Testing convolutions
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@ -172,7 +172,7 @@ let make = () => {
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~onSubmit=({state}) => {None},
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~initialState={
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//guesstimatorString: "mm(normal(-10, 2), uniform(18, 25), lognormal({mean: 10, stdev: 8}), triangular(31,40,50))",
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guesstimatorString: "uniform(0, 1) + normal(1, 2)",
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guesstimatorString: "uniform(0, 1) * normal(1, 2)",
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domainType: "Complete",
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xPoint: "50.0",
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xPoint2: "60.0",
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@ -173,6 +173,10 @@ module Continuous = {
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();
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};
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Js.log2("Previous xyshape:", t |> getShape);
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Js.log2("new pointmasssex", pointMassesX);
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Js.log2("new pointmasssey", pointMassesY);
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{
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xyShape: {
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xs: pointMassesX,
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@ -321,23 +325,22 @@ module Continuous = {
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let t2n = t2s |> XYShape.T.length;
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let outXYShapes: array(array((float, float))) =
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Belt.Array.makeUninitializedUnsafe(t1n);
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Belt.Array.makeUninitializedUnsafe(t2n);
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for (i in 0 to t1n - 1) {
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// create a new distribution
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let dxyShape: array((float, float)) =
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Belt.Array.makeUninitializedUnsafe(t2n);
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for (j in 0 to t2n - 1) {
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for (j in 0 to t2n - 1) { // for each one of the discrete points
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// create a new distribution, as long as the original continuous one
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let dxyShape: array((float, float)) = Belt.Array.makeUninitializedUnsafe(t1n);
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for (i in 0 to t1n - 1) {
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let _ =
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Belt.Array.set(
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dxyShape,
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j,
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i,
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(fn(t1s.xs[i], t2s.xs[j]), t1s.ys[i] *. t2s.ys[j]),
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);
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();
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};
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let _ = Belt.Array.set(outXYShapes, i, dxyShape);
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let _ = Belt.Array.set(outXYShapes, j, dxyShape);
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();
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};
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@ -355,7 +358,7 @@ module Continuous = {
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let convolve = (~downsample=false, fn, t1: t, t2: t) => {
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let downsampleIfTooLarge = (t: t) => {
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let sqtl = sqrt(float_of_int(t |> getShape |> XYShape.T.length));
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sqtl > 10. && downsample ? T.downsample(int_of_float(sqtl), t) : t;
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sqtl > 10. && downsample && false ? T.downsample(int_of_float(sqtl), t) : t;
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};
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let t1d = downsampleIfTooLarge(t1);
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