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pi-agm 1.0.0 3 m 0 s 🏆

Context

# Packages matching: installed
# Name              # Installed # Synopsis
base-bigarray       base
base-num            base        Num library distributed with the OCaml compiler
base-ocamlbuild     base        OCamlbuild binary and libraries distributed with the OCaml compiler
base-threads        base
base-unix           base
camlp5              7.14        Preprocessor-pretty-printer of OCaml
conf-findutils      1           Virtual package relying on findutils
conf-perl           2           Virtual package relying on perl
coq                 8.4.5       Formal proof management system.
num                 0           The Num library for arbitrary-precision integer and rational arithmetic
ocaml               4.02.3      The OCaml compiler (virtual package)
ocaml-base-compiler 4.02.3      Official 4.02.3 release
ocaml-config        1           OCaml Switch Configuration
ocamlbuild          0           Build system distributed with the OCaml compiler since OCaml 3.10.0
# opam file:
opam-version: "2.0"
name: "coq-pi-agm"
version: "1.0.0"
maintainer: "yves.bertot@inria.fr"
homepage: "http://www-sop.inria.fr/members/Yves.Bertot/"
bug-reports: "yves.bertot@inria.fr"
license: "CeCILL-B"
build: [ make "-j" "%{jobs}%" ]
install: [ make "install" "DEST='%{lib}%/coq/user-contrib/pi_agm'" ]
remove: [ "sh" "-c" "rm -rf '%{lib}%/coq/user-contrib/pi_agm'" ]
depends: [
  "ocaml"
  "coq" {>= "8.4pl4" & < "8.5~"}
  "coq-ssreflect" {= "1.5.0"}
  "coq-coquelicot" {= "2.0.1"}
]
tags: [ "keyword:real analysis" "keyword:pi" "category:Mathematics/Real Calculus and Topology" ]
authors: [ "Yves Bertot <yves.bertot@inria.fr>" ]
synopsis:
  "Computing thousands or millions of digits of PI with arithmetic-geometric means"
description: """
This is a proof of correctness for an algorithm to compute PI to high precision
using an algorithm based on arithmetic-geometric means.  A first file contains
the calculus-based proofs for an abstract view of the algorithm, where all
numbers are real numbers.  A second file describes how to approximate all
computations using large integers.  The whole development can be used to
produce mathematically proved and formally verified approximations of PI."""
url {
  src:
    "http://www-sop.inria.fr/members/Yves.Bertot/proofs/pi_agm_1_0_0.tar.gz"
  checksum: "md5=adf0c47dff6a77a50de98dfec5d56674"
}

Lint

Command: true
Return code: 0

Dry install 🏜️

Dry install with the current Coq version:

Command: opam install -y --show-action coq-pi-agm.1.0.0 coq.8.4.5
Return code: 0

Dry install without Coq/switch base, to test if the problem was incompatibility with the current Coq/OCaml version:

Command: true
Return code: 0

Install dependencies

Command: opam list; echo; ulimit -Sv 4000000; timeout 4h opam install -y --deps-only coq-pi-agm.1.0.0 coq.8.4.5
Return code: 0
Duration: 6 m 0 s

Install 🚀

Command: opam list; echo; ulimit -Sv 16000000; timeout 4h opam install -y -v coq-pi-agm.1.0.0 coq.8.4.5
Return code: 0
Duration: 3 m 0 s

Installation size

Total: 2 M

1 M ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/agm.vo
644 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/rounding.vo
240 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/agm.v
204 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/log2.vo
125 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/rounding.v
61 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/rounding_big.vo
57 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/ln_2_10.vo
48 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/log2.v
6 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/rounding_big.v
6 K ../ocaml-base-compiler.4.02.3/lib/coq/user-contrib/pi_agm/ln_2_10.v

Uninstall 🧹

Command: opam remove -y coq-pi-agm.1.0.0
Return code: 0
Missing removes: none
Wrong removes: none