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Subindex: fp-group-conversion .. Free
Conversion from a Special Form of FP-Group (FINITELY PRESENTED GROUPS)
Construction of the Standard Presentation for a Coxeter Group (FINITELY PRESENTED GROUPS)
The Quotient Group Constructor (FINITELY PRESENTED GROUPS)
GrpFP_1_FPCoxeterGroups (Example H26E12)
FPGroup(A) : GrpAb -> GrpFP, Hom(Grp)
FPGroup(A) : GrpAuto -> GrpFP, Map
FPGroup(G) : GrpGPC -> GrpFP, Map
FPGroup(G) : GrpMat :-> GrpFP, Hom(Grp)
FPGroup(G) : GrpPC -> GrpFP, Hom(Grp)
FPGroup(G) : GrpPC -> GrpFP, Map
FPGroup(G) : GrpPerm -> GrpFP, Hom(Grp)
FPGroup(G) : GrpPerm :-> GrpFP, Hom(Grp)
FPGroup(CM) : ModCoho -> Grp, HomGrp
FPGroup(G: parameters) : GrpPerm :-> GrpFP, Hom(Grp)
FPGroupStrong(G) : GrpMat :-> GrpFP, Hom(Grp)
FPGroupStrong(G) : GrpPerm -> GrpFP, Hom(Grp)
FPGroupStrong(G, N) : GrpPerm, GrpPerm -> GrpFP, Hom(Grp)
FPGroupStrong(G: parameters) : GrpPerm :-> GrpFP, Hom(Grp)
OuterFPGroup(A) : GrpAuto -> GrpFP, Map
Grp_FPGroup (Example H16E10)
GrpFP_1_FPGroup1 (Example H26E11)
GrpFP_1_FPGroup2 (Example H26E13)
FPGroupStrong(G) : GrpMat :-> GrpFP, Hom(Grp)
FPGroupStrong(G) : GrpPerm -> GrpFP, Hom(Grp)
FPGroupStrong(G, N) : GrpPerm, GrpPerm -> GrpFP, Hom(Grp)
FPGroupStrong(G: parameters) : GrpPerm :-> GrpFP, Hom(Grp)
FPQuotient(G, N) : GrpPerm, GrpPerm :-> GrpFP, Hom(Grp)
fprintf file, format, expression, ..., expression;
frac< R | a_1, ..., a_r > : Rng, RngElt, ..., RngElt -> Fld, Map
ContinuedFraction(r) : FldPrElt -> [ RngIntElt ]
PartialFractionDecomposition(f) : FldFunRatUElt -> [ <RngUPolElt, RngIntElt, RngUPolElt> ]
SquarefreePartialFractionDecomposition(f) : FldFunRatUElt -> [ <RngUPolElt, RngIntElt, RngUPolElt> ]
Continued Fractions (REAL AND COMPLEX FIELDS)
Partial Fraction Decomposition (RATIONAL FUNCTION FIELDS)
Rings, Fields, and Algebras (OVERVIEW)
FieldOfFractions(Q) : FldRat -> FldRat
FieldOfFractions(O) : RngFunOrd -> FldFun
FieldOfFractions(Z) : RngInt -> FldRat
FieldOfFractions(O) : RngOrd -> FldOrd
FieldOfFractions(R) : RngPad -> FldPad
FieldOfFractions(P) : RngPol -> FldFunRat
FieldOfFractions(V) : RngVal -> Rng
RngOrd_fractions (Example H50E5)
FrattiniSubgroup(G) : GrpAb -> GrpAb
FrattiniSubgroup(G) : GrpFin -> GrpFin
FrattiniSubgroup(G) : GrpMat -> GrpMat
FrattiniSubgroup(G) : GrpPC -> GrpPC
FrattiniSubgroup(G) : GrpPerm -> GrpPerm
FrattiniSubgroup(G) : GrpAb -> GrpAb
FrattiniSubgroup(G) : GrpFin -> GrpFin
FrattiniSubgroup(G) : GrpMat -> GrpMat
FrattiniSubgroup(G) : GrpPC -> GrpPC
FrattiniSubgroup(G) : GrpPerm -> GrpPerm
FreeAbelianGroup(GrpGPC, n) : Cat, RngIntElt -> GrpGPC
FreeAbelianGroup(n) : RngIntElt -> GrpAb
FreeAbelianQuotient(G) : GrpAb -> GrpAb, Map
FreeAbelianQuotient(G) : GrpGPC -> GrpAb, Map
FreeAlgebra(R, M) : Rng, MonFP -> AlgFP
FreeGroup(n) : RngIntElt -> GrpFP
FreeMonoid(n) : RngIntElt -> MonFP
FreeNilpotentGroup(r, e) : RngIntElt, RngIntElt -> GrpGPC
FreeProduct(G, H) : GrpFP, GrpFP -> GrpFP
FreeProduct(R, S) : SgpFP, SgpFP -> SgpFP
FreeProduct(Q) : [ GrpFP ] -> GrpFP
FreeResolution(M) : ModMPol -> [ ModMPol ]
FreeResolution(R) : RngInvar -> [ ModMPol ]
FreeSemigroup(n) : RngIntElt -> SgpFP
IsBasePointFree(L) : LinSys -> BoolElt
MinimalFreeResolution(M) : ModMPol -> [ ModMPol ]
MinimalFreeResolution(M) : ModMPol -> [ ModMPol ]
SquareFreeFactorization(f) : RngUPolElt -> [ < RngUPolElt, RngIntElt > ]
TorsionFreeRank(A) : GrpAb -> RngIntElt
TorsionFreeRank(G) : GrpFP -> RngIntElt
TorsionFreeSubgroup(A) : GrpAb -> GrpAb
GrpFP_1_Free (Example H26E1)
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