I was instructed to benchmark these functions, but I couldn't get the benchmarking library to run using Nix -- although I'm *sure* it's possible. Unfortunately the book recommends using `stack`, which I couldn't reproduce.
		
			
				
	
	
		
			60 lines
		
	
	
	
		
			1.6 KiB
		
	
	
	
		
			Haskell
		
	
	
	
	
	
			
		
		
	
	
			60 lines
		
	
	
	
		
			1.6 KiB
		
	
	
	
		
			Haskell
		
	
	
	
	
	
| module BasicLibrariesScratch where
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| 
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| import Data.Function ((&))
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| 
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| --------------------------------------------------------------------------------
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| newtype DList a = DL { unDL :: [a] -> [a] }
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| 
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| instance (Show a) => Show (DList a) where
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|   show (DL x) = "DL " ++ show (x [])
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| 
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| -- | Create an empty difference list.
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| emptyDList :: DList a
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| emptyDList = DL $ \xs -> xs
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| {-# INLINE emptyDList #-}
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| 
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| -- | Create a difference list with `x` as the only member.
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| singleton :: a -> DList a
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| singleton x =  DL $ \xs -> x : xs
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| {-# INLINE singleton #-}
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| 
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| -- | Convert the DList into a list.
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| toList :: DList a -> [a]
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| toList (DL unDL) = unDL mempty
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| {-# INLINE toList #-}
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| 
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| -- | Add an element to the end of a DList.
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| infixr `snoc`
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| snoc :: a -> DList a -> DList a
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| snoc x (DL xs) = DL $ \ys -> xs (x : ys)
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| {-# INLINE snoc #-}
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| 
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| -- | Add an element to the beginning of a DList.
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| infixr `cons`
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| cons :: a -> DList a -> DList a
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| cons x (DL xs) = DL $ \ys -> x : xs ys
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| {-# INLINE cons #-}
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| 
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| -- | Combine two DLists together.
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| append :: DList a -> DList a -> DList a
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| append (DL xs) (DL ys) = DL $ \zs -> zs & ys & xs
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| {-# INLINE append #-}
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| 
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| --------------------------------------------------------------------------------
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| data Queue a =
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|   Queue { one :: [a]
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|         , two :: [a]
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|         } deriving (Show, Eq)
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| 
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| emptyQueue :: Queue a
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| emptyQueue = Queue mempty mempty
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| 
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| enqueue :: a -> Queue a -> Queue a
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| enqueue x (Queue en de) = Queue (x:en) de
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| 
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| dequeue :: Queue a -> Maybe (a, Queue a)
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| dequeue (Queue [] []) = Nothing
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| dequeue (Queue en []) =
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|   let (d:de) = reverse en
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|   in Just (d, Queue de [])
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| dequeue (Queue en (d:de)) = Just (d, Queue en de)
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