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math : add error and gamma functions; sort all functions
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@ -90,6 +90,11 @@ pub fn cosh(a f64) f64 {
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return C.cosh(a)
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}
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// degrees convert from degrees to radians.
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pub fn degrees(radians f64) f64 {
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return radians * (180.0 / Pi)
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}
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// exp calculates exponement of the number (math.pow(math.E, a)).
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pub fn exp(a f64) f64 {
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return C.exp(a)
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@ -110,11 +115,33 @@ pub fn digits(n, base int) []int {
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return res
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}
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// erf computes the error funtion value
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pub fn erf(a f64) f64 {
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return C.erf(a)
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}
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// erfc computes the complimentary error function value
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pub fn erfc(a f64) f64 {
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return C.erfc(a)
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}
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// exp2 returns the base-2 exponential function of a (math.pow(2, a)).
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pub fn exp2(a f64) f64 {
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return C.exp2(a)
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}
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// factorial calculates the factorial of the provided value.
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pub fn factorial(a int) i64 {
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if a < 0 {
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panic('factorial: Cannot find factorial of negative number')
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}
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mut prod := 1
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for i:= 0; i < a; i++ {
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prod *= (i+1)
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}
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return prod
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}
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// floor returns the nearest integer equal or lower of the provided value.
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pub fn floor(a f64) f64 {
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return C.floor(a)
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@ -125,6 +152,11 @@ pub fn fmod(a, b f64) f64 {
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return C.fmod(a, b)
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}
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// gamma computes the gamma function value
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pub fn gamma(a f64) f64 {
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return C.tgamma(a)
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}
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// gcd calculates greatest common (positive) divisor (or zero if a and b are both zero).
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pub fn gcd(a, b i64) i64 {
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if a < 0 {
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@ -170,6 +202,11 @@ pub fn log10(a f64) f64 {
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return C.log10(a)
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}
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// log_gamma computes the log-gamma function value
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pub fn log_gamma(a f64) f64 {
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return C.lgamma(a)
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}
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// log_n calculates base-N logarithm of the provided value.
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pub fn log_n(a, b f64) f64 {
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return C.log(a) / C.log(b)
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@ -201,11 +238,6 @@ pub fn radians(degrees f64) f64 {
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return degrees * (Pi / 180.0)
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}
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// degrees convert from degrees to radians.
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pub fn degrees(radians f64) f64 {
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return radians * (180.0 / Pi)
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}
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// round returns the integer nearest to the provided value.
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pub fn round(f f64) f64 {
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return C.round(f)
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@ -240,16 +272,3 @@ pub fn tanh(a f64) f64 {
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pub fn trunc(a f64) f64 {
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return C.trunc(a)
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}
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// factorial calculates the factorial of the provided value.
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pub fn factorial(a int) i64 {
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if a < 0 {
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panic('factorial: Cannot find factorial of negative number')
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}
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mut prod := 1
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for i:= 0; i < a; i++ {
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prod *= (i+1)
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}
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return prod
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}
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@ -31,3 +31,17 @@ fn test_factorial() {
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assert math.factorial(5) == 120
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assert math.factorial(0) == 1
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}
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fn test_erf() {
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assert math.erf(0) == 0
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assert math.erf(1.5) + math.erf(-1.5) == 0
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assert math.erfc(0) == 1
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assert math.erf(2.5) + math.erfc(2.5) == 1
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assert math.erfc(3.6) + math.erfc(-3.6) == 2
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}
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fn test_gamma() {
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assert math.gamma(1) == 1
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assert math.gamma(5) == 24
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assert math.log_gamma(4.5) == math.log(math.gamma(4.5))
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}
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