Uses of Interface
cc.redberry.rings.io.IParser
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Packages that use IParser Package Description cc.redberry.rings cc.redberry.rings.io cc.redberry.rings.poly -
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Uses of IParser in cc.redberry.rings
Subinterfaces of IParser in cc.redberry.rings Modifier and Type Interface Description interfaceRing<E>Ring of elements.Classes in cc.redberry.rings that implement IParser Modifier and Type Class Description classARing<E>Abstract ring which holds perfect power decomposition of its cardinality.classImageRing<F,I>A ring obtained via isomorphism specified byImageRing.image(Object)andImageRing.inverse(Object)functions.classIntegersThe ring of integers (Z).classIntegersZpRing of integers modulo somemodulus.classRationals<E>The ring of rationals (Q). -
Uses of IParser in cc.redberry.rings.io
Classes in cc.redberry.rings.io that implement IParser Modifier and Type Class Description classCoder<Element,Term extends AMonomial<Term>,Poly extends AMultivariatePolynomial<Term,Poly>>High-level parser and stringifier of ring elements. -
Uses of IParser in cc.redberry.rings.poly
Subinterfaces of IParser in cc.redberry.rings.poly Modifier and Type Interface Description interfaceIPolynomialRing<Poly extends IPolynomial<Poly>>Polynomial ring.Classes in cc.redberry.rings.poly that implement IParser Modifier and Type Class Description classAlgebraicNumberField<E extends IUnivariatePolynomial<E>>Algebraic number fieldF(α)represented as a simple field extension, for details seeSimpleFieldExtension.classFiniteField<E extends IUnivariatePolynomial<E>>Galois fieldGF(p, q).classMultipleFieldExtension<Term extends AMonomial<Term>,mPoly extends AMultivariatePolynomial<Term,mPoly>,sPoly extends IUnivariatePolynomial<sPoly>>Multiple field extensionF(α_1, α_2, ..., α_N).classMultivariateRing<Poly extends AMultivariatePolynomial<?,Poly>>Ring of multivariate polynomials.classQuotientRing<Term extends AMonomial<Term>,Poly extends AMultivariatePolynomial<Term,Poly>>Multivariate quotient ringclassSimpleFieldExtension<E extends IUnivariatePolynomial<E>>A simple field extensionF(α)represented as a univariate quotient ringF[x]/<m(x)>wherem(x)is the minimal polynomial ofα.classUnivariateRing<Poly extends IUnivariatePolynomial<Poly>>Ring of univariate polynomials.
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