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Formal Language:
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Arriving
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| appearance as argument number 1 |
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| (subclass Arriving Translocation) | Mid-level-ontology.kif 19147-19147 | Arriving is a subclass of translocation |
| (documentation Arriving EnglishLanguage "The final part of any instance of Translocation.") | Mid-level-ontology.kif 19148-19148 | Arriving is a subclass of translocation |
| appearance as argument number 2 |
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| antecedent |
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| (=> (instance ?ARRIVE Arriving) (exists (?GO) (and (instance ?GO Translocation) (subProcess ?ARRIVE ?GO) (finishes (WhenFn ?ARRIVE) (WhenFn ?GO))))) |
Mid-level-ontology.kif 19150-19156 | If X is an instance of arriving, then there exists Y such that Y is an instance of translocation, X is a subprocess of Y, and the time of existence of X finishes the time of existence of Y |
| (=> (and (capability ValetParking agent ?AGENT) (customer ?CUST ?AGENT) (located ?AGENT ?LOC) (instance ?D Arriving) (agent ?D ?CUST) (patient ?D ?VEHICLE) (destination ?D ?LOC)) (exists (?VALET) (and (occupiesPosition ?VALET Valet ?AGENT) (modalAttribute (exists (?VP ?PARK) (and (instance ?VP ValetParking) (agent ?VP ?VALET) (patient ?VP ?VEHICLE) (destination ?VP ?PARK) (instance ?PARK ParkingRegion))) Possibility)))) |
TransportDetail.kif 157-176 | If All of the following hold: (1) X is capable of doing valet parking as a agent (2) X is a customer of Y (3) X is located at Z (4) W is an instance of arriving (5) Y is an agent of W (6) V is a patient of W (7) W ends up at Z, then All of the following hold: (1) there exists U such that U holds the position of valet in X (2) the statement there exist T (3) S such that T is an instance of valet parking (4) U is an agent of T (5) V is a patient of T (6) T ends up at S (7) S is an instance of parking area has the modal force of possibility |
| (=> (and (instance ?VP ValetParking) (patient ?VP ?VEHICLE) (instance ?A Arriving) (patient ?A ?VEHICLE)) (meetsTemporally (EndFn (WhenFn ?A)) (BeginFn (WhenFn ?VP)))) |
TransportDetail.kif 178-186 | If X is an instance of valet parking, Y is a patient of X, Z is an instance of arriving, and Y is a patient of Z, then the end of the time of existence of Z meets the beginning of the time of existence of X |
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