Make $ special
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@@ -1,5 +1,7 @@
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module Prelude
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id : ∀ a. a → a
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id x = x
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data Bool : U where
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True False : Bool
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@@ -15,14 +17,27 @@ _||_ : Bool → Bool → Bool
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True || _ = True
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False || b = b
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infixr 5 _&&_
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_&&_ : Bool → Bool → Bool
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False && b = False
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True && b = b
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infixl 6 _==_
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class Eq a where
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_==_ : a → a → Bool
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infixl 6 _/=_
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_/=_ : ∀ a. {{Eq a}} → a → a → Bool
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a /= b = not (a == b)
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data Nat : U where
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Z : Nat
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S : Nat -> Nat
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pred : Nat → Nat
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pred Z = Z
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pred (S k) = k
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instance Eq Nat where
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Z == Z = True
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S n == S m = n == m
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@@ -61,19 +76,23 @@ _<>>_ : ∀ a. SnocList a → List a → List a
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Lin <>> ys = ys
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(xs :< x) <>> ys = xs <>> x :: ys
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-- TODO this is special cased in some languages, maybe for easier
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-- inference? Figure out why.
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-- Currently very noisy in generated code (if nothing else, optimize it out?)
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infixr 0 _$_
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_$_ : ∀ a b. (a -> b) -> a -> b
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f $ a = f a
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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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-- f $ a = f a
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infixr 8 _×_
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infixr 2 _,_
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data _×_ : U → U → U where
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_,_ : ∀ A B. A → B → A × B
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infixl 6 _<_
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fst : ∀ a b. a × b → a
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fst (a,b) = a
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snd : ∀ a b. a × b → b
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snd (a,b) = b
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infixl 6 _<_ _<=_
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class Ord a where
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_<_ : a → a → Bool
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@@ -82,6 +101,8 @@ instance Ord Nat where
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Z < S _ = True
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S n < S m = n < m
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_<=_ : ∀ a. {{Eq a}} {{Ord a}} → a → a → Bool
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a <= b = a == b || a < b
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-- Monad
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class Monad (m : U → U) where
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@@ -95,6 +116,9 @@ ma >>= amb = bind ma amb
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_>>_ : {0 m} {{Monad m}} {0 a b} -> m a -> m b -> m b
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ma >> mb = mb
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join : ∀ m. {{Monad m}} {0 a} → m (m a) → m a
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join mma = mma >>= id
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-- Equality
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infixl 1 _≡_
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@@ -137,6 +161,14 @@ class Applicative (f : U → U) where
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return : {0 a} → a → f a
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_<*>_ : {0 a b} -> f (a → b) → f a → f b
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class Traversable (t : U → U) where
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traverse : {f : U → U} → {{appf : Applicative f}} → {a : U} → {b : U} → (a → f b) → t a → f (t b)
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instance Applicative Maybe where
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return a = Just a
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Nothing <*> _ = Nothing
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Just f <*> fa = f <$> fa
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infixr 2 _<|>_
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class Alternative (m : U → U) where
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_<|>_ : {0 a} → m a → m a → m a
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@@ -167,7 +199,6 @@ instance Mul Nat where
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Z * _ = Z
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S n * m = m + n * m
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infixl 7 _-_
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class Sub a where
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_-_ : a → a → a
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@@ -189,6 +220,17 @@ pfunc sconcat : String → String → String := `(x,y) => x + y`
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instance Concat String where
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_++_ = sconcat
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pfunc jsEq uses (True False) : ∀ a. a → a → Bool := `(_, a, b) => a == b ? True : False`
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instance Eq Int where
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a == b = jsEq a b
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instance Eq String where
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a == b = jsEq a b
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instance Eq Char where
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a == b = jsEq a b
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data Unit : U where
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MkUnit : Unit
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@@ -274,6 +316,21 @@ instance Monad List where
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bind Nil amb = Nil
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bind (x :: xs) amb = amb x ++ bind xs amb
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-- This is traverse, but we haven't defined Traversable yet
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mapA : ∀ m. {{Applicative m}} {0 a b} → (a → m b) → List a → m (List b)
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mapA f Nil = return Nil
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mapA f (x :: xs) = return _::_ <*> f x <*> mapA f xs
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mapM : ∀ m. {{Monad m}} {0 a b} → (a → m b) → List a → m (List b)
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mapM f Nil = pure Nil
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mapM f (x :: xs) = do
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b <- f x
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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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liftIO : ∀ a. IO a → m a
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@@ -306,9 +363,6 @@ instance Show Int where
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pfunc ord : Char -> Int := `(c) => c.charCodeAt(0)`
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infix 6 _<=_
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pfunc _<=_ uses (True False) : Int -> Int -> Bool := `(x,y) => (x <= y) ? True : False`
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pfunc unpack : String -> List Char
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:= `(s) => {
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let acc = Nil(Char)
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@@ -327,9 +381,15 @@ pfunc pack : List Char → String := `(cs) => {
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}
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`
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pfunc debugStr : ∀ a. a → String := `(_, obj) => {
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pfunc debugStr uses (natToInt listToArray) : ∀ a. a → String := `(_, obj) => {
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const go = (obj) => {
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if (obj?.tag) {
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if (obj?.tag === '_::_') {
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let stuff = listToArray(undefined,obj)
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return '['+(stuff.map(go).join(', '))+']'
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}
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if (obj?.tag === 'S') {
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return ''+natToInt(obj)
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} else if (obj?.tag) {
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let rval = '('+obj.tag
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for(let i=0;;i++) {
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let key = 'h'+i
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@@ -398,3 +458,80 @@ span {a} f xs = go xs 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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else (reverse left, x :: xs)
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instance Show Nat where
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show n = show (natToInt n)
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enumerate : ∀ a. List a → List (Nat × a)
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enumerate {a} xs = go Z xs
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where
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go : Nat → List a → List (Nat × a)
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go k Nil = Nil
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go k (x :: xs) = (k,x) :: go (S k) xs
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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 _ 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 Z xs = Nil
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take _ Nil = Nil
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take (S k) (x :: xs) = x :: take k xs
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getAt : ∀ a. Nat → List a → Maybe a
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getAt _ Nil = Nothing
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getAt Z (x :: xs) = Just x
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getAt (S k) (x :: xs) = getAt k xs
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splitOn : ∀ a. {{Eq a}} → a → List a → List (List a)
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splitOn {a} v xs = go Nil xs
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where
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go : List a → List a → List (List a)
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go acc Nil = reverse acc :: Nil
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go acc (x :: xs) = if x == v
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then reverse acc :: go Nil xs
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else go (x :: acc) xs
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class Inhabited a where
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default : a
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instance ∀ a. Inhabited (List a) where
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default = Nil
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getAt! : ∀ a. {{Inhabited a}} → Nat → List a → a
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getAt! _ Nil = default
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getAt! Z (x :: xs) = x
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getAt! (S k) (x :: xs) = getAt! k xs
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instance ∀ a. Applicative (Either a) where
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return b = Right b
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Right x <*> Right y = Right (x y)
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Left x <*> _ = Left x
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Right x <*> Left y = Left y
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instance ∀ a. Monad (Either a) where
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pure x = Right x
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bind (Right x) mab = mab x
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bind (Left x) mab = Left x
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instance Monad Maybe where
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pure x = Just x
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bind Nothing mab = Nothing
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bind (Just x) mab = mab x
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elem : ∀ a. {{Eq a}} → a → List a → Bool
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elem v Nil = False
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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,debugStr(_,a)); return a }`
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