+++ /dev/null
-(**************************************************************************)
-(* ___ *)
-(* ||M|| *)
-(* ||A|| A project by Andrea Asperti *)
-(* ||T|| *)
-(* ||I|| Developers: *)
-(* ||T|| The HELM team. *)
-(* ||A|| http://helm.cs.unibo.it *)
-(* \ / *)
-(* \ / This file is distributed under the terms of the *)
-(* v GNU General Public License Version 2 *)
-(* *)
-(**************************************************************************)
-
-include "ground_2/notation/relations/isuniform_1.ma".
-include "ground_2/relocation/trace_isid.ma".
-
-(* RELOCATION TRACE *********************************************************)
-
-inductive isun: predicate trace ≝
-| isun_id : ∀t. 𝐈⦃t⦄ → isun t
-| isun_false: ∀t. isun t → isun (Ⓕ@t)
-.
-
-interpretation "test for uniformity (trace)"
- 'IsUniform t = (isun t).
-
-(* Basic inversion lennas ***************************************************)
-
-fact isun_inv_true_aux: ∀t. 𝐔⦃t⦄ → ∀u. t = Ⓣ@u → 𝐈⦃u⦄.
-#t * -t
-[ #t #Ht #u #H destruct /2 width=1 by isid_inv_true/
-| #t #_ #u #H destruct
-]
-qed-.
-
-lemma isun_inv_true: ∀t. 𝐔⦃Ⓣ@t⦄ → 𝐈⦃t⦄.
-/2 width=3 by isun_inv_true_aux/ qed-.
-
-fact isun_inv_false_aux: ∀t. 𝐔⦃t⦄ → ∀u. t = Ⓕ@u → 𝐔⦃u⦄.
-#t * -t
-[ #t #Ht #u #H destruct elim (isid_inv_false … Ht)
-| #t #Ht #u #H destruct //
-]
-qed-.
-
-lemma isun_inv_false: ∀t. 𝐔⦃Ⓕ@t⦄ → 𝐔⦃t⦄.
-/2 width=3 by isun_inv_false_aux/ qed-.