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This repository has been archived by the owner on Jun 1, 2022. It is now read-only.
type Void = Void
type Nothing = ()
type Maybe(T) = nothing | just(T)
type Either(T, U) = left(T) | right(U)
type Const(T, U) = const(T)
type Identity(T) = identity(T)
type Map(T, U) = [(T, U)]
type IO(T) = io(T)
io->print :: <T <: Show> T -> IO(Nothing)
io->input :: () -> IO(String)
- :: Number -> Number
! :: T -> Boolean
^ :: Number -> Number -> Number
* :: Number -> Number -> Number
/ :: Number -> Number -> Number
+ :: Number -> Number -> Number
- :: Number -> Number -> Number
% :: Number -> Number -> Number
< :: Number -> Number -> Number
<= :: Number -> Number -> Number
> :: Number -> Number -> Number
>= :: Number -> Number -> Number
== :: T -> T -> Boolean
!= :: T -> T -> Boolean
=== :: T -> T -> Boolean
!== :: T -> T -> Boolean
&& :: T -> U -> Boolean
|| :: T -> U -> Boolean
==> :: T -> U -> Boolean
<=> :: T -> U -> Boolean
. :: T -> (T -> U) -> U
&. :: T? -> (T -> U) -> U?
o :: (U -> V) -> (T -> U) -> (T -> V)
-> :: <U <: @T> T -> U -> T[U]
to_boolean :: String -> Boolean
to_number :: String -> Number
to_string :: T -> String
abs :: Number -> Number
unit :: ()
absurd :: Void -> T
Follow-ups:
monads
kleisli
functors
bifunctors
applicatives
monoid type structure
The text was updated successfully, but these errors were encountered:
Follow-ups:
The text was updated successfully, but these errors were encountered: