Definition of irreflexive in English:

irreflexive

adjectiveɪrɪˈflɛksɪvˌirəˈfleksiv

Logic

Denoting a relation which never holds between a term and itself.
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.
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. 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. 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.
随便看	in the past few days/weeks/months in the pay of in the pay of in the person of in the person of in the picture in the picture in the pink in the pink in the pipeline in the pipeline in the platteland in the poo in the poo in the possession of in the power of in the power of in the presence of in the present circumstances in the present climate in the process in the process in the process of in the public eye in the pudding club