Data.Promotion.Prelude.Either

Defines promoted functions and datatypes relating to Either, including a promoted version of all the definitions in Data.Either.

Because many of these definitions are produced by Template Haskell, it is not possible to create proper Haddock documentation. Please look up the corresponding operation in Data.Either. Also, please excuse the apparent repeated variable names. This is due to an interaction between Template Haskell and Haddock.

Promoted functions from Data.Either

either_ :: forall a c b. (a -> c) -> (b -> c) -> Either a b -> c

type family Either_ a a a :: c

Equations

Either_ f _z_1627652955 (Left x) = Apply f x

Either_ _z_1627652959 g (Right y) = Apply g y

The preceding two definitions are derived from the function either in Data.Either. The extra underscore is to avoid name clashes with the type Either.

type family Lefts a :: [a]

Equations

Lefts `[]` = `[]`

Lefts ((:) (Left x) xs) = Apply (Apply (:$) x) (Apply LeftsSym0 xs)

Lefts ((:) (Right _z_1627654406) xs) = Apply LeftsSym0 xs

type family Rights a :: [b]

Equations

Rights `[]` = `[]`

Rights ((:) (Left _z_1627654394) xs) = Apply RightsSym0 xs

Rights ((:) (Right x) xs) = Apply (Apply (:$) x) (Apply RightsSym0 xs)

type family PartitionEithers a :: ([a], [b])

Equations

PartitionEithers a_1627654348 = Apply (Apply (Apply FoldrSym0 (Apply (Apply Either_Sym0 (Let1627654355LeftSym1 a_1627654348)) (Let1627654355RightSym1 a_1627654348))) (Apply (Apply Tuple2Sym0 `[]`) `[]`)) a_1627654348

type family IsLeft a :: Bool

Equations

IsLeft (Left _z_1627654342) = TrueSym0

IsLeft (Right _z_1627654345) = FalseSym0

type family IsRight a :: Bool

Equations

IsRight (Left _z_1627654332) = FalseSym0

IsRight (Right _z_1627654335) = TrueSym0

Defunctionalization symbols

data LeftSym0 l

Instances

SuppressUnusedWarnings (TyFun k (Either k k) -> *) (LeftSym0 k k)

type Apply (Either k k1) k (LeftSym0 k k1) l0 = LeftSym1 k k1 l0

type LeftSym1 t = Left t

data RightSym0 l

Instances

SuppressUnusedWarnings (TyFun k (Either k k) -> *) (RightSym0 k k)

type Apply (Either k1 k) k (RightSym0 k1 k) l0 = RightSym1 k k1 l0

type RightSym1 t = Right t

data Either_Sym0 l

Instances

SuppressUnusedWarnings (TyFun (TyFun k k -> *) (TyFun (TyFun k k -> *) (TyFun (Either k k) k -> *) -> *) -> *) (Either_Sym0 k k k)

type Apply (TyFun (TyFun k2 k1 -> *) (TyFun (Either k k2) k1 -> *) -> *) (TyFun k k1 -> *) (Either_Sym0 k k1 k2) l0 = Either_Sym1 k k1 k2 l0

data Either_Sym1 l l

Instances

SuppressUnusedWarnings ((TyFun k k -> *) -> TyFun (TyFun k k -> *) (TyFun (Either k k) k -> *) -> *) (Either_Sym1 k k k)

type Apply (TyFun (Either k1 k) k2 -> *) (TyFun k k2 -> *) (Either_Sym1 k1 k2 k l1) l0 = Either_Sym2 k1 k2 k l1 l0

data Either_Sym2 l l l

Instances

SuppressUnusedWarnings ((TyFun k k -> *) -> (TyFun k k -> *) -> TyFun (Either k k) k -> *) (Either_Sym2 k k k)

type Apply k1 (Either k k2) (Either_Sym2 k k1 k2 l1 l2) l0 = Either_Sym3 k k1 k2 l1 l2 l0

type Either_Sym3 t t t = Either_ t t t

data LeftsSym0 l

Instances

SuppressUnusedWarnings (TyFun [Either k k] [k] -> *) (LeftsSym0 k k)

type Apply [k] [Either k k1] (LeftsSym0 k k1) l0 = LeftsSym1 k k1 l0

type LeftsSym1 t = Lefts t

data RightsSym0 l

Instances

SuppressUnusedWarnings (TyFun [Either k k] [k] -> *) (RightsSym0 k k)

type Apply [k] [Either k1 k] (RightsSym0 k1 k) l0 = RightsSym1 k1 k l0

type RightsSym1 t = Rights t

data IsLeftSym0 l

Instances

SuppressUnusedWarnings (TyFun (Either k k) Bool -> *) (IsLeftSym0 k k)

type Apply Bool (Either k k1) (IsLeftSym0 k k1) l0 = IsLeftSym1 k k1 l0

type IsLeftSym1 t = IsLeft t

data IsRightSym0 l

Instances

SuppressUnusedWarnings (TyFun (Either k k) Bool -> *) (IsRightSym0 k k)

type Apply Bool (Either k k1) (IsRightSym0 k k1) l0 = IsRightSym1 k k1 l0

type IsRightSym1 t = IsRight t