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Subindex: properties .. PSOPlus
Abstract Properties of a Group (PERMUTATION GROUPS)
Basic Group Properties (FINITE p-GROUPS)
Basic Group Properties (FINITE SOLUBLE GROUPS)
Basic Invariants of a Matrix Group (MATRIX GROUPS)
Determinant and Other Properties (MATRICES)
Elementary Properties of a Subgroup (PERMUTATION GROUPS)
Elementary Properties of Subgroups (MATRIX GROUPS)
Geometrical Properties (SCHEMES)
Minimal and Characteristic Polynomials and Eigenvalues (MATRICES)
Properties (MODULAR FORMS)
Properties (PARTITIONS, WORDS AND YOUNG TABLEAUX)
Properties (SUPERSINGULAR DIVISORS ON MODULAR CURVES)
Properties of a Polycyclic Presentation (POLYCYCLIC GROUPS)
Properties of AG--Codes (LINEAR CODES OVER FINITE FIELDS)
Properties of Class Fields (ALGEBRAIC FUNCTION FIELDS)
Properties of Elements (FINITE SOLUBLE GROUPS)
Properties of Groups of Lie Type (GROUPS OF LIE TYPE)
Properties of Incidence Geometries and Coset Geometries (INCIDENCE GEOMETRY)
Properties of Invariant Rings (INVARIANT RINGS OF FINITE GROUPS)
Properties of Lattices (LATTICES)
Properties of Module Elements (MODULES OVER A MATRIX ALGEBRA)
Properties of Reflection Groups (REFLECTION GROUPS)
Properties of Root Data (ROOT DATA)
Properties of Root Systems (ROOT SYSTEMS)
Properties of Subgroups (FINITE SOLUBLE GROUPS)
Properties of Vectors (FREE MODULES)
Properties of Root Data (ROOT DATA)
Properties of Root Systems (ROOT SYSTEMS)
Elementary Properties of a Subgroup (PERMUTATION GROUPS)
Properties (ALGEBRAICALLY CLOSED FIELDS)
Properties of Lie Algebras and Ideals (LIE ALGEBRAS)
IsProportional(X, k) : Mtrx, RngIntElt -> BoolElt, Tup
Prune(A) : FldAC ->
Prune(~S) : List ->
Prune(S) : List -> List
Prune(phi) : MapSch -> MapSch
Prune(C) : ModCpx -> ModCpx
Prune(C,n) : ModCpx, RngIngElt -> ModCpx
Prune(~S) : SeqEnum ->
Prune(~T) : Tup ->
Prune(T) : Tup -> Tup
pSelmerGroup(p, S) : prime p, { RngOrdIdl } -> G, m
pSelmerGroup(A, p, S) : RngUPolRes, RngIntElt, SetEnum[RngOrdIdl] -> GrpAb, Map
pSelmerGroup(p, S) : prime p, { RngOrdIdl } -> G, m
pSelmerGroup(A, p, S) : RngUPolRes, RngIntElt, SetEnum[RngOrdIdl] -> GrpAb, Map
PseudoAdd(P1, P2, P3) : SrfKumPt, SrfKumPt, SrfKumPt -> SrfKumPt
PseudoAddMultiple(P1, P2, P3, n) : SrfKumPt, SrfKumPt, SrfKumPt, RngIntElt -> SrfKumPt
PseudoBasis(M) : ModDed -> SeqEnum
PseudoDimension(C) : Code -> RngIntElt
PseudoRemainder(f, g) : RngUPolElt, RngUPolElt -> RngUPolElt
PSEUDO-RANDOM BIT SEQUENCES
PSEUDO-RANDOM BIT SEQUENCES
PseudoAdd(P1, P2, P3) : SrfKumPt, SrfKumPt, SrfKumPt -> SrfKumPt
PseudoAddMultiple(P1, P2, P3, n) : SrfKumPt, SrfKumPt, SrfKumPt, RngIntElt -> SrfKumPt
PseudoBasis(M) : ModDed -> SeqEnum
NumberOfGenerators(C) : Code -> RngIntElt
Ngens(C) : Code -> RngIntElt
PseudoDimension(C) : Code -> RngIntElt
IsPseudoreflection( R ) : AlgMatElt -> BoolElt, ModTupRngElt, ModTupRngElt, RngIntElt
Pseudoreflection(root, coroot, {order}) : ModTupRngElt, ModTupRngElt RngIntElt -> AlgMatElt
GrpRfl_Pseudoreflections (Example H85E2)
PseudoRemainder(f, g) : RngUPolElt, RngUPolElt -> RngUPolElt
IsogenyMapPsi(I) : Map -> RngUPolElt
IsogenyMapPsiMulti(I) : Map -> RngUPolElt
IsogenyMapPsiSquared(I) : Map -> RngUPolElt
LogDerivative(s) : FldPrElt -> FldPrElt
PSigmaL(arguments)
ProjectiveSigmaLinearGroup(arguments)
ProjectiveSigmaSymplecticGroup(arguments)
ProjectiveSigmaUnitaryGroup(arguments)
PSigmaL(arguments)
ProjectiveSigmaLinearGroup(arguments)
PSigmaSp(arguments)
ProjectiveSigmaSymplecticGroup(arguments)
PSigmaU(arguments)
ProjectiveSigmaUnitaryGroup(arguments)
PSL(arguments)
ProjectiveSpecialLinearGroup(arguments)
PSL2(R) : Rng -> GrpPSL2
ProjectiveSpecialOrthogonalGroup(n, q) : RngIntElt, RngIntElt -> GrpPerm, {@ ModTupFldElt @}
PSO(arguments)
ProjectiveSpecialOrthogonalGroupMinus(n, q) : RngIntElt, RngIntElt -> GrpPerm, {@ ModTupFldElt @}
PSOMinus(arguments)
ProjectiveSpecialOrthogonalGroupPlus(n, q) : RngIntElt, RngIntElt -> GrpPerm, {@ ModTupFldElt @}
PSOPlus(arguments)
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