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+Variable Ack : nat -> nat -> nat.
+
+Axiom Ack0 : forall m : nat, Ack 0 m = S m.
+Axiom Ack1 : forall n : nat, Ack (S n) 0 = Ack n 1.
+Axiom Ack2 : forall n m : nat, Ack (S n) (S m) = Ack n (Ack (S n) m).
+
+Hint Rewrite Ack0 Ack1 Ack2 : base0.
+
+Lemma ResAck2 : forall H:(Ack 2 2 = 7 -> False), H=H -> False.
+Proof.
+ intros.
+ autorewrite with base0 in * using try (apply H1;reflexivity).
+
+
+