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³¡¤À¾ãÅ饿¶°¨ç¼Æ (MereologicalProductFn)

(MereologicalProductFn obj1 obj2) denotes the Object consisting of the parts which belong to both obj1 and obj2.

Ontology

SUMO / MEREOTOPOLOGY

Class(es)

ºØÃþ
is instance of
  ¥iÄ~©ÓÃö«Y  
is instance of
  ªÅ¶¡Ãö«Y  
is instance of
ºØÃþ
is instance of
  ¥iÄ~©ÓÃö«Y  
is instance of
  ¤G¤¸¨ç¼Æ  
is instance of

is instance of
  ³¡¤À¾ãÅ饿¶°¨ç¼Æ  

Coordinate term(s)

¥[ªk¨ç¼Æ  ¤Ï­±¨ç¼Æ  ¤é¨ç¼Æ  ±K«×¨ç¼Æ  °£ªk¨ç¼Æ  ¡]¤å¥»¡^ª©¥»¨ç¼Æ  «ü¼Æ¨ç¼Æ  ¥¿­±¨ç¼Æ  ¹Ï¸ô®|¨ç¼Æ  ¤p®É¨ç¼Æ  ¥æ¶°¨ç¼Æ  ¶¡¹j¨ç¼Æ  ºØÃþ´y­z¨ç¼Æ  ¦Cµ²¨ç¼Æ  ¦C§Ç¨ç¼Æ  ¹ï¼Æ¨ç¼Æ  ³Ì¤j­È¨ç¼Æ  ³Ì¤j¶q¸ô®|¨ç¼Æ  ´ú¶q¨ç¼Æ  ³¡¤À¾ãÅé®t²§¨ç¼Æ  ³¡¤À¾ãÅé¥[Á`¨ç¼Æ  ³Ì¤p­È¨ç¼Æ  ³Ì¤p¶q¸ô®|¨ç¼Æ  ¤ÀÄÁ¨ç¼Æ  ¤ë¥÷¨ç¼Æ  ­¼ªk¨ç¼Æ  ´Á¥Z¤@´Á¨ç¼Æ  ¥DÅé¨ç¼Æ  ¶g´Á©Ê®É¶Z¨ç¼Æ  Ãö«Y¤¬¸É¨ç¼Æ  ¬Û¹ï®É¶¡¨ç¼Æ  ¾l¼Æ¨ç¼Æ  ¬íÄÁ¨ç¼Æ  ¨t¦C¤@¨÷¨ç¼Æ  ªí¥Ö¨ç¼Æ  ³t«×¨ç¼Æ  ´îªk¨ç¼Æ  ®É¶¡³æ¦ì¨ç¼Æ  ®É¶¡¾úµ{¨ç¼Æ  Áp¶°¨ç¼Æ  ¦ì¸m¨ç¼Æ  ¤¶©ó  ¬Û³sªº  ¬Û³s  ¶ZÂ÷  ¬}  ¤j©ó  ¬Û¹ï¤è¦ì  ³¡¤À  ³¡¤À¶ñ¥R  ³¡¤À¦ì©ó  ¤p©ó  ¾î¶V 

Type restrictions

ª«Åé MereologicalProductFn(ª«Åé, ª«Åé)

Axioms (4)

³¡¤À¾ãÅé¥[Á`¨ç¼Æ ¤º³¡¬ÛÃö©ó ³¡¤À¾ãÅ饿¶°¨ç¼Æ.
(relatedInternalConcept MereologicalSumFn MereologicalProductFn)

³¡¤À¾ãÅ饿¶°¨ç¼Æ ¤º³¡¬ÛÃö©ó ³¡¤À¾ãÅé®t²§¨ç¼Æ.
(relatedInternalConcept MereologicalProductFn MereologicalDifferenceFn)

If obj3 µ¥©ó "obj1 ©M obj2 ªº ¥æ¶°", then for all part holds: part ¬O obj3 ªº ³¡¤À) if and only if part ¬O obj1 ªº ³¡¤À) and part ¬O obj2 ªº ³¡¤À).
(=>
      (equal
            ?OBJ3
            (MereologicalProductFn ?OBJ1 ?OBJ2))
      (forall
            (?PART)
            (<=>
                  (part ?PART ?OBJ3)
                  (and
                        (part ?PART ?OBJ1)
                        (part ?PART ?OBJ2)))))

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))))