module Distribution.Client.Dependency.Modular.Explore ( backjump , backjumpAndExplore ) where import Data.Foldable as F import Data.Map as M import Data.Set as S import Distribution.Client.Dependency.Modular.Assignment import Distribution.Client.Dependency.Modular.Dependency import Distribution.Client.Dependency.Modular.Log import Distribution.Client.Dependency.Modular.Message import Distribution.Client.Dependency.Modular.Package import qualified Distribution.Client.Dependency.Modular.PSQ as P import Distribution.Client.Dependency.Modular.Tree import qualified Distribution.Client.Dependency.Types as T -- | This function takes the variable we're currently considering and a -- list of children's logs. Each log yields either a solution or a -- conflict set. The result is a combined log for the parent node that -- has explored a prefix of the children. -- -- We can stop traversing the children's logs if we find an individual -- conflict set that does not contain the current variable. In this -- case, we can just lift the conflict set to the current level, -- because the current level cannot possibly have contributed to this -- conflict, so no other choice at the current level would avoid the -- conflict. -- -- If any of the children might contain a successful solution, we can -- return it immediately. If all children contain conflict sets, we can -- take the union as the combined conflict set. backjump :: F.Foldable t => Var QPN -> t (ConflictSetLog a) -> ConflictSetLog a backjump var xs = F.foldr combine logBackjump xs S.empty where combine :: ConflictSetLog a -> (ConflictSet QPN -> ConflictSetLog a) -> ConflictSet QPN -> ConflictSetLog a combine (T.Done x) _ _ = T.Done x combine (T.Fail cs) f csAcc | not (simplifyVar var `S.member` cs) = logBackjump cs | otherwise = f (csAcc `S.union` cs) combine (T.Step m ms) f cs = T.Step m (combine ms f cs) logBackjump :: ConflictSet QPN -> ConflictSetLog a logBackjump cs = failWith (Failure cs Backjump) cs type ConflictSetLog = T.Progress Message (ConflictSet QPN) -- | A tree traversal that simultaneously propagates conflict sets up -- the tree from the leaves and creates a log. exploreLog :: Tree a -> (Assignment -> ConflictSetLog (Assignment, RevDepMap)) exploreLog = cata go where go :: TreeF a (Assignment -> ConflictSetLog (Assignment, RevDepMap)) -> (Assignment -> ConflictSetLog (Assignment, RevDepMap)) go (FailF c fr) _ = failWith (Failure c fr) c go (DoneF rdm) a = succeedWith Success (a, rdm) go (PChoiceF qpn _ ts) (A pa fa sa) = backjump (P qpn) $ -- try children in order, P.mapWithKey -- when descending ... (\ i@(POption k _) r -> tryWith (TryP qpn i) $ -- log and ... r (A (M.insert qpn k pa) fa sa)) -- record the pkg choice ts go (FChoiceF qfn _ _ _ ts) (A pa fa sa) = backjump (F qfn) $ -- try children in order, P.mapWithKey -- when descending ... (\ k r -> tryWith (TryF qfn k) $ -- log and ... r (A pa (M.insert qfn k fa) sa)) -- record the pkg choice ts go (SChoiceF qsn _ _ ts) (A pa fa sa) = backjump (S qsn) $ -- try children in order, P.mapWithKey -- when descending ... (\ k r -> tryWith (TryS qsn k) $ -- log and ... r (A pa fa (M.insert qsn k sa))) -- record the pkg choice ts go (GoalChoiceF ts) a = P.casePSQ ts (failWith (Failure S.empty EmptyGoalChoice) S.empty) -- empty goal choice is an internal error (\ k v _xs -> continueWith (Next (close k)) (v a)) -- commit to the first goal choice -- | Interface. backjumpAndExplore :: Tree a -> Log Message (Assignment, RevDepMap) backjumpAndExplore t = toLog $ exploreLog t (A M.empty M.empty M.empty) where toLog :: T.Progress step fail done -> Log step done toLog = T.foldProgress T.Step (const (T.Fail ())) T.Done