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Subindex: Subscheme  ..    Subspace




Subscheme

   DefiningSubschemePolynomial(G) : SchGrpEll -> RngUPolElt

   EmptySubscheme(X) : Sch -> Sch, MapSch

   ReducedSubscheme(X) : Sch -> Sch, MapSch

   SingularSubscheme(X) : Sch -> Sch


subsec:access

   Access Functions (RATIONAL CURVES AND CONICS)


subsec:autom

   Automorphisms of Conics (RATIONAL CURVES AND CONICS)

   Automorphisms of Rational Curves (RATIONAL CURVES AND CONICS)


subsec:creation

   Rational Curve and Conic Creation (RATIONAL CURVES AND CONICS)


subsec:isoms

   Isomorphisms of Conics (RATIONAL CURVES AND CONICS)

   Isomorphisms of Rational Curves (RATIONAL CURVES AND CONICS)

   Isomorphisms with Standard Models (RATIONAL CURVES AND CONICS)


subsemigroup

   Subsemigroups and Ideals (FINITELY PRESENTED SEMIGROUPS)

   Subsemigroups, Ideals and Quotients (FINITELY PRESENTED SEMIGROUPS)


subsemigroup-ideal

   Subsemigroups and Ideals (FINITELY PRESENTED SEMIGROUPS)


subsemigroup-ideal-quotient

   Subsemigroups, Ideals and Quotients (FINITELY PRESENTED SEMIGROUPS)


Subsequence

   IsSubsequence(S, T) : SeqEnum, SeqEnum -> BoolElt


Subsequences

   Subsequences(S, k) : SetEnum, RngIntElt -> SetEnum

   Subsequences(S, k) : SetEnum, RngIntElt -> SetEnum


subset

   X subset R : { AlgMatElt } , AlgMat -> BoolElt

   x in R : AlgMatElt, AlgMat -> BoolElt

   e le f : SubGrpLatElt, SubGrpLatElt -> BoolElt

   A subset B : AlgGen, AlgGen -> BoolElt

   L subset K : AlgLie, AlgLie -> BoolElt

   L subset K : AlgLie, AlgLie -> BoolElt

   C subset D : Code, Code -> BoolElt

   C subset D : Code, Code -> BoolElt

   H subset G : GrpAb, GrpAb -> BoolElt

   H subset A : GrpAbGen, GrpAbGen -> BoolElt

   H subset G : GrpFin, GrpFin -> BoolElt

   H subset K : GrpFP, GrpFP -> BoolElt

   H subset G : GrpGPC, GrpGPC -> BoolElt

   H subset G : GrpMat, GrpMat -> BoolElt

   H subset G : GrpPC, GrpPC -> BoolElt

   H subset G : GrpPerm, GrpPerm -> BoolElt

   K subset L : LinSys,LinSys -> BoolElt

   M1 subset M2 : ModBrdt, ModBrdt -> BoolElt

   M subset N : ModDed, ModDed -> BoolElt

   M subset N : ModMPol, ModMPol -> BoolElt

   M1 subset M2 : ModSS, ModSS -> BoolElt

   U subset V : ModTupFld, ModTupFld -> BoolElt

   N subset M : ModTupRng, ModTupRng -> BoolElt

   N subset M : ModTupRng, ModTupRng -> BoolElt

   P subset Q : Plane, Plane -> BoolElt

   I subset J : RngIdl, RngIdl -> BoolElt

   I subset J : RngMPol, RngMPol -> BoolElt

   I subset J : RngMPolRes, RngMPolRes -> BoolElt

   I subset J : RngUPol, RngUPol -> BoolElt

   C subset D : Sch,Sch -> BoolElt

   X subset Y : Sch,Sch -> BoolElt

   R subset S : SetEnum, Set -> BoolElt

   S subset X : Setq,Sch -> BoolElt

   e subset f : SubFldLatElt, SubFldLatElt -> BoolElt

   e subset f : SubModLatElt, SubModLatElt -> SubModLatElt

   S subset G : { GrpAbElt } , GrpAb -> BoolElt

   S subset A : { GrpAbGenElt } , GrpAbGen -> BoolElt

   S subset G : { GrpAtcElt }, GrpAtc -> BoolElt

   S subset G : { GrpFinElt }, GrpFin -> BoolElt

   S subset G : { GrpGPCElt } , GrpGPC -> BoolElt

   S subset G : { GrpMatElt }, GrpMat -> BoolElt

   S subset G : { GrpPCElt } , GrpPC -> BoolElt

   S subset G : { GrpPermElt }, GrpPerm -> BoolElt

   S subset G : { GrpRWSElt }, GrpRWS -> BoolElt

   S subset G : { GrpSLPElt } , GrpSLP -> BoolElt

   S subset B : { IncPt }, IncBlk -> BoolElt

   S subset M : { MonRWSElt }, MonRWS -> BoolElt

   S subset l : { PlanePt }, PlaneLn -> BoolElt


Subsets

   Subsets(S) : SetEnum -> SetEnum

   Subsets(S) : SetEnum -> SetEnum

   Subsets(S, k) : SetEnum, RngIntElt -> SetEnum

   Subsets(S, k) : SetEnum, RngIntElt -> SetEnum


subsets

   Subsets of a Finite Set (ENUMERATIVE COMBINATORICS)


Subspace

   CuspidalSubspace(M) : ModBrdt -> ModBrdt

   CuspidalSubspace(M) : ModFrm -> ModFrm

   CuspidalSubspace(M) : ModSS -> ModSS

   CuspidalSubspace(M) : ModSym -> ModSym

   EisensteinSubspace(M) : ModBrdt -> ModBrdt

   EisensteinSubspace(M) : ModFrm -> ModFrm

   EisensteinSubspace(M) : ModSS -> ModSS

   EisensteinSubspace(M) : ModSym -> ModSym

   NewSubspace(M) : ModFrm-> ModFrm

   NewSubspace(M, p) : ModSym, RngIntElt -> ModSym

   NewSubspace(M) : ModSym-> ModSym

   ZeroSubspace(M) : ModFrm  -> ModFrm




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