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| graphMeasure |
| appearance as argument number 1 |
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| (instance graphMeasure BinaryPredicate) | Merge.kif 6267-6267 | graph measure is an instance of binary predicate |
| (domain graphMeasure 1 Graph) | Merge.kif 6268-6268 | The number 1 argument of graph measure is an instance of graph |
| (domain graphMeasure 2 UnitOfMeasure) | Merge.kif 6269-6269 | The number 2 argument of graph measure is an instance of unit of measure |
| (documentation graphMeasure EnglishLanguage "(graphMeasure ?GRAPH ?MEAS) fixes a UnitOfMeasure that is used for the arcWeight of a given Graph. Stating such a relationship entails that the components of given graph are the abstractCounterparts of sets of Physical Entity(ies).") | Merge.kif 6271-6274 | The number 2 argument of graph measure is an instance of unit of measure |
| appearance as argument number 2 |
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| (format EnglishLanguage graphMeasure "%2 is the unit in %1") | domainEnglishFormat.kif 3542-3542 | |
| (format ChineseTraditionalLanguage graphMeasure "%2 是 unit 在 %1 ") | domainEnglishFormat.kif 3543-3543 | |
| (format ChineseLanguage graphMeasure "%2 是 unit 在 %1 ") | domainEnglishFormat.kif 3544-3544 | |
| (termFormat EnglishLanguage graphMeasure "graph measure") | domainEnglishFormat.kif 65854-65854 |
| antecedent |
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| (=> (graphMeasure ?G ?M) (forall (?AC) (and (graphPart ?AC ?G) (exists (?PC) (abstractCounterpart ?AC ?PC))))) |
Merge.kif 6276-6282 | If X is the unit in Y, then For all GraphElement Z: Z is a part of Y and there exists W such that the abstract counterpart of W is Z |
| (=> (and (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 6284-6295 | If All of the following hold: (1) X is the unit in Y (2) Z is an instance of graph node (3) Z is a part of Y (4) W is a part of Y (5) W is an instance of graph arc (6) the abstract counterpart of V is Z (7) the abstract counterpart of U is W (8) the value of W is T, then the measure of U is T X(s) |