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¥¿³¡¤À (properPart)

(properPart obj1 obj2) means that obj1 is a part of obj2 other than obj2 itself. This is a TransitiveRelation and AsymmetricRelation (hence an IrreflexiveRelation).

Ontology

SUMO / BASE-ONTOLOGY

Class(es)

¤£¹ïºÙÃö«Y
is instance of
¥i»¼Ãö«Y
is instance of

is instance of
  ¥¿³¡¤À  

Superrelation(s)

³¡¤À¦ì©ó
is subrelation of
  ¦ì©ó  
is subrelation of
  ³¡¤À  
is subrelation of
  ¥¿³¡¤À  

Subrelation(s)

¤uµ{¦¸¤¸¥ó 

Coordinate term(s)

¤Ï­±¨ç¼Æ  ­p¼Æ¨ç¼Æ  ¥¿­±¨ç¼Æ  ¥DÅé¨ç¼Æ  ©ÎµM²v¨ç¼Æ  ªí¥Ö¨ç¼Æ  Äݩʠ §@ªÌ  ¥ý©ó  »F¦]  ¦¸Ãþ»F¦]  ¤½¥Á  «Ê³¬©ó  ¶ñº¡  ¥]§t°T®§  ¬Û¥æ  ¤é´Á  µo®i´Á§Î¦¡  ¤å¦r»¡©ú  «ùÄò®É¶¡  ´Á¶¡  ¸û¦­  ½sªÌ  ¤¸¯À  µ¥¦PÃö«Y©ó  §Q¥Î  ¥H...»y¨¥ªí¹F  ¶ñ¥R  §¹¦¨  ¦¸¼Æ  ¹Ï³¡¤À  ¤j©ó  ¦³·N¹Ï  ¦³§Þ¥©  ¦b...´Á¶¡¬°¯u  ¶·¨Ï...¬°¯u  ¦³Åv¨Ï...¬°¯u  ¬}  ¦P¤@¤¸¯À  ª½±µ¹ê¨Ò  ª½±µ¦¸ºØÃþ  ¦ê¦C¤¤  ¦bª`·N½d³ò¤¤  ©~¦í  ¤º³¡  «D¤Ï®g©ó...  ¤j©ó  ¤p©ó  ¤è¦¡/±¡ª¬  ´ú¶q  ®É¬q¬Û±µ  ¦¨­û  ±¡ºAÄݩʠ Âù¿Ë  °¾§Ç©ó...  ³¡¤À¶ñ¥R  ¸ô®|ªø  ¬ï¤J  ¾Ö¦³  ¥ý¨M±ø¥ó  ¾A·í¶ñ¥R  ¥Xª©  ½d³ò  ½d³ò¦¸ºØÃþ  ¹ê²{  ¤Ï®g©ó...  ¤p©ó  ¶}©l  ¦¸»E¶°  ¦¸¹Ï  ¦¸²Õ´  ¦¸­pµe  ¦¸©RÃD  Äò±µÄݩʠ «Ê³¬Äò±µÄݩʠ ¥~ªí³¡¤À  ªí­±  ®É¶¡³¡¤À  ®É¶¡  ¥þ§Ç©ó...  ¤T¤Àªk  ¨Ï¥Î  ¡]µ²¦X¡^»ù  ¤H³yª«ª©¥» 

Related WordNet synsets

part, portion
something less than the whole of a human artifact: "the rear part of the house"; "glue the two parts together"
part is kind of (all)...   part is kind of...   kinds of part...   kinds of part (all)...   part is part of...  
See more related synsets on a separate page.

Axioms (8)

obj1 ¬O obj2 ªº ¥¿³¡¤À if and only if obj1 ¬O obj2 ªº ³¡¤À) and obj2 ¬O obj1 ªº ³¡¤À).
(<=>
      (properPart ?OBJ1 ?OBJ2)
      (and
            (part ?OBJ1 ?OBJ2)
            (not
                  (part ?OBJ2 ?OBJ1))))

If hole ¦b obj1 ¬O ¬} and hole ¦b obj2 ¬O ¬}, then there exists obj3 so that obj3 ¬O "obj1 ©M obj2 ªº ¥æ¶°" ªº ¥¿³¡¤À and hole ¦b obj3 ¬O ¬}.
(=>
      (and
            (hole ?HOLE ?OBJ1)
            (hole ?HOLE ?OBJ2))
      (exists
            (?OBJ3)
            (and
                  (properPart
                        ?OBJ3
                        (MereologicalProductFn ?OBJ1 ?OBJ2))
                  (hole ?HOLE ?OBJ3))))

If hole1 ¬O ¬} ªº ¹ê¨Ò, then there exists hole2 so that hole2 ¬O hole1 ªº ¥¿³¡¤À.
(=>
      (instance ?HOLE1 Hole)
      (exists
            (?HOLE2)
            (properPart ?HOLE2 ?HOLE1)))

If hole1 ¬O ¬} ªº ¹ê¨Ò and hole2 ¬O hole1 ªº ¥¿³¡¤À, then there exists obj so that hole1 (¨S) ±µÄ²s obj and hole2 not(¨S) ±µÄ² obj.
(=>
      (and
            (instance ?HOLE1 Hole)
            (properPart ?HOLE2 ?HOLE1))
      (exists
            (?OBJ)
            (and
                  (meetsSpatially ?HOLE1 ?OBJ)
                  (not
                        (meetsSpatially ?HOLE2 ?OBJ)))))

If obj (¨S) ¶ñ¥Rs hole1 and hole2 ¬O hole1 ªº ¥¿³¡¤À, then obj (¨S) ¶ñ¥Rs hole2.
(=>
      (and
            (fills ?OBJ ?HOLE1)
            (properPart ?HOLE2 ?HOLE1))
      (completelyFills ?OBJ ?HOLE2))

If obj1 (¨S) ¶ñ¥Rs hole and obj2 ¬O obj1 ªº ¥¿³¡¤À, then obj2 (¨S) ¾A·í¶ñ¥Rs hole.
(=>
      (and
            (fills ?OBJ1 ?HOLE)
            (properPart ?OBJ2 ?OBJ1))
      (properlyFills ?OBJ2 ?HOLE))

If state ¬O ¦{©Î¬Ù ªº ¹ê¨Ò, then there exists °ê®a land so that state ¬O land ªº ¥¿³¡¤À.
(=>
      (instance ?STATE StateOrProvince)
      (exists
            (?LAND)
            (and
                  (instance ?LAND Nation)
                  (properPart ?STATE ?LAND))))

If room ¬O ©Ð¶¡ ªº ¹ê¨Ò, then there exists «Ø¿vª« build so that room ¬O build ªº ¥¿³¡¤À.
(=>
      (instance ?ROOM Room)
      (exists
            (?BUILD)
            (and
                  (instance ?BUILD Building)
                  (properPart ?ROOM ?BUILD))))