elim H;intros.
elim H0;intros.
apply factorisation_unique_upto_perm;auto;congruence.
Qed.

(** *)
Lemma wf_power_dec : forall (n:nat)(l:list (nat*nat)),(is_wf l)->(n>0)->{x:nat | (refactor l)=(power x n)}+{p:nat & {q:nat & {r:nat & {k:nat | (is_prime p)/\(0<r)/\(r<n)/\(refactor l)=(power p (q*n+r))*k/\(rel_prime p k)}}}}.
intro.