Determine all rings \(R\) with an identity such that \(R\) contains at most 9 elements and \(x^9=x\) for all \(x\in R\).
Question
Math 6310 • Algebra
Fall 2000 • Question 9
Question
Fall 2000 • Question 9
Determine all rings \(R\) with an identity such that \(R\) contains at most 9 elements and \(x^9=x\) for all \(x\in R\).