Definition of irreflexive in English:

irreflexive

adjectiveɪrɪˈflɛksɪvˌirəˈfleksiv

Logic

Denoting a relation which never holds between a term and itself.
〔逻〕非自反的
Example sentencesExamples
- A strict order is one that is irreflexive and transitive; such an order is also trivially antisymmetric.
- Since this cannot be true, the statement x not-R x must be true; therefore R is irreflexive.
- G is an irreflexive, asymmetric and transitive relation.
- But it is not irreflexive either, since 1 is related to itself.
- A relation on a set is irreflexive provided that no element is related to itself.

Definition of irreflexive in US English:

irreflexive

adjectiveˌirəˈfleksiv

Logic

Denoting a relation which never holds between a term and itself.
〔逻〕非自反的
Example sentencesExamples
- But it is not irreflexive either, since 1 is related to itself.
- Since this cannot be true, the statement x not-R x must be true; therefore R is irreflexive.
- A strict order is one that is irreflexive and transitive; such an order is also trivially antisymmetric.
- G is an irreflexive, asymmetric and transitive relation.
- A relation on a set is irreflexive provided that no element is related to itself.

单词	irreflexive
释义	Definition of irreflexive in English: irreflexive adjectiveɪrɪˈflɛksɪvˌirəˈfleksiv Logic Denoting a relation which never holds between a term and itself. 〔逻〕非自反的 Example sentencesExamples A strict order is one that is irreflexive and transitive; such an order is also trivially antisymmetric. Since this cannot be true, the statement x not-R x must be true; therefore R is irreflexive. G is an irreflexive, asymmetric and transitive relation. But it is not irreflexive either, since 1 is related to itself. A relation on a set is irreflexive provided that no element is related to itself. Definition of irreflexive in US English: irreflexive adjectiveˌirəˈfleksiv Logic Denoting a relation which never holds between a term and itself. 〔逻〕非自反的 Example sentencesExamples But it is not irreflexive either, since 1 is related to itself. Since this cannot be true, the statement x not-R x must be true; therefore R is irreflexive. A strict order is one that is irreflexive and transitive; such an order is also trivially antisymmetric. G is an irreflexive, asymmetric and transitive relation. A relation on a set is irreflexive provided that no element is related to itself.
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