# Maintainer: Ingo Bürk pkgname=i3-gaps-fullscreen-next-git pkgver=4.16.1.r178.g31c0f1b8 pkgrel=1 pkgdesc='A fork of a fork of i3wm tiling window manager, with multi-monitor fullscreen workaround for VMWare, mpv, etc.' arch=('i686' 'x86_64') url='https://github.com/Airblader/i3/tree/gaps-next' license=('BSD') provides=('i3-wm') conflicts=('i3-wm' 'i3bar' 'i3bar-git' 'i3-git' 'i3-gaps-git' 'i3-gaps' 'i3-gaps-next-git') groups=('i3-vcs') depends=('xcb-util-keysyms' 'xcb-util-wm' 'libev' 'yajl' 'startup-notification' 'pango' 'perl' 'xcb-util-cursor' 'xcb-util-xrm' 'libxkbcommon-x11') makedepends=('git' 'asciidoc' 'docbook-xsl' 'xmlto' 'perl' 'pkgconfig') optdepends=('rxvt-unicode: The terminal emulator used in the default config.' 'dmenu: As menu.' 'i3lock: For locking your screen.' 'i3status: To display system information with a bar.' 'perl-json-xs: For i3-save-tree' 'perl-anyevent-i3: For i3-save-tree') options=('docs' '!strip') source=('git://github.com/Airblader/i3#branch=gaps-next') sha1sums=('SKIP') _gitname='i3' pkgver() { cd "$srcdir/$_gitname" git describe --long | sed 's/\([^-]*-g\)/r\1/;s/-/./g' } prepare() { cd "$_gitname" patch -p1 << EOF diff --git a/include/atoms_NET_SUPPORTED.xmacro b/include/atoms_NET_SUPPORTED.xmacro index a81948a9..096c6229 100644 --- a/include/atoms_NET_SUPPORTED.xmacro +++ b/include/atoms_NET_SUPPORTED.xmacro @@ -23,6 +23,7 @@ xmacro(_NET_WM_WINDOW_TYPE_DROPDOWN_MENU) xmacro(_NET_WM_WINDOW_TYPE_TOOLTIP) xmacro(_NET_WM_WINDOW_TYPE_NOTIFICATION) +xmacro(_NET_WM_FULLSCREEN_MONITORS) xmacro(_NET_WM_DESKTOP) xmacro(_NET_WM_STRUT_PARTIAL) EOF } build() { cd "$_gitname" autoreconf --force --install rm -rf build/ mkdir -p build && cd build/ ../configure \ --prefix=/usr \ --sysconfdir=/etc \ --disable-sanitizers # See https://lists.archlinux.org/pipermail/arch-dev-public/2013-April/024776.html make CPPFLAGS+="-U_FORTIFY_SOURCE" } package() { cd "$_gitname" cd build/ make DESTDIR="$pkgdir/" install install -Dm644 ../LICENSE \ "${pkgdir}/usr/share/licenses/${pkgname}/LICENSE" } # vim:set ts=2 sw=2 et: