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diff --git a/matita/matita/contribs/lambdadelta/delayed_updating/unwind/unwind2_rmap.ma b/matita/matita/contribs/lambdadelta/delayed_updating/unwind/unwind2_rmap.ma
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-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||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 "delayed_updating/unwind/preunwind2_rmap.ma".
-include "delayed_updating/syntax/path.ma".
-
-(* TAILED UNWIND FOR RELOCATION MAP *****************************************)
-
-rec definition unwind2_rmap (f) (p) on p: tr_map ≝
-match p with
-[ list_empty     ⇒ f
-| list_lcons l q ⇒ ▶[unwind2_rmap f q]l
-].
-
-interpretation
-  "tailed unwind (relocation map)"
-  'BlackRightTriangle f p = (unwind2_rmap f p).
-
-(* Basic constructions ******************************************************)
-
-lemma unwind2_rmap_empty (f):
-      f = ▶[f]𝐞.
-// qed.
-
-lemma unwind2_rmap_rcons (f) (p) (l):
-      ▶[▶[f]p]l = ▶[f](p◖l).
-// qed.
-
-lemma unwind2_rmap_d_dx (f) (p) (k:pnat):
-      ▶[f]p∘𝐮❨k❩ = ▶[f](p◖𝗱k).
-// qed.
-
-lemma unwind2_rmap_m_dx (f) (p):
-      ▶[f]p = ▶[f](p◖𝗺).
-// qed.
-
-lemma unwind2_rmap_L_dx (f) (p):
-      (⫯▶[f]p) = ▶[f](p◖𝗟).
-// qed.
-
-lemma unwind2_rmap_A_dx (f) (p):
-      ▶[f]p = ▶[f](p◖𝗔).
-// qed.
-
-lemma unwind2_rmap_S_dx (f) (p):
-      ▶[f]p = ▶[f](p◖𝗦).
-// qed.
-
-(* Constructions with path_append *******************************************)
-
-lemma unwind2_rmap_append (f) (p) (q):
-      ▶[▶[f]p]q = ▶[f](p●q).
-#f #p #q elim q -q // #l #q #IH
-<unwind2_rmap_rcons <unwind2_rmap_rcons //
-qed.
-
-(* Constructions with path_lcons ********************************************)
-
-lemma unwind2_rmap_lcons (f) (p) (l):
-      ▶[▶[f]l]p = ▶[f](l◗p).
-// qed.
-
-lemma unwind2_rmap_d_sn (f) (p) (k:pnat):
-      ▶[f∘𝐮❨k❩]p = ▶[f](𝗱k◗p).
-// qed.
-
-lemma unwind2_rmap_m_sn (f) (p):
-      ▶[f]p = ▶[f](𝗺◗p).
-// qed.
-
-lemma unwind2_rmap_L_sn (f) (p):
-      ▶[⫯f]p = ▶[f](𝗟◗p).
-// qed.
-
-lemma unwind2_rmap_A_sn (f) (p):
-      ▶[f]p = ▶[f](𝗔◗p).
-// qed.
-
-lemma unwind2_rmap_S_sn (f) (p):
-      ▶[f]p = ▶[f](𝗦◗p).
-// qed.