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authorGravatar Samuel Mimram <smimram@debian.org>2006-07-13 14:28:31 +0000
committerGravatar Samuel Mimram <smimram@debian.org>2006-07-13 14:28:31 +0000
commitde0085539583f59dc7c4bf4e272e18711d565466 (patch)
tree347e1d95a2df56f79a01b303e485563588179e91 /theories/Reals
parente978da8c41d8a3c19a29036d9c569fbe2a4616b0 (diff)
Imported Upstream version 8.0pl3+8.1beta.2upstream/8.0pl3+8.1beta.2
Diffstat (limited to 'theories/Reals')
-rw-r--r--theories/Reals/Ranalysis1.v16
1 files changed, 13 insertions, 3 deletions
diff --git a/theories/Reals/Ranalysis1.v b/theories/Reals/Ranalysis1.v
index 6d30e291..0148d0a2 100644
--- a/theories/Reals/Ranalysis1.v
+++ b/theories/Reals/Ranalysis1.v
@@ -6,7 +6,7 @@
(* * GNU Lesser General Public License Version 2.1 *)
(************************************************************************)
-(*i $Id: Ranalysis1.v 8670 2006-03-28 22:16:14Z herbelin $ i*)
+(*i $Id: Ranalysis1.v 9042 2006-07-11 22:06:48Z herbelin $ i*)
Require Import Rbase.
Require Import Rfunctions.
@@ -27,6 +27,18 @@ Definition div_real_fct (a:R) f (x:R) : R := a / f x.
Definition comp f1 f2 (x:R) : R := f1 (f2 x).
Definition inv_fct f (x:R) : R := / f x.
+Delimit Scope Rfun_scope with F.
+
+Arguments Scope plus_fct [Rfun_scope Rfun_scope R_scope].
+Arguments Scope mult_fct [Rfun_scope Rfun_scope R_scope].
+Arguments Scope minus_fct [Rfun_scope Rfun_scope R_scope].
+Arguments Scope div_fct [Rfun_scope Rfun_scope R_scope].
+Arguments Scope inv_fct [Rfun_scope R_scope].
+Arguments Scope opp_fct [Rfun_scope R_scope].
+Arguments Scope mult_real_fct [R_scope Rfun_scope R_scope].
+Arguments Scope div_real_fct [R_scope Rfun_scope R_scope].
+Arguments Scope comp [Rfun_scope Rfun_scope R_scope].
+
Infix "+" := plus_fct : Rfun_scope.
Notation "- x" := (opp_fct x) : Rfun_scope.
Infix "*" := mult_fct : Rfun_scope.
@@ -36,8 +48,6 @@ Notation Local "f1 'o' f2" := (comp f1 f2)
(at level 20, right associativity) : Rfun_scope.
Notation "/ x" := (inv_fct x) : Rfun_scope.
-Delimit Scope Rfun_scope with F.
-
Definition fct_cte (a x:R) : R := a.
Definition id (x:R) := x.