Linted
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@ -163,13 +163,17 @@ module AlgebraicCombination = {
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*/
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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(MagicNumbers.Epsilon.ten)) |> E.R.fmap(r =>
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r > 0.
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)
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toFloatOperation(
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t1,
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~toPointSetFn,
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~distToFloatOperation=#Cdf(MagicNumbers.Epsilon.ten),
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) |> E.R.fmap(r => r > 0.)
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let secondOperandIsGreaterThanZero =
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toFloatOperation(t2, ~toPointSetFn, ~distToFloatOperation=#Cdf(MagicNumbers.Epsilon.ten)) |> E.R.fmap(r =>
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r > 0.
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)
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toFloatOperation(
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t2,
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~toPointSetFn,
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~distToFloatOperation=#Cdf(MagicNumbers.Epsilon.ten),
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) |> E.R.fmap(r => r > 0.)
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let items = E.A.R.firstErrorOrOpen([
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firstOperandIsGreaterThanZero,
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secondOperandIsGreaterThanZero,
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@ -238,8 +242,8 @@ module AlgebraicCombination = {
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//I'm (Ozzie) really just guessing here, very little idea what's best
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let expectedConvolutionCost: t => int = x =>
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switch x {
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| Symbolic(#Float(_)) =>MagicNumbers.OpCost.floatCost
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| Symbolic(_) =>MagicNumbers.OpCost.symbolicCost
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| Symbolic(#Float(_)) => MagicNumbers.OpCost.floatCost
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| Symbolic(_) => MagicNumbers.OpCost.symbolicCost
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| PointSet(Discrete(m)) => m.xyShape->XYShape.T.length
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| PointSet(Mixed(_)) => MagicNumbers.OpCost.mixedCost
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| PointSet(Continuous(_)) => MagicNumbers.OpCost.continuousCost
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@ -253,7 +257,8 @@ module AlgebraicCombination = {
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#AsSymbolic
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| #NoSolution =>
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if Operation.Convolution.canDoAlgebraicOperation(arithmeticOperation) {
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expectedConvolutionCost(t1) * expectedConvolutionCost(t2) > MagicNumbers.OpCost.monteCarloCost
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expectedConvolutionCost(t1) * expectedConvolutionCost(t2) >
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MagicNumbers.OpCost.monteCarloCost
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? #AsMonteCarlo
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: #AsConvolution
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} else {
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