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Equivalence classes let r be an equivalence relation on a set a Reflexivity, symmetry, and transitivity, which group objects that are similar. The set of all elements that are related to an element a of a is called the equivalence class of a.
This document defines and discusses equivalence relations. Equivalence relations are defined by three properties Download presentation by click this link
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To find the equivalence classes, one identifies all element pairs in the relation and finds those that contain a specific element like 0 Prove that ρ is an equivalence relation on z Is ≤ an equivalence relation on the integers 1 ≤ 2, but 2 ≤ 1, so ≤ is not symmetric hence, ≤ is not an equivalence relation on z
(note that ≤ is reflexive and transitive.) It is easy to recognize equivalence relations using digraphs • the equivalence class of a particular element forms a universal relation (contains all possible arcs) between the elements in the equivalence class. A relation r a a is called an equivalence relation on a if it is symmetric, reflexive and transitive
An equivalence relation on a set a represents some partition of this set.
Partitions as equivalence relations let e s s be an equivalence relation, and a s The equivalence class determined by a is [a] = {b s | aeb} The set of all elements of s equivalent to a.
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