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Formal Language:
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| half |
| appearance as argument number 1 |
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| (subrelation half part) | Mid-level-ontology.kif 14728-14728 | half is a subrelation of part |
| (domain half 1 Object) | Mid-level-ontology.kif 14729-14729 | The number 1 argument of half is an instance of object |
| (domain half 2 Object) | Mid-level-ontology.kif 14730-14730 | The number 2 argument of half is an instance of object |
| (instance half BinaryPredicate) | Mid-level-ontology.kif 14731-14731 | half is an instance of binary predicate |
| (documentation half EnglishLanguage "(half ?HALF ?WHOLE) means that ?HALF is one half of ?WHOLE.") | Mid-level-ontology.kif 14732-14733 | half is an instance of binary predicate |
| appearance as argument number 2 |
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| antecedent |
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| (=> (half ?HALF ?WHOLE) (exists (?OTHER) (and (half ?OTHER ?WHOLE) (not (equal ?OTHER ?HALF)) (equal ?WHOLE (MereologicalSumFn ?HALF ?OTHER))))) |
Mid-level-ontology.kif 14735-14741 | If X is half of Y, then there exists Z such that Z is half of Y, equal Z, X, equal Y, the union of the parts of X, and Z |
| consequent |
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| (=> (half ?HALF ?WHOLE) (exists (?OTHER) (and (half ?OTHER ?WHOLE) (not (equal ?OTHER ?HALF)) (equal ?WHOLE (MereologicalSumFn ?HALF ?OTHER))))) |
Mid-level-ontology.kif 14735-14741 | If X is half of Y, then there exists Z such that Z is half of Y, equal Z, X, equal Y, the union of the parts of X, and Z |
| (<=> (quarter ?Q ?W) (exists (?H) (and (half ?H ?W) (half ?Q ?H)))) |
Mid-level-ontology.kif 14770-14775 | X is a quarter of Y if, only if there exists Z such that Z is half of Y, and X is half of Z |
| (=> (most ?MOST ?WHOLE) (exists (?HALF ?NUMBER1 ?NUMBER2 ?UNIT) (and (half ?HALF ?WHOLE) (measure ?HALF (MeasureFn ?NUMBER1 ?UNIT)) (measure ?MOST (MeasureFn ?NUMBER2 ?UNIT)) (greaterThan ?NUMBER2 ?NUMBER1)))) |
Mid-level-ontology.kif 14784-14791 | If X is most of Y, then there exist Z, W,, , V and U such that Z is half of Y and the measure of Z is W U(s) and the measure of X is V U(s) and V is greater than W |
| (=> (and (attribute ?X ?HEMI) (instance ?HEMI HemisphereFigure)) (exists (?Y) (and (instance ?Y Sphere) (half ?X ?Y)))) |
Mid-level-ontology.kif 29154-29161 | If X is an attribute of Y and X is an instance of hemisphere, then there exists Z such that Z is an instance of sphere and Y is half of Z |