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;; Pure functional I/O using clojure | |
;; ================================= | |
;; | |
;; Defines a grammar of three operations in `defrecord Operation` using the free monad technique | |
;; 1. read file | |
;; 2. write file | |
;; 3. print to standard output | |
;; | |
;; Defines I/O operations by combining the Operation grammar in `defrecord IO` | |
;; |
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skipRight :: | |
(a -> [a] -> ([a] -> b) -> b) | |
-> b | |
-> [a] | |
-> b | |
skipRight _ z [] = | |
z | |
skipRight f z (h:t) = | |
f h t (skipRight f z) |
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import Control.Applicative(Alternative(..), liftA2) | |
newtype ValidationT f a b = | |
ValidationT (f (Either a b)) | |
instance Functor f => Functor (ValidationT f a) where | |
fmap f (ValidationT x) = | |
ValidationT (fmap (fmap f) x) | |
instance Applicative f => Applicative (ValidationT f a) where |
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#!/usr/bin/env runhaskell | |
module Main where | |
import Text.Printf(printf) | |
import Data.List(intercalate) | |
import Data.Bool (bool) | |
kg2lb = | |
(*2.2) |
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import Data.Monoid | |
-- This code doesn't work... | |
-- How can you make a multi-parameter data type be Foldable? | |
-- foldMap over `a` so it can be converted to a Monoid | |
data BinaryTree3 a v | |
= Node3 a (BinaryTree3 a v) (BinaryTree3 a v) | |
| Leaf3 a v | |
deriving (Show) |
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#!/usr/bin/env runhaskell | |
import Text.Printf | |
fromRadian a = a / pi * 180 | |
toRadian a = a / 180 * pi | |
showDiff :: Int -> String | |
showDiff x = | |
let x' = toRadian (fromIntegral x) | |
diff = fromRadian (x' - sin x') |
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#!/usr/bin/env runhaskell | |
{-# LANGUAGE DeriveFunctor #-} | |
{-# LANGUAGE DeriveFoldable #-} | |
import Data.Foldable | |
import Text.Printf | |
data Point a = | |
Point { |
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data LSystem a b = | |
LSystem | |
[a] | |
(a -> [b]) | |
type LSystem' a = | |
LSystem a a | |
instance Functor (LSystem a) where | |
fmap k (LSystem a f) = |
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f :: Store a b -> Store a (Store a b) | |
f s = | |
let (set, get) = runStore s | |
in store (store set) get |
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{-# OPTIONS_GHC -Wall #-} | |
{-# LANGUAGE TemplateHaskell #-} | |
import Control.Lens | |
data These a b = | |
This a | |
| That b | |
| Both a b | |
deriving (Eq, Show) |
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