Feature: Polynomials and rational functions #469
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package space.kscience.kmath.functions
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import space.kscience.kmath.operations.Ring
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import kotlin.contracts.InvocationKind
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import kotlin.contracts.contract
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/**
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* Creates a [LabeledRationalFunctionSpace] over a received ring.
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*/
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public fun <C, A : Ring<C>> A.labeledRationalFunction(): LabeledRationalFunctionSpace<C, A> =
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LabeledRationalFunctionSpace(this)
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/**
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* Creates a [RationalFunctionSpace]'s scope over a received ring.
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*/
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public inline fun <C, A : Ring<C>, R> A.labeledRationalFunction(block: LabeledRationalFunctionSpace<C, A>.() -> R): R {
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contract { callsInPlace(block, InvocationKind.EXACTLY_ONCE) }
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return LabeledRationalFunctionSpace(this).block()
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}
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//fun <T: Field<T>> LabeledRationalFunction<T>.reduced(): LabeledRationalFunction<T> {
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// val greatestCommonDivider = polynomialGCD(numerator, denominator)
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package space.kscience.kmath.functions
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import space.kscience.kmath.operations.Ring
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import kotlin.contracts.InvocationKind
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import kotlin.contracts.contract
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/**
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* Creates a [NumberedRationalFunctionSpace] over a received ring.
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*/
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public fun <C, A : Ring<C>> A.numberedRationalFunction(): NumberedRationalFunctionSpace<C, A> =
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NumberedRationalFunctionSpace(this)
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/**
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* Creates a [RationalFunctionSpace]'s scope over a received ring.
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*/
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public inline fun <C, A : Ring<C>, R> A.numberedRationalFunction(block: NumberedRationalFunctionSpace<C, A>.() -> R): R {
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contract { callsInPlace(block, InvocationKind.EXACTLY_ONCE) }
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return NumberedRationalFunctionSpace(this).block()
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}
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//fun <T: Field<T>> NumberedRationalFunction<T>.reduced(): NumberedRationalFunction<T> {
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// val greatestCommonDivider = polynomialGCD(numerator, denominator)
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package space.kscience.kmath.functions
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import space.kscience.kmath.operations.Ring
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import kotlin.contracts.InvocationKind
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import kotlin.contracts.contract
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/**
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* Creates a [RationalFunctionSpace] over a received ring.
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*/
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public fun <C, A : Ring<C>> A.rationalFunction(): RationalFunctionSpace<C, A> =
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RationalFunctionSpace(this)
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/**
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* Creates a [RationalFunctionSpace]'s scope over a received ring.
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*/
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public inline fun <C, A : Ring<C>, R> A.rationalFunction(block: RationalFunctionSpace<C, A>.() -> R): R {
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contract { callsInPlace(block, InvocationKind.EXACTLY_ONCE) }
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return RationalFunctionSpace(this).block()
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}
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//operator fun <T: Field<T>> RationalFunction<T>.invoke(arg: T): T = numerator(arg) / denominator(arg)
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//
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