Added truncate for SampleSet distribution
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@ -74,6 +74,7 @@ describe("eval on distribution functions", () => {
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testEval("truncateLeft(normal(5,2), 3)", "Ok(Point Set Distribution)")
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testEval("truncateLeft(normal(5,2), 3)", "Ok(Point Set Distribution)")
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testEval("truncateRight(normal(5,2), 3)", "Ok(Point Set Distribution)")
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testEval("truncateRight(normal(5,2), 3)", "Ok(Point Set Distribution)")
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testEval("truncate(normal(5,2), 3, 8)", "Ok(Point Set Distribution)")
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testEval("truncate(normal(5,2), 3, 8)", "Ok(Point Set Distribution)")
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testEval("truncate(normal(5,2) |> SampleSet.fromDist, 3, 8)", "Ok(Sample Set Distribution)")
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testEval("isNormalized(truncate(normal(5,2), 3, 8))", "Ok(true)")
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testEval("isNormalized(truncate(normal(5,2), 3, 8))", "Ok(true)")
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})
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})
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@ -242,6 +242,13 @@ module Truncate = {
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switch trySymbolicSimplification(leftCutoff, rightCutoff, t) {
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switch trySymbolicSimplification(leftCutoff, rightCutoff, t) {
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| Some(r) => Ok(r)
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| Some(r) => Ok(r)
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| None =>
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| None =>
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switch t {
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| SampleSet(t) =>
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switch SampleSetDist.truncate(t, ~leftCutoff, ~rightCutoff) {
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| Ok(r) => Ok(SampleSet(r))
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| Error(err) => Error(DistributionTypes.SampleSetError(err))
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}
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| _ =>
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toPointSetFn(t)->E.R2.fmap(t => {
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toPointSetFn(t)->E.R2.fmap(t => {
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DistributionTypes.PointSet(
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DistributionTypes.PointSet(
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PointSetDist.T.truncate(leftCutoff, rightCutoff, t)->PointSetDist.T.normalize,
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PointSetDist.T.truncate(leftCutoff, rightCutoff, t)->PointSetDist.T.normalize,
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@ -251,6 +258,7 @@ module Truncate = {
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}
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}
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}
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}
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}
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}
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}
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let truncate = Truncate.run
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let truncate = Truncate.run
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@ -131,3 +131,12 @@ let max = t => T.get(t)->E.A.Floats.max
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let stdev = t => T.get(t)->E.A.Floats.stdev
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let stdev = t => T.get(t)->E.A.Floats.stdev
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let variance = t => T.get(t)->E.A.Floats.variance
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let variance = t => T.get(t)->E.A.Floats.variance
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let percentile = (t, f) => T.get(t)->E.A.Floats.percentile(f)
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let percentile = (t, f) => T.get(t)->E.A.Floats.percentile(f)
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let truncateLeft = (t, f) => T.get(t)->E.A2.filter(x => x >= f)->T.make
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let truncateRight = (t, f) => T.get(t)->E.A2.filter(x => x <= f)->T.make
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let truncate = (t, ~leftCutoff: option<float>, ~rightCutoff: option<float>) => {
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let withTruncatedLeft = t => leftCutoff |> E.O.dimap(left => truncateLeft(t, left), _ => Ok(t))
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let withTruncatedRight = t => rightCutoff |> E.O.dimap(left => truncateRight(t, left), _ => Ok(t))
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t->withTruncatedLeft |> E.R2.bind(withTruncatedRight)
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}
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@ -290,12 +290,29 @@ quantile: (distribution, number) => number
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quantile(normal(5, 2), 0.5);
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quantile(normal(5, 2), 0.5);
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```
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```
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### truncateLeft
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### truncate
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Truncates the left side of a distribution. Returns either a pointSet distribution or a symbolic distribution.
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Truncates both the left side and the right side of a distribution.
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```
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```
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truncateLeft: (distribution, l => number) => distribution
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truncate: (distribution, left: number, right: number) => distribution
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```
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<Admonition type="note" title="Implementation Details">
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<p>
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Sample set distributions are truncated by filtering samples, but point set
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distributions are truncated using direct geometric manipulation. Uniform
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distributions are truncated symbolically. Symbolic but non-uniform
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distributions get converted to Point Set distributions.
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</p>
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</Admonition>
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### truncateLeft
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Truncates the left side of a distribution.
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```
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truncateLeft: (distribution, left: number) => distribution
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```
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```
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**Examples**
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**Examples**
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@ -306,10 +323,10 @@ truncateLeft(normal(5, 2), 3);
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### truncateRight
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### truncateRight
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Truncates the right side of a distribution. Returns either a pointSet distribution or a symbolic distribution.
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Truncates the right side of a distribution.
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```
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```
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truncateRight: (distribution, r => number) => distribution
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truncateRight: (distribution, right: number) => distribution
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```
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```
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**Examples**
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**Examples**
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@ -388,7 +405,7 @@ The only functions that do not return normalized distributions are the pointwise
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### normalize
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### normalize
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Normalize a distribution. This means scaling it appropriately so that it's cumulative sum is equal to 1. This only impacts Pointset distributions, because those are the only ones that can be non-normlized.
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Normalize a distribution. This means scaling it appropriately so that it's cumulative sum is equal to 1. This only impacts Point Set distributions, because those are the only ones that can be non-normlized.
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```
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```
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normalize: (distribution) => distribution
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normalize: (distribution) => distribution
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