Bourbaki

Exercise 7, § 3

Tag 003W, permanent. Cite it as [Bourbaki, Tag 003W].

Algebra, VIII, p. 53

Let S be a simple A-module whose dual S∗S^* and bidual S∗∗S^{**} are simple. Prove that the mapping u↦tuu\mapsto^tu is an isomorphism from EndA(S)_A(S) to the opposite field of EndA(S∗)_A(S^*).

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Transcribed from the printed volume. Not translated.