Expérimentation de NewDestruct et parfois NewInduction

git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@1880 85f007b7-540e-0410-9357-904b9bb8a0f7

1 files changed, 4 insertions, 4 deletions

diff --git a/theories/Bool/Zerob.v b/theories/Bool/Zerob.v
index 8a8d09621..4422a03f4 100755
--- a/theories/Bool/Zerob.v
+++ b/theories/Bool/Zerob.v
@@ -15,19 +15,19 @@ Definition zerob : nat->bool
       := [n:nat]Cases n of O => true | (S _) => false end.
 
 Lemma zerob_true_intro : (n:nat)(n=O)->(zerob n)=true.
-Destruct n; [Trivial with bool | Intros p H; Inversion H].
+NewDestruct n; [Trivial with bool | Inversion 1].
 Save.
 Hints Resolve zerob_true_intro : bool.
 
 Lemma zerob_true_elim : (n:nat)(zerob n)=true->(n=O).
-Destruct n; [Trivial with bool | Intros p H; Inversion H].
+NewDestruct n; [Trivial with bool | Inversion 1].
 Save.
 
 Lemma zerob_false_intro : (n:nat)~(n=O)->(zerob n)=false.
-Destruct n; [Destruct 1; Auto with bool | Trivial with bool].
+NewDestruct n; [NewDestruct 1; Auto with bool | Trivial with bool].
 Save.
 Hints Resolve zerob_false_intro : bool.
 
 Lemma zerob_false_elim : (n:nat)(zerob n)=false -> ~(n=O).
-Destruct n; [Intro H; Inversion H | Auto with bool].
+NewDestruct n; [Intro H; Inversion H | Auto with bool].
 Save.