AbelianQ, Adjoin, Alternating, Annihilator, Associates, AssociativeQ, Automorphism, BooleanRing, CartesianProduct, CayleyTable, Centralizer, Characteristic, ClosedQ, Closure, Commutators, CommutatorSubgroup, ConjugacyClass, Cosets, Cyclic, CyclicGenerators, CyclicQ, DiagonalMatrices, Dihedral, DirectProduct, DisjointCyclesQ, ElementQ, Elements, ElementToPower, EvenPermutationQ, ExtensionDegree, FieldQ, FormGroupoid, FormGroupoidByTable, FormGroupoidFromCycles, FormMorphoid, FormRingoid, FormRingoidByTable, FromCycles, GaussianIntegerQ, GeneralLinear, GenerateGroupoid, GF, GroupCenter, GroupExponent, GroupIdentity, HasIdentityQ, HasInversesQ, HasZeroQ, HermitianQ, HomomorphismQ, IdealQ, Idempotents, InducedIsomorphism, InjectiveQ, InnerAutomorphism, InnerAutomorphismGroup, Inverses, IsomorphismQ, Kernel, Klein4, LeftIdentity, LeftInverse, ModpIrreducibilityQ, MorphismQ, Morphoid, MorphoidComposition, MultiplicativeGroupoid, MultiplyCycles, MultiplyPermutations, NegationOf, NilpotentQ, Nilpotents, NonAssociatingTriples, NonCommutingPairs, Normalizer, NormalQ, Orbit, OrderOfElement, Orders, Parity, PermutationInverse, Poly, PolynomialEvaluation, PolynomialsUpToDegreeN, PrimeIdealQ, PrimitivePolynomials, PrincipalIdeal, ProperSubsetQ, QuaternionGroup, QuotientGroup, QuotientRing, RandomElement, RandomElements, RandomMatrix, RandomPermutation, RightCoset, RightCosets, RootsOfUnity, SemiGroupQ, SkewSymmetricQ, SpecialLinear, Stabilizer, SubgroupGenerated, SubgroupQ, SubringQ, SubsetQ, SurjectiveQ, Symmetric, TableOfPowers, ToCycles, ToOrdinaryPolynomial, ToTranspositions, TwistedZ, U, UnitQ, Units, Visual2, VisualizeMorphoid, WithUnityQ, Z, ZdNorm, ZeroDivisorQ, ZeroDivisors, Zeros
In addition, the following standard functions (including others) have been extended for working with matrices and polynomials over general rings:
Det, Dot, MatrixPower, PolynomialDivision, PolynomialGCD, PolynomialLCM, PolynomialQuotient, PolynomialRemainder, Solve
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