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KB Term:  Term intersection
English Word: 

Sigma KEE - resourceExhausted
resourceExhausted

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


(documentation resourceExhausted EnglishLanguage "(resourceExhausted ?PROCESS ?RESOURCE) means that ?RESOURCE is present at the beginning of ?PROCESS, is used by ?PROCESS, and as a consequence is completely used up by the ?PROCESS. For example, fuel is a resourceExhausted in the following proposition: the plane run out of fuel and ditched in the sea.") Merge.kif 2633-2636
(domain resourceExhausted 1 Process) Merge.kif 2638-2638 The number 1 argument of resource exhausted is an instance of process
(domain resourceExhausted 2 Object) Merge.kif 2639-2639 The number 2 argument of resource exhausted is an instance of object
(instance resourceExhausted CaseRole) Merge.kif 2640-2640 resource exhausted is an instance of case role
(instance resourceExhausted BinaryPredicate) Merge.kif 2641-2641 resource exhausted is an instance of binary predicate
(instance resourceExhausted PartialValuedRelation) Merge.kif 2642-2642 resource exhausted is an instance of partial valued relation

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


(format EnglishLanguage resourceExhausted "%1 exhausts %2") domainEnglishFormat.kif 4424-4424
(format ChineseTraditionalLanguage resourceExhausted "%1 exhausts %2 ") domainEnglishFormat.kif 4425-4425
(format ChineseLanguage resourceExhausted "%1 exhausts %2 ") domainEnglishFormat.kif 4426-4426
(termFormat EnglishLanguage resourceExhausted "resource exhausted") domainEnglishFormat.kif 65959-65959

antecedent
-------------------------


(=>
    (and
        (resourceExhausted ?P ?R)
        (instance ?R ?C))
    (holdsDuring
        (ImmediateFutureFn
            (WhenFn ?P))
        (not
            (exists (?OBJ1)
                (and
                    (part ?OBJ1 ?R)
                    (instance ?OBJ1 ?C))))))
Merge.kif 2644-2655 If X exhausts Y and Y is an instance of Z, then there doesn't exist W such that W is a part of Y and W is an instance of Z holds during immediately after the time of existence of X


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