{-# LANGUAGE DeriveAnyClass #-} {-# LANGUAGE DataKinds #-} {-# LANGUAGE FlexibleInstances #-} {-# LANGUAGE TypeFamilies #-} {-# LANGUAGE GeneralizedNewtypeDeriving #-} {-# LANGUAGE DeriveGeneric #-} {-# LANGUAGE EmptyDataDecls #-} -- |"TriplesGraph" contains a list-backed graph implementation suitable -- for smallish graphs or for temporary graphs that will not be queried. -- It maintains the triples in the order that they are given in, and is -- especially useful for holding N-Triples, where it is often desirable -- to preserve the order of the triples when they were originally parsed. -- Duplicate triples are not filtered. If you might have duplicate triples, -- use @MGraph@ instead, which is also more efficient. However, the query -- functions of this graph (select, query) remove duplicates from their -- result triples (but triplesOf does not) since it is usually cheap -- to do so. module Data.RDF.Graph.TList (TList) where import Prelude hiding (pred) import Control.DeepSeq (NFData) import Data.Binary import qualified Data.Map as Map import Data.RDF.Namespace import Data.RDF.Query import Data.RDF.Types (RDF,Rdf(..),Triple,Node,Subject,Predicate,Object,NodeSelector,Triples,BaseUrl) import Data.List (nub) import GHC.Generics -- |A simple implementation of the 'RDF' type class that represents -- the graph internally as a list of triples. -- -- Note that this type of RDF is fine for interactive -- experimentation and querying of smallish (<10,000 triples) graphs, -- but there are better options for larger graphs or graphs that you -- will do many queries against (e.g., @MGraph@ is faster for queries). -- -- The time complexity of the functions (where n == num_triples) are: -- -- * 'empty' : O(1) -- -- * 'mkRdf' : O(n) -- -- * 'triplesOf': O(1) -- -- * 'select' : O(n) -- -- * 'query' : O(n) -- newtype TList = TList (Triples, Maybe BaseUrl, PrefixMappings) -- deriving (Generic,NFData) data TList deriving (Generic) -- data TList = TListC (Triples, Maybe BaseUrl, PrefixMappings) -- deriving (Generic,NFData) instance Binary TList instance NFData TList -- instance Show TList where -- show ((TListC (a,b,c,d))) = "" data instance RDF TList = TListC (Triples, Maybe BaseUrl, PrefixMappings) deriving (Generic,NFData) -- data instance RDF TList instance Rdf TList where -- data RDF TList = RDF TList baseUrl = baseUrl' prefixMappings = prefixMappings' addPrefixMappings = addPrefixMappings' empty = empty' mkRdf = mkRdf' triplesOf = triplesOf' uniqTriplesOf = uniqTriplesOf' select = select' query = query' showGraph = showGraph' -- instance Show TList where -- show ((TListC (ts, _, _))) = concatMap (\t -> show t ++ "\n") ts showGraph' :: RDF TList -> [Char] showGraph' ((TListC (ts, _, _))) = concatMap (\t -> show t ++ "\n") ts prefixMappings' :: RDF TList -> PrefixMappings prefixMappings' (TListC(_, _, pms)) = pms addPrefixMappings' :: RDF TList -> PrefixMappings -> Bool -> RDF TList addPrefixMappings' (TListC(ts, baseURL, pms)) pms' replace = let merge = if replace then flip mergePrefixMappings else mergePrefixMappings in TListC(ts, baseURL, merge pms pms') baseUrl' :: RDF TList -> Maybe BaseUrl baseUrl' (TListC(_, baseURL, _)) = baseURL empty' :: RDF TList empty' = TListC([], Nothing, PrefixMappings Map.empty) -- We no longer remove duplicates here, as it is very time consuming and is often not -- necessary (raptor does not seem to remove dupes either). Instead, we remove dupes -- from the results of the select' and query' functions, since it is cheap to do -- there in most cases, but not when triplesOf' is called. mkRdf' :: Triples -> Maybe BaseUrl -> PrefixMappings -> RDF TList mkRdf' ts baseURL pms = TListC(ts, baseURL, pms) triplesOf' :: RDF TList -> Triples triplesOf' ((TListC(ts, _, _))) = ts uniqTriplesOf' :: RDF TList -> Triples uniqTriplesOf' = nub . expandTriples select' :: RDF TList -> NodeSelector -> NodeSelector -> NodeSelector -> Triples select' g s p o = filter (matchSelect s p o) $ triplesOf g query' :: RDF TList -> Maybe Subject -> Maybe Predicate -> Maybe Object -> Triples query' g s p o = filter (matchPattern s p o) $ triplesOf g matchSelect :: NodeSelector -> NodeSelector -> NodeSelector -> Triple -> Bool matchSelect s p o t = match s (subjectOf t) && match p (predicateOf t) && match o (objectOf t) where match Nothing _ = True match (Just fn) n = fn n matchPattern :: Maybe Subject -> Maybe Predicate -> Maybe Object -> Triple -> Bool matchPattern subj pred obj t = smatch t && pmatch t && omatch t where smatch trp = matchNode subj (subjectOf trp) pmatch trp = matchNode pred (predicateOf trp) omatch trp = matchNode obj (objectOf trp) matchNode :: Maybe Node -> Node -> Bool matchNode Nothing _ = True matchNode (Just n1) n2 = n1 == n2