Bourbaki

Exercise 11, § 1

Algebra, I, 125

Let τ\tau be an associative law on E and A and B two subsets of E which are stable under this law; show that, if BτA⊂AτB,AτBB \tau A \subset A \tau B, A \tau B is a stable subset of E.

Solution

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Transcribed from the printed volume. Not translated.