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Subindex: points .. polycyclic
Arithmetic of Points (HYPERELLIPTIC CURVES)
Creation of Points on Curves (ALGEBRAIC CURVES)
Cusps and Elliptic Points of Congruence Subgroups (SUBGROUPS OF PSL_2(R))
Division Points (ELLIPTIC CURVES)
Enumeration of Points (ELLIPTIC CURVES OVER FINITE FIELDS)
Heegner Points (ELLIPTIC CURVES)
Maps and Points (SCHEMES)
Points (HYPERELLIPTIC CURVES)
Points of Subgroup Schemes (ELLIPTIC CURVES)
Points on the Jacobian (HYPERELLIPTIC CURVES)
Prelude to Points (SCHEMES)
Random Points (HYPERELLIPTIC CURVES)
Rational Points (SCHEMES)
Rational Points and Point Sets (SCHEMES)
Searching For Points (HYPERELLIPTIC CURVES)
The Fixed-point Space of a Module (K[G]-MODULES AND GROUP REPRESENTATIONS)
CrvHyp_points-at-infinity-on-hypcurves (Example H106E6)
Design_points-blocks (Example H120E2)
Crv_points-cubic-model (Example H98E31)
Points on the Jacobian (HYPERELLIPTIC CURVES)
Plane_points-lines (Example H122E2)
Creation of Points (HYPERELLIPTIC CURVES)
RationalPoints(J, P) : JacHyp, SrfKumPt -> SetIndx
Points on the Kummer Surface (HYPERELLIPTIC CURVES)
PointsAtInfinity(C) : Crv -> SetEnum
PointsAtInfinity(C) : CrvHyp -> SetIndx
PointsAtInfinity(C) : CrvHyp -> SetIndx
PointsAtInfinity(H) : SetPtEll -> @ PtEll @
PointsCubicModel(C, B : parameters) : Crv, RngIntElt -> SeqEnum
PointSearch(S,H : parameters) : Sch[FldRat], RngIntElt -> SeqEnum
PointSet(E, m) : CrvEll, Map -> SetPtEll
E(m) : CrvEll, Map -> SetPtEll
E(L) : CrvEll, Rng -> SetPtEll
PointSet(D) : Inc -> IncPtSet
PointSet(P) : Plane -> PlanePtSet
X(L) : Sch,Rng -> SetPt
Associated Structures (ELLIPTIC CURVES)
Creation of Point Sets (ELLIPTIC CURVES)
Operations on Point Sets (ELLIPTIC CURVES)
Predicates on Point Sets (ELLIPTIC CURVES)
Associated Structures (ELLIPTIC CURVES)
PointSet(E, m) : CrvEll, Map -> SetPtEll
Creation of Point Sets (ELLIPTIC CURVES)
Predicates on Point Sets (ELLIPTIC CURVES)
CrvEll_PointSets (Example H102E14)
PointsKnown(C) : CrvHyp -> BoolElt
PointsOverSplittingField(Z) : Clstr -> SetEnum
PointsQI(C, B : parameters) : Crv, RngIntElt -> [Pt]
Generic Polarised Varieties (HILBERT SERIES OF POLARISED VARIETIES)
Newton_pol-is (Example H58E7)
Generic Polarised Varieties (HILBERT SERIES OF POLARISED VARIETIES)
ComplexToPolar(c) : FldComElt -> FldReElt, FldReElt
PolarToComplex(m, a) : FldReElt, FldReElt -> FldComElt
Polarisation(p) : GRPtS -> SeqEnum
TerminalPolarisation(p) : GRPtS -> SeqEnum
PolarisedVariety(d,W,n) : RngIntElt,SeqEnum,RngUPolElt-> GRSch
PolarisedVariety(d,W,n) : RngIntElt,SeqEnum,RngUPolElt-> GRSch
ModularPolarization(A) : ModAbVar -> MapModAbVar
PolarToComplex(m, a) : FldReElt, FldReElt -> FldComElt
Poles(F, a) : FldFun, FldFunGElt -> [PlcFunElt]
Poles(a) : FldFunElt -> SeqEnum[PlcFunElt]
Poles(a) : FldFunElt -> [ PlcFunElt ]
Zeros(C, f) : Crv, RngElt -> [PlcCrvElt]
Zeros(f) : FldFunFracSchElt[Crv] -> SeqEnum[PlcCrvElt]
PollardRho(n) : RngIntElt -> RngIntEltFact, [ RngIntElt ]
PollardRho(n) : RngIntElt -> RngIntEltFact, [ RngIntElt ]
PolyMapKernel(f) : Map -> RngMPol
Using Newton Polygons to Find Roots of Polynomials over Series Rings (NEWTON POLYGONS)
AlgSym_poly bang (Example H116E4)
RngLoc_Poly-Hensel (Example H59E19)
Using Newton Polygons to Find Roots of Polynomials over Series Rings (NEWTON POLYGONS)
Newton_poly-ops-ex (Example H58E6)
PolycyclicGroup< X | R > : List(Identifiers), List(GrpFPRel) -> GrpPC, Hom
AbelianGroup< X | R > : List(Identifiers), List(GrpAbRel) -> GrpAb, Hom(GrpAb)
Group< X | R > : List(Identifiers), List(GrpFPRel) -> GrpFP, Hom(Grp)
PolycyclicGenerators(G) : GrpMat -> [ GrpPCElt ]
PolycyclicGroup< x_1, ..., x_n | R : parameters > : List(Identifiers), List(GrpFPRel) -> GrpGPC, Map
PolycyclicGroup< x_1, ..., x_n | R : parameters > : List(Identifiers), List(GrpFPRel) -> GrpPC, Map
Introduction (POLYCYCLIC GROUPS)
POLYCYCLIC GROUPS
Polycyclic Groups and Polycyclic Presentations (POLYCYCLIC GROUPS)
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