Tests generation for numbered utilities in progress: finish map-wise substitutions. Also:
- Upgrade operations on Rational. - Add new assertions. - Changed a bit FIXME comments.
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@ -121,7 +121,7 @@ class ListPolynomialUtilTest {
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}
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}
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@Test
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@Test
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@Ignore // FIXME: This tests work only for sane realisations of the substitutions. Currently, it is not.
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@Ignore // FIXME: This tests work only for sane realisations of the substitutions. Currently, it is not.
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// Sane algorithm for substitution p(q/r) (p, q, and r are polynomials) should make denominator r^deg(p),
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// Sane algorithm for substitution p(q/r) (p, q, and r are polynomials) should return denominator r^deg(p),
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// not r^(deg(p)(deg(p)+1)/2) as it is now.
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// not r^(deg(p)(deg(p)+1)/2) as it is now.
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fun test_Polynomial_substitute_RationalFunction() {
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fun test_Polynomial_substitute_RationalFunction() {
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assertEquals(
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assertEquals(
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@ -589,7 +589,7 @@ class ListPolynomialUtilTest {
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}
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}
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@Test
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@Test
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@Ignore // FIXME: This tests work only for sane realisations of the substitutions. Currently, it is not.
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@Ignore // FIXME: This tests work only for sane realisations of the substitutions. Currently, it is not.
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// Sane algorithm for substitution p(q/r) (p, q, and r are polynomials) should make denominator r^deg(p),
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// Sane algorithm for substitution p(q/r) (p, q, and r are polynomials) should return denominator r^deg(p),
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// not r^(deg(p)(deg(p)+1)/2) as it is now.
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// not r^(deg(p)(deg(p)+1)/2) as it is now.
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fun test_RationalFunction_substitute_RationalFunction() {
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fun test_RationalFunction_substitute_RationalFunction() {
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assertEquals(
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assertEquals(
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File diff suppressed because it is too large
Load Diff
@ -41,66 +41,105 @@ class Rational {
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operator fun unaryPlus(): Rational = this
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operator fun unaryPlus(): Rational = this
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operator fun unaryMinus(): Rational = Rational(-this.numerator, this.denominator)
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operator fun unaryMinus(): Rational = Rational(-this.numerator, this.denominator)
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operator fun plus(other: Rational): Rational =
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operator fun plus(other: Rational): Rational {
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Rational(
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val denominatorsGcd = gcd(denominator, other.denominator)
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numerator * other.denominator + denominator * other.numerator,
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val dividedThisDenominator = denominator / denominatorsGcd
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denominator * other.denominator
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val dividedOtherDenominator = other.denominator / denominatorsGcd
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val numeratorCandidate = numerator * dividedOtherDenominator + dividedThisDenominator * other.numerator
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val secondGcd = gcd(numeratorCandidate, denominatorsGcd)
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return Rational(
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numeratorCandidate / secondGcd,
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dividedThisDenominator * (other.denominator / secondGcd),
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toCheckInput = false
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)
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)
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}
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operator fun plus(other: Int): Rational =
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operator fun plus(other: Int): Rational =
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Rational(
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Rational(
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numerator + denominator * other.toLong(),
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numerator + denominator * other.toLong(),
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denominator
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denominator,
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toCheckInput = false
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)
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)
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operator fun plus(other: Long): Rational =
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operator fun plus(other: Long): Rational =
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Rational(
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Rational(
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numerator + denominator * other,
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numerator + denominator * other,
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denominator
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denominator,
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toCheckInput = false
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)
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)
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operator fun minus(other: Rational): Rational =
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operator fun minus(other: Rational): Rational {
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Rational(
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val denominatorsGcd = gcd(denominator, other.denominator)
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numerator * other.denominator - denominator * other.numerator,
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val dividedThisDenominator = denominator / denominatorsGcd
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denominator * other.denominator
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val dividedOtherDenominator = other.denominator / denominatorsGcd
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val numeratorCandidate = numerator * dividedOtherDenominator - dividedThisDenominator * other.numerator
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val secondGcd = gcd(numeratorCandidate, denominatorsGcd)
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return Rational(
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numeratorCandidate / secondGcd,
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dividedThisDenominator * (other.denominator / secondGcd),
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toCheckInput = false
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)
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)
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}
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operator fun minus(other: Int): Rational =
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operator fun minus(other: Int): Rational =
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Rational(
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Rational(
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numerator - denominator * other.toLong(),
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numerator - denominator * other.toLong(),
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denominator
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denominator,
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toCheckInput = false
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)
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)
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operator fun minus(other: Long): Rational =
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operator fun minus(other: Long): Rational =
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Rational(
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Rational(
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numerator - denominator * other,
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numerator - denominator * other,
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denominator
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denominator,
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toCheckInput = false
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)
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)
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operator fun times(other: Rational): Rational =
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operator fun times(other: Rational): Rational {
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Rational(
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val thisDenominatorAndOtherNumeratorGcd = gcd(denominator, other.numerator)
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numerator * other.numerator,
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val otherDenominatorAndThisNumeratorGcd = gcd(other.denominator, numerator)
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denominator * other.denominator
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return Rational(
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(numerator / otherDenominatorAndThisNumeratorGcd) * (other.numerator / thisDenominatorAndOtherNumeratorGcd),
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(denominator / thisDenominatorAndOtherNumeratorGcd) * (other.denominator / otherDenominatorAndThisNumeratorGcd),
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toCheckInput = false
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)
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)
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operator fun times(other: Int): Rational =
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}
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Rational(
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operator fun times(other: Int): Rational {
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numerator * other.toLong(),
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val other = other.toLong()
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denominator
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val denominatorAndOtherGcd = gcd(denominator, other)
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return Rational(
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numerator * (other / denominatorAndOtherGcd),
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denominator / denominatorAndOtherGcd,
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toCheckInput = false
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)
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)
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operator fun times(other: Long): Rational =
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}
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Rational(
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operator fun times(other: Long): Rational {
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numerator * other,
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val denominatorAndOtherGcd = gcd(denominator, other)
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denominator
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return Rational(
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numerator * (other / denominatorAndOtherGcd),
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denominator / denominatorAndOtherGcd,
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toCheckInput = false
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)
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)
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operator fun div(other: Rational): Rational =
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}
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Rational(
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operator fun div(other: Rational): Rational {
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numerator * other.denominator,
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val denominatorsGcd = gcd(denominator, other.denominator)
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denominator * other.numerator
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val numeratorsGcd = gcd(numerator, other.numerator)
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return Rational(
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(numerator / numeratorsGcd) * (other.denominator / denominatorsGcd),
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(denominator / denominatorsGcd) * (other.numerator / numeratorsGcd)
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)
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)
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operator fun div(other: Int): Rational =
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}
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Rational(
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operator fun div(other: Int): Rational {
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numerator,
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val other = other.toLong()
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denominator * other.toLong()
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val numeratorAndOtherGcd = gcd(numerator, other)
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return Rational(
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numerator / numeratorAndOtherGcd,
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denominator * (other / numeratorAndOtherGcd),
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toCheckInput = false
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)
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)
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operator fun div(other: Long): Rational =
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}
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Rational(
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operator fun div(other: Long): Rational {
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numerator,
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val numeratorAndOtherGcd = gcd(numerator, other)
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denominator * other
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return Rational(
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numerator / numeratorAndOtherGcd,
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denominator * (other / numeratorAndOtherGcd),
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toCheckInput = false
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)
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)
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}
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override fun equals(other: Any?): Boolean =
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override fun equals(other: Any?): Boolean =
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when (other) {
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when (other) {
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is Rational -> numerator == other.numerator && denominator == other.denominator
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is Rational -> numerator == other.numerator && denominator == other.denominator
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@ -5,6 +5,8 @@
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package space.kscience.kmath.test.misc
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package space.kscience.kmath.test.misc
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import space.kscience.kmath.functions.NumberedPolynomial
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import space.kscience.kmath.functions.NumberedRationalFunction
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import kotlin.test.assertEquals
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import kotlin.test.assertEquals
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@ -12,3 +14,35 @@ fun <T> assertContentEquals(expected: Map<T, Double>, actual: Map<T, Double>, ab
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assertEquals(expected.keys, actual.keys, message)
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assertEquals(expected.keys, actual.keys, message)
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for ((key, expectedValue) in expected) assertEquals(expectedValue, actual[key]!!, absoluteTolerance, message)
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for ((key, expectedValue) in expected) assertEquals(expectedValue, actual[key]!!, absoluteTolerance, message)
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}
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}
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fun assertEquals(
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expected: NumberedPolynomial<Double>,
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actual: NumberedPolynomial<Double>,
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absoluteTolerance: Double,
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message: String? = null
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) = assertContentEquals(
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expected.coefficients,
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actual.coefficients,
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absoluteTolerance,
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message
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)
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fun assertEquals(
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expected: NumberedRationalFunction<Double>,
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actual: NumberedRationalFunction<Double>,
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absoluteTolerance: Double,
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message: String? = null
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) {
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assertEquals(
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expected.numerator,
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actual.numerator,
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absoluteTolerance,
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message
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)
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assertEquals(
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expected.denominator,
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actual.denominator,
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absoluteTolerance,
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message
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)
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}
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