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KB Term:			Term intersection

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Sigma KEE - subGraph

subGraph

appearance as argument number 1

No TPTP formula. May not be expressible in strict first order.	chinese_format.kif 2351-2352
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5911-5913
No TPTP formula. May not be expressible in strict first order.	japanese_format.kif 1027-1029
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5908-5908	The number 1 argument of sub graph is an instance of graph
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5909-5909	The number 2 argument of sub graph is an instance of graph
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5905-5905	sub graph is an instance of binary predicate
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5906-5906	sub graph is an instance of reflexive relation
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5907-5907	sub graph is an instance of transitive relation

appearance as argument number 2

No TPTP formula. May not be expressible in strict first order.	chinese_format.kif 751-751
No TPTP formula. May not be expressible in strict first order.	english_format.kif 753-753
No TPTP formula. May not be expressible in strict first order.	french_format.kif 453-453
No TPTP formula. May not be expressible in strict first order.	relations-it.txt 273-273
No TPTP formula. May not be expressible in strict first order.	japanese_format.kif 2161-2161
No TPTP formula. May not be expressible in strict first order.	portuguese_format.kif 405-405
No TPTP formula. May not be expressible in strict first order.	relations-cz.txt 466-466
No TPTP formula. May not be expressible in strict first order.	relations-de.txt 969-969
No TPTP formula. May not be expressible in strict first order.	relations-hindi.txt 310-310
No TPTP formula. May not be expressible in strict first order.	relations-ro.kif 475-475
No TPTP formula. May not be expressible in strict first order.	relations-sv.txt 518-518
No TPTP formula. May not be expressible in strict first order.	relations-tg.txt 465-465
No TPTP formula. May not be expressible in strict first order.	chinese_format.kif 752-752
No TPTP formula. May not be expressible in strict first order.	domainEnglishFormat.kif 55731-55731
No TPTP formula. May not be expressible in strict first order.	domainEnglishFormat.kif 55730-55730
No TPTP formula. May not be expressible in strict first order.	terms-de.txt 297-297

antecedent

No TPTP formula. May not be expressible in strict first order.	Merge.kif 5989-6001	If the value of a graph path is equal to a real number and another graph path is a subgraph of the graph path and a graph arc is a part of the graph path and the value of the graph arc is another real number and for all a graph element if the graph element is a part of the graph path, then the graph element is a part of the other graph path or the graph element is equal to the graph arc , then the real number is equal to (the value of the other graph path and the other real number)
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5915-5919	If a graph is a subgraph of another graph and a graph element is a part of the graph, then the graph element is a part of the other graph

consequent

No TPTP formula. May not be expressible in strict first order.	Transportation.kif 3404-3417	If the distance of a transitway is a constant quantity and a transit system is a path in system of the transitway and a region is the start of the transitway and another region is the end of the transitway and the abstract counterpart of the transit system is a graph path, then there exist a graph, a graph node and another graph node such that the graph is a subgraph of the graph path and the graph node is equal to the beginning of the graph path and the other graph node is equal to the end of the graph path and the abstract counterpart of the region is the graph node and the abstract counterpart of the other region is the other graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5640-5660	If a graph is an instance of graph and a graph node is an instance of graph node and another graph node is an instance of graph node and the graph node is a part of the graph and the other graph node is a part of the graph and the graph node is not equal to the other graph node, then there exist a graph arc and a graph path such that the graph arc links the graph node and the other graph node or the graph path is a subgraph of the graph and the graph path is an instance of graph path and the beginning of the graph path is equal to the graph node and the end of the graph path is equal to the other graph node or the beginning of the graph path is equal to the other graph node and the end of the graph path is equal to the graph node

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