| Safe Haskell | None |
|---|---|
| Language | Haskell2010 |
Servant.Checked.Exceptions
- data Throws e
- data Envelope es a
- = ErrEnvelope (OpenUnion es)
- | SuccEnvelope a
- toSuccEnvelope :: a -> Envelope es a
- toErrEnvelope :: IsMember e es => e -> Envelope es a
- pureSuccEnvelope :: Applicative m => a -> m (Envelope es a)
- pureErrEnvelope :: (Applicative m, IsMember e es) => e -> m (Envelope es a)
- envelope :: (OpenUnion es -> c) -> (a -> c) -> Envelope es a -> c
- fromEnvelope :: (OpenUnion es -> a) -> Envelope es a -> a
- fromEnvelopeOr :: Envelope es a -> (OpenUnion es -> a) -> a
- fromEnvelopeM :: Applicative m => (OpenUnion es -> m a) -> Envelope es a -> m a
- fromEnvelopeOrM :: Applicative m => Envelope es a -> (OpenUnion es -> m a) -> m a
- errEnvelopeMatch :: forall e es a. IsMember e es => Envelope es a -> Maybe e
- catchesEnvelope :: forall tuple es a x. ToOpenProduct tuple (ReturnX x es) => tuple -> (a -> x) -> Envelope es a -> x
- _SuccEnvelope :: Prism (Envelope es a) (Envelope es b) a b
- _ErrEnvelope :: Prism (Envelope es a) (Envelope es' a) (OpenUnion es) (OpenUnion es')
- _ErrEnvelopeErr :: forall e es a. IsMember e es => Prism' (Envelope es a) e
- envelopeToEither :: Envelope es a -> Either (OpenUnion es) a
- eitherToEnvelope :: Either (OpenUnion es) a -> Envelope es a
- isoEnvelopeEither :: Iso (Envelope es a) (Envelope fs b) (Either (OpenUnion es) a) (Either (OpenUnion fs) b)
- type OpenUnion = Union Identity
- openUnion :: (OpenUnion as -> c) -> (a -> c) -> OpenUnion (a ': as) -> c
- fromOpenUnion :: (OpenUnion as -> a) -> OpenUnion (a ': as) -> a
- fromOpenUnionOr :: OpenUnion (a ': as) -> (OpenUnion as -> a) -> a
- openUnionPrism :: forall a as. IsMember a as => Prism' (OpenUnion as) a
- openUnionLift :: forall a as. IsMember a as => a -> OpenUnion as
- openUnionMatch :: forall a as. IsMember a as => OpenUnion as -> Maybe a
- catchesOpenUnion :: ToOpenProduct tuple (ReturnX x as) => tuple -> OpenUnion as -> x
- data Union f as where
- union :: (Union f as -> c) -> (f a -> c) -> Union f (a ': as) -> c
- absurdUnion :: Union f '[] -> a
- umap :: (forall a. f a -> g a) -> Union f as -> Union g as
- catchesUnion :: (Applicative f, ToProduct tuple f (ReturnX x as)) => tuple -> Union f as -> f x
- _This :: Prism (Union f (a ': as)) (Union f (b ': as)) (f a) (f b)
- _That :: Prism (Union f (a ': as)) (Union f (a ': bs)) (Union f as) (Union f bs)
- data Nat
- type family RIndex (r :: k) (rs :: [k]) :: Nat where ...
- class i ~ RIndex a as => UElem a as i where
- type IsMember a as = UElem a as (RIndex a as)
- type OpenProduct = Product Identity
- data Product f as where
- class ToOpenProduct tuple as | as -> tuple
- tupleToOpenProduct :: ToOpenProduct t as => t -> OpenProduct as
- class ToProduct tuple f as | f as -> tuple
- tupleToProduct :: ToProduct t f as => t -> Product f as
- type family ReturnX x as where ...
Throws API parameter
Envelope response wrapper
This Envelope type is a used as a wrapper around either an OpenUnion
with an error or a successful value. It is similar to an ,
but where the Either e ae is specialized to . The most important
difference from OpenUnion esEither is the the FromJSON and ToJSON instances.
Given an , we know that the envelope
could be a Envelope '[String, Double] ()SuccEnvelope and contain (). Or it could be a ErrEnvelope
that contains either a String or a Double. It might be simpler to
think of it as a type like .Either String (Either Double ())
An Envelope can be created with the toErrEnvelope and toSuccEnvelope
functions. The Prisms _SuccEnvelope, _ErrEnvelope, and
_ErrEnvelopeErr can be used to get values out of an Envelope.
Constructors
| ErrEnvelope (OpenUnion es) | |
| SuccEnvelope a |
Instances
| Monad (Envelope es) Source # | |
| Functor (Envelope es) Source # | |
| MonadFix (Envelope es) Source # | |
| Applicative (Envelope es) Source # | |
| Foldable (Envelope es) Source # | |
| Traversable (Envelope es) Source # | |
| (Eq (OpenUnion es), Eq a) => Eq (Envelope es a) Source # | |
| (Data (OpenUnion es), Data a, Typeable [*] es) => Data (Envelope es a) Source # | |
| (Ord (OpenUnion es), Ord a) => Ord (Envelope es a) Source # | |
| (Read (OpenUnion es), Read a) => Read (Envelope es a) Source # | |
| (Show (OpenUnion es), Show a) => Show (Envelope es a) Source # | |
| Generic (Envelope es a) Source # | |
| Semigroup (Envelope es a) Source # | |
| (ToJSON (OpenUnion es), ToJSON a) => ToJSON (Envelope es a) Source # | This Here is an example of a
Here is an example of a
|
| (FromJSON (OpenUnion es), FromJSON a) => FromJSON (Envelope es a) Source # | This is only a valid instance when the For an explanation, see the documentation on the |
| type Rep (Envelope es a) Source # | |
Envelope helper functions
Envelope constructors
toSuccEnvelope :: a -> Envelope es a Source #
This is a function to create a SuccEnvelope.
>>>toSuccEnvelope "hello" :: Envelope '[Double] StringSuccEnvelope "hello"
toErrEnvelope :: IsMember e es => e -> Envelope es a Source #
Create an ErrEnvelope from a member of the OpenUnion.
For instance, here is how to create an ErrEnvelope that contains a
Double:
>>>let double = 3.5 :: Double>>>toErrEnvelope double :: Envelope '[String, Double, Int] ()ErrEnvelope (Identity 3.5)
pureSuccEnvelope :: Applicative m => a -> m (Envelope es a) Source #
pureSuccEnvelope is toSuccEnvelope lifted up to an Applicative.
pureErrEnvelope :: (Applicative m, IsMember e es) => e -> m (Envelope es a) Source #
pureErrEnvelope is toErrEnvelope lifted up to an Applicative.
Envelope destructors
envelope :: (OpenUnion es -> c) -> (a -> c) -> Envelope es a -> c Source #
Case analysis for Envelopes.
Here is an example of matching on a SuccEnvelope:
>>>let env = toSuccEnvelope "hello" :: Envelope '[Double, Int] String>>>envelope (const "not a String") id env"hello"
Here is an example of matching on a ErrEnvelope:
>>>let double = 3.5 :: Double>>>let env' = toErrEnvelope double :: Envelope '[Double, Int] String>>>envelope (const "not a String") id env'"not a String"
fromEnvelope :: (OpenUnion es -> a) -> Envelope es a -> a Source #
Just like fromEither but for Envelope.
Here is an example of successfully matching:
>>>let env = toSuccEnvelope "hello" :: Envelope '[Double, Int] String>>>fromEnvelope (const "not a String") env"hello"
Here is an example of unsuccessfully matching:
>>>let double = 3.5 :: Double>>>let env' = toErrEnvelope double :: Envelope '[Double, Int] String>>>fromEnvelope (const "not a String") env'"not a String"
fromEnvelopeOr :: Envelope es a -> (OpenUnion es -> a) -> a Source #
Flipped version of fromEnvelope.
fromEnvelopeM :: Applicative m => (OpenUnion es -> m a) -> Envelope es a -> m a Source #
Lifted version of fromEnvelope.
fromEnvelopeOrM :: Applicative m => Envelope es a -> (OpenUnion es -> m a) -> m a Source #
Flipped version of fromEnvelopeM.
errEnvelopeMatch :: forall e es a. IsMember e es => Envelope es a -> Maybe e Source #
Pull out a specific e from an ErrEnvelope.
Successfully pull out an e:
>>>let double = 3.5 :: Double>>>let env = toErrEnvelope double :: Envelope '[Double] ()>>>errEnvelopeMatch env :: Maybe DoubleJust 3.5
Unsuccessfully pull out an e:
>>>let env' = toSuccEnvelope () :: Envelope '[Double] ()>>>errEnvelopeMatch env' :: Maybe DoubleNothing>>>let env'' = toErrEnvelope 'c' :: Envelope '[Double, Char] ()>>>errEnvelopeMatch env'' :: Maybe DoubleNothing
catchesEnvelope :: forall tuple es a x. ToOpenProduct tuple (ReturnX x es) => tuple -> (a -> x) -> Envelope es a -> x Source #
Envelope optics
_SuccEnvelope :: Prism (Envelope es a) (Envelope es b) a b Source #
Lens-compatible Prism to pull out an a from a SuccEnvelope.
Use _SuccEnvelope to construct an Envelope:
>>>review _SuccEnvelope "hello" :: Envelope '[Double] StringSuccEnvelope "hello"
Use _SuccEnvelope to try to destruct an Envelope into an a:
>>>let env = toSuccEnvelope "hello" :: Envelope '[Double] String>>>preview _SuccEnvelope env :: Maybe StringJust "hello"
Use _SuccEnvelope to try to destruct a 'Envelope into an a
(unsuccessfully):
>>>let double = 3.5 :: Double>>>let env' = toErrEnvelope double :: Envelope '[Double] String>>>preview _SuccEnvelope env' :: Maybe StringNothing
_ErrEnvelope :: Prism (Envelope es a) (Envelope es' a) (OpenUnion es) (OpenUnion es') Source #
Lens-compatible Prism to pull out an from a
OpenUnion esErrEnvelope.
Use _ErrEnvelope to construct an Envelope:
>>>let string = "hello" :: String>>>review _ErrEnvelope (openUnionLift string) :: Envelope '[String] DoubleErrEnvelope (Identity "hello")
Use _ErrEnvelope to try to destruct an Envelope into an
:OpenUnion es
>>>let double = 3.5 :: Double>>>let env = toErrEnvelope double :: Envelope '[Double] ()>>>preview _ErrEnvelope env :: Maybe (OpenUnion '[Double])Just (Identity 3.5)
Use _ErrEnvelope to try to destruct a 'Envelope into an
(unsuccessfully):OpenUnion es
>>>let env' = toSuccEnvelope () :: Envelope '[Double] ()>>>preview _ErrEnvelope env' :: Maybe (OpenUnion '[Double])Nothing
Most users will not use _ErrEnvelope, but instead _ErrEnvelopeErr.
_ErrEnvelopeErr :: forall e es a. IsMember e es => Prism' (Envelope es a) e Source #
Lens-compatible Prism to pull out a specific e from an ErrEnvelope.
Use _ErrEnvelopeErr to construct an Envelope:
>>>let string = "hello" :: String>>>review _ErrEnvelopeErr string :: Envelope '[String] DoubleErrEnvelope (Identity "hello")
Use _ErrEnvelopeErr to try to destruct an Envelope into an e:
>>>let double = 3.5 :: Double>>>let env = toErrEnvelope double :: Envelope '[Double] ()>>>preview _ErrEnvelopeErr env :: Maybe DoubleJust 3.5
Use _ErrEnvelopeErr to try to destruct a 'Envelope into an
e (unsuccessfully):
>>>let env' = toSuccEnvelope () :: Envelope '[Double] ()>>>preview _ErrEnvelopeErr env' :: Maybe DoubleNothing>>>let env'' = toErrEnvelope 'c' :: Envelope '[Double, Char] ()>>>preview _ErrEnvelopeErr env'' :: Maybe DoubleNothing
Most users will use _ErrEnvelopeErr instead of _ErrEnvelope.
Envelope and Either
isoEnvelopeEither :: Iso (Envelope es a) (Envelope fs b) (Either (OpenUnion es) a) (Either (OpenUnion fs) b) Source #
OpenUnion (used in ErrEnvelope)
OpenUnion Helpers
openUnion :: (OpenUnion as -> c) -> (a -> c) -> OpenUnion (a ': as) -> c Source #
Case analysis for OpenUnion.
Here is an example of successfully matching:
>>>let string = "hello" :: String>>>let o = openUnionLift string :: OpenUnion '[String, Int]>>>openUnion (const "not a String") id o"hello"
Here is an example of unsuccessfully matching:
>>>let double = 3.3 :: Double>>>let p = openUnionLift double :: OpenUnion '[String, Double, Int]>>>openUnion (const "not a String") id p"not a String"
fromOpenUnion :: (OpenUnion as -> a) -> OpenUnion (a ': as) -> a Source #
This is similar to fromMaybe for an OpenUnion.
Here is an example of successfully matching:
>>>let string = "hello" :: String>>>let o = openUnionLift string :: OpenUnion '[String, Int]>>>fromOpenUnion (const "not a String") o"hello"
Here is an example of unsuccessfully matching:
>>>let double = 3.3 :: Double>>>let p = openUnionLift double :: OpenUnion '[String, Double, Int]>>>fromOpenUnion (const "not a String") p"not a String"
fromOpenUnionOr :: OpenUnion (a ': as) -> (OpenUnion as -> a) -> a Source #
Flipped version of fromOpenUnion.
openUnionPrism :: forall a as. IsMember a as => Prism' (OpenUnion as) a Source #
Just like unionPrism but for OpenUnion.
openUnionLift :: forall a as. IsMember a as => a -> OpenUnion as Source #
openUnionMatch :: forall a as. IsMember a as => OpenUnion as -> Maybe a Source #
Just like unionMatch but for OpenUnion.
Successful matching:
>>>let string = "hello" :: String>>>let o = openUnionLift string :: OpenUnion '[Double, String, Int]>>>openUnionMatch o :: Maybe StringJust "hello"
Failure matching:
>>>let double = 3.3 :: Double>>>let p = openUnionLift double :: OpenUnion '[Double, String]>>>openUnionMatch p :: Maybe StringNothing
catchesOpenUnion :: ToOpenProduct tuple (ReturnX x as) => tuple -> OpenUnion as -> x Source #
Union (used by OpenUnion)
OpenUnion is a type synonym around Union. Most users will be able to
work directly with OpenUnion and ignore this Union type.
data Union f as where Source #
A Union is parameterized by a universe u, an interpretation f
and a list of labels as. The labels of the union are given by
inhabitants of the kind u; the type of values at any label a ::
u is given by its interpretation f a :: *.
Instances
| (Eq (f a1), Eq (Union a f as)) => Eq (Union a f ((:) a a1 as)) Source # | |
| Eq (Union u f ([] u)) Source # | |
| (Ord (f a1), Ord (Union a f as)) => Ord (Union a f ((:) a a1 as)) Source # | |
| Ord (Union u f ([] u)) Source # | |
| (Read (f a1), Read (Union a f as)) => Read (Union a f ((:) a a1 as)) Source # | This is only a valid instance when the For instance, imagine we are working with a
However, imagine are we working with a
If the order of the types is flipped around, we are are able to read
|
| Read (Union u f ([] u)) Source # | This will always fail, since |
| (Show (f a1), Show (Union a f as)) => Show (Union a f ((:) a a1 as)) Source # | |
| Show (Union u f ([] u)) Source # | |
| (ToJSON (f a1), ToJSON (Union a f as)) => ToJSON (Union a f ((:) a a1 as)) Source # | |
| ToJSON (Union u f ([] u)) Source # | |
| (FromJSON (f a1), FromJSON (Union a f as)) => FromJSON (Union a f ((:) a a1 as)) Source # | This is only a valid instance when the This is similar to the |
| FromJSON (Union u f ([] u)) Source # | This will always fail, since |
| (NFData (f a1), NFData (Union a f as)) => NFData (Union a f ((:) a a1 as)) Source # | |
| NFData (Union u f ([] u)) Source # | |
Union helpers
union :: (Union f as -> c) -> (f a -> c) -> Union f (a ': as) -> c Source #
Case analysis for Union.
Here is an example of matching on a This:
>>>let u = This (Identity "hello") :: Union Identity '[String, Int]>>>let runIdent = runIdentity :: Identity String -> String>>>union (const "not a String") runIdent u"hello"
Here is an example of matching on a That:
>>>let v = That (This (Identity 3.3)) :: Union Identity '[String, Double, Int]>>>union (const "not a String") runIdent v"not a String"
absurdUnion :: Union f '[] -> a Source #
Since a union with an empty list of labels is uninhabited, we can recover any type from it.
catchesUnion :: (Applicative f, ToProduct tuple f (ReturnX x as)) => tuple -> Union f as -> f x Source #
An alternate case anaylsis for a Union. This method uses a tuple
containing handlers for each potential value of the Union. This is
somewhat similar to the catches function.
Here is an example of handling a Union with two possible values. Notice
that a normal tuple is used:
>>>let u = This $ Identity 3 :: Union Identity '[Int, String]>>>let intHandler = (Identity $ \int -> show int) :: Identity (Int -> String)>>>let strHandler = (Identity $ \str -> str) :: Identity (String -> String)>>>catchesUnion (intHandler, strHandler) u :: Identity StringIdentity "3"
Given a Union like , the type of
Union Identity '[Int, String]catchesUnion becomes the following:
catchesUnion:: (Identity(Int->String),Identity(String->String)) ->UnionIdentity'[Int,String] ->IdentityString
Checkout catchesOpenUnion for more examples.
Union optics
_This :: Prism (Union f (a ': as)) (Union f (b ': as)) (f a) (f b) Source #
Lens-compatible Prism for This.
Use _This to construct a Union:
>>>review _This (Just "hello") :: Union Maybe '[String]Just "hello"
Use _This to try to destruct a Union into a f a:
>>>let u = This (Identity "hello") :: Union Identity '[String, Int]>>>preview _This u :: Maybe (Identity String)Just (Identity "hello")
Use _This to try to destruct a Union into a f a (unsuccessfully):
>>>let v = That (This (Identity 3.3)) :: Union Identity '[String, Double, Int]>>>preview _This v :: Maybe (Identity String)Nothing
_That :: Prism (Union f (a ': as)) (Union f (a ': bs)) (Union f as) (Union f bs) Source #
Lens-compatible Prism for That.
Use _That to construct a Union:
>>>let u = This (Just "hello") :: Union Maybe '[String]>>>review _That u :: Union Maybe '[Double, String]Just "hello"
Use _That to try to peel off a That from a Union:
>>>let v = That (This (Identity "hello")) :: Union Identity '[Int, String]>>>preview _That v :: Maybe (Union Identity '[String])Just (Identity "hello")
Use _That to try to peel off a That from a Union (unsuccessfully):
>>>let w = This (Identity 3.5) :: Union Identity '[Double, String]>>>preview _That w :: Maybe (Union Identity '[String])Nothing
Typeclasses used with Union
A mere approximation of the natural numbers. And their image as lifted by
-XDataKinds corresponds to the actual natural numbers.
type family RIndex (r :: k) (rs :: [k]) :: Nat where ... Source #
A partial relation that gives the index of a value in a list.
Find the first item:
>>>import Data.Type.Equality ((:~:)(Refl))>>>Refl :: RIndex String '[String, Int] :~: 'ZRefl
Find the third item:
>>>Refl :: RIndex Char '[String, Int, Char] :~: 'S ('S 'Z)Refl
class i ~ RIndex a as => UElem a as i where Source #
provides a way to potentially get an UElem a as if a out of a
(Union f asunionMatch). It also provides a way to create a
from an Union f asf a (unionLift).
This is safe because of the RIndex contraint. This RIndex constraint
tells us that there actually is an a in as at index i.
As an end-user, you should never need to implement an additional instance of this typeclass.
Minimal complete definition
Methods
unionPrism :: Prism' (Union f as) (f a) Source #
This is implemented as .prism' unionLift unionMatch
unionLift :: f a -> Union f as Source #
This is implemented as .review unionPrism
unionMatch :: Union f as -> Maybe (f a) Source #
This is implemented as .preview unionPrism
type IsMember a as = UElem a as (RIndex a as) Source #
This is a helpful Constraint synonym to assert that a is a member of
as.
OpenProduct (used by OpenUnion)
This Product type is used to easily create a case-analysis for
Unions. You can see it being used in catchesOpenUnion and
catchesEnvelope. The ToProduct type class makes it easy to convert a
tuple to a Product. This makes it so the end user only has to worry
about working with tuples, and can mostly ignore this Product type.
type OpenProduct = Product Identity Source #
data Product f as where Source #
An extensible product type. This is similar to
Union, except a product type
instead of a sum type.
class ToOpenProduct tuple as | as -> tuple Source #
ToOpenProduct gives us a way to convert a tuple to an OpenProduct.
See tupleToOpenProduct.
Minimal complete definition
tupleToOpenProduct :: ToOpenProduct t as => t -> OpenProduct as Source #
Turn a tuple into an OpenProduct.
For example, turn a triple into an OpenProduct:
>>>tupleToOpenProduct (1, 2.0, "hello") :: OpenProduct '[Int, Double, String]Cons (Identity 1) (Cons (Identity 2.0) (Cons (Identity "hello") Nil))
Turn a single value into an OpenProduct:
>>>tupleToOpenProduct 'c' :: OpenProduct '[Char]Cons (Identity 'c') Nil
class ToProduct tuple f as | f as -> tuple Source #
This type class provides a way to turn a tuple into a Product.
Minimal complete definition
tupleToProduct :: ToProduct t f as => t -> Product f as Source #
Turn a tuple into a Product.
>>>tupleToProduct (Identity 1, Identity 2.0) :: Product Identity '[Int, Double]Cons (Identity 1) (Cons (Identity 2.0) Nil)