Package dk.jonaslindstrom.ruffini.common.abstractions

Interface Ring<E>

Type Parameters:
E - Element type.
All Superinterfaces:
AdditiveGroup<E>, CommutativeMonoid<E>, Monoid<E>, Semigroup<E>, SemiRing<E>, Set<E>
All Known Subinterfaces:
EuclideanDomain<E>, Field<E>
All Known Implementing Classes:
AlgebraicFieldExtension, BigElements, BigFiniteField, BigIntegers, BigIntegersModuloN, BigPrimeField, BigRationals, ComplexNumbers, ConstructiveReals, FieldOfFractions, FiniteField, GaussianRationals, Integers, IntegersModuloN, MatrixRing, MultivariatePolynomialRing, MultivariatePolynomialRingOverRing, NullSafeRing, PerformanceLoggingField, PerformanceLoggingRing, PolynomialRing, PolynomialRingFFT, PolynomialRingKaratsuba, PolynomialRingOverRing, PrimeField, QuadraticField, QuotientRing, Rationals, RealNumbers, TestUtils.TestBigIntegers, TestUtils.TestField, TestUtils.TestIntegers
public interface Ring<E> extends SemiRing<E>, AdditiveGroup<E>
A ring is a set with an associative and commutative addition operation and an associative multiplication operation.