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Home/ Questions/Q 8431607
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Editorial Team
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Editorial Team
Asked: June 10, 20262026-06-10T05:54:02+00:00 2026-06-10T05:54:02+00:00

I hope this works by just pasting and running it with runghc euler4.hs 1000.

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I hope this works by just pasting and running it with “runghc euler4.hs 1000”. Since I am having a hard time learning Haskell, can someone perhaps tell me how I could improve here? Especially all those “fromIntegral” are a mess.

module Main where
import System.Environment

main :: IO ()
main = do 
    args <- getArgs
    let 
        hBound = read (args !! 0)::Int
        squarePal = pal hBound
        lBound = floor $ fromIntegral squarePal / 
                   (fromIntegral hBound / fromIntegral squarePal)
        euler = maximum $ takeWhile (>squarePal) [ x | y <- [lBound..hBound], 
                                                       z <- [y..hBound],
                                                       let x = y * z,
                                                       let s = show x,
                                                       s == reverse s ]
    putStrLn $ show euler

pal :: Int -> Int
pal n
    | show pow == reverse (show pow) = n
    | otherwise = pal (n-1)
    where
        pow = n^2
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1 Answer

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  1. Editorial Team
    Editorial Team
    2026-06-10T05:54:04+00:00Added an answer on June 10, 2026 at 5:54 am

    If what you want is integer division, you should use div instead of converting back and forth to Integral in order to use ordinary /.

    module Main where                                                              
    import System.Environment                                                      
    
    main :: IO ()                                                                  
    main = do                                                                      
        (arg:_) <- getArgs                                                         
        let                                                                        
            hBound = read arg :: Int                                               
            squarePal = pal hBound                                                 
            lBound = squarePal * squarePal `div` hBound                            
            euler = maximum $ takeWhile (>squarePal) [ x | y <- [lBound..hBound],
                                                           z <- [y..hBound],       
                                                           let x = y * z,          
                                                           let s = show x,         
                                                           s == reverse s ]        
        print euler                                                                
    
    pal :: Int -> Int                                                              
    pal n                                                                          
        | show pow == reverse (show pow) = n                                       
        | otherwise = pal (n - 1)                                                  
        where                                                                      
            pow = n * n                                                            
    

    (I’ve re-written the lbound expression, that used two /, and fixed some styling issues highlighted by hlint.)

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