¥]§t°T®§ (containsInformation)
A subrelation of represents. This
predicate relates a ContentBearingObject to the Proposition that is
expressed by the ContentBearingObject. Examples include the relationships
between a physical novel and its story and between a printed score and its
musical content.
Ontology
SUMO / BASE-ONTOLOGYClass(es)
Superrelation(s)
Coordinate term(s)
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Type restrictions
containsInformation(¤º®e¸üÅé, ©RÃD)
Related WordNet synsets
- embodied
- expressed by; "the idea embodied in the text"
See more related synsets on a separate page.
Axioms (10)
¤º®e¸üÅé ¤º³¡¬ÛÃö©ó ¥]§t°T®§.
(relatedInternalConcept ContentBearingObject containsInformation)
class1 ¥]®e class2 if and only if for all obj2,info holds: if obj2 ¬O class2 ªº ¹ê¨Ò and obj2 (¤£) ¥]§ts) °T®§ %2, then there exists class1 obj1 so that obj1 (¤£) ¥]§ts) °T®§ %2.
(<=>
(subsumesContentClass ?CLASS1 ?CLASS2)
(forall
(?OBJ2 ?INFO)
(=>
(and
(instance ?OBJ2 ?CLASS2)
(containsInformation ?OBJ2 ?INFO))
(exists
(?OBJ1)
(and
(instance ?OBJ1 ?CLASS1)
(containsInformation ?OBJ1 ?INFO))))))
obj1 ¥]®e obj2 if and only if for all info holds: if obj2 (¤£) ¥]§ts) °T®§ %2, then obj1 (¤£) ¥]§ts) °T®§ %2.
(<=>
(subsumesContentInstance ?OBJ1 ?OBJ2)
(forall
(?INFO)
(=>
(containsInformation ?OBJ2 ?INFO)
(containsInformation ?OBJ1 ?INFO))))
¹ê²{ ¤º³¡¬ÛÃö©ó ¥]§t°T®§.
(relatedInternalConcept realization containsInformation)
If process ªí¹F prop ªº ¤º®e, then there exists ¤º®e¸üÅé obj so that obj (¤£) ¥]§ts) °T®§ %2.
(=>
(realization ?PROCESS ?PROP)
(exists
(?OBJ)
(and
(instance ?OBJ ContentBearingObject)
(containsInformation ?OBJ ?PROP))))
- if prop1 ¬O prop2 ªº ¦¸©RÃD,
- then for all obj1,obj2 holds: if obj1 (¤£) ¥]§ts) °T®§ %2 and obj2 (¤£) ¥]§ts) °T®§ %2, then obj2 ¥]®e obj1
.
(=>
(subProposition ?PROP1 ?PROP2)
(forall
(?OBJ1 ?OBJ2)
(=>
(and
(containsInformation ?OBJ1 ?PROP1)
(containsInformation ?OBJ2 ?PROP2))
(subsumesContentInstance ?OBJ2 ?OBJ1))))
If read ¬O ¾\Ū ªº ¹ê¨Ò, then there exist ¤å¥» text,prop so that text (¤£) ¥]§ts) °T®§ %2 and read ªí¹F prop ªº ¤º®e.
(=>
(instance ?READ Reading)
(exists
(?TEXT ?PROP)
(and
(instance ?TEXT Text)
(containsInformation ?TEXT ?PROP)
(realization ?READ ?PROP))))
If decode ¬O ¸Ñ½X ªº ¹ê¨Ò and doc1 ¬O decode ªº ¨ü¨ÆªÌ, then there exist encode,doc2,time so that doc2 (¤£) ¥]§ts) °T®§ %2 and doc1 (¤£) ¥]§ts) °T®§ %2 and time ¬O ""decode ¦s¦b ªº ®É¶¡" ¤§«e" ªº ³¡¤À and encode ¬O ½s½X ªº ¹ê¨Ò and doc2 ¬O encode ªº ¨ü¨ÆªÌ timea(¤§¤¤) time.
(=>
(and
(instance ?DECODE Decoding)
(patient ?DECODE ?DOC1))
(exists
(?ENCODE ?DOC2 ?TIME)
(and
(containsInformation ?DOC2 ?PROP)
(containsInformation ?DOC1 ?PROP)
(temporalPart
?TIME
(PastFn
(WhenFn ?DECODE)))
(holdsDuring
?TIME
(and
(instance ?ENCODE Encoding)
(patient ?ENCODE ?DOC2))))))
If text ¬O ¤å¥» ªº ¹ê¨Ò, then there exists ©RÃD prop so that text (¤£) ¥]§ts) °T®§ %2.
(=>
(instance ?TEXT Text)
(exists
(?PROP)
(and
(instance ?PROP Proposition)
(containsInformation ?TEXT ?PROP))))
If plan ¬O pµe ªº ¹ê¨Ò and obj ¬O ¤º®e¸üÅé ªº ¹ê¨Ò and obj (¤£) ¥]§ts) °T®§ %2, then there exists pµe planning so that obj ¬O planning ªº µ²ªG.
(=>
(and
(instance ?PLAN Plan)
(instance ?OBJ ContentBearingObject)
(containsInformation ?OBJ ?PLAN))
(exists
(?PLANNING)
(and
(instance ?PLANNING Planning)
(result ?PLANNING ?OBJ))))