[ cleanup ] consistent arrows in prelude
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@@ -83,7 +83,7 @@ xs <>< (y :: ys) = (xs :< y) <>< ys
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-- This is now handled by the parser, and LHS becomes `f a`.
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-- infixr 0 _$_
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-- _$_ : ∀ a b. (a -> b) -> a -> b
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-- _$_ : ∀ a b. (a → b) → a → b
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-- f $ a = f a
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infixr 8 _×_
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@@ -98,14 +98,14 @@ snd (a,b) = b
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-- Monad
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class Monad (m : U → U) where
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bind : {0 a b} → m a → (a → m b) → m b
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pure : {0 a} → a → m a
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bind : ∀ a b. m a → (a → m b) → m b
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pure : ∀ a. a → m a
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infixl 1 _>>=_ _>>_
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_>>=_ : ∀ m a b. {{Monad m}} -> (m a) -> (a -> m b) -> m b
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_>>=_ : ∀ m a b. {{Monad m}} → (m a) → (a → m b) → m b
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ma >>= amb = bind ma amb
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_>>_ : ∀ m a b. {{Monad m}} -> m a -> m b -> m b
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_>>_ : ∀ m a b. {{Monad m}} → m a → m b → m b
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ma >> mb = bind ma (\ _ => mb)
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join : ∀ m a. {{Monad m}} → m (m a) → m a
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@@ -114,16 +114,16 @@ join mma = mma >>= id
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-- Equality
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infixl 1 _≡_
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data _≡_ : {0 A : U} -> A -> A -> U where
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Refl : {0 A : U} -> {a : A} -> a ≡ a
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data _≡_ : ∀ A. A → A → U where
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Refl : ∀ A. {0 a : A} → a ≡ a
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replace : {0 A : U} {0 a b : A} -> (P : A -> U) -> a ≡ b -> P a -> P b
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replace : ∀ A. {0 a b : A} → (P : A → U) → a ≡ b → P a → P b
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replace p Refl x = x
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cong : {0 A B : U} {0 a b : A} -> (f : A -> B) -> a ≡ b -> f a ≡ f b
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cong : ∀ A B. {0 a b : A} → (f : A → B) → a ≡ b → f a ≡ f b
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cong f Refl = Refl
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sym : {0 A : U} -> {0 a b : A} -> a ≡ b -> b ≡ a
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sym : ∀ A. {0 a b : A} → a ≡ b → b ≡ a
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sym Refl = Refl
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@@ -269,7 +269,7 @@ instance Eq Char where
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ptype Array : U → U
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pfunc listToArray : {a : U} -> List a -> Array a := `
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pfunc listToArray : ∀ a. List a → Array a := `
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(a, l) => {
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let rval = []
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while (l.tag !== 'Nil') {
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@@ -280,11 +280,11 @@ pfunc listToArray : {a : U} -> List a -> Array a := `
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}
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`
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pfunc alen : {0 a : U} -> Array a -> Int := `(a,arr) => arr.length`
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pfunc aget : {0 a : U} -> Array a -> Int -> a := `(a, arr, ix) => arr[ix]`
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pfunc aempty : {0 a : U} -> Unit -> Array a := `() => []`
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pfunc alen : ∀ a. Array a → Int := `(a,arr) => arr.length`
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pfunc aget : ∀ a. Array a → Int → a := `(a, arr, ix) => arr[ix]`
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pfunc aempty : ∀ a. Unit → Array a := `() => []`
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pfunc arrayToList uses (Nil _::_) : {0 a} → Array a → List a := `(a,arr) => {
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pfunc arrayToList uses (Nil _::_) : ∀ a. Array a → List a := `(a,arr) => {
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let rval = Prelude_Nil(null)
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for (let i = arr.length - 1;i >= 0; i--) {
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rval = Prelude__$3A$3A_(a, arr[i], rval)
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@@ -297,11 +297,11 @@ pfunc arrayToList uses (Nil _::_) : {0 a} → Array a → List a := `(a,arr) =>
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-- for now I'll run this in JS
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pfunc lines uses (arrayToList) : String → List String := `(s) => Prelude_arrayToList(null,s.split('\n'))`
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pfunc p_strHead : (s : String) -> Char := `(s) => s[0]`
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pfunc p_strTail : (s : String) -> String := `(s) => s[0]`
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pfunc p_strHead : (s : String) → Char := `(s) => s[0]`
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pfunc p_strTail : (s : String) → String := `(s) => s[0]`
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pfunc trim : String -> String := `s => s.trim()`
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pfunc split uses (Nil _::_) : String -> String -> List String := `(s, by) => {
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pfunc trim : String → String := `s => s.trim()`
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pfunc split uses (Nil _::_) : String → String → List String := `(s, by) => {
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let parts = s.split(by)
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let rval = Prelude_Nil(null)
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parts.reverse()
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@@ -309,22 +309,22 @@ pfunc split uses (Nil _::_) : String -> String -> List String := `(s, by) => {
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return rval
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}`
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pfunc slen : String -> Int := `s => s.length`
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pfunc sindex : String -> Int -> Char := `(s,i) => s[i]`
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pfunc slen : String → Int := `s => s.length`
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pfunc sindex : String → Int → Char := `(s,i) => s[i]`
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pfunc natToInt : Nat -> Int := `(n) => n`
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pfunc intToNat : Int -> Nat := `(n) => n>0?n:0`
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pfunc natToInt : Nat → Int := `(n) => n`
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pfunc intToNat : Int → Nat := `(n) => n>0?n:0`
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pfunc fastConcat uses (listToArray) : List String → String := `(xs) => Prelude_listToArray(null, xs).join('')`
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pfunc replicate uses (natToInt) : Nat -> Char → String := `(n,c) => c.repeat(Prelude_natToInt(n))`
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pfunc replicate uses (natToInt) : Nat → Char → String := `(n,c) => c.repeat(Prelude_natToInt(n))`
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-- I don't want to use an empty type because it would be a proof of void
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ptype World
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data IORes a = MkIORes a World
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IO : U -> U
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IO a = World -> IORes a
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IO : U → U
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IO a = World → IORes a
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instance Monad IO where
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bind ma mab = \ w => case ma w of
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@@ -357,21 +357,21 @@ mapM f (x :: xs) = do
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bs <- mapM f xs
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pure (b :: bs)
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class HasIO (m : U -> U) where
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class HasIO (m : U → U) where
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liftIO : ∀ a. IO a → m a
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instance HasIO IO where
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liftIO a = a
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pfunc primPutStrLn uses (MkIORes MkUnit) : String -> IO Unit := `(s) => (w) => {
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pfunc primPutStrLn uses (MkIORes MkUnit) : String → IO Unit := `(s) => (w) => {
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console.log(s)
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return Prelude_MkIORes(null,Prelude_MkUnit,w)
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}`
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putStrLn : ∀ io. {{HasIO io}} -> String -> io Unit
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putStrLn : ∀ io. {{HasIO io}} → String → io Unit
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putStrLn s = liftIO (primPutStrLn s)
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pfunc showInt : Int -> String := `(i) => String(i)`
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pfunc showInt : Int → String := `(i) => String(i)`
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class Show a where
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show : a → String
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@@ -382,10 +382,10 @@ instance Show String where
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instance Show Int where
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show = showInt
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pfunc ord : Char -> Int := `(c) => c.charCodeAt(0)`
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pfunc ord : Char → Int := `(c) => c.charCodeAt(0)`
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pfunc chr : Int → Char := `(c) => String.fromCharCode(c)`
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pfunc unpack uses (Nil _::_) : String -> List Char
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pfunc unpack uses (Nil _::_) : String → List Char
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:= `(s) => {
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let acc = Prelude_Nil(null)
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for (let i = s.length - 1; 0 <= i; i--) acc = Prelude__$3A$3A_(null, s[i], acc)
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@@ -449,7 +449,7 @@ pfunc stringToInt : String → Int := `(s) => {
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-- TODO - add Foldable
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foldl : ∀ A B. (B -> A -> B) -> B -> List A -> B
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foldl : ∀ A B. (B → A → B) → B → List A → B
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foldl f acc Nil = acc
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foldl f acc (x :: xs) = foldl f (f acc x) xs
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@@ -458,7 +458,7 @@ foldr f b Nil = b
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foldr f b (x :: xs) = f x (foldr f b xs)
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infixl 9 _∘_
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_∘_ : ∀ A B C. (B -> C) -> (A -> B) -> A -> C
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_∘_ : ∀ A B C. (B → C) → (A → B) → A → C
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(f ∘ g) x = f (g x)
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@@ -480,7 +480,7 @@ instance Sub Int where
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instance Div Int where
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x / y = divInt x y
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printLn : {m} {{HasIO m}} {a} {{Show a}} → a → m Unit
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printLn : ∀ m. {{HasIO m}} {0 a : U} {{Show a}} → a → m Unit
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printLn a = putStrLn (show a)
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-- opaque JSObject
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@@ -488,10 +488,10 @@ ptype JSObject
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-- Like Idris1, but not idris2, we need {a} to put a in scope.
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span : ∀ a. (a -> Bool) -> List a -> List a × List a
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span : ∀ a. (a → Bool) → List a → List a × List a
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span {a} f xs = go xs Nil
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where
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go : List a -> List a -> List a × List a
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go : List a → List a → List a × List a
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go Nil left = (reverse left, Nil)
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go (x :: xs) left = if f x
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then go xs (x :: left)
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@@ -511,12 +511,12 @@ filter : ∀ a. (a → Bool) → List a → List a
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filter pred Nil = Nil
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filter pred (x :: xs) = if pred x then x :: filter pred xs else filter pred xs
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drop : ∀ a. Nat -> List a -> List a
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drop : ∀ a. Nat → List a → List a
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drop _ Nil = Nil
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drop Z xs = xs
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drop (S k) (x :: xs) = drop k xs
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take : ∀ a. Nat -> List a -> List a
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take : ∀ a. Nat → List a → List a
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take {a} n xs = go n xs Lin
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where
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go : Nat → List a → SnocList a → List a
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@@ -575,7 +575,7 @@ elem v (x :: xs) = if v == x then True else elem v xs
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-- TODO no empty value on my `Add`, I need a group..
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-- sum : ∀ a. {{Add a}} → List a → a
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-- sum xs = foldl _+_
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pfunc trace uses (debugStr) : ∀ a. String -> a -> a := `(_, msg, a) => { console.log(msg,Prelude_debugStr(_,a)); return a }`
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pfunc trace uses (debugStr) : ∀ a. String → a → a := `(_, msg, a) => { console.log(msg,Prelude_debugStr(_,a)); return a }`
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mapMaybe : ∀ a b. (a → Maybe b) → List a → List b
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mapMaybe {a} {b} f xs = go Lin xs
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@@ -617,7 +617,7 @@ pfunc arraySet uses (MkIORes MkUnit) : ∀ a. IOArray a → Int → a → IO Uni
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}`
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pfunc arraySize uses (MkIORes) : ∀ a. IOArray a → IO Int := `(_, arr) => w => Prelude_MkIORes(null, arr.length, w)`
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pfunc ioArrayToList uses (Nil _::_ MkIORes) : {0 a} → IOArray a → IO (List a) := `(a,arr) => w => {
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pfunc ioArrayToList uses (Nil _::_ MkIORes) : ∀ a. IOArray a → IO (List a) := `(a,arr) => w => {
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let rval = Prelude_Nil(null)
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for (let i = arr.length - 1;i >= 0; i--) {
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rval = Prelude__$3A$3A_(a, arr[i], rval)
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@@ -625,7 +625,7 @@ pfunc ioArrayToList uses (Nil _::_ MkIORes) : {0 a} → IOArray a → IO (List a
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return Prelude_MkIORes(null, rval, w)
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}`
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pfunc listToIOArray uses (MkIORes) : {0 a} → List a → IO (Array a) := `(a,list) => w => {
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pfunc listToIOArray uses (MkIORes) : ∀ a. List a → IO (Array a) := `(a,list) => w => {
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let rval = []
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while (list.tag === '_::_') {
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rval.push(list.h1)
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@@ -669,7 +669,7 @@ instance Bifunctor _×_ where
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instance Functor IO where
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map f a = bind a $ \ a => pure (f a)
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uncurry : ∀ a b c. (a -> b -> c) -> (a × b) -> c
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uncurry : ∀ a b c. (a → b → c) → (a × b) → c
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uncurry f (a,b) = f a b
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-- TODO Idris has a tail recursive version of this
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@@ -695,7 +695,7 @@ infixl 6 _<_ _<=_ _>_
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class Ord a where
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compare : a → a → Ordering
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_<_ : ∀ a. {{Ord a}} -> a → a → Bool
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_<_ : ∀ a. {{Ord a}} → a → a → Bool
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a < b = compare a b == LT
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_<=_ : ∀ a. {{Ord a}} → a → a → Bool
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@@ -704,7 +704,7 @@ a <= b = compare a b /= GT
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_>_ : ∀ a. {{Ord a}} → a → a → Bool
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a > b = compare a b == GT
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search : ∀ cl. {{cl}} -> cl
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search : ∀ cl. {{cl}} → cl
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search {{x}} = x
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instance Ord Nat where
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@@ -736,7 +736,7 @@ qsort : ∀ a. (a → a → Bool) → List a → List a
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qsort lt Nil = Nil
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qsort lt (x :: xs) = qsort lt (filter (λ y => not $ lt x y) xs) ++ x :: qsort lt (filter (lt x) xs)
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ordNub : ∀ a. {{Eq a}} {{Ord a}} -> List a -> List a
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ordNub : ∀ a. {{Eq a}} {{Ord a}} → List a → List a
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ordNub {a} {{ordA}} xs = go $ qsort _<_ xs
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where
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go : List a → List a
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@@ -818,12 +818,12 @@ instance ∀ a. {{Ord a}} → Ord (List a) where
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EQ => compare xs ys
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c => c
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isSpace : Char -> Bool
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isSpace : Char → Bool
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isSpace ' ' = True
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isSpace '\n' = True
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isSpace _ = False
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isDigit : Char -> Bool
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isDigit : Char → Bool
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isDigit '0' = True
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isDigit '1' = True
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isDigit '2' = True
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