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|
-----------------------------------------------------------------------------
-- |
-- Module : StackSet
-- Copyright : (c) Don Stewart 2007
-- License : BSD3-style (see LICENSE)
--
-- Maintainer : dons@cse.unsw.edu.au
-- Stability : stable
-- Portability : portable, needs GHC 6.6
--
-----------------------------------------------------------------------------
--
-- The 'StackSet' data type encodes a set of stacks. A given stack in the
-- set is always current. Elements may appear only once in the entire
-- stack set.
--
-- A StackSet provides a nice data structure for multiscreen
-- window managers, where each screen has a stack of windows, and a window
-- may be on only 1 screen at any given time.
--
module StackSet where
import Data.Maybe
import qualified Data.List as L (delete)
import qualified Data.Map as M
------------------------------------------------------------------------
--
-- N.B we probably want to think about strict 'adjust' and inserts on
-- these data structures in the long run.
--
-- | The StackSet data structure. A table of stacks, with a current pointer
data StackSet a =
StackSet
{ current:: {-# UNPACK #-} !Int -- ^ the currently visible stack
, stacks :: {-# UNPACK #-} !(M.Map Int [a]) -- ^ the separate stacks
, focus :: {-# UNPACK #-} !(M.Map Int a) -- ^ the window focused in each stack
, cache :: {-# UNPACK #-} !(M.Map a Int) -- ^ a cache of windows back to their stacks
} deriving Eq
instance Show a => Show (StackSet a) where
showsPrec p s r = showsPrec p (show . toList $ s) r
-- Ord a constraint on 'a' as we use it as a key.
--
-- The cache is used to check on insertion that we don't already have
-- this window managed on another stack
------------------------------------------------------------------------
-- | /O(n)/. Create a new empty stacks of size 'n', indexed from 0. The
-- 0-indexed stack will be current.
empty :: Int -> StackSet a
empty n = StackSet { current = 0
, stacks = M.fromList (zip [0..n-1] (repeat []))
, focus = M.empty
, cache = M.empty }
-- | /O(log w)/. True if x is somewhere in the StackSet
member :: Ord a => a -> StackSet a -> Bool
member a w = M.member a (cache w)
-- | /O(log n)/. Looks up the stack that x is in, if it is in the StackSet
lookup :: (Monad m, Ord a) => a -> StackSet a -> m Int
lookup x w = M.lookup x (cache w)
-- | /O(n)/. Number of stacks
size :: StackSet a -> Int
size = M.size . stacks
------------------------------------------------------------------------
-- | fromList. Build a new StackSet from a list of list of elements
-- If there are duplicates in the list, the last occurence wins.
fromList :: Ord a => (Int,[[a]]) -> StackSet a
fromList (_,[]) = error "Cannot build a StackSet from an empty list"
fromList (n,xs) | n < 0 || n >= length xs
= error $ "Cursor index is out of range: " ++ show (n, length xs)
fromList (o,xs) = view o $ foldr (\(i,ys) s ->
foldr (\a t -> insert a i t) s ys)
(empty (length xs)) (zip [0..] xs)
-- | toList. Flatten a stackset to a list of lists
toList :: StackSet a -> (Int,[[a]])
toList x = (current x, map snd $ M.toList (stacks x))
-- | Push. Insert an element onto the top of the current stack.
-- If the element is already in the current stack, it is moved to the top.
-- If the element is managed on another stack, it is removed from that
-- stack first.
push :: Ord a => a -> StackSet a -> StackSet a
push k w = insert k (current w) w
-- | /O(log s)/. Extract the element on the top of the current stack. If no such
-- element exists, Nothing is returned.
peek :: StackSet a -> Maybe a
peek w = peekStack (current w) w
-- | /O(log s)/. Extract the element on the top of the given stack. If no such
-- element exists, Nothing is returned.
peekStack :: Int -> StackSet a -> Maybe a
peekStack n w = M.lookup n (focus w)
-- | /O(log s)/. Index. Extract the stack at index 'n'.
-- If the index is invalid, an exception is thrown.
index :: Int -> StackSet a -> [a]
index k w = fromJust (M.lookup k (stacks w))
-- | /O(1)/. view. Set the stack specified by the Int argument as being the
-- current StackSet. If the index is out of range an exception is thrown.
view :: Int -> StackSet a -> StackSet a
view n w | n >= 0 && n < M.size (stacks w) = w { current = n }
| otherwise = error $ "view: index out of bounds: " ++ show n
-- | /O(log n)/. rotate. cycle the current window list up or down.
--
-- rotate EQ --> [5,6,7,8,1,2,3,4]
-- rotate GT --> [6,7,8,1,2,3,4,5]
-- rotate LT --> [4,5,6,7,8,1,2,3]
--
-- where xs = [5..8] ++ [1..4]
--
rotate :: Eq a => Ordering -> StackSet a -> StackSet a
rotate o w = maybe w id $ do
f <- M.lookup (current w) (focus w)
s <- M.lookup (current w) (stacks w)
ea <- case o of
EQ -> Nothing
GT -> elemAfter f s
LT -> elemAfter f (reverse s)
return (w { focus = M.insert (current w) ea (focus w) })
-- | /O(log n)/. shift. move the client on top of the current stack to
-- the top of stack 'n'. If the stack to move to is not valid, and
-- exception is thrown.
--
shift :: Ord a => Int -> StackSet a -> StackSet a
shift n w = maybe w (\k -> insert k n (delete k w)) (peek w)
-- | /O(log n)/. Insert an element onto the top of stack 'n'.
-- If the element is already in the stack 'n', it is moved to the top.
-- If the element exists on another stack, it is removed from that stack.
-- If the index is wrong an exception is thrown.
--
insert :: Ord a => a -> Int -> StackSet a -> StackSet a
insert k n old = new { cache = M.insert k n (cache new)
, stacks = M.adjust (k:) n (stacks new)
, focus = M.insert n k (focus new) }
where new = delete k old
-- | /O(log n)/. Delete an element entirely from from the StackSet.
-- This can be used to ensure that a given element is not managed elsewhere.
-- If the element doesn't exist, the original StackSet is returned unmodified.
delete :: Ord a => a -> StackSet a -> StackSet a
delete k w = maybe w tweak (M.lookup k (cache w))
where tweak i = w { cache = M.delete k (cache w)
, stacks = M.adjust (L.delete k) i (stacks w)
, focus = M.update (\k' -> if k == k' then elemAfter k (stacks w M.! i) else Just k') i (focus w) }
elemAfter :: Eq a => a -> [a] -> Maybe a
elemAfter w ws = listToMaybe . filter (/= w) . dropWhile (/= w) $ ws ++ ws
|
