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KB Term:  Term intersection
English Word: 

Sigma KEE - roomPolicy
roomPolicy

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


(instance roomPolicy BinaryPredicate) Hotel.kif 440-440 room policy is an instance of binary predicate
(documentation roomPolicy EnglishLanguage "(roomPolicy ?ROOM ?POLICY) means that Policy ?POLICY is applied to the HotelUnit ?ROOM") Hotel.kif 441-442 room policy is an instance of binary predicate
(domainSubclass roomPolicy 1 HotelUnit) Hotel.kif 445-445 The number 1 argument of room policy is a subclass of hotel unit
(domain roomPolicy 2 Policy) Hotel.kif 446-446 The number 2 argument of room policy is an instance of policy

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


(termFormat EnglishLanguage roomPolicy "room policy") Hotel.kif 443-443
(format EnglishLanguage roomPolicy "%2 is a policy that applies to %1") domainEnglishFormat.kif 4448-4448
(format ChineseTraditionalLanguage roomPolicy "%2 是應用在 %1 的 policy ") domainEnglishFormat.kif 4449-4449
(format ChineseLanguage roomPolicy "%2 是应用在 %1 的 policy ") domainEnglishFormat.kif 4450-4450

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


(=>
    (roomPolicy ?ROOM ?POLICY)
    (forall (?R)
        (=>
            (instance ?R ?ROOM)
            (policyLocationCoverage ?POLICY ?R))))
Hotel.kif 448-453 If X is a policy that applies to Y, then For all Object Z: if Z is an instance of Y, then X covers Z

consequent
-------------------------


(=>
    (allRoomsPolicy ?INV ?POLICY)
    (forall (?X)
        (=>
            (memberType ?INV ?X)
            (roomPolicy ?X ?POLICY))))
Hotel.kif 233-238 If all rooms in X have policy Y, then For all HotelUnit Z: if Z is a member type of X, then Y is a policy that applies to Z
(=>
    (someRoomsPolicy ?INV ?POLICY)
    (exists (?X)
        (and
            (memberType ?INV ?X)
            (roomPolicy ?X ?POLICY))))
Hotel.kif 248-253 If some rooms in X have Y, then there exists Z such that Z is a member type of X and Y is a policy that applies to Z


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