update in delayed_updating

[helm.git] / matita / matita / contribs / lambdadelta / delayed_updating / substitution / lift_rmap.ma

diff --git a/matita/matita/contribs/lambdadelta/delayed_updating/substitution/lift_rmap.ma b/matita/matita/contribs/lambdadelta/delayed_updating/substitution/lift_rmap.ma
index 85f41d4891fefa06276ffc1c93b3e2692652b7d1..0e0bbb70210e5ce8e7effd59f5920a7f4cff31e0 100644 (file)
--- a/matita/matita/contribs/lambdadelta/delayed_updating/substitution/lift_rmap.ma
+++ b/matita/matita/contribs/lambdadelta/delayed_updating/substitution/lift_rmap.ma
@@ -20,72 +20,72 @@ include "delayed_updating/syntax/path.ma".
 rec definition lift_rmap (f) (p) on p: tr_map ≝
 match p with
 [ list_empty     ⇒ f
-| list_lcons l q ⇒ ↑[l](lift_rmap f q)
+| list_lcons l q ⇒ 🠢[lift_rmap f q]l
 ].
 
 interpretation
   "lift (relocation map)"
-  'UpArrow p f = (lift_rmap f p).
+  'RightTriangleArrow f p = (lift_rmap f p).
 
 (* Basic constructions ******************************************************)
 
 lemma lift_rmap_empty (f):
-      f = ↑[𝐞]f.
+      f = 🠢[f]𝐞.
 // qed.
 
 lemma lift_rmap_rcons (f) (p) (l):
-      ↑[l]↑[p]f = ↑[p◖l]f.
+      🠢[🠢[f]p]l = 🠢[f](p◖l).
 // qed.
 
 lemma lift_rmap_d_dx (f) (p) (k:pnat):
-      ⇂*[k](↑[p]f) = ↑[p◖𝗱k]f.
+      ⇂*[k](🠢[f]p) = 🠢[f](p◖𝗱k).
 // qed.
 
 lemma lift_rmap_m_dx (f) (p):
-      ↑[p]f = ↑[p◖𝗺]f.
+      🠢[f]p = 🠢[f](p◖𝗺).
 // qed.
 
 lemma lift_rmap_L_dx (f) (p):
-      (⫯↑[p]f) = ↑[p◖𝗟]f.
+      (⫯🠢[f]p) = 🠢[f](p◖𝗟).
 // qed.
 
 lemma lift_rmap_A_dx (f) (p):
-      ↑[p]f = ↑[p◖𝗔]f.
+      🠢[f]p = 🠢[f](p◖𝗔).
 // qed.
 
 lemma lift_rmap_S_dx (f) (p):
-      ↑[p]f = ↑[p◖𝗦]f.
+      🠢[f]p = 🠢[f](p◖𝗦).
 // qed.
 
 (* Constructions with path_append *******************************************)
 
 lemma lift_rmap_append (p) (q) (f):
-      ↑[q]↑[p]f = ↑[p●q]f.
+      🠢[🠢[f]p]q = 🠢[f](p●q).
 #p #q elim q -q //
 qed.
 
 (* Constructions with path_lcons ********************************************)
 
 lemma lift_rmap_lcons (f) (p) (l):
-      ↑[p]↑[l]f = ↑[l◗p]f.
+      🠢[🠢[f]l]p = 🠢[f](l◗p).
 // qed.
 
 lemma lift_rmap_d_sn (f) (p) (k:pnat):
-      ↑[p](⇂*[k]f) = ↑[𝗱k◗p]f.
+      🠢[⇂*[k]f]p = 🠢[f](𝗱k◗p).
 // qed.
 
 lemma lift_rmap_m_sn (f) (p):
-      ↑[p]f = ↑[𝗺◗p]f.
+      🠢[f]p = 🠢[f](𝗺◗p).
 // qed.
 
 lemma lift_rmap_L_sn (f) (p):
-      ↑[p](⫯f) = ↑[𝗟◗p]f.
+      🠢[⫯f]p = 🠢[f](𝗟◗p).
 // qed.
 
 lemma lift_rmap_A_sn (f) (p):
-      ↑[p]f = ↑[𝗔◗p]f.
+      🠢[f]p = 🠢[f](𝗔◗p).
 // qed.
 
 lemma lift_rmap_S_sn (f) (p):
-      ↑[p]f = ↑[𝗦◗p]f.
+      🠢[f]p = 🠢[f](𝗦◗p).
 // qed.