Quelle manual.lab Sprache: unbekannt

\GAPDocLabFile{xmod}
\makelabel{xmod:Title page}{}{X7D2C85EC87DD46E5}
\makelabel{xmod:Abstract}{}{X7AA6C5737B711C89}
\makelabel{xmod:Copyright}{}{X81488B807F2A1CF1}
\makelabel{xmod:Acknowledgements}{}{X82A988D47DFAFCFA}
\makelabel{xmod:Table of Contents}{}{X8537FEB07AF2BEC8}
\makelabel{xmod:Introduction}{1}{X7DFB63A97E67C0A1}
\makelabel{xmod:2d-groups : crossed modules and cat1-groups}{2}{X7EB8288E8424F39F}
\makelabel{xmod:Constructions for crossed modules}{2.1}{X7BAD9A7F7AFEEC89}
\makelabel{xmod:Properties of crossed modules}{2.2}{X7CF622538749FE73}
\makelabel{xmod:Pre-crossed modules}{2.3}{X7D435B6279032D4D}
\makelabel{xmod:Cat1-groups and pre-cat1-groups}{2.4}{X7AAABC1D7E110988}
\makelabel{xmod:Properties of cat1-groups and pre-cat1-groups}{2.5}{X8317816A8361F88C}
\makelabel{xmod:Enumerating cat1-groups with a given source}{2.6}{X80D6CB4080417BFA}
\makelabel{xmod:Selection of a small cat1-group}{2.7}{X7A6A70BD86DE458D}
\makelabel{xmod:More functions for crossed modules and cat1-groups}{2.8}{X8614CDCF8063117F}
\makelabel{xmod:The group groupoid associated to a cat1-group}{2.9}{X7CFAB044817E5E91}
\makelabel{xmod:2d-mappings}{3}{X815144D67C1D1AE3}
\makelabel{xmod:Morphisms of 2-dimensional groups}{3.1}{X7BBEA95E7AE1F317}
\makelabel{xmod:Morphisms of pre-crossed modules}{3.2}{X78CADE4D7EB1EA44}
\makelabel{xmod:Morphisms of pre-cat1-groups}{3.3}{X7B9D3C1F7A395FF2}
\makelabel{xmod:Operations on morphisms}{3.4}{X7B09A28579707CAF}
\makelabel{xmod:Quasi-isomorphisms}{3.5}{X79C47E3D7855A117}
\makelabel{xmod:Isoclinism of groups and crossed modules}{4}{X802AFE8E7EDB435E}
\makelabel{xmod:More operations for crossed modules}{4.1}{X7E373BF3836B3A9C}
\makelabel{xmod:Isoclinism for groups}{4.2}{X7B0D511A82FD945E}
\makelabel{xmod:Isoclinism for crossed modules}{4.3}{X81338C977972AD83}
\makelabel{xmod:Whitehead group of a crossed module}{5}{X85CD9A43847AE1B8}
\makelabel{xmod:Derivations and Sections}{5.1}{X7C01AE7783898705}
\makelabel{xmod:Whitehead Monoids and Groups}{5.2}{X861A52407D3C627D}
\makelabel{xmod:Endomorphisms determined by a derivation}{5.3}{X7E53AF1884B2D03D}
\makelabel{xmod:Whitehead groups for cat1-groups}{5.4}{X820501BF83D1D6D7}
\makelabel{xmod:Actors of 2d-groups}{6}{X84C872BB7F1E5F25}
\makelabel{xmod:Actor of a crossed module}{6.1}{X7B853602873FC7AB}
\makelabel{xmod:Actor of a cat1-group}{6.2}{X81BFAD86831097E3}
\makelabel{xmod:Induced constructions}{7}{X8339DF98872D2E1C}
\makelabel{xmod:Coproducts of crossed modules}{7.1}{X80D3C8F97A10D5E5}
\makelabel{xmod:Induced crossed modules}{7.2}{X7966FF497C36C465}
\makelabel{xmod:Induced cat1-groups}{7.3}{X814A695779706E22}
\makelabel{xmod:Crossed squares and Cat2-groups}{8}{X780368C083C76EDC}
\makelabel{xmod:Definition of a crossed square and a crossed n-cube of groups}{8.1}{X7C4AFE8D85848C8F}
\makelabel{xmod:Constructions for crossed squares}{8.2}{X820A7D30847BC828}
\makelabel{xmod:Substructures of Crossed Squares}{8.3}{X79A59CED7C69BF18}
\makelabel{xmod:Morphisms of crossed squares}{8.4}{X78A79A7E85128C7B}
\makelabel{xmod:Definitions and constructions for cat2-groups and their morphisms}{8.5}{X86D5AA247B64ED51}
\makelabel{xmod:Enumerating cat2-groups with a given source}{8.6}{X80FB2B328578DE42}
\makelabel{xmod:Cat3-groups and Crossed cubes}{9}{X7DBA3A7E81C71A64}
\makelabel{xmod:Functions for (pre-)cat3-groups}{9.1}{X7CC52AF4840F478E}
\makelabel{xmod:Enumerating cat3-groups with a given source}{9.2}{X80E074E37D02B2F6}
\makelabel{xmod:Definition and constructions for catn-groups and their morphisms}{9.3}{X7F8538B580847268}
\makelabel{xmod:Crossed modules of groupoids}{10}{X80B3A81B7E5CA3A9}
\makelabel{xmod:Constructions for crossed modules of groupoids}{10.1}{X847F4ED77F50528C}
\makelabel{xmod:Double Groupoids}{11}{X83B7E8A287C9284A}
\makelabel{xmod:Constructions for Double Groupoids}{11.1}{X87AC8EF586C35CD4}
\makelabel{xmod:Conversion of Basic Double Groupoids}{11.2}{X7D69B5A680FE4C81}
\makelabel{xmod:Commutative double groupoids}{11.3}{X853B15F483477D5C}
\makelabel{xmod:Applications}{12}{X7DD7F0847FF2B96C}
\makelabel{xmod:Free Loop Spaces}{12.1}{X8575260A80F735BD}
\makelabel{xmod:Interaction with HAP}{13}{X81EC8C8A82C15298}
\makelabel{xmod:Calling HAP functions}{13.1}{X865CE53A827FBE6F}
\makelabel{xmod:Utility functions}{14}{X810FFB1C8035C8BE}
\makelabel{xmod:Mappings}{14.1}{X7C9734B880042C73}
\makelabel{xmod:Abelian Modules}{14.2}{X852BD9CA84C2AFF0}
\makelabel{xmod:Development history}{15}{X810C43BC7F63C4B4}
\makelabel{xmod:Changes from version to version}{15.1}{X7ACE7E8384B73156}
\makelabel{xmod:Version 1 for GAP 3}{15.1.1}{X848198AA862249C4}
\makelabel{xmod:Version 2}{15.1.2}{X7CF8E72D80AAB54F}
\makelabel{xmod:Version 2.001 for GAP 4}{15.1.3}{X7F9CE0487BB6F660}
\makelabel{xmod:Induced crossed modules}{15.1.4}{X7966FF497C36C465}
\makelabel{xmod:Versions 2.002 -- 2.006}{15.1.5}{X7E0B70FD82DC5BA8}
\makelabel{xmod:Versions 2.007 -- 2.010}{15.1.6}{X7F6E650E85384C25}
\makelabel{xmod:Versions for GAP [4.5 .. 4.12]}{15.2}{X80A8A3FB82048ADD}
\makelabel{xmod:AllCat1s}{15.2.1}{X794BBE42839F2E18}
\makelabel{xmod:Versions 2.43 - 2.56}{15.2.2}{X78C26CC27D48B1A8}
\makelabel{xmod:Version 2.61}{15.2.3}{X8715310378F0F8D2}
\makelabel{xmod:Versions 2.63 - 2.74}{15.2.4}{X87EE8E70786CAF46}
\makelabel{xmod:Versions 2.75 - 2.85}{15.2.5}{X85F63D6979B72CA5}
\makelabel{xmod:Versions 2.86 - 2.91}{15.2.6}{X81023EBF7CD2352E}
\makelabel{xmod:Versions from 2.92}{15.2.7}{X87062F217BAC0B6E}
\makelabel{xmod:What needs doing next?}{15.3}{X83D1530487593182}
\makelabel{xmod:Bibliography}{Bib}{X7A6F98FD85F02BFE}
\makelabel{xmod:References}{Bib}{X7A6F98FD85F02BFE}
\makelabel{xmod:Index}{Ind}{X83A0356F839C696F}
\makelabel{xmod:InfoXMod}{1}{X7DFB63A97E67C0A1}
\makelabel{xmod:2d-domain}{2}{X7EB8288E8424F39F}
\makelabel{xmod:2d-group}{2}{X7EB8288E8424F39F}
\makelabel{xmod:crossed module}{2.1}{X7BAD9A7F7AFEEC89}
\makelabel{xmod:XMod}{2.1.1}{X7C8175AE7F76B586}
\makelabel{xmod:XModByBoundaryAndAction}{2.1.1}{X7C8175AE7F76B586}
\makelabel{xmod:XModByNormalSubgroup}{2.1.2}{X83050ED686776933}
\makelabel{xmod:XModByTrivialAction}{2.1.3}{X867B2D53832EF05E}
\makelabel{xmod:XModByAutomorphismGroup}{2.1.4}{X78B14FDA817CCEEF}
\makelabel{xmod:XModByInnerAutomorphismGroup}{2.1.4}{X78B14FDA817CCEEF}
\makelabel{xmod:XModByGroupOfAutomorphisms}{2.1.4}{X78B14FDA817CCEEF}
\makelabel{xmod:XModByCentralExtension}{2.1.5}{X7D0F6FAA7AF69844}
\makelabel{xmod:XModByPullback}{2.1.6}{X84FA2B0A795B6997}
\makelabel{xmod:XModByAbelianModule}{2.1.7}{X824631577864961E}
\makelabel{xmod:DirectProduct for crossed modules}{2.1.8}{X81704DFB795C0D29}
\makelabel{xmod:Source for crossed modules}{2.1.9}{X790248A67CB9C33A}
\makelabel{xmod:Range for crossed modules}{2.1.9}{X790248A67CB9C33A}
\makelabel{xmod:Boundary for crossed modules}{2.1.9}{X790248A67CB9C33A}
\makelabel{xmod:XModAction for crossed modules of groups}{2.1.9}{X790248A67CB9C33A}
\makelabel{xmod:AutoGroup}{2.1.9}{X790248A67CB9C33A}
\makelabel{xmod:ImageElmXModAction}{2.1.10}{X7AF6602C87845F1D}
\makelabel{xmod:Size2d for crossed modules}{2.1.11}{X7846A7D37957B89E}
\makelabel{xmod:Name for crossed modules}{2.1.12}{X85516B19803C01C0}
\makelabel{xmod:IdGroup for crossed modules}{2.1.12}{X85516B19803C01C0}
\makelabel{xmod:ExternalSetXMod}{2.1.12}{X85516B19803C01C0}
\makelabel{xmod:Display for a 2d-group}{2.1.12}{X85516B19803C01C0}
\makelabel{xmod:Is2DimensionalDomain}{2.2}{X7CF622538749FE73}
\makelabel{xmod:Is2DimensionalGroup}{2.2}{X7CF622538749FE73}
\makelabel{xmod:IsTrivialAction2DimensionalGroup}{2.2}{X7CF622538749FE73}
\makelabel{xmod:IsNormalSubgroup2DimensionalGroup}{2.2}{X7CF622538749FE73}
\makelabel{xmod:IsCentralExtension2DimensionalGroup}{2.2}{X7CF622538749FE73}
\makelabel{xmod:IsAutomorphismGroup2DimensionalGroup}{2.2}{X7CF622538749FE73}
\makelabel{xmod:IsAbelianModule2DimensionalGroup}{2.2}{X7CF622538749FE73}
\makelabel{xmod:IsXMod}{2.2.1}{X7E77E6B881B1CE50}
\makelabel{xmod:IsPreXMod}{2.2.1}{X7E77E6B881B1CE50}
\makelabel{xmod:Is2DimensionalGroup}{2.2.1}{X7E77E6B881B1CE50}
\makelabel{xmod:IsPerm2DimensionalGroup}{2.2.1}{X7E77E6B881B1CE50}
\makelabel{xmod:IsPc2DimensionalGroup}{2.2.1}{X7E77E6B881B1CE50}
\makelabel{xmod:IsFp2DimensionalGroup}{2.2.1}{X7E77E6B881B1CE50}
\makelabel{xmod:SubXMod}{2.2.2}{X7884284383284A87}
\makelabel{xmod:TrivialSubXMod}{2.2.2}{X7884284383284A87}
\makelabel{xmod:NormalSubXMods}{2.2.2}{X7884284383284A87}
\makelabel{xmod:IsNormal for pre-crossed modules}{2.2.2}{X7884284383284A87}
\makelabel{xmod:KernelCokernelXMod}{2.2.3}{X7D8165F77B23BCF6}
\makelabel{xmod:pre-crossed module}{2.3}{X7D435B6279032D4D}
\makelabel{xmod:PreXModByBoundaryAndAction}{2.3.1}{X8487BE427858C5C9}
\makelabel{xmod:PreXModWithTrivialRange}{2.3.1}{X8487BE427858C5C9}
\makelabel{xmod:SubPreXMod}{2.3.1}{X8487BE427858C5C9}
\makelabel{xmod:Peiffer subgroup}{2.3.1}{X8487BE427858C5C9}
\makelabel{xmod:PeifferSubgroup}{2.3.2}{X8527F4C07A8F359E}
\makelabel{xmod:XModByPeifferQuotient}{2.3.2}{X8527F4C07A8F359E}
\makelabel{xmod:cat1-group}{2.4}{X7AAABC1D7E110988}
\makelabel{xmod:Cat1Group}{2.4.1}{X7CF4C37F87D27EBA}
\makelabel{xmod:PreCat1Group}{2.4.1}{X7CF4C37F87D27EBA}
\makelabel{xmod:PreCat1GroupByTailHeadEmbedding}{2.4.1}{X7CF4C37F87D27EBA}
\makelabel{xmod:PreCat1GroupWithIdentityEmbedding}{2.4.1}{X7CF4C37F87D27EBA}
\makelabel{xmod:Source for cat1-groups}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:Range for cat1-groups}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:TailMap}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:HeadMap}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:RangeEmbedding}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:KernelEmbedding}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:Boundary for cat1-groups}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:Name for cat1-groups}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:Size2d for cat1-groups}{2.4.2}{X7C4FFC4086531157}
\makelabel{xmod:DiagonalCat1Group}{2.4.3}{X79944C7B87F767FD}
\makelabel{xmod:TransposeCat1Group}{2.4.4}{X79385660821E54A3}
\makelabel{xmod:TransposeIsomorphism}{2.4.4}{X79385660821E54A3}
\makelabel{xmod:Cat1GroupByPeifferQuotient}{2.4.5}{X87544FAD873672E1}
\makelabel{xmod:SubCat1Group}{2.4.6}{X85D9C5F881DBA9FC}
\makelabel{xmod:SubPreCat1Group}{2.4.6}{X85D9C5F881DBA9FC}
\makelabel{xmod:DirectProduct for cat1-groups}{2.4.7}{X7CE4F14585F6D473}
\makelabel{xmod:IsCat1Group}{2.5.1}{X78E03FAB84A57D03}
\makelabel{xmod:IsPreXCat1Group}{2.5.1}{X78E03FAB84A57D03}
\makelabel{xmod:IsIdentityCat1Group}{2.5.1}{X78E03FAB84A57D03}
\makelabel{xmod:IsPreCat1GroupWithIdentityEmbedding}{2.5.2}{X7B7CF88F83B0129D}
\makelabel{xmod:IsomorphicPreCat1GroupWithIdentityEmbedding}{2.5.2}{X7B7CF88F83B0129D}
\makelabel{xmod:IsomorphismToPreCat1GroupWithIdentityEmbedding}{2.5.2}{X7B7CF88F83B0129D}
\makelabel{xmod:Cat1GroupOfXMod}{2.5.3}{X82F10A59867C765D}
\makelabel{xmod:XModOfCat1Group}{2.5.3}{X82F10A59867C765D}
\makelabel{xmod:PreCat1GroupRecordOfPreXMod}{2.5.3}{X82F10A59867C765D}
\makelabel{xmod:PreXModRecordOfPreCat1Group}{2.5.3}{X82F10A59867C765D}
\makelabel{xmod:AllCat1GroupsWithImage}{2.6.1}{X7BDEBBF17CE6A6D4}
\makelabel{xmod:AllCat1GroupsWithImageIterator}{2.6.1}{X7BDEBBF17CE6A6D4}
\makelabel{xmod:AllCat1GroupsWithImageNumber}{2.6.1}{X7BDEBBF17CE6A6D4}
\makelabel{xmod:AllCat1GroupsWithImageUpToIsomorphism}{2.6.1}{X7BDEBBF17CE6A6D4}
\makelabel{xmod:AllCat1GroupsMatrix}{2.6.2}{X7FBFC8C87FC1AC5A}
\makelabel{xmod:AllCat1GroupsIterator}{2.6.3}{X7FEB2FCE7D9ADA85}
\makelabel{xmod:AllCat1GroupsUpToIsomorphism}{2.6.3}{X7FEB2FCE7D9ADA85}
\makelabel{xmod:AllCat1Groups}{2.6.3}{X7FEB2FCE7D9ADA85}
\makelabel{xmod:CatnGroupNumbers for cat1-groups}{2.6.4}{X7C6346A17FEEDFA1}
\makelabel{xmod:CatnGroupLists for cat1-groups}{2.6.4}{X7C6346A17FEEDFA1}
\makelabel{xmod:InitCatnGroupRecords}{2.6.4}{X7C6346A17FEEDFA1}
\makelabel{xmod:selection of a small cat1-group}{2.7}{X7A6A70BD86DE458D}
\makelabel{xmod:CAT1LISTMAXSIZE}{2.7}{X7A6A70BD86DE458D}
\makelabel{xmod:CAT1LISTNUMBERS}{2.7}{X7A6A70BD86DE458D}
\makelabel{xmod:Cat1Select}{2.7.1}{X7B8E67D880E380C8}
\makelabel{xmod:IdGroup for 2d-groups}{2.8.1}{X7831DB527CF9DD57}
\makelabel{xmod:StructureDescription for 2d-groups}{2.8.1}{X7831DB527CF9DD57}
\makelabel{xmod:IsSubXMod}{2.8.2}{X83BBC6818168C282}
\makelabel{xmod:IsSubPreXMod}{2.8.2}{X83BBC6818168C282}
\makelabel{xmod:IsSubCat1Group}{2.8.2}{X83BBC6818168C282}
\makelabel{xmod:IsSubPreCat1Group}{2.8.2}{X83BBC6818168C282}
\makelabel{xmod:IsSub2DimensionalGroup}{2.8.2}{X83BBC6818168C282}
\makelabel{xmod:GroupGroupoid}{2.9.1}{X7AF5AF668331321E}
\makelabel{xmod:GroupGroupoidElement}{2.9.2}{X8578AB6D7C1FC4F3}
\makelabel{xmod:2d-mapping}{3}{X815144D67C1D1AE3}
\makelabel{xmod:morphism of 2d-group}{3.1}{X7BBEA95E7AE1F317}
\makelabel{xmod:crossed module morphism}{3.1}{X7BBEA95E7AE1F317}
\makelabel{xmod:Source for 2d-group mappings}{3.1.1}{X7FFD094F7FFB1F17}
\makelabel{xmod:Range for 2d-group mappings}{3.1.1}{X7FFD094F7FFB1F17}
\makelabel{xmod:SourceHom}{3.1.1}{X7FFD094F7FFB1F17}
\makelabel{xmod:RangeHom}{3.1.1}{X7FFD094F7FFB1F17}
\makelabel{xmod:morphism}{3.2}{X78CADE4D7EB1EA44}
\makelabel{xmod:IsXModMorphism}{3.2.1}{X82B912B18127A42A}
\makelabel{xmod:IsPreXModMorphism}{3.2.1}{X82B912B18127A42A}
\makelabel{xmod:IsInjective for pre-xmod morphisms}{3.2.2}{X7E078F497F4EFA9F}
\makelabel{xmod:IsSurjective for pre-xmod morphisms}{3.2.2}{X7E078F497F4EFA9F}
\makelabel{xmod:IsSingleValued for pre-xmod morphisms}{3.2.2}{X7E078F497F4EFA9F}
\makelabel{xmod:IsTotal for pre-xmod morphisms}{3.2.2}{X7E078F497F4EFA9F}
\makelabel{xmod:IsBijective for pre-xmod morphisms}{3.2.2}{X7E078F497F4EFA9F}
\makelabel{xmod:IsEndo2DimensionalMapping}{3.2.2}{X7E078F497F4EFA9F}
\makelabel{xmod:XModMorphism}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:XModMorphismByGroupHomomorphisms}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:PreXModMorphism}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:PreXModMorphismByGroupHomomorphisms}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:InclusionMorphism2DimensionalDomains for crossed modules}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:InnerAutomorphismXMod}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:IdentityMapping for pre-xmods}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:display a 2d-mapping}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:order of a 2d-automorphism}{3.2.3}{X7CEABD6487CF2A38}
\makelabel{xmod:IsomorphismPerm2DimensionalGroup for pre-xmod morphisms}{3.2.4}{X854FC0C781AD62EC}
\makelabel{xmod:IsomorphismPc2DimensionalGroup for pre-xmod morphisms}{3.2.4}{X854FC0C781AD62EC}
\makelabel{xmod:IsomorphismByIsomorphisms}{3.2.4}{X854FC0C781AD62EC}
\makelabel{xmod:MorphismOfPullback for a crossed module by pullback}{3.2.5}{X87BCAAF787A7FF69}
\makelabel{xmod:IsCat1GroupMorphism}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:IsPreCat1GroupMorphism}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:Cat1GroupMorphism}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:Cat1GroupMorphismByGroupHomomorphisms}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:PreCat1GroupMorphism}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:PreCat1GroupMorphismByGroupHomomorphisms}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:InclusionMorphism2DimensionalDomains for cat1-groups}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:InnerAutomorphismCat1}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:IdentityMapping for precat1-morphisms}{3.3.1}{X7C47D0EC782D4C40}
\makelabel{xmod:Cat1GroupMorphismOfXModMorphism}{3.3.2}{X7D7459E67B568B44}
\makelabel{xmod:XModMorphismOfCat1GroupMorphism}{3.3.2}{X7D7459E67B568B44}
\makelabel{xmod:IsomorphismPermObject}{3.3.3}{X7C6AF7C285D546B2}
\makelabel{xmod:IsomorphismPerm2DimensionalGroup for pre-cat1 morphisms}{3.3.3}{X7C6AF7C285D546B2}
\makelabel{xmod:IsomorphismFp2DimensionalGroup for pre-cat1 morphisms}{3.3.3}{X7C6AF7C285D546B2}
\makelabel{xmod:IsomorphismPc2DimensionalGroup for pre-cat1 morphisms}{3.3.3}{X7C6AF7C285D546B2}
\makelabel{xmod:RegularActionHomomorphism2DimensionalGroup for pre-cat1 morphisms}{3.3.3}{X7C6AF7C285D546B2}
\makelabel{xmod:SmallerDegreePermutationRepresentation2DimensionalGroup for perm 2d-groups}{3.3.4}{X837B0299846C2391}
\makelabel{xmod:operations on morphisms}{3.4}{X7B09A28579707CAF}
\makelabel{xmod:CompositionMorphism}{3.4.1}{X811F886081AAB95F}
\makelabel{xmod:Kernel for 2d-mappings}{3.4.2}{X83C3A2478159DE76}
\makelabel{xmod:Kernel2DimensionalMapping}{3.4.2}{X83C3A2478159DE76}
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\makelabel{xmod:Front3DimensionalGroup for cat3-groups}{9.1.2}{X85A5A6967D942463}
\makelabel{xmod:Left3DimensionalGroup for cat3-groups}{9.1.2}{X85A5A6967D942463}
\makelabel{xmod:Up3DimensionalGroup for cat3-groups}{9.1.2}{X85A5A6967D942463}
\makelabel{xmod:Right3DimensionalGroup for cat3-groups}{9.1.2}{X85A5A6967D942463}
\makelabel{xmod:Down3DimensionalGroup for cat3-groups}{9.1.2}{X85A5A6967D942463}
\makelabel{xmod:Back3DimensionalGroup for cat3-groups}{9.1.2}{X85A5A6967D942463}
\makelabel{xmod:AllCat3GroupTriples}{9.2.1}{X83E4A7367DD13598}
\makelabel{xmod:AllCat3GroupsNumber}{9.2.1}{X83E4A7367DD13598}
\makelabel{xmod:AllCat3Groups}{9.2.1}{X83E4A7367DD13598}
\makelabel{xmod:catn-group}{9.3}{X7F8538B580847268}
\makelabel{xmod:PreCatnGroup}{9.3.1}{X81C3D39A81B20D76}
\makelabel{xmod:CatnGroup}{9.3.1}{X81C3D39A81B20D76}
\makelabel{xmod:crossed module of groupoids}{10}{X80B3A81B7E5CA3A9}
\makelabel{xmod:crossed module over a groupoid}{10.1}{X847F4ED77F50528C}
\makelabel{xmod:2dimensional-domain with objects}{10.1}{X847F4ED77F50528C}
\makelabel{xmod:PreXModWithObjectsByBoundaryAndAction}{10.1.1}{X78F89CAB7A281B8F}
\makelabel{xmod:SinglePiecePreXModWithObjects}{10.1.2}{X86CD034F82F5F029}
\makelabel{xmod:IsXModWithObjects}{10.1.3}{X7B76F2BF82E075FF}
\makelabel{xmod:IsPreXModWithObjects}{10.1.3}{X7B76F2BF82E075FF}
\makelabel{xmod:IsDirectProductWithCompleteDigraphDomain}{10.1.3}{X7B76F2BF82E075FF}
\makelabel{xmod:Is2DimensionalGroupWithObjects}{10.1.3}{X7B76F2BF82E075FF}
\makelabel{xmod:IsPermPreXModWithObjects}{10.1.4}{X858EB4F97D04D012}
\makelabel{xmod:IsPcPreXModWithObjects}{10.1.4}{X858EB4F97D04D012}
\makelabel{xmod:IsFpPreXModWithObjects}{10.1.4}{X858EB4F97D04D012}
\makelabel{xmod:Root2dGroup}{10.1.5}{X797B1CD07C3682EE}
\makelabel{xmod:XModAction for crossed modules of groupoids}{10.1.5}{X797B1CD07C3682EE}
\makelabel{xmod:ObjectList}{10.1.5}{X797B1CD07C3682EE}
\makelabel{xmod:SinglePieceDoubleGroupoid}{11.1.1}{X78936F448231692E}
\makelabel{xmod:SquareOfArrows}{11.1.2}{X823A3A7481B90EB7}
\makelabel{xmod:HorizontalProduct}{11.1.3}{X7D3737FA7E9E3ECA}
\makelabel{xmod:VerticalProduct}{11.1.4}{X873F01287A2DC41F}
\makelabel{xmod:EnhancedBasicDoubleGroupoid}{11.2.1}{X7CB177EF78B559DB}
\makelabel{xmod:DoubleGroupoidWithZeroBoundary}{11.3.1}{X7DC35C557E498880}
\makelabel{xmod:loop space}{12.1}{X8575260A80F735BD}
\makelabel{xmod:free loop space}{12.1}{X8575260A80F735BD}
\makelabel{xmod:LoopClasses}{12.1.1}{X87781C76804E783E}
\makelabel{xmod:LoopsXMod}{12.1.1}{X87781C76804E783E}
\makelabel{xmod:AllLoopsXMod}{12.1.1}{X87781C76804E783E}
\makelabel{xmod:SmallCat1Group}{13.1.1}{X8699357D7DC6279E}
\makelabel{xmod:CatOneGroupToXMod}{13.1.2}{X7B00E3FB82DC305D}
\makelabel{xmod:Cat1GroupToHAP}{13.1.2}{X7B00E3FB82DC305D}
\makelabel{xmod:IdCat1Group}{13.1.3}{X84B7160284FD454A}
\makelabel{xmod:inclusion mapping}{14.1}{X7C9734B880042C73}
\makelabel{xmod:restriction mapping}{14.1}{X7C9734B880042C73}
\makelabel{xmod:InclusionMappingGroups}{14.1.1}{X7F8E297F7C84DE51}
\makelabel{xmod:MappingToOne}{14.1.1}{X7F8E297F7C84DE51}
\makelabel{xmod:InnerAutomorphismsByNormalSubgroup}{14.1.2}{X81D29E737F3D4878}
\makelabel{xmod:IsGroupOfAutomorphisms}{14.1.3}{X7FC631B786C1DC8B}
\makelabel{xmod:abelian module}{14.2}{X852BD9CA84C2AFF0}
\makelabel{xmod:AbelianModuleObject}{14.2.1}{X806DEFCC859BB4F1}
\makelabel{xmod:IsAbelianModule}{14.2.1}{X806DEFCC859BB4F1}
\makelabel{xmod:AbelianModuleGroup}{14.2.1}{X806DEFCC859BB4F1}
\makelabel{xmod:AbelianModuleAction}{14.2.1}{X806DEFCC859BB4F1}
\makelabel{xmod:version 1 for GAP 3}{15.1.1}{X848198AA862249C4}
\makelabel{xmod:version 2.001 for GAP 4}{15.1.3}{X7F9CE0487BB6F660}

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