Let R be any ring (not commutative maybe). Let $R^m$ and $R^n$ be considered as R-R bimodules.
What is their tensor product as R-R bimodule?
I know as abelian groups it is $R^{mn}$. Is it also the same as R-R bimodule?
Let R be any ring (not commutative maybe). Let $R^m$ and $R^n$ be considered as R-R bimodules.
What is their tensor product as R-R bimodule?
I know as abelian groups it is $R^{mn}$. Is it also the same as R-R bimodule?
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