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180 lines
7.3 KiB
Haskell
180 lines
7.3 KiB
Haskell
-- | Classes for monads used during schema construction and query parsing.
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module Hasura.GraphQL.Parser.Class
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( MonadParse(..)
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, parseError
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, QueryReusability(..)
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, module Hasura.GraphQL.Parser.Class
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) where
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import Hasura.Prelude
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import qualified Data.HashMap.Strict as Map
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import qualified Language.Haskell.TH as TH
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import Data.Has
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import Data.Text.Extended
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import Data.Tuple.Extended
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import GHC.Stack (HasCallStack)
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import Type.Reflection (Typeable)
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import Hasura.Base.Error
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import Hasura.GraphQL.Parser.Class.Parse
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import Hasura.GraphQL.Parser.Internal.Types
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import Hasura.GraphQL.Parser.Schema (HasDefinition)
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import Hasura.RQL.Types.Backend
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import Hasura.RQL.Types.Common
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import Hasura.RQL.Types.Source
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import Hasura.RQL.Types.Table
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-- import Hasura.SQL.Backend
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import Hasura.Session (RoleName)
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{- Note [Tying the knot]
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~~~~~~~~~~~~~~~~~~~~~~~~
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GraphQL type definitions can be mutually recursive, and indeed, they quite often
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are! For example, two tables that reference one another will be represented by
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types such as the following:
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type author {
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id: Int!
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name: String!
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articles: [article!]!
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}
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type article {
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id: Int!
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title: String!
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content: String!
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author: author!
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}
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This doesn’t cause any trouble if the schema is represented by a mapping from
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type names to type definitions, but the Parser abstraction is all about avoiding
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that kind of indirection to improve type safety — parsers refer to their
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sub-parsers directly. This presents two problems during schema generation:
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1. Schema generation needs to terminate in finite time, so we need to ensure
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we don’t try to eagerly construct an infinitely-large schema due to the
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mutually-recursive structure.
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2. To serve introspection queries, we do eventually need to construct a
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mapping from names to types (a TypeMap), so we need to be able to
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recursively walk the entire schema in finite time.
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Solving point number 1 could be done with either laziness or sharing, but
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neither of those are enough to solve point number 2, which requires /observable/
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sharing. We need to construct a Parser graph that contains enough information to
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detect cycles during traversal.
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It may seem appealing to just use type names to detect cycles, which would allow
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us to get away with using laziness rather than true sharing. Unfortunately, that
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leads to two further problems:
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* It’s possible to end up with two different types with the same name, which
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is an error and should be reported as such. Using names to break cycles
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prevents us from doing that, since we have no way to check that two types
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with the same name are actually the same.
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* Some Parser constructors can fail — the `column` parser checks that the type
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name is a valid GraphQL name, for example. This extra validation means lazy
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schema construction isn’t viable, since we need to eagerly build the schema
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to ensure all the validation checks hold.
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So we’re forced to use sharing. But how do we do it? Somehow, we have to /tie
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the knot/ — we have to build a cyclic data structure — and some of the cycles
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may be quite large. Doing all this knot-tying by hand would be incredibly
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tricky, and it would require a lot of inversion of control to thread the shared
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parsers around.
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To avoid contorting the program, we instead implement a form of memoization. The
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MonadSchema class provides a mechanism to memoize a parser constructor function,
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which allows us to get sharing mostly for free. The memoization strategy also
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annotates cached parsers with a Unique that can be used to break cycles while
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traversing the graph, so we get observable sharing as well. -}
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-- | A class that provides functionality used when building the GraphQL schema,
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-- i.e. constructing the 'Parser' graph.
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class (Monad m, MonadParse n) => MonadSchema n m | m -> n where
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-- | Memoizes a parser constructor function for the extent of a single schema
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-- construction process. This is mostly useful for recursive parsers;
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-- see Note [Tying the knot] for more details.
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--
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-- The generality of the type here allows us to use this with multiple concrete
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-- parser types:
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--
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-- @
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-- 'memoizeOn' :: 'MonadSchema' n m => 'TH.Name' -> a -> m (Parser n b) -> m (Parser n b)
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-- 'memoizeOn' :: 'MonadSchema' n m => 'TH.Name' -> a -> m (FieldParser n b) -> m (FieldParser n b)
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-- @
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memoizeOn
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:: forall p d a b
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. (HasCallStack, HasDefinition (p n b) d, Ord a, Typeable p, Typeable a, Typeable b)
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=> TH.Name
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-- ^ A unique name used to identify the function being memoized. There isn’t
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-- really any metaprogramming going on here, we just use a Template Haskell
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-- 'TH.Name' as a convenient source for a static, unique identifier.
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-> a
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-- ^ The value to use as the memoization key. It’s the caller’s
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-- responsibility to ensure multiple calls to the same function don’t use
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-- the same key.
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-> m (p n b) -> m (p n b)
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type MonadRole r m = (MonadReader r m, Has RoleName r)
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-- | Gets the current role the schema is being built for.
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askRoleName
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:: MonadRole r m
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=> m RoleName
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askRoleName = asks getter
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type MonadTableInfo r m = (MonadReader r m, Has SourceCache r, MonadError QErr m)
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-- | Looks up table information for the given table name. This function
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-- should never fail, since the schema cache construction process is
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-- supposed to ensure all dependencies are resolved.
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askTableInfo
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:: forall b r m. (Backend b, MonadTableInfo r m)
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=> SourceName
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-> TableName b
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-> m (TableInfo b)
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askTableInfo sourceName tableName = do
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tableInfo <- asks $ getTableInfo . getter
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-- This should never fail, since the schema cache construction process is
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-- supposed to ensure that all dependencies are resolved.
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tableInfo `onNothing` throw500 ("askTableInfo: no info for table " <> dquote tableName <> " in source " <> dquote sourceName)
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where
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getTableInfo :: SourceCache -> Maybe (TableInfo b)
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getTableInfo = Map.lookup tableName <=< unsafeSourceTables <=< Map.lookup sourceName
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-- | A wrapper around 'memoizeOn' that memoizes a function by using its argument
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-- as the key.
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memoize
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:: (HasCallStack, MonadSchema n m, Ord a, Typeable a, Typeable b, Typeable k)
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=> TH.Name
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-> (a -> m (Parser k n b))
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-> (a -> m (Parser k n b))
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memoize name f a = memoizeOn name a (f a)
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memoize2
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:: (HasCallStack, MonadSchema n m, Ord a, Ord b, Typeable a, Typeable b, Typeable c, Typeable k)
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=> TH.Name
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-> (a -> b -> m (Parser k n c))
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-> (a -> b -> m (Parser k n c))
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memoize2 name = curry . memoize name . uncurry
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memoize3
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:: ( HasCallStack, MonadSchema n m, Ord a, Ord b, Ord c
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, Typeable a, Typeable b, Typeable c, Typeable d, Typeable k )
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=> TH.Name
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-> (a -> b -> c -> m (Parser k n d))
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-> (a -> b -> c -> m (Parser k n d))
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memoize3 name = curry3 . memoize name . uncurry3
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memoize4
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:: ( HasCallStack, MonadSchema n m, Ord a, Ord b, Ord c, Ord d
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, Typeable a, Typeable b, Typeable c, Typeable d, Typeable e, Typeable k )
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=> TH.Name
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-> (a -> b -> c -> d -> m (Parser k n e))
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-> (a -> b -> c -> d -> m (Parser k n e))
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memoize4 name = curry4 . memoize name . uncurry4
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