(y), where
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// x ** frac(y) = exp(ln(x ** frac(y)) = exp(ln(x) * frac(y))
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fracPartPow, err := d.Abs().Ln(-d.exp + int32(precision))
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if err != nil {
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return Decimal{}
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}
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fracPartPow = fracPartPow.Mul(expFracPart)
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fracPartPow, err = fracPartPow.ExpTaylor(-d.exp + int32(precision))
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if err != nil {
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return Decimal{}
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}
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// Join integer and fractional part,
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// base ** (expBase + expFrac) = base ** expBase * base ** expFrac
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res := intPartPow.Mul(fracPartPow)
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return res
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}
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// PowWithPrecision returns d to the power of d2.
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// Precision parameter specifies minimum precision of the result (digits after decimal point).
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// Returned decimal is not rounded to 'precision' places after decimal point.
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//
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// PowWithPrecision returns error when:
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// - 0 ** 0 => undefined value
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// - 0 ** y, where y < 0 => infinity
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// - x ** y, where x < 0 and y is non-integer decimal => imaginary value
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//
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// Example:
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//
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// d1 := decimal.NewFromFloat(4.0)
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// d2 := decimal.NewFromFloat(4.0)
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// res1, err := d1.PowWithPrecision(d2, 2)
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// res1.String() // output: "256"
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//
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// d3 := decimal.NewFromFloat(5.0)
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// d4 := decimal.NewFromFloat(5.73)
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// res2, err := d3.PowWithPrecision(d4, 5)
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// res2.String() // output: "10118.080371595015625"
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//
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// d5 := decimal.NewFromFloat(-3.0)
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// d6 := decimal.NewFromFloat(-6.0)
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// res3, err := d5.PowWithPrecision(d6, 10)
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// res3.String() // output: "0.0013717421"
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func (d Decimal) PowWithPrecision(d2 Decimal, precision int32) (Decimal, error) {
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baseSign := d.Sign()
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expSign := d2.Sign()
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if baseSign == 0 {
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if expSign == 0 {
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return Decimal{}, fmt.Errorf("cannot represent undefined value of 0**0")
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}
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if expSign == 1 {
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return Decimal{zeroInt, 0}, nil
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}
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if expSign == -1 {
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return Decimal{}, fmt.Errorf("cannot represent infinity value of 0 ** y, where y < 0")
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}
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}
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if expSign == 0 {
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return Decimal{oneInt, 0}, nil
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}
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// TODO: optimize extraction of fractional part
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one := Decimal{oneInt, 0}
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expIntPart, expFracPart := d2.QuoRem(one, 0)
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if baseSign == -1 && !expFracPart.IsZero() {
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return Decimal{}, fmt.Errorf("cannot represent imaginary value of x ** y, where x < 0 and y is non-integer decimal")
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}
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intPartPow, _ := d.powBigIntWithPrecision(expIntPart.value, precision)
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// if exponent is an integer we don't need to calculate d1**frac(d2)
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if expFracPart.value.Sign() == 0 {
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return intPartPow, nil
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}
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// TODO: optimize NumDigits for more performant precision adjustment
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digitsBase := d.NumDigits()
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digitsExponent := d2.NumDigits()
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if int32(digitsBase) > precision {
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precision = int32(digitsBase)
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}
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if int32(digitsExponent) > precision {
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precision += int32(digitsExponent)
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}
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// increase precision by 10 to compensate for errors in further calculations
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precision += 10
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// Calculate x ** frac(y), where
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// x ** frac(y) = exp(ln(x ** frac(y)) = exp(ln(x) * frac(y))
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fracPartPow, err := d.Abs().Ln(precision)
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if err != nil {
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return Decimal{}, err
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}
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fracPartPow = fracPartPow.Mul(expFracPart)
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fracPartPow, err = fracPartPow.ExpTaylor(precision)
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if err != nil {
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return Decimal{}, err
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}
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// Join integer and fractional part,
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// base ** (expBase + expFrac) = base ** expBase * base ** expFrac
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res := intPartPow.Mul(fracPartPow)
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return res, nil
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}
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// PowInt32 returns d to the power of exp, where exp is int32.
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// Only returns error when d and exp is 0, thus result is undefined.
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//
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// When exponent is negative the returned decimal will have maximum precision of PowPrecisionNegativeExponent places after decimal point.
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//
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// Example:
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//
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// d1, err := decimal.NewFromFloat(4.0).PowInt32(4)
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// d1.String() // output: "256"
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//
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// d2, err := decimal.NewFromFloat(3.13).PowInt32(5)
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// d2.String() // output: "300.4150512793"
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func (d Decimal) PowInt32(exp int32) (Decimal, error) {
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if d.IsZero() && exp == 0 {
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return Decimal{}, fmt.Errorf("cannot represent undefined value of 0**0")
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}
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isExpNeg := exp < 0
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exp = abs(exp)
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n, result := d, New(1, 0)
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for exp > 0 {
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if exp%2 == 1 {
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result = result.Mul(n)
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}
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exp /= 2
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if exp > 0 {
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n = n.Mul(n)
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}
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}
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if isExpNeg {
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return New(1, 0).DivRound(result, int32(PowPrecisionNegativeExponent)), nil
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}
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return result, nil
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}
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// PowBigInt returns d to the power of exp, where exp is big.Int.
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// Only returns error when d and exp is 0, thus result is undefined.
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//
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// When exponent is negative the returned decimal will have maximum precision of PowPrecisionNegativeExponent places after decimal point.
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//
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// Example:
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//
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// d1, err := decimal.NewFromFloat(3.0).PowBigInt(big.NewInt(3))
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// d1.String() // output: "27"
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//
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// d2, err := decimal.NewFromFloat(629.25).PowBigInt(big.NewInt(5))
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// d2.String() // output: "98654323103449.5673828125"
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func (d Decimal) PowBigInt(exp *big.Int) (Decimal, error) {
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return d.powBigIntWithPrecision(exp, int32(PowPrecisionNegativeExponent))
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}
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func (d Decimal) powBigIntWithPrecision(exp *big.Int, precision int32) (Decimal, error) {
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if d.IsZero() && exp.Sign() == 0 {
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return Decimal{}, fmt.Errorf("cannot represent undefined value of 0**0")
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}
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tmpExp := new(big.Int).Set(exp)
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isExpNeg := exp.Sign() < 0
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if isExpNeg {
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tmpExp.Abs(tmpExp)
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}
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n, result := d, New(1, 0)
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for tmpExp.Sign() > 0 {
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if tmpExp.Bit(0) == 1 {
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result = result.Mul(n)
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}
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tmpExp.Rsh(tmpExp, 1)
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if tmpExp.Sign() > 0 {
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n = n.Mul(n)
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}
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}
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if isExpNeg {
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return New(1, 0).DivRound(result, precision), nil
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}
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return result, nil
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return temp.Mul(temp).Div(d)
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}
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// ExpHullAbrham calculates the natural exponent of decimal (e to the power of d) using Hull-Abraham algorithm.
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@ -3,7 +3,6 @@ package decimal
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import (
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"fmt"
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"math"
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"math/big"
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"math/rand"
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"sort"
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"strconv"
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@ -186,41 +185,6 @@ func BenchmarkDecimal_IsInteger(b *testing.B) {
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}
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}
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func BenchmarkDecimal_Pow(b *testing.B) {
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d1 := RequireFromString("5.2")
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d2 := RequireFromString("6.3")
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for i := 0; i < b.N; i++ {
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d1.Pow(d2)
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}
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}
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func BenchmarkDecimal_PowWithPrecision(b *testing.B) {
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d1 := RequireFromString("5.2")
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d2 := RequireFromString("6.3")
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for i := 0; i < b.N; i++ {
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_, _ = d1.PowWithPrecision(d2, 8)
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}
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}
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func BenchmarkDecimal_PowInt32(b *testing.B) {
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d1 := RequireFromString("5.2")
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d2 := int32(10)
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for i := 0; i < b.N; i++ {
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_, _ = d1.PowInt32(d2)
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}
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}
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func BenchmarkDecimal_PowBigInt(b *testing.B) {
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d1 := RequireFromString("5.2")
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d2 := big.NewInt(10)
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for i := 0; i < b.N; i++ {
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_, _ = d1.PowBigInt(d2)
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}
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}
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func BenchmarkDecimal_NewFromString(b *testing.B) {
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count := 72
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prices := make([]string, 0, count)
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|
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244
decimal_test.go
244
decimal_test.go
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@ -2621,241 +2621,21 @@ func TestDecimal_Cmp2(t *testing.T) {
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}
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}
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func TestDecimal_Pow(t *testing.T) {
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for _, testCase := range []struct {
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Base string
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Exponent string
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Expected string
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}{
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{"0.0", "1.0", "0.0"},
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{"0.0", "5.7", "0.0"},
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{"0.0", "-3.2", "0.0"},
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{"3.13", "0.0", "1.0"},
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{"-591.5", "0.0", "1.0"},
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{"3.0", "3.0", "27.0"},
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{"3.0", "10.0", "59049.0"},
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{"3.13", "5.0", "300.4150512793"},
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{"4.0", "2.0", "16.0"},
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{"4.0", "-2.0", "0.0625"},
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{"629.25", "5.0", "98654323103449.5673828125"},
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{"5.0", "5.73", "10118.08037159375"},
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{"962.0", "3.2791", "6055212360.0000044205714144"},
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{"5.69169126", "5.18515912", "8242.26344757948412597909547972726268869189399260047793106028930864"},
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{"13.1337", "3.5196719618391835", "8636.856220644773844815693636723928750940666269885"},
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{"67762386.283696923", "4.85917691669163916681738", "112761146905370140621385730157437443321.91755738117317148674362233906499698561022574811238435007575701773212242750262081945556470501"},
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{"-3.0", "6.0", "729"},
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{"-13.757", "5.0", "-492740.983929899460557"},
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{"3.0", "-6.0", "0.0013717421124829"},
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{"13.757", "-5.0", "0.000002029463821"},
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{"66.12", "-7.61313", "0.000000000000013854086588876805036"},
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{"6696871.12", "-2.61313", "0.000000000000000001455988684546983"},
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{"-3.0", "-6.0", "0.0013717421124829"},
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{"-13.757", "-5.0", "-0.000002029463821"},
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} {
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base, _ := NewFromString(testCase.Base)
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exp, _ := NewFromString(testCase.Exponent)
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expected, _ := NewFromString(testCase.Expected)
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result := base.Pow(exp)
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if result.Cmp(expected) != 0 {
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t.Errorf("expected %s, got %s, for %s^%s", testCase.Expected, result.String(), testCase.Base, testCase.Exponent)
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}
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}
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}
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func TestDecimal_PowWithPrecision(t *testing.T) {
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for _, testCase := range []struct {
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Base string
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Exponent string
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Precision int32
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Expected string
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}{
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{"0.0", "1.0", 2, "0.0"},
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{"0.0", "5.7", 2, "0.0"},
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{"0.0", "-3.2", 2, "0.0"},
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{"3.13", "0.0", 2, "1.0"},
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{"-591.5", "0.0", 2, "1.0"},
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{"3.0", "3.0", 2, "27.0"},
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{"3.0", "10.0", 2, "59049.0"},
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{"3.13", "5.0", 5, "300.4150512793"},
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{"4.0", "2.0", 2, "16.0"},
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{"4.0", "-2.0", 2, "0.06"},
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{"4.0", "-2.0", 4, "0.0625"},
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{"629.25", "5.0", 6, "98654323103449.5673828125"},
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{"5.0", "5.73", 20, "10118.080371595019317118681359884375"},
|
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{"962.0", "3.2791", 15, "6055212360.000004406551603058195732"},
|
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{"5.69169126", "5.18515912", 4, "8242.26344757948412587366859330429895955552280978668983459852256"},
|
||||
{"13.1337", "3.5196719618391835", 8, "8636.85622064477384481569363672392591908386390769375"},
|
||||
{"67762386.283696923", "4.85917691669163916681738", 10, "112761146905370140621385730157437443321.917557381173174638304347353880676293576708009282115993465286373470882947470198597518762"},
|
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{"-3.0", "6.0", 2, "729"},
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||||
{"-13.757", "5.0", 4, "-492740.983929899460557"},
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||||
{"3.0", "-6.0", 10, "0.0013717421"},
|
||||
{"13.757", "-5.0", 20, "0.00000202946382098037"},
|
||||
{"66.12", "-7.61313", 20, "0.00000000000001385381563049821591633907104023700216"},
|
||||
{"6696871.12", "-2.61313", 24, "0.0000000000000000014558252733872790626400278983397459207418"},
|
||||
{"-3.0", "-6.0", 8, "0.00137174"},
|
||||
{"-13.757", "-5.0", 16, "-0.000002029463821"},
|
||||
} {
|
||||
base, _ := NewFromString(testCase.Base)
|
||||
exp, _ := NewFromString(testCase.Exponent)
|
||||
expected, _ := NewFromString(testCase.Expected)
|
||||
|
||||
result, _ := base.PowWithPrecision(exp, testCase.Precision)
|
||||
|
||||
if result.Cmp(expected) != 0 {
|
||||
t.Errorf("expected %s, got %s, for %s^%s", testCase.Expected, result.String(), testCase.Base, testCase.Exponent)
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowWithPrecision_Infinity(t *testing.T) {
|
||||
for _, testCase := range []struct {
|
||||
Base string
|
||||
Exponent string
|
||||
}{
|
||||
{"0.0", "0.0"},
|
||||
{"0.0", "-2.0"},
|
||||
{"0.0", "-4.6"},
|
||||
{"-66.12", "7.61313"}, // Imaginary value
|
||||
{"-5696871.12", "5.61313"}, // Imaginary value
|
||||
} {
|
||||
base, _ := NewFromString(testCase.Base)
|
||||
exp, _ := NewFromString(testCase.Exponent)
|
||||
|
||||
_, err := base.PowWithPrecision(exp, 5)
|
||||
|
||||
if err == nil {
|
||||
t.Errorf("lool it should be error")
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowWithPrecision_UndefinedResult(t *testing.T) {
|
||||
base := RequireFromString("0")
|
||||
exponent := RequireFromString("0")
|
||||
|
||||
_, err := base.PowWithPrecision(exponent, 4)
|
||||
|
||||
if err == nil {
|
||||
t.Errorf("expected error, cannot be represent undefined value of 0**0")
|
||||
func TestPow(t *testing.T) {
|
||||
a := New(4, 0)
|
||||
b := New(2, 0)
|
||||
x := a.Pow(b)
|
||||
if x.String() != "16" {
|
||||
t.Errorf("Error, saw %s", x.String())
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowWithPrecision_InfinityResult(t *testing.T) {
|
||||
for _, testCase := range []struct {
|
||||
Base string
|
||||
Exponent string
|
||||
}{
|
||||
{"0.0", "-2.0"},
|
||||
{"0.0", "-4.6"},
|
||||
{"0.0", "-9239.671333"},
|
||||
} {
|
||||
base, _ := NewFromString(testCase.Base)
|
||||
exp, _ := NewFromString(testCase.Exponent)
|
||||
|
||||
_, err := base.PowWithPrecision(exp, 4)
|
||||
|
||||
if err == nil {
|
||||
t.Errorf("expected error, cannot represent infinity value of 0 ** y, where y < 0")
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowWithPrecision_ImaginaryResult(t *testing.T) {
|
||||
for _, testCase := range []struct {
|
||||
Base string
|
||||
Exponent string
|
||||
}{
|
||||
{"-0.2261", "106.12"},
|
||||
{"-66.12", "7.61313"},
|
||||
{"-5696871.12", "5.61313"},
|
||||
} {
|
||||
base, _ := NewFromString(testCase.Base)
|
||||
exp, _ := NewFromString(testCase.Exponent)
|
||||
|
||||
_, err := base.PowWithPrecision(exp, 4)
|
||||
|
||||
if err == nil {
|
||||
t.Errorf("expected error, cannot represent imaginary value of x ** y, where x < 0 and y is non-integer decimal")
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowInt32(t *testing.T) {
|
||||
for _, testCase := range []struct {
|
||||
Decimal string
|
||||
Exponent int32
|
||||
Expected string
|
||||
}{
|
||||
{"0.0", 1, "0.0"},
|
||||
{"3.13", 0, "1.0"},
|
||||
{"-591.5", 0, "1.0"},
|
||||
{"3.0", 3, "27.0"},
|
||||
{"3.0", 10, "59049.0"},
|
||||
{"3.13", 5, "300.4150512793"},
|
||||
{"629.25", 5, "98654323103449.5673828125"},
|
||||
{"-3.0", 6, "729"},
|
||||
{"-13.757", 5, "-492740.983929899460557"},
|
||||
{"3.0", -6, "0.0013717421124829"},
|
||||
{"-13.757", -5, "-0.000002029463821"},
|
||||
} {
|
||||
base, _ := NewFromString(testCase.Decimal)
|
||||
expected, _ := NewFromString(testCase.Expected)
|
||||
|
||||
result, _ := base.PowInt32(testCase.Exponent)
|
||||
|
||||
if result.Cmp(expected) != 0 {
|
||||
t.Errorf("expected %s, got %s, for %s**%d", testCase.Expected, result.String(), testCase.Decimal, testCase.Exponent)
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowInt32_UndefinedResult(t *testing.T) {
|
||||
base := RequireFromString("0")
|
||||
|
||||
_, err := base.PowInt32(0)
|
||||
|
||||
if err == nil {
|
||||
t.Errorf("expected error, cannot be represent undefined value of 0**0")
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowBigInt(t *testing.T) {
|
||||
for _, testCase := range []struct {
|
||||
Decimal string
|
||||
Exponent *big.Int
|
||||
Expected string
|
||||
}{
|
||||
{"3.13", big.NewInt(0), "1.0"},
|
||||
{"-591.5", big.NewInt(0), "1.0"},
|
||||
{"3.0", big.NewInt(3), "27.0"},
|
||||
{"3.0", big.NewInt(10), "59049.0"},
|
||||
{"3.13", big.NewInt(5), "300.4150512793"},
|
||||
{"629.25", big.NewInt(5), "98654323103449.5673828125"},
|
||||
{"-3.0", big.NewInt(6), "729"},
|
||||
{"-13.757", big.NewInt(5), "-492740.983929899460557"},
|
||||
{"3.0", big.NewInt(-6), "0.0013717421124829"},
|
||||
{"-13.757", big.NewInt(-5), "-0.000002029463821"},
|
||||
} {
|
||||
base, _ := NewFromString(testCase.Decimal)
|
||||
expected, _ := NewFromString(testCase.Expected)
|
||||
|
||||
result, _ := base.PowBigInt(testCase.Exponent)
|
||||
|
||||
if result.Cmp(expected) != 0 {
|
||||
t.Errorf("expected %s, got %s, for %s**%d", testCase.Expected, result.String(), testCase.Decimal, testCase.Exponent)
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
func TestDecimal_PowBigInt_UndefinedResult(t *testing.T) {
|
||||
base := RequireFromString("0")
|
||||
|
||||
_, err := base.PowBigInt(big.NewInt(0))
|
||||
|
||||
if err == nil {
|
||||
t.Errorf("expected error, undefined value of 0**0 cannot be represented")
|
||||
func TestNegativePow(t *testing.T) {
|
||||
a := New(4, 0)
|
||||
b := New(-2, 0)
|
||||
x := a.Pow(b)
|
||||
if x.String() != "0.0625" {
|
||||
t.Errorf("Error, saw %s", x.String())
|
||||
}
|
||||
}
|
||||
|
||||
|
|
|
|||
Loading…
Reference in a new issue