Bourbaki

Exercise 6, § 11

Algebra, III, 647

Let M be a graded A-module of type N. Define a skew graded bigebra structure on the universal anticommutative algebra G(M)G(M) (§ 7, Exercise 13); deduce a canonical graded algebra homomorphism G(M∗)→G(M)∗grG(M^*) \to G(M)^{*gr} and notions of inner product between elements of G(M)G(M) and elements of G(M∗)G(M^*).

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