relational-query-0.12.2.0: src/Database/Relational/SqlSyntax/Join.hs
-- |
-- Module : Database.Relational.SqlSyntax.Join
-- Copyright : 2013-2017 Kei Hibino
-- License : BSD3
--
-- Maintainer : ex8k.hibino@gmail.com
-- Stability : experimental
-- Portability : unknown
--
-- This module defines product structure to compose SQL join.
module Database.Relational.SqlSyntax.Join (
-- * Interfaces to manipulate ProductTree type
growProduct, restrictProduct,
) where
import Prelude hiding (and, product)
import Control.Applicative (pure)
import Data.Monoid ((<>), mempty)
import Data.DList (DList)
import Database.Relational.Internal.ContextType (Flat)
import Database.Relational.SqlSyntax.Types
(NodeAttr (..), ProductTree (..), Node (..), Qualified, SubQuery,
Predicate)
-- | Push new tree into product right term.
growRight :: Maybe (Node (DList (Predicate Flat))) -- ^ Current tree
-> (NodeAttr, ProductTree (DList (Predicate Flat))) -- ^ New tree to push into right
-> Node (DList (Predicate Flat)) -- ^ Result node
growRight = d where
d Nothing (naR, q) = Node naR q
d (Just l) (naR, q) = Node Just' $ Join l (Node naR q) mempty
-- | Push new leaf node into product right term.
growProduct :: Maybe (Node (DList (Predicate Flat))) -- ^ Current tree
-> (NodeAttr, (Bool, Qualified SubQuery)) -- ^ New leaf to push into right
-> Node (DList (Predicate Flat)) -- ^ Result node
growProduct = match where
match t (na, q) = growRight t (na, Leaf q)
-- | Add restriction into top product of product tree.
restrictProduct' :: ProductTree (DList (Predicate Flat)) -- ^ Product to restrict
-> Predicate Flat -- ^ Restriction to add
-> ProductTree (DList (Predicate Flat)) -- ^ Result product
restrictProduct' = d where
d (Join lp rp rs) rs' = Join lp rp (rs <> pure rs')
d leaf'@(Leaf _) _ = leaf' -- or error on compile
-- | Add restriction into top product of product tree node.
restrictProduct :: Node (DList (Predicate Flat)) -- ^ Target node which has product to restrict
-> Predicate Flat -- ^ Restriction to add
-> Node (DList (Predicate Flat)) -- ^ Result node
restrictProduct (Node a t) e = Node a (restrictProduct' t e)