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a few more lemmas for Data.Prop.
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Gregory Malecha committed Apr 3, 2015
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Expand Up @@ -67,6 +67,13 @@ Lemma impl_iff
((P -> Q) <-> (R -> S)).
Proof. clear. intuition. Qed.

Lemma impl_eq : forall (P Q : Prop), P = Q -> (P -> Q).
Proof. clear. intros; subst; auto. Qed.

Lemma uncurry : forall (P Q R : Prop),
(P /\ Q -> R) <-> (P -> Q -> R).
Proof. clear. tauto. Qed.


(** Forall **)
Lemma forall_iff : forall T P Q,
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