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A binary tree implemented in haskell just for fun
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module Main where | |
data Tree a = Leaf a | Node (Tree a) (Tree a) | |
stringifyTree :: Tree Integer -> [Char] | |
stringifyTree (Leaf x) = show x | |
stringifyTree (Node left right) = " {" ++ (stringifyTree left) ++ "} - {" ++ (stringifyTree right) ++ "} " | |
dump :: Tree a -> [a] | |
dump (Leaf x) = [x] | |
dump (Node left right) = dump left ++ dump right | |
halfLength :: [a] -> Int | |
halfLength xs = div (length xs) 2 | |
parseTree :: [a] -> Tree a | |
parseTree [x] = Leaf x | |
parseTree xs = Node (parseTree left) (parseTree right) | |
where | |
(left, right) = splitAt (halfLength xs) xs | |
findMin :: Tree a -> a | |
findMin (Leaf x) = x | |
findMin (Node (Leaf x) _) = x | |
findMin (Node a _) = findMin a | |
findMax :: Tree a -> a | |
findMax (Leaf y) = y | |
findMax (Node _ (Leaf y)) = y | |
findMax (Node _ b) = findMax b | |
insertTree :: Ord a => Tree a -> a -> Tree a | |
insertTree (Leaf x) y | |
| x < y = Node (Leaf x) (Leaf y) | |
| x > y = Node (Leaf y) (Leaf x) | |
| otherwise = Leaf x | |
insertTree x@(Node a b) y | |
| y < findMin x = Node (Leaf y) (Node a b) | |
| y > findMax x = Node (Node a b) (Leaf y) | |
| y > findMax a = Node a (insertTree b y) | |
| y < findMin b = Node (insertTree a y) b | |
| otherwise = Node a b | |
arr :: [Integer] | |
arr = [1, 3, 4, 13] | |
main :: IO () | |
main = do | |
print(dump(parseTree arr)) | |
print (stringifyTree ( insertTree (parseTree arr) 5)) | |
print (dump ( insertTree (parseTree arr) 5)) | |
print (stringifyTree ( insertTree (parseTree arr) 8)) | |
print (dump ( insertTree (parseTree arr) 8)) | |
print (stringifyTree ( insertTree (parseTree arr) 0)) | |
print (dump ( insertTree (parseTree arr) 0)) | |
print (stringifyTree ( insertTree (parseTree arr) 16)) | |
print (dump ( insertTree (parseTree arr) 16)) | |
print (stringifyTree ( insertTree (parseTree arr) 17)) | |
print (dump ( insertTree (parseTree arr) 17)) | |
let tree = parseTree arr in | |
print (stringifyTree ( foldl insertTree tree [14, 0, 5, 2, 8, 17, 18, 17])) |
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