| appearance as argument number 1 |
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| (subclass Predicate Relation) | Merge.kif 3378-3378 | Predicate is a subclass of relation |
| (subclass Predicate InheritableRelation) | Merge.kif 3379-3379 | Predicate is a subclass of inheritable relation |
| (documentation Predicate EnglishLanguage "A Predicate is a sentence-forming Relation. Each tuple in the Relation is a finite, ordered sequence of objects. The fact that a particular tuple is an element of a Predicate is denoted by '(*predicate* arg_1 arg_2 .. arg_n)', where the arg_i are the objects so related. In the case of BinaryPredicates, the fact can be read as `arg_1 is *predicate* arg_2' or `a *predicate* of arg_1 is arg_2'.") | Merge.kif 3381-3387 | Predicate is a subclass of inheritable relation |
| appearance as argument number 2 |
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| appearance as argument number 3 |
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| (domain minValue 1 Predicate) | Merge.kif 18601-18601 | The number 1 argument of min value is an instance of predicate |
| (domain maxValue 1 Predicate) | Merge.kif 18619-18619 | The number 1 argument of max value is an instance of predicate |
| (domain defaultMinValue 1 Predicate) | Merge.kif 18637-18637 | The number 1 argument of default min value is an instance of predicate |
| (domain defaultMaxValue 1 Predicate) | Merge.kif 18654-18654 | The number 1 argument of default max value is an instance of predicate |
| (domain defaultValue 1 Predicate) | Merge.kif 18671-18671 | The number 1 argument of default value is an instance of predicate |
| antecedent |
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| (=> (and (subrelation ?REL1 ?REL2) (instance ?REL1 Predicate) (instance ?REL2 Predicate) (?REL1 @ROW)) (?REL2 @ROW)) |
Merge.kif 186-192 | If X is a subrelation of Y, X is an instance of predicate, Y is an instance of predicate, and X @ROW, then Y @ROW |
| (=> (and (instance ?REL1 Predicate) (instance ?REL2 Predicate) (disjointRelation ?REL1 ?REL2) (?REL1 @ROW2)) (not (?REL2 @ROW2))) |
Merge.kif 440-446 | If X is an instance of predicate, Y is an instance of predicate, X and Y are disjoint, and X @ROW2, then Y @ROW2 |
| (=> (and (domain ?REL ?NUMBER ?CLASS) (instance ?REL Predicate) (?REL @ROW)) (instance (ListOrderFn (ListFn @ROW) ?NUMBER) ?CLASS)) |
Merge.kif 3035-3040 | If the number X argument of Y is an instance of Z, Y is an instance of predicate, and Y @ROW, then V element of (@ROW) is an instance of Z |
| (=> (and (domainSubclass ?REL ?NUMBER ?CLASS) (instance ?REL Predicate) (?REL @ROW)) (subclass (ListOrderFn (ListFn @ROW) ?NUMBER) ?CLASS)) |
Merge.kif 3042-3047 | If the number X argument of Y is a subclass of Z, Y is an instance of predicate, and Y @ROW, then V element of (@ROW) is a subclass of Z |
| (=> (and (valence ?REL ?NUMBER) (instance ?REL Predicate)) (forall (@ROW) (=> (?REL @ROW) (equal (ListLengthFn (ListFn @ROW)) ?NUMBER)))) |
Merge.kif 3085-3092 | If X has Y argument(s) and X is an instance of predicate, then for all : if X @ROW, then equal length of (@ROW) and Y |
| (=> (and (instance ?RELATION ReflexiveRelation) (reflexiveOn ?RELATION ?CLASS) (instance ?RELATION Predicate)) (forall (?INST) (=> (instance ?INST ?CLASS) (?RELATION ?INST ?INST)))) |
Merge.kif 3649-3657 | If X is an instance of reflexive relation, X is reflexive on Y, and X is an instance of predicate, then For all Entity Z: if Z is an instance of Y, then X Z and Z |
| (=> (and (exactCardinality ?REL ?ARG 1) (instance ?REL Predicate)) (exists (?X @ARGS) (and (?REL @ARGS) (equal ?X (ListOrderFn (ListFn @ARGS) ?ARG)) (not (exists (?Y) (and (equal ?Y (ListOrderFn (ListFn @ARGS) ?ARG)) (not (equal ?X ?Y)))))))) |
Media.kif 2077-2092 | If there can be 1 values to argument X of Y and Y is an instance of predicate, then there exist Z and @ARGS such that Y @ARGS and equal Z and V element of (@ARGS) and there doesn't exist U such that equal U and V element of (@ARGS) and equal Z and U |
| (=> (and (exactCardinality ?REL ?ARG 1) (instance ?REL Predicate) (?REL @ARGS) (equal ?X (ListOrderFn (ListFn @ARGS) ?ARG))) (not (exists (?Y) (and (equal ?Y (ListOrderFn (ListFn @ARGS) ?ARG)) (not (equal ?X ?Y)))))) |
Media.kif 2095-2105 | If there can be 1 values to argument X of Y, Y is an instance of predicate, Y @ARGS, and equal W and V element of (@ARGS), then there doesn't exist U such that equal U and V element of (@ARGS) and equal W and U |
| (=> (and (exactCardinality ?REL ?ARG 1) (instance ?REL Predicate) (?REL @ARGS) (equal ?X (ListOrderFn (ListFn @ARGS) ?ARG)) (equal ?Y (ListOrderFn (ListFn @ARGS) ?ARG))) (equal ?X ?Y)) |
Media.kif 2108-2115 | If there can be 1 values to argument X of Y, Y is an instance of predicate, Y @ARGS, equal W and V element of (@ARGS), and equal U and V element of (@ARGS), then equal W and U |
| (=> (and (exactCardinality ?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) (equal (CardinalityFn ?S) ?COUNT)))))) |
Media.kif 2139-2152 | If there can be 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 equal the number of instances in W and X |
| (=> (and (minCardinality ?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) (greaterThanOrEqualTo (CardinalityFn ?S) ?COUNT)))))) |
Media.kif 2176-2189 | If there are at least 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 greater 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 2212-2225 | 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 |
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