Define a relation R on Z, the set of all integers as follows: For every
Is R a partial order relation? Prove or give a counterexample.
Whether is a partial order relation or not.
Consider the relation on the set of integers
For all is even.
A relation that is reflexive, antisymmetric, and transitive is called a partial order.
Objective is to identify whether is a partial order relation or not
If is reflexive, antisymmetric and transitive, then is called a partial order relation on a set .
For all , a relation is antisymmetric if then
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