tu2 jie2 dian3 (GraphNode)
Graphs are comprised of GraphNodes
and GraphArcs. Every GraphNode is linked by a GraphArc.
Ontology
SUMO / GRAPH-THEORYSuperclass(es)
Coordinate term(s)
tu2 hu2 xian4
Constrains relations
zui4 chu1 jie2 dian3 han2 shu4
zui4 hou4 jie2 dian3 han2 shu4
tu2 lu4 jing4 han2 shu4
qi3 shi3 jie2 dian3 han2 shu4
zui4 da4 liang4 lu4 jing4 han2 shu4
zui4 xiao3 liang4 lu4 jing4 han2 shu4
zhong1 jie2 dian3 han2 shu4
lian2 jie2
Related WordNet synsets
See more related synsets on a separate page.
Axioms (3)
If graph shi4 tu2 de5 shi2 li4 and node1 shi4 tu2 jie2 dian3 de5 shi2 li4 and node2 shi4 tu2 jie2 dian3 de5 shi2 li4 and node1 shi4 graph de5 bu4 fen5 and node2 shi4 graph de5 bu4 fen5 and node1 deng3 yu1 node2, then there exist arc,path so_that_not - arc (mei2) lian2 jie2not(s) node1 he2 node2
or .
(=>
(and
(instance ?GRAPH Graph)
(instance ?NODE1 GraphNode)
(instance ?NODE2 GraphNode)
(graphPart ?NODE1 ?GRAPH)
(graphPart ?NODE2 ?GRAPH)
(not
(equal ?NODE1 ?NODE2)))
(exists
(?ARC ?PATH)
(or
(links ?NODE1 ?NODE2 ?ARC)
(and
(subGraph ?PATH ?GRAPH)
(instance ?PATH GraphPath)
(or
(and
(equal
(BeginNodeFn ?PATH)
?NODE1)
(equal
(EndNodeFn ?PATH)
?NODE2))
(and
(equal
(BeginNodeFn ?PATH)
?NODE2)
(equal
(EndNodeFn ?PATH)
?NODE1)))))))
tu2 yuan2 jian4 wan2 quan2 fen1 ge1 cheng2 tu2 jie2 dian3,tu2 hu2 xian4.
(partition GraphElement GraphNode GraphArc)
If node shi4 tu2 jie2 dian3 de5 shi2 li4, then there exist other,arc so_that_not arc (mei2) lian2 jie2not(s) node he2 other.
(=>
(instance ?NODE GraphNode)
(exists
(?OTHER ?ARC)
(links ?NODE ?OTHER ?ARC)))