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Quelle  manual.lab   Sprache: unbekannt

 
\GAPDocLabFile{digraphs}
\makelabel{digraphs:Title page}{}{X7D2C85EC87DD46E5}
\makelabel{digraphs:Abstract}{}{X7AA6C5737B711C89}
\makelabel{digraphs:Copyright}{}{X81488B807F2A1CF1}
\makelabel{digraphs:Acknowledgements}{}{X82A988D47DFAFCFA}
\makelabel{digraphs:Table of Contents}{}{X8537FEB07AF2BEC8}
\makelabel{digraphs:The Digraphs package}{1}{X7F202ABA780E595D}
\makelabel{digraphs:Introduction}{1.1}{X7DFB63A97E67C0A1}
\makelabel{digraphs:Definitions}{1.1.1}{X84541F61810C741D}
\makelabel{digraphs:Installing Digraphs}{2}{X817088B27F90D596}
\makelabel{digraphs:For those in a hurry}{2.1}{X7DA3059C79842BF3}
\makelabel{digraphs:Configuration options}{2.1.1}{X7C1F2E6D860DBDEC}
\makelabel{digraphs:Optional package dependencies}{2.2}{X780AA9D97EBCA95D}
\makelabel{digraphs:The Grape package}{2.2.1}{X8493C7587FCF6D8B}
\makelabel{digraphs:Compiling the kernel module}{2.3}{X849F6196875A6DF5}
\makelabel{digraphs:Rebuilding the documentation}{2.4}{X857CBE5484CF703A}
\makelabel{digraphs:Testing your installation}{2.5}{X7862D3F37C5BBDEF}
\makelabel{digraphs:Creating digraphs}{3}{X7D34861E863A5D93}
\makelabel{digraphs:Creating digraphs}{3.1}{X7D34861E863A5D93}
\makelabel{digraphs:Changing representations}{3.2}{X83608C407CC8836D}
\makelabel{digraphs:New digraphs from old}{3.3}{X85126078848B420A}
\makelabel{digraphs:Random digraphs}{3.4}{X85B5D9B97F5187B7}
\makelabel{digraphs:Standard examples}{3.5}{X7C76D1DC7DAF03D3}
\makelabel{digraphs:Operators}{4}{X7AD6F77E7D95C996}
\makelabel{digraphs:Operators for digraphs}{4.1}{X84E0B5B88358C96B}
\makelabel{digraphs:Attributes and operations}{5}{X8739F6CD78C90B14}
\makelabel{digraphs:Vertices and edges}{5.1}{X7E814B6478F7D015}
\makelabel{digraphs:Neighbours and degree}{5.2}{X7D7CE8328187D0DF}
\makelabel{digraphs:Orders}{5.3}{X86424F167BD4F629}
\makelabel{digraphs:Reachability and connectivity}{5.4}{X8537F4088400DC48}
\makelabel{digraphs:Cayley graphs of groups}{5.5}{X82F900777D677F55}
\makelabel{digraphs:Associated semigroups}{5.6}{X790FD6647ECCAE3C}
\makelabel{digraphs:Planarity}{5.7}{X7E2305528492DDC0}
\makelabel{digraphs:Hashing}{5.8}{X7FF5E2D07D48647E}
\makelabel{digraphs:Properties of digraphs}{6}{X7ADDEFD478D470D5}
\makelabel{digraphs:Vertex properties}{6.1}{X7D6A52AB7C69A9CA}
\makelabel{digraphs:Edge properties}{6.2}{X7F49388F8245F0E9}
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\makelabel{digraphs:Homomorphisms and transformations}{6.8}{X83DC8AD283C41326}
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\makelabel{digraphs:Acting on digraphs}{7.1}{X8200192B80AD2071}
\makelabel{digraphs:Isomorphisms and canonical labellings}{7.2}{X7E48B9F87A0F22D4}
\makelabel{digraphs:Homomorphisms of digraphs}{7.3}{X7E1A02FE8384C03C}
\makelabel{digraphs:Finding cliques and independent sets}{8}{X7A7E0B957932DF44}
\makelabel{digraphs:Finding cliques}{8.1}{X788474E38446039B}
\makelabel{digraphs:Finding independent sets}{8.2}{X7E31253287708348}
\makelabel{digraphs:Visualising and IO}{9}{X81714DBC80CC4BCB}
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\makelabel{digraphs:Reading and writing digraphs to a file}{9.2}{X81C9B1DC791C0BBD}
\makelabel{digraphs:Grape to Digraphs Command Map}{A}{X800DAF137BA8E25B}
\makelabel{digraphs:Functions to construct and modify graphs}{A.1}{X7CC8A9DB86F9F0F4}
\makelabel{digraphs:Functions to inspect graphs, vertices and edges}{A.2}{X7C38A6397D2770FB}
\makelabel{digraphs:Functions to determine regularity properties of graphs}{A.3}{X78A5A34783C70CD7}
\makelabel{digraphs:Some special vertex subsets of a graph}{A.4}{X7C74978D85F7AF5C}
\makelabel{digraphs:Functions to construct new graphs from old}{A.5}{X7E51B92F7E89E266}
\makelabel{digraphs:Vertex-Colouring and Complete Subgraphs}{A.6}{X7A61E3FC7A2BB50E}
\makelabel{digraphs:Automorphism groups and isomorphism testing for graphs}{A.7}{X7DFC61EC7CBDBC7E}
\makelabel{digraphs:DIMACS: Graph Format for Clique and Coloring Problems}{B}{X819C7A688246B572}
\makelabel{digraphs:Note from the Digraphs authors}{B.1}{X7D4AB14683444D77}
\makelabel{digraphs:Preamble}{B.2}{X7E738C697CA72B1F}
\makelabel{digraphs:Introduction}{B.3}{X7DFB63A97E67C0A1}
\makelabel{digraphs:File Formats for Graph Problems}{B.4}{X80AD820D85A4C8DA}
\makelabel{digraphs:Input Files}{B.4.1}{X792906427BCCD4D1}
\makelabel{digraphs:Output Files}{B.4.2}{X7B0FD9A97D715330}
\makelabel{digraphs:Bibliography}{Bib}{X7A6F98FD85F02BFE}
\makelabel{digraphs:References}{Bib}{X7A6F98FD85F02BFE}
\makelabel{digraphs:Index}{Ind}{X83A0356F839C696F}
\makelabel{digraphs:Digraphs package overview}{1}{X7F202ABA780E595D}
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\makelabel{digraphs:IsVertexTransitive}{6.8.3}{X7B26E4447A1611E9}
\makelabel{digraphs:Is2EdgeTransitive}{6.8.4}{X7FB8789A7BF847E6}
\makelabel{digraphs:OnDigraphs for a digraph and a perm}{7.1.1}{X808972017C486F1F}
\makelabel{digraphs:OnDigraphs for a digraph and a transformation}{7.1.1}{X808972017C486F1F}
\makelabel{digraphs:OnMultiDigraphs}{7.1.2}{X7AFBA7608498F9CE}
\makelabel{digraphs:OnMultiDigraphs for a digraph, perm, and perm}{7.1.2}{X7AFBA7608498F9CE}
\makelabel{digraphs:OnTuplesDigraphs for a list of digraphs and a perm}{7.1.3}{X7F6A97E6870CDDA3}
\makelabel{digraphs:OnSetsDigraphs for a set of digraphs and a perm}{7.1.3}{X7F6A97E6870CDDA3}
\makelabel{digraphs:DigraphsUseNauty}{7.2.1}{X83E593F3855B122E}
\makelabel{digraphs:DigraphsUseBliss}{7.2.1}{X83E593F3855B122E}
\makelabel{digraphs:AutomorphismGroup for a digraph}{7.2.2}{X858C32127A190175}
\makelabel{digraphs:BlissAutomorphismGroup for a digraph}{7.2.3}{X7E7B0D88865A89F6}
\makelabel{digraphs:BlissAutomorphismGroup for a digraph and homogeneous list}{7.2.3}{X7E7B0D88865A89F6}
\makelabel{digraphs:BlissAutomorphismGroup for a digraph, homogeneous list, and list}{7.2.3}{X7E7B0D88865A89F6}
\makelabel{digraphs:NautyAutomorphismGroup}{7.2.4}{X857758B18144C0CD}
\makelabel{digraphs:AutomorphismGroup for a digraph and a homogeneous list}{7.2.5}{X877732B1783C391B}
\makelabel{digraphs:AutomorphismGroup for a digraph, homogeneous list, and list}{7.2.6}{X7DA2C4FE837FFE01}
\makelabel{digraphs:BlissCanonicalLabelling for a digraph}{7.2.7}{X7D676FE67A6684FF}
\makelabel{digraphs:NautyCanonicalLabelling for a digraph}{7.2.7}{X7D676FE67A6684FF}
\makelabel{digraphs:BlissCanonicalLabelling for a digraph and a list}{7.2.8}{X87DA265D803DB337}
\makelabel{digraphs:NautyCanonicalLabelling for a digraph and a list}{7.2.8}{X87DA265D803DB337}
\makelabel{digraphs:BlissCanonicalDigraph}{7.2.9}{X877B1D377EC197D7}
\makelabel{digraphs:NautyCanonicalDigraph}{7.2.9}{X877B1D377EC197D7}
\makelabel{digraphs:DigraphGroup}{7.2.10}{X803ACEDA7BBAC5B3}
\makelabel{digraphs:DigraphOrbits}{7.2.11}{X8096C5287E459279}
\makelabel{digraphs:DigraphOrbitReps}{7.2.12}{X8386028782F2D3FF}
\makelabel{digraphs:DigraphSchreierVector}{7.2.13}{X8657604E87A25E5F}
\makelabel{digraphs:DigraphStabilizer}{7.2.14}{X78913684795FB256}
\makelabel{digraphs:IsIsomorphicDigraph for digraphs}{7.2.15}{X7B4F24B283C9EE28}
\makelabel{digraphs:IsIsomorphicDigraph for digraphs and homogeneous lists}{7.2.16}{X7D4A1FA8868DA930}
\makelabel{digraphs:IsomorphismDigraphs for digraphs}{7.2.17}{X8219FE6C839D9457}
\makelabel{digraphs:IsomorphismDigraphs for digraphs and homogeneous lists}{7.2.18}{X7ED93C0F86D9D34F}
\makelabel{digraphs:RepresentativeOutNeighbours}{7.2.19}{X7E1C806D81DFE15E}
\makelabel{digraphs:IsDigraphIsomorphism for digraphs and transformation or permutation}{7.2.20}{X80183D4A7C51365A}
\makelabel{digraphs:IsDigraphIsomorphism}{7.2.20}{X80183D4A7C51365A}
\makelabel{digraphs:IsDigraphAutomorphism for a digraph and a transformation or permutation}{7.2.20}{X80183D4A7C51365A}
\makelabel{digraphs:IsDigraphAutomorphism}{7.2.20}{X80183D4A7C51365A}
\makelabel{digraphs:IsDigraphColouring}{7.2.21}{X7F16B8B3825A627A}
\makelabel{digraphs:IsDigraphColouring for a transformation}{7.2.21}{X7F16B8B3825A627A}
\makelabel{digraphs:MaximalCommonSubdigraph}{7.2.22}{X7D4378F27B49C9AC}
\makelabel{digraphs:MinimalCommonSuperdigraph}{7.2.23}{X7B99C75B8021FCDA}
\makelabel{digraphs:HomomorphismDigraphsFinder}{7.3.1}{X79ABF0E783FD67C7}
\makelabel{digraphs:DigraphHomomorphism}{7.3.2}{X85E9B019877AD7FE}
\makelabel{digraphs:HomomorphismsDigraphs}{7.3.3}{X8653EDA183E06D05}
\makelabel{digraphs:HomomorphismsDigraphsRepresentatives}{7.3.3}{X8653EDA183E06D05}
\makelabel{digraphs:DigraphMonomorphism}{7.3.4}{X82D0FCD87D47ACA8}
\makelabel{digraphs:MonomorphismsDigraphs}{7.3.5}{X84B4BDB984C2A9A8}
\makelabel{digraphs:MonomorphismsDigraphsRepresentatives}{7.3.5}{X84B4BDB984C2A9A8}
\makelabel{digraphs:DigraphEpimorphism}{7.3.6}{X7CB5AD9F861684FD}
\makelabel{digraphs:EpimorphismsDigraphs}{7.3.7}{X7DFB1F5D873937B3}
\makelabel{digraphs:EpimorphismsDigraphsRepresentatives}{7.3.7}{X7DFB1F5D873937B3}
\makelabel{digraphs:DigraphEmbedding}{7.3.8}{X7AD04CC186E86CCA}
\makelabel{digraphs:subgraph isomorphism}{7.3.8}{X7AD04CC186E86CCA}
\makelabel{digraphs:EmbeddingsDigraphs}{7.3.9}{X82EBDF137EEDC5FD}
\makelabel{digraphs:EmbeddingsDigraphsRepresentatives}{7.3.9}{X82EBDF137EEDC5FD}
\makelabel{digraphs:IsDigraphHomomorphism for digraphs and a permutation or transformation}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphHomomorphism}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphEpimorphism for digraphs and a permutation or transformation}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphEpimorphism}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphMonomorphism for digraphs and a permutation or transformation}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphMonomorphism}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphEndomorphism for digraphs and a permutation or transformation}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphEndomorphism}{7.3.10}{X80FE9FCB79718A61}
\makelabel{digraphs:IsDigraphEmbedding for digraphs and a permutation or transformation}{7.3.11}{X7D6B5A0887903810}
\makelabel{digraphs:IsDigraphEmbedding}{7.3.11}{X7D6B5A0887903810}
\makelabel{digraphs:subgraph isomorphism}{7.3.11}{X7D6B5A0887903810}
\makelabel{digraphs:SubdigraphsMonomorphisms}{7.3.12}{X87E60FB17BC444EF}
\makelabel{digraphs:SubdigraphsMonomorphismsRepresentatives}{7.3.12}{X87E60FB17BC444EF}
\makelabel{digraphs:DigraphsRespectsColouring}{7.3.13}{X7F80709A80CBFA98}
\makelabel{digraphs:GeneratorsOfEndomorphismMonoid}{7.3.14}{X7E93B268823F6478}
\makelabel{digraphs:GeneratorsOfEndomorphismMonoidAttr}{7.3.14}{X7E93B268823F6478}
\makelabel{digraphs:DigraphColouring for a digraph and a number of colours}{7.3.15}{X86D0A74B83D6B9A7}
\makelabel{digraphs:DigraphGreedyColouring for a digraph and vertex order}{7.3.16}{X7AB7200D831013C1}
\makelabel{digraphs:DigraphGreedyColouring for a digraph and vertex order function}{7.3.16}{X7AB7200D831013C1}
\makelabel{digraphs:DigraphGreedyColouring for a digraph}{7.3.16}{X7AB7200D831013C1}
\makelabel{digraphs:DigraphWelshPowellOrder}{7.3.17}{X7F9CB3B27B9590DB}
\makelabel{digraphs:ChromaticNumber}{7.3.18}{X807D49358529A37C}
\makelabel{digraphs:DigraphCore}{7.3.19}{X863487EF7D64EF56}
\makelabel{digraphs:LatticeDigraphEmbedding}{7.3.20}{X7EEA340C81FCA52D}
\makelabel{digraphs:IsLatticeHomomorphism for digraphs and a permutation or transformation}{7.3.21}{X7E183D4979D324EF}
\makelabel{digraphs:IsLatticeEpimorphism for digraphs and a permutation or transformation}{7.3.21}{X7E183D4979D324EF}
\makelabel{digraphs:IsLatticeEmbedding for digraphs and a permutation or transformation}{7.3.21}{X7E183D4979D324EF}
\makelabel{digraphs:IsLatticeMonomorphism for digraphs and a permutation or transformation}{7.3.21}{X7E183D4979D324EF}
\makelabel{digraphs:IsLatticeEndomorphism for digraphs and a permutation or transformation}{7.3.21}{X7E183D4979D324EF}
\makelabel{digraphs:IsClique}{8.1.1}{X80670E3E7C36183F}
\makelabel{digraphs:IsMaximalClique}{8.1.1}{X80670E3E7C36183F}
\makelabel{digraphs:CliquesFinder}{8.1.2}{X7A3BC9FF8169ABCD}
\makelabel{digraphs:DigraphClique}{8.1.3}{X789854AC7B466402}
\makelabel{digraphs:DigraphMaximalClique}{8.1.3}{X789854AC7B466402}
\makelabel{digraphs:DigraphMaximalCliques}{8.1.4}{X84EA2F9482B8D4AF}
\makelabel{digraphs:DigraphMaximalCliquesReps}{8.1.4}{X84EA2F9482B8D4AF}
\makelabel{digraphs:DigraphCliques}{8.1.4}{X84EA2F9482B8D4AF}
\makelabel{digraphs:DigraphCliquesReps}{8.1.4}{X84EA2F9482B8D4AF}
\makelabel{digraphs:DigraphMaximalCliquesAttr}{8.1.4}{X84EA2F9482B8D4AF}
\makelabel{digraphs:DigraphMaximalCliquesRepsAttr}{8.1.4}{X84EA2F9482B8D4AF}
\makelabel{digraphs:CliqueNumber}{8.1.5}{X78427A8B81FEB457}
\makelabel{digraphs:IsIndependentSet}{8.2.1}{X790733B67B0BC894}
\makelabel{digraphs:IsMaximalIndependentSet}{8.2.1}{X790733B67B0BC894}
\makelabel{digraphs:DigraphIndependentSet}{8.2.2}{X84350678782BFAB7}
\makelabel{digraphs:DigraphMaximalIndependentSet}{8.2.2}{X84350678782BFAB7}
\makelabel{digraphs:DigraphMaximalIndependentSets}{8.2.3}{X7D2C78EB81A798A9}
\makelabel{digraphs:DigraphMaximalIndependentSetsReps}{8.2.3}{X7D2C78EB81A798A9}
\makelabel{digraphs:DigraphIndependentSets}{8.2.3}{X7D2C78EB81A798A9}
\makelabel{digraphs:DigraphIndependentSetsReps}{8.2.3}{X7D2C78EB81A798A9}
\makelabel{digraphs:DigraphMaximalIndependentSetsAttr}{8.2.3}{X7D2C78EB81A798A9}
\makelabel{digraphs:DigraphMaximalIndependentSetsRepsAttr}{8.2.3}{X7D2C78EB81A798A9}
\makelabel{digraphs:Splash}{9.1.1}{X83B3318784E78415}
\makelabel{digraphs:DotDigraph}{9.1.2}{X7F9B99C478EE093A}
\makelabel{digraphs:DotColoredDigraph}{9.1.2}{X7F9B99C478EE093A}
\makelabel{digraphs:DotVertexLabelledDigraph}{9.1.2}{X7F9B99C478EE093A}
\makelabel{digraphs:DotVertexColoredDigraph}{9.1.2}{X7F9B99C478EE093A}
\makelabel{digraphs:DotEdgeColoredDigraph}{9.1.2}{X7F9B99C478EE093A}
\makelabel{digraphs:DotSymmetricDigraph}{9.1.3}{X78DA31D1869D2F94}
\makelabel{digraphs:DotSymmetricColoredDigraph}{9.1.3}{X78DA31D1869D2F94}
\makelabel{digraphs:DotSymmetricVertexColoredDigraph}{9.1.3}{X78DA31D1869D2F94}
\makelabel{digraphs:DotSymmetricEdgeColoredDigraph}{9.1.3}{X78DA31D1869D2F94}
\makelabel{digraphs:DotPartialOrderDigraph}{9.1.4}{X84120D447E2CAC23}
\makelabel{digraphs:DotPreorderDigraph}{9.1.5}{X7F5653C8854FAEA6}
\makelabel{digraphs:DotQuasiorderDigraph}{9.1.5}{X7F5653C8854FAEA6}
\makelabel{digraphs:DotHighlightedDigraph}{9.1.6}{X808D12CF81E2C19F}
\makelabel{digraphs:String}{9.2.1}{X81FB5BE27903EC32}
\makelabel{digraphs:PrintString}{9.2.1}{X81FB5BE27903EC32}
\makelabel{digraphs:DigraphFromGraph6String}{9.2.2}{X873D6EB8836A3C61}
\makelabel{digraphs:DigraphFromDigraph6String}{9.2.2}{X873D6EB8836A3C61}
\makelabel{digraphs:DigraphFromSparse6String}{9.2.2}{X873D6EB8836A3C61}
\makelabel{digraphs:DigraphFromDiSparse6String}{9.2.2}{X873D6EB8836A3C61}
\makelabel{digraphs:Graph6String}{9.2.3}{X782A052979EA2376}
\makelabel{digraphs:Digraph6String}{9.2.3}{X782A052979EA2376}
\makelabel{digraphs:Sparse6String}{9.2.3}{X782A052979EA2376}
\makelabel{digraphs:DiSparse6String}{9.2.3}{X782A052979EA2376}
\makelabel{digraphs:DigraphFromDreadnautString}{9.2.4}{X87DD8B1E867760A5}
\makelabel{digraphs:DreadnautString}{9.2.4}{X87DD8B1E867760A5}
\makelabel{digraphs:DIMACSString}{9.2.5}{X7923733D86767CE1}
\makelabel{digraphs:DigraphFromDIMACSString}{9.2.5}{X7923733D86767CE1}
\makelabel{digraphs:DigraphFile}{9.2.6}{X7845ACDA7D4D333D}
\makelabel{digraphs:ReadDigraphs}{9.2.7}{X7E8142007ED0CB9F}
\makelabel{digraphs:WriteDigraphs}{9.2.8}{X82A4F0767C9EFC87}
\makelabel{digraphs:IteratorFromDigraphFile}{9.2.9}{X86D531B287733561}
\makelabel{digraphs:DigraphPlainTextLineEncoder}{9.2.10}{X7AAA35867B5D8BF4}
\makelabel{digraphs:DigraphPlainTextLineDecoder}{9.2.10}{X7AAA35867B5D8BF4}
\makelabel{digraphs:TournamentLineDecoder}{9.2.11}{X7808D99079295C22}
\makelabel{digraphs:AdjacencyMatrixUpperTriangleLineDecoder}{9.2.12}{X7DF22D1687D096D6}
\makelabel{digraphs:TCodeDecoder}{9.2.13}{X875393338486D77D}
\makelabel{digraphs:PlainTextString}{9.2.14}{X8540FC21796A793F}
\makelabel{digraphs:DigraphFromPlainTextString}{9.2.14}{X8540FC21796A793F}
\makelabel{digraphs:WritePlainTextDigraph}{9.2.15}{X81BD23697857B244}
\makelabel{digraphs:ReadPlainTextDigraph}{9.2.15}{X81BD23697857B244}
\makelabel{digraphs:WriteDIMACSDigraph}{9.2.16}{X804FDF6A7ED64049}
\makelabel{digraphs:ReadDIMACSDigraph}{9.2.16}{X804FDF6A7ED64049}
\makelabel{digraphs:WholeFileEncoders}{9.2.17}{X7BC595AF841B78A9}
\makelabel{digraphs:WholeFileDecoders}{9.2.17}{X7BC595AF841B78A9}
\makelabel{digraphs:IsWholeFileEncoder}{9.2.17}{X7BC595AF841B78A9}
\makelabel{digraphs:IsWholeFileDecoder}{9.2.17}{X7BC595AF841B78A9}

[ Dauer der Verarbeitung: 0.18 Sekunden  (vorverarbeitet)  ]

                                                                                                                                                                                                                                                                                                                                                                                                     


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