New posts in finite-rings

Example of finite ring with a non principal ideal

Solving systems of linear equations over a finite ring

Structure theorem of finite rings

If $x \in R$ is non-invertible implies $x^2 \in \{\pm x\}$ and $|R| >9$ odd then $R$ is a field

Coprime elements in finite rings

Ring with 10 elements is isomorphic to $\mathbb{Z}/10 \mathbb{Z} $

Finite ring has only zero divisors and units [duplicate]

Finite rings without zero divisors are division rings.

Finite quotient ring of $\mathbb Z[X]$

Let $R$ be a finite commutative ring. Show that an ideal is maximal if and only if it is prime.

A finite commutative ring with the property that every element can be written as product of two elements is unital

Ring with finitely many zerodivisors

Is the group of units of a finite ring cyclic?

Does a finite commutative ring necessarily have a unity?

How to show that a finite commutative ring without zero divisors is a field?

Prove that prime ideals of a finite ring are maximal

Structure of Finite Commutative Rings

Any ring of prime order commutative ?

A ring with few invertible elements

Universal binary operation and finite fields (ring)