Let $M$ be an $R$-module, where $R$ is any ring.
Does there necessarily exist a nontrivial homomorphism $R \to M$? If so, how is this mapping defined?
Let $M$ be an $R$-module, where $R$ is any ring.
Does there necessarily exist a nontrivial homomorphism $R \to M$? If so, how is this mapping defined?
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