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authorherbelin2002-11-24 23:13:25 +0000
committerherbelin2002-11-24 23:13:25 +0000
commit5c7cd2b0c85470a96b1edb09956ebef8e5d45cfe (patch)
treeb531583709303b92d62dee37571250eb7cde48c7 /theories/Reals
parentd2b7a94fe0ed982a6dd7ff2c07991c2f1b1a6fc8 (diff)
Utilisation des niveaux de camlp4 pour gérer les niveaux de constr; améliorations diverses de l'affichage; affinement de la syntaxe et des options de Notation; branchement de Syntactic Definition sur Notation
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@3270 85f007b7-540e-0410-9357-904b9bb8a0f7
Diffstat (limited to 'theories/Reals')
-rw-r--r--theories/Reals/Rsyntax.v19
1 files changed, 12 insertions, 7 deletions
diff --git a/theories/Reals/Rsyntax.v b/theories/Reals/Rsyntax.v
index 6cc0d71c4e..77ecf144df 100644
--- a/theories/Reals/Rsyntax.v
+++ b/theories/Reals/Rsyntax.v
@@ -199,7 +199,7 @@ Syntax constr
(* For parsing/printing based on scopes *)
Module R_scope.
-Delimiters "'R:" R_scope "'".
+Delimits Scope R_scope with R.
Infix NONA 5 "<=" Rle : R_scope.
Infix NONA 5 "<" Rlt : R_scope.
Infix NONA 5 ">=" Rge : R_scope.
@@ -209,12 +209,17 @@ Infix 4 "-" Rminus : R_scope.
Infix 3 "*" Rmult : R_scope.
Infix LEFTA 3 "/" Rdiv : R_scope.
Distfix 0 "- _" Ropp : R_scope.
-Notation NONA 5 "x == y == z" (eqT R x y)/\(eqT R y z) (y at level 4): R_scope.
-Notation NONA 5 "x <= y <= z" (Rle x y)/\(Rle y z) (y at level 4) : R_scope.
-Notation NONA 5 "x <= y < z" (Rle x y)/\(Rlt y z) (y at level 4) : R_scope.
-Notation NONA 5 "x < y < z" (Rlt x y)/\(Rlt y z) (y at level 4) : R_scope.
-Notation NONA 5 "x < y <= z" (Rlt x y)/\(Rle y z) (y at level 4) : R_scope.
-Notation NONA 5 "x <> y" ~(eqT R x y) : R_scope.
+Notation "x == y == z" := (eqT R x y)/\(eqT R y z)
+ (at level 5, y at level 4): R_scope.
+Notation "x <= y <= z" := (Rle x y)/\(Rle y z)
+ (at level 5, y at level 4) : R_scope.
+Notation "x <= y < z" := (Rle x y)/\(Rlt y z)
+ (at level 5, y at level 4) : R_scope.
+Notation "x < y < z" := (Rlt x y)/\(Rlt y z)
+ (at level 5, y at level 4) : R_scope.
+Notation "x < y <= z" := (Rlt x y)/\(Rle y z)
+ (at level 5, y at level 4) : R_scope.
+Notation "x <> y" := ~(eqT R x y) (at level 5) : R_scope.
Distfix 0 "/ _" Rinv : R_scope.
(* Warning: this hides sum and prod and breaks sumor symbolic notation *)