8 lines
677 KiB
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8 lines
677 KiB
Plaintext
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{
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"version": 3,
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"sourcesContent": ["export const arrayMap = function (f) {\n return function (arr) {\n var l = arr.length;\n var result = new Array(l);\n for (var i = 0; i < l; i++) {\n result[i] = f(arr[i]);\n }\n return result;\n };\n};\n", "module Control.Semigroupoid where\n\n-- | A `Semigroupoid` is similar to a [`Category`](#category) but does not\n-- | require an identity element `identity`, just composable morphisms.\n-- |\n-- | `Semigroupoid`s must satisfy the following law:\n-- |\n-- | - Associativity: `p <<< (q <<< r) = (p <<< q) <<< r`\n-- |\n-- | One example of a `Semigroupoid` is the function type constructor `(->)`,\n-- | with `(<<<)` defined as function composition.\nclass Semigroupoid :: forall k. (k -> k -> Type) -> Constraint\nclass Semigroupoid a where\n compose :: forall b c d. a c d -> a b c -> a b d\n\ninstance semigroupoidFn :: Semigroupoid (->) where\n compose f g x = f (g x)\n\ninfixr 9 compose as <<<\n\n-- | Forwards composition, or `compose` with its arguments reversed.\ncomposeFlipped :: forall a b c d. Semigroupoid a => a b c -> a c d -> a b d\ncomposeFlipped f g = compose g f\n\ninfixr 9 composeFlipped as >>>\n", "module Control.Category\n ( class Category\n , identity\n , module Control.Semigroupoid\n ) where\n\nimport Control.Semigroupoid (class Semigroupoid, compose, (<<<), (>>>))\n\n-- | `Category`s consist of objects and composable morphisms between them, and\n-- | as such are [`Semigroupoids`](#semigroupoid), but unlike `semigroupoids`\n-- | must have an identity element.\n-- |\n-- | Instances must satisfy the following law in addition to the\n-- | `Semigroupoid` law:\n-- |\n-- | - Identity: `identity <<< p = p <<< identity = p`\nclass Category :: forall k. (k -> k -> Type) -> Constraint\nclass Semigroupoid a <= Category a where\n identity :: forall t. a t t\n\ninstance categoryFn :: Category (->) where\n identity x = x\n", "module Data.Boolean where\n\n-- | An alias for `true`, which can be useful in guard clauses:\n-- |\n-- | ```purescript\n-- | max x y | x >= y = x\n-- | | otherwise = y\n-- | ```\notherwise :: Boolean\notherwise = true\n", "module Data.Function\n ( flip\n , const\n , apply\n , ($)\n , applyFlipped\n , (#)\n , applyN\n , on\n , module Control.Category\n ) where\n\nimport Control.Category (identity, compose, (<<<), (>>>))\nimport Data.Boolean (otherwise)\nimport Data.Ord ((<=))\nimport Data.Ring ((-))\n\n-- | Given a function that takes two arguments, applies the arguments\n-- | to the function in a swapped order.\n-- |\n-- | ```purescript\n-- | flip append \"1\" \"2\" == append \"2\" \"1\" == \"21\"\n-- |\n-- | const 1 \"two\" == 1\n-- |\n-- | flip const 1 \"two\" == const \"two\" 1 == \"two\"\n-- | ```\nflip :: forall a b c. (a -> b -> c) -> b -> a -> c\nflip f b a = f a b\n\n-- | Returns its first argument and ignores its second.\n-- |\n-- | ```purescript\n-- | const 1 \"hello\" = 1\n-- | ```\n-- |\n-- | It can also be thought of as creating a function that ignores its argument:\n-- |\n-- | ```purescript\n-- | const 1 = \\_ -> 1\n-- | ```\nconst :: forall a b. a -> b -> a\nconst a _ = a\n\n-- | Applies a function to an argument. This is primarily used as the operator\n-- | `($)` which allows parentheses to be omitted in some cases, or as a\n-- | natural way to apply a chain of composed functions to a value.\napply :: forall a b. (a -> b) -> a -> b\napply f x = f x\n\n-- | Applies a function to an argument: the reverse of `(#)`.\n-- |\n-- | ```purescript\n-- | length $ groupBy productCategory $ filter isInStock $ products\n-- | ```\n-- |\n-- | is equivalent to:\n-- |\n-- | ```purescript\n-- | length (groupBy productCategory (filter isInStock products))\n-- | ```\n-- |\n-- | Or another alternative equivalent, applying chain of composed functions to\n-- | a value:\n-- |\n-- | ```purescript\n-- | length <<< groupBy productCategory <<< filter isInStock $ products\n-- | ```\ninfixr 0 apply as $\n\n-- | Applies an argument to a function. This is primarily used as the `(#)`\n-- | operator, which allows parentheses to be omitted in som
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