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KB Term:  Term intersection
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Sigma KEE - QPViewsFn
QPViewsFn

appearance as argument number 1
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(instance QPViewsFn UnaryFunction) UXExperimentalTerms.kif 4161-4161 Qualifed page views is an instance of unary function
(domain QPViewsFn 1 Human) UXExperimentalTerms.kif 4163-4163 The number 1 argument of qualifed page views is an instance of human
(range QPViewsFn Collection) UXExperimentalTerms.kif 4165-4165 The range of qualifed page views is an instance of collection
(documentation QPViewsFn EnglishLanguage "(QPViewsFn ?VISITOR) returns all the instances of AccessingWebPage where ?Visitor is the agent and the desitination is a treatedPage") UXExperimentalTerms.kif 4169-4170 The range of qualifed page views is an instance of collection

appearance as argument number 2
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(termFormat EnglishLanguage QPViewsFn "qualifed page views") UXExperimentalTerms.kif 4167-4167
(format EnglishLanguage QPViewsFn "all the treated web page views from %1") domainEnglishFormat.kif 4288-4288
(format ChineseTraditionalLanguage QPViewsFn "所有的 treated web page 瀏覽從 %1 ") domainEnglishFormat.kif 4289-4289
(format ChineseLanguage QPViewsFn "所有的 treated web page 浏览从 %1") domainEnglishFormat.kif 4290-4290

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


(=>
    (and
        (instance ?VISITOR Human)
        (instance ?QPVIEWS Collection)
        (forall (?PAGE ?ACCESSING ?EXPERIMENT)
            (=>
                (and
                    (instance ?PAGE WebPage)
                    (instance ?ACCESSING AccessingWebPage)
                    (instance ?EXPERIMENT Experimenting)
                    (agent ?ACCESSING ?VISITOR)
                    (patient ?ACCESSING ?PAGE)
                    (treatedPage ?PAGE ?EXPERIMENT))
                (member ?ACCESSING ?QPVIEWS))))
    (equal ?QPVIEWS
        (QPViewsFn ?VISITOR)))
UXExperimentalTerms.kif 4172-4187 If X is an instance of human, Y is an instance of collection, and For all WebPage Z, Process W, and Experimenting V: if W is an instance of accessing web page, X is an agent of W, Z is a patient of W, and Z is the object of study of V, then W is a member of Y, then equal Y and all the treated web page views from X


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