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Entity > Abstract > Class > Relation > Function > BinaryFunction > AssociativeFunction > DivisionFn |
DivisionFn | ||||
subject | fact |
DivisionFn | documentation 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 | |
has axiom (<=> | ||
has axiom (=> | ||
has axiom (equal (TangentFn ?DEGREE) (DivisionFn (SineFn ?DEGREE) (CosineFn ?DEGREE))) | ||
has axiom (equal | ||
has axiom (equal | ||
has axiom (equal | ||
has axiom (equal | ||
has axiom (equal | ||
has domain1 Quantity | ||
has domain2 Quantity | ||
has identityElement 1 | ||
has range Quantity | ||
is an instance of AssociativeFunction | ||
is an instance of RelationExtendedToQuantities | ||
BinaryFunction | is first domain of distributes | |
is first domain of identityElement | ||
is second domain of distributes | ||
Relation | is first domain of domain | |
is first domain of domainSubclass | ||
is first domain of holds | ||
is first domain of subrelation | ||
is first domain of valence | ||
is second domain of subrelation | ||
Class | is third domain of domain | |
is third domain of domainSubclass | ||
Abstract | is disjoint from Physical |
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