/usr/share/gap/pkg/Polycyclic/doc/chapInd.txt

  
  
  Index
  
   ComplementClasses 8.4-5 
   ComplementClassesCR 8.4-3 
   ComplementClassesEfaPcps 8.4-4 
   ComplementCR 8.4-1 
   ComplementsCR 8.4-2 
  \/ 5.5-2 
  \= 5.1-1 
  \[\] 5.4-3 
  \in 5.1-5 
  AbelianInvariantsMultiplier 7.9-4 
  AbelianPcpGroup 6.1-1 
  AddHallPolynomials 3.3-2 
  AddIgsToIgs 5.3-5 
  AddToIgs 5.3-5 
  AddToIgsParallel 5.3-5 
  BurdeGrunewaldPcpGroup 6.1-8 
  Centralizer 7.3-1  7.3-2 
  Centre 7.6-3 
  Cgs 5.3-3  5.3-3 
  CgsParallel 5.3-3 
  ClosureGroup 5.1-7 
  Collector 4.2-1 
  CommutatorSubgroup 5.1-10 
  ConjugacyIntegralAction 7.2-3 
  CRRecordByMats 8.1-1 
  CRRecordByPcp 8.1-2 
  CRRecordBySubgroup 8.1-2 
  DEBUG_COMBINATORIAL_COLLECTOR 3.3-8 
  DecomposeUpperUnitriMat 9.2-6 
  DenominatorOfPcp 5.4-6 
  Depth 4.2-5 
  DerivedSeriesOfGroup 7.1-4 
  DihedralPcpGroup 6.1-2 
  EfaSeries 7.1-2 
  Elements 5.1-6 
  ExampleOfMetabelianPcpGroup 6.2-1 
  ExamplesOfSomePcpGroups 6.2-2 
  Exponents 4.2-2 
  ExponentsByObj 3.2-6 
  ExponentsByPcp 5.4-10 
  ExtensionClassesCR 8.4-8 
  ExtensionCR 8.4-6 
  ExtensionsCR 8.4-7 
  FactorGroup 5.5-2 
  FactorOrder 4.2-9 
  FCCentre 7.6-4 
  FiniteSubgroupClasses 7.4-4 
  FiniteSubgroupClassesBySeries 7.4-5 
  FittingSubgroup 7.6-1 
  FromTheLeftCollector 3.1-1 
  FTLCollectorAppendTo 3.3-5 
  FTLCollectorPrintTo 3.3-4 
  GeneratorsOfPcp 5.4-2 
  GenExpList 4.2-3 
  GetConjugate 3.2-3 
  GetConjugateNC 3.2-3 
  GetPower 3.2-2 
  GetPowerNC 3.2-2 
  Group 4.3-2 
  GroupHomomorphismByImages 5.6-1 
  GroupOfPcp 5.4-8 
  HeisenbergPcpGroup 6.1-6 
  HirschLength 5.1-9 
  Igs 5.3-1  5.3-1 
  IgsParallel 5.3-1 
  Image 5.6-3  5.6-3  5.6-3 
  Index 5.1-4 
  InfiniteMetacyclicPcpGroup 6.1-5 
  Intersection 7.3-3 
  IsAbelian 5.2-4 
  IsConfluent 3.1-7 
  IsConjugate 7.3-1  7.3-2 
  IsElementaryAbelian 5.2-5 
  IsFreeAbelian 5.2-6 
  IsInjective 5.6-6 
  IsMatrixRepresentation 9.1-2 
  IsNilpotentByFinite 7.6-2 
  IsNilpotentGroup 5.2-3 
  IsNormal 5.2-2 
  IsomorphismFpGroup 5.9-4 
  IsomorphismPcGroup 5.9-3 
  IsomorphismPcpGroup 5.9-1 
  IsomorphismPcpGroupFromFpGroupWithPcPres 5.9-2 
  IsomorphismUpperUnitriMatGroupPcpGroup 9.2-1 
  IsPcpElement 4.1-3 
  IsPcpElementCollection 4.1-4 
  IsPcpElementRep 4.1-5 
  IsPcpGroup 4.1-6 
  IsSubgroup 5.2-1 
  IsTorsionFree 7.4-3 
  IsWeightedCollector 3.3-1 
  Kernel 5.6-2 
  LeadingExponent 4.2-6 
  Length 5.4-4 
  License .-1 
  LowerCentralSeriesOfGroup 7.1-7 
  LowIndexNormalSubgroups 7.5-3 
  LowIndexSubgroupClasses 7.5-2 
  MakeNewLevel 9.2-4 
  MaximalOrderByUnitsPcpGroup 6.1-7 
  MaximalSubgroupClassesByIndex 7.5-1 
  MinimalGeneratingSet 7.7-1 
  NameTag 4.2-4 
  NaturalHomomorphismByNormalSubgroup 5.5-1 
  Ngs 5.3-2  5.3-2 
  NilpotentByAbelianByFiniteSeries 7.6-6 
  NilpotentByAbelianNormalSubgroup 7.5-4 
  NonAbelianExteriorSquare 7.9-6 
  NonAbelianExteriorSquareEpimorphism 7.9-5 
  NonAbelianExteriorSquarePlusEmbedding 7.9-9 
  NonAbelianTensorSquare 7.9-8 
  NonAbelianTensorSquareEpimorphism 7.9-7 
  NonAbelianTensorSquarePlus 7.9-11 
  NonAbelianTensorSquarePlusEpimorphism 7.9-10 
  NormalClosure 5.1-8 
  Normalizer 7.3-2 
  NormalizerIntegralAction 7.2-3 
  NormalTorsionSubgroup 7.4-2 
  NormedPcpElement 4.2-11 
  NormingExponent 4.2-10 
  NumberOfGenerators 3.2-4 
  NumeratorOfPcp 5.4-7 
  ObjByExponents 3.2-5 
  OneCoboundariesCR 8.2-1 
  OneCoboundariesEX 8.3-1 
  OneCocyclesCR 8.2-1 
  OneCocyclesEX 8.3-2 
  OneCohomologyCR 8.2-1 
  OneCohomologyEX 8.3-3 
  OneOfPcp 5.4-9 
  OrbitIntegralAction 7.2-2 
  Pcp 5.4-1  5.4-1 
  PcpElementByExponents 4.1-1 
  PcpElementByExponentsNC 4.1-1 
  PcpElementByGenExpList 4.1-2 
  PcpElementByGenExpListNC 4.1-2 
  PcpGroupByCollector 4.3-1 
  PcpGroupByCollectorNC 4.3-1 
  PcpGroupByPcp 5.4-11 
  PcpGroupBySeries 5.7-2 
  PcpOrbitsStabilizers 7.2-1 
  PcpOrbitStabilizer 7.2-1 
  PcpsBySeries 7.1-10 
  PcpSeries 7.1-1 
  PcpsOfEfaSeries 7.1-11 
  PolyZNormalSubgroup 7.6-5 
  PreImage 5.6-4 
  PreImagesRepresentative 5.6-5 
  PrintPcpPresentation 5.8-1  5.8-1 
  PRump 5.1-11 
  Random 5.1-3 
  RandomCentralizerPcpGroup 7.8-1  7.8-1 
  RandomNormalizerPcpGroup 7.8-1 
  RanksLevels 9.2-3 
  RefinedDerivedSeries 7.1-5 
  RefinedDerivedSeriesDown 7.1-6 
  RefinedPcpGroup 5.7-1 
  RelativeIndex 4.2-8 
  RelativeOrder 4.2-7 
  RelativeOrders 3.2-1 
  RelativeOrdersOfPcp 5.4-5 
  SchurCover 7.9-3 
  SchurCovering A. 
  SchurCovers 7.10-1 
  SchurExtension 7.9-1 
  SchurExtensionEpimorphism 7.9-2 
  SchurMultPcpGroup A. 
  SemiSimpleEfaSeries 7.1-3 
  SetCommutator 3.1-5 
  SetConjugate 3.1-4 
  SetConjugateNC 3.1-4 
  SetPower 3.1-3 
  SetPowerNC 3.1-3 
  SetRelativeOrder 3.1-2 
  SetRelativeOrderNC 3.1-2 
  SiftUpperUnitriMat 9.2-5 
  SiftUpperUnitriMatGroup 9.2-2 
  Size 5.1-2 
  SmallGeneratingSet 5.1-12 
  SplitExtensionPcpGroup 8.4-9 
  StabilizerIntegralAction 7.2-2 
  String 3.3-3 
  Subgroup 4.3-3 
  SubgroupByIgs 5.3-4  5.3-4 
  SubgroupUnitriangularPcpGroup 6.1-4 
  TorsionByPolyEFSeries 7.1-9 
  TorsionSubgroup 7.4-1 
  TwoCoboundariesCR 8.2-1 
  TwoCocyclesCR 8.2-1 
  TwoCohomologyCR 8.2-1 
  TwoCohomologyModCR 8.2-2 
  UnitriangularMatrixRepresentation 9.1-1 
  UnitriangularPcpGroup 6.1-3 
  UpdatePolycyclicCollector 3.1-6 
  UpperCentralSeriesOfGroup 7.1-8 
  USE_COMBINATORIAL_COLLECTOR 3.3-9 
  USE_LIBRARY_COLLECTOR 3.3-7 
  UseLibraryCollector 3.3-6 
  WhiteheadQuadraticFunctor 7.9-12 
  
  
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