Bourbaki

Exercise 3, § 4

Tag 03GG, permanent. Cite it as [Bourbaki, Tag 03GG].

Theory of Sets, I, 58

Let AA be a relation in T\mathscr{T} and let xx and yy be letters. The relations

(∀x)(∀y)A⇒(∀x)((x∣y)A),(∃x)((x∣y)A)⇒(∃x)(∃y)A(\forall x)(\forall y)A \Rightarrow (\forall x)((x|y)A), \qquad (\exists x)((x|y)A) \Rightarrow (\exists x)(\exists y)A
are then theorems in T\mathscr{T}.

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Transcribed from the printed volume. Not translated.