# Packages matching: installed
# Name # Installed # Synopsis
base-bigarray base
base-domains base
base-nnp base Naked pointers prohibited in the OCaml heap
base-threads base
base-unix base
conf-gmp 4 Virtual package relying on a GMP lib system installation
coq dev The Coq Proof Assistant
coq-core dev The Coq Proof Assistant -- Core Binaries and Tools
coq-stdlib dev The Coq Proof Assistant -- Standard Library
coqide-server dev The Coq Proof Assistant, XML protocol server
dune 3.13.0 Fast, portable, and opinionated build system
ocaml 5.1.1 The OCaml compiler (virtual package)
ocaml-base-compiler 5.1.1 Official release 5.1.1
ocaml-config 3 OCaml Switch Configuration
ocaml-options-vanilla 1 Ensure that OCaml is compiled with no special options enabled
ocamlfind 1.9.6 A library manager for OCaml
zarith 1.13 Implements arithmetic and logical operations over arbitrary-precision integers
# opam file:
opam-version: "2.0"
maintainer: "Mathematical Components <mathcomp-dev@sympa.inria.fr>"
homepage: "http://math-comp.github.io/math-comp/"
bug-reports: "Mathematical Components <mathcomp-dev@sympa.inria.fr>"
dev-repo: "git+https://github.com/math-comp/odd-order"
license: "CeCILL-B"
build: [
[make "-j" "%{jobs}%"]
]
install: [ make "install" ]
depends: [
"ocaml"
"coq-mathcomp-algebra" {= "1.10.0"}
"coq-mathcomp-character" {= "1.10.0"}
"coq-mathcomp-field" {= "1.10.0"}
"coq-mathcomp-fingroup" {= "1.10.0"}
"coq-mathcomp-solvable" {= "1.10.0"}
"coq-mathcomp-ssreflect" {= "1.10.0"}
]
tags: [ "keyword:finite groups" "keyword:Feit Thompson theorem" "keyword:small scale reflection" "keyword:mathematical components" "keyword:odd order theorem" ]
authors: [ "Jeremy Avigad <>" "Andrea Asperti <>" "Stephane Le Roux <>" "Yves Bertot <>" "Laurence Rideau <>" "Enrico Tassi <>" "Ioana Pasca <>" "Georges Gonthier <>" "Sidi Ould Biha <>" "Cyril Cohen <>" "Francois Garillot <>" "Alexey Solovyev <>" "Russell O'Connor <>" "Laurent Théry <>" "Assia Mahboubi <>" ]
synopsis: "The formal proof of the Feit-Thompson theorem"
description: """
The formal proof of the Feit-Thompson theorem.
From mathcomp Require Import all_ssreflect all_fingroup all_solvable PFsection14.
Check Feit_Thompson.
: forall (gT : finGroupType) (G : {group gT}), odd #|G| -> solvable G
From mathcomp Require Import all_ssreflect all_fingroup
all_solvable stripped_odd_order_theorem.
Check stripped_Odd_Order.
: forall (T : Type) (mul : T -> T -> T) (one : T) (inv : T -> T)
(G : T -> Type) (n : natural),
group_axioms T mul one inv ->
group T mul one inv G ->
finite_of_order T G n -> odd n -> solvable_group T mul one inv G"""
url {
src:
"https://github.com/math-comp/odd-order/archive/mathcomp-odd-order.1.10.0.tar.gz"
checksum: "sha256=c3ddd9f3c3882985cf01afbc72866f551cbba314f45478a248b7aec88bf8f533"
}
trueDry install with the current Coq version:
opam install -y --show-action coq-mathcomp-odd-order.1.10.0 coq.dev[NOTE] Package coq is already installed (current version is dev).
[ERROR] Package conflict!
* No agreement on the version of coq:
- coq >= dev
- coq-mathcomp-odd-order = 1.10.0 -> coq-mathcomp-ssreflect = 1.10.0 -> coq < 8.12~
* No agreement on the version of ocaml:
- (invariant) -> ocaml-base-compiler >= 5.1.1 -> ocaml = 5.1.1
- coq-mathcomp-odd-order = 1.10.0 -> coq-mathcomp-ssreflect = 1.10.0 -> coq < 8.12~ -> ocaml < 4.05.0
You can temporarily relax the switch invariant with `--update-invariant'
* No agreement on the version of ocaml-base-compiler:
- (invariant) -> ocaml-base-compiler >= 5.1.1
- coq-mathcomp-odd-order = 1.10.0 -> coq-mathcomp-ssreflect = 1.10.0 -> coq < 8.12~ -> ocaml < 4.05.0 -> ocaml-base-compiler < 3.07+1
* Missing dependency:
- coq-mathcomp-odd-order = 1.10.0 -> coq-mathcomp-ssreflect = 1.10.0 -> coq < 8.12~ -> ocaml < 4.05.0 -> ocaml-variants -> ocaml-beta
unmet availability conditions: 'enable-ocaml-beta-repository'
No solution found, exiting
Dry install without Coq/switch base, to test if the problem was incompatibility with the current Coq/OCaml version:
opam remove -y coq; opam install -y --show-action --unlock-base coq-mathcomp-odd-order.1.10.0truetrueNo files were installed.
true