144 lines
6.7 KiB
Haskell
144 lines
6.7 KiB
Haskell
{-
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Tock: a compiler for parallel languages
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Copyright (C) 2007 University of Kent
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This program is free software; you can redistribute it and/or modify it
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under the terms of the GNU General Public License as published by the
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Free Software Foundation, either version 2 of the License, or (at your
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option) any later version.
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This program is distributed in the hope that it will be useful, but
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WITHOUT ANY WARRANTY; without even the implied warranty of
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MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
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General Public License for more details.
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You should have received a copy of the GNU General Public License along
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with this program. If not, see <http://www.gnu.org/licenses/>.
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-}
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module UsageCheckAlgorithms (checkPar, findReachDef, joinCheckParFunctions) where
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import Data.Graph.Inductive
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import qualified Data.Map as Map
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import Data.Maybe
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import qualified Data.Set as Set
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import FlowAlgorithms
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import FlowGraph
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import Metadata
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import UsageCheckUtils
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import Utils
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joinCheckParFunctions :: Monad m => ((Meta, ParItems a) -> m b) -> ((Meta, ParItems a) -> m c) -> ((Meta, ParItems a) -> m (b,c))
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joinCheckParFunctions f g x = seqPair (f x, g x)
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-- | Given a function to check a list of graph labels and a flow graph,
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-- returns a list of monadic actions (slightly
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-- more flexible than a monadic action giving a list) that will check
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-- all PAR items in the flow graph
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checkPar :: forall m a b. Monad m => ((Meta, ParItems a) -> m b) -> FlowGraph m a -> [m b]
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checkPar f g = map f allParItems
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where
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-- TODO deal with replicators
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allStartParEdges :: Map.Map Int [(Node,Node)]
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allStartParEdges = foldl (\mp (s,e,n) -> Map.insertWith (++) n [(s,e)] mp) Map.empty $ mapMaybe tagStartParEdge $ labEdges g
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tagStartParEdge :: (Node,Node,EdgeLabel) -> Maybe (Node,Node,Int)
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tagStartParEdge (s,e,EStartPar n) = Just (s,e,n)
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tagStartParEdge _ = Nothing
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allParItems :: [(Meta, ParItems a)]
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allParItems = map makeEntry $ map findNodes $ Map.toList allStartParEdges
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where
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findNodes :: (Int,[(Node,Node)]) -> (Node,[ParItems a])
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findNodes (n,ses) = (undefined, [SeqItems (followUntilEdge e (EEndPar n)) | (_,e) <- ses])
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makeEntry :: (Node,[ParItems a]) -> (Meta, ParItems a)
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makeEntry (_,xs) = (emptyMeta {- TODO fix this again -} , ParItems xs)
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-- | We need to follow all edges out of a particular node until we reach
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-- an edge that matches the given edge. So what we effectively need
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-- is a depth-first or breadth-first search (DFS or BFS), that terminates
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-- on a given edge, not on a given node. Therefore the DFS/BFS algorithms
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-- that come with the inductive graph package are not very suitable as
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-- they return node lists or edge lists, but we need a node list terminated
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-- on a particular edge.
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--
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-- So, we shall attempt our own algorithm! The algorithm for DFS given in
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-- the library is effectively:
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--
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-- dfs :: Graph gr => [Node] -> gr a b -> [Node]
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-- dfs [] _ = []
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-- dfs _ g | isEmpty g = []
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-- dfs (v:vs) g = case match v g of
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-- (Just c,g') -> node' c:dfs (suc' c++vs) g'
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-- (Nothing,g') -> dfs vs g'
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-- where node' :: Context a b -> Node and suc' :: Context a b -> [Node]
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--
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-- We want to stop the DFS branch either when we find no nodes following the current
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-- one (already effectively taken care of in the algorithm above; suc' will return
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-- the empty list) or when the edge we are meant to take matches the given edge.
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followUntilEdge :: Node -> EdgeLabel -> [a]
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followUntilEdge startNode endEdge = customDFS [startNode] g
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where
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customDFS :: [Node] -> FlowGraph m a -> [a]
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customDFS [] _ = []
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customDFS _ g | isEmpty g = []
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customDFS (v:vs) g = case match v g of
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(Just c, g') -> labelItem c : customDFS (customSucc c ++ vs) g'
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(Nothing, g') -> customDFS vs g'
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labelItem :: Context (FNode m a) EdgeLabel -> a
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labelItem c = let (Node (_,x,_)) = lab' c in x
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customSucc :: Context (FNode m a) EdgeLabel -> [Node]
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customSucc c = [n | (n,e) <- lsuc' c, e /= endEdge]
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-- | Returns either an error, or map *from* the node with a read, *to* the node whose definitions might be available at that point
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findReachDef :: forall m. Monad m => FlowGraph m (Maybe Decl, Vars) -> Node -> Either String (Map.Map Node (Map.Map Var (Set.Set Node)))
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findReachDef graph startNode
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= do r <- flowAlgorithm graphFuncs (nodes graph) (startNode, Map.empty)
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-- These lines remove the maps where the variable is not read in that particular node:
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let r' = Map.mapWithKey (\n -> Map.filterWithKey (readInNode' n)) r
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return $ Map.filter (not . Map.null) r'
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where
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graphFuncs :: GraphFuncs Node EdgeLabel (Map.Map Var (Set.Set Node))
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graphFuncs = GF
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{
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nodeFunc = processNode
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,prevNodes = lpre graph
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,nextNodes = lsuc graph
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,defVal = Map.empty
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}
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readInNode' :: Node -> Var -> a -> Bool
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readInNode' n v _ = readInNode v (lab graph n)
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readInNode :: Var -> Maybe (FNode m (Maybe Decl, Vars)) -> Bool
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readInNode v (Just (Node (_,(_,Vars read _ _),_))) = Set.member v read
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writeNode :: FNode m (Maybe Decl, Vars) -> Set.Set Var
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writeNode (Node (_,(_,Vars _ written _),_)) = written
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-- | A confusiing function used by processNode. It takes a node and node label, and uses
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-- these to form a multi-map modifier function that replaces all node-sources for variables
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-- written to by the given with node with a singleton set containing the given node.
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-- That is, nodeLabelToMapInsert N (Node (_,Vars _ written _ _)) is a function that replaces
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-- the sets for each v (v in written) with a singleton set {N}.
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nodeLabelToMapInsert :: Node -> FNode m (Maybe Decl, Vars) -> Map.Map Var (Set.Set Node) -> Map.Map Var (Set.Set Node)
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nodeLabelToMapInsert n = foldFuncs . (map (\v -> Map.insert v (Set.singleton n) )) . Set.toList . writeNode
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processNode :: (Node, EdgeLabel) -> Map.Map Var (Set.Set Node) -> Maybe (Map.Map Var (Set.Set Node)) -> Map.Map Var (Set.Set Node)
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processNode (n,_) inputVal mm = mergeMultiMaps modifiedInput prevAgg
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where
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prevAgg :: Map.Map Var (Set.Set Node)
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prevAgg = fromMaybe Map.empty mm
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modifiedInput :: Map.Map Var (Set.Set Node)
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modifiedInput = (maybe id (nodeLabelToMapInsert n) $ lab graph n) inputVal
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-- | Merges two "multi-maps" (maps to sets) using union
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mergeMultiMaps :: (Ord k, Ord a) => Map.Map k (Set.Set a) -> Map.Map k (Set.Set a) -> Map.Map k (Set.Set a)
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mergeMultiMaps = Map.unionWith (Set.union)
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