Uses of Interface
cc.redberry.rings.io.IParser

Packages that use IParser

Package	Description
cc.redberry.rings
cc.redberry.rings.io
cc.redberry.rings.poly

Uses of IParser in cc.redberry.rings

Subinterfaces of IParser in cc.redberry.rings

Modifier and Type	Interface and Description
interface	Ring<E> Ring of elements.

Classes in cc.redberry.rings that implement IParser

Modifier and Type	Class and Description
class	ARing<E> Abstract ring which holds perfect power decomposition of its cardinality.
class	ImageRing<F,I> A ring obtained via isomorphism specified by ImageRing.image(Object) and ImageRing.inverse(Object) functions.
class	Integers The ring of integers (Z).
class	IntegersZp Ring of integers modulo some modulus.
class	Rationals<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 and Description
class	Coder<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 and Description
interface	IPolynomialRing<Poly extends IPolynomial<Poly>> Polynomial ring.

Classes in cc.redberry.rings.poly that implement IParser

Modifier and Type	Class and Description
class	AlgebraicNumberField<E extends IUnivariatePolynomial<E>> Algebraic number field F(α) represented as a simple field extension, for details see SimpleFieldExtension.
class	FiniteField<E extends IUnivariatePolynomial<E>> Galois field GF(p, q).
class	MultipleFieldExtension<Term extends AMonomial<Term>,mPoly extends AMultivariatePolynomial<Term,mPoly>,sPoly extends IUnivariatePolynomial<sPoly>> Multiple field extension F(α_1, α_2, ..., α_N).
class	MultivariateRing<Poly extends AMultivariatePolynomial<?,Poly>> Ring of multivariate polynomials.
class	QuotientRing<Term extends AMonomial<Term>,Poly extends AMultivariatePolynomial<Term,Poly>> Multivariate quotient ring
class	SimpleFieldExtension<E extends IUnivariatePolynomial<E>> A simple field extension F(α) represented as a univariate quotient ring F[x]/<m(x)> where m(x) is the minimal polynomial of α.
class	UnivariateRing<Poly extends IUnivariatePolynomial<Poly>> Ring of univariate polynomials.