Bourbaki

Exercise 1, § 6

Algebra, III, 632

If MM is a monogenous AA-module, then S(M)=T(M)S(M) = T(M). Deduce an example of an injective homomorphism j:N→Mj : N \to M such that S(j):S(N)→S(M)S(j) : S(N) \to S(M) is not injective (§5§ 5, Exercise 1).

Solution

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