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KB Term:  Term intersection
English Word: 

  weddingdate

Sigma KEE - prohibits
prohibits

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


(instance prohibits BinaryPredicate) Law.kif 42-42 prohibits is an instance of binary predicate
(domain prohibits 1 AutonomousAgent) Law.kif 43-43 The number 1 argument of prohibits is an instance of agent
(domain prohibits 2 Formula) Law.kif 44-44 The number 2 argument of prohibits is an instance of formula
(documentation prohibits EnglishLanguage "A relation between an AutonomousAgent and Formula that it wants to keep from becoming true. Note that prohibiting something generally also inhibits it, but the reverse is not true. Like punishes it also is an institutional relation. When an AutonomousAgent prohibits something it entails a Stating that it punishes those who do what it prohibits.") Law.kif 48-53 The number 2 argument of prohibits is an instance of formula

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


(termFormat EnglishLanguage prohibits "prohibits") Law.kif 45-45
(format EnglishLanguage prohibits "%1 prohibits %2") Law.kif 46-46

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


(=>
    (prohibits ?A ?F)
    (desires ?A
        (not ?F)))
Law.kif 55-58 If X prohibits Y, then X desires Y
(=>
    (prohibits ?A ?F)
    (not
        (permits ?A ?F)))
Law.kif 60-63 If X prohibits Y, then X permits Y
(=>
    (holdsDuring ?T1
        (prohibits ?A ?F))
    (exists (?S ?B ?P)
        (and
            (instance ?S Stating)
            (during
                (WhenFn ?S) ?T1)
            (agent ?S ?A)
            (containsFormula ?S
                (=>
                    (causes
                        (agent ?P ?B)
                        (truth ?F True))
                    (punishes ?A ?B))))))
Law.kif 65-78 If X prohibits Y holds during Z, then there exist W, V, U such that W is an instance of stating, the time of existence of W takes place during Z, X is an agent of W, and W contains the formula V is an agent of U causes Y is trueX punishes V

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


(=>
    (permits ?A ?F)
    (not
        (prohibits ?A ?F)))
Law.kif 37-40 If X permits Y, then X prohibits Y


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