Quick bug fixes for pow, log, and toPointSet
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@ -83,7 +83,8 @@ let toPointSet = (
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pointSetDistLength: xyPointLength,
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kernelWidth: None,
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},
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)->GenericDist_Types.Error.resultStringToResultError
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)
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->GenericDist_Types.Error.resultStringToResultError
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}
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}
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@ -161,10 +162,12 @@ module AlgebraicCombination = {
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arithmeticOperation: GenericDist_Types.Operation.arithmeticOperation,
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t1: t,
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t2: t,
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) =>
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) => {
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let normalize = PointSetDist.T.normalize
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E.R.merge(toPointSet(t1), toPointSet(t2))->E.R2.fmap(((a, b)) =>
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PointSetDist.combineAlgebraically(arithmeticOperation, a, b)
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PointSetDist.combineAlgebraically(arithmeticOperation, normalize(a), normalize(b))->normalize
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)
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}
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let runMonteCarlo = (
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toSampleSet: toSampleSetFn,
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@ -196,6 +199,50 @@ module AlgebraicCombination = {
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? #CalculateWithMonteCarlo
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: #CalculateWithConvolution
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let getLogarithmInputError = (t1: t, t2: t, ~toPointSetFn: toPointSetFn): option<error> => {
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let firstOperandIsGreaterThanZero =
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toFloatOperation(t1, ~toPointSetFn, ~distToFloatOperation=#Cdf(1e-10)) |> E.R.fmap(r =>
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r > 0.
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)
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let secondOperandIsGreaterThanZero =
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toFloatOperation(t2, ~toPointSetFn, ~distToFloatOperation=#Cdf(1e-10)) |> E.R.fmap(r =>
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r > 0.
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)
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let secondOperandHasMassAt1 =
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toFloatOperation(t2, ~toPointSetFn, ~distToFloatOperation=#Pdf(1.0)) |> E.R.fmap(r =>
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r >= 1e-10
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)
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let items = E.A.R.firstErrorOrOpen([
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firstOperandIsGreaterThanZero,
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secondOperandIsGreaterThanZero,
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secondOperandHasMassAt1,
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])
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Js.log2("PMASS", toFloatOperation(t2, ~toPointSetFn, ~distToFloatOperation=#Pdf(1.0)))
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Js.log4("HIHI", items, t1, t2)
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switch items {
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| Error(r) => Some(r)
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| Ok([true, _, _]) => Some(Other("First input of logarithm must be fully greater than 0"))
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| Ok([false, true, _]) => Some(Other("Second input of logarithm must be fully greater than 0"))
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| Ok([false, false, true]) =>
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Some(Other("Second input of logarithm cannot have probability mass at 1.0"))
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| Ok([false, false, false]) => None
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| Ok(_) => Some(Unreachable)
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}
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}
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let getInvalidOperationError = (
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t1: t,
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t2: t,
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~toPointSetFn: toPointSetFn,
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~arithmeticOperation,
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): option<error> => {
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if arithmeticOperation == #Logarithm {
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getLogarithmInputError(t1, t2, ~toPointSetFn)
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} else {
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None
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}
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}
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let run = (
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t1: t,
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~toPointSetFn: toPointSetFn,
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@ -207,15 +254,19 @@ module AlgebraicCombination = {
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| Some(Ok(symbolicDist)) => Ok(Symbolic(symbolicDist))
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| Some(Error(e)) => Error(Other(e))
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| None =>
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switch chooseConvolutionOrMonteCarlo(t1, t2) {
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| #CalculateWithMonteCarlo => runMonteCarlo(toSampleSetFn, arithmeticOperation, t1, t2)
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| #CalculateWithConvolution =>
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runConvolution(
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toPointSetFn,
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arithmeticOperation,
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t1,
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t2,
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)->E.R2.fmap(r => DistributionTypes.PointSet(r))
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switch getInvalidOperationError(t1, t2, ~toPointSetFn, ~arithmeticOperation) {
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| Some(e) => Error(e)
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| None =>
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switch chooseConvolutionOrMonteCarlo(t1, t2) {
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| #CalculateWithMonteCarlo => runMonteCarlo(toSampleSetFn, arithmeticOperation, t1, t2)
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| #CalculateWithConvolution =>
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runConvolution(
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toPointSetFn,
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arithmeticOperation,
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t1,
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t2,
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)->E.R2.fmap(r => DistributionTypes.PointSet(PointSetDist.T.normalize(r)))
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}
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}
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}
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}
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@ -93,7 +93,20 @@ module T = Dist({
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t,
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)
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let normalize = fmap((Mixed.T.normalize, Discrete.T.normalize, Continuous.T.normalize))
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let integralEndY = mapToAll((
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Mixed.T.Integral.sum,
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Discrete.T.Integral.sum,
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Continuous.T.Integral.sum,
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))
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let isNormalized = t => integralEndY(t) == 1.0
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let normalize = (t: t): t =>
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if isNormalized(t) {
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t
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} else {
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t |> fmap((Mixed.T.normalize, Discrete.T.normalize, Continuous.T.normalize))
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}
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let updateIntegralCache = (integralCache, t: t): t =>
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fmap(
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@ -124,11 +137,6 @@ module T = Dist({
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Discrete.T.Integral.get,
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Continuous.T.Integral.get,
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))
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let integralEndY = mapToAll((
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Mixed.T.Integral.sum,
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Discrete.T.Integral.sum,
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Continuous.T.Integral.sum,
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))
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let integralXtoY = f =>
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mapToAll((Mixed.T.Integral.xToY(f), Discrete.T.Integral.xToY(f), Continuous.T.Integral.xToY(f)))
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let integralYtoX = f =>
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@ -64,5 +64,10 @@ let sampleN = (t: t, n) => {
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//TODO: Figure out what to do if distributions are different lengths. ``zip`` is kind of inelegant for this.
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let map2 = (~fn: (float, float) => float, ~t1: t, ~t2: t) => {
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let samples = Belt.Array.zip(get(t1), get(t2))->E.A2.fmap(((a, b)) => fn(a, b))
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make(samples)
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let has_invalid_results = Belt.Array.some(samples, a => Js.Float.isNaN(a))
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if has_invalid_results {
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Error("Distribution combination produced invalid results")
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} else {
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make(samples)
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}
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}
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@ -133,9 +133,12 @@ let toPointSetDist = (
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~discrete=Some(discrete),
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)
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//The latter doesn't always produce a normalized result, so we need to normalize it.
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let normalized = pointSetDist->E.O2.fmap(PointSetDist.T.normalize)
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let samplesParse: Internals.Types.outputs = {
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continuousParseParams: pdf |> E.O.fmap(snd),
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pointSetDist: pointSetDist,
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pointSetDist: normalized,
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}
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samplesParse
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