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Subindex: symbol .. SymmetricSquare
MODULAR SYMBOLS
DeleteSplitCollector(SQP) : SQProc, RngIntElt ->
DeleteNonsplitCollector(SQP) : SQProc, RngIntElt ->
Symbolic Collector (FINITELY PRESENTED GROUPS: ADVANCED)
DeleteSplitCollector(SQP) : SQProc, RngIntElt ->
DeleteNonsplitCollector(SQP) : SQProc, RngIntElt ->
Symbolic Collector (FINITELY PRESENTED GROUPS: ADVANCED)
Farey Symbols and Fundamental domains (SUBGROUPS OF PSL_2(R))
KodairaSymbols(E) : CrvEll -> [ SymKod ]
ModularSymbols(E) : CurveEll -> ModSym
ModularSymbols(eps, k) : GrpDrchElt, RngIntElt -> ModSym
ModularSymbols(eps, k, sign) : GrpDrchElt, RngIntElt, RngIntElt -> ModSym
ModularSymbols(M) : ModFrm -> SeqEnum
ModularSymbols(M, sign) : ModFrm, RngIntElt -> ModSym
ModularSymbols(M, N') : ModSym, RngIntElt -> ModSym
ModularSymbols(s, sign) : MonStgElt, RngIntElt -> ModSym
ModularSymbols(M : parameters) : ModSS -> ModSym
ModularSymbols(M, sign : parameters) : ModSS, RngIntElt -> ModSym
ModularSymbols(N) : RngIntElt -> ModSym
ModularSymbols(N, k) : RngIntElt, RngIntElt -> ModSym
ModularSymbols(N, k, F) : RngIntElt, RngIntElt, Fld -> ModSym
ModularSymbols(N, k, F, sign) : RngIntElt, RngIntElt, Fld, RngIntElt -> ModSym
ModularSymbols(N, k, sign) : RngIntElt, RngIntElt, RngIntElt -> ModSym
Modular Symbols (MODULAR FORMS)
Modular Symbols (MODULAR SYMBOLS)
ElementarySymmetricPolynomial(P, k) : RngMPol, RngIntElt -> RngMPolElt
ElementarySymmetricPolynomial(P, k) : RngMPol, RngIntElt -> RngMPolElt
IsSymmetric(a) : AlgMatElt -> BoolElt
IsSymmetric(D) : Dsgn -> BoolElt
IsSymmetric(G) : GrphUnd -> BoolElt
IsSymmetric(G) : GrpPerm -> BoolElt
IsSymmetric(A) : Mtrx -> BoolElt
IsSymmetric(f) : RngMPolElt -> BoolElt, RngMPolElt
IsSymmetric(f) : RngMPolElt -> BoolElt, RngMPolElt
IsSymmetric(f) : RngMPolElt -> BoolElt, RngMPolElt
NumberOfSymmetricForms(G) : GrpMat -> RngIntElt
ScalarsSymmetricBilinearForm(G) : GrpMat -> SeqEnum
Sym(GrpPerm, n) : Cat, RngIntElt -> GrpPerm
Sym(n) : RngIntElt -> GrpPerm
Sym(X) : Set -> GrpPerm
SymmetricBilinearForm(G) : GrpMat -> AlgMatElt
SymmetricBilinearForm(f) : RngMPolElt -> ModMatRngElt
SymmetricComponents(x, n) : AlgChtrElt, RngIntElt -> SetEnum
SymmetricForms(G) : GrpMat -> [ AlgMatElt ]
SymmetricForms(G, n) : GrpMat, RngIntElt -> [ AlgMatElt ]
SymmetricGroup(C, n) : Cat, RngIntElt -> GrpFin
SymmetricGroup(GrpFP, n) : Cat, RngIntElt -> GrpFP
SymmetricMatrix(R, Q) : Rng, [ RngElt ] -> Mtrx
SymmetricMatrix(Q) : [ RngElt ] -> Mtrx
SymmetricNormalizer(G) : GrpPerm -> GrpPerm
SymmetricRepresentation(B) : GrpBrd -> Map
SymmetricSquare(a) : AlgMatElt -> AlgMatElt
SymmetricSquare(L) : Lat -> Lat
SymmetricSquare(M) : ModGrp -> ModGrp
SymmetricWeightEnumerator(C): Code -> RngMPolElt
Construction of Elements (GROUPS)
Creation of a Permutation Group (PERMUTATION GROUPS)
Symmetric Polynomials (IDEAL THEORY AND GRÖBNER BASES)
Symmetric Polynomials (MULTIVARIATE POLYNOMIAL RINGS)
GrpFP_1_Symmetric1 (Example H26E5)
GrpFP_1_Symmetric2 (Example H26E6)
GrpGPC_Symmetric2 (Example H28E5)
SymmetricBilinearForm(G) : GrpMat -> AlgMatElt
SymmetricBilinearForm(f) : RngMPolElt -> ModMatRngElt
SymmetricComponents(x, n) : AlgChtrElt, RngIntElt -> SetEnum
SymmetricForms(G) : GrpMat -> [ AlgMatElt ]
SymmetricForms(G, n) : GrpMat, RngIntElt -> [ AlgMatElt ]
SymmetricGroup(GrpPerm, n) : Cat, RngIntElt -> GrpPerm
Sym(GrpPerm, n) : Cat, RngIntElt -> GrpPerm
Sym(n) : RngIntElt -> GrpPerm
Sym(X) : Set -> GrpPerm
SymmetricGroup(C, n) : Cat, RngIntElt -> GrpFin
SymmetricGroup(GrpFP, n) : Cat, RngIntElt -> GrpFP
SymmetricMatrix(R, Q) : Rng, [ RngElt ] -> Mtrx
SymmetricMatrix(Q) : [ RngElt ] -> Mtrx
SymmetricNormaliser(G) : GrpPerm -> GrpPerm
SymmetricNormalizer(G) : GrpPerm -> GrpPerm
SymmetricNormaliser(G) : GrpPerm -> GrpPerm
SymmetricNormalizer(G) : GrpPerm -> GrpPerm
SymmetricRepresentation(B) : GrpBrd -> Map
SymmetricSquare(a) : AlgMatElt -> AlgMatElt
SymmetricSquare(L) : Lat -> Lat
SymmetricSquare(M) : ModGrp -> ModGrp
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