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* In [[grammar]], a verb is '''transitive''' if it takes an object. See [[Transitivity (grammatical category)]] and [[transitive verb]].
* In [[grammar]], a verb is '''transitive''' if it takes an object. See [[Transitivity (grammatical category)]] and [[transitive verb]].


* In [[logic]] and [[mathematics]], a [[binary relation]] ''R'' is '''transitivim a gay faget ass hoe who fukedur mom...biotche''' if ''xRy'' and ''yRz'' together imply ''xRz''. For example, the ''less-than'' relation is transitive. See [[transitive relation]], [[intransitivity]].
* In [[logic]] and [[mathematics]], a [[binary relation]] ''R'' is '''transitive''' if ''xRy'' and ''yRz'' together imply ''xRz''. For example, the ''less-than'' relation is transitive. See [[transitive relation]], [[intransitivity]].


* In [[mathematics]], a [[group action]] is '''transitive''' if it has just one [[orbit (group theory)|orbit]]. It is called '''doubly transitive''' if it is transitive on ordered pairs of distinct elements, and so on for '''triply transitive''', etc. An [[ergodic theory|ergodic]] group action is also called ''metrically transitive''.
* In [[mathematics]], a [[group action]] is '''transitive''' if it has just one [[orbit (group theory)|orbit]]. It is called '''doubly transitive''' if it is transitive on ordered pairs of distinct elements, and so on for '''triply transitive''', etc. An [[ergodic theory|ergodic]] group action is also called ''metrically transitive''.

Revision as of 23:42, 3 April 2007

The word transitivity is used in severals contexts:

  • In mathematics, a group action is transitive if it has just one orbit. It is called doubly transitive if it is transitive on ordered pairs of distinct elements, and so on for triply transitive, etc. An ergodic group action is also called metrically transitive.


Transitive may refer to: