a) Detection of existential types now implemented

[helm.git] / matita / library / assembly / exadecimal.ma

diff --git a/matita/library/assembly/exadecimal.ma b/matita/library/assembly/exadecimal.ma
index 7dfd42bb117af8111b6efd1ee1c81a3242c5a709..c059b43fa5fe91f079ff05b951157eb6559a9bb8 100644 (file)
--- a/matita/library/assembly/exadecimal.ma
+++ b/matita/library/assembly/exadecimal.ma
@@ -14,7 +14,7 @@
 
 set "baseuri" "cic:/matita/assembly/exadecimal/".
 
-include "extra.ma".
+include "assembly/extra.ma".
 
 inductive exadecimal : Type ≝
    x0: exadecimal
@@ -768,8 +768,7 @@ lemma lt_nat_of_exadecimal_16: ∀b. nat_of_exadecimal b < 16.
  elim b;
  simplify;
  [
- |*: alias id "lt_S_S" = "cic:/matita/algebra/finite_groups/lt_S_S.con".
-   repeat (apply lt_S_S)
+ |*: repeat (apply lt_to_lt_S_S)
  ];
  autobatch.
 qed.
@@ -801,7 +800,8 @@ lemma exadecimal_of_nat_mod:
  change in ⊢ (? ? ? (? (? % ?))) with (n16 \mod 16);
  rewrite < mod_mod;
   [ apply H;
-    autobatch
+    unfold lt;
+    autobatch.
   | autobatch
   ]
 qed.
@@ -848,11 +848,7 @@ lemma plusex_ok:
   match plusex b1 b2 c with
    [ couple r c' ⇒ b1 + b2 + nat_of_bool c = nat_of_exadecimal r + nat_of_bool c' * 16 ].
  intros;
- elim c;
- elim b1;
- elim b2;
- normalize;
- reflexivity.
+ elim b1; (elim b2; (elim c; normalize; reflexivity)).
 qed.
 
 definition xpred ≝
@@ -927,4 +923,4 @@ lemma xpred_S: ∀b. xpred (exadecimal_of_nat (S b)) = exadecimal_of_nat b.
  intros;
  rewrite > exadecimal_of_nat_mod;
  rewrite > exadecimal_of_nat_mod in ⊢ (? ? ? %);
-*)
\ No newline at end of file
+*)