Bourbaki

Exercise 5, § 4

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

Theory of Sets, I, 58

Let AA and BB be relations in T\mathscr{T}, and let xx and yy be letters. If xx does not appear in BB, nor yy in AA, then

(∀x)(∀y)(A and B)⇔((∀x)A and (∀y)B)(\forall x)(\forall y)(A \text{ and } B) \Leftrightarrow ((\forall x)A \text{ and } (\forall y)B)
is a theorem in T\mathscr{T}.

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Transcribed from the printed volume. Not translated.