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KB Term:  Term intersection
English Word: 

Sigma KEE - pathLength
pathLength

appearance as argument number 1
-------------------------


(instance pathLength BinaryPredicate) Merge.kif 6030-6030 path length is an instance of binary predicate
(domain pathLength 1 GraphPath) Merge.kif 6031-6031 The number 1 argument of path length is an instance of graph path
(domain pathLength 2 PositiveInteger) Merge.kif 6032-6032 The number 2 argument of path length is an instance of positive integer
(documentation pathLength EnglishLanguage "A BinaryPredicate that specifies the length (in number of GraphNodes) of a GraphPath. (pathLength ?PATH ?NUMBER) means that there are ?NUMBER nodes in the GraphPath ?PATH.") Merge.kif 6034-6037 The number 2 argument of path length is an instance of positive integer

appearance as argument number 2
-------------------------


(termFormat EnglishLanguage pathLength "path length") domainEnglishFormat.kif 44777-44777
(termFormat ChineseTraditionalLanguage pathLength "路徑長度") domainEnglishFormat.kif 44778-44778
(termFormat ChineseLanguage pathLength "路径长度") domainEnglishFormat.kif 44779-44779
(format EnglishLanguage pathLength "the length of %1 is %n %2") english_format.kif 755-755

consequent
-------------------------


(=>
    (equal
        (MinimalCutSetFn ?GRAPH) ?PATHCLASS)
    (exists (?NUMBER)
        (forall (?PATH)
            (=>
                (instance ?PATH ?PATHCLASS)
                (pathLength ?PATH ?NUMBER)))))
Merge.kif 6210-6216 If equal the set of minimal paths that partition X into two separate graphs and Y, then there exists Z such that W W is an instance of Ythe length of W is Z

statement
-------------------------


(not
    (exists (?PATH1 ?PATH2)
        (and
            (instance ?PATH1
                (CutSetFn ?GRAPH))
            (instance ?PATH2
                (MinimalCutSetFn ?GRAPH))
            (pathLength ?PATH1 ?NUMBER1)
            (pathLength ?PATH2 ?NUMBER2)
            (lessThan ?NUMBER1 ?NUMBER2))))
Merge.kif 6218-6225 There don't exist X, Y such that X is an instance of the set of paths that partition Z into two separate graphs, Y is an instance of the set of minimal paths that partition Z into two separate graphs, the length of X is W, the length of Y is V, and W is less than V


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