Changes for upcoming GSL extension project #148
2
gradle/wrapper/gradle-wrapper.properties
vendored
2
gradle/wrapper/gradle-wrapper.properties
vendored
@ -1,5 +1,5 @@
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distributionBase=GRADLE_USER_HOME
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distributionPath=wrapper/dists
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distributionUrl=https\://services.gradle.org/distributions/gradle-6.7.1-bin.zip
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distributionUrl=https\://services.gradle.org/distributions/gradle-6.8-bin.zip
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zipStoreBase=GRADLE_USER_HOME
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zipStorePath=wrapper/dists
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@ -2,10 +2,9 @@ package kscience.kmath.ast
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import kscience.kmath.operations.Algebra
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import kscience.kmath.operations.NumericAlgebra
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import kscience.kmath.operations.RealField
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/**
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* A Mathematical Syntax Tree node for mathematical expressions.
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* A Mathematical Syntax Tree (MST) node for mathematical expressions.
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*
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* @author Alexander Nozik
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*/
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@ -57,21 +56,22 @@ public fun <T> Algebra<T>.evaluate(node: MST): T = when (node) {
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?: error("Numeric nodes are not supported by $this")
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is MST.Symbolic -> symbol(node.value)
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is MST.Unary -> unaryOperationFunction(node.operation)(evaluate(node.value))
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is MST.Unary -> when {
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this is NumericAlgebra && node.value is MST.Numeric -> unaryOperationFunction(node.operation)(number(node.value.value))
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else -> unaryOperationFunction(node.operation)(evaluate(node.value))
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}
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is MST.Binary -> when {
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this !is NumericAlgebra -> binaryOperationFunction(node.operation)(evaluate(node.left), evaluate(node.right))
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this is NumericAlgebra && node.left is MST.Numeric && node.right is MST.Numeric ->
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binaryOperationFunction(node.operation)(number(node.left.value), number(node.right.value))
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node.left is MST.Numeric && node.right is MST.Numeric -> {
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val number = RealField
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.binaryOperationFunction(node.operation)
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.invoke(node.left.value.toDouble(), node.right.value.toDouble())
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this is NumericAlgebra && node.left is MST.Numeric ->
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leftSideNumberOperationFunction(node.operation)(node.left.value, evaluate(node.right))
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number(number)
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}
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this is NumericAlgebra && node.right is MST.Numeric ->
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rightSideNumberOperationFunction(node.operation)(evaluate(node.left), node.right.value)
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node.left is MST.Numeric -> leftSideNumberOperationFunction(node.operation)(node.left.value, evaluate(node.right))
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node.right is MST.Numeric -> rightSideNumberOperationFunction(node.operation)(evaluate(node.left), node.right.value)
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else -> binaryOperationFunction(node.operation)(evaluate(node.left), evaluate(node.right))
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}
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}
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@ -1,18 +1,18 @@
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package kscience.kmath.estree
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import kscience.kmath.ast.MST
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import kscience.kmath.ast.MST.*
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import kscience.kmath.ast.MstExpression
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import kscience.kmath.estree.internal.ESTreeBuilder
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import kscience.kmath.estree.internal.estree.BaseExpression
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import kscience.kmath.expressions.Expression
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import kscience.kmath.operations.Algebra
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import kscience.kmath.operations.NumericAlgebra
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import kscience.kmath.operations.RealField
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@PublishedApi
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internal fun <T> MST.compileWith(algebra: Algebra<T>): Expression<T> {
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fun ESTreeBuilder<T>.visit(node: MST): BaseExpression = when (node) {
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is MST.Symbolic -> {
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is Symbolic -> {
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val symbol = try {
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algebra.symbol(node.value)
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} catch (ignored: IllegalStateException) {
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@ -25,25 +25,29 @@ internal fun <T> MST.compileWith(algebra: Algebra<T>): Expression<T> {
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variable(node.value)
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}
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is MST.Numeric -> constant(node.value)
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is MST.Unary -> call(algebra.unaryOperationFunction(node.operation), visit(node.value))
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is Numeric -> constant(node.value)
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is MST.Binary -> when {
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algebra is NumericAlgebra<T> && node.left is MST.Numeric && node.right is MST.Numeric -> constant(
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algebra.number(
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RealField
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.binaryOperationFunction(node.operation)
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.invoke(node.left.value.toDouble(), node.right.value.toDouble())
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)
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is Unary -> when {
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algebra is NumericAlgebra && node.value is Numeric -> constant(
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algebra.unaryOperationFunction(node.operation)(algebra.number(node.value.value)))
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else -> call(algebra.unaryOperationFunction(node.operation), visit(node.value))
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}
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is Binary -> when {
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algebra is NumericAlgebra && node.left is Numeric && node.right is Numeric -> constant(
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algebra
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.binaryOperationFunction(node.operation)
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.invoke(algebra.number(node.left.value), algebra.number(node.right.value))
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)
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algebra is NumericAlgebra<T> && node.left is MST.Numeric -> call(
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algebra is NumericAlgebra && node.left is Numeric -> call(
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algebra.leftSideNumberOperationFunction(node.operation),
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visit(node.left),
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visit(node.right),
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)
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algebra is NumericAlgebra<T> && node.right is MST.Numeric -> call(
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algebra is NumericAlgebra && node.right is Numeric -> call(
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algebra.rightSideNumberOperationFunction(node.operation),
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visit(node.left),
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visit(node.right),
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@ -3,11 +3,11 @@ package kscience.kmath.asm
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import kscience.kmath.asm.internal.AsmBuilder
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import kscience.kmath.asm.internal.buildName
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import kscience.kmath.ast.MST
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import kscience.kmath.ast.MST.*
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import kscience.kmath.ast.MstExpression
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import kscience.kmath.expressions.Expression
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import kscience.kmath.operations.Algebra
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import kscience.kmath.operations.NumericAlgebra
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import kscience.kmath.operations.RealField
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/**
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* Compiles given MST to an Expression using AST compiler.
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@ -20,7 +20,7 @@ import kscience.kmath.operations.RealField
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@PublishedApi
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internal fun <T : Any> MST.compileWith(type: Class<T>, algebra: Algebra<T>): Expression<T> {
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fun AsmBuilder<T>.visit(node: MST): Unit = when (node) {
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is MST.Symbolic -> {
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is Symbolic -> {
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val symbol = try {
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algebra.symbol(node.value)
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} catch (ignored: IllegalStateException) {
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@ -33,24 +33,29 @@ internal fun <T : Any> MST.compileWith(type: Class<T>, algebra: Algebra<T>): Exp
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loadVariable(node.value)
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}
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is MST.Numeric -> loadNumberConstant(node.value)
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is MST.Unary -> buildCall(algebra.unaryOperationFunction(node.operation)) { visit(node.value) }
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is Numeric -> loadNumberConstant(node.value)
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is MST.Binary -> when {
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algebra is NumericAlgebra<T> && node.left is MST.Numeric && node.right is MST.Numeric -> loadObjectConstant(
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algebra.number(
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RealField
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.binaryOperationFunction(node.operation)
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.invoke(node.left.value.toDouble(), node.right.value.toDouble())
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)
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is Unary -> when {
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algebra is NumericAlgebra && node.value is Numeric -> loadObjectConstant(
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algebra.unaryOperationFunction(node.operation)(algebra.number(node.value.value)))
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else -> buildCall(algebra.unaryOperationFunction(node.operation)) { visit(node.value) }
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}
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is Binary -> when {
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algebra is NumericAlgebra && node.left is Numeric && node.right is Numeric -> loadObjectConstant(
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algebra.binaryOperationFunction(node.operation)
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.invoke(algebra.number(node.left.value), algebra.number(node.right.value))
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)
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algebra is NumericAlgebra<T> && node.left is MST.Numeric -> buildCall(algebra.leftSideNumberOperationFunction(node.operation)) {
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algebra is NumericAlgebra && node.left is Numeric -> buildCall(
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algebra.leftSideNumberOperationFunction(node.operation)) {
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visit(node.left)
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visit(node.right)
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}
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algebra is NumericAlgebra<T> && node.right is MST.Numeric -> buildCall(algebra.rightSideNumberOperationFunction(node.operation)) {
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algebra is NumericAlgebra && node.right is Numeric -> buildCall(
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algebra.rightSideNumberOperationFunction(node.operation)) {
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visit(node.left)
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visit(node.right)
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}
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