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Home/ Questions/Q 6179419
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Editorial Team
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Editorial Team
Asked: May 24, 20262026-05-24T00:39:35+00:00 2026-05-24T00:39:35+00:00

I implemented binary tree data structure in Haskell. My code: module Data.BTree where data

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I implemented binary tree data structure in Haskell.

My code:

module Data.BTree where

data Tree a = EmptyTree 
                | Node a (Tree a) (Tree a)
                deriving (Eq, Ord, Read, Show)

emptyTree :: a -> Tree a  
emptyTree a = Node a EmptyTree EmptyTree

treeInsert :: (Ord a) => a -> Tree a -> Tree a
treeInsert x EmptyTree = emptyTree x
treeInsert x  (Node a left right) 
        | x == a = (Node x left right)
        | x < a =  (Node a (treeInsert x left) right)   
        | x > a =  (Node a left (treeInsert x right))


fillTree :: Int -> Tree Int -> Tree Int
fillTree  10000 tree = tree 
fillTree  x tree = let a = treeInsert x tree
                   in fillTree (x + 1) a

This code very slow. I run:

fillTree 1 EmptyTree

I get : 50.24 secs

I try to implement this code in C language and my result of this test: 0m0.438s

Why so big difference? Is Haskell code rely so slow or my binary tree in haskell bad? I want to ask haskell guru maybe i can make my binary tree implementation more effective?

Thank you.

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  1. Editorial Team
    Editorial Team
    2026-05-24T00:39:36+00:00Added an answer on May 24, 2026 at 12:39 am

    I doubt you implemented the same code in C. You probably used a non-persistent tree structure instead. That means you’re comparing an O(n^2) algorithm in Haskell to an O(n) algorithm in C. Nevermind, the specific case you’re using would be O(n^2) with a persistent structure or not. There’s just a lot more allocation with the persistent structure, so it’s not a fundamental algorithmic difference.

    Additionally, it looks like you ran this from ghci. That ‘i’ in “ghci” means “interpreter”. And yes, the interpreter can be tens or hundreds of times slower than compiled code. Try compiling it with optimizations and running it. I suspect it’ll still be slower due to fundamental algorithmic differences, but it won’t be near 50 seconds.

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