{-# OPTIONS -fno-warn-tabs #-}
-- The above warning supression flag is a temporary kludge.
-- While working on this module you are encouraged to remove it and
-- detab the module (please do the detabbing in a separate patch). See
--     http://hackage.haskell.org/trac/ghc/wiki/Commentary/CodingStyle#TabsvsSpaces
-- for details

module ListSetOps (
        unionLists, minusList, insertList,

        -- Association lists
        Assoc, assoc, assocMaybe, assocUsing, assocDefault, assocDefaultUsing,
        emptyAssoc, unitAssoc, mapAssoc, plusAssoc_C, extendAssoc_C,
        mkLookupFun, findInList, assocElts,

        -- Duplicate handling
        hasNoDups, runs, removeDups, findDupsEq,
        equivClasses, equivClassesByUniq,

	-- Remove redudant elts
	removeRedundant	   -- Used in the ghc/InteractiveUI, 
			   -- although not in the compiler itself
   ) where

#include "HsVersions.h"

import Outputable
import Unique
import UniqFM
import Util

import Data.List

insertList :: Eq a => a -> [a] -> [a]
-- Assumes the arg list contains no dups; guarantees the result has no dups
insertList x xs | isIn "insert" x xs = xs
                | otherwise          = x : xs

unionLists :: (Outputable a, Eq a) => [a] -> [a] -> [a]
-- Assumes that the arguments contain no duplicates
unionLists xs ys 
  = WARN(length xs > 100 || length ys > 100, ppr xs $$ ppr ys)
    [x | x <- xs, isn'tIn "unionLists" x ys] ++ ys

minusList :: (Eq a) => [a] -> [a] -> [a]
-- Everything in the first list that is not in the second list:
minusList xs ys = [ x | x <- xs, isn'tIn "minusList" x ys]

-- A finite mapping based on equality and association lists
type Assoc a b = [(a,b)]

emptyAssoc        :: Assoc a b
unitAssoc         :: a -> b -> Assoc a b
assocElts         :: Assoc a b -> [(a,b)]
assoc             :: (Eq a) => String -> Assoc a b -> a -> b
assocDefault      :: (Eq a) => b -> Assoc a b -> a -> b
assocUsing        :: (a -> a -> Bool) -> String -> Assoc a b -> a -> b
assocMaybe        :: (Eq a) => Assoc a b -> a -> Maybe b
assocDefaultUsing :: (a -> a -> Bool) -> b -> Assoc a b -> a -> b
mapAssoc          :: (b -> c) -> Assoc a b -> Assoc a c
extendAssoc_C     :: (Eq a) => (b -> b -> b) -> Assoc a b -> (a,b)     -> Assoc a b
plusAssoc_C       :: (Eq a) => (b -> b -> b) -> Assoc a b -> Assoc a b -> Assoc a b
        -- combining fn takes (old->new->result)

emptyAssoc    = []
unitAssoc a b = [(a,b)]
assocElts xs  = xs

assocDefaultUsing _  deflt []             _   = deflt
assocDefaultUsing eq deflt ((k,v) : rest) key
  | k `eq` key = v
  | otherwise  = assocDefaultUsing eq deflt rest key

assoc crash_msg         list key = assocDefaultUsing (==) (panic ("Failed in assoc: " ++ crash_msg)) list key
assocDefault deflt      list key = assocDefaultUsing (==) deflt list key
assocUsing eq crash_msg list key = assocDefaultUsing eq (panic ("Failed in assoc: " ++ crash_msg)) list key

assocMaybe alist key
  = lookup alist
  where
    lookup []             = Nothing
    lookup ((tv,ty):rest) = if key == tv then Just ty else lookup rest

mapAssoc f alist = [(key, f val) | (key,val) <- alist]

plusAssoc_C _       []  new = new -- Shortcut for common case
plusAssoc_C combine old new = foldl (extendAssoc_C combine) old new

extendAssoc_C combine old_list (new_key, new_val)
  = go old_list
  where
    go [] = [(new_key, new_val)]
    go ((old_key, old_val) : old_list)
     | new_key == old_key = ((old_key, old_val `combine` new_val) : old_list)
     | otherwise          = (old_key, old_val) : go old_list

mkLookupFun :: (key -> key -> Bool)     -- Equality predicate
            -> [(key,val)]              -- The assoc list
            -> key                      -- The key
            -> Maybe val                -- The corresponding value

mkLookupFun eq alist s
  = case [a | (s',a) <- alist, s' `eq` s] of
      []    -> Nothing
      (a:_) -> Just a

findInList :: (a -> Bool) -> [a] -> Maybe a
findInList _ [] = Nothing
findInList p (x:xs) | p x       = Just x
                    | otherwise = findInList p xs

hasNoDups :: (Eq a) => [a] -> Bool

hasNoDups xs = f [] xs
  where
    f _           []     = True
    f seen_so_far (x:xs) = if x `is_elem` seen_so_far
                           then False
                           else f (x:seen_so_far) xs

    is_elem = isIn "hasNoDups"

equivClasses :: (a -> a -> Ordering) -- Comparison
             -> [a]
             -> [[a]]

equivClasses _         []  = []
equivClasses _   stuff@[_] = [stuff]
equivClasses cmp items     = runs eq (sortLe le items)
  where
    eq a b = case cmp a b of { EQ -> True; _ -> False }
    le a b = case cmp a b of { LT -> True; EQ -> True; GT -> False }

runs :: (a -> a -> Bool) -- Equality
     -> [a]
     -> [[a]]

runs _ []     = []
runs p (x:xs) = case (span (p x) xs) of
                (first, rest) -> (x:first) : (runs p rest)

removeDups :: (a -> a -> Ordering) -- Comparison function
           -> [a]
           -> ([a],     -- List with no duplicates
               [[a]])   -- List of duplicate groups.  One representative from
                        -- each group appears in the first result

removeDups _   []  = ([], [])
removeDups _   [x] = ([x],[])
removeDups cmp xs
  = case (mapAccumR collect_dups [] (equivClasses cmp xs)) of { (dups, xs') ->
    (xs', dups) }
  where
    collect_dups _           []         = panic "ListSetOps: removeDups"
    collect_dups dups_so_far [x]        = (dups_so_far,      x)
    collect_dups dups_so_far dups@(x:_) = (dups:dups_so_far, x)

findDupsEq :: (a->a->Bool) -> [a] -> [[a]]
findDupsEq _  [] = []
findDupsEq eq (x:xs) | null eq_xs  = findDupsEq eq xs
                     | otherwise   = (x:eq_xs) : findDupsEq eq neq_xs
    where (eq_xs, neq_xs) = partition (eq x) xs

removeRedundant :: (a -> a -> Bool)   -- True <=> discard the *second* argument
		-> [a] -> [a]
-- Remove any element y for which 
--     another element x is in the list
-- and (x `subsumes` y)
-- Preserves order
removeRedundant subsumes xs
  = WARN( length xs > 10, text "removeRedundant" <+> int (length xs) )
          -- This is a quadratic algorithm :-) so warn if the list gets long
    go [] xs
  where
    go acc [] = reverse acc
    go acc (x:xs) 
       | any (`subsumes` x) acc = go acc xs
       | otherwise              = go (x : filterOut (x `subsumes`) acc) xs

equivClassesByUniq :: (a -> Unique) -> [a] -> [[a]]
        -- NB: it's *very* important that if we have the input list [a,b,c],
        -- where a,b,c all have the same unique, then we get back the list
        --      [a,b,c]
        -- not
        --      [c,b,a]
        -- Hence the use of foldr, plus the reversed-args tack_on below
equivClassesByUniq get_uniq xs
  = eltsUFM (foldr add emptyUFM xs)
  where
    add a ufm = addToUFM_C tack_on ufm (get_uniq a) [a]
    tack_on old new = new++old