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{ stdenv, fetchurl, perl, nettools, java, polyml, z3 }:
# nettools needed for hostname
let
dirname = "Isabelle2017";
in
stdenv.mkDerivation {
name = "isabelle-2017";
inherit dirname;
src = if stdenv.isDarwin
then fetchurl {
url = "http://isabelle.in.tum.de/website-${dirname}/dist/${dirname}.dmg";
sha256 = "1awgg39i72pivwfijdwffvil3glnpimjz2x04qbl5la2j6la48nb";
}
else fetchurl {
url = "https://isabelle.in.tum.de/website-${dirname}/dist/${dirname}_linux.tar.gz";
sha256 = "01v1zrajyfamjq5b8v18qr3ffivjckifsvvx2vs13di6wsnmm9gw";
};
buildInputs = [ perl polyml z3 ]
++ stdenv.lib.optionals (!stdenv.isDarwin) [ nettools java ];
sourceRoot = dirname;
postPatch = ''
ENV=$(type -p env)
patchShebangs "."
substituteInPlace lib/Tools/env \
--replace /usr/bin/env $ENV
substituteInPlace lib/Tools/install \
--replace /usr/bin/env $ENV
sed -i 's|isabelle_java java|${java}/bin/java|g' lib/Tools/java
substituteInPlace etc/settings \
--subst-var-by ML_HOME "${polyml}/bin"
substituteInPlace contrib/jdk/etc/settings \
--replace ISABELLE_JDK_HOME= '#ISABELLE_JDK_HOME='
substituteInPlace contrib/polyml-*/etc/settings \
--replace '$POLYML_HOME/$ML_PLATFORM' ${polyml}/bin \
--replace '$POLYML_HOME/$PLATFORM/polyml' ${polyml}/bin/poly
substituteInPlace lib/scripts/run-polyml* lib/scripts/polyml-version \
--replace '$ML_HOME/poly' ${polyml}/bin/poly
substituteInPlace contrib/z3*/etc/settings \
--replace '$Z3_HOME/z3' '${z3}/bin/z3'
for comp in contrib/jdk contrib/polyml*; do
rm -rf $comp/x86*
done
'' + (if ! stdenv.isLinux then "" else ''
arch=${if stdenv.hostPlatform.system == "x86_64-linux" then "x86_64-linux" else "x86-linux"}
for f in contrib/*/$arch/{bash_process,epclextract,eprover,nunchaku,SPASS}; do
patchelf --set-interpreter $(cat ${stdenv.cc}/nix-support/dynamic-linker) "$f"
done
'');
installPhase = ''
mkdir -p $out/bin
mv $TMP/$dirname $out
cd $out/$dirname
bin/isabelle install $out/bin
'';
meta = {
description = "A generic proof assistant";
longDescription = ''
Isabelle is a generic proof assistant. It allows mathematical formulas
to be expressed in a formal language and provides tools for proving those
formulas in a logical calculus.
'';
homepage = http://isabelle.in.tum.de/;
license = "LGPL";
maintainers = [ stdenv.lib.maintainers.jwiegley ];
platforms = stdenv.lib.platforms.linux;
};
}
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