calling it a night on 192 (pending CR)
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@ -17,6 +17,9 @@ let unpackFloat = x => x -> toFloat -> toExt
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let mkNormal = (mean, stdev) => GenericDist_Types.Symbolic(#Normal({mean: mean, stdev: stdev}))
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let mkBeta = (alpha, beta) => GenericDist_Types.Symbolic(#Beta({alpha: alpha, beta: beta}))
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let mkExponential = rate => GenericDist_Types.Symbolic(#Exponential({rate: rate}))
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let mkUniform = (low, high) => GenericDist_Types.Symbolic(#Uniform({low: low, high: high}))
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let mkCauchy = (local, scale) => GenericDist_Types.Symbolic(#Cauchy({local: local, scale: scale}))
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let mkLognormal = (mu, sigma) => GenericDist_Types.Symbolic(#Lognormal({mu: mu, sigma: sigma}))
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describe("mixture", () => {
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testAll("fair mean of two normal distributions", list{(0.0, 1e2), (-1e1, -1e-4), (-1e1, 1e2), (-1e1, 1e1)}, tup => { // should be property
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@ -51,5 +54,22 @@ describe("mixture", () => {
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)
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}
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)
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testAll(
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"weighted mean of lognormal and uniform",
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list{},
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tup => {
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let (uniformParams, lognormalParams) = tup
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let (low, high) = uniformParams
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let (mu, sigma) = lognormalParams
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let theMean = {
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run(Mixture([(mkUniform(low, high), 0.6), (mkLognormal(mu, sigma), 0.4)]))
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-> outputMap(FromDist(ToFloat(#Mean)))
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}
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theMean
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-> unpackFloat
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-> expect
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-> toBeSoCloseTo(0.6 *. (low +. high) /. 2.0 +. 0.4 *. (mu +. sigma ** 2.0 /. 2.0), ~digits=0)
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}
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)
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})
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@ -21,7 +21,7 @@ let toExtDist: option<GenericDist_Types.genericDist> => GenericDist_Types.generi
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let unpackFloat = x => x -> toFloat -> toExtFloat
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let unpackDist = y => y -> toDist -> toExtDist
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describe("normalize", () => {
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describe("(Symbolic) normalize", () => {
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testAll("has no impact on normal distributions", list{-1e8, -16.0, -1e-2, 0.0, 1e-4, 32.0, 1e16}, mean => {
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let theNormal = mkNormal(mean, 2.0)
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let theNormalized = run(FromDist(ToDist(Normalize), theNormal))
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@ -68,17 +68,19 @@ describe("(Symbolic) mean", () => {
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//-> toBe(GenDistError(Other("Cauchy distributions may have no mean value.")))
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})
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test("of a triangular distribution", () => { // should be property
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testAll("of triangular distributions", list{(1.0,2.0,3.0), (-1e7,-1e-7,1e-7), (-1e-7,1e0,1e7), (-1e-16,0.0,1e-16)}, tup => {
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let (low, medium, high) = tup
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let theMean = run(FromDist(
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ToFloat(#Mean),
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GenericDist_Types.Symbolic(#Triangular({low: - 5.0, medium: 1e-3, high: 10.0}))
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GenericDist_Types.Symbolic(#Triangular({low: low, medium: medium, high: high}))
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))
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theMean
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-> unpackFloat
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-> expect
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-> toBeCloseTo((-5.0 +. 1e-3 +. 10.0) /. 3.0) // https://www.statology.org/triangular-distribution/
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-> toBeCloseTo((low +. medium +. high) /. 3.0) // https://www.statology.org/triangular-distribution/
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})
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// TODO: nonpositive inputs are SUPPOSED to crash.
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testAll("of beta distributions", list{(1e-4, 6.4e1), (1.28e2, 1e0), (1e-16, 1e-16), (1e16, 1e16), (-1e4, 1e1), (1e1, -1e4)}, tup => {
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let (alpha, beta) = tup
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let theMean = run(FromDist(
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@ -91,6 +93,7 @@ describe("(Symbolic) mean", () => {
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-> toBeCloseTo(1.0 /. (1.0 +. (beta /. alpha))) // https://en.wikipedia.org/wiki/Beta_distribution#Mean
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})
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// TODO: When we have our theory of validators we won't want this to be NaN but to be an error.
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test("of beta(0, 0)", () => {
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let theMean = run(FromDist(
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ToFloat(#Mean),
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