Solve functor Task 2
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import Data.Char
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data Result t =
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Result {
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actual :: t,
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expected :: t,
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result :: Bool
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} deriving (Show, Eq, Ord)
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--------------------
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-- Exercise 1
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--------------------
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newtype Boxed a = Boxed {unbox :: a}
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newtype Boxed a = Boxed {unbox :: a}
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instance Functor Boxed where
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instance Functor Boxed where
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fmap f (Boxed a) = Boxed (f a)
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fmap f (Boxed a) = Boxed (f a)
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test1 = unbox (fmap id b) == unbox b
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test11 = Result actual expected (actual == expected)
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where
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where
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actual = unbox (fmap id b)
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expected = unbox b
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b = Boxed { unbox = 1 :: Integer }
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b = Boxed { unbox = 1 :: Integer }
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-- >>> test1
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-- >>> test11
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-- True
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-- Result {actual = 1, expected = 1, result = True}
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--
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--
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test2 = unbox (fmap (f . g) b) == unbox (fmap f $ fmap g b)
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test12 = Result actual expected (actual == expected)
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where
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where
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actual = unbox (fmap (f . g) b)
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expected = unbox (fmap f $ fmap g b)
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b = Boxed { unbox = 1 :: Integer }
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b = Boxed { unbox = 1 :: Integer }
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f = (+9)
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f = (+9)
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g = (*11)
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g = (*11)
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-- >>> test2
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-- >>> test12
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-- True
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-- Result {actual = 20, expected = 20, result = True}
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--
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--------------------
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-- Exercise 2
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--------------------
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newtype FromInt b = FromInt {fun :: Int -> b}
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instance Functor FromInt where
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fmap f (FromInt b) = FromInt (\ x -> f (b x))
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test21 = Result actual expected (actual == expected)
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where
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actual = ((fun (fmap id converter)) x)
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expected = (fun (converter) x)
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converter = FromInt {fun = \ val -> val * (-1)}
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x = 2
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-- >>> test21
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-- Result {actual = -2, expected = -2, result = True}
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--
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test22 = Result actual expected (actual == expected)
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where
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actual = (fun (fmap g $ fmap f converter)) x
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expected = (fun ((g . f) <$> converter)) x
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converter = FromInt {fun = \ val -> chr ((ord 'A') + val)}
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f = \ char -> char:"B"
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g = \ str -> str ++ "C"
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x = 7
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-- >>> test22
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-- Result {actual = "HBC", expected = "HBC", result = True}
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--
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--
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