module Syntax.Basic.Deriving.SupportedTypeClasses where

import Prelude

-- Given the following type classes, Eq and Ord

-- | Determines whether two values of the same type are equal
class Eq_ a where
  eq_ :: a -> a -> Boolean

data Ordering_ = LT_ | GT_ | EQ_

-- | Determines whether left is less than, greater than, or equal to right
class Ord_ a where
  compare_ :: a -> a -> Ordering_

-- Original credit: @paf31
-- Link: https://github.com/paf31/24-days-of-purescript-2016/blob/master/3.markdown
-- Changes made: use meta-language to explain type class derivation syntax
-- Licensed under the Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
--   https://creativecommons.org/licenses/by-nc-sa/3.0/deed.en_US
data Type1
  = First Int
  | Second String

-- To create instances of `Eq` and `Ord` for `Type` we'd usually write it by hand:
instance Eq Type1 where
  eq (First a) (First b) = a == b
  eq (Second a) (Second b) = a == b
  eq _ _ = false

instance Ord Type1 where
  compare (First a) (First b) = compare a b
  compare (First _) _ = LT
  compare (Second a) (Second b) = compare a b
  compare (Second _) _ = GT

-- Imagine if we added a Third constructor to Type. We'd need to account for
--   that type as well now.
-- This gets tedious and, fortunately, the compiler can figure out what these
-- should be based on the 'shape' of the types. To reduce the boilerplate,
-- we can just add `derive` in front of the instance and not implement
-- the function:

data Type2
  = First2 Int
  | Second2 String

derive instance Eq Type2
derive instance Ord Type2

test2 :: Boolean
test2 =
  (compare (First2 1) (Second2 "Foo")) == LT

-- Ordering between "First" and "Second" depend on their sequence in the ADT.

data Type3
  = Second3 String
  | First3 Int

derive instance Eq Type3
derive instance Ord Type3

test3 :: Boolean
test3 =
  (compare (First3 1) (Second3 "Foo")) == GT

-- In other cases (like higher-kinded types),
-- we can use type class constraints to derive them:
data Box a = Box a
derive instance Eq a => Eq (Box a)
derive instance Ord a => Ord (Box a)

Note: this works for only two reasons:

First, because Int and String
  both have an Eq and Ord instance. If one of these did not,
  then the compiler would not know how to create them.

Second, because we can only derive instances for the type classes
that have special support in the compiler.
For a complete list of these type classes, see

Some type classes come from different libraries and may entail additional
requirements for their usage.

(These type classes can also be derived but they use a different syntax):
  - Data.Newtype (from `purescript-newtype`)
  - Data.Generic.Rep (from `purescript-generics-rep`)