Add Gamma distribution
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@ -30,6 +30,7 @@ describe("eval on distribution functions", () => {
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describe("mean", () => {
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describe("mean", () => {
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testEval("mean(normal(5,2))", "Ok(5)")
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testEval("mean(normal(5,2))", "Ok(5)")
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testEval("mean(lognormal(1,2))", "Ok(20.085536923187668)")
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testEval("mean(lognormal(1,2))", "Ok(20.085536923187668)")
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testEval("mean(gamma(5,5))", "Ok(25)")
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})
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})
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describe("toString", () => {
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describe("toString", () => {
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testEval("toString(normal(5,2))", "Ok('Normal(5,2)')")
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testEval("toString(normal(5,2))", "Ok('Normal(5,2)')")
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@ -216,6 +216,27 @@ module Uniform = {
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}
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}
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}
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}
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module Gamma = {
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type t = gamma
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let make = (shape: float, scale: float) => {
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if shape > 0. {
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if scale > 0. {
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Ok(#Gamma({shape: shape, scale: scale}))
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} else {
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Error("scale must be larger than 0")
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}
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} else {
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Error("shape must be larger than 0")
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}
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}
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let pdf = (x: float, t: t) => Jstat.Gamma.pdf(x, t.shape, t.scale)
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let cdf = (x: float, t: t) => Jstat.Gamma.cdf(x, t.shape, t.scale)
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let inv = (p: float, t: t) => Jstat.Gamma.inv(p, t.shape, t.scale)
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let sample = (t: t) => Jstat.Gamma.sample(t.shape, t.scale)
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let mean = (t: t) => Ok(Jstat.Gamma.mean(t.shape, t.scale))
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let toString = ({shape, scale}: t) => j`($shape, $scale)`
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}
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module Float = {
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module Float = {
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type t = float
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type t = float
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let make = t => #Float(t)
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let make = t => #Float(t)
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@ -252,6 +273,7 @@ module T = {
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| #Triangular(n) => Triangular.pdf(x, n)
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| #Triangular(n) => Triangular.pdf(x, n)
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| #Exponential(n) => Exponential.pdf(x, n)
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| #Exponential(n) => Exponential.pdf(x, n)
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| #Cauchy(n) => Cauchy.pdf(x, n)
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| #Cauchy(n) => Cauchy.pdf(x, n)
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| #Gamma(n) => Gamma.pdf(x, n)
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| #Lognormal(n) => Lognormal.pdf(x, n)
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| #Lognormal(n) => Lognormal.pdf(x, n)
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| #Uniform(n) => Uniform.pdf(x, n)
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| #Uniform(n) => Uniform.pdf(x, n)
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| #Beta(n) => Beta.pdf(x, n)
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| #Beta(n) => Beta.pdf(x, n)
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@ -264,6 +286,7 @@ module T = {
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| #Triangular(n) => Triangular.cdf(x, n)
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| #Triangular(n) => Triangular.cdf(x, n)
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| #Exponential(n) => Exponential.cdf(x, n)
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| #Exponential(n) => Exponential.cdf(x, n)
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| #Cauchy(n) => Cauchy.cdf(x, n)
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| #Cauchy(n) => Cauchy.cdf(x, n)
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| #Gamma(n) => Gamma.cdf(x, n)
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| #Lognormal(n) => Lognormal.cdf(x, n)
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| #Lognormal(n) => Lognormal.cdf(x, n)
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| #Uniform(n) => Uniform.cdf(x, n)
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| #Uniform(n) => Uniform.cdf(x, n)
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| #Beta(n) => Beta.cdf(x, n)
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| #Beta(n) => Beta.cdf(x, n)
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@ -276,6 +299,7 @@ module T = {
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| #Triangular(n) => Triangular.inv(x, n)
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| #Triangular(n) => Triangular.inv(x, n)
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| #Exponential(n) => Exponential.inv(x, n)
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| #Exponential(n) => Exponential.inv(x, n)
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| #Cauchy(n) => Cauchy.inv(x, n)
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| #Cauchy(n) => Cauchy.inv(x, n)
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| #Gamma(n) => Gamma.inv(x, n)
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| #Lognormal(n) => Lognormal.inv(x, n)
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| #Lognormal(n) => Lognormal.inv(x, n)
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| #Uniform(n) => Uniform.inv(x, n)
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| #Uniform(n) => Uniform.inv(x, n)
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| #Beta(n) => Beta.inv(x, n)
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| #Beta(n) => Beta.inv(x, n)
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@ -288,6 +312,7 @@ module T = {
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| #Triangular(n) => Triangular.sample(n)
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| #Triangular(n) => Triangular.sample(n)
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| #Exponential(n) => Exponential.sample(n)
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| #Exponential(n) => Exponential.sample(n)
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| #Cauchy(n) => Cauchy.sample(n)
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| #Cauchy(n) => Cauchy.sample(n)
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| #Gamma(n) => Gamma.sample(n)
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| #Lognormal(n) => Lognormal.sample(n)
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| #Lognormal(n) => Lognormal.sample(n)
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| #Uniform(n) => Uniform.sample(n)
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| #Uniform(n) => Uniform.sample(n)
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| #Beta(n) => Beta.sample(n)
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| #Beta(n) => Beta.sample(n)
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@ -310,6 +335,7 @@ module T = {
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| #Exponential(n) => Exponential.toString(n)
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| #Exponential(n) => Exponential.toString(n)
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| #Cauchy(n) => Cauchy.toString(n)
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| #Cauchy(n) => Cauchy.toString(n)
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| #Normal(n) => Normal.toString(n)
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| #Normal(n) => Normal.toString(n)
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| #Gamma(n) => Gamma.toString(n)
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| #Lognormal(n) => Lognormal.toString(n)
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| #Lognormal(n) => Lognormal.toString(n)
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| #Uniform(n) => Uniform.toString(n)
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| #Uniform(n) => Uniform.toString(n)
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| #Beta(n) => Beta.toString(n)
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| #Beta(n) => Beta.toString(n)
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@ -323,6 +349,7 @@ module T = {
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| #Cauchy(n) => Cauchy.inv(minCdfValue, n)
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| #Cauchy(n) => Cauchy.inv(minCdfValue, n)
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| #Normal(n) => Normal.inv(minCdfValue, n)
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| #Normal(n) => Normal.inv(minCdfValue, n)
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| #Lognormal(n) => Lognormal.inv(minCdfValue, n)
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| #Lognormal(n) => Lognormal.inv(minCdfValue, n)
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| #Gamma(n) => Gamma.inv(minCdfValue, n)
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| #Uniform({low}) => low
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| #Uniform({low}) => low
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| #Beta(n) => Beta.inv(minCdfValue, n)
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| #Beta(n) => Beta.inv(minCdfValue, n)
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| #Float(n) => n
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| #Float(n) => n
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@ -334,6 +361,7 @@ module T = {
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| #Exponential(n) => Exponential.inv(maxCdfValue, n)
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| #Exponential(n) => Exponential.inv(maxCdfValue, n)
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| #Cauchy(n) => Cauchy.inv(maxCdfValue, n)
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| #Cauchy(n) => Cauchy.inv(maxCdfValue, n)
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| #Normal(n) => Normal.inv(maxCdfValue, n)
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| #Normal(n) => Normal.inv(maxCdfValue, n)
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| #Gamma(n) => Gamma.inv(maxCdfValue, n)
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| #Lognormal(n) => Lognormal.inv(maxCdfValue, n)
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| #Lognormal(n) => Lognormal.inv(maxCdfValue, n)
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| #Beta(n) => Beta.inv(maxCdfValue, n)
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| #Beta(n) => Beta.inv(maxCdfValue, n)
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| #Uniform({high}) => high
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| #Uniform({high}) => high
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@ -349,6 +377,7 @@ module T = {
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| #Lognormal(n) => Lognormal.mean(n)
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| #Lognormal(n) => Lognormal.mean(n)
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| #Beta(n) => Beta.mean(n)
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| #Beta(n) => Beta.mean(n)
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| #Uniform(n) => Uniform.mean(n)
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| #Uniform(n) => Uniform.mean(n)
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| #Gamma(n) => Gamma.mean(n)
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| #Float(n) => Float.mean(n)
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| #Float(n) => Float.mean(n)
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}
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}
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@ -31,6 +31,11 @@ type triangular = {
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high: float,
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high: float,
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}
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}
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type gamma = {
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shape: float,
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scale: float,
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}
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@genType
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@genType
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type symbolicDist = [
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type symbolicDist = [
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| #Normal(normal)
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| #Normal(normal)
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@ -40,6 +45,7 @@ type symbolicDist = [
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| #Exponential(exponential)
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| #Exponential(exponential)
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| #Cauchy(cauchy)
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| #Cauchy(cauchy)
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| #Triangular(triangular)
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| #Triangular(triangular)
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| #Gamma(gamma)
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| #Float(float)
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| #Float(float)
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]
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]
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@ -154,6 +154,7 @@ module SymbolicConstructors = {
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| "beta" => Ok(SymbolicDist.Beta.make)
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| "beta" => Ok(SymbolicDist.Beta.make)
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| "lognormal" => Ok(SymbolicDist.Lognormal.make)
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| "lognormal" => Ok(SymbolicDist.Lognormal.make)
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| "cauchy" => Ok(SymbolicDist.Cauchy.make)
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| "cauchy" => Ok(SymbolicDist.Cauchy.make)
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| "gamma" => Ok(SymbolicDist.Gamma.make)
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| "to" => Ok(SymbolicDist.From90thPercentile.make)
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| "to" => Ok(SymbolicDist.From90thPercentile.make)
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| _ => Error("Unreachable state")
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| _ => Error("Unreachable state")
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}
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}
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@ -185,7 +186,7 @@ let dispatchToGenericOutput = (call: ExpressionValue.functionCall, _environment)
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| ("delta", [EvNumber(f)]) =>
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| ("delta", [EvNumber(f)]) =>
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SymbolicDist.Float.makeSafe(f)->SymbolicConstructors.symbolicResultToOutput
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SymbolicDist.Float.makeSafe(f)->SymbolicConstructors.symbolicResultToOutput
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| (
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| (
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("normal" | "uniform" | "beta" | "lognormal" | "cauchy" | "to") as fnName,
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("normal" | "uniform" | "beta" | "lognormal" | "cauchy" | "gamma" | "to") as fnName,
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[EvNumber(f1), EvNumber(f2)],
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[EvNumber(f1), EvNumber(f2)],
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) =>
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) =>
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SymbolicConstructors.twoFloat(fnName)
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SymbolicConstructors.twoFloat(fnName)
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@ -81,6 +81,14 @@ module Binomial = {
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@module("jstat") @scope("binomial") external cdf: (float, float, float) => float = "cdf"
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@module("jstat") @scope("binomial") external cdf: (float, float, float) => float = "cdf"
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}
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}
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module Gamma = {
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@module("jstat") @scope("gamma") external pdf: (float, float, float) => float = "pdf"
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@module("jstat") @scope("gamma") external cdf: (float, float, float) => float = "cdf"
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@module("jstat") @scope("gamma") external inv: (float, float, float) => float = "inv"
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@module("jstat") @scope("gamma") external mean: (float, float) => float = "mean"
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@module("jstat") @scope("gamma") external sample: (float, float) => float = "sample"
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}
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@module("jstat") external sum: array<float> => float = "sum"
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@module("jstat") external sum: array<float> => float = "sum"
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@module("jstat") external product: array<float> => float = "product"
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@module("jstat") external product: array<float> => float = "product"
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@module("jstat") external min: array<float> => float = "min"
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@module("jstat") external min: array<float> => float = "min"
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