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Initial import of TilePrime
This layout provides a standard tiling layout with support for resize hints and filling the gaps created by them.
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TilePrime.hs
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TilePrime.hs
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-- --------------------------------------------------------------------------
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-- -- |
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-- -- Module : TilePrime.hs
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-- -- Copyright : (c) Eric Mertens 2007
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-- -- License : BSD3-style (see LICENSE)
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-- --
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-- -- Maintainer : emertens@gmail.com
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-- -- Stability : unstable
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-- -- Portability : not portable
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-- --
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-- -- TilePrime. Tile windows filling gaps created by resize hints
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-- --
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-- -----------------------------------------------------------------------------
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--
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module XMonadContrib.TilePrime (TilePrime(TilePrime)) where
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import Control.Monad (mplus)
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import Data.List (genericLength)
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import Graphics.X11.Xlib
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import Graphics.X11.Xlib.Extras (getWMNormalHints)
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import Operations
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import XMonad hiding (trace)
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import qualified StackSet as W
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import {-#SOURCE#-} Config (borderWidth)
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data TilePrime a = TilePrime
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{ nmaster :: Int
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, delta, frac :: Rational
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, flipped :: Bool
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} deriving (Show, Read)
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instance LayoutClass TilePrime Window where
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description _ = "TilePrime"
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pureMessage c m = fmap resize (fromMessage m) `mplus`
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fmap incmastern (fromMessage m)
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where
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resize Shrink = c { frac = max 0 $ frac c - delta c }
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resize Expand = c { frac = min 1 $ frac c + delta c }
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incmastern (IncMasterN d) = c { nmaster = max 0 $ nmaster c + d }
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doLayout c rect s = do
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let flp = flipped c
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let xs = W.integrate s
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hints <- withDisplay $ \ disp -> io (mapM (getWMNormalHints disp) xs)
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let xs' = zip xs hints
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(leftRect, rightRect)
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| flp = splitVerticallyBy (frac c) rect
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| otherwise = splitHorizontallyBy (frac c) rect
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masters = fillWindows flp leftRect (take (nmaster c) xs')
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slaves = fillWindows flp rightRect (drop (nmaster c) xs')
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return (masters ++ slaves, Nothing)
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where
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fillWindows _ _ [] = []
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fillWindows flp r ((x,hint):xs) = (x,r') : fillWindows flp rest xs
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where
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n = 1 + genericLength xs :: Rational
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(alloca, _) | flp = splitHorizontallyBy (recip n) r
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| otherwise = splitVerticallyBy (recip n) r
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(w,h) = applySizeHints hint `underBorders` (rect_width alloca, rect_height alloca)
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r' = r { rect_width = w, rect_height = h }
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rest | flp = r { rect_x = rect_x r + toEnum (fromEnum w)
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, rect_width = rect_width r - w }
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| otherwise = r { rect_y = rect_y r + toEnum (fromEnum h)
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, rect_height = rect_height r - h }
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-- | Transform a function on dimensions into one without regard for borders
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underBorders :: (D -> D) -> D -> D
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underBorders f = adjBorders 1 . f . adjBorders (-1)
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-- | Modify dimensions by a multiple of the current borders
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adjBorders :: Dimension -> D -> D
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adjBorders mult (w,h) = (w+2*mult*borderWidth, h+2*mult*borderWidth)
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