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Sigma KEE - GraphNode

appearance as argument number 1

(documentation GraphNode ChineseLanguage "Graph 是由 GraphNodeGraphArc 组成,所有的 GraphNode 都是由 GraphArc 联系的.") chinese_format.kif 2342-2343
(documentation GraphNode EnglishLanguage "Graphs are comprised of GraphNodes and GraphArcs. Every GraphNode is linked by a GraphArc.") Merge.kif 5820-5821
(documentation GraphNode JapaneseLanguage "Grap は GraphNode および GraphArc で構成さ れる。すべての GraphArcGraphNode によってリンクされている。") japanese_format.kif 1016-1017
(externalImage GraphNode " 5/ 5b/ 6n-graf.svg") pictureList.kif 1791-1791
(subclass GraphNode GraphElement) Merge.kif 5818-5818 グラフノードグラフ要素subclass では %n

appearance as argument number 2

(partition GraphElement GraphNode GraphArc) Merge.kif 5806-5806 グラフ要素グラフノード + グラフアークexhaustively partitioned %n
(range BeginNodeFn GraphNode) Merge.kif 5929-5929 BeginNodeFnrangeグラフノード のインスタンス では %n
(range EndNodeFn GraphNode) Merge.kif 5940-5940 EndNodeFnrangeグラフノード のインスタンス では %n
(range InitialNodeFn GraphNode) Merge.kif 5909-5909 InitialNodeFnrangeグラフノード のインスタンス では %n
(range TerminalNodeFn GraphNode) Merge.kif 5919-5919 TerminalNodeFnrangeグラフノード のインスタンス では %n
(termFormat ChineseLanguage GraphNode "图节点") chinese_format.kif 941-941
(termFormat EnglishLanguage GraphNode "graph node") english_format.kif 1089-1089
(termFormat FrenchLanguage GraphNode "noeud du graph") french_format.kif 617-617
(termFormat Hindi GraphNode "granthi aalekha") terms-hindi.txt 148-148
(termFormat ItalianLanguage GraphNode "NodoDelGrafo") terms-it.txt 149-149
(termFormat JapaneseLanguage GraphNode "グラフノード") japanese_format.kif 2302-2302
(termFormat PortugueseLanguage GraphNode "No' do Grafo") portuguese_format.kif 569-569
(termFormat cz GraphNode "graph node") terms-cz.txt 185-185
(termFormat ro GraphNode "nod într-un graf") relations-ro.kif 638-638
(termFormat tg GraphNode "pinagdugtungang talaguhitan") terms-tg.txt 152-152

appearance as argument number 3

(domain GraphPathFn 1 GraphNode) Merge.kif 6040-6040 GraphPathFn の数値 1 引数は グラフノードinstance では %n
(domain GraphPathFn 2 GraphNode) Merge.kif 6041-6041 GraphPathFn の数値 2 引数は グラフノードinstance では %n
(domain MaximalWeightedPathFn 1 GraphNode) Merge.kif 6018-6018 MaximalWeightedPathFn の数値 1 引数は グラフノードinstance では %n
(domain MaximalWeightedPathFn 2 GraphNode) Merge.kif 6019-6019 MaximalWeightedPathFn の数値 2 引数は グラフノードinstance では %n
(domain MinimalWeightedPathFn 1 GraphNode) Merge.kif 5996-5996 MinimalWeightedPathFn の数値 1 引数は グラフノードinstance では %n
(domain MinimalWeightedPathFn 2 GraphNode) Merge.kif 5997-5997 MinimalWeightedPathFn の数値 2 引数は グラフノードinstance では %n
(domain links 1 GraphNode) Merge.kif 5859-5859 links の数値 1 引数は グラフノードinstance では %n
(domain links 2 GraphNode) Merge.kif 5860-5860 links の数値 2 引数は グラフノードinstance では %n


        (graphMeasure ?G ?M)
        (instance ?AN GraphNode)
        (graphPart ?AN ?G)
        (graphPart ?AA ?G)
        (instance ?AA GraphArc)
        (abstractCounterpart ?AN ?PN)
        (abstractCounterpart ?AA ?PA)
        (arcWeight ?AA ?N))
    (measure ?PA
        (MeasureFn ?N ?M)))
Merge.kif 6151-6162
        (instance ?GRAPH Graph)
        (instance ?NODE1 GraphNode)
        (instance ?NODE2 GraphNode)
        (graphPart ?NODE1 ?GRAPH)
        (graphPart ?NODE2 ?GRAPH)
            (equal ?NODE1 ?NODE2)))
    (exists (?ARC ?PATH)
            (links ?NODE1 ?NODE2 ?ARC)
                (subGraph ?PATH ?GRAPH)
                (instance ?PATH GraphPath)
                            (BeginNodeFn ?PATH) ?NODE1)
                            (EndNodeFn ?PATH) ?NODE2))
                            (BeginNodeFn ?PATH) ?NODE2)
                            (EndNodeFn ?PATH) ?NODE1)))))))
Merge.kif 5616-5636
    (instance ?NODE GraphNode)
    (exists (?OTHER ?ARC)
        (links ?NODE ?OTHER ?ARC)))
Merge.kif 5823-5826


        (instance ?TS TransitSystem)
        (instance ?TJ TransitwayJunction)
        (abstractCounterpart ?G ?TS)
        (systemPart ?TJ ?TS))
    (exists (?GN)
            (instance ?GN GraphNode)
            (abstractCounterpart ?GN ?TJ)
            (graphPart ?GN ?G))))
Transportation.kif 2858-2868

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