Bourbaki

Exercise 8, § 4

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

Theory of Sets, I, 59

Let AA and RR be relations in T\mathscr{T}, let TT be a term in T\mathscr{T} and let xx be a letter. If (Tx∣)A(Tx|)A is a theorem in T\mathscr{T}, then (T∣x)R⇒(∃Ax)R(T|x)R \Rightarrow (\exists_A x)R and (∀Ax)R⇒(T∣x)R(\forall_A x)R \Rightarrow (T|x)R are theorems in T\mathscr{T}.

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Transcribed from the printed volume. Not translated.