intros.
inversion H.
rewrite <- H2 in H0;trivial.
intros.
inversion H.
induction H5;inversion H0.
eapply cons_is_permutation;try (apply IHl with l1;eauto);trivial.
eapply permutation_insertion_permutation.
apply H3.
apply tail_insertion.
apply H5.
eapply cons_is_permutation.
apply H8.
apply H10.
Qed.

(* Specifications: *)
Lemma is_permutation_reverse : forall (A:Set)(l:list A),(is_permutation A l (rev l)).
induction l.