Exemple: <graph> (graph)

These search results reproduce every example of the use of <graph> in the Guidelines, including all localised and translated versions. In some cases, the examples have been drawn from discussion of other elements in the Guidelines and illustrating the use of <graph> is not the main focus of the passage in question. In other cases, examples may be direct translations of each other, and hence identical from the perspective of their encoding.

19 Graphs, Networks, and Trees (defining module)

19 Graphs, Networks, and Trees

19.1 Graphs and Digraphs

<graph type="undirected" xml:id="CUG1"
order="5" size="4">
<label>Airline Connections in Southwestern USA</label>
<node xml:id="LAX" degree="2">
  <label>LAX</label>
</node>
<node xml:id="LVG" degree="2">
  <label>LVG</label>
</node>
<node xml:id="PHX" degree="3">
  <label>PHX</label>
</node>
<node xml:id="TUS" degree="1">
  <label>TUS</label>
</node>
<node xml:id="CIB" degree="0">
  <label>CIB</label>
</node>
<arc from="#LAX" to="#LVG"/>
<arc from="#LAX" to="#PHX"/>
<arc from="#LVG" to="#PHX"/>
<arc from="#PHX" to="#TUS"/>
</graph>

⚓

19.1 Graphs and Digraphs

<graph type="undirected" xml:id="CUG2"
order="5" size="4">
<label>Airline Connections in Southwestern USA</label>
<node xml:id="LAX2" degree="2"
  adj="#LVG2 #PHX2">
  <label>LAX2</label>
</node>
<node xml:id="LVG2" degree="2"
  adj="#LAX2 #PHX2">
  <label>LVG2</label>
</node>
<node xml:id="PHX2" degree="3"
  adj="#LAX2 #LVG2 #TUS2">
  <label>PHX2</label>
</node>
<node xml:id="TUS2" degree="1" adj="#PHX2">
  <label>TUS2</label>
</node>
<node xml:id="CIB2" degree="0">
  <label>CIB2</label>
</node>
</graph>

⚓

19.1 Graphs and Digraphs

<graph type="undirected" xml:id="CUG3"
order="5" size="4">
<label>Airline Connections in Southwestern USA</label>
<node xml:id="LAX3" degree="2"
  adj="#LVG3 #PHX3">
  <label>LAX3</label>
</node>
<node xml:id="LVG3" degree="2" adj="#PHX3">
  <label>LVG3</label>
</node>
<node xml:id="PHX3" degree="3" adj="#TUS3">
  <label>PHX3</label>
</node>
<node xml:id="TUS3" degree="1">
  <label>TUS3</label>
</node>
<node xml:id="CIB3" degree="0">
  <label>CIB3</label>
</node>
</graph>

⚓

19.1 Graphs and Digraphs

<graph type="directed" xml:id="RDG1"
order="5" size="5">
<label>Selected Airline Routes in Southwestern USA</label>
<node xml:id="LAX4" inDegree="1"
  outDegree="1">
  <label>LAX4</label>
</node>
<node xml:id="LVG4" inDegree="1"
  outDegree="1">
  <label>LVG4</label>
</node>
<node xml:id="PHX4" inDegree="2"
  outDegree="2">
  <label>PHX4</label>
</node>
<node xml:id="TUS4" inDegree="1"
  outDegree="1">
  <label>TUS4</label>
</node>
<node xml:id="CIB4" inDegree="0"
  outDegree="0">
  <label>CIB4</label>
</node>
<arc from="#LAX4" to="#LVG4"/>
<arc from="#LVG4" to="#PHX4"/>
<arc from="#PHX4" to="#LAX4"/>
<arc from="#PHX4" to="#TUS4"/>
<arc from="#TUS4" to="#PHX4"/>
</graph>

⚓

19.1 Graphs and Digraphs

<graph type="directed" xml:id="RDG2"
order="5" size="5">
<label>Selected Airline Routes in Southwestern USA</label>
<node xml:id="LAX5" inDegree="1"
  outDegree="1" adjTo="#LVG5" adjFrom="#PHX5">
  <label>LAX5</label>
</node>
<node xml:id="LVG5" inDegree="1"
  outDegree="1" adjFrom="#LAX5" adjTo="#PHX5">
  <label>LVG5</label>
</node>
<node xml:id="PHX5" inDegree="2"
  outDegree="2" adjTo="#LAX5 #TUS" adjFrom="#LVG5 #TUS5">
  <label>PHX5</label>
</node>
<node xml:id="TUS5" inDegree="1"
  outDegree="1" adjTo="#PHX5" adjFrom="#PHX5">
  <label>TUS5</label>
</node>
<node xml:id="CIB5" inDegree="0"
  outDegree="0">
  <label>CIB5</label>
</node>
</graph>

⚓

19.1 Graphs and Digraphs

<graph type="directed" xml:id="RDG3"
order="5" size="5">
<label>Selected Airline Routes in Southwestern USA</label>
<node xml:id="LAX6">
  <label>LAX6</label>
</node>
<node xml:id="LVG6">
  <label>LVG6</label>
</node>
<node xml:id="PHX6">
  <label>PHX6</label>
</node>
<node xml:id="TUS6">
  <label>TUS6</label>
</node>
<node xml:id="CIB6">
  <label>CIB6</label>
</node>
<arc from="#LAX6" to="#LVG6">
  <label>SW117</label>
</arc>
<arc from="#LVG6" to="#PHX6">
  <label>SW711</label>
</arc>
<arc from="#PHX6" to="#LAX6">
  <label>AA218</label>
</arc>
<arc from="#PHX6" to="#TUS6">
  <label>AW229</label>
</arc>
<arc from="#TUS6" to="#PHX6">
  <label>AW225</label>
</arc>
</graph>

⚓

<graph>

<graph xml:id="cug1" type="undirected"
order="5" size="4"
rend="LABEL-PLACE bottom center NODE-FRAME none ARC solid line">
<label>Airline Connections in Southwestern USA</label>
<node xml:id="lax" degree="2">
  <label>LAX</label>
</node>
<node xml:id="lvg" degree="2">
  <label>LVG</label>
</node>
<node xml:id="phx" degree="3">
  <label>PHX</label>
</node>
<node xml:id="tus" degree="1">
  <label>TUS</label>
</node>
<node xml:id="cib" degree="0">
  <label>CIB</label>
</node>
<arc from="#lax" to="#lvg"/>
<arc from="#lax" to="#phx"/>
<arc from="#lvg" to="#phx"/>
<arc from="#phx" to="#tus"/>
</graph>

Toute la liste ⚓

<graph>

<graph xml:id="fr_cug1" type="undirected"
order="5" size="4"
rend="LABEL-PLACE bottom center NODE-FRAME none ARC solid line">
<label>Inter-connexions des compagnies aériennes dans le Sud-Ouest des Etats-Unis.</label>
<node xml:id="fr_lax" degree="2">
  <label>LAX</label>
</node>
<node xml:id="fr_lvg" degree="2">
  <label>LVG</label>
</node>
<node xml:id="fr_phx" degree="3">
  <label>PHX</label>
</node>
<node xml:id="fr_tus" degree="1">
  <label>TUS</label>
</node>
<node xml:id="fr_cib" degree="0">
  <label>CIB</label>
</node>
<arc from="#fr_lax" to="#lvg"/>
<arc from="#fr_lax" to="#phx"/>
<arc from="#fr_lvg" to="#phx"/>
<arc from="#fr_phx" to="#tus"/>
</graph>

Toute la liste ⚓

<graph>

<graph xml:id="zh-tw_cug1"
type="undirected" order="5" size="4"
rend="LABEL-PLACE bottom center NODE-FRAME none ARC solid line">
<label>美國西南部航空站</label>
<node xml:id="zh-tw_lax" degree="2">
  <label>LAX</label>
</node>
<node xml:id="zh-tw_lvg" degree="2">
  <label>LVG</label>
</node>
<node xml:id="zh-tw_phx" degree="3">
  <label>PHX</label>
</node>
<node xml:id="zh-tw_tus" degree="1">
  <label>TUS</label>
</node>
<node xml:id="zh-tw_cib" degree="0">
  <label>CIB</label>
</node>
<arc from="#zh-tw_lax" to="#zh-tw_lvg"/>
<arc from="#zh-tw_lax" to="#zh-tw_phx"/>
<arc from="#zh-tw_lvg" to="#zh-tw_phx"/>
<arc from="#zh-tw_phx" to="#zh-tw_tus"/>
</graph>

19.1.1 Transition Networks

<graph type="network-transition"
xml:id="SS8" order="5" size="6">
<label>(8)</label>
<node xml:id="Q0" inDegree="0"
  outDegree="1" type="initial"/>
<node xml:id="Q1" inDegree="2"
  outDegree="3"/>
<node xml:id="Q2" inDegree="1"
  outDegree="1"/>
<node xml:id="Q3" inDegree="1"
  outDegree="1"/>
<node xml:id="Q4" inDegree="2"
  outDegree="0" type="final"/>
<arc from="#Q0" to="#Q1">
  <label>THE</label>
</arc>
<arc from="#Q1" to="#Q1">
  <label>OLD</label>
</arc>
<arc from="#Q1" to="#Q2">
  <label>MAN</label>
</arc>
<arc from="#Q1" to="#Q3">
  <label>MEN</label>
</arc>
<arc from="#Q2" to="#Q4">
  <label>COMES</label>
</arc>
<arc from="#Q3" to="#Q4">
  <label>COME</label>
</arc>
</graph>

⚓

19.1.1 Transition Networks

<graph type="transducer" order="7" size="10">
<node xml:id="T0" inDegree="0"
  outDegree="3" type="initial">
  <label>0</label>
</node>
<node xml:id="T1" inDegree="2"
  outDegree="1">
  <label>1</label>
</node>
<node xml:id="T2" inDegree="2"
  outDegree="2">
  <label>2</label>
</node>
<node xml:id="T3" inDegree="2"
  outDegree="2">
  <label>3</label>
</node>
<node xml:id="T4" inDegree="1"
  outDegree="1">
  <label>4</label>
</node>
<node xml:id="T5" inDegree="1"
  outDegree="1">
  <label>5</label>
</node>
<node xml:id="T6" inDegree="2"
  outDegree="0" type="final">
  <label>6</label>
</node>
<arc from="#T0" to="#T1">
  <label>THE</label>
  <label>L'</label>
</arc>
<arc from="#T0" to="#T2">
  <label>THE</label>
  <label>LE</label>
</arc>
<arc from="#T0" to="#T3">
  <label>THE</label>
  <label>LES</label>
</arc>
<arc from="#T1" to="#T4">
  <label>MAN</label>
  <label>HOMME</label>
</arc>
<arc from="#T2" to="#T1">
  <label>OLD</label>
  <label>VIEIL</label>
</arc>
<arc from="#T2" to="#T2">
  <label>OLD</label>
  <label>VIEIL</label>
</arc>
<arc from="#T3" to="#T3">
  <label>OLD</label>
  <label>VIEUX</label>
</arc>
<arc from="#T3" to="#T5">
  <label>MEN</label>
  <label>HOMMES</label>
</arc>
<arc from="#T4" to="#T6">
  <label>COMES</label>
  <label>VIENT</label>
</arc>
<arc from="#T5" to="#T6">
  <label>COME</label>
  <label>VIENNENT</label>
</arc>
</graph>

⚓

19.1.2 Family Trees

<graph type="family_tree" order="13"
size="12">
<node xml:id="KATHR"
  value="http://example.com/russell-fs/tei/kr1" inDegree="0" outDegree="1">
  <label>Katherine</label>
</node>
<node xml:id="AMBER"
  value="http://example.com/russell-fs/tei/ar1" inDegree="0" outDegree="1">
  <label>Amberley</label>
</node>
<node xml:id="KAR" inDegree="2"
  outDegree="3">
  <label>K+A</label>
</node>
<node xml:id="BERTR"
  value="http://example.com/russell-fs/tei/br1" inDegree="1" outDegree="2">
  <label>Bertrand</label>
</node>
<node xml:id="PETER"
  value="http://example.com/russell-fs/tei/pr1" inDegree="0" outDegree="1">
  <label>Peter</label>
</node>
<node xml:id="DORAR"
  value="http://example.com/russell-fs/tei/dr1" inDegree="0" outDegree="1">
  <label>Dora</label>
</node>
<node xml:id="PBR" inDegree="2"
  outDegree="1">
  <label>P+B</label>
</node>
<node xml:id="DBR" inDegree="2"
  outDegree="2">
  <label>D+B</label>
</node>
<node xml:id="FRANR"
  value="http://example.com/russell-fs/tei/fr1" inDegree="1" outDegree="0">
  <label>Frank</label>
</node>
<node xml:id="RACHR"
  value="http://example.com/russell-fs/tei/rr1" inDegree="1" outDegree="0">
  <label>Rachel</label>
</node>
<node xml:id="CONRR"
  value="http://example.com/russell-fs/tei/cr1" inDegree="1" outDegree="0">
  <label>Conrad</label>
</node>
<node xml:id="KATER"
  value="http://example.com/russell-fs/tei/kr2" inDegree="1" outDegree="0">
  <label>Kate</label>
</node>
<node xml:id="JOHNR"
  value="http://example.com/russell-fs/tei/jr1" inDegree="1" outDegree="0">
  <label>John</label>
</node>
<arc from="#KATHR" to="#KAR">
  <label>Mo</label>
</arc>
<arc from="#AMBER" to="#KAR">
  <label>Fa</label>
</arc>
<arc from="#KAR" to="#BERTR">
  <label>So</label>
</arc>
<arc from="#KAR" to="#FRANR">
  <label>So</label>
</arc>
<arc from="#KAR" to="#RACHR">
  <label>Da</label>
</arc>
<arc from="#PETER" to="#PBR">
  <label>Mo</label>
</arc>
<arc from="#BERTR" to="#PBR">
  <label>Fa</label>
</arc>
<arc from="#PBR" to="#CONRR">
  <label>So</label>
</arc>
<arc from="#DORAR" to="#DBR">
  <label>Mo</label>
</arc>
<arc from="#BERTR" to="#DBR">
  <label>Fa</label>
</arc>
<arc from="#DBR" to="#KATER">
  <label>Da</label>
</arc>
<arc from="#DBR" to="#JOHNR">
  <label>So</label>
</arc>
</graph>

bibliographie ⚓

19.1.3 Historical Interpretation

<graph type="directed" order="7" size="9">
<node xml:id="EARL">
  <label>Earl of Argyll's land</label>
</node>
<node xml:id="GALL"
  value="http://example.com/people/scots#gall">
  <label>Gallachalzie</label>
</node>
<node xml:id="PERT">
  <label>Pertinents</label>
</node>
<node xml:id="PER1">
  <label>Pertinents part</label>
</node>
<node xml:id="PER2">
  <label>Pertinents part</label>
</node>
<node xml:id="KNAP"
  value="http://example.com/people/scots#knapfs">
  <label>Lordship of Knapdale</label>
</node>
<node xml:id="ARGY"
  value="http://example.com/people/scots#argyfs">
  <label>Sherrifdome of Argyll</label>
</node>
<arc xml:id="EARLGALL" from="#EARL"
  to="#GALL">
  <label>INCLUDE</label>
</arc>
<arc xml:id="EARLARGY" from="#EARL"
  to="#ARGY" exclude="#PERTARGY #KNAPARGY">
  <label>IN</label>
</arc>
<arc xml:id="EARLPERT" from="#EARL"
  to="#PERT">
  <label>INCLUDE</label>
</arc>
<arc xml:id="PERTPER1" from="#PERT"
  to="#PER1">
  <label>INCLUDE</label>
</arc>
<arc xml:id="PERTPER2" from="#PERT"
  to="#PER2">
  <label>INCLUDE</label>
</arc>
<arc xml:id="PERTARGY" from="#PERT"
  to="#ARGY" exclude="#EARLARGY #KNAPARGY">
  <label>IN</label>
</arc>
<arc xml:id="PER1KNAP" from="#PER1"
  to="#KNAP">
  <label>BY</label>
</arc>
<arc xml:id="PER2KNAP" from="#PER2"
  to="#KNAP">
  <label>PART OF</label>
</arc>
<arc xml:id="KNAPARGY" from="#KNAP"
  to="#ARGY" exclude="#EARLARGY #PERTARGY">
  <label>IN</label>
</arc>
</graph>

⚓

P5: Recommandations pour l'encodage et l'échange de textes électroniques

Exemple: <graph> (graph)

19 Graphs, Networks, and Trees