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Entity > Abstract > Class > Relation > BinaryRelation > AntisymmetricRelation > AsymmetricRelation > totalOrderingOn |
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totalOrderingOn | ||||
subject | fact |
totalOrderingOn | documentation A BinaryRelation ?REL is a total ordering on a Class only if it is a partial ordering for which either (?REL ?INST1 ?INST2) or (?REL ?INST2 ?INST1) for every ?INST1 and ?INST2 in the Class | ![]() |
has axiom (<=> | ![]() | |
has domain1 BinaryRelation | ![]() | |
has domain2 Class | ![]() | |
is an instance of AsymmetricRelation | ![]() | |
is an instance of BinaryPredicate | ![]() | |
BinaryRelation | is first domain of DomainFn | ![]() |
is first domain of equivalenceRelationOn | ![]() | |
is first domain of inverse | ![]() | |
is first domain of irreflexiveOn | ![]() | |
is first domain of partialOrderingOn | ![]() | |
is first domain of RangeFn | ![]() | |
is first domain of reflexiveOn | ![]() | |
is first domain of totalOrderingOn | ![]() | |
is first domain of trichotomizingOn | ![]() | |
is second domain of inverse | ![]() | |
Predicate | is first domain of singleValued | ![]() |
Class | is third domain of domain | ![]() |
is third domain of domainSubclass | ![]() | |
Abstract | is disjoint from Physical | ![]() |
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