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

[Brett Cornwall]

    Date: Monday, July 19, 2021 @ 18:39:17
  Author: ainola
Revision: 978919

upgpkg: swaybg 1.1-1

Modified:
  swaybg/trunk/PKGBUILD

----------+
 PKGBUILD |   17 +++++++++--------
 1 file changed, 9 insertions(+), 8 deletions(-)

Modified: PKGBUILD
===================================================================
--- PKGBUILD	2021-07-19 18:34:36 UTC (rev 978918)
+++ PKGBUILD	2021-07-19 18:39:17 UTC (rev 978919)
@@ -2,8 +2,8 @@
 # Maintainer: Alexander F. Rødseth <xyproto at archlinux.org>
 
 pkgname=swaybg
-pkgver=1.0
-pkgrel=4
+pkgver=1.1
+pkgrel=1
 pkgdesc='Wallpaper tool for Wayland compositors'
 arch=(x86_64)
 url='https://github.com/swaywm/swaybg'
@@ -18,12 +18,15 @@
     'gdk-pixbuf2'  # For images other than PNG
 )
 source=(
-    "$pkgname-$pkgver.tar.gz::https://github.com/swaywm/swaybg/archive/$pkgver.tar.gz"
-    "$pkgname-$pkgver.tar.gz.sig::https://github.com/swaywm/swaybg/releases/download/$pkgver/swaybg-$pkgver.tar.gz.sig"
+    "$pkgname-$pkgver.tar.gz::https://github.com/swaywm/swaybg/releases/download/v$pkgver/swaybg-$pkgver.tar.gz"
+    "$pkgname-$pkgver.tar.gz.sig::https://github.com/swaywm/swaybg/releases/download/v$pkgver/swaybg-$pkgver.tar.gz.sig"
 )
-sha512sums=('67d0e0109b906ece51800729182940374cc59fa07d0866b57cf876d12191fe12e796b84350a849dc85183fa58a3b2d196191e48dcc03dcc3708a980ed4a8cff0'
+sha512sums=('2b262402c4d93908facde82b07a3df1ee698b802b7e9c07e6eff0325cb9ddf712c544574c5aeb481f69dfb1857a88bf8e654bfe0dd3b2178fd3a44109e104692'
             'SKIP')
-validpgpkeys=("9DDA3B9FA5D58DD5392C78E652CB6609B22DA89A")  # Drew DeVault
+validpgpkeys=(
+    "9DDA3B9FA5D58DD5392C78E652CB6609B22DA89A"  # Drew DeVault
+    "34FF9526CFEF0E97A340E2E40FDE7BE0E88F5E48"  # Simon Ser
+)
 
 build() {
     meson "$pkgname-$pkgver" build \
@@ -37,5 +40,3 @@
     install -Dm644 "$pkgname-$pkgver/LICENSE" -t "$pkgdir/usr/share/licenses/$pkgname"
     install -Dm644 "$pkgname-$pkgver/README.md" -t "$pkgdir/usr/share/doc/$pkgname"
 }
-
-# vim: ts=2 sw=2 et: