°£ªk¨ç¼Æ (DivisionFn)
If number1 and number2 are Numbers, then
(DivisionFn number1 number2) is the result of dividing number1 by
number2. An exception occurs when number1 = 1, in which case
(DivisionFn number1 number2) is the reciprocal of number2.
Ontology
SUMO / NUMERIC-FUNCTIONSClass(es)
Coordinate term(s)
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Type restrictions
¼Æ¶q DivisionFn(¼Æ¶q, ¼Æ¶q)
Related WordNet synsets
- division
- an arithmetic operation that is the inverse of multiplication; the quotient of two numbers is computed
See more related synsets on a separate page.
Axioms (10)
If number ¬O ¦³²z¼Æ ªº ¹ê¨Ò, then there exist ¾ã¼Æ int1,¾ã¼Æ int2 so that number µ¥©ó "int1/int2".
(=>
(instance ?NUMBER RationalNumber)
(exists
(?INT1 ?INT2)
(and
(instance ?INT1 Integer)
(instance ?INT2 Integer)
(equal
?NUMBER
(DivisionFn ?INT1 ?INT2)))))
"number1 ¨ú¾l¼Æ number2" µ¥©ó number if and only if "(""³Ì¤j ¾ã¼Æ ¤p©ó ©Î µ¥©ó "number1/number2""*number2"+number)" µ¥©ó number1.
(<=>
(equal
(RemainderFn ?NUMBER1 ?NUMBER2)
?NUMBER)
(equal
(AdditionFn
(MultiplicationFn
(FloorFn
(DivisionFn ?NUMBER1 ?NUMBER2))
?NUMBER2)
?NUMBER)
?NUMBER1))
If degree ¬O ¥±¨¤³æ¦ì ªº ¹ê¨Ò, then "degree ªº ¥¿¤Á" µ¥©ó ""degree ªº ¥¿©¶"/"degree ªº ¾l©¶"".
(=>
(instance ?DEGREE PlaneAngleMeasure)
(equal
(TangentFn ?DEGREE)
(DivisionFn
(SineFn ?DEGREE)
(CosineFn ?DEGREE))))
¬O °£ªk¨ç¼Æ ªº ¦P¤@¤¸¯À.
(identityElement DivisionFn 1)
If number ¬O ¹ê¼Æ ªº ¹ê¨Ò, then "number Äá¤ó(s)" µ¥©ó """(number-)"/" µØ¤ó-«×(s)".
(=>
(instance ?NUMBER RealNumber)
(equal
(MeasureFn ?NUMBER CelsiusDegree)
(MeasureFn
(DivisionFn
(SubtractionFn ?NUMBER 32)
1.8)
FahrenheitDegree)))
If number ¬O ¹ê¼Æ ªº ¹ê¨Ò, then "number ®e¶q©Î²G¶q³æ¦ì(s)" µ¥©ó ""number/" ¬ü¨î²G¶q³æ¦ì-¥[¨Ú(s)".
(=>
(instance ?NUMBER RealNumber)
(equal
(MeasureFn ?NUMBER Quart)
(MeasureFn
(DivisionFn ?NUMBER 4)
UnitedStatesGallon)))
If number ¬O ¹ê¼Æ ªº ¹ê¨Ò, then "number «~²æ(s)" µ¥©ó ""number/" ®e¶q©Î²G¶q³æ¦ì(s)".
(=>
(instance ?NUMBER RealNumber)
(equal
(MeasureFn ?NUMBER Pint)
(MeasureFn
(DivisionFn ?NUMBER 2)
Quart)))
If number ¬O ¹ê¼Æ ªº ¹ê¨Ò, then "number ¥b«~²æ¤§¶q(s)" µ¥©ó ""number/" «~²æ(s)".
(=>
(instance ?NUMBER RealNumber)
(equal
(MeasureFn ?NUMBER Cup)
(MeasureFn
(DivisionFn ?NUMBER 2)
Pint)))
If number ¬O ¹ê¼Æ ªº ¹ê¨Ò, then "number ¯s¥q(s)" µ¥©ó ""number/" ¥b«~²æ¤§¶q(s)".
(=>
(instance ?NUMBER RealNumber)
(equal
(MeasureFn ?NUMBER Ounce)
(MeasureFn
(DivisionFn ?NUMBER 8)
Cup)))
If number ¬O ¹ê¼Æ ªº ¹ê¨Ò, then "number ¨¤«×(s)" µ¥©ó ""number*"¶ê©P²v/"" ©·«×(s)".
(=>
(instance ?NUMBER RealNumber)
(equal
(MeasureFn ?NUMBER AngularDegree)
(MeasureFn
(MultiplicationFn
?NUMBER
(DivisionFn Pi 180))
Radian)))