Interface Set<E>
- Type Parameters:
E- Element type.
- All Known Subinterfaces:
AdditiveGroup<E>,CommutativeMonoid<E>,EuclideanDomain<E>,Field<E>,Group<E>,InnerProductSpace<V,,S, F> Module<V,,S, R> Monoid<E>,NormedVectorSpace<V,,S, F> OrderedSet<E>,Ring<E>,Semigroup<E>,SemiRing<E>,VectorSpace<V,S, F>
- All Known Implementing Classes:
AbstractModule,AbstractVectorSpace,AlgebraicFieldExtension,BigElements,BigFiniteField,BigIntegers,BigIntegersModuloN,BigPrimeField,BigRationals,ClassGroup,ComplexCoordinateSpace,ComplexNumbers,ConstructiveReals,Curve25519,EdwardsCurve,FieldOfFractions,FiniteField,GaussianRationals,GeneralLinearGroup,Integers,IntegersModuloN,MatrixRing,MontgomeryCurve,MultivariatePolynomialRing,MultivariatePolynomialRingOverRing,NullSafeRing,PerformanceLoggingField,PerformanceLoggingRing,PolynomialRing,PolynomialRingFFT,PolynomialRingKaratsuba,PolynomialRingOverRing,PrimeField,QuadraticField,QuotientRing,Rationals,RealCoordinateSpace,RealNumbers,ShortWeierstrassCurveAffine,ShortWeierstrassCurveProjective,SymmetricGroup,TestUtils.TestBigIntegers,TestUtils.TestField,TestUtils.TestIntegers,VectorGroup,VectorSpaceOverField
public interface Set<E>
A set is a collection of elements.
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Method Summary
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Method Details
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toString
Returns a human-readable string representation of an element in this set. -
equals
Returnstrueif and only if a = b as elements of this set.
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