| appearance as argument number 1 |
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| (documentation partition ChineseLanguage "C Class 的 partition 是一组包括C，而互不 disjoint 的类别 （一个子类别的分区)。C的每一个实例正正是这个分区子类别的一个实例。") | chinese_format.kif 1517-1518 | |
| (documentation partition EnglishLanguage "A partition of a Class C is a set of mutually disjoint classes (a subclass partition) which covers C. Every instance of C is an instance of exactly one of the subclasses in the partition.") | Merge.kif 578-581 | |
| (documentation partition JapaneseLanguage "Class C の partition は 相互に disjoint クラス（サブクラスパーティション）で、C をカバーする。Cのすべてのインスタンスは、パーティション 内の正確な1つのサブクラスのインスタンスである。") | japanese_format.kif 82-84 | |
| (documentation partition SpanishLanguage "Una partition de una Class C es un conjunto de clases mutuamente disjoint (una partición de la subclase) en la que cubre a C. Cada instancia de C es exactamente una de las subclases en la partición.") | spanish_format.kif 94-96 | |
| (domain partition 1 Class) | Merge.kif 575-575 | The number 1 argument of partition is an instance of class |
| (domain partition 2 Class) | Merge.kif 576-576 | The number 2 argument of partition is an instance of class |
| (instance partition Predicate) | Merge.kif 573-573 | partition is an instance of predicate |
| (instance partition VariableArityRelation) | Merge.kif 574-574 | partition is an instance of variable arity relation |
| appearance as argument number 2 |
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| (format ChineseLanguage partition "%1 %n 详尽无遗地 partition 成 %*{2-}[,]") | chinese_format.kif 311-311 | |
| (format EnglishLanguage partition "%1 is %n exhaustively partitioned into %*{2-}[,]") | english_format.kif 316-316 | |
| (format FrenchLanguage partition "%1 est %n compl�tement d�compos� en %*{2-}[,]") | french_format.kif 178-178 | |
| (format ItalianLanguage partition "%1 è %n esaustivamente partizionato in %*{2-}[,]") | relations-it.txt 213-213 | |
| (format JapaneseLanguage partition "%1 は %*{2-}[,] に exhaustively partitioned %n") | japanese_format.kif 1998-1998 | |
| (format PortugueseLanguage partition "o conceito %1 e' %n completamente decomposto em %*{2-}[,]") | portuguese_format.kif 130-130 | |
| (format cz partition "%1 %p{je} %n{nen�} exhaustively partitioned into %*{2-}[,]") | relations-cz.txt 187-187 | |
| (format de partition "%1 wird vollstaendig in %*{2-}[,] verteilt") | relations-de.txt 408-408 | |
| (format hi partition "%1 %*{2-}[,] men sarvasamaaveshita ruupa se vibhaajita %n hai") | relations-hindi.txt 251-251 | |
| (format ro partition "%1 %n{nu} este partitioned%t{partiþionatã} exhaustively%t{exhaustiv} în %*{2-}[,]") | relations-ro.kif 198-198 | |
| (format sv partition "%1 är %n{inte} partiellt delad i %*{2-}[,]") | relations-sv.txt 188-188 | |
| (format tg partition "%1 %n ay ang ari-arian ng %*{2-}[,]") | relations-tg.txt 405-405 | |
| (relatedInternalConcept exhaustiveDecomposition partition) | Merge.kif 543-543 | exhaustiveDecomposition is internally related to partition |
| (termFormat ChineseLanguage partition "划分") | chinese_format.kif 312-312 | exhaustiveDecomposition is internally related to partition |
| (termFormat ChineseTraditionalLanguage partition "劃分") | domainEnglishFormat.kif 44568-44568 | exhaustiveDecomposition is internally related to partition |
| (termFormat EnglishLanguage partition "partition") | domainEnglishFormat.kif 44567-44567 | exhaustiveDecomposition is internally related to partition |
| (termFormat de partition "fach") | terms-de.txt 129-129 | exhaustiveDecomposition is internally related to partition |
| antecedent |
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| (=> (and (partition ?SUPER ?SUB1 ?SUB2) (instance ?INST ?SUPER) (not (instance ?INST ?SUB1))) (instance ?INST ?SUB2)) |
Merge.kif 599-605 |
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| (=> (partition ?SUPER ?SUB1 ?SUB2) (partition ?SUPER ?SUB2 ?SUB1)) |
Merge.kif 595-597 |
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| (=> (partition @ROW) (and (exhaustiveDecomposition @ROW) (disjointDecomposition @ROW))) |
Merge.kif 583-587 |
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| consequent |
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| (=> (and (exhaustiveDecomposition @ROW) (disjointDecomposition @ROW)) (partition @ROW)) |
Merge.kif 589-593 |
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| (=> (partition ?SUPER ?SUB1 ?SUB2) (partition ?SUPER ?SUB2 ?SUB1)) |
Merge.kif 595-597 |
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| appearance as argument number 0 |
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