Prove coPset_suffixes_infinite.

theories/co_pset.v

@@ -331,12 +331,11 @@ Proof.
       rewrite ?coPset_elem_of_node; naive_solver.
   * by intros [q' ->]; induction q; simpl; rewrite ?coPset_elem_of_node.
 Qed.
-
 Lemma coPset_suffixes_infinite p : ¬set_finite (coPset_suffixes p).
 Proof.
   rewrite coPset_finite_spec; simpl.
-  (* FIXME no time to finish right now, but I think it holds *)
-Abort. 
+  induction p; simpl; rewrite ?coPset_finite_node, ?andb_True; naive_solver.
+Qed.
 
 (** * Splitting of infinite sets *)
 Fixpoint coPset_l_raw (t : coPset_raw) : coPset_raw :=