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Sigma KEE - RoomInventory
RoomInventory(room inventory)

appearance as argument number 1
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(subclass RoomInventory CollectionOfObjects) Hotel.kif 138-138 Room inventory is a subclass of collection
(documentation RoomInventory EnglishLanguage "RoomInventory is the Collection of HotelUnit that a TravelerAccommodation has in one PropertyFn") Hotel.kif 139-140 Room inventory is a subclass of collection

appearance as argument number 2
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(termFormat EnglishLanguage RoomInventory "room inventory") Hotel.kif 141-141

appearance as argument number 3
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(domain allRoomsPhysicalAmenity 1 RoomInventory) Hotel.kif 168-168 The number 1 argument of physical amenity in all rooms is an instance of room inventory
(domain someRoomsPhysicalAmenity 1 RoomInventory) Hotel.kif 184-184 The number 1 argument of physical amenity in some rooms is an instance of room inventory
(domain someRoomsServiceAmenity 1 RoomInventory) Hotel.kif 200-200 The number 1 argument of service amenity in some rooms is an instance of room inventory
(domain allRoomsServiceAmenity 1 RoomInventory) Hotel.kif 215-215 The number 1 argument of service amenity in all rooms is an instance of room inventory
(domain allRoomsPolicy 1 RoomInventory) Hotel.kif 230-230 The number 1 argument of room policy in all rooms is an instance of room inventory
(domain someRoomsPolicy 1 RoomInventory) Hotel.kif 245-245 The number 1 argument of room policy in all rooms is an instance of room inventory
(domain someRoomsAttribute 1 RoomInventory) Hotel.kif 260-260 The number 1 argument of some rooms attribute is an instance of room inventory

antecedent
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(=>
    (instance ?X RoomInventory)
    (memberType ?X HotelUnit))		 Hotel.kif 143-145 If X is an instance of room inventory, then hotel unit is a member type of X
(=>
    (and
        (element ?X
            (PropertyFn ?HOTEL))
        (instance ?X RoomInventory))
    (forall (?Y)
        (=>
            (member ?Y ?X)
            (element ?Y
                (PropertyFn ?HOTEL)))))		 Hotel.kif 147-154 If X is an element of belongings of Y and X is an instance of room inventory, then For all Physical Z: if Z is a member of X, then Z is an element of belongings of Y


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