List questions from equivalence-relations

Published on 27 May 2019 - 23:29

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Equivalence class in X as a subset of $\mathscr P(X)$

Published on 28 May 2019 - 18:42

75

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Let $\rm R$ be the relation on the set $A$:

Published on 29 May 2019 - 3:34

46

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Find all equivalence classes of $5\mid(x-y)$

Published on 27 Mar 2026 - 19:33

222

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Equivalence relation for the union of 2 sets

Published on 27 Mar 2026 - 18:00

1.1k

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Transitivity of $R$ when it is a relation such that $R^2 = R$ and Vice-Versa.

Published on 27 Mar 2026 - 18:05

210

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Prove that "equiprobable" is an equivalence relation

Published on 26 Mar 2026 - 22:17

30

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Equivalence classes form induced relation

Published on 12 Jun 2019 - 1:29

132

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Row equivalence of partitioned matrices

Published on 25 Mar 2026 - 17:45

56

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If $(X,F)$ is a measurable space and $∼$ is an equivalence relation, is there a $σ$-algebra on $X/∼$ which can be canonically embedded into $F$?

Published on 26 Mar 2026 - 2:57

133

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Transitive closure of $(x,y)\in R \iff x-y=c $

Published on 27 Mar 2026 - 19:55

512

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Prove that $x\mathcal{R}y\iff x^2-y^2=2(y-x)$ is an equivalence relation

Published on 18 Jun 2019 - 1:43

112

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Equivalence Relations and Partial Order - Symmetry and Anti-Symmetry

Published on 17 Mar 2026 - 20:36

27

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Components of any set X

Published on 21 Jun 2019 - 7:36

60

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Does defining all equivalence classes within a set define an equivalence relation on that set?

Published on 23 Jun 2019 - 22:42

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Equivalence class question with the following

Equivalence class in X as a subset of $\mathscr P(X)$

Let $\rm R$ be the relation on the set $A$:

Find all equivalence classes of $5\mid(x-y)$

Equivalence relation for the union of 2 sets

Transitivity of $R$ when it is a relation such that $R^2 = R$ and Vice-Versa.

Prove that "equiprobable" is an equivalence relation

Equivalence classes form induced relation

Row equivalence of partitioned matrices

If $(X,F)$ is a measurable space and $∼$ is an equivalence relation, is there a $σ$-algebra on $X/∼$ which can be canonically embedded into $F$?

Transitive closure of $(x,y)\in R \iff x-y=c $

Prove that $x\mathcal{R}y\iff x^2-y^2=2(y-x)$ is an equivalence relation

Equivalence Relations and Partial Order - Symmetry and Anti-Symmetry

Components of any set X

Does defining all equivalence classes within a set define an equivalence relation on that set?

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