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¥]§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-ONTOLOGY

Class(es)

ºØÃþ
is instance of
  ¥iÄ~©ÓÃö«Y  
is instance of
  ¤G¤¸­zµü  
is instance of
°¾§ÇÃö«Y
is instance of

is instance of
  ¥]§t°T®§¹ê¨Ò  

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  ­Ë§Ç  «D¤Ï®g©ó...  ¤j©ó  ¤p©ó  ¤p©ó©Îµ¥©ó  ¦ì©ó  ª«½è  ´ú¶q  ®É¬q¬Û±µ  ±¡ºAÄݩʠ ®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  ¦¸Äݩʠ ¦¸»E¶°  ¦¸¹Ï  ¦¸§Ç¦C  ¦¸¾úµ{  ¦¸©RÃD  ¦¸ºØÃþ  ¦¸Ãö«Y  ¥]§t°T®§ºØÃþ  Äò±µÄݩʠ «Ê³¬Äò±µÄݩʠ ®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"
component is kind of (all)...   component is kind of...   kinds of component...   kinds of component (all)...  

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))))

(=>
      (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))))