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Source: coq
Section: math
Priority: optional
Maintainer: Debian OCaml Maintainers <debian-ocaml-maint@lists.debian.org>
Uploaders: Ralf Treinen <treinen@debian.org>, Sven Luther <luther@debian.org>, Remi Vanicat <vanicat@debian.org>, Stefano Zacchiroli <zack@debian.org>, Samuel Mimram <smimram@debian.org>
Standards-Version: 3.7.2
Build-Depends: debhelper (>= 4.0.0), dpkg-dev (>= 1.13.19), dpatch, ocaml-nox (>= 3.09.0), ocaml-best-compilers, liblablgtk2-ocaml-dev (>= 2.4.0), tetex-extra, hevea
Package: coq
Architecture: any
Depends: ${shlibs:Depends}, coq-libs (= ${source:Version})
Recommends: coqide | proofgeneral-coq
Suggests: ocaml-nox (>= 3.08), proofgeneral-coq, ledit, cle, coq-doc
Description: proof assistant for higher-order logic (toplevel and compiler)
Coq is a proof assistant for higher-order logic, which allows the
development of computer programs consistent with their formal
specification. It is developed using Objective Caml and Camlp4.
For more information, see <http://coq.inria.fr/>.
.
This packages provides coqtop, a command line interface to Coq.
.
A graphical interface for Coq is provided in the coqide package.
Coq can also be used with ProofGeneral, which allows proofs to be
edited using emacs and xemacs. This requires the proofgeneral-coq
package to be installed.
Package: coqide
Architecture: any
Depends: ${shlibs:Depends}, coq (>= 8.0)
Description: proof assistant for higher-order logic (gtk interface)
Coq is a proof assistant for higher-order logic, which allows the
development of computer programs consistent with their formal
specification. It is developed using Objective Caml and Camlp4.
For more information, see <http://coq.inria.fr/>.
.
This package provides CoqIde, a graphical user interface for
developing proofs.
Package: coq-libs
Architecture: all
Recommends: coq (>= 8.0)
Conflicts: coq (<< 8.0), coq-doc (<= 8.0pl1.0-2)
Description: proof assistant for higher-order logic (theories)
Coq is a proof assistant for higher-order logic, which allows the
development of computer programs consistent with their formal
specification. It is developed using Objective Caml and Camlp4.
For more information, see <http://coq.inria.fr/>.
.
This package provides existing theories that new proofs can be
based upon, including theories of arithmetic and Boolean values.
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