{-# LANGUAGE RankNTypes #-}
module Data.OpenApi.Operation (
allOperations,
operationsOf,
applyTags,
applyTagsFor,
setResponse,
setResponseWith,
setResponseFor,
setResponseForWith,
prependPath,
declareResponse,
) where
import Prelude ()
import Prelude.Compat
import Control.Lens
import Data.Data.Lens
import Data.List.Compat
import Data.Maybe (mapMaybe)
import Data.Proxy
import qualified Data.Set as Set
import Data.Text (Text)
import Network.HTTP.Media (MediaType)
import Data.OpenApi.Declare
import Data.OpenApi.Internal
import Data.OpenApi.Lens
import Data.OpenApi.Schema
import qualified Data.HashMap.Strict.InsOrd as InsOrdHashMap
import qualified Data.HashSet.InsOrd as InsOrdHS
prependPath :: FilePath -> OpenApi -> OpenApi
prependPath :: FilePath -> OpenApi -> OpenApi
prependPath FilePath
path = (InsOrdHashMap FilePath PathItem
-> Identity (InsOrdHashMap FilePath PathItem))
-> OpenApi -> Identity OpenApi
forall s a. HasPaths s a => Lens' s a
paths ((InsOrdHashMap FilePath PathItem
-> Identity (InsOrdHashMap FilePath PathItem))
-> OpenApi -> Identity OpenApi)
-> (InsOrdHashMap FilePath PathItem
-> InsOrdHashMap FilePath PathItem)
-> OpenApi
-> OpenApi
forall s t a b. ASetter s t a b -> (a -> b) -> s -> t
%~ (FilePath -> FilePath)
-> InsOrdHashMap FilePath PathItem
-> InsOrdHashMap FilePath PathItem
forall k' k v.
(Eq k', Hashable k') =>
(k -> k') -> InsOrdHashMap k v -> InsOrdHashMap k' v
InsOrdHashMap.mapKeys (FilePath
path FilePath -> FilePath -> FilePath
</>)
where
FilePath
x </> :: FilePath -> FilePath -> FilePath
</> FilePath
y = case FilePath -> FilePath
trim FilePath
y of
FilePath
"" -> FilePath
"/" FilePath -> FilePath -> FilePath
forall a. Semigroup a => a -> a -> a
<> FilePath -> FilePath
trim FilePath
x
FilePath
y' -> FilePath
"/" FilePath -> FilePath -> FilePath
forall a. Semigroup a => a -> a -> a
<> FilePath -> FilePath
trim FilePath
x FilePath -> FilePath -> FilePath
forall a. Semigroup a => a -> a -> a
<> FilePath
"/" FilePath -> FilePath -> FilePath
forall a. Semigroup a => a -> a -> a
<> FilePath
y'
trim :: FilePath -> FilePath
trim = (Char -> Bool) -> FilePath -> FilePath
forall a. (a -> Bool) -> [a] -> [a]
dropWhile (Char -> Char -> Bool
forall a. Eq a => a -> a -> Bool
== Char
'/') (FilePath -> FilePath)
-> (FilePath -> FilePath) -> FilePath -> FilePath
forall b c a. (b -> c) -> (a -> b) -> a -> c
. (Char -> Bool) -> FilePath -> FilePath
forall a. (a -> Bool) -> [a] -> [a]
dropWhileEnd (Char -> Char -> Bool
forall a. Eq a => a -> a -> Bool
== Char
'/')
allOperations :: Traversal' OpenApi Operation
allOperations :: (Operation -> f Operation) -> OpenApi -> f OpenApi
allOperations = (InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> OpenApi -> f OpenApi
forall s a. HasPaths s a => Lens' s a
paths((InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> OpenApi -> f OpenApi)
-> ((Operation -> f Operation)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> (Operation -> f Operation)
-> OpenApi
-> f OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
.(PathItem -> f PathItem)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem)
forall (t :: * -> *) (f :: * -> *) a b.
(Traversable t, Applicative f) =>
(a -> f b) -> t a -> f (t b)
traverse((PathItem -> f PathItem)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> ((Operation -> f Operation) -> PathItem -> f PathItem)
-> (Operation -> f Operation)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem)
forall b c a. (b -> c) -> (a -> b) -> a -> c
.(Operation -> f Operation) -> PathItem -> f PathItem
forall s a. (Data s, Typeable a) => Traversal' s a
template
operationsOf :: OpenApi -> Traversal' OpenApi Operation
operationsOf :: OpenApi -> Traversal' OpenApi Operation
operationsOf OpenApi
sub = (InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> OpenApi -> f OpenApi
forall s a. HasPaths s a => Lens' s a
paths((InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> OpenApi -> f OpenApi)
-> ((Operation -> f Operation)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> (Operation -> f Operation)
-> OpenApi
-> f OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
.Indexed FilePath PathItem (f PathItem)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem)
forall i (t :: * -> *) a b.
TraversableWithIndex i t =>
IndexedTraversal i (t a) (t b) a b
itraversed(Indexed FilePath PathItem (f PathItem)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem))
-> ((Operation -> f Operation)
-> Indexed FilePath PathItem (f PathItem))
-> (Operation -> f Operation)
-> InsOrdHashMap FilePath PathItem
-> f (InsOrdHashMap FilePath PathItem)
forall b c a. (b -> c) -> (a -> b) -> a -> c
.((FilePath, PathItem) -> f (FilePath, PathItem))
-> Indexed FilePath PathItem (f PathItem)
forall i (p :: * -> * -> *) (f :: * -> *) s j t.
(Indexable i p, Functor f) =>
p (i, s) (f (j, t)) -> Indexed i s (f t)
withIndex(((FilePath, PathItem) -> f (FilePath, PathItem))
-> Indexed FilePath PathItem (f PathItem))
-> ((Operation -> f Operation)
-> (FilePath, PathItem) -> f (FilePath, PathItem))
-> (Operation -> f Operation)
-> Indexed FilePath PathItem (f PathItem)
forall b c a. (b -> c) -> (a -> b) -> a -> c
.(Operation -> f Operation)
-> (FilePath, PathItem) -> f (FilePath, PathItem)
Traversal' (FilePath, PathItem) Operation
subops
where
subops :: Traversal' (FilePath, PathItem) Operation
subops :: (Operation -> f Operation)
-> (FilePath, PathItem) -> f (FilePath, PathItem)
subops Operation -> f Operation
f (FilePath
path, PathItem
item) = case FilePath -> InsOrdHashMap FilePath PathItem -> Maybe PathItem
forall k v. (Eq k, Hashable k) => k -> InsOrdHashMap k v -> Maybe v
InsOrdHashMap.lookup FilePath
path (OpenApi
sub OpenApi
-> Getting
(InsOrdHashMap FilePath PathItem)
OpenApi
(InsOrdHashMap FilePath PathItem)
-> InsOrdHashMap FilePath PathItem
forall s a. s -> Getting a s a -> a
^. Getting
(InsOrdHashMap FilePath PathItem)
OpenApi
(InsOrdHashMap FilePath PathItem)
forall s a. HasPaths s a => Lens' s a
paths) of
Just PathItem
subitem -> (,) FilePath
path (PathItem -> (FilePath, PathItem))
-> f PathItem -> f (FilePath, PathItem)
forall (f :: * -> *) a b. Functor f => (a -> b) -> f a -> f b
<$> PathItem -> (Operation -> f Operation) -> PathItem -> f PathItem
PathItem -> Traversal' PathItem Operation
methodsOf PathItem
subitem Operation -> f Operation
f PathItem
item
Maybe PathItem
Nothing -> (FilePath, PathItem) -> f (FilePath, PathItem)
forall (f :: * -> *) a. Applicative f => a -> f a
pure (FilePath
path, PathItem
item)
methodsOf :: PathItem -> Traversal' PathItem Operation
methodsOf :: PathItem -> Traversal' PathItem Operation
methodsOf PathItem
pathItem = Traversing
(->) f PathItem PathItem (Maybe Operation) (Maybe Operation)
-> LensLike f PathItem PathItem [Maybe Operation] [Maybe Operation]
forall (f :: * -> *) s t a.
Functor f =>
Traversing (->) f s t a a -> LensLike f s t [a] [a]
partsOf Traversing
(->) f PathItem PathItem (Maybe Operation) (Maybe Operation)
forall s a. (Data s, Typeable a) => Traversal' s a
template LensLike f PathItem PathItem [Maybe Operation] [Maybe Operation]
-> ((Operation -> f Operation)
-> [Maybe Operation] -> f [Maybe Operation])
-> (Operation -> f Operation)
-> PathItem
-> f PathItem
forall b c a. (b -> c) -> (a -> b) -> a -> c
. Indexed Int (Maybe Operation) (f (Maybe Operation))
-> [Maybe Operation] -> f [Maybe Operation]
forall i (t :: * -> *) a b.
TraversableWithIndex i t =>
IndexedTraversal i (t a) (t b) a b
itraversed (Indexed Int (Maybe Operation) (f (Maybe Operation))
-> [Maybe Operation] -> f [Maybe Operation])
-> ((Operation -> f Operation)
-> Indexed Int (Maybe Operation) (f (Maybe Operation)))
-> (Operation -> f Operation)
-> [Maybe Operation]
-> f [Maybe Operation]
forall b c a. (b -> c) -> (a -> b) -> a -> c
. (Int -> Bool)
-> Optical'
(->) (Indexed Int) f (Maybe Operation) (Maybe Operation)
forall i (p :: * -> * -> *) (f :: * -> *) a.
(Indexable i p, Applicative f) =>
(i -> Bool) -> Optical' p (Indexed i) f a a
indices (Int -> [Int] -> Bool
forall (t :: * -> *) a. (Foldable t, Eq a) => a -> t a -> Bool
`elem` [Int]
ns) Optical' (->) (Indexed Int) f (Maybe Operation) (Maybe Operation)
-> ((Operation -> f Operation)
-> Maybe Operation -> f (Maybe Operation))
-> (Operation -> f Operation)
-> Indexed Int (Maybe Operation) (f (Maybe Operation))
forall b c a. (b -> c) -> (a -> b) -> a -> c
. (Operation -> f Operation)
-> Maybe Operation -> f (Maybe Operation)
forall a b. Prism (Maybe a) (Maybe b) a b
_Just
where
ops :: [Maybe Operation]
ops = PathItem
pathItem PathItem
-> Getting (Endo [Maybe Operation]) PathItem (Maybe Operation)
-> [Maybe Operation]
forall s a. s -> Getting (Endo [a]) s a -> [a]
^.. Getting (Endo [Maybe Operation]) PathItem (Maybe Operation)
forall s a. (Data s, Typeable a) => Traversal' s a
template :: [Maybe Operation]
ns :: [Int]
ns = ((Int, Maybe Operation) -> Maybe Int)
-> [(Int, Maybe Operation)] -> [Int]
forall a b. (a -> Maybe b) -> [a] -> [b]
mapMaybe (((Int, Operation) -> Int) -> Maybe (Int, Operation) -> Maybe Int
forall (f :: * -> *) a b. Functor f => (a -> b) -> f a -> f b
fmap (Int, Operation) -> Int
forall a b. (a, b) -> a
fst (Maybe (Int, Operation) -> Maybe Int)
-> ((Int, Maybe Operation) -> Maybe (Int, Operation))
-> (Int, Maybe Operation)
-> Maybe Int
forall b c a. (b -> c) -> (a -> b) -> a -> c
. (Int, Maybe Operation) -> Maybe (Int, Operation)
forall (t :: * -> *) (f :: * -> *) a.
(Traversable t, Applicative f) =>
t (f a) -> f (t a)
sequenceA) ([(Int, Maybe Operation)] -> [Int])
-> [(Int, Maybe Operation)] -> [Int]
forall a b. (a -> b) -> a -> b
$ [Int] -> [Maybe Operation] -> [(Int, Maybe Operation)]
forall a b. [a] -> [b] -> [(a, b)]
zip [Int
0..] [Maybe Operation]
ops
applyTags :: [Tag] -> OpenApi -> OpenApi
applyTags :: [Tag] -> OpenApi -> OpenApi
applyTags = Traversal' OpenApi Operation -> [Tag] -> OpenApi -> OpenApi
applyTagsFor Traversal' OpenApi Operation
allOperations
applyTagsFor :: Traversal' OpenApi Operation -> [Tag] -> OpenApi -> OpenApi
applyTagsFor :: Traversal' OpenApi Operation -> [Tag] -> OpenApi -> OpenApi
applyTagsFor Traversal' OpenApi Operation
ops [Tag]
ts OpenApi
swag = OpenApi
swag
OpenApi -> (OpenApi -> OpenApi) -> OpenApi
forall a b. a -> (a -> b) -> b
& (Operation -> Identity Operation) -> OpenApi -> Identity OpenApi
Traversal' OpenApi Operation
ops ((Operation -> Identity Operation) -> OpenApi -> Identity OpenApi)
-> ((InsOrdHashSet TagName -> Identity (InsOrdHashSet TagName))
-> Operation -> Identity Operation)
-> (InsOrdHashSet TagName -> Identity (InsOrdHashSet TagName))
-> OpenApi
-> Identity OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
. (InsOrdHashSet TagName -> Identity (InsOrdHashSet TagName))
-> Operation -> Identity Operation
forall s a. HasTags s a => Lens' s a
tags ((InsOrdHashSet TagName -> Identity (InsOrdHashSet TagName))
-> OpenApi -> Identity OpenApi)
-> (InsOrdHashSet TagName -> InsOrdHashSet TagName)
-> OpenApi
-> OpenApi
forall s t a b. ASetter s t a b -> (a -> b) -> s -> t
%~ (InsOrdHashSet TagName
-> InsOrdHashSet TagName -> InsOrdHashSet TagName
forall a. Semigroup a => a -> a -> a
<> [TagName] -> InsOrdHashSet TagName
forall k. (Eq k, Hashable k) => [k] -> InsOrdHashSet k
InsOrdHS.fromList ((Tag -> TagName) -> [Tag] -> [TagName]
forall a b. (a -> b) -> [a] -> [b]
map Tag -> TagName
_tagName [Tag]
ts))
OpenApi -> (OpenApi -> OpenApi) -> OpenApi
forall a b. a -> (a -> b) -> b
& (InsOrdHashSet Tag -> Identity (InsOrdHashSet Tag))
-> OpenApi -> Identity OpenApi
forall s a. HasTags s a => Lens' s a
tags ((InsOrdHashSet Tag -> Identity (InsOrdHashSet Tag))
-> OpenApi -> Identity OpenApi)
-> (InsOrdHashSet Tag -> InsOrdHashSet Tag) -> OpenApi -> OpenApi
forall s t a b. ASetter s t a b -> (a -> b) -> s -> t
%~ (InsOrdHashSet Tag -> InsOrdHashSet Tag -> InsOrdHashSet Tag
forall a. Semigroup a => a -> a -> a
<> [Tag] -> InsOrdHashSet Tag
forall k. (Eq k, Hashable k) => [k] -> InsOrdHashSet k
InsOrdHS.fromList [Tag]
ts)
declareResponse :: ToSchema a => MediaType -> Proxy a -> Declare (Definitions Schema) Response
declareResponse :: MediaType -> Proxy a -> Declare (Definitions Schema) Response
declareResponse MediaType
cType Proxy a
proxy = do
Referenced Schema
s <- Proxy a -> Declare (Definitions Schema) (Referenced Schema)
forall a.
ToSchema a =>
Proxy a -> Declare (Definitions Schema) (Referenced Schema)
declareSchemaRef Proxy a
proxy
Response -> Declare (Definitions Schema) Response
forall (m :: * -> *) a. Monad m => a -> m a
return (Response
forall a. Monoid a => a
mempty Response -> (Response -> Response) -> Response
forall a b. a -> (a -> b) -> b
& (InsOrdHashMap MediaType MediaTypeObject
-> Identity (InsOrdHashMap MediaType MediaTypeObject))
-> Response -> Identity Response
forall s a. HasContent s a => Lens' s a
content((InsOrdHashMap MediaType MediaTypeObject
-> Identity (InsOrdHashMap MediaType MediaTypeObject))
-> Response -> Identity Response)
-> ((Maybe MediaTypeObject -> Identity (Maybe MediaTypeObject))
-> InsOrdHashMap MediaType MediaTypeObject
-> Identity (InsOrdHashMap MediaType MediaTypeObject))
-> (Maybe MediaTypeObject -> Identity (Maybe MediaTypeObject))
-> Response
-> Identity Response
forall b c a. (b -> c) -> (a -> b) -> a -> c
.Index (InsOrdHashMap MediaType MediaTypeObject)
-> Lens'
(InsOrdHashMap MediaType MediaTypeObject)
(Maybe (IxValue (InsOrdHashMap MediaType MediaTypeObject)))
forall m. At m => Index m -> Lens' m (Maybe (IxValue m))
at MediaType
Index (InsOrdHashMap MediaType MediaTypeObject)
cType ((Maybe MediaTypeObject -> Identity (Maybe MediaTypeObject))
-> Response -> Identity Response)
-> MediaTypeObject -> Response -> Response
forall s t a b. ASetter s t a (Maybe b) -> b -> s -> t
?~ (MediaTypeObject
forall a. Monoid a => a
mempty MediaTypeObject
-> (MediaTypeObject -> MediaTypeObject) -> MediaTypeObject
forall a b. a -> (a -> b) -> b
& (Maybe (Referenced Schema) -> Identity (Maybe (Referenced Schema)))
-> MediaTypeObject -> Identity MediaTypeObject
forall s a. HasSchema s a => Lens' s a
schema ((Maybe (Referenced Schema)
-> Identity (Maybe (Referenced Schema)))
-> MediaTypeObject -> Identity MediaTypeObject)
-> Referenced Schema -> MediaTypeObject -> MediaTypeObject
forall s t a b. ASetter s t a (Maybe b) -> b -> s -> t
?~ Referenced Schema
s))
setResponse :: HttpStatusCode -> Declare (Definitions Schema) Response -> OpenApi -> OpenApi
setResponse :: Int -> Declare (Definitions Schema) Response -> OpenApi -> OpenApi
setResponse = Traversal' OpenApi Operation
-> Int
-> Declare (Definitions Schema) Response
-> OpenApi
-> OpenApi
setResponseFor Traversal' OpenApi Operation
allOperations
setResponseWith :: (Response -> Response -> Response) -> HttpStatusCode -> Declare (Definitions Schema) Response -> OpenApi -> OpenApi
setResponseWith :: (Response -> Response -> Response)
-> Int
-> Declare (Definitions Schema) Response
-> OpenApi
-> OpenApi
setResponseWith = Traversal' OpenApi Operation
-> (Response -> Response -> Response)
-> Int
-> Declare (Definitions Schema) Response
-> OpenApi
-> OpenApi
setResponseForWith Traversal' OpenApi Operation
allOperations
setResponseFor :: Traversal' OpenApi Operation -> HttpStatusCode -> Declare (Definitions Schema) Response -> OpenApi -> OpenApi
setResponseFor :: Traversal' OpenApi Operation
-> Int
-> Declare (Definitions Schema) Response
-> OpenApi
-> OpenApi
setResponseFor Traversal' OpenApi Operation
ops Int
code Declare (Definitions Schema) Response
dres OpenApi
swag = OpenApi
swag
OpenApi -> (OpenApi -> OpenApi) -> OpenApi
forall a b. a -> (a -> b) -> b
& (Components -> Identity Components) -> OpenApi -> Identity OpenApi
forall s a. HasComponents s a => Lens' s a
components((Components -> Identity Components)
-> OpenApi -> Identity OpenApi)
-> ((Definitions Schema -> Identity (Definitions Schema))
-> Components -> Identity Components)
-> (Definitions Schema -> Identity (Definitions Schema))
-> OpenApi
-> Identity OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
.(Definitions Schema -> Identity (Definitions Schema))
-> Components -> Identity Components
forall s a. HasSchemas s a => Lens' s a
schemas ((Definitions Schema -> Identity (Definitions Schema))
-> OpenApi -> Identity OpenApi)
-> (Definitions Schema -> Definitions Schema) -> OpenApi -> OpenApi
forall s t a b. ASetter s t a b -> (a -> b) -> s -> t
%~ (Definitions Schema -> Definitions Schema -> Definitions Schema
forall a. Semigroup a => a -> a -> a
<> Definitions Schema
defs)
OpenApi -> (OpenApi -> OpenApi) -> OpenApi
forall a b. a -> (a -> b) -> b
& (Operation -> Identity Operation) -> OpenApi -> Identity OpenApi
Traversal' OpenApi Operation
ops ((Operation -> Identity Operation) -> OpenApi -> Identity OpenApi)
-> ((Maybe (Referenced Response)
-> Identity (Maybe (Referenced Response)))
-> Operation -> Identity Operation)
-> (Maybe (Referenced Response)
-> Identity (Maybe (Referenced Response)))
-> OpenApi
-> Identity OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
. Index Operation -> Lens' Operation (Maybe (IxValue Operation))
forall m. At m => Index m -> Lens' m (Maybe (IxValue m))
at Int
Index Operation
code ((Maybe (Referenced Response)
-> Identity (Maybe (Referenced Response)))
-> OpenApi -> Identity OpenApi)
-> Referenced Response -> OpenApi -> OpenApi
forall s t a b. ASetter s t a (Maybe b) -> b -> s -> t
?~ Response -> Referenced Response
forall a. a -> Referenced a
Inline Response
res
where
(Definitions Schema
defs, Response
res) = Declare (Definitions Schema) Response
-> Definitions Schema -> (Definitions Schema, Response)
forall d a. Declare d a -> d -> (d, a)
runDeclare Declare (Definitions Schema) Response
dres Definitions Schema
forall a. Monoid a => a
mempty
setResponseForWith :: Traversal' OpenApi Operation -> (Response -> Response -> Response) -> HttpStatusCode -> Declare (Definitions Schema) Response -> OpenApi -> OpenApi
setResponseForWith :: Traversal' OpenApi Operation
-> (Response -> Response -> Response)
-> Int
-> Declare (Definitions Schema) Response
-> OpenApi
-> OpenApi
setResponseForWith Traversal' OpenApi Operation
ops Response -> Response -> Response
f Int
code Declare (Definitions Schema) Response
dres OpenApi
swag = OpenApi
swag
OpenApi -> (OpenApi -> OpenApi) -> OpenApi
forall a b. a -> (a -> b) -> b
& (Components -> Identity Components) -> OpenApi -> Identity OpenApi
forall s a. HasComponents s a => Lens' s a
components((Components -> Identity Components)
-> OpenApi -> Identity OpenApi)
-> ((Definitions Schema -> Identity (Definitions Schema))
-> Components -> Identity Components)
-> (Definitions Schema -> Identity (Definitions Schema))
-> OpenApi
-> Identity OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
.(Definitions Schema -> Identity (Definitions Schema))
-> Components -> Identity Components
forall s a. HasSchemas s a => Lens' s a
schemas ((Definitions Schema -> Identity (Definitions Schema))
-> OpenApi -> Identity OpenApi)
-> (Definitions Schema -> Definitions Schema) -> OpenApi -> OpenApi
forall s t a b. ASetter s t a b -> (a -> b) -> s -> t
%~ (Definitions Schema -> Definitions Schema -> Definitions Schema
forall a. Semigroup a => a -> a -> a
<> Definitions Schema
defs)
OpenApi -> (OpenApi -> OpenApi) -> OpenApi
forall a b. a -> (a -> b) -> b
& (Operation -> Identity Operation) -> OpenApi -> Identity OpenApi
Traversal' OpenApi Operation
ops ((Operation -> Identity Operation) -> OpenApi -> Identity OpenApi)
-> ((Maybe (Referenced Response)
-> Identity (Maybe (Referenced Response)))
-> Operation -> Identity Operation)
-> (Maybe (Referenced Response)
-> Identity (Maybe (Referenced Response)))
-> OpenApi
-> Identity OpenApi
forall b c a. (b -> c) -> (a -> b) -> a -> c
. Index Operation -> Lens' Operation (Maybe (IxValue Operation))
forall m. At m => Index m -> Lens' m (Maybe (IxValue m))
at Int
Index Operation
code ((Maybe (Referenced Response)
-> Identity (Maybe (Referenced Response)))
-> OpenApi -> Identity OpenApi)
-> (Maybe (Referenced Response) -> Maybe (Referenced Response))
-> OpenApi
-> OpenApi
forall s t a b. ASetter s t a b -> (a -> b) -> s -> t
%~ Referenced Response -> Maybe (Referenced Response)
forall a. a -> Maybe a
Just (Referenced Response -> Maybe (Referenced Response))
-> (Maybe (Referenced Response) -> Referenced Response)
-> Maybe (Referenced Response)
-> Maybe (Referenced Response)
forall b c a. (b -> c) -> (a -> b) -> a -> c
. Response -> Referenced Response
forall a. a -> Referenced a
Inline (Response -> Referenced Response)
-> (Maybe (Referenced Response) -> Response)
-> Maybe (Referenced Response)
-> Referenced Response
forall b c a. (b -> c) -> (a -> b) -> a -> c
. Maybe (Referenced Response) -> Response
combine
where
(Definitions Schema
defs, Response
new) = Declare (Definitions Schema) Response
-> Definitions Schema -> (Definitions Schema, Response)
forall d a. Declare d a -> d -> (d, a)
runDeclare Declare (Definitions Schema) Response
dres Definitions Schema
forall a. Monoid a => a
mempty
combine :: Maybe (Referenced Response) -> Response
combine (Just (Ref (Reference TagName
n))) = case OpenApi
swag OpenApi
-> Getting (Maybe Response) OpenApi (Maybe Response)
-> Maybe Response
forall s a. s -> Getting a s a -> a
^. (Components -> Const (Maybe Response) Components)
-> OpenApi -> Const (Maybe Response) OpenApi
forall s a. HasComponents s a => Lens' s a
components((Components -> Const (Maybe Response) Components)
-> OpenApi -> Const (Maybe Response) OpenApi)
-> ((Maybe Response -> Const (Maybe Response) (Maybe Response))
-> Components -> Const (Maybe Response) Components)
-> Getting (Maybe Response) OpenApi (Maybe Response)
forall b c a. (b -> c) -> (a -> b) -> a -> c
.(Definitions Response
-> Const (Maybe Response) (Definitions Response))
-> Components -> Const (Maybe Response) Components
forall s a. HasResponses s a => Lens' s a
responses((Definitions Response
-> Const (Maybe Response) (Definitions Response))
-> Components -> Const (Maybe Response) Components)
-> ((Maybe Response -> Const (Maybe Response) (Maybe Response))
-> Definitions Response
-> Const (Maybe Response) (Definitions Response))
-> (Maybe Response -> Const (Maybe Response) (Maybe Response))
-> Components
-> Const (Maybe Response) Components
forall b c a. (b -> c) -> (a -> b) -> a -> c
.Index (Definitions Response)
-> Lens'
(Definitions Response) (Maybe (IxValue (Definitions Response)))
forall m. At m => Index m -> Lens' m (Maybe (IxValue m))
at TagName
Index (Definitions Response)
n of
Just Response
old -> Response -> Response -> Response
f Response
old Response
new
Maybe Response
Nothing -> Response
new
combine (Just (Inline Response
old)) = Response -> Response -> Response
f Response
old Response
new
combine Maybe (Referenced Response)
Nothing = Response
new