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Sigma KEE - GraphNode

GraphNode(graph node)

Cartesian_coordinate, abscissa, co-ordinate, coordinate, intercept, ordinate, origin, polar_coordinate

appearance as argument number 1

No TPTP formula. May not be expressible in strict first order.	chinese_format.kif 2342-2343
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5859-5860
No TPTP formula. May not be expressible in strict first order.	japanese_format.kif 1016-1017
No TPTP formula. May not be expressible in strict first order.	pictureList.kif 1790-1790
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5857-5857	Graph node is a subclass of graph element

appearance as argument number 2

No TPTP formula. May not be expressible in strict first order.	Merge.kif 5845-5845	Graph element is exhaustively partitioned into graph node and graph arc
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5968-5968	The range of begin node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5979-5979	The range of end node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5948-5948	The range of initial node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5958-5958	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	chinese_format.kif 941-941	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	english_format.kif 1089-1089	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	french_format.kif 617-617	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	terms-hindi.txt 148-148	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	terms-it.txt 151-151	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	japanese_format.kif 2302-2302	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	portuguese_format.kif 569-569	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	terms-cz.txt 185-185	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	terms-de.txt 444-444	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	relations-ro.kif 638-638	The range of terminal node is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	terms-tg.txt 152-152	The range of terminal node is an instance of graph node

appearance as argument number 3

No TPTP formula. May not be expressible in strict first order.	Merge.kif 6079-6079	The number 1 argument of graph path is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 6080-6080	The number 2 argument of graph path is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 6057-6057	The number 1 argument of maximal weighted path is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 6058-6058	The number 2 argument of maximal weighted path is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 6035-6035	The number 1 argument of minimal weighted path is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 6036-6036	The number 2 argument of minimal weighted path is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5898-5898	The number 1 argument of links is an instance of graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5899-5899	The number 2 argument of links is an instance of graph node

antecedent

No TPTP formula. May not be expressible in strict first order.	Merge.kif 6190-6201	If an unit of measure is the unit in a graph and a graph element is an instance of graph node and the graph element is a part of the graph and a graph arc is a part of the graph and the graph arc is an instance of graph arc and the abstract counterpart of a physical is the graph element and the abstract counterpart of another physical is the graph arc and the value of the graph arc is a real number, then the measure of the other physical is the real number the unit of measure(s)
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5655-5675	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 equal the graph node and 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 equal the beginning of the graph path and the graph node and equal the end of the graph path and the other graph node or equal the beginning of the graph path and the other graph node and equal the end of the graph path and the graph node
No TPTP formula. May not be expressible in strict first order.	Merge.kif 5862-5865	If a graph node is an instance of graph node, then there exist another graph node and a graph arc such that the graph arc links the graph node and the other graph node

consequent

No TPTP formula. May not be expressible in strict first order.

Transportation.kif 3456-3466

If a physical system is an instance of transit system and a physical is an instance of transitway junction and the abstract counterpart of the physical system is a graph and the physical system is a system part of the physical,
then there exists the graphN such that the graphN is an instance of graph node and the abstract counterpart of the physical is the graphN and the graphN is a part of the graph

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