List questions from boolean-ring

Published on 22 Feb 2026 - 18:13

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Show that a Boolean ring is a commutative ring.

Published on 03 Apr 2018 - 22:52

207

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Are these boolean rings integral domains?

Published on 13 May 2018 - 17:12

79

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On Boolean algebras and Atoms

Published on 08 Jun 2018 - 16:19

543

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Boolean algebra/ring: Compute product of sum of combinations of variables

Published on 23 Jul 2018 - 7:59

155

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Set Ring and Algebraic Ring

Published on 14 Oct 2018 - 16:05

255

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GRE 9768 #60 1. Does $(s+t)^2=s^2+t^2$ imply $s+s=0$? 2. Idempotent matrices do not form a ring?

Published on 23 Oct 2018 - 3:28

214

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GRE 9768 #60 Boolean non-commutative rings: Prove $(-s)^2=s^2$ without commutativity.

Published on 23 Oct 2018 - 4:28

548

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An $m$-ary function that represents all $n$-ary functions

Published on 08 Nov 2018 - 12:59

77

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Shall we call this relation an "isomorphism"?

Published on 13 Nov 2018 - 14:28

108

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Rings in which each element is a sum of $n$ commuting idempotents

Published on 25 Nov 2018 - 20:18

100

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Proving associativity of a certain binary aperation in any complemented distributive lattice

Published on 11 Dec 2018 - 17:39

81

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Equivalent properties of a proper ideal of a generalized boolean algebra

Published on 21 Dec 2018 - 5:31

706

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Commutativity of Boolean ring

Published on 19 Feb 2019 - 13:45

118

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Finite Boolean ring with $1 \neq 0$ is isomorphic to $\mathbb{Z}_2\times \mathbb{Z}_2 \times \dots \times \mathbb{Z}_2$

Published on 14 Aug 2019 - 10:38

List Question

How to prove convergence of a sequence of binary numbers

Show that a Boolean ring is a commutative ring.

Are these boolean rings integral domains?

On Boolean algebras and Atoms

Boolean algebra/ring: Compute product of sum of combinations of variables

Set Ring and Algebraic Ring

GRE 9768 #60 1. Does $(s+t)^2=s^2+t^2$ imply $s+s=0$? 2. Idempotent matrices do not form a ring?

GRE 9768 #60 Boolean non-commutative rings: Prove $(-s)^2=s^2$ without commutativity.

An $m$-ary function that represents all $n$-ary functions

Shall we call this relation an "isomorphism"?

Rings in which each element is a sum of $n$ commuting idempotents

Proving associativity of a certain binary aperation in any complemented distributive lattice

Equivalent properties of a proper ideal of a generalized boolean algebra

Commutativity of Boolean ring

Finite Boolean ring with $1 \neq 0$ is isomorphic to $\mathbb{Z}_2\times \mathbb{Z}_2 \times \dots \times \mathbb{Z}_2$

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