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Math 6310 • Algebra

Fall 1995 • Question 2

Determine, with proof, all rings \(R\) such that \(R\) contains at most 10 elements and \(x^{10}=x\) for all \(x\in R\).

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Determine, with proof, all rings \(R\) such that \(R\) contains at most 10 elements and \(x^{10}=x\)
for all \(x\in R\).