Let $(R,+,*)$ be an integral domain such that $a*a =a$ for all $a\in R$. What will be the size of $|R|$?
My attempt : $|R| = 1$, as $a*a=a$ by cancellation law $a = e$ which means $|R|=1$
Let $(R,+,*)$ be an integral domain such that $a*a =a$ for all $a\in R$. What will be the size of $|R|$?
My attempt : $|R| = 1$, as $a*a=a$ by cancellation law $a = e$ which means $|R|=1$
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