Data.Extensible.Field

Flexible records and variants

Documentation

newtype Field h kv

A Field h (k ':> v) is h v annotated with the field name k.

Field :: (v -> *) -> Assoc k v -> *

Constructors

Field

Fields

• getField :: h (AssocValue kv)

Instances

Wrapper v h => Wrapper (Assoc k v) (Field k v h)

Associated Types

type Repr (Field k v h) (h :: Field k v h -> *) (v :: Field k v h) :: *

Methods

_Wrapper :: (Functor f, Profunctor p) => Optic' * * p f (h v) (Repr (Field k v h) h v)

Bounded (h (AssocValue k v kv)) => Bounded (Field k v h kv)

Methods

minBound :: Field k v h kv

maxBound :: Field k v h kv

Enum (h (AssocValue k v kv)) => Enum (Field k v h kv)

Methods

succ :: Field k v h kv -> Field k v h kv

pred :: Field k v h kv -> Field k v h kv

toEnum :: Int -> Field k v h kv

fromEnum :: Field k v h kv -> Int

enumFrom :: Field k v h kv -> [Field k v h kv]

enumFromThen :: Field k v h kv -> Field k v h kv -> [Field k v h kv]

enumFromTo :: Field k v h kv -> Field k v h kv -> [Field k v h kv]

enumFromThenTo :: Field k v h kv -> Field k v h kv -> Field k v h kv -> [Field k v h kv]

Eq (h (AssocValue k v kv)) => Eq (Field k v h kv)

Methods

(==) :: Field k v h kv -> Field k v h kv -> Bool

(/=) :: Field k v h kv -> Field k v h kv -> Bool

Floating (h (AssocValue k v kv)) => Floating (Field k v h kv)

Methods

pi :: Field k v h kv

exp :: Field k v h kv -> Field k v h kv

log :: Field k v h kv -> Field k v h kv

sqrt :: Field k v h kv -> Field k v h kv

(**) :: Field k v h kv -> Field k v h kv -> Field k v h kv

logBase :: Field k v h kv -> Field k v h kv -> Field k v h kv

sin :: Field k v h kv -> Field k v h kv

cos :: Field k v h kv -> Field k v h kv

tan :: Field k v h kv -> Field k v h kv

asin :: Field k v h kv -> Field k v h kv

acos :: Field k v h kv -> Field k v h kv

atan :: Field k v h kv -> Field k v h kv

sinh :: Field k v h kv -> Field k v h kv

cosh :: Field k v h kv -> Field k v h kv

tanh :: Field k v h kv -> Field k v h kv

asinh :: Field k v h kv -> Field k v h kv

acosh :: Field k v h kv -> Field k v h kv

atanh :: Field k v h kv -> Field k v h kv

log1p :: Field k v h kv -> Field k v h kv

expm1 :: Field k v h kv -> Field k v h kv

log1pexp :: Field k v h kv -> Field k v h kv

log1mexp :: Field k v h kv -> Field k v h kv

Fractional (h (AssocValue k v kv)) => Fractional (Field k v h kv)

Methods

(/) :: Field k v h kv -> Field k v h kv -> Field k v h kv

recip :: Field k v h kv -> Field k v h kv

fromRational :: Rational -> Field k v h kv

Integral (h (AssocValue k v kv)) => Integral (Field k v h kv)

Methods

quot :: Field k v h kv -> Field k v h kv -> Field k v h kv

rem :: Field k v h kv -> Field k v h kv -> Field k v h kv

div :: Field k v h kv -> Field k v h kv -> Field k v h kv

mod :: Field k v h kv -> Field k v h kv -> Field k v h kv

quotRem :: Field k v h kv -> Field k v h kv -> (Field k v h kv, Field k v h kv)

divMod :: Field k v h kv -> Field k v h kv -> (Field k v h kv, Field k v h kv)

toInteger :: Field k v h kv -> Integer

Num (h (AssocValue k v kv)) => Num (Field k v h kv)

Methods

(+) :: Field k v h kv -> Field k v h kv -> Field k v h kv

(-) :: Field k v h kv -> Field k v h kv -> Field k v h kv

(*) :: Field k v h kv -> Field k v h kv -> Field k v h kv

negate :: Field k v h kv -> Field k v h kv

abs :: Field k v h kv -> Field k v h kv

signum :: Field k v h kv -> Field k v h kv

fromInteger :: Integer -> Field k v h kv

Ord (h (AssocValue k v kv)) => Ord (Field k v h kv)

Methods

compare :: Field k v h kv -> Field k v h kv -> Ordering

(<) :: Field k v h kv -> Field k v h kv -> Bool

(<=) :: Field k v h kv -> Field k v h kv -> Bool

(>) :: Field k v h kv -> Field k v h kv -> Bool

(>=) :: Field k v h kv -> Field k v h kv -> Bool

max :: Field k v h kv -> Field k v h kv -> Field k v h kv

min :: Field k v h kv -> Field k v h kv -> Field k v h kv

Real (h (AssocValue k v kv)) => Real (Field k v h kv)

Methods

toRational :: Field k v h kv -> Rational

RealFloat (h (AssocValue k v kv)) => RealFloat (Field k v h kv)

Methods

floatRadix :: Field k v h kv -> Integer

floatDigits :: Field k v h kv -> Int

floatRange :: Field k v h kv -> (Int, Int)

decodeFloat :: Field k v h kv -> (Integer, Int)

encodeFloat :: Integer -> Int -> Field k v h kv

exponent :: Field k v h kv -> Int

significand :: Field k v h kv -> Field k v h kv

scaleFloat :: Int -> Field k v h kv -> Field k v h kv

isNaN :: Field k v h kv -> Bool

isInfinite :: Field k v h kv -> Bool

isDenormalized :: Field k v h kv -> Bool

isNegativeZero :: Field k v h kv -> Bool

isIEEE :: Field k v h kv -> Bool

atan2 :: Field k v h kv -> Field k v h kv -> Field k v h kv

RealFrac (h (AssocValue k v kv)) => RealFrac (Field k v h kv)

Methods

properFraction :: Integral b => Field k v h kv -> (b, Field k v h kv)

truncate :: Integral b => Field k v h kv -> b

round :: Integral b => Field k v h kv -> b

ceiling :: Integral b => Field k v h kv -> b

floor :: Integral b => Field k v h kv -> b

(KnownSymbol k, Wrapper v h, Show (Repr v h v1)) => Show (Field Symbol v h ((:>) Symbol v k v1))

Shows in field @= value style instead of the derived one.

Methods

showsPrec :: Int -> Field Symbol v h ((Symbol :> v) k v1) -> ShowS

show :: Field Symbol v h ((Symbol :> v) k v1) -> String

showList :: [Field Symbol v h ((Symbol :> v) k v1)] -> ShowS

Generic (Field k v h kv)

Associated Types

type Rep (Field k v h kv) :: * -> *

Methods

from :: Field k v h kv -> Rep (Field k v h kv) x

to :: Rep (Field k v h kv) x -> Field k v h kv

Semigroup (h (AssocValue k v kv)) => Semigroup (Field k v h kv)

Methods

(<>) :: Field k v h kv -> Field k v h kv -> Field k v h kv

sconcat :: NonEmpty (Field k v h kv) -> Field k v h kv

stimes :: Integral b => b -> Field k v h kv -> Field k v h kv

Monoid (h (AssocValue k v kv)) => Monoid (Field k v h kv)

Methods

mempty :: Field k v h kv

mappend :: Field k v h kv -> Field k v h kv -> Field k v h kv

mconcat :: [Field k v h kv] -> Field k v h kv

Storable (h (AssocValue k v kv)) => Storable (Field k v h kv)

Methods

sizeOf :: Field k v h kv -> Int

alignment :: Field k v h kv -> Int

peekElemOff :: Ptr (Field k v h kv) -> Int -> IO (Field k v h kv)

pokeElemOff :: Ptr (Field k v h kv) -> Int -> Field k v h kv -> IO ()

peekByteOff :: Ptr b -> Int -> IO (Field k v h kv)

pokeByteOff :: Ptr b -> Int -> Field k v h kv -> IO ()

peek :: Ptr (Field k v h kv) -> IO (Field k v h kv)

poke :: Ptr (Field k v h kv) -> Field k v h kv -> IO ()

NFData (h (AssocValue k v kv)) => NFData (Field k v h kv)

Methods

rnf :: Field k v h kv -> ()

type Repr (Assoc k v) (Field k v h) kv

type Repr (Assoc k v) (Field k v h) kv = Repr v h (AssocValue k v kv)

type Rep (Field k v h kv)

type Rep (Field k v h kv) = D1 (MetaData "Field" "Data.Extensible.Field" "extensible-0.4.3-FkffA4htkw4Gohvgxa4tQx" True) (C1 (MetaCons "Field" PrefixI True) (S1 (MetaSel (Just Symbol "getField") NoSourceUnpackedness NoSourceStrictness DecidedLazy) (Rec0 (h (AssocValue k v kv)))))

(@=) :: Wrapper h => FieldName k -> Repr h v -> Field h (k :> v) infix 1

Annotate a value by the field name.

(<@=>) :: (Functor f, Wrapper h) => FieldName k -> f (Repr h v) -> Comp f (Field h) (k :> v) infix 1

Lifted (@=)

(@:>) :: FieldName k -> h v -> Field h (k :> v) infix 1

Annotate a value by the field name without Wrapper.

(@==) :: FieldName (k :: Symbol) -> v -> Field Identity (k :> v) infix 1

Kind-monomorphic, unwrapped version of ('=')@

type FieldOptic k = forall kind. forall f p t xs h v. (Extensible f p t, Associate k v xs, Labelling k p, Wrapper h) => Optic' p f (t (Field h) xs) (Repr h v)

FieldOptic s is a type of optics that points a field/constructor named s.

The yielding fields can be Lenses for Records and Prisms for Variants.

FieldOptic "foo" = Associate "foo" a xs => Lens' (Record xs) a
FieldOptic "foo" = Associate "foo" a xs => Prism' (Variant xs) a

FieldOptics can be generated using mkField defined in the Data.Extensible.TH module.

type FieldName k = Optic' (LabelPhantom k) Proxy (Inextensible (Field Proxy) '[k :> ()]) ()

When you see this type as an argument, it expects a FieldLens. This type is used to resolve the name of the field internally.

liftField :: (g (AssocValue kv) -> h (AssocValue kv)) -> Field g kv -> Field h kv

Lift a function for the content.

liftField2 :: (f (AssocValue kv) -> g (AssocValue kv) -> h (AssocValue kv)) -> Field f kv -> Field g kv -> Field h kv

Lift a function for the content.

Records and variants

type RecordOf h = (:*) (Field h)

The type of records which contain several fields.

RecordOf :: (v -> *) -> [Assoc k v] -> *

type Record = RecordOf Identity

Simple record

emptyRecord :: Record '[]

An empty Record.

type VariantOf h = (:|) (Field h)

The dual of RecordOf

VariantOf :: (v -> *) -> [Assoc k v] -> *

type Variant = VariantOf Identity

Simple variant

Matching

matchWithField :: (forall x. f x -> g x -> r) -> RecordOf f xs -> VariantOf g xs -> r

Select a corresponding field of a variant.

matchField :: RecordOf (Match h r) xs -> VariantOf h xs -> r

Pattern matching on a Variant

Key / value

type family AssocKey (kv :: Assoc k v) :: k where ...

Take the type of the key

Equations

AssocKey (k :> v) = k

type family AssocValue (kv :: Assoc k v) :: v where ...

Take the type of the value

Equations

AssocValue (k :> v) = v

class (pk (AssocKey kv), pv (AssocValue kv)) => KeyValue pk pv kv

Combined constraint for Assoc

Instances

(pk k1, pv v1) => KeyValue v k pk pv ((:>) k v k1 v1)

proxyAssocKey :: proxy kv -> Proxy (AssocKey kv)

Proxy-level AssocKey. This is useful when using symbolVal.

Internal

data LabelPhantom s a b

A ghostly type which spells the field name

Instances

Profunctor (LabelPhantom * * k s)

Methods

dimap :: (a -> b) -> (c -> d) -> LabelPhantom * * k s b c -> LabelPhantom * * k s a d

lmap :: (a -> b) -> LabelPhantom * * k s b c -> LabelPhantom * * k s a c

rmap :: (b -> c) -> LabelPhantom * * k s a b -> LabelPhantom * * k s a c

(#.) :: Coercible * c b => (b -> c) -> LabelPhantom * * k s a b -> LabelPhantom * * k s a c

(.#) :: Coercible * b a => LabelPhantom * * k s b c -> (a -> b) -> LabelPhantom * * k s a c

type family Labelling s p :: Constraint where ...

Signifies a field name internally

Equations

Labelling s (LabelPhantom t) = s ~ t

Labelling s p = ()

data Inextensible h xs

The trivial inextensible data type

Instances

(Functor f, Profunctor p) => Extensible k f p (Inextensible k)

Methods

pieceAt :: Membership f xs x -> Optic' * * (Inextensible k) p (t h xs) (h x)