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Subindex: isomorphism-arithmetic .. IsPower
Arithmetic with Isomorphisms (HYPERELLIPTIC CURVES)
Creation of Isomorphisms (HYPERELLIPTIC CURVES)
Equivalence and Isomorphism of Codes (LINEAR CODES OVER FINITE FIELDS)
Cartan_IsomorphismAndEquivalence (Example H82E14)
IsomorphismData(I) : Map -> [ RngElt ]
RootDtm_IsomorphismIsogeny (Example H80E4)
CrvEll_Isomorphisms (Example H91E43)
Invariants of Isomorphisms (HYPERELLIPTIC CURVES)
Order and Ideal Isomorphisms (QUATERNION ALGEBRAS)
Order and Ideal Isomorphisms (QUATERNION ALGEBRAS)
IsomorphismToIsogeny(I) : Map -> Map
IsOne(a) : AlgGenElt -> BoolElt
IsOne(a) : AlgMatElt -> BoolElt
IsOne(a) : FldACElt -> BoolElt
IsOne(u) : MonFPElt -> BoolElt
IsOne(A) : Mtrx -> BoolElt
IsOne(a) : RngElt -> BoolElt
IsOne(I) : RngFunOrdIdl -> BoolElt
IsOne(a) : RngOrdResElt -> BoolElt
IsOne(x) : RngPadElt -> BoolElt
IsOne(s) : RngPowLazElt -> BoolElt
IsOrbit(G, S) : GrpPerm, { Elt } -> BoolElt
IsOrder(P, m) : PtEll, RngIntElt -> BoolElt
IsOrdered(R) : Rng -> BoolElt
IsOrdinary(E) : CrvEll -> BoolElt
IsOrdinaryProjective(X) : Sch -> BoolElt
IsOrdinaryProjectiveSpace(X) : Sch -> BoolElt
IsOrdinarySingularity(p) : Sch,Pt -> BoolElt
IsOrdinarySingularity(p) : Sch,Pt -> BoolElt
IsOrthogonalGroup(G) : GrpMat ->BoolElt
IsOverSmallerField(G) : GrpMat -> BoolElt, GrpMat
IsOverSmallerField(G, d) : GrpMat, RngIntElt -> BoolElt, GrpMat
GrpMat_IsOverSmallerField (Example H18E37)
IspIntegral(C, p) : CrvHyp, RngIntElt -> BoolElt
IspMinimal(C, p) : CrvHyp, RngIntElt -> BoolElt, BoolElt
IspNormal(C, p) : CrvHyp, RngIntElt -> BoolElt
IsParallel(P, l, m) : Plane, PlaneLn, PlaneLn -> BoolElt
IsParallelClass(D, B, C) : Inc, IncBlk, IncBlk -> BoolElt, { IncBlk }
IsParallelism(D, P) : Inc, SetEnum[SetEnum] -> BoolElt, RngIntElt
IsPartialRoot(f, c) : RngUPolElt, RngSerElt -> BoolElt
IsPartition(S) : SeqEnum -> BoolElt
IsPartitionRefined(G: parameters) : Grph -> BoolElt
IsPath(G) : Grph -> BoolElt
IsPerfect(G) : GrpFP -> BoolElt
HasInfiniteComputableAbelianQuotient(G) : GrpFP -> BoolElt, GrpAb, Map
IsPerfect(C) : Code -> BoolElt
IsPerfect(G) : GrpAb -> BoolElt
IsPerfect(G) : GrpFin -> BoolElt
IsPerfect(G) : GrpGPC -> BoolElt
IsPerfect(G) : GrpMat -> BoolElt
IsPerfect(G) : GrpPC -> BoolElt
IsPerfect(G) : GrpPerm -> BoolElt
IsPrincipalIdealDomain(R) : Rng -> BoolElt
IsPID(R) : Rng -> BoolElt
IspIntegral(C, p) : CrvHyp, RngIntElt -> BoolElt
IsPrincipalIdealRing(R) : Rng -> BoolElt
IsPIR(R) : Rng -> BoolElt
IsPlanar(G) : GraphUnd -> BoolElt, GrphUnd
IspMinimal(C, p) : CrvHyp, RngIntElt -> BoolElt, BoolElt
IspNormal(C, p) : CrvHyp, RngIntElt -> BoolElt
IsPoint(C, S) : CrvHyp, SeqEnum -> BoolElt, PtHyp
IsPoint(N,p) : NwtnPgon,Tup -> BoolElt
IsPoint(H, x) : SetPtEll, RngElt -> BoolElt, PtEll
IsPoint(H, S) : SetPtEll, [ RngElt ] -> BoolElt, PtEll
IsPoint(K, S) : SrfKum, [RngElt] -> BoolElt, SrfKumPt
IsPointRegular(D) : IncNsp -> BoolElt, RngIntElt
IsPointTransitive(D) : Inc -> BoolElt
IsPointTransitive(P) : Plane -> BoolElt
IsPolygon(G) : Grph -> BoolElt
IsPolynomial(f) : MapSch -> BoolElt
IsRegular(f) : MapSch -> BoolElt
IsPositive(D) : DivCrvElt -> BoolElt
IsEffective(D) : DivCrvElt -> BoolElt
IsPositive( W, r ) : GrpPermCox, RngIntElt -> BoolElt
IsPositive( R, r ) : RootDtm, RngIntElt -> BoolElt
IsPositive( R, r ) : RootSys, RngIntElt -> BoolElt
IsPositiveDefinite(F) : ModMatRngElt -> BoolElt
IsPositiveSemiDefinite(F) : ModMatRngElt -> BoolElt
IsPower(a, n) : FldACElt, RngIntElt -> BoolElt, FldACElt
IsPower(a, k) : FldAlgElt, RngIntElt -> BoolElt, FldAlgElt
IsPower(a, n) : FldFinElt, RngIntElt -> BoolElt, FldFinElt
IsPower(I, n) : RngFunOrdIdl, RngIntElt -> BoolElt, RngFunOrdIdl
IsPower(n) : RngIntElt -> BoolElt
IsPower(n, k) : RngIntElt -> BoolElt
IsPower(w, n) : RngOrdElt, RngIntElt -> BoolElt, RngOrdElt
IsPower(I, k) : RngOrdFracIdl, RngIntElt -> BoolElt, RngOrdFracIdl
IsPower(x, n) : RngPadElt, RngIntElt -> BoolElt, RngPadElt
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