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Formal Language:
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| maxCardinality |
| appearance as argument number 1 |
|
|
| (documentation maxCardinality EnglishLanguage "This relation expresses the maximum number of values that a particular argument to a relation can have if all other values remain fixed.") | Media.kif 2136-2138 | |
| (instance maxCardinality TernaryPredicate) | Media.kif 2139-2139 | max cardinality is an instance of ternary predicate |
| (domain maxCardinality 1 Relation) | Media.kif 2140-2140 | The number 1 argument of max cardinality is an instance of relation |
| (domain maxCardinality 2 Integer) | Media.kif 2141-2141 | The number 2 argument of max cardinality is an instance of integer |
| (domain maxCardinality 3 Integer) | Media.kif 2142-2142 | The number 3 argument of max cardinality is an instance of integer |
| appearance as argument number 2 |
|
|
| (format EnglishLanguage maxCardinality "there can be at most %3 values to argument %2 of %1") | domainEnglishFormat.kif 3826-3826 | |
| (format ChineseTraditionalLanguage maxCardinality "那裡能有最多 %3 values 對於 1% 的 參數 2% ") | domainEnglishFormat.kif 3827-3827 | |
| (format ChineseLanguage maxCardinality "那里能有最多 %3 values 对于 1% 的 参数 2% ") | domainEnglishFormat.kif 3828-3828 | |
| (termFormat EnglishLanguage maxCardinality "max cardinality") | domainEnglishFormat.kif 65888-65888 |
| antecedent |
|
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| (=> (maxCardinality ?REL ?ARG ?COUNT) (exists (?EL @ARGS) (lessThanOrEqualTo (CardinalityFn (KappaFn ?EL (and (?REL @ARGS) (equal ?EL (ListOrderFn (ListFn @ARGS) ?ARG))))) ?COUNT))) |
Media.kif 2145-2154 | If there can be at most X values to argument Y of Z, then there exist W and @ARGS such that the number of instances in the class described by W is less than or equal to X |
| (=> (and (maxCardinality ?REL ?ARG ?COUNT) (instance ?REL Predicate)) (exists (?S ?EL @ARGS) (and (instance ?S SetOrClass) (=> (and (?REL @ARGS) (equal ?EL (ListOrderFn (ListFn @ARGS) ?ARG))) (and (instance ?EL ?S) (lessThanOrEqualTo (CardinalityFn ?S) ?COUNT)))))) |
Media.kif 2157-2170 | If there can be at most X values to argument Y of Z and Z is an instance of predicate, then there exist W, V and @ARGS such that W is an instance of set or class and Z @ARGS and equal V and T element of (@ARGS)V is an instance of W and the number of instances in W is less than or equal to X |