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Coq is a formal proof management system. It provides a formal language to write mathematical definitions, executable algorithms and theorems together with an environment for semi-interactive development of machine-checked proofs.
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THE COQ V8.1 SYSTEM
===================
INSTALLATION.
=============
See the file INSTALL for installation procedure.
DOCUMENTATION.
==============
The documentation of Coq V8.1 is available by anonymous ftp (see below),
in a directory doc/. It is also available on Coq web site at
http://coq.inria.fr/doc-eng.html.
CHANGES.
========
There is a file named CHANGES that explains the differences and the
incompatibilities since last versions. If you upgrade Coq, please read
it carefully.
AVAILABILITY.
=============
Coq is available by anonymous FTP on ftp.inria.fr:
host: ftp.inria.fr (192.93.2.54)
directory: INRIA/LogiCal/coq/
THE COQ CLUB.
=============
The Coq Club moderated mailing list is meant to be a standard way to
discuss questions about the Coq system and related topics. The submission
address is:
coq-club@coq.inria.fr
The topics to be discussed in the club should include:
* technical problems;
* questions about proof developments;
* suggestions and questions about the implementation;
* announcements of proofs;
* theoretical questions about typed lambda-calculi which are
closely related to Coq.
To be added to, or removed from, the mailing list, please write to:
coq-club-request@coq.inria.fr
Please use also this address for any questions/suggestions about the
Coq Club. It might sometimes take a few days before your messages get
forwarded.
BUGS REPORT.
============
Send your bug reports by filling a form at
http://logical.futurs.inria.fr/coq-bugs
To be effective, bug reports should mention the Caml version used
to compile and run Coq, the Coq version (coqtop -v), the configuration
used, and include a complete source example leading to the bug.
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Coq is a formal proof management system. It provides a formal language to write mathematical definitions, executable algorithms and theorems together with an environment for semi-interactive development of machine-checked proofs.
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