As far as I had understood ForkJoinPool
, that pool creates a fixed number of threads (default: number of cores) and will never create more threads (unless the application indicates a need for those by using managedBlock
).
However, using ForkJoinPool.getPoolSize()
I discovered that in a program that creates 30,000 tasks (RecursiveAction
), the ForkJoinPool
executing those tasks uses 700 threads on average (threads counted each time a task is created). The tasks don't do I/O, but pure computation; the only inter-task synchronization is calling ForkJoinTask.join()
and accessing AtomicBoolean
s, i.e. there are no thread-blocking operations.
Since join()
does not block the calling thread as I understand it, there is no reason why any thread in the pool should ever block, and so (I had assumed) there should be no reason to create any further threads (which is obviously happening nevertheless).
So, why does ForkJoinPool
create so many threads? What factors determine the number of threads created?
I had hoped that this question could be answered without posting code, but here it comes upon request. This code is an excerpt from a program of four times the size, reduced to the essential parts; it does not compile as it is. If desired, I can of course post the full program, too.
The program searches a maze for a path from a given start point to a given end point using depth-first search. A solution is guaranteed to exist. The main logic is in the compute()
method of SolverTask
: A RecursiveAction
that starts at some given point and continues with all neighbor points reachable from the current point. Rather than creating a new SolverTask
at each branching point (which would create far too many tasks), it pushes all neighbors except one onto a backtracking stack to be processed later and continues with only the one neighbor not pushed to the stack. Once it reaches a dead end that way, the point most recently pushed to the backtracking stack is popped, and the search continues from there (cutting back the path built from the taks's starting point accordingly). A new task is created once a task finds its backtracking stack larger than a certain threshold; from that time, the task, while continuing to pop from its backtracking stack until that is exhausted, will not push any further points to its stack when reaching a branching point, but create a new task for each such point. Thus, the size of the tasks can be adjusted using the stack limit threshold.
The numbers I quoted above ("30,000 tasks, 700 threads on average") are from searching a maze of 5000x5000 cells. So, here is the essential code:
class SolverTask extends RecursiveTask<ArrayDeque<Point>> {
// Once the backtrack stack has reached this size, the current task
// will never add another cell to it, but create a new task for each
// newly discovered branch:
private static final int MAX_BACKTRACK_CELLS = 100*1000;
/**
* @return Tries to compute a path through the maze from local start to end
* and returns that (or null if no such path found)
*/
@Override
public ArrayDeque<Point> compute() {
// Is this task still accepting new branches for processing on its own,
// or will it create new tasks to handle those?
boolean stillAcceptingNewBranches = true;
Point current = localStart;
ArrayDeque<Point> pathFromLocalStart = new ArrayDeque<Point>(); // Path from localStart to (including) current
ArrayDeque<PointAndDirection> backtrackStack = new ArrayDeque<PointAndDirection>();
// Used as a stack: Branches not yet taken; solver will backtrack to these branching points later
Direction[] allDirections = Direction.values();
while (!current.equals(end)) {
pathFromLocalStart.addLast(current);
// Collect current's unvisited neighbors in random order:
ArrayDeque<PointAndDirection> neighborsToVisit = new ArrayDeque<PointAndDirection>(allDirections.length);
for (Direction directionToNeighbor: allDirections) {
Point neighbor = current.getNeighbor(directionToNeighbor);
// contains() and hasPassage() are read-only methods and thus need no synchronization
if (maze.contains(neighbor) && maze.hasPassage(current, neighbor) && maze.visit(neighbor))
neighborsToVisit.add(new PointAndDirection(neighbor, directionToNeighbor.opposite));
}
// Process unvisited neighbors
if (neighborsToVisit.size() == 1) {
// Current node is no branch: Continue with that neighbor
current = neighborsToVisit.getFirst().getPoint();
continue;
}
if (neighborsToVisit.size() >= 2) {
// Current node is a branch
if (stillAcceptingNewBranches) {
current = neighborsToVisit.removeLast().getPoint();
// Push all neighbors except one on the backtrack stack for later processing
for(PointAndDirection neighborAndDirection: neighborsToVisit)
backtrackStack.push(neighborAndDirection);
if (backtrackStack.size() > MAX_BACKTRACK_CELLS)
stillAcceptingNewBranches = false;
// Continue with the one neighbor that was not pushed onto the backtrack stack
continue;
} else {
// Current node is a branch point, but this task does not accept new branches any more:
// Create new task for each neighbor to visit and wait for the end of those tasks
SolverTask[] subTasks = new SolverTask[neighborsToVisit.size()];
int t = 0;
for(PointAndDirection neighborAndDirection: neighborsToVisit) {
SolverTask task = new SolverTask(neighborAndDirection.getPoint(), end, maze);
task.fork();
subTasks[t++] = task;
}
for (SolverTask task: subTasks) {
ArrayDeque<Point> subTaskResult = null;
try {
subTaskResult = task.join();
} catch (CancellationException e) {
// Nothing to do here: Another task has found the solution and cancelled all other tasks
}
catch (Exception e) {
e.printStackTrace();
}
if (subTaskResult != null) { // subtask found solution
pathFromLocalStart.addAll(subTaskResult);
// No need to wait for the other subtasks once a solution has been found
return pathFromLocalStart;
}
} // for subTasks
} // else (not accepting any more branches)
} // if (current node is a branch)
// Current node is dead end or all its neighbors lead to dead ends:
// Continue with a node from the backtracking stack, if any is left:
if (backtrackStack.isEmpty()) {
return null; // No more backtracking avaible: No solution exists => end of this task
}
// Backtrack: Continue with cell saved at latest branching point:
PointAndDirection pd = backtrackStack.pop();
current = pd.getPoint();
Point branchingPoint = current.getNeighbor(pd.getDirectionToBranchingPoint());
// DEBUG System.out.println("Backtracking to " + branchingPoint);
// Remove the dead end from the top of pathSoFar, i.e. all cells after branchingPoint:
while (!pathFromLocalStart.peekLast().equals(branchingPoint)) {
// DEBUG System.out.println(" Going back before " + pathSoFar.peekLast());
pathFromLocalStart.removeLast();
}
// continue while loop with newly popped current
} // while (current ...
if (!current.equals(end)) {
// this task was interrupted by another one that already found the solution
// and should end now therefore:
return null;
} else {
// Found the solution path:
pathFromLocalStart.addLast(current);
return pathFromLocalStart;
}
} // compute()
} // class SolverTask
@SuppressWarnings("serial")
public class ParallelMaze {
// for each cell in the maze: Has the solver visited it yet?
private final AtomicBoolean[][] visited;
/**
* Atomically marks this point as visited unless visited before
* @return whether the point was visited for the first time, i.e. whether it could be marked
*/
boolean visit(Point p) {
return visited[p.getX()][p.getY()].compareAndSet(false, true);
}
public static void main(String[] args) {
ForkJoinPool pool = new ForkJoinPool();
ParallelMaze maze = new ParallelMaze(width, height, new Point(width-1, 0), new Point(0, height-1));
// Start initial task
long startTime = System.currentTimeMillis();
// since SolverTask.compute() expects its starting point already visited,
// must do that explicitly for the global starting point:
maze.visit(maze.start);
maze.solution = pool.invoke(new SolverTask(maze.start, maze.end, maze));
// One solution is enough: Stop all tasks that are still running
pool.shutdownNow();
pool.awaitTermination(Integer.MAX_VALUE, TimeUnit.DAYS);
long endTime = System.currentTimeMillis();
System.out.println("Computed solution of length " + maze.solution.size() + " to maze of size " +
width + "x" + height + " in " + ((float)(endTime - startTime))/1000 + "s.");
}
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