¥]§t°T®§¹ê¨Ò (subsumesContentInstance)
A BinaryPredicate relating two
instances of ContentBearingObject. (subsumesContentInstance obj1 obj2)
means that the content expressed by obj2 is part of the content expressed
by obj1. An example is the relationship between a handwritten poem and
one of its stanzas. Note that this is a relation between instances,
rather than Classes. If one wants to assert a content relationship
between Classes, e.g. between the version of an intellectual work and a
part of that work, the relation subsumesContentClass should be used.
Ontology
SUMO / BASE-ONTOLOGYClass(es)
Subrelation(s)
°T®§µ¥¦Pª«
Coordinate term(s)
©·½u«¶q
§@ªÌ
¥ý©ó©Î¦P®É
»F¦]
¦¸Ãþ»F¦]
¤½¥Á
«Ê³¬©ó
¬Û³sªº
¥]§t°T®§
¦@¥Í
½Æ»s
¤é´Á
°§C¥i¯à©Ê
µo®i´Á§Î¦¡
µL¥æ¶°
¤À°t
¤å¦r»¡©ú
«ùÄò®É¶¡
¸û¦
½sªÌ
¤¸¯À
¶±¥Î
¬Ûµ¥
µ¥¦PÃö«Y©ó
§Q¥Î
¥H...»y¨¥ªí¹F
±¹ï
®a±ÚÃö«Y
§¹¦¨
¦¸¼Æ
¹Ï³¡¤À
¤j©ó
¤j©ó©Îµ¥©ó
¦³·N¹Ï
¦³§Þ¥©
¦b...´Á¶¡¬°¯u
¶·¨Ï...¬°¯u
¦³Åv¨Ï...¬°¯u
¬}
¦P¤@¤¸¯À
¦ê¦C¤¤
¦bª`·N½d³ò¤¤
¼W¥[¥i¯à©Ê
¿W¥ß©ÎµM²v
©~¦í
§í¨î
ªì©l¤Æ§Ç¦C
¹ê¨Ò
褂
«D¤Ï®g©ó...
¤j©ó
¤p©ó
¤p©ó©Îµ¥©ó
¦ì©ó
ª«½è
´ú¶q
®É¬q¬Û±µ
±¡ºAÄÝ©Ê
®É¬q«Å|
Âù¿Ë
³¡¤À
°¾§Ç©ó...
³¡¤À¦ì©ó
¸ô®|ªø
¾Ö¦³
¥ý¨M±ø¥ó
Á×§K
¯S©Ê
¥Xª©
½d³ò
½d³ò¦¸ºØÃþ
´£¤Î
¤Ï®g©ó...
SUMO¤º³¡¬ÛÃö·§©À
¥S§Ì©n©f
¤p©ó
¶}©l
¦¸ÄÝ©Ê
¦¸»E¶°
¦¸¹Ï
¦¸§Ç¦C
¦¸¾úµ{
¦¸©RÃD
¦¸ºØÃþ
¦¸Ãö«Y
¥]§t°T®§ºØÃþ
Äò±µÄÝ©Ê
«Ê³¬Äò±µÄÝ©Ê
®É¶¡³¡¤À
®É¶¡
¥þ§Ç©ó...
¤T¤Àªk
¨Ï¥Î
¡]µ²¦X¡^»ù
¤H³yª«ª©¥»
Type restrictions
subsumesContentInstance(¤º®e¸üÅé, ¤º®e¸üÅé)
Related WordNet synsets
- component, constituent, element, factor, ingredient
- an abstract part of something: "jealousy was a component of his character"; "two constituents of a musical composition are melody and harmony"; "the grammatical elements of a sentence"; "a key factor in her success"; "humor: an effective ingredient of a speech"
Axioms (7)
obj1 ¥]®e obj2 and obj2 ¥]®e obj1 if and only if obj1 °T®§µ¥¦P©ó obj2.
(<=>
(and
(subsumesContentInstance ?OBJ1 ?OBJ2)
(subsumesContentInstance ?OBJ2 ?OBJ1))
(equivalentContentInstance ?OBJ1 ?OBJ2))
¥]§t°T®§¹ê¨Ò ¤º³¡¬ÛÃö©ó ¥]§t°T®§ºØÃþ.
(relatedInternalConcept subsumesContentInstance subsumesContentClass)
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))))
- 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 text ¬O ºKn ªº ¹ê¨Ò, then there exists ¤å¥» text2 so that text2 ¥]®e text.
(=>
(instance ?TEXT Summary)
(exists
(?TEXT2)
(and
(instance ?TEXT2 Text)
(subsumesContentInstance ?TEXT2 ?TEXT))))
If series ¬O ¨t¦C¥Zª« ªº ¹ê¨Ò, then there exist ®ÑÄy book1,®ÑÄy book2 so that series ¥]®e book1 and series ¥]®e book2 and book1 µ¥©ó book2.
(=>
(instance ?SERIES Series)
(exists
(?BOOK1 ?BOOK2)
(and
(instance ?BOOK1 Book)
(instance ?BOOK2 Book)
(subsumesContentInstance ?SERIES ?BOOK1)
(subsumesContentInstance ?SERIES ?BOOK2)
(not
(equal ?BOOK1 ?BOOK2)))))
If article ¬O ¤å³¹ ªº ¹ê¨Ò, then there exists ®ÑÄy book so that book ¥]®e article.
(=>
(instance ?ARTICLE Article)
(exists
(?BOOK)
(and
(instance ?BOOK Book)
(subsumesContentInstance ?BOOK ?ARTICLE))))