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Home/ Questions/Q 6088319
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Editorial Team
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Editorial Team
Asked: May 23, 20262026-05-23T11:58:16+00:00 2026-05-23T11:58:16+00:00

I’m new in Haskell and try to solve 3 problem from http://projecteuler.net/ . The

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I’m new in Haskell and try to solve 3 problem from http://projecteuler.net/.

The prime factors of 13195 are 5, 7, 13 and 29.

What is the largest prime factor of the number 600851475143 ?

My solution:

import Data.List

getD :: Int -> Int
getD x = 
  -- find deviders
  let deriveList = filter (\y -> (x `mod` y) == 0) [1 .. x]
      filteredList = filter isSimpleNumber deriveList
  in maximum filteredList

-- Check is nmber simple
isSimpleNumber :: Int -> Bool
isSimpleNumber x = let deriveList = map (\y -> (x `mod` y)) [1 .. x]
                       filterLength = length ( filter (\z -> z == 0) deriveList)
                       in 
                          case filterLength of
                            2 -> True
                            _ -> False

I try to run for example:

getD 13195
> 29

But when i try:

getD 600851475143

I get error Exception: Prelude.maximum: empty list Why?

Thank you @Barry Brown, I think i must use:

getD :: Integer -> Integer

But i get error:

Couldn't match expected type `Int' with actual type `Integer'
Expected type: [Int]
  Actual type: [Integer]
In the second argument of `filter', namely `deriveList'
In the expression: filter isSimpleNumber deriveList

Thank you.

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  1. Editorial Team
    Editorial Team
    2026-05-23T11:58:16+00:00Added an answer on May 23, 2026 at 11:58 am

    Your type signature limits the integer values to about 2^29. Try changing Int to Integer.

    Edit:

    I see that you already realised that you need to use Integer instead of Int. You need to change the types of both getD and isSimpleNumber otherwise you will get a type mismatch.

    Also in general, if you are having trouble with types, simply remove the type declarations and let Haskell tell you the correct types.

    Main> :t getD
    getD :: Integral a => a -> a
    
    Main> :t isSimpleNumber
    isSimpleNumber :: Integral a => a -> Bool
    
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