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|
-- | Given a dependency graph, this module provides a function that will
-- generate an order in which the graph can be visited, so that all the
-- dependencies of a given node have been visited before the node itself is
-- visited.
--
module Hakyll.Core.DirectedGraph.DependencySolver
( solveDependencies
) where
import Prelude
import qualified Prelude as P
import Data.Set (Set)
import Data.Maybe (catMaybes)
import qualified Data.Map as M
import qualified Data.Set as S
import Hakyll.Core.DirectedGraph
import Hakyll.Core.DirectedGraph.Internal
-- | Solve a dependency graph. This function returns an order to run the
-- different nodes
--
solveDependencies :: Ord a
=> DirectedGraph a -- ^ Graph
-> [a] -- ^ Resulting plan
solveDependencies = P.reverse . order [] [] S.empty
-- | Produce a reversed order using a stack
--
order :: Ord a
=> [a] -- ^ Temporary result
-> [Node a] -- ^ Backtrace stack
-> Set a -- ^ Items in the stack
-> DirectedGraph a -- ^ Graph
-> [a] -- ^ Ordered result
order temp stack set graph@(DirectedGraph graph')
-- Empty graph - return our current result
| M.null graph' = temp
| otherwise = case stack of
-- Empty stack - pick a node, and add it to the stack
[] ->
let (tag, node) = M.findMin graph'
in order temp (node : stack) (S.insert tag set) graph
-- At least one item on the stack - continue using this item
(node : stackTail) ->
-- Check which dependencies are still in the graph
let tag = nodeTag node
deps = S.toList $ nodeNeighbours node
unsatisfied = catMaybes $ map (flip M.lookup graph') deps
in case unsatisfied of
-- All dependencies for node are satisfied, we can return it and
-- remove it from the graph
[] -> order (tag : temp) stackTail (S.delete tag set)
(DirectedGraph $ M.delete tag graph')
-- There is at least one dependency left. We need to solve that
-- one first...
(dep : _) -> if (nodeTag dep) `S.member` set
-- The dependency is already in our stack - cycle detected!
then error "order: Cycle detected!" -- TODO: Dump cycle
-- Continue with the dependency
else order temp (dep : node : stackTail)
(S.insert (nodeTag dep) set)
graph
|