Is the group cohomology $H^d(G,M)$ $G$-module $M$, the $M$ can be non-abelian?
Or can $M$ be abelian?
If $M$ cannot be non-abelian, what is the reason?
Is the group cohomology $H^d(G,M)$ $G$-module $M$, the $M$ can be non-abelian?
Or can $M$ be abelian?
If $M$ cannot be non-abelian, what is the reason?
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