transitivity
mathematical property for binary relations
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transitivity
Summary
transitivity is a mathematical property[1]. transitivity draws 5 Wikipedia views per month (mathematical_property category, ranking #25 of 26).[2]
Key Facts
- transitivity's instance of is recorded as mathematical property[3].
- transitivity's opposite of is recorded as intransitivity[4].
- transitivity's opposite of is recorded as anti-transitivity[5].
- transitivity's facet of is recorded as transitive relation[6].
- transitivity's defining formula is recorded as \forall x,y,z \in X \left(x \mathcal{R} y \land y \mathcal{R} z \implies x \mathcal{R} z \right)[7].
- transitivity's maintained by WikiProject is recorded as WikiProject Mathematics[8].
- transitivity's Encyclopedia of Mathematics article ID is recorded as Transitivity[9].
- transitivity's characteristic of is recorded as binary relation[10].
Why It Matters
transitivity draws 5 Wikipedia views per month (mathematical_property category, ranking #25 of 26).[2]