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Subindex: IsNormalised .. Isol
IsNormalised(B, action) : Grp, Map -> BoolElt
IsNormalising(G) : GrpLie -> BoolElt
IsNull(G) : Grph -> BoolElt
IsNull(G) : GrphMult -> BoolElt
IsNull(S) : SeqEnum -> BoolElt
IsNull(R) : SetEnum -> BoolElt
Iso(C1, C2) : CrvHyp, CrvHyp -> PowIsoSch
Maps(D, C) : Str, Str -> PowMap
iso< A -> B | L> : Grp, Grp, List -> Map
iso< X -> Y | F, G > : Sch,Sch,SeqEnum,SeqEnum -> MapAutSch
IsOdd(x) : GrpDrchElt -> BoolElt
IsOdd(n) : RngIntElt -> BoolElt
CrvEll_isog-curves (Example H102E23)
Isogenous Curves (ELLIPTIC CURVES)
IsIsogenous(A1, A2) : AnHcJac, AnHcJac -> Bool, Mtrx, Mtrx
IsIsogenous(E, F) : CrvEll[FldRat], CrvEll[FldRat] -> BoolElt, Map
IsIsogenous(G, H) : GrpLie, GrpLie -> BoolElt
IsIsogenous(A, B) : ModAbVar, ModAbVar -> BoolElt
IsIsogenous(R1, R2) : RootDtm, RootDtm -> BoolElt
IsIsogenousPeriodMatrices(P1, P2) : Mtrx, Mtrx -> Bool, Mtrx
IsogenousCurves(E) : CrvEll -> SeqEnum, RngIntElt
IsogenousCurves(E) : CrvEll -> SeqEnum, RngIntElt
DualIsogeny(phi) : Map -> Map
IdentityIsogeny(E) : CrvEll -> Map
IsIsogeny(phi) : Map -> BoolElt
IsIsogeny(phi) : MapModAbVar -> BoolElt
Isogeny(E,P) : CrvEll, Pt -> MapCrvEll
IsogenyFromKernel(E, psi) : CrvEll, RngUPolElt -> CrvEll, Map
IsogenyFromKernel(G) : SchGrpEll -> CrvEll, Map
IsogenyFromKernelFactored(E, psi) : SchGrpEll -> CrvEll, Map
IsogenyFromKernelFactored(G) : SchGrpEll -> CrvEll, Map
IsogenyGroup(G) : GrpLie -> GrpAb, Map
IsogenyGroup(W) : GrpMat -> GrpAb, Map
IsogenyGroup(W) : GrpPermCox -> GrpAb
IsogenyGroup(R) : RootDtm -> GrpAb, Map
IsogenyMapOmega(I) : Map -> RngMPolElt
IsogenyMapPhi(I) : Map -> RngUPolElt
IsogenyMapPhiMulti(I) : Map -> RngUPolElt
IsogenyMapPsi(I) : Map -> RngUPolElt
IsogenyMapPsiMulti(I) : Map -> RngUPolElt
IsogenyMapPsiSquared(I) : Map -> RngUPolElt
IsomorphismToIsogeny(I) : Map -> Map
NumberOfIsogenyClasses(D, N) : DB, RngIntElt -> RngIntElt
OnlyUpToIsogeny(phi) : MapModAbVar -> BoolElt
PushThroughIsogeny(I, v) : Map, RngUPolElt -> RngUPolElt
ThreeIsogenyDescent(E : parameters) : CrvEll -> [ Crv ], List, [ Crv ], List, MapSch
ThreeIsogenyDescentCubic(phi, alpha) : MapSch, Any -> Crv, MapSch
ThreeIsogenySelmerGroups(E : parameters) : CrvEll -> GrpAb, Map, GrpAb, Map, MapSch
TwoIsogeny(P) : PtEll -> Map
CrvEll_Isogeny (Example H102E53)
IsogenyFromKernel(E, psi) : CrvEll, RngUPolElt -> CrvEll, Map
IsogenyFromKernel(G) : SchGrpEll -> CrvEll, Map
IsogenyFromKernelFactored(E, psi) : SchGrpEll -> CrvEll, Map
IsogenyFromKernelFactored(G) : SchGrpEll -> CrvEll, Map
IsogenyGroup(G) : GrpLie -> GrpAb, Map
IsogenyGroup(W) : GrpMat -> GrpAb, Map
IsogenyGroup(W) : GrpPermCox -> GrpAb
IsogenyGroup(R) : RootDtm -> GrpAb, Map
RootDtm_IsogenyGroups (Example H85E11)
IsogenyMapOmega(I) : Map -> RngMPolElt
IsogenyMapPhi(I) : Map -> RngUPolElt
IsogenyMapPhiMulti(I) : Map -> RngUPolElt
IsogenyMapPsi(I) : Map -> RngUPolElt
IsogenyMapPsiMulti(I) : Map -> RngUPolElt
IsogenyMapPsiSquared(I) : Map -> RngUPolElt
Group(D, n, p, i) : DB, RngIntElt, RngIntElt, RngIntElt -> GrpMat
IsolGroup(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> GrpMat
IsolGroupDatabase() : -> DB
IsolGroupOfDegreeFieldSatisfying(d, p, f) : RngIntElt, RngIntElt, Predicate -> GrpMat
IsolGroupOfDegreeSatisfying(d, f) : RngIntElt, Predicate -> GrpMat
IsolGroupSatisfying(f) : Predicate -> GrpMat
IsolGroupsOfDegreeFieldSatisfying(d, p, f) : RngIntElt, RngIntElt, Predicate -> SeqEnum
IsolGroupsOfDegreeSatisfying(d, f) : RngIntElt, Predicate -> SeqEnum
IsolGroupsSatisfying(f) : Predicate -> SeqEnum
IsolGuardian(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> GrpMat
IsolInfo(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> MonStgElt
IsolIsPrimitive(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> BoolElt
IsolMinBlockSize(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> RngIntElt
IsolNumberOfDegreeField(n, p) : RngIntElt, RngIntElt -> RngIntElt
IsolOrder(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> RngIntElt
IsolProcess() : -> Process
IsolProcessOfDegree(d) : . -> Process
IsolProcessOfDegreeField(d, p) : ., . -> Process
IsolProcessOfField(p) : . -> Process
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