List questions from finite-rings

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Enumerating finite local commutative rings effectively

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On polynomials over finite ring

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Question related to Ideals of the ring of all functions from the set $\{1,2, \dots , 10\}$ to $\mathbb Z_2 $.

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solutions to $u^2 + u = 0$ in quotient ring $GF(2)[x]/p(x)$

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Classify all finite rings such that each unit has order 24

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Identifying the ring $R=\mathbb{Z}_{9}[x]/(x^2-3,3x)$

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When does a finite ring become a finite field?

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Is there a finite non-Hermite commutative ring with unity?

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Solving systems of linear equations over a finite ring

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A finite ring is a field if its units $\cup\ \{0\}$ comprise a field of characteristic $\ne 2$

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Rings and modules of finite order

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Does a finite commutative ring necessarily have a unity?

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How many orthogonal matrices are there over a given finite ring or field?

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List Question

Extension of isomorphism of submodules

Enumerating finite local commutative rings effectively

On polynomials over finite ring

Question related to Ideals of the ring of all functions from the set $\{1,2, \dots , 10\}$ to $\mathbb Z_2 $.

solutions to $u^2 + u = 0$ in quotient ring $GF(2)[x]/p(x)$

Classify all finite rings such that each unit has order 24

Identifying the ring $R=\mathbb{Z}_{9}[x]/(x^2-3,3x)$

When does a finite ring become a finite field?

Is there a finite non-Hermite commutative ring with unity?

Solving systems of linear equations over a finite ring

Universal binary operation and finite fields (ring)

A finite ring is a field if its units $\cup\ \{0\}$ comprise a field of characteristic $\ne 2$

Rings and modules of finite order

Does a finite commutative ring necessarily have a unity?

How many orthogonal matrices are there over a given finite ring or field?

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