coq-metacoq-quotation.opam

opam-version: "2.0"
version: "dev"
maintainer: "matthieu.sozeau@inria.fr"
homepage: "https://metacoq.github.io/metacoq"
dev-repo: "git+https://github.com/MetaCoq/metacoq.git#main"
bug-reports: "https://github.com/MetaCoq/metacoq/issues"
authors: ["Abhishek Anand <aa755@cs.cornell.edu>"
          "Danil Annenkov <danil.v.annenkov@gmail.com>"
          "Simon Boulier <simon.boulier@inria.fr>"
          "Cyril Cohen <cyril.cohen@inria.fr>"
          "Yannick Forster <forster@ps.uni-saarland.de>"
          "Jason Gross <jgross@mit.edu>"
          "Fabian Kunze <fkunze@fakusb.de>"
          "Meven Lennon-Bertrand <Meven.Bertrand@univ-nantes.fr>"
          "Kenji Maillard <kenji.maillard@inria.fr>"
          "Gregory Malecha <gmalecha@gmail.com>"
          "Jakob Botsch Nielsen <Jakob.botsch.nielsen@gmail.com>"
          "Matthieu Sozeau <matthieu.sozeau@inria.fr>"
          "Nicolas Tabareau <nicolas.tabareau@inria.fr>"
          "Théo Winterhalter <theo.winterhalter@inria.fr>"
]
license: "MIT"
build: [
  ["bash" "./configure.sh"]
  [make "-j" "%{jobs}%" "-C" "quotation"]
]
install: [
  [make "-C" "quotation" "install"]
]
depends: [
  "coq-metacoq-template" {= version}
  "coq-metacoq-pcuic" {= version}
  "coq-metacoq-template-pcuic" {= version}
]
synopsis: "Gallina quotation functions for Template Coq"
description: """
MetaCoq is a meta-programming framework for Coq.

The Quotation module is geared at providing functions `□T → □□T` for
`□T := Ast.term` (currently implemented) and for `□T := { t : Ast.term
& Σ ;;; [] |- t : T }` (still in the works).  Currently `Ast.term →
Ast.term` and `(Σ ;;; [] |- t : T) → Ast.term` functions are provided
for Template and PCUIC terms, in `MetaCoq.Quotation.ToTemplate.All`
and `MetaCoq.Quotation.ToPCUIC.All`.  Proving well-typedness is still
a work in progress.

Ultimately the goal of this development is to prove that `□` is a lax monoidal
semicomonad (a functor with `cojoin : □T → □□T` that codistributes over `unit`
and `×`), which is sufficient for proving Löb's theorem.
"""