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author | Luca Weiss | 2019-02-28 18:28:23 +0100 |
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committer | Luca Weiss | 2019-02-28 18:28:23 +0100 |
commit | 43045895b6bc685256a393b9b5b3e04224c12647 (patch) | |
tree | 70ccb9948e690d86282cbf973713b83bbfb2ad39 /PKGBUILD | |
parent | 7b51603a0d3ad45eb0abe6a029e49805150eed61 (diff) | |
download | aur-43045895b6bc685256a393b9b5b3e04224c12647.tar.gz |
upgpkg: libolm 3.0.0-1
upstream release
Diffstat (limited to 'PKGBUILD')
-rw-r--r-- | PKGBUILD | 28 |
1 files changed, 15 insertions, 13 deletions
@@ -1,32 +1,34 @@ -# Submitter: Emmanuel Gil Peyrot <linkmauve@linkmauve.fr> -# Maintainer: Andrés J. Díaz <ajdiaz@ajdiaz.me> +# Maintainer: Luca Weiss <luca (at) z3ntu (dot) xyz> +# Contributor: Emmanuel Gil Peyrot <linkmauve@linkmauve.fr> +# Contributor: Andrés J. Díaz <ajdiaz@ajdiaz.me> -_pkgname=olm pkgname=libolm -pkgver=2.3.0 +_pkgname=olm +pkgver=3.0.0 pkgrel=1 -pkgdesc='An implementation of a well known cryptographic ratchet in C++' -arch=('i686' 'x86_64' 'armv7h') -url="https://matrix.org/git/olm/" +pkgdesc='An implementation of the Double Ratchet cryptographic ratchet in C++' +arch=('x86_64' 'i686' 'armv7h') +url="https://git.matrix.org/git/olm/about/" license=('Apache') depends=('gcc-libs') -source=("https://matrix.org/git/$_pkgname/snapshot/$_pkgname-$pkgver.tar.bz2") -sha256sums=('77d6d3d03c5cb9a866825fee1d684f491d4772835a858cd16e0a8e9f67dfbb8b') +source=("https://git.matrix.org/git/$_pkgname/snapshot/$_pkgname-$pkgver.tar.bz2") +sha512sums=('4d83d7222f9fbc238a97156e4d22a6215e922c3e2567751b84243fb5081a9dd20d176fc7f187ccf92139a8fd7f36e851785def7fd448374c971964e4ba674dd6') build() { - cd "$srcdir/$_pkgname-$pkgver" + cd "$_pkgname-$pkgver" + # TODO: Switch build process to CMake as recommended by upstream make } check() { - cd "$srcdir/$_pkgname-$pkgver" + cd "$_pkgname-$pkgver" CPPFLAGS=${CPPFLAGS/-D_FORTIFY_SOURCE=2/} make test } package() { - cd "$srcdir/$_pkgname-$pkgver" - make DESTDIR="$pkgdir" PREFIX="/usr" install + cd "$_pkgname-$pkgver" + make DESTDIR="$pkgdir" PREFIX=/usr install } # vim:set ts=2 sts=2 sw=2 et: |