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Subindex: Positions .. Power
IdempotentPositions(B) : AlgBas -> SeqEnum
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
NumberOfPositiveRoots( W ) : GrpFPCox -> RngIntElt
NumberOfPositiveRoots( G ) : GrpLie -> RngIntElt
NumberOfPositiveRoots( W ) : GrpMat -> RngIntElt
NumberOfPositiveRoots( W ) : GrpPermCox -> RngIntElt
NumberOfPositiveRoots( N ) : MonStgElt -> .
NumberOfPositiveRoots( R ) : RootDtm -> RngIntElt
NumberOfPositiveRoots( R ) : RootSys -> RngIntElt
PositiveConjugates(u: parameters) : GrpBrdElt -> SetIndx
PositiveConjugatesProcess(u: parameters) : GrpBrdElt -> GrpBrdClassProc
PositiveDefiniteForm(G) : GrpMat -> AlgMatElt
PositiveRoots( G ) : GrpLie -> {@@}
PositiveRoots( W ) : GrpMat -> {@@}
PositiveRoots( W ) : GrpPermCox -> {@@}
PositiveRoots( R ) : RootDtm -> {@@}
PositiveRoots( R ) : RootSys -> {@@}
PositiveSum(m, i) : Map, RngIntElt -> FldPrElt
Simple and Positive Roots (ROOT DATA)
Simple and Positive Roots (ROOT SYSTEMS)
The Coxeter Group (ROOT DATA)
The Coxeter Group (ROOT SYSTEMS)
Simple and Positive Roots (ROOT DATA)
Simple and Positive Roots (ROOT SYSTEMS)
The Coxeter Group (ROOT DATA)
The Coxeter Group (ROOT SYSTEMS)
PositiveConjugates(u: parameters) : GrpBrdElt -> SetIndx
PositiveConjugatesProcess(u: parameters) : GrpBrdElt -> GrpBrdClassProc
PositiveCoroots( G ) : GrpLie -> {@@}
PositiveRoots( G ) : GrpLie -> {@@}
PositiveRoots( W ) : GrpMat -> {@@}
PositiveRoots( W ) : GrpPermCox -> {@@}
PositiveRoots( R ) : RootDtm -> {@@}
PositiveRoots( R ) : RootSys -> {@@}
PositiveDefiniteForm(G) : GrpMat -> AlgMatElt
Lat_PositiveDefiniteForm (Example H46E21)
PositiveCoroots( G ) : GrpLie -> {@@}
PositiveRoots( G ) : GrpLie -> {@@}
PositiveRoots( W ) : GrpMat -> {@@}
PositiveRoots( W ) : GrpPermCox -> {@@}
PositiveRoots( R ) : RootDtm -> {@@}
PositiveRoots( R ) : RootSys -> {@@}
PositiveSum(m, i) : Map, RngIntElt -> FldPrElt
CartesianPower(R, k) : Str, RngIntElt -> SetCart
ClassPowerCharacter(x, j) : AlgChtrElt, RngIntElt -> AlgChtrElt
DifferentiationSequence(x, n, a) : FldFunGElt, RngIntElt, FldFunGElt -> SeqEnum
EvaluateByPowerSeries(m, P) : MapSch, Pt -> Pt
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
IsPrimePower(n) : RngIntElt -> BoolElt, RngIntElt, RngIntElt
KeepPrimePower(SQP, p) : SQProc, RngIntElt -> SeqEnum
LazyPowerSeriesRing(C, n) : Rng, RngIntElt -> RngPowLaz
PowerFormalSet(R) : Struct -> PowSetIndx
PowerGroup(G) : GrpPC -> PowerGroup
PowerIdeal(R) : Rng -> PowIdl
PowerIndexedSet(R) : Struct -> PowSetIndx
PowerMap(G) : GrpAb -> Map
PowerMap(G) : GrpFin -> Map
PowerMap(G) : GrpMat -> Map
PowerMap(G) : GrpPC -> Map
PowerMap(G) : GrpPerm -> Map
PowerMultiset(R) : Struct -> PowSetMulti
PowerRelation(r, k: parameters) : FldPrElt, RngIntElt -> RngUPolElt
PowerResidueCode(K, n, p) : FldFin, RngIntElt, RngIntElt -> Code
PowerSequence(R) : Struct -> PowSeqEnum
PowerSeriesRing(R) : Rng -> RngSerPow
PowerSet(R) : Struct -> PowSetEnum
SetPowerPrinting(F, l) : FldFin, BoolElt ->
TensorPower(M, n) : ModGrp, RngIntElt -> ModGrp
f ^ n : QuadBinElt, RngIntElt -> QuadBinElt
qEigenform(M, prec) : ModSym, RngIntElt -> RngSerPowElt
qExpansion(f) : ModFrmElt -> RngSerPowElt
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