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authorJosh Rahm <joshuarahm@gmail.com>2022-04-10 13:26:16 -0600
committerJosh Rahm <joshuarahm@gmail.com>2022-10-09 12:19:46 -0600
commita652c330707e2e9bbe963e01af79ce730cf3452e (patch)
tree047655195f50efcbd51db8f825acf589dc6abead /src/Rahm/Desktop/CornerLayout.hs
parent381a3e5a00813314249bb74b5460f5ff5a4006bb (diff)
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Rename Internal to Rahm.Desktop
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+{-# LANGUAGE MultiParamTypeClasses, FlexibleInstances #-}
+-- Creates a layout, the "corner layout" that keeps the master window in the
+-- corner and the other windows go around it.
+module Rahm.Desktop.CornerLayout where
+
+import Data.Typeable (Typeable)
+import XMonad (LayoutClass(..), Rectangle(..), Resize(..), fromMessage)
+import qualified XMonad.StackSet as S
+
+data Corner a = Corner Rational Rational
+ deriving (Show, Typeable, Read)
+
+instance LayoutClass Corner a where
+ pureLayout (Corner frac _) screen@(Rectangle x y w h) ss =
+ let w' = floor $ fromIntegral w * frac
+ h' = floor $ fromIntegral h * frac
+ corner = Rectangle 0 0 w' h'
+ vertRect = Rectangle (fromIntegral w') 0 (w - w') h
+ horizRect = Rectangle 0 (fromIntegral h') w' (h - h')
+ ws = S.integrate ss
+
+ vn = (length ws - 1) `div` 2
+ hn = (length ws - 1) - vn
+ in
+ case ws of
+ [a] -> [(a, screen)]
+ [a, b] -> [
+ (a, Rectangle x y w' h),
+ (b, Rectangle (x + fromIntegral w') y (w - w') h)]
+ _ ->
+ zip ws $ map (
+ \(Rectangle x' y' w h) -> Rectangle (x + x') (y + y') w h) $
+ corner :
+ splitVert vertRect vn ++
+ splitHoriz horizRect hn
+
+ pureMessage (Corner frac delta) m = fmap resize (fromMessage m)
+ where
+ resize Shrink = Corner (frac - delta) delta
+ resize Expand = Corner (frac + delta) delta
+
+splitVert :: Rectangle -> Int -> [Rectangle]
+splitVert (Rectangle x y w h) i' =
+ map
+ (\i -> Rectangle x (y + fromIntegral (step * i)) w step)
+ [0 .. i - 1]
+ where
+ i = fromIntegral i'
+ step = h `div` i
+
+splitHoriz :: Rectangle -> Int -> [Rectangle]
+splitHoriz (Rectangle x y w h) i' =
+ map
+ (\i -> Rectangle (x + fromIntegral (step * i)) y step h)
+ [0 .. i - 1]
+ where
+ step = w `div` i
+ i = fromIntegral i'