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+Require Import Setoid.
+
+Inductive mynat := z : mynat | s : mynat -> mynat.
+
+Parameter E : mynat -> mynat -> Prop.
+Axiom E_equiv : equiv mynat E.
+
+Add Relation mynat E
+ reflexivity proved by (proj1 E_equiv)
+ symmetry proved by (proj2 (proj2 E_equiv))
+ transitivity proved by (proj1 (proj2 E_equiv))
+as E_rel.
+
+Notation "x == y" := (E x y) (at level 70).
+
+Goal z == s z -> s z == z. intros H. setoid_rewrite H at 2. reflexivity. Qed.