intros a; elim (H1 a); intros b; intros; exists b; auto with zfc.
intros b; elim (H2 b); intros a; intros; exists a; auto with zfc.
Qed.

(* Specifications: *)
Theorem CIN_IN : forall E E' : Ens, CIN E E' -> IN E E'.
simple induction E; intros A f ra; simple induction E'; intros B g rb;
simple induction 1; intros a; unfold IN in |- *; exists a;
auto with zfc.
Theorem CIN_IN : forall E E' : Ens, CIN E E' -> IN E E'.
simple induction E; intros A f ra; simple induction E'; intros B g rb;
simple induction 1; intros a; unfold IN in |- *; exists a;
auto with zfc.