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<?xml version="1.0" encoding="UTF-8" ?>DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Strict//EN" "http://www.w3.org/TR/xhtml1/DTD/xhtml1-strict.dtd " >html xmlns="http://www.w3.org/1999/xhtml " xml:lang="en" >head >script type="text/javascript" "https://cdn.jsdelivr.net/npm/mathjax@2/MathJax.js?config=TeX-AMS-MML_HTMLorMML " >script >title >GAP (Digraphs) - Contents</title >meta http-equiv="content-type" content="text/html; charset=UTF-8" />meta name="generator" content="GAPDoc2HTML" />link rel="stylesheet" type="text/css" href="manual.css" />script src="manual.js" type="text/javascript" ></script >script type="text/javascript" >overwriteStyle();</script >head >body class="chap0" onload="jscontent()" >div class="chlinktop" ><span class="chlink1" >Goto Chapter: </span ><a href="chap0_mj.html" >Top</a> <a href="chap1_mj.html" >1</a> <a href="chap2_mj.html" >2</a> <a href="chap3_mj.html" >3</a> <a href="chap4_mj.html" >4</a> <a href="chap5_mj.html" >5</a> <a href="chap6_mj.html" >6</a> <a href="chap7_mj.html" >7</a> <a href="chap8_mj.html" >8</a> <a href="chap9_mj.html" >9</a> <a href="chapA_mj.html" >A</a> <a href="chapB_mj.html" >B</a> <a href="chapBib_mj.html" >Bib</a> <a href="chapInd_mj.html" >Ind</a> </div >div class="chlinkprevnexttop" > <a href="chap0_mj.html" >[Top of Book]</a> <a href="chap0_mj.html#contents" >[Contents]</a> <a href="chap1_mj.html" >[Next Chapter]</a> </div >"mathjaxlink" class="pcenter" ><a href="chap0.html" >[MathJax off]</a></p>"X7D2C85EC87DD46E5" name="X7D2C85EC87DD46E5" ></a></p>div class="pcenter" >h1 >Digraphs</h1 >strong class="pkg" >GAP</strong ></h2>div >br />Email: <span class="URL" ><a href="mailto:jdebeule@cage.ugent.be" >jdebeule@cage.ugent.be</a></span >br />Homepage: <span class="URL" ><a href="https://researchportal.vub.be/en/persons/jan-de-beule " >https://researchportal.vub.be/en/persons/jan-de-beule</a></span >br />Address : <br />Vrije Universiteit Brussel, Vakgroep Wiskunde, Pleinlaan 2, B - 1050 Brussels, Belgium<br />br />Email: <span class="URL" ><a href="mailto:j.jonusas@gmail.com" >j.jonusas@gmail.com</a></span br />Homepage: <span class="URL" ><a href="http://julius.jonusas.work " >http://julius.jonusas.work</a></span >br />Email: <span class="URL" ><a href="mailto:jdm3@st-andrews.ac.uk" >jdm3@st-andrews.ac.uk</a></span >br />Homepage: <span class="URL" ><a href="https://jdbm.me " >https://jdbm.me</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:gap@wilf-wilson.net" >gap@wilf-wilson.net</a></span br />Homepage: <span class="URL" ><a href="https://wilf.me " >https://wilf.me</a></span >br />Email: <span class="URL" ><a href="mailto:mct25@st-andrews.ac.uk" >mct25@st-andrews.ac.uk</a></span >br />Homepage: <span class="URL" ><a href="https://myoung.uk/work/ " >https://myoung.uk/work/</a></span >br />Address : <br />Jack Cole Building, North Haugh, St Andrews, Fife, KY16 9SX, Scotland<br />br />Email: <span class="URL" ><a href="mailto:mam49@st-andrews.ac.uk" >mam49@st-andrews.ac.uk</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:finneganlbuck@gmail.com" >finneganlbuck@gmail.com</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:stuartburrell1994@gmail.com" >stuartburrell1994@gmail.com</a></span >br />Homepage: <span class="URL" ><a href="https://stuartburrell.github.io " >https://stuartburrell.github.io</a></span >br />Email: <span class="URL" ><a href="mailto:rc234@st-andrews.ac.uk" >rc234@st-andrews.ac.uk</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:ac323@st-andrews.ac.uk" >ac323@st-andrews.ac.uk</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:tom.contileslie@gmail.com" >tom.contileslie@gmail.com</a></span >br />Homepage: <span class="URL" ><a href="https://tomcontileslie.com " >https://tomcontileslie.com</a></span >br />Email: <span class="URL" ><a href="mailto:jde1@st-andrews.ac.uk" >jde1@st-andrews.ac.uk</a></span >br />Homepage: <span class="URL" ><a href="https://github.com/Joseph-Edwards " >https://github.com/Joseph-Edwards</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:luna.elliott142857@gmail.com" >luna.elliott142857@gmail.com</a></span >br />Homepage: <span class="URL" ><a href="https://research.manchester.ac.uk/en/persons/luna-elliott " >https://research.manchester.ac.uk/en/persons/luna-elliott</a></span >br />Email: <span class="URL" ><a href="mailto:jengelh@inai.de" >jengelh@inai.de</a></span >br />Homepage: <span class="URL" ><a href="https://inai.de " >https://inai.de</a></span >br />Email: <span class="URL" ><a href="mailto:isuruf@gmail.com" >isuruf@gmail.com</a></span >br />Email: <span class="URL" ><a href="mailto:eg207@st-andrews.ac.uk" >eg207@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:fotg1@st-andrews.ac.uk" >fotg1@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:gutsche@momo.math.rwth-aachen.de" >gutsche@momo.math.rwth-aachen.de</a></span >br />Email: <span class="URL" ><a href="mailto:seh25@st-andrews.ac.uk" >seh25@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:mhorn@rptu.de" >mhorn@rptu.de</a></span >br />Homepage: <span class="URL" ><a href="https://www.quendi.de/math " >https://www.quendi.de/math</a></span >br />Address : <br />Fachbereich Mathematik, RPTU Kaiserslautern-Landau, Gottlieb-Daimler-Straße 48, 67663 Kaiserslautern, Germany<br />br />Email: <span class="URL" ><a href="mailto:hrj4@st-andrews.ac.uk" >hrj4@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:caj21@st-andrews.ac.uk" >caj21@st-andrews.ac.uk</a></span >br />Homepage: <span class="URL" ><a href="https://heather.cafe/ " >https://heather.cafe/</a></span br />Address : <br />Jack Cole Building, North Haugh, St Andrews, Fife, KY16 9SX, Scotland<br />br />Email: <span class="URL" ><a href="mailto:zlj1@st-andrews.ac.uk" >zlj1@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:obk1@st-andrews.ac.uk" >obk1@st-andrews.ac.uk</a></span >br />Homepage: <span class="URL" ><a href="https://olexandr-konovalov.github.io/ " >https://olexandr-konovalov.github.io/</a></span >br />Address : <br />Jack Cole Building, North Haugh, St Andrews, Fife, KY16 9SX, Scotland<br />br />Email: <span class="URL" ><a href="mailto:hk78@st-andrews.ac.uk" >hk78@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:ahwl1@st-andrews.ac.uk" >ahwl1@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:sm544@st-andrews.ac.uk" >sm544@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:MaxBaseCode@Gmail.Com" >MaxBaseCode@Gmail.Com</a></span >br />Email: <span class="URL" ><a href="mailto:michael@orlitzky.com" >michael@orlitzky.com</a></span >br />Homepage: <span class="URL" ><a href="https://michael.orlitzky.com/ " >https://michael.orlitzky.com/</a></span >br />Email: <span class="URL" ><a href="mailto:mp322@st-andrews.ac.uk" >mp322@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:markus.pfeiffer@morphism.de" >markus.pfeiffer@morphism.de</a></span >br />Homepage: <span class="URL" ><a href="https://markusp.morphism.de/ " >https://markusp.morphism.de/</a></span >br />Email: <span class="URL" ><a href="mailto:dp211@st-andrews.ac.uk" >dp211@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:107881923+pramothragavan@users.noreply.github.com" >107881923+pramothragavan@users.noreply.github.com</a></span >br />Email: <span class="URL" ><a href="mailto:lr217@st-andrews.ac.uk" >lr217@st-andrews.ac.uk</a></span >br />Address : <br />Jack Cole Building, North Haugh, St Andrews, Fife, KY16 9SX, Scotland<br />br />Email: <span class="URL" ><a href="mailto:as305@st-and.ac.uk" >as305@st-and.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:iscott@uchicago.edu" >iscott@uchicago.edu</a></span br />Email: <span class="URL" ><a href="mailto:kks4@st-andrews.ac.uk" >kks4@st-andrews.ac.uk</a></span >br />Address : <br />Jack Cole Building, North Haugh, St Andrews, Fife, KY16 9SX, Scotland<br />br />Email: <span class="URL" ><a href="mailto:fls3@st-andrews.ac.uk" >fls3@st-andrews.ac.uk</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:bspiers972@outlook.com" >bspiers972@outlook.com</a></span >br />Email: <span class="URL" ><a href="mailto:mt200@st-andrews.ac.uk" >mt200@st-andrews.ac.uk</a></span >br />Homepage: <span class="URL" ><a href="https://mariatsalakou.github.io/ " >https://mariatsalakou.github.io/</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:av215@st-andrews.ac.uk" >av215@st-andrews.ac.uk</a></span >br />Email: <span class="URL" ><a href="mailto:weiss@art.rwth-aachen.de" >weiss@art.rwth-aachen.de</a></span >br />Homepage: <span class="URL" ><a href="https://bit.ly/4e6pUeP " >https://bit.ly/4e6pUeP</a></span >br />Address : <br />Chair of Algebra and Representation Theory, Pontdriesch 10-16, 52062 Aachen<br br />Email: <span class="URL" ><a href="mailto:mw231@st-andrews.ac.uk" >mw231@st-andrews.ac.uk</a></span >br />Address : <br />Mathematical Institute, North Haugh, St Andrews, Fife, KY16 9SS, Scotland<br />br />Email: <span class="URL" ><a href="mailto:f.zickgraf@dashdos.com" >f.zickgraf@dashdos.com</a></span >"X7AA6C5737B711C89" name="X7AA6C5737B711C89" ></a></p>strong class="pkg" >Digraphs</strong > package is a <strong class="pkg" >GAP</strong > package containing methods for graphs, digraphs, and multidigraphs.</p>"X81488B807F2A1CF1" name="X81488B807F2A1CF1" ></a></p>strong class="pkg" >Digraphs</strong > is free software; you can redistribute it and/or modify it under the terms of the <span class="URL" ><a href=" https://www.fsf.org/licenses/gpl.html " >GNU General Public License</a></span > as published by the Free Software Foundation; either version 3 of the License, or (at your option ) any later version.</p>"X82A988D47DFAFCFA" name="X82A988D47DFAFCFA" ></a></p>span class="URL" ><a href="http://www.tcs.tkk.fi/Software/bliss/ " >bliss</a></span > in <strong class="pkg" >Digraphs</strong >. We also gratefully acknowledge the encouragement and assistance of Leonard Soicher, and the inspiration of his <span class="URL" ><a href="https://gap-packages.github.io/grape" >GRAPE</a></span > package, at many points throughout the development of <strong class="pkg" >Digraphs</strong >. This package's methods for computing digraph homomorphisms are based on work by Max Neunhöffer, and independently Artur Schäfer. "X8537FEB07AF2BEC8" name="X8537FEB07AF2BEC8" ></a></p>div class="contents" >"contents" name="contents" ></a></h3>div class="ContChap" ><a href="chap1_mj.html#X7F202ABA780E595D" >1 <span class="Heading" >strong class="pkg" >Digraphs</strong > packagespan ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap1_mj.html#X7DFB63A97E67C0A1" >1.1 <span class="Heading" >Introduction</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap1_mj.html#X84541F61810C741D" >1.1-1 <span class="Heading" >Definitions</span ></a>span >div ></div >div >div class="ContChap" ><a href="chap2_mj.html#X817088B27F90D596" >2 <span class="Heading" >Installing <strong class="pkg" >Digraphs</strong ></span ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap2_mj.html#X7DA3059C79842BF3" >2.1 <span class="Heading" >For those in a hurry</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap2_mj.html#X7C1F2E6D860DBDEC" >2.1-1 <span class="Heading" >Configuration options</span ></a>span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap2_mj.html#X780AA9D97EBCA95D" >2.2 <span class="Heading" >Optional package dependencies</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap2_mj.html#X8493C7587FCF6D8B" >2.2-1 <span class="Heading" >The Grape package</span ></a>span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap2_mj.html#X849F6196875A6DF5" >2.3 <span class="Heading" >Compiling the kernel module</span ></a>span >div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap2_mj.html#X857CBE5484CF703A" >2.4 <span class="Heading" >Rebuilding the documentation</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap2_mj.html#X870631C38610AC25" >2.4-1 DigraphsMakeDoc</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap2_mj.html#X7862D3F37C5BBDEF" >2.5 <span class="Heading" >Testing your installation</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap2_mj.html#X86AF4DAE80B978DA" >2.5-1 DigraphsTestInstall</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap2_mj.html#X7A20088B7C406C4A" >2.5-2 DigraphsTestStandard</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap2_mj.html#X7885EF3E785D4298" >2.5-3 DigraphsTestExtreme</a></span >div ></div >div >div class="ContChap" ><a href="chap3_mj.html#X7D34861E863A5D93" >3 <span class="Heading" >Creating digraphs</span ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap3_mj.html#X7D34861E863A5D93" >3.1 <span class="Heading" >Creating digraphs</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7877ADC77F85E630" >3.1-1 IsDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7D7EDF83820ED6F5" >3.1-2 IsMutableDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7CAFAA89804F80BD" >3.1-3 IsImmutableDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7E749324800B38A5" >3.1-4 IsCayleyDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X80F1B6D28478D8B9" >3.1-5 IsDigraphWithAdjacencyFunction</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X86E798B779515678" >3.1-6 DigraphByOutNeighboursType</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X834843057CE86655" >3.1-7 Digraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8023FE387A3AB609" >3.1-8 DigraphByAdjacencyMatrix</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7F37B6768349E269" >3.1-9 DigraphByEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7B75C1D680757D6F" >3.1-10 EdgeOrbitsDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X81BC49B57EAADEFB" >3.1-11 DigraphByInNeighbours</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7FCADADC7EC28478" >3.1-12 CayleyDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7BB820C9813F035F" >3.1-13 ListNamedDigraphs</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap3_mj.html#X83608C407CC8836D" >3.2 <span class="Heading" >Changing representations</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7FBC4BDB82FBEDD2" >3.2-1 AsBinaryRelation</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X86834E307EACC670" >3.2-2 AsDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7B335342839E5146" >3.2-3 Graph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7C4F13E080EC16B0" >3.2-4 AsGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7C5360B2799943F3" >3.2-5 AsTransformation</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap3_mj.html#X85126078848B420A" >3.3 <span class="Heading" >New digraphs from old</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X83D93A8A8251E6F9" >3.3-1 DigraphImmutableCopy</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8399F7427B227228" >3.3-2 DigraphImmutableCopyIfImmutable</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X83C51DA182CCEA2F" >3.3-3 InducedSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7CAF093B85A93D2F" >3.3-4 ReducedDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X829E3EAC7C4B3B1E" >3.3-5 MaximalSymmetricSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X79BA6A66846D5A95" >3.3-6 MaximalAntiSymmetricSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7DD9766C86D3ED20" >3.3-7 UndirectedSpanningForest</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X79C770918610AD97" >3.3-8 DigraphShortestPathSpanningTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7D1D26D27F5B56C2" >3.3-9 QuotientDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X78DECD26811EFD7C" >3.3-10 DigraphReverse</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7F71D99D852B130F" >3.3-11 DigraphDual</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X874883DD7DD450C4" >3.3-12 DigraphSymmetricClosure</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7A6C419080AD41DE" >3.3-13 DigraphTransitiveClosure</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X82AD17517E273600" >3.3-14 DigraphTransitiveReduction</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X83B2506D79453208" >3.3-15 DigraphAddVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8134BEE7786BD3A7" >3.3-16 DigraphAddVertices</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7E58CC4880627658" >3.3-17 DigraphAddEdge</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7BE5C7028760B053" >3.3-18 DigraphAddEdgeOrbit</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8693A61B7F752C76" >3.3-19 DigraphAddEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7B634A2B83C08B16" >3.3-20 DigraphRemoveVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7E290E847A5A299A" >3.3-21 DigraphRemoveVertices</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8433E3BC7E5EA6BF" >3.3-22 DigraphRemoveEdge</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X85981D9187F49018" >3.3-23 DigraphRemoveEdgeOrbit</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X87093FDA7F88E732" >3.3-24 DigraphRemoveEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X79324AF7818C0C02" >3.3-25 DigraphRemoveLoops</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7DCCD0247897A3DE" >3.3-26 DigraphRemoveAllMultipleEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X792AD1147E2BFCB7" >3.3-27 DigraphContractEdge</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7821753D85402A8C" >3.3-28 DigraphReverseEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X814F1DFC83DB273F" >3.3-29 DigraphDisjointUnion</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7DA997697D310E44" >3.3-30 DigraphEdgeUnion</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7DDFC759860E3390" >3.3-31 DigraphJoin</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7D625CC87DBFFDED" >3.3-32 DigraphCartesianProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X84D24DC9833B54A5" >3.3-33 DigraphDirectProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8160BCC378AF000F" >3.3-34 ConormalProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X79FD2AF279F20A72" >3.3-35 HomomorphicProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8151176882BA9901" >3.3-36 LexicographicProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X807F95057F9DF576" >3.3-37 ModularProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X82E200F07FEFAF27" >3.3-38 StrongProduct</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8795087A78FE7D54" >3.3-39 DigraphCartesianProductProjections</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X84FB64F185B804C2" >3.3-40 DigraphDirectProductProjections</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8595BF937B749F22" >3.3-41 LineDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8364C6F17A1680CB" >3.3-42 LineUndirectedDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7FB8B48C87C0ED16" >3.3-43 DoubleDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7C6E6CB284982C7A" >3.3-44 BipartiteDoubleDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8167A50A83256ED1" >3.3-45 DigraphAddAllLoops</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X865436437DF95FEF" >3.3-46 DistanceDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X86F9CCEA839ABC48" >3.3-47 DigraphClosure</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7B5AC5FE859F4D80" >3.3-48 DigraphMycielskian</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap3_mj.html#X85B5D9B97F5187B7" >3.4 <span class="Heading" >Random digraphs</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X86CF9F66788B2A24" >3.4-1 RandomDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X78FE275E7E77D56F" >3.4-2 RandomMultiDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7D36B5E57F055051" >3.4-3 RandomTournament</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7A023E4787682475" >3.4-4 RandomLattice</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap3_mj.html#X7C76D1DC7DAF03D3" >3.5 <span class="Heading" >Standard examples</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7D5E3E337D03EDFF" >3.5-1 AndrasfaiGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8636C2898395B7DF" >3.5-2 BananaTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7FC309427BB170D8" >3.5-3 BinaryTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X845C374280D6EAA4" >3.5-4 BinomialTreeGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7E3240047C92733F" >3.5-5 BishopsGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X81A0AC37816D287B" >3.5-6 BondyGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X861F493382FA7C0B" >3.5-7 BookGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8542287E81BDB55E" >3.5-8 BurntPancakeGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X84C1D3D67E3979A5" >3.5-9 PancakeGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7B5E9D857D47F5C2" >3.5-10 StackedBookGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X870594FC866AC88E" >3.5-11 ChainDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7DB5AB657A797CF2" >3.5-12 CirculantGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X812417E278198D9C" >3.5-13 CompleteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8795B0AD856014FA" >3.5-14 CompleteBipartiteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X873F29CC863241F8" >3.5-15 CompleteMultipartiteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X80C29DDE876FFBEB" >3.5-16 CycleDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7F6EC0AE81531C3C" >3.5-17 CycleGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X80DAE31A79FEFD40" >3.5-18 EmptyDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7CE45E2B782ADE9A" >3.5-19 GearGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X795B62398767E313" >3.5-20 HaarGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X801024F57DDC8A39" >3.5-21 HalvedCubeGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7C43BDE47DF6553A" >3.5-22 HanoiGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X782ABFCE812B020A" >3.5-23 HelmGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7EE552F88609B1A2" >3.5-24 HypercubeGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X80ED9CE785819607" >3.5-25 JohnsonDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X79483C677AF65688" >3.5-26 KellerGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X80576A8C861512FD" >3.5-27 KingsGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8655BA8584B3ACD0" >3.5-28 KneserGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X84609DCA79FD9B56" >3.5-29 KnightsGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7F61140C822880DA" >3.5-30 LindgrenSousselierGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X832E82CF87BF5D43" >3.5-31 LollipopGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X853613228110588E" >3.5-32 MobiusLadderGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X825943547FD7A687" >3.5-33 MycielskiGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7904BB2982014ADA" >3.5-34 OddGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X815055168405B7F0" >3.5-35 PathGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7A38DFC47AAE4A96" >3.5-36 PermutationStarGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X823F43217A6C375D" >3.5-37 PetersenGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7B5441F386BD105E" >3.5-38 GeneralisedPetersenGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X85425DC5847E6D20" >3.5-39 PrismGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X817982877B48D5BD" >3.5-40 StackedPrismGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X785C3F1F7D690151" >3.5-41 QueensGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7A6DD11881874F51" >3.5-42 RooksGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8404987F849D7CF2" >3.5-43 SquareGridGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X8234361278E8816F" >3.5-44 TriangularGridGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X78F78C077CBAE1EC" >3.5-45 StarGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X81D59C4D809F4AD3" >3.5-46 TadpoleGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7BFA33067F83F8B0" >3.5-47 WalshHadamardGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X84F3B70A82EEE780" >3.5-48 WebGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X817EA60D828A765E" >3.5-49 WheelGraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap3_mj.html#X7BE44CA27AA5F8DB" >3.5-50 WindmillGraph</a></span >div ></div >div >div class="ContChap" ><a href="chap4_mj.html#X7AD6F77E7D95C996" >4 <span class="Heading" >Operators</span ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap4_mj.html#X84E0B5B88358C96B" >4.1 <span class="Heading" >Operators for digraphs</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap4_mj.html#X829B911D7EFD2D85" >4.1-1 IsSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap4_mj.html#X833C3299787E2309" >4.1-2 IsUndirectedSpanningTree</a></span >div ></div >div >div class="ContChap" ><a href="chap5_mj.html#X8739F6CD78C90B14" >5 <span class="Heading" >Attributes and operations</span ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X7E814B6478F7D015" >5.1 <span class="Heading" >Vertices and edges</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C45F7D878D896AC" >5.1-1 DigraphVertices</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C6F19B57CB2E882" >5.1-2 DigraphNrVertices</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7D1C6A4D7ECEC317" >5.1-3 DigraphEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X85E1CFDD7E164AD0" >5.1-4 DigraphNrEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7BD5D255809C859E" >5.1-5 DigraphNrAdjacencies</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7E53E728795BB862" >5.1-6 DigraphNrAdjacenciesWithoutLoops</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7BDABAF07917462B" >5.1-7 DigraphNrLoops</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X85D5E08280914EE4" >5.1-8 DigraphSinks</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F5C6268839BE98C" >5.1-9 DigraphSources</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X785C30378064CF47" >5.1-10 DigraphTopologicalSort</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7CA91E4B7904F793" >5.1-11 DigraphVertexLabel</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7E51F2FE87140B32" >5.1-12 DigraphVertexLabels</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X79FAEACC7F438C2F" >5.1-13 DigraphEdgeLabel</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C24851087D4A8FB" >5.1-14 DigraphEdgeLabels</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7EFAF01B7A155157" >5.1-15 DigraphInEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7BECFE6687ECD028" >5.1-16 DigraphOutEdges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7BB8ED88835F07B4" >5.1-17 IsDigraphEdge</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X848FED0B7B4ACD1F" >5.1-18 IsMatching</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7B7A67277B1C9A02" >5.1-19 DigraphMaximalMatching</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X78E9847A858788D1" >5.1-20 DigraphMaximumMatching</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X7D7CE8328187D0DF" >5.2 <span class="Heading" >Neighbours and degree</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7DC2CD70830BEE60" >5.2-1 AdjacencyMatrix</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X87FA0A727CDB060B" >5.2-2 CharacteristicPolynomial</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8507DC4F794780C1" >5.2-3 BooleanAdjacencyMatrix</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7AFCE34A7A04D5C1" >5.2-4 DigraphAdjacencyFunction</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7FDEBF3279759961" >5.2-5 DigraphRange</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7E9880767AE68E00" >5.2-6 OutNeighbours</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X85C7AA5A81DA6E11" >5.2-7 InNeighbours</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F5ACE807D1BC2E2" >5.2-8 OutDegrees</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7ADDFBFD7A365775" >5.2-9 InDegrees</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7A09EB648070276D" >5.2-10 OutDegreeOfVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X83315B0186850806" >5.2-11 OutNeighboursOfVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C9CD0527CB9E6EF" >5.2-12 InDegreeOfVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C0DA18B8291F302" >5.2-13 InNeighboursOfVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X83271F607BD809CF" >5.2-14 DigraphLoops</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7BEAE1C78267F54D" >5.2-15 DegreeMatrix</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X865390B08331936B" >5.2-16 LaplacianMatrix</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X86424F167BD4F629" >5.3 <span class="Heading" >Orders</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7DDB33B686B3A2C6" >5.3-1 PartialOrderDigraphMeetOfVertices</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X824B9896798530F6" >5.3-2 NonUpperSemimodularPair</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X8537F4088400DC48" >5.4 <span class="Heading" >Reachability and connectivity</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F16B9EB8398459C" >5.4-1 DigraphDiameter</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8104A9D37BCD8A05" >5.4-2 DigraphShortestDistance</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X81F99BC67E9D050F" >5.4-3 DigraphShortestDistances</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8223718079D98A82" >5.4-4 DigraphLongestDistanceFromVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7CB7DDCD84621D38" >5.4-5 DigraphDistanceSet</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X79A3DA4078CF3C90" >5.4-6 DigraphGirth</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8374B7357EC189C1" >5.4-7 DigraphOddGirth</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X84688B337BDDBB09" >5.4-8 DigraphUndirectedGirth</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X842FAD6A7B835977" >5.4-9 DigraphConnectedComponents</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8484EC557810CD31" >5.4-10 DigraphConnectedComponent</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X833ECD6B7A84944C" >5.4-11 DigraphStronglyConnectedComponents</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7EFCB5017D662254" >5.4-12 DigraphStronglyConnectedComponent</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F1B5A2782F598B1" >5.4-13 DigraphBicomponents</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7DDE06E47E605DD7" >5.4-14 ArticulationPoints</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X803459AB86AB9BE2" >5.4-15 MinimalCyclicEdgeCut</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X84D5A125848BD800" >5.4-16 Bridges</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X865590147BD1C507" >5.4-17 StrongOrientation</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X853D0B0981A33433" >5.4-18 DigraphPeriod</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X864A31A8809F61C2" >5.4-19 DigraphFloydWarshall</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7FBAB09E7C0BE5CF" >5.4-20 IsReachable</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7ECD22877AEA89CC" >5.4-21 IsDigraphPath</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F255A2A84CB868C" >5.4-22 VerticesReachableFrom</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8039170B82A32257" >5.4-23 DigraphPath</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X80E9D645843973A6" >5.4-24 DigraphShortestPath</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C45396C808308C4" >5.4-25 DigraphRandomWalk</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X787459247B2005E6" >5.4-26 DigraphAbsorptionProbabilities</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7B0A62CF7F6F23E9" >5.4-27 DigraphAbsorptionExpectedSteps</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7FE79CB278CE6991" >5.4-28 Dominators</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7D66A0FB7F6100FB" >5.4-29 DominatorTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C0416FE7A69CA2C" >5.4-30 IteratorOfPaths</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7ECD16838704FAAA" >5.4-31 DigraphAllSimpleCircuits</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C735C4E86BDD5F6" >5.4-32 DigraphLongestSimpleCircuit</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F9EDAA8854FB538" >5.4-33 DigraphAllUndirectedSimpleCircuits</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7F0AC5617CE5E9DD" >5.4-34 DigraphAllChordlessCycles</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X805F15398735AD7D" >5.4-35 FacialWalks</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X870E04307C5F213F" >5.4-36 DigraphLayers</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7B2E42327DA118E0" >5.4-37 DigraphDegeneracy</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X827C2BD17A4547E3" >5.4-38 DigraphDegeneracyOrdering</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X863FDFC4839A3B82" >5.4-39 HamiltonianPath</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X82F30D5681466BC6" >5.4-40 NrSpanningTrees</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X79352A8286D1D8F6" >5.4-41 DigraphDijkstra</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X794CD6037D4CF58C" >5.4-42 DigraphCycleBasis</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X835AAF9085BC9D84" >5.4-43 DigraphIsKing</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7A17B9B67AC50561" >5.4-44 DigraphKings</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X82F900777D677F55" >5.5 <span class="Heading" >Cayley graphs of groups</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7A000B1D7CCF7093" >5.5-1 GroupOfCayleyDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X8528455987D7D2BF" >5.5-2 GeneratorsOfCayleyDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X790FD6647ECCAE3C" >5.6 <span class="Heading" >Associated semigroups</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X87D5C60D7B0C1309" >5.6-1 AsSemigroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7C6D5EC27C51066B" >5.6-2 AsSemigroup</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X7E2305528492DDC0" >5.7 <span class="Heading" >Planarity</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7DC478637E8C190D" >5.7-1 KuratowskiPlanarSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X78E8F09A8286501B" >5.7-2 KuratowskiOuterPlanarSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X84E3947E7D39BA64" >5.7-3 PlanarEmbedding</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X85DFB8C18088711F" >5.7-4 OuterPlanarEmbedding</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X806D2D6B85E0B269" >5.7-5 SubdigraphHomeomorphicToK23</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X876803517C34E1CD" >5.7-6 DualPlanarGraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap5_mj.html#X7FF5E2D07D48647E" >5.8 <span class="Heading" >Hashing</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap5_mj.html#X7D97D990867B0149" >5.8-1 DigraphHash</a></span >div ></div >div >div class="ContChap" ><a href="chap6_mj.html#X7ADDEFD478D470D5" >6 <span class="Heading" >Properties of digraphs</span ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X7D6A52AB7C69A9CA" >6.1 <span class="Heading" >Vertex properties</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X82DBFFF17E708803" >6.1-1 DigraphHasAVertex</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X78E16B8B7DF55B59" >6.1-2 DigraphHasNoVertices</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X7F49388F8245F0E9" >6.2 <span class="Heading" >Edge properties</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7D92935C7D535187" >6.2-1 DigraphHasLoops</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7DB1BC2286FC08E2" >6.2-2 IsAntiSymmetricDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X860CFB0C8665F356" >6.2-3 IsBipartiteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X790A4DBF8533516E" >6.2-4 IsCompleteBipartiteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X81F28D4D879FE3B2" >6.2-5 IsCompleteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7FD1A15779FEC341" >6.2-6 IsCompleteMultipartiteDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E894CCF7B1C27AE" >6.2-7 IsEmptyDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X83762C257DED2751" >6.2-8 IsEquivalenceDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E8F37E585DAED52" >6.2-9 IsFunctionalDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X793FB02C7C59D85B" >6.2-10 IsPermutationDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7BB84CFC7E8B2B26" >6.2-11 IsMultiDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E14AE1F7CA23141" >6.2-12 IsNonemptyDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8462D8E2792B23F6" >6.2-13 IsReflexiveDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X81B3EA7887219860" >6.2-14 IsSymmetricDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7DD8D1A185EBE865" >6.2-15 IsTournament</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7F0835667F29F0C0" >6.2-16 IsTransitiveDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X85A9843E80A9B590" >6.3 <span class="Heading" >Edge Weights</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8639092D8689333D" >6.3-1 EdgeWeights</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E14055A84A52A07" >6.3-2 EdgeWeightedDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X810B2DD7794AFBE8" >6.3-3 EdgeWeightedDigraphTotalWeight</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E5060AB7FB4F31C" >6.3-4 EdgeWeightedDigraphMinimumSpanningTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7EDB9C9A840F6A84" >6.3-5 EdgeWeightedDigraphShortestPaths</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7DAF81B779BD9165" >6.3-6 EdgeWeightedDigraphShortestPath</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X869EFE9F818C6E22" >6.3-7 DigraphMaximumFlow</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8194E7078167A9E4" >6.3-8 RandomUniqueEdgeWeightedDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X86424F167BD4F629" >6.4 <span class="Heading" >Orders</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8617726C7829F796" >6.4-1 IsPreorderDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X82BAE6D37D49A145" >6.4-2 IsPartialOrderDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X78D3E17B7F737516" >6.4-3 IsMeetSemilatticeDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X84F4711F7FA36848" >6.4-4 DigraphMeetTable</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X786213437E99065B" >6.4-5 IsOrderIdeal</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7A1D8F4582F8EA53" >6.4-6 IsOrderFilter</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7DEDCD177E5AE824" >6.4-7 IsUpperSemimodularDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7B566B4A86E18F45" >6.4-8 IsDistributiveLatticeDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X80659D5784790B52" >6.4-9 IsModularLatticeDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X7AAF896982EC22FA" >6.5 <span class="Heading" >Regularity</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7A3F78B37E31D9E1" >6.5-1 IsInRegularDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7F0A806E7BCB413C" >6.5-2 IsOutRegularDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7AF9DB1E7DB12306" >6.5-3 IsRegularDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E2082AC7CAE59CD" >6.5-4 IsDistanceRegularDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X780DAEB37C5E07FD" >6.6 <span class="Heading" >Connectivity and cycles</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7BD08D4478218F77" >6.6-1 IsAcyclicDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X79563B297C220FB5" >6.6-2 IsChainDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X83C08C0B7EC1A91F" >6.6-3 IsConnectedDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X838FAF2D825977BE" >6.6-4 IsBiconnectedDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7D2A6572820B7F24" >6.6-5 IsBridgelessDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7B37B9467C68C208" >6.6-6 IsStronglyConnectedDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X80E883967EBE839E" >6.6-7 IsAperiodicDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7B46EA6C7B2DF2FB" >6.6-8 IsDirectedTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X80FC20FA7AC4BC2A" >6.6-9 IsUndirectedTree</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X79DFBB198525544E" >6.6-10 IsEulerianDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X79EFEBC37C2D262D" >6.6-11 IsHamiltonianDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7E91320B8028F5D8" >6.6-12 IsCycleDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X7E2305528492DDC0" >6.7 <span class="Heading" >Planarity</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8606D415858C40AA" >6.7-1 IsPlanarDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8251E8B187E7F059" >6.7-2 IsOuterPlanarDigraph</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap6_mj.html#X83DC8AD283C41326" >6.8 <span class="Heading" >Homomorphisms and transformations</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X78C0B2637985648B" >6.8-1 IsDigraphCore</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X8361CA6E8401FF26" >6.8-2 IsEdgeTransitive</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7B26E4447A1611E9" >6.8-3 IsVertexTransitive</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap6_mj.html#X7FB8789A7BF847E6" >6.8-4 Is2EdgeTransitive</a></span >div ></div >div >div class="ContChap" ><a href="chap7_mj.html#X84975388859F203D" >7 <span class="Heading" >Homomorphisms</span ></a>div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap7_mj.html#X8200192B80AD2071" >7.1 <span class="Heading" >Acting on digraphs</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X808972017C486F1F" >7.1-1 OnDigraphs</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7AFBA7608498F9CE" >7.1-2 OnMultiDigraphs</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7F6A97E6870CDDA3" >7.1-3 OnTuplesDigraphs</a></span >div ></div >div class="ContSect" ><span class="tocline" ><span class="nocss" > </span ><a href="chap7_mj.html#X7E48B9F87A0F22D4" >7.2 <span class="Heading" >Isomorphisms and canonical labellings</span ></a>span >div class="ContSSBlock" >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X83E593F3855B122E" >7.2-1 DigraphsUseNauty</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X858C32127A190175" >7.2-2 AutomorphismGroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7E7B0D88865A89F6" >7.2-3 BlissAutomorphismGroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X857758B18144C0CD" >7.2-4 NautyAutomorphismGroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X877732B1783C391B" >7.2-5 AutomorphismGroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7DA2C4FE837FFE01" >7.2-6 AutomorphismGroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7D676FE67A6684FF" >7.2-7 BlissCanonicalLabelling</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X87DA265D803DB337" >7.2-8 BlissCanonicalLabelling</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X877B1D377EC197D7" >7.2-9 BlissCanonicalDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X803ACEDA7BBAC5B3" >7.2-10 DigraphGroup</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X8096C5287E459279" >7.2-11 DigraphOrbits</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X8386028782F2D3FF" >7.2-12 DigraphOrbitReps</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X8657604E87A25E5F" >7.2-13 DigraphSchreierVector</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X78913684795FB256" >7.2-14 DigraphStabilizer</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7B4F24B283C9EE28" >7.2-15 IsIsomorphicDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7D4A1FA8868DA930" >7.2-16 IsIsomorphicDigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X8219FE6C839D9457" >7.2-17 IsomorphismDigraphs</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7ED93C0F86D9D34F" >7.2-18 IsomorphismDigraphs</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7E1C806D81DFE15E" >7.2-19 RepresentativeOutNeighbours</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X80183D4A7C51365A" >7.2-20 IsDigraphIsomorphism</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7F16B8B3825A627A" >7.2-21 IsDigraphColouring</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7D4378F27B49C9AC" >7.2-22 MaximalCommonSubdigraph</a></span >span class="ContSS" ><br /><span class="nocss" > </span ><a href="chap7_mj.html#X7B99C75B8021FCDA" >7.2-23 MinimalCommonSuperdigraph</a></span >div ></div >quality 100%
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