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Subindex: common .. complement
Contpp(p) : RngUPolElt -> RngIntElt, RngUPolElt
Common Divisors and Common Multiples (UNIVARIATE POLYNOMIAL RINGS)
Greatest Common Divisors (MULTIVARIATE POLYNOMIAL RINGS)
Greatest Common Divisors (QUADRATIC FIELDS)
CommonOverfield(K, L) : FldFin, FldFin -> FldFin
CommonZeros(C, L) : Crv, [FldFunGElt] -> [PlcCrvElt]
CommonZeros(F, L) : FldFunG, SeqEnum[ FldFunGElt ] -> SeqEnum[ PlcFunElt ]
CommonZeros(L) : [FldFunGElt] -> [PlcFunElt]
IsCommutative(A) : AlgGen -> BoolElt
IsCommutative(R) : Rng -> BoolElt
Groups (OVERVIEW)
CommutatorIdeal(A, B) : AlgAss, AlgAss -> AlgAss
CommutatorIdeal(S) : AlgQuatOrd -> AlgQuatOrd
CommutatorModule(A, B) : AlgAss, AlgAss -> ModTupRng
CommutatorSubgroup(G, H, K) : GrpAb, GrpAb, GrpAb -> GrpAb
CommutatorSubgroup(G, H, K) : GrpFin, GrpFin, GrpFin -> GrpFin
CommutatorSubgroup(G, H, K) : GrpGPC, GrpGPC, GrpGPC -> GrpGPC
CommutatorSubgroup(G, H, K) : GrpMat, GrpMat, GrpMat -> GrpMat
CommutatorSubgroup(G) : GrpPC -> GrpPC
CommutatorSubgroup(G, H, K) : GrpPC, GrpPC, GrpPC -> GrpPC
IntersectionWithNormalSubgroup(G, N: parameters) : GrpPerm, GrpPerm -> GrpPerm
Groups (OVERVIEW)
CommutatorIdeal(A, B) : AlgAss, AlgAss -> AlgAss
CommutatorIdeal(S) : AlgQuatOrd -> AlgQuatOrd
CommutatorModule(A, B) : AlgAss, AlgAss -> ModTupRng
CommutatorSubgroup(G, H, K) : GrpAb, GrpAb, GrpAb -> GrpAb
CommutatorSubgroup(G, H, K) : GrpFin, GrpFin, GrpFin -> GrpFin
CommutatorSubgroup(G, H, K) : GrpGPC, GrpGPC, GrpGPC -> GrpGPC
CommutatorSubgroup(G, H, K) : GrpMat, GrpMat, GrpMat -> GrpMat
CommutatorSubgroup(G) : GrpPC -> GrpPC
CommutatorSubgroup(G, H, K) : GrpPC, GrpPC, GrpPC -> GrpPC
IntersectionWithNormalSubgroup(G, N: parameters) : GrpPerm, GrpPerm -> GrpPerm
Comparison and Membership (LIE ALGEBRAS)
Completion(K, P) : FldAlg, RngOrdIdl -> FldLoc, Map
comp< R | a_1, ..., a_r > : Rng, RngElt, ..., RngElt -> Rng, Map
Comparison and Membership (LIE ALGEBRAS)
CompactInjectiveResolution(M, n) : ModAlg, RngIntElt -> List, ModMatFldElt
CompactPresentation(G) : GrpPC -> [RngIntElt]
CompactProjectiveResolution(M, n) : ModAlg, RngIntElt -> Tup
IsCompactHyperbolic( W ) : GrpFPCox -> BoolElt
IsCoxeterCompactHyperbolic( M ) : AlgMatElt -> BoolElt
IsCoxeterCompactHyperbolic( G ) : GrphUnd -> BoolElt
SetAutoCompact(b) : BoolElt ->
CompactPresentation (FINITE SOLUBLE GROUPS)
CompactPresentation (FINITE SOLUBLE GROUPS)
CompactInjectiveResolution(M, n) : ModAlg, RngIntElt -> List, ModMatFldElt
CompactPresentation(G) : GrpPC -> [RngIntElt]
GrpPC_CompactPresentation (Example H19E25)
CompactProjectiveResolution(M, n) : ModAlg, RngIntElt -> Tup
CompanionMatrix(p) : RngPolElt -> AlgMatElt
CompanionMatrix(f) : RngUPolElt -> AlgMatElt
CompanionMatrix(p) : RngPolElt -> AlgMatElt
CompanionMatrix(f) : RngUPolElt -> AlgMatElt
Comparison (MATRIX ALGEBRAS)
Comparison (OVERVIEW)
Comparison (RATIONAL FIELD)
Comparison (RING OF INTEGERS)
Comparison of and Membership (REAL AND COMPLEX FIELDS)
Comparison of Ring Elements (INTRODUCTION TO RINGS [BASIC RINGS])
Comparison of Ring Elements (RING OF INTEGERS)
Comparisons and Membership (ALGEBRAS)
GrpPerm_CompFactors (Example H17E25)
Tamagawa Numbers and Orders of Component Groups (MODULAR SYMBOLS)
CodeComplement(C, C1) : Code, Code -> Code
Complement(G) : Grph -> Grph
Complement(D) : Inc -> Inc
Complement(L,K) : LinSys,LinSys -> LinSys
Complement(L,X) : LinSys,Sch -> LinSys
Complement(M) : ModSym -> ModSym
Complement(V, U) : ModTupFld, ModTupFld -> ModTupFld
ComplementBasis(G) : GrpPC -> [GrpPC]
HasComplement(G, M) : GrpPerm, GrpPerm -> BoolElt, GrpPerm
HasComplement(M, S) : ModGrp, ModGrp -> BoolElt, ModGrp
OrthogonalComplement(M) : ModBrdt -> ModBrdt
OrthogonalComplement(M) : ModSS -> ModSS
Constructing Complements, Line Graphs; Contraction, Switching (GRAPHS)
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