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  2. An equivalence relation is a relation that is reflexive, symmetric, and transitive12. Examples of equivalence relations include12:
    • The sign of ‘is equal to (=)’ on a set of numbers, characters, or symbols. For example, 1/3 = 3/9.
    • For a given set of triangles, the relation of ‘is similar to (~)’ and ‘is congruent to (≅)’ shows equivalence.
    • For a given set of integers, the relation of ‘congruence modulo n (≡)’ shows equivalence.
    Learn more:

    Equivalence relations can be explained in terms of the following examples:

    • The sign of ‘is equal to (=)’ on a set of numbers; for example, 1/3 = 3/9.
    byjus.com/maths/equivalence-relation/

    The equivalence relationships can be explained in terms of the following examples:

    • The symbol of ‘is equal to (=)’ on a set of numbers/ characters/ symbols.
    • For example: 1/4 = 2/8
    testbook.com/maths/equivalence-relation
     
  3. People also ask
    What is an example of equivalence?For example, robotics would be equivalent to robbery, and congress is equivalent to constant. Is this an acceptable way to define equivalence? For our final example, what if someone was to say that two natural numbers are equivalent if they have share a common factor greater than one? For example, 6 is equivalent to 8, and 3 is equivalent to 18.
    How do you know if a relation is equivalence?An equivalence relation R on a set A is said to be an equivalence relation if and only if the relation R is reflexive, symmetric, and transitive. An equivalence relation is a relationship on the set A, generally represented by the symbol ‘∼’. Reflexive: A relation is reflexive if (a, a) ∈ R for every a ∈ A.
    Is a relation on a set a equivalence relation?Recall: A relation on a set A is an equivalence relation if it is reflexive, symmetric, and transitive. We often use the tilde notation a ∼ b to denote a relation. Also, when we specify just one set, such as a ∼ b is a relation on set B, that means the domain & codomain are both set B.
    What is a complete equivalence relationship?An equivalence relation is considered complete if it is both symmetric, transitive, and serial. This means that it is reflexive, symmetric, and transitive for all objects in the set. The passage also mentions that a complete equivalence relation is bidirectional if it is serial.
     
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  9. 6.3: Equivalence Relations and Partitions

    WEBDefine the relation \(\sim\) on \(\mathbb{Q}\) by \[x\sim y \,\Leftrightarrow\, 2(x-y)\in\mathbb{Z}.\] \(\sim\) is an equivalence relation. Describe the equivalence classes \([0]\) and \(\big[\frac{1}{4}\big]\).

  10. 6.3: Equivalence Relations - Mathematics LibreTexts

    WEBDefinition: Equivalence Relation. A relation \(\text{R}\) on a set \(S\) is an equivalence relation iff \(\text{R}\) is reflexive, symmetric and transitive.

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