mirror of
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tools: make v test-cleancode test everything by default (#10050)
This commit is contained in:
Delyan Angelov
GitHub
parent
cba2cb6b9c
commit
8a380f4699
132 changed files with 3230 additions and 3440 deletions
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@ -19,12 +19,7 @@ pub fn complex(re f64, im f64) Complex {
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// To String method
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pub fn (c Complex) str() string {
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mut out := '${c.re:f}'
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out += if c.im >= 0 {
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'+${c.im:f}'
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}
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else {
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'${c.im:f}'
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}
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out += if c.im >= 0 { '+${c.im:f}' } else { '${c.im:f}' }
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out += 'i'
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return out
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}
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@ -34,11 +29,11 @@ pub fn (c Complex) str() string {
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pub fn (c Complex) abs() f64 {
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return C.hypot(c.re, c.im)
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}
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pub fn (c Complex) mod() f64 {
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return c.abs()
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}
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// Complex Angle
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pub fn (c Complex) angle() f64 {
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return math.atan2(c.im, c.re)
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@ -56,19 +51,14 @@ pub fn (c1 Complex) - (c2 Complex) Complex {
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// Complex Multiplication c1 * c2
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pub fn (c1 Complex) * (c2 Complex) Complex {
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return Complex{
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(c1.re * c2.re) + ((c1.im * c2.im) * -1),
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(c1.re * c2.im) + (c1.im * c2.re)
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}
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return Complex{(c1.re * c2.re) + ((c1.im * c2.im) * -1), (c1.re * c2.im) + (c1.im * c2.re)}
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}
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// Complex Division c1 / c2
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pub fn (c1 Complex) / (c2 Complex) Complex {
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denom := (c2.re * c2.re) + (c2.im * c2.im)
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return Complex {
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((c1.re * c2.re) + ((c1.im * -c2.im) * -1))/denom,
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((c1.re * -c2.im) + (c1.im * c2.re))/denom
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}
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return Complex{((c1.re * c2.re) + ((c1.im * -c2.im) * -1)) / denom, ((c1.re * -c2.im) +
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(c1.im * c2.re)) / denom}
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}
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// Complex Addition c1.add(c2)
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@ -83,23 +73,18 @@ pub fn (c1 Complex) subtract(c2 Complex) Complex {
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// Complex Multiplication c1.multiply(c2)
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pub fn (c1 Complex) multiply(c2 Complex) Complex {
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return Complex{
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(c1.re * c2.re) + ((c1.im * c2.im) * -1),
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(c1.re * c2.im) + (c1.im * c2.re)
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}
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return Complex{(c1.re * c2.re) + ((c1.im * c2.im) * -1), (c1.re * c2.im) + (c1.im * c2.re)}
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}
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// Complex Division c1.divide(c2)
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pub fn (c1 Complex) divide(c2 Complex) Complex {
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denom := (c2.re * c2.re) + (c2.im * c2.im)
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return Complex {
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((c1.re * c2.re) + ((c1.im * -c2.im) * -1)) / denom,
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((c1.re * -c2.im) + (c1.im * c2.re)) / denom
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}
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return Complex{((c1.re * c2.re) + ((c1.im * -c2.im) * -1)) / denom, ((c1.re * -c2.im) +
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(c1.im * c2.re)) / denom}
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}
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// Complex Conjugate
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pub fn (c Complex) conjugate() Complex{
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pub fn (c Complex) conjugate() Complex {
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return Complex{c.re, -c.im}
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}
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@ -114,10 +99,7 @@ pub fn (c Complex) addinv() Complex {
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// Based on
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// http://tutorial.math.lamar.edu/Extras/ComplexPrimer/Arithmetic.aspx
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pub fn (c Complex) mulinv() Complex {
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return Complex {
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c.re / (c.re * c.re + c.im * c.im),
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-c.im / (c.re * c.re + c.im * c.im)
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}
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return Complex{c.re / (c.re * c.re + c.im * c.im), -c.im / (c.re * c.re + c.im * c.im)}
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}
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// Complex Power
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@ -126,10 +108,7 @@ pub fn (c Complex) mulinv() Complex {
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pub fn (c Complex) pow(n f64) Complex {
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r := math.pow(c.abs(), n)
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angle := c.angle()
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return Complex {
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r * math.cos(n * angle),
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r * math.sin(n * angle)
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}
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return Complex{r * math.cos(n * angle), r * math.sin(n * angle)}
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}
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// Complex nth root
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@ -143,20 +122,14 @@ pub fn (c Complex) root(n f64) Complex {
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// https://www.math.wisc.edu/~angenent/Free-Lecture-Notes/freecomplexnumbers.pdf
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pub fn (c Complex) exp() Complex {
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a := math.exp(c.re)
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return Complex {
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a * math.cos(c.im),
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a * math.sin(c.im)
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}
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return Complex{a * math.cos(c.im), a * math.sin(c.im)}
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}
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// Complex Natural Logarithm
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// Based on
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// http://www.chemistrylearning.com/logarithm-of-complex-number/
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pub fn (c Complex) ln() Complex {
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return Complex {
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math.log(c.abs()),
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c.angle()
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}
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return Complex{math.log(c.abs()), c.angle()}
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}
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// Complex Log Base Complex
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@ -170,7 +143,7 @@ pub fn (c Complex) log(base Complex) Complex {
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// Based on
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// http://mathworld.wolfram.com/ComplexArgument.html
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pub fn (c Complex) arg() f64 {
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return math.atan2(c.im,c.re)
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return math.atan2(c.im, c.re)
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}
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// Complex raised to Complex Power
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@ -178,33 +151,24 @@ pub fn (c Complex) arg() f64 {
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// http://mathworld.wolfram.com/ComplexExponentiation.html
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pub fn (c Complex) cpow(p Complex) Complex {
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a := c.arg()
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b := math.pow(c.re,2) + math.pow(c.im,2)
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d := p.re * a + (1.0/2) * p.im * math.log(b)
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t1 := math.pow(b,p.re/2) * math.exp(-p.im*a)
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return Complex{
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t1 * math.cos(d),
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t1 * math.sin(d)
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}
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b := math.pow(c.re, 2) + math.pow(c.im, 2)
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d := p.re * a + (1.0 / 2) * p.im * math.log(b)
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t1 := math.pow(b, p.re / 2) * math.exp(-p.im * a)
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return Complex{t1 * math.cos(d), t1 * math.sin(d)}
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}
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// Complex Sin
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// Based on
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// http://www.milefoot.com/math/complex/functionsofi.htm
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pub fn (c Complex) sin() Complex {
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return Complex{
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math.sin(c.re) * math.cosh(c.im),
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math.cos(c.re) * math.sinh(c.im)
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}
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return Complex{math.sin(c.re) * math.cosh(c.im), math.cos(c.re) * math.sinh(c.im)}
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}
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// Complex Cosine
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// Based on
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// http://www.milefoot.com/math/complex/functionsofi.htm
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pub fn (c Complex) cos() Complex {
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return Complex{
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math.cos(c.re) * math.cosh(c.im),
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-(math.sin(c.re) * math.sinh(c.im))
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}
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return Complex{math.cos(c.re) * math.cosh(c.im), -(math.sin(c.re) * math.sinh(c.im))}
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}
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// Complex Tangent
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@ -225,102 +189,71 @@ pub fn (c Complex) cot() Complex {
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// Based on
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// http://www.suitcaseofdreams.net/Trigonometric_Functions.htm
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pub fn (c Complex) sec() Complex {
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return complex(1,0).divide(c.cos())
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return complex(1, 0).divide(c.cos())
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}
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// Complex Cosecant
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// Based on
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// http://www.suitcaseofdreams.net/Trigonometric_Functions.htm
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pub fn (c Complex) csc() Complex {
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return complex(1,0).divide(c.sin())
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return complex(1, 0).divide(c.sin())
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}
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// Complex Arc Sin / Sin Inverse
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// Based on
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// http://www.milefoot.com/math/complex/summaryops.htm
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pub fn (c Complex) asin() Complex {
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return complex(0,-1).multiply(
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complex(0,1)
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.multiply(c)
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.add(
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complex(1,0)
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.subtract(c.pow(2))
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.root(2)
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)
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.ln()
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)
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return complex(0, -1).multiply(complex(0, 1).multiply(c).add(complex(1, 0).subtract(c.pow(2)).root(2)).ln())
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}
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// Complex Arc Consine / Consine Inverse
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// Based on
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// http://www.milefoot.com/math/complex/summaryops.htm
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pub fn (c Complex) acos() Complex {
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return complex(0,-1).multiply(
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c.add(
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complex(0,1)
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.multiply(
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complex(1,0)
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.subtract(c.pow(2))
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.root(2)
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)
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)
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.ln()
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)
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return complex(0, -1).multiply(c.add(complex(0, 1).multiply(complex(1, 0).subtract(c.pow(2)).root(2))).ln())
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}
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// Complex Arc Tangent / Tangent Inverse
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// Based on
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// http://www.milefoot.com/math/complex/summaryops.htm
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pub fn (c Complex) atan() Complex {
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i := complex(0,1)
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return complex(0,1.0/2).multiply(
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i.add(c)
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.divide(
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i.subtract(c)
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)
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.ln()
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)
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i := complex(0, 1)
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return complex(0, 1.0 / 2).multiply(i.add(c).divide(i.subtract(c)).ln())
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}
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// Complex Arc Cotangent / Cotangent Inverse
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// Based on
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// http://www.suitcaseofdreams.net/Inverse_Functions.htm
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pub fn (c Complex) acot() Complex {
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return complex(1,0).divide(c).atan()
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return complex(1, 0).divide(c).atan()
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}
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// Complex Arc Secant / Secant Inverse
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// Based on
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// http://www.suitcaseofdreams.net/Inverse_Functions.htm
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pub fn (c Complex) asec() Complex {
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return complex(1,0).divide(c).acos()
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return complex(1, 0).divide(c).acos()
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}
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// Complex Arc Cosecant / Cosecant Inverse
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// Based on
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// http://www.suitcaseofdreams.net/Inverse_Functions.htm
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pub fn (c Complex) acsc() Complex {
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return complex(1,0).divide(c).asin()
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return complex(1, 0).divide(c).asin()
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}
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// Complex Hyperbolic Sin
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// Based on
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// http://www.milefoot.com/math/complex/functionsofi.htm
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pub fn (c Complex) sinh() Complex {
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return Complex{
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math.cos(c.im) * math.sinh(c.re),
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math.sin(c.im) * math.cosh(c.re)
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}
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return Complex{math.cos(c.im) * math.sinh(c.re), math.sin(c.im) * math.cosh(c.re)}
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}
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// Complex Hyperbolic Cosine
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// Based on
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// http://www.milefoot.com/math/complex/functionsofi.htm
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pub fn (c Complex) cosh() Complex {
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return Complex{
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math.cos(c.im) * math.cosh(c.re),
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math.sin(c.im) * math.sinh(c.re)
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}
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return Complex{math.cos(c.im) * math.cosh(c.re), math.sin(c.im) * math.sinh(c.re)}
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}
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// Complex Hyperbolic Tangent
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@ -341,25 +274,21 @@ pub fn (c Complex) coth() Complex {
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// Based on
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// http://www.suitcaseofdreams.net/Hyperbolic_Functions.htm
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pub fn (c Complex) sech() Complex {
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return complex(1,0).divide(c.cosh())
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return complex(1, 0).divide(c.cosh())
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}
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// Complex Hyperbolic Cosecant
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// Based on
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// http://www.suitcaseofdreams.net/Hyperbolic_Functions.htm
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pub fn (c Complex) csch() Complex {
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return complex(1,0).divide(c.sinh())
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return complex(1, 0).divide(c.sinh())
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}
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// Complex Hyperbolic Arc Sin / Sin Inverse
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// Based on
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// http://www.suitcaseofdreams.net/Inverse__Hyperbolic_Functions.htm
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pub fn (c Complex) asinh() Complex {
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return c.add(
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c.pow(2)
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.add(complex(1,0))
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.root(2)
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).ln()
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return c.add(c.pow(2).add(complex(1, 0)).root(2)).ln()
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}
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// Complex Hyperbolic Arc Consine / Consine Inverse
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@ -367,22 +296,10 @@ pub fn (c Complex) asinh() Complex {
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// http://www.suitcaseofdreams.net/Inverse__Hyperbolic_Functions.htm
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pub fn (c Complex) acosh() Complex {
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if c.re > 1 {
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return c.add(
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c.pow(2)
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.subtract(complex(1,0))
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.root(2)
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).ln()
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}
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else {
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one := complex(1,0)
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return c.add(
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c.add(one)
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.root(2)
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.multiply(
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c.subtract(one)
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.root(2)
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)
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).ln()
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return c.add(c.pow(2).subtract(complex(1, 0)).root(2)).ln()
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} else {
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one := complex(1, 0)
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return c.add(c.add(one).root(2).multiply(c.subtract(one).root(2))).ln()
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}
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}
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@ -390,29 +307,11 @@ pub fn (c Complex) acosh() Complex {
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// Based on
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// http://www.suitcaseofdreams.net/Inverse__Hyperbolic_Functions.htm
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pub fn (c Complex) atanh() Complex {
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one := complex(1,0)
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one := complex(1, 0)
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if c.re < 1 {
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return complex(1.0/2,0).multiply(
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one
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.add(c)
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.divide(
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one
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.subtract(c)
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)
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.ln()
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)
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}
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else {
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return complex(1.0/2,0).multiply(
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one
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.add(c)
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.ln()
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.subtract(
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one
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.subtract(c)
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.ln()
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)
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)
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return complex(1.0 / 2, 0).multiply(one.add(c).divide(one.subtract(c)).ln())
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} else {
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return complex(1.0 / 2, 0).multiply(one.add(c).ln().subtract(one.subtract(c).ln()))
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}
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}
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@ -420,29 +319,12 @@ pub fn (c Complex) atanh() Complex {
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// Based on
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// http://www.suitcaseofdreams.net/Inverse__Hyperbolic_Functions.htm
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pub fn (c Complex) acoth() Complex {
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one := complex(1,0)
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one := complex(1, 0)
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if c.re < 0 || c.re > 1 {
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return complex(1.0/2,0).multiply(
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c
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.add(one)
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.divide(
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c.subtract(one)
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)
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.ln()
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)
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}
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else {
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return complex(1.0 / 2, 0).multiply(c.add(one).divide(c.subtract(one)).ln())
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} else {
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div := one.divide(c)
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return complex(1.0/2,0).multiply(
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one
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.add(div)
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.ln()
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.subtract(
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one
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.subtract(div)
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.ln()
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)
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)
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return complex(1.0 / 2, 0).multiply(one.add(div).ln().subtract(one.subtract(div).ln()))
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}
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}
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@ -452,51 +334,37 @@ pub fn (c Complex) acoth() Complex {
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// For certain scenarios, Result mismatch in crossverification with Wolfram Alpha - analysis pending
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// pub fn (c Complex) asech() Complex {
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// one := complex(1,0)
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// if(c.re < -1.0) {
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// return one.subtract(
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// one.subtract(
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// c.pow(2)
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// )
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// .root(2)
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// )
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// .divide(c)
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// .ln()
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// }
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// else {
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// return one.add(
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// one.subtract(
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// c.pow(2)
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// )
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// .root(2)
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// )
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// .divide(c)
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// .ln()
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// }
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// if(c.re < -1.0) {
|
||||
// return one.subtract(
|
||||
// one.subtract(
|
||||
// c.pow(2)
|
||||
// )
|
||||
// .root(2)
|
||||
// )
|
||||
// .divide(c)
|
||||
// .ln()
|
||||
// }
|
||||
// else {
|
||||
// return one.add(
|
||||
// one.subtract(
|
||||
// c.pow(2)
|
||||
// )
|
||||
// .root(2)
|
||||
// )
|
||||
// .divide(c)
|
||||
// .ln()
|
||||
// }
|
||||
// }
|
||||
|
||||
// Complex Hyperbolic Arc Cosecant / Cosecant Inverse
|
||||
// Based on
|
||||
// http://www.suitcaseofdreams.net/Inverse__Hyperbolic_Functions.htm
|
||||
pub fn (c Complex) acsch() Complex {
|
||||
one := complex(1,0)
|
||||
one := complex(1, 0)
|
||||
if c.re < 0 {
|
||||
return one.subtract(
|
||||
one.add(
|
||||
c.pow(2)
|
||||
)
|
||||
.root(2)
|
||||
)
|
||||
.divide(c)
|
||||
.ln()
|
||||
return one.subtract(one.add(c.pow(2)).root(2)).divide(c).ln()
|
||||
} else {
|
||||
return one.add(
|
||||
one.add(
|
||||
c.pow(2)
|
||||
)
|
||||
.root(2)
|
||||
)
|
||||
.divide(c)
|
||||
.ln()
|
||||
return one.add(one.add(c.pow(2)).root(2)).divide(c).ln()
|
||||
}
|
||||
}
|
||||
|
||||
|
|
|
|||
Loading…
Add table
Add a link
Reference in a new issue