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¤j©ó (greaterThan)

(greaterThan number1 number2) is true just in case the Quantity number1 is greater than the Quantity number2.

Ontology

SUMO / BASE-ONTOLOGY

Class(es)

ºØÃþ
is instance of
  ¥iÄ~©ÓÃö«Y  
is instance of
  ¤G¤¸­zµü  
is instance of
¥i»¼Ãö«Y
is instance of
«D¤Ï¨­Ãö«Y
is instance of
ºØÃþ
is instance of
  ¥iÄ~©ÓÃö«Y  
is instance of
  »P¶qÃö«Y  
is instance of

is instance of
  ¤j©ó  

Coordinate term(s)

¥[ªk¨ç¼Æ  ¤Ï­±¨ç¼Æ  °£ªk¨ç¼Æ  «ü¼Æ¨ç¼Æ  ¥¿­±¨ç¼Æ  ³Ì¤j­È¨ç¼Æ  ³Ì¤p­È¨ç¼Æ  ­¼ªk¨ç¼Æ  ­Ë¼Æ¨ç¼Æ  ¾l¼Æ¨ç¼Æ  ¾ã¼Æ¨ç¼Æ  ´îªk¨ç¼Æ  ©·½u­«¶q  Äݩʠ §@ªÌ  ¥ý©ó  ¥ý©ó©Î¦P®É  »F¦]  ¦¸Ãþ»F¦]  ¤½¥Á  «Ê³¬©ó  ¬Û³sªº  ¤w³sµ²¤uµ{¤¸¥ó  ¥]§t°T®§  ¦@¥Í  ½Æ»s  ¬Û¥æ  ¤é´Á  ­°§C¥i¯à©Ê  µo®i´Á§Î¦¡  µL¥æ¶°  ¤À°t  ¤å¦r»¡©ú  «ùÄò®É¶¡  ´Á¶¡  ¸û¦­  ½sªÌ  ¤¸¯À  ¶±¥Î  ¬Ûµ¥  µ¥¦PÃö«Y©ó  §Q¥Î  ¥H...»y¨¥ªí¹F  ­±¹ï  ®a±ÚÃö«Y  §¹¦¨  ¦¸¼Æ  ¹Ï³¡¤À  ¤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  ¤º³¡  ­Ë§Ç  «D¤Ï®g©ó...  ¤j©ó  ¤p©ó  ¤p©ó©Îµ¥©ó  ¤è¦¡/±¡ª¬  ª«½è  ´ú¶q  ªÅ¶¡¤W±µÄ²  ®É¬q¬Û±µ  ±¡ºAÄݩʠ ³¡¤À­«Å|  ®É¬q­«Å|  Âù¿Ë  °¾§Ç©ó...  ³¡¤À¦ì©ó  ¸ô®|ªø  ¾Ö¦³  ¥ý¨M±ø¥ó  Á×§K  ¥¿³¡¤À  ¯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  ¦¸²Õ´  ¦¸­pµe  ¦¸¾úµ{  ¦¸©RÃD  ¦¸ºØÃþ  ¦¸Ãö«Y  ¥]§t°T®§ºØÃþ  ¥]§t°T®§¹ê¨Ò  Äò±µÄݩʠ «Ê³¬Äò±µÄݩʠ ¥~ªí³¡¤À  ®É¶¡³¡¤À  ®É¶¡  ¥þ§Ç©ó...  ¤T¤Àªk  ¨Ï¥Î  ¡]µ²¦X¡^»ù  ¤H³yª«ª©¥» 

Type restrictions

greaterThan(¼Æ¶q, ¼Æ¶q)

Related WordNet synsets

preponderance, prevalence
a superiority in numbers
preponderance is kind of (all)...   preponderance is kind of...  
more
a greater or additional quantity or number or degree or amount: "the more I see of you the more I like you"
more is kind of (all)...   more is kind of...  
See more related synsets on a separate page.

Axioms (17)

¤j©ó ¹ï ¹ê¼Æ ¬O ¤T¤Àªk.
(trichotomizingOn greaterThan RealNumber)

¤j©ó ¬O ¤p©ó ªº ­Ë§Ç.
(inverse greaterThan lessThan)

number1 ¤j©ó©Îµ¥©ó number2 if and only if number1 µ¥©ó number2 or number1 (¤£) ¤j©ó number2.
(<=>
      (greaterThanOrEqualTo ?NUMBER1 ?NUMBER2)
      (or
            (equal ?NUMBER1 ?NUMBER2)
            (greaterThan ?NUMBER1 ?NUMBER2)))

number ¬O ¥¿¹ê¼Æ ªº ¹ê¨Ò if and only if number (¤£) ¤j©ó and number ¬O ¹ê¼Æ ªº ¹ê¨Ò.
(<=>
      (instance ?NUMBER PositiveRealNumber)
      (and
            (greaterThan ?NUMBER 0)
            (instance ?NUMBER RealNumber)))

If formula1 (¤£¡^¼W¥[s) %2 ªº ¥i¯à©Ê and "formula2 ªº ©ÎµM²v" µ¥©ó number1 and formula1 ªº ¾÷²v ¬O formula2 ¦b formula2 ¬°¯uªº±¡ªp¤U , then number2 (¤£) ¤j©ó number1.
(=>
      (and
            (increasesLikelihood ?FORMULA1 ?FORMULA2)
            (equal
                  (ProbabilityFn ?FORMULA2)
                  ?NUMBER1)
            (conditionalProbability ?FORMULA1 ?FORMULA2 ?NUMBER2))
      (greaterThan ?NUMBER2 ?NUMBER1))

If "³Ì¤j ¾ã¼Æ ¤p©ó ©Î µ¥©ó number" µ¥©ó int, then there doesn't exist ¾ã¼Æ otherint so that otherint ¤p©ó©Îµ¥©ó number and otherint (¤£) ¤j©ó int.
(=>
      (equal
            (FloorFn ?NUMBER)
            ?INT)
      (not
            (exists
                  (?OTHERINT)
                  (and
                        (instance ?OTHERINT Integer)
                        (lessThanOrEqualTo ?OTHERINT ?NUMBER)
                        (greaterThan ?OTHERINT ?INT)))))

(=>
      (equal
            (GreatestCommonDivisorFn @ROW)
            ?NUMBER)
      (not
            (exists
                  (?GREATER)
                  (and
                        (greaterThan ?GREATER ?NUMBER)
                        (forall
                              (?ELEMENT)
                              (=>
                                    (inList
                                          ?ELEMENT
                                          (ListFn @ROW))
                                    (equal
                                          (RemainderFn ?ELEMENT ?GREATER)
                                          0)))))))

If "number1 ©M number2 ªº ³Ì¤j­È " µ¥©ó number, then
(=>
      (equal
            (MaxFn ?NUMBER1 ?NUMBER2)
            ?NUMBER)
      (or
            (and
                  (equal ?NUMBER ?NUMBER1)
                  (greaterThan ?NUMBER1 ?NUMBER2))
            (and
                  (equal ?NUMBER ?NUMBER2)
                  (greaterThan ?NUMBER2 ?NUMBER1))
            (and
                  (equal ?NUMBER ?NUMBER1)
                  (equal ?NUMBER ?NUMBER2))))

If int ¬O ¾ã¼Æ ªº ¹ê¨Ò, then int (¤£) ¤j©ó "(int+2)".
(=>
      (instance ?INT Integer)
      (greaterThan
            ?INT
            (PredecessorFn ?INT)))

(=>
      (larger ?OBJ1 ?OBJ2)
      (forall
            (?QUANT1 ?QUANT2)
            (=>
                  (and
                        (measure
                              ?OBJ1
                              (MeasureFn ?QUANT1 LengthMeasure))
                        (measure
                              ?OBJ2
                              (MeasureFn ?QUANT2 LengthMeasure)))
                  (greaterThan ?QUANT1 ?QUANT2))))

If obj ¹ï proc ¬O ¸ê·½ and obj ªº ´ú¶q ¬O quant1 ""proc ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«e"a(¤§¤¤) "proc ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«e and obj ªº ´ú¶q ¬O quant2 ""proc ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«á"a(¤§¤¤) "proc ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«á, then quant1 (¤£) ¤j©ó quant2.
(=>
      (and
            (resource ?PROC ?OBJ)
            (holdsDuring
                  (ImmediatePastFn
                        (WhenFn ?PROC))
                  (measure ?OBJ ?QUANT1))
            (holdsDuring
                  (ImmediateFutureFn
                        (WhenFn ?PROC))
                  (measure ?OBJ ?QUANT2)))
      (greaterThan ?QUANT1 ?QUANT2))

If increase ¬O ¼W¥[ ªº ¹ê¨Ò and obj ¬O increase ªº ¨ü¨ÆªÌ, then there exist unit,quant1,quant2 so that "obj unit(s)" µ¥©ó quant1 ""increase ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«e"a(¤§¤¤) "increase ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«e and "obj unit(s)" µ¥©ó quant2 ""increase ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«á"a(¤§¤¤) "increase ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«á and quant2 (¤£) ¤j©ó quant1.
(=>
      (and
            (instance ?INCREASE Increasing)
            (patient ?INCREASE ?OBJ))
      (exists
            (?UNIT ?QUANT1 ?QUANT2)
            (and
                  (holdsDuring
                        (ImmediatePastFn
                              (WhenFn ?INCREASE))
                        (equal
                              (MeasureFn ?OBJ ?UNIT)
                              ?QUANT1))
                  (holdsDuring
                        (ImmediateFutureFn
                              (WhenFn ?INCREASE))
                        (equal
                              (MeasureFn ?OBJ ?UNIT)
                              ?QUANT2))
                  (greaterThan ?QUANT2 ?QUANT1))))

If heat ¬O ¥[·Å ªº ¹ê¨Ò and obj ¬O heat ªº ¨ü¨ÆªÌ, then there exist ·Å«×³æ¦ì unit,quant1,quant2 so that "obj unit(s)" µ¥©ó quant1 ""heat ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«e"a(¤§¤¤) "heat ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«e and "obj unit(s)" µ¥©ó quant2 ""heat ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«á"a(¤§¤¤) "heat ¦s¦b ªº ®É¶¡" ¤£¤[ ¤§«á and quant2 (¤£) ¤j©ó quant1.
(=>
      (and
            (instance ?HEAT Heating)
            (patient ?HEAT ?OBJ))
      (exists
            (?UNIT ?QUANT1 ?QUANT2)
            (and
                  (instance ?UNIT TemperatureMeasure)
                  (holdsDuring
                        (ImmediatePastFn
                              (WhenFn ?HEAT))
                        (equal
                              (MeasureFn ?OBJ ?UNIT)
                              ?QUANT1))
                  (holdsDuring
                        (ImmediateFutureFn
                              (WhenFn ?HEAT))
                        (equal
                              (MeasureFn ?OBJ ?UNIT)
                              ?QUANT2))
                  (greaterThan ?QUANT2 ?QUANT1))))

If "text ªº ª©¥» int1 " µ¥©ó edition1 and "text ªº ª©¥» int2 " µ¥©ó edition2 and int2 (¤£) ¤j©ó int1 and pub1 ¬O ¥Xª© ªº ¹ê¨Ò and pub2 ¬O ¥Xª© ªº ¹ê¨Ò and edition1 ¬O pub1 ªº ¨ü¨ÆªÌ and edition2 ¬O pub2 ªº ¨ü¨ÆªÌ and pub1 ªº ¤é´Á ¬O date1 and pub2 ªº ¤é´Á ¬O date2, then "date1 ªº µ²§ô" (¨S) µo¥Í?{s} ¦b "date2 ªº µ²§ô" ¤§«e.
(=>
      (and
            (equal
                  (EditionFn ?TEXT ?INT1)
                  ?EDITION1)
            (equal
                  (EditionFn ?TEXT ?INT2)
                  ?EDITION2)
            (greaterThan ?INT2 ?INT1)
            (instance ?PUB1 Publication)
            (instance ?PUB2 Publication)
            (patient ?PUB1 ?EDITION1)
            (patient ?PUB2 ?EDITION2)
            (date ?PUB1 ?DATE1)
            (date ?PUB2 ?DATE2))
      (before
            (EndFn ?DATE1)
            (EndFn ?DATE2)))

If text ¬O ´Á¥Z ªº ¦¸ºØÃþ and "¥U int1 ¦b ¨t¦C¼Æ text" µ¥©ó volume1 and "¥U int2 ¦b ¨t¦C¼Æ text" µ¥©ó volume2 and int2 (¤£) ¤j©ó int1 and pub1 ¬O ¥Xª© ªº ¹ê¨Ò and pub2 ¬O ¥Xª© ªº ¹ê¨Ò and volume1 ¬O pub1 ªº ¨ü¨ÆªÌ and volume2 ¬O pub2 ªº ¨ü¨ÆªÌ and pub1 ªº ¤é´Á ¬O date1 and pub2 ªº ¤é´Á ¬O date2, then "date1 ªº µ²§ô" (¨S) µo¥Í?{s} ¦b "date2 ªº µ²§ô" ¤§«e.
(=>
      (and
            (subclass ?TEXT Periodical)
            (equal
                  (SeriesVolumeFn ?TEXT ?INT1)
                  ?VOLUME1)
            (equal
                  (SeriesVolumeFn ?TEXT ?INT2)
                  ?VOLUME2)
            (greaterThan ?INT2 ?INT1)
            (instance ?PUB1 Publication)
            (instance ?PUB2 Publication)
            (patient ?PUB1 ?VOLUME1)
            (patient ?PUB2 ?VOLUME2)
            (date ?PUB1 ?DATE1)
            (date ?PUB2 ?DATE2))
      (before
            (EndFn ?DATE1)
            (EndFn ?DATE2)))

If formula ¦³ ÄÝ©Ê ¥i¯àªº, then ""formula &$¬O ¯uªº" ªº ©ÎµM²v" (¤£) ¤j©ó ""formula &$¬O °²ªº" ªº ©ÎµM²v".
(=>
      (property ?FORMULA Likely)
      (greaterThan
            (ProbabilityFn
                  (true ?FORMULA True))
            (ProbabilityFn
                  (true ?FORMULA False))))

If formula ¦³ ÄÝ©Ê ¤£¤Ó¥i¯àªº, then ""formula &$¬O °²ªº" ªº ©ÎµM²v" (¤£) ¤j©ó ""formula &$¬O ¯uªº" ªº ©ÎµM²v".
(=>
      (property ?FORMULA Unlikely)
      (greaterThan
            (ProbabilityFn
                  (true ?FORMULA False))
            (ProbabilityFn
                  (true ?FORMULA True))))