[arch-commits] Commit in ruby-iconv/trunk (PKGBUILD)

[Maxime Gauduin]

    Date: Saturday, January 25, 2014 @ 19:55:29
  Author: alucryd
Revision: 104766

FS#38631: ruby-iconv 1.0.4-1

Modified:
  ruby-iconv/trunk/PKGBUILD

----------+
 PKGBUILD |   24 +++++-------------------
 1 file changed, 5 insertions(+), 19 deletions(-)

Modified: PKGBUILD
===================================================================
--- PKGBUILD	2014-01-25 18:44:13 UTC (rev 104765)
+++ PKGBUILD	2014-01-25 18:55:29 UTC (rev 104766)
@@ -9,33 +9,19 @@
 url='https://github.com/nurse/iconv'
 license=('BSD')
 depends=('ruby')
+options=('!emptydirs')
 source=("http://rubygems.org/downloads/${pkgname#*-}-${pkgver}.gem")
 noextract=("${pkgname#*-}-${pkgver}.gem")
 sha256sums=('5bd4e387a2e8070baf3ebf8d91f545200db25c08686f82cde66f118d9f914f9b')
 
-prepare() {
-  gem install --no-{document,user-install} --ignore-dependencies -i . ${pkgname#*-}-${pkgver}.gem
-  sed "s|iconv/iconv.so|$CARCH-linux/iconv.so|" -i gems/${pkgname#*-}-${pkgver}/lib/iconv.rb
-}
-
 package() {
-  cd gems/${pkgname#*-}-${pkgver}
+  local _gemdir="$(ruby -e'puts Gem.default_dir')"
 
-  local _rubyver="$(ruby --version | sed 's/.* \(.*\..*\..*\)p.*/\1/')"
+  gem install --ignore-dependencies --no-user-install -N -i "${pkgdir}"/${_gemdir} ${pkgname#*-}-${pkgver}.gem
+  find "${pkgdir}" -type f -name *.gem -delete
 
-  install -dm 755 "${pkgdir}"/usr/lib/ruby/{gems/${_rubyver},vendor_ruby}
-  mv lib "${pkgdir}"/usr/lib/ruby/vendor_ruby/${_rubyver}
-
-# Native extension
-  install -dm 755 "${pkgdir}"/usr/lib/ruby/vendor_ruby/${_rubyver}/$CARCH-linux
-  mv "${pkgdir}"/usr/lib/ruby/vendor_ruby/${_rubyver}/{iconv,$CARCH-linux}/iconv.so
-
-# Gem compatibility
-  mv ../../specifications "${pkgdir}"/usr/lib/ruby/gems/${_rubyver}/
-
-# License
   install -dm 755 "${pkgdir}"/usr/share/licenses/${pkgname}
-  install -m 644 {,"${pkgdir}"/usr/share/licenses/${pkgname}/}BSDL
+  ln -s ${_gemdir}/gems/${pkgname#*-}-${pkgver}/BSDL "${pkgdir}"/usr/share/licenses/${pkgname}/
 }
 
 # vim: ts=2 sw=2 et: