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KB Term:  Term intersection
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Sigma KEE - Thursday
Thursday(Thursday)
Corpus_Christi, Holy_Thursday, Maundy_Thursday, Th, Thursday

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


(successorClass Thursday Friday) Merge.kif 9242-9242 Friday is the successor class of Thursday.
(subclass Thursday Day) Merge.kif 9480-9480 Thursday is a subclass of day
(documentation Thursday EnglishLanguage "The Class of all calendar Thursdays.") Merge.kif 9482-9482 Thursday is a subclass of day
(externalImage Thursday "http://upload.wikimedia.org/wikipedia/commons/2/ 23/ Thor.jpg") pictureList.kif 6921-6921 Thursday is a subclass of day
(externalImage Thursday "http://upload.wikimedia.org/wikipedia/commons/3/ 33/ Blake_Holy_Thursday_1794.jpg") pictureList.kif 8082-8082 Thursday is a subclass of day

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


(successorClass Wednesday Thursday) Merge.kif 9241-9241 Thursday is the successor class of Wednesday.
(subclass AscensionThursday Thursday) Media.kif 524-524 Ascension thursday is a subclass of Thursday
(subclass USThanksgivingDay Thursday) Media.kif 615-615 US thanksgiving day is a subclass of Thursday
(termFormat EnglishLanguage Thursday "Thursday") english_format.kif 1807-1807 US thanksgiving day is a subclass of Thursday

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


(=>
    (and
        (instance ?DAY1 Wednesday)
        (instance ?DAY2 Thursday)
        (instance ?WEEK Week)
        (temporalPart ?DAY1 ?WEEK)
        (temporalPart ?DAY2 ?WEEK))
    (meetsTemporally ?DAY1 ?DAY2))
Merge.kif 9484-9491 If X is an instance of Wednesday, Y is an instance of Thursday, Z is an instance of week, X is a part of Z, and Y is a part of Z, then X meets Y
(=>
    (and
        (instance ?DAY1 Thursday)
        (instance ?DAY2 Friday)
        (instance ?WEEK Week)
        (temporalPart ?DAY1 ?WEEK)
        (temporalPart ?DAY2 ?WEEK))
    (meetsTemporally ?DAY1 ?DAY2))
Merge.kif 9497-9504 If X is an instance of Thursday, Y is an instance of Friday, Z is an instance of week, X is a part of Z, and Y is a part of Z, then X meets Y


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