Bourbaki

Exercise 1, § 7

Topological Vector Spaces, II, p. 87

Let A be a convex set. Then, a point x∈Ax \in A is extremal in A if, and only if, for any subset B of A, the statement xx belongs to the convex envelope of B, implies that x∈Bx \in B.

Solution

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Transcribed from the printed volume. Not translated.