- notation fix for reducible and normal forms

[helm.git] / matita / matita / contribs / lambda_delta / Basic_2 / grammar / thom.ma

diff --git a/matita/matita/contribs/lambda_delta/Basic_2/grammar/thom.ma b/matita/matita/contribs/lambda_delta/Basic_2/grammar/thom.ma
index 149b27a17fd6c25128197de9a3bb24c2076c8451..15349202842bd26aa0da48e43af8a83a0b2d4827 100644 (file)
--- a/matita/matita/contribs/lambda_delta/Basic_2/grammar/thom.ma
+++ b/matita/matita/contribs/lambda_delta/Basic_2/grammar/thom.ma
@@ -19,7 +19,7 @@ include "Basic_2/grammar/term_simple.ma".
 inductive thom: relation term ≝
    | thom_atom: ∀I. thom (⓪{I}) (⓪{I})
    | thom_abst: ∀V1,V2,T1,T2. thom (ⓛV1. T1) (ⓛV2. T2)
-   | thom_appl: â\88\80V1,V2,T1,T2. thom T1 T2 â\86\92 ð\9d\95\8a[T1] â\86\92 ð\9d\95\8a[T2] →
+   | thom_appl: â\88\80V1,V2,T1,T2. thom T1 T2 â\86\92 ð\9d\90\92[T1] â\86\92 ð\9d\90\92[T2] →
                 thom (ⓐV1. T1) (ⓐV2. T2)
 .
 
@@ -38,13 +38,13 @@ qed.
 lemma thom_refl1: ∀T1,T2. T1 ≈ T2 → T1 ≈ T1.
 /3 width=2/ qed.
 
-lemma simple_thom_repl_dx: â\88\80T1,T2. T1 â\89\88 T2 â\86\92 ð\9d\95\8a[T1] â\86\92 ð\9d\95\8a[T2].
+lemma simple_thom_repl_dx: â\88\80T1,T2. T1 â\89\88 T2 â\86\92 ð\9d\90\92[T1] â\86\92 ð\9d\90\92[T2].
 #T1 #T2 #H elim H -T1 -T2 //
 #V1 #V2 #T1 #T2 #H
 elim (simple_inv_bind … H)
 qed. (**) (* remove from index *)
 
-lemma simple_thom_repl_sn: â\88\80T1,T2. T1 â\89\88 T2 â\86\92 ð\9d\95\8a[T2] â\86\92 ð\9d\95\8a[T1].
+lemma simple_thom_repl_sn: â\88\80T1,T2. T1 â\89\88 T2 â\86\92 ð\9d\90\92[T2] â\86\92 ð\9d\90\92[T1].
 /3 width=3/ qed-.
 
 (* Basic inversion lemmas ***************************************************)
@@ -63,7 +63,7 @@ lemma thom_inv_bind1: ∀I,W1,U1,T2. ⓑ{I}W1.U1 ≈ T2 →
 /2 width=5/ qed-.
 
 fact thom_inv_flat1_aux: ∀T1,T2. T1 ≈ T2 → ∀I,W1,U1. T1 = ⓕ{I}W1.U1 →
-                         â\88\83â\88\83W2,U2. U1 â\89\88 U2 & ð\9d\95\8a[U1] & ð\9d\95\8a[U2] &
+                         â\88\83â\88\83W2,U2. U1 â\89\88 U2 & ð\9d\90\92[U1] & ð\9d\90\92[U2] &
                                   I = Appl & T2 = ⓐW2. U2.
 #T1 #T2 * -T1 -T2
 [ #J #I #W1 #U1 #H destruct
@@ -73,7 +73,7 @@ fact thom_inv_flat1_aux: ∀T1,T2. T1 ≈ T2 → ∀I,W1,U1. T1 = ⓕ{I}W1.U1 
 qed.
 
 lemma thom_inv_flat1: ∀I,W1,U1,T2. ⓕ{I}W1.U1 ≈ T2 →
-                      â\88\83â\88\83W2,U2. U1 â\89\88 U2 & ð\9d\95\8a[U1] & ð\9d\95\8a[U2] &
+                      â\88\83â\88\83W2,U2. U1 â\89\88 U2 & ð\9d\90\92[U1] & ð\9d\90\92[U2] &
                                I = Appl & T2 = ⓐW2. U2.
 /2 width=4/ qed-.