Assuming A is a commutative ring with identity and S is a maximal multiplicative closed subset of A, why is it that $S \subset (sa^n: s \in S, n > 0)$ for any $a \in A$?
This is part of a bigger problem that follows quite easily from this step.
Assuming A is a commutative ring with identity and S is a maximal multiplicative closed subset of A, why is it that $S \subset (sa^n: s \in S, n > 0)$ for any $a \in A$?
This is part of a bigger problem that follows quite easily from this step.
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