GAP (XMod) - Index

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### Index

2d-domain 2.
2d-group 2.
2d-mapping 3.
2dimensional-domain with objects 9.1
3d-domain 8.
3d-group 8.
3d-mapping 8.3
abelian module 10.2
`AbelianModuleAction` 10.2-1
`AbelianModuleGroup` 10.2-1
`AbelianModuleObject` 10.2-1
actor 6.1
`ActorCrossedSquare` 8.2-1
`ActorXMod` 6.1-2
`AllCat1DataGroupsBasic` 2.6-2
`AllDerivations` 5.2-1
`AllInducedXMods` 7.2-2
`AllSections` 5.2-1
`AllStemGroupFamilies` 4.2-2
`AllStemGroupIds` 4.2-2
`AllXMods` 4.1-11
`AllXModsUpToIsomorphism` 4.1-12
`AreIsoclinicDomains` 4.2-1 4.3-1
AutoGroup 2.1-2
`AutomorphismPermGroup` 6.1-1 6.1-2
`Boundary` 2.1-2 2.4-2
cat1-group 2.4
`Cat1Group` 2.4-1
`Cat1GroupByPeifferQuotient` 2.4-3
`Cat1GroupOfXMod` 2.5-2
`Cat1Morphism` 3.3-1
`Cat1MorphismByHoms` 3.3-1
`Cat1Select` 2.6-1
cat2-group 8.4
`Cat2Group` 8.4-1
`Cat2GroupOfCrossedSquare` 8.4-2
catn-group 8.5
`Centralizer` 4.1-7
`CentralQuotient` 4.1-8 8.2-2
`CentreXMod` 4.1-7
`CommutatorSubXMod` 4.1-4
`CompositeDerivation` 5.2-2
`CompositeSection` 5.2-2
`CompositionMorphism` 3.4-1
`CoproductXMod` 7.1-1
`CrossActionSubgroup` 4.1-4
crossed module 2.1
crossed module morphism 3.1
crossed module of groupoids 9.
crossed module over a groupoid 9.1
crossed pairing 8.1
crossed square 6.1-2 8.1
crossed square morphism 8.3
`CrossedPairing` 8.2-4
`CrossedSquare` 8.2-1
`CrossedSquareByNormalSubgroups` 8.2-1
`CrossedSquareOfCat2Group` 8.4-2
derivation, of crossed module 5.1-1
`DerivationByImages` 5.1-2
`DerivationBySection` 5.1-3
`DerivedSubXMod` 4.1-5
`DiagonalAction` 8.2-4
`DiagonalCat1Group` 2.4-3
`DirectProductOp` 2.1-1
`Displacement` 4.1-3
`DisplacementSubgroup` 4.1-3
display a 2d-group 2.1-4
display a 2d-mapping 3.2-3
`Down2DimensionalGroup` 8.2-4
`Down2DimensionalMorphism` 8.3-1
`EndomorphismPreCat1Group` 2.5-1
`ExternalSetXMod` 2.1-4
`FactorPreXMod` 4.1-1
`FixedPointSubgroupXMod` 4.1-6
`GeneratingAutomorphisms` 6.1-1
`HeadMap` 2.4-2
`IdentityMapping` 3.2-3 3.3-1
`IdGroup` 2.1-4 2.7-1
`ImageElmCrossedPairing` 8.2-4
`ImageElmXModAction` 2.1-3
`ImagesList` 5.2-1
`ImagesTable` 5.2-1
inclusion mapping 10.1
`InclusionMappingGroups` 10.1-1
`InclusionMorphism2DimensionalDomains` 3.2-3 3.3-1
induced crossed module 7.2
`InducedCat1` 7.2-1
`InducedXMod` 7.2-1
`InfoXMod` 1.
`InnerActorXMod` 6.1-3
`InnerAutomorphismCat1` 3.3-1
`InnerAutomorphismsByNormalSubgroup` 10.1-2
`InnerAutomorphismXMod` 3.2-3
`InnerMorphism` 6.1-3
`IntersectionSubXMods` 4.1-2
Is2DimensionalDomain 2.2
Is2DimensionalGroup 2.2
Is2DimensionalGroupWithObjects 9.1-2
`Is3dObject` 8.2-3
`IsAbelian2DimensionalGroup` 4.1-9
`IsAbelianModule` 10.2-1
IsAbelianModule2DimensionalGroup 2.2
`IsAspherical2DimensionalGroup` 4.1-9
`IsAutomorphism3dObject` 8.3-2
IsAutomorphismGroup2DimensionalGroup 2.2
`IsBijective` 3.2-2 8.3-2
`IsCat1Group` 2.5-1
`IsCat1Morphism` 3.3-1
IsCentralExtension2DimensionalGroup 2.2
`IsCrossedSquare` 8.2-3
`IsCrossedSquareMorphism` 8.3-2
`IsDerivation` 5.1-1
`IsDirectProductWithCompleteDigraphDomain` 9.1-2
`IsEndo2DimensionalMapping` 3.2-2
`IsEndomorphism3dObject` 8.3-2
`IsEndomorphismPreCat1Group` 2.5-1
`IsFaithful2DimensionalGroup` 4.1-9
`IsFp2DimensionalGroup` 2.2-1
`IsFp3dObject` 8.2-3
`IsFpPreXModWithObjects` 9.1-3
`IsGroupOfAutomorphisms` 10.1-2
`IsIdentityCat1Group` 2.5-1
`IsInducedXMod` 7.2-1
`IsInjective` 3.2-2
`IsNilpotent2DimensionalGroup` 4.1-10
IsNormal for crossed modules 2.2-1
IsNormalSubgroup2DimensionalGroup 2.2
`IsoclinicMiddleLength` 4.2-3 4.3-3
`IsoclinicRank` 4.2-3 4.3-3
`IsoclinicStemDomain` 4.2-2 4.3-2
`Isoclinism` 4.2-1 4.3-1
`IsomorphismByIsomorphisms` 3.2-4
`IsomorphismFp2DimensionalGroup` 3.3-2
`IsomorphismPc2DimensionalGroup` 3.2-4 3.3-2
`IsomorphismPerm2DimensionalGroup` 3.2-4 3.3-2
`IsomorphismPermObject` 3.3-2
`IsomorphismXMods` 4.1-12
`IsPc2DimensionalGroup` 2.2-1
`IsPc3dObject` 8.2-3
`IsPcPreXModWithObjects` 9.1-3
`IsPerm2DimensionalGroup` 2.2-1
`IsPerm3dObject` 8.2-3
`IsPermPreXModWithObjects` 9.1-3
`IsPreCat1Morphism` 3.3-1
`IsPreCrossedSquare` 8.2-3
`IsPreCrossedSquareMorphism` 8.3-2
`IsPreXCat1Group` 2.5-1
`IsPreXMod` 2.2-1
`IsPreXModMorphism` 3.2-1
`IsPreXModWithObjects` 9.1-2
`IsSection` 5.1-1
`IsSimplyConnected2DimensionalGroup` 4.1-9
`IsSingleValued` 3.2-2
`IsStemDomain` 4.2-2 4.3-2
`IsSurjective` 3.2-2
`IsTotal` 3.2-2
IsTrivialAction2DimensionalGroup 2.2
`IsUp2DimensionalMapping` 5.1-1
`IsXMod` 2.2-1
`IsXModMorphism` 3.2-1
`IsXModWithObjects` 9.1-2
`Kernel` 3.4-2
`Kernel2DimensionalMapping` 3.4-2
`KernelEmbedding` 2.4-2
`Left2DimensionalGroup` 8.2-4
`Left2DimensionalMorphism` 8.3-1
License .-2
`LowerCentralSeriesOfXMod` 4.1-10
`LueXMod` 6.1-2
`MappingToOne` 10.1-1
morphism 3.2
morphism of 2d-group 3.1
morphism of 3d-group 8.3
`MorphismOfInducedXMod` 7.2-1
`Name` 2.1-4 2.4-2 8.2-1
`NaturalMorphismByNormalSubPreXMod` 4.1-1
`NilpotencyClass2DimensionalGroup` 4.1-10
`Normalizer` 4.1-7
`NormalSubXMods` 2.2-2
`NorrieXMod` 6.1-2
ObjectList 9.1-4
operations on morphisms 3.4
order of a 2d-automorphism 3.2-3
Peiffer subgroup 2.3-1
`PeifferSubgroup` 2.3-2
`PermAutomorphismAsXModMorphism` 6.1-1
pre-crossed module 2.3
`PreCat1Group` 2.4-1
`PreCat1GroupByEndomorphisms` 2.4-1
`PreCat1GroupByNormalSubgroup` 2.4-3
`PreCat1GroupByTailHeadEmbedding` 2.4-1
`PreCat1GroupOfPreXMod` 2.5-2
`PreCat1Morphism` 3.3-1
`PreCat1MorphismByHoms` 3.3-1
`PreCat2Group` 8.4-1
`PreCat2GroupByPreCat1Groups` 8.4-1
`PreXModByBoundaryAndAction` 2.3-1
`PreXModMorphism` 3.2-3
`PreXModMorphismByHoms` 3.2-3
`PreXModOfPreCat1Group` 2.5-2
`Range` 2.1-2 2.4-2 3.1-1 8.3-1
`RangeEmbedding` 2.4-2
`RangeHom` 3.1-1
regular derivation 5.1-1
`RegularDerivations` 5.2-1
`RegularSections` 5.2-1
restriction mapping 10.1
`ReverseCat1Group` 2.4-3
`Right2DimensionalGroup` 8.2-4
`Right2DimensionalMorphism` 8.3-1
`Root2dGroup` 9.1-4
section, of cat1-group 5.1-1
`SectionByDerivation` 5.1-3
`SectionByImages` 5.1-3
selection of a small cat1-group 2.6
`SinglePiecePreXModWithObjects` 9.1-1
`Size` 2.1-4 2.4-2
`SmallerDegreePerm2DimensionalDomain` 3.3-2
`Source` 2.1-2 2.4-2 3.1-1 8.3-1
`SourceHom` 3.1-1
`StabilizerSubgroupXMod` 4.1-6
`StructureDescription` 2.7-1
`SubPreXMod` 2.3-1
`SubXMod` 2.2-2
`TailMap` 2.4-2
`Transpose3dGroup` 8.2-1
`TrivialSubXMod` 2.2-2
up 2d-mapping of 2d-group 5.
`Up2DimensionalGroup` 8.2-4
`Up2DimensionalMorphism` 8.3-1
`UpGeneratorImages` 5.2-2
`UpImagePositions` 5.2-2
version 1 for GAP 3 11.1-1
version 2.001 for GAP 4 11.1-3
Whitehead group 5.1-1
Whitehead monoid 5.1-1
Whitehead multiplication 5.1 5.1-1
`WhiteheadGroupTable` 5.2-3
`WhiteheadMonoidTable` 5.2-3
`WhiteheadPermGroup` 5.2-3
`WhiteheadTransMonoid` 5.2-3
`WhiteheadXMod` 6.1-2
`XMod` 2.1-1
`XModAction` 2.1-2 9.1-4
`XModByAbelianModule` 2.1-1
`XModByAutomorphismGroup` 2.1-1
`XModByBoundaryAndAction` 2.1-1
`XModByCentralExtension` 2.1-1
`XModByGroupOfAutomorphisms` 2.1-1
`XModByInnerAutomorphismGroup` 2.1-1
`XModByNormalSubgroup` 2.1-1
`XModByPeifferQuotient` 2.3-2
`XModByTrivialAction` 2.1-1
`XModCentre` 6.1-3
`XModMorphism` 3.2-3
`XModMorphismByHoms` 3.2-3
`XModOfCat1Group` 2.5-2

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