config avec autoconf

git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@8146 85f007b7-540e-0410-9357-904b9bb8a0f7

1 files changed, 6 insertions, 8 deletions

diff --git a/doc/Tutorial-cover.tex b/doc/Tutorial-cover.tex
index 832739c3ea..1acd7d084a 100644
--- a/doc/Tutorial-cover.tex
+++ b/doc/Tutorial-cover.tex
@@ -2,11 +2,11 @@
         % L'utilisation du style `french' force le résumé français à
         % apparaître en premier.
 \RRetitle{
-The Coq Proof Assistant \\ A Tutorial \\ Version 6.1
+The Coq Proof Assistant \\ A Tutorial \\ Version 7.0
 \thanks{This research was partly supported by ESPRIT Basic Research
 Action ``Types'' and by the GDR ``Programmation'' co-financed by MRE-PRC and CNRS.}
 }
-\RRtitle{Coq \\ Une introduction \\ V6.1 }
+\RRtitle{Coq \\ Une introduction \\ V7.0 }
 \RRauthor{G\'erard Huet, Gilles Kahn and Christine Paulin-Mohring}
 \RRtheme{2}
 \RRprojet{{Coq
@@ -29,18 +29,16 @@ Action ``Types'' and by the GDR ``Programmation'' co-financed by MRE-PRC and CNR
 v\'erification de preuves formelles dans une logique d'ordre
 sup\'erieure incluant un riche langage de d\'efinitions de fonctions.
 Ce document constitue une introduction pratique \`a l'utilisation de
-la version V6.1 qui est distribu\'ee par ftp anonyme aux adresses
-ftp.inria.fr:/INRIA/Projects/coq/V6.1 et
-ftp.ens-lyon.fr:/pub/LIP/COQ/V6.1}
+la version V7.0 qui est distribu\'ee par ftp anonyme à l'adresse
+\url{ftp://ftp.inria.fr/INRIA/coq/}}
 
 \RRmotcle{Coq, Syst\`eme d'aide \`a la preuve, Preuves formelles, Calcul
 des Constructions Inductives}
 
 \RRabstract{Coq is a proof assistant based on a higher-order logic
 allowing powerful definitions of functions. This document is a
-tutorial for the version V6.1 of Coq. This version is available by
-anonymous ftp at ftp.inria.fr:/INRIA/Projects/coq/V6.1 and
-ftp.ens-lyon.fr:/pub/LIP/COQ/V6.1}
+tutorial for the version V7.0 of Coq. This version is available by
+anonymous ftp at \url{ftp://ftp.inria.fr/INRIA/coq/}}
 
 \RRkeyword{Coq, Proof Assistant, Formal Proofs, Calculus of Inductives
 Constructions}