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authorDavid Roundy <droundy@darcs.net>2008-02-05 21:23:43 +0100
committerDavid Roundy <droundy@darcs.net>2008-02-05 21:23:43 +0100
commit387cac87e5f32735e2ff8dbb2fb620dbf46edccf (patch)
tree792b46a3b05ab03cfadfed1de13105a4bbec64d0 /XMonad/Layout/Tabbed.hs
parent6713e15c2f6f2859daa96f00c01bc639da219fdd (diff)
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make tabbed work nicely with LayoutCombinators and WindowNavigation.
The problem is that WindowNavigation assumes all windows are navigable, and it was getting confused by decorations. With a bit of work, we can decorate windows *after* combining layouts just fine. darcs-hash:20080205202343-72aca-38ec52df06997059edaac4085a6f1d86d5a756ae.gz
Diffstat (limited to '')
-rw-r--r--XMonad/Layout/Tabbed.hs18
1 files changed, 13 insertions, 5 deletions
diff --git a/XMonad/Layout/Tabbed.hs b/XMonad/Layout/Tabbed.hs
index 33596ac..db4ba3e 100644
--- a/XMonad/Layout/Tabbed.hs
+++ b/XMonad/Layout/Tabbed.hs
@@ -17,7 +17,7 @@
module XMonad.Layout.Tabbed
( -- * Usage:
-- $usage
- tabbed
+ tabbed, addTabs
, Theme (..)
, defaultTheme
, TabbedDecoration (..)
@@ -61,13 +61,21 @@ tabbed :: (Eq a, Shrinker s) => s -> Theme
-> ModifiedLayout (Decoration TabbedDecoration s) Simplest a
tabbed s c = decoration s c Tabbed Simplest
+addTabs :: (Eq a, LayoutClass l a, Shrinker s) => s -> Theme -> l a
+ -> ModifiedLayout (Decoration TabbedDecoration s) l a
+addTabs s c l = decoration s c Tabbed l
+
data TabbedDecoration a = Tabbed deriving (Read, Show)
instance Eq a => DecorationStyle TabbedDecoration a where
describeDeco _ = "Tabbed"
- decorateFirst _ = False
- pureDecoration _ _ ht (Rectangle x y wh _) s wrs (w,_) = Just $ Rectangle nx y nwh (fi ht)
- where nwh = wh `div` max 1 (fi $ length wrs)
- nx = case w `elemIndex` (S.integrate s) of
+ decorateFirst _ = True
+ pureDecoration _ _ ht _ s wrs (w,r@(Rectangle x y wh _)) =
+ if length wrs' <= 1 then Nothing
+ else Just $ Rectangle nx y nwh (fi ht)
+ where wrs' = filter ((==r) . snd) wrs
+ ws = map fst wrs'
+ nwh = wh `div` max 1 (fi $ length wrs')
+ nx = case elemIndex w $ filter (`elem` ws) (S.integrate s) of
Just i -> x + (fi nwh * fi i)
Nothing -> x