Safe Haskell	Safe-Inferred
Language	Haskell2010

Data.Group.Generics

Contents

Orphan instances

Description

Orphan instances allowing generic deriving of Group instances:

 > data MyRecord
 >   = MyRecord
 >   { field1 :: Sum Double
 >   , field2 :: Product Double
 >   , field3 :: ( Sum Int, Sum Int )
 >   }
 >   deriving Generic
 >   deriving ( Semigroup, Monoid, Group )
 >     via Generically MyRecord

Also includes some instances for newtypes from base such as Identity and Const.

Orphan instances

(Generic g, Monoid (GenericProduct g), Abelian (Rep g ())) => Abelian (GenericProduct g) Source #
Instance details
(Generic g, Group (Generically g), Abelian (Rep g ())) => Abelian (Generically g) Source #
Instance details
Group g => Group (Par1 g) Source #
Instance details Methods invert :: Par1 g -> Par1 g # (~~) :: Par1 g -> Par1 g -> Par1 g # pow :: Integral x => Par1 g -> x -> Par1 g #
(Generic g, Monoid (GenericProduct g), Group (Rep g ())) => Group (GenericProduct g) Source #
Instance details Methods invert :: GenericProduct g -> GenericProduct g # (~~) :: GenericProduct g -> GenericProduct g -> GenericProduct g # pow :: Integral x => GenericProduct g -> x -> GenericProduct g #
(Generic g, Monoid (Generically g), Group (Rep g ())) => Group (Generically g) Source #
Instance details Methods invert :: Generically g -> Generically g # (~~) :: Generically g -> Generically g -> Generically g # pow :: Integral x => Generically g -> x -> Generically g #
Group (U1 p) Source #
Instance details Methods invert :: U1 p -> U1 p # (~~) :: U1 p -> U1 p -> U1 p # pow :: Integral x => U1 p -> x -> U1 p #
Group (f p) => Group (Rec1 f p) Source #
Instance details Methods invert :: Rec1 f p -> Rec1 f p # (~~) :: Rec1 f p -> Rec1 f p -> Rec1 f p # pow :: Integral x => Rec1 f p -> x -> Rec1 f p #
Group g => Group (K1 i g p) Source #
Instance details Methods invert :: K1 i g p -> K1 i g p # (~~) :: K1 i g p -> K1 i g p -> K1 i g p # pow :: Integral x => K1 i g p -> x -> K1 i g p #
Group (f p) => Group (M1 i c f p) Source #
Instance details Methods invert :: M1 i c f p -> M1 i c f p # (~~) :: M1 i c f p -> M1 i c f p -> M1 i c f p # pow :: Integral x => M1 i c f p -> x -> M1 i c f p #