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Relies on #24 and predecessors, so let's resolve those first.
This PR implements
IJobParallelFor
with a basic work-stealing algorithm. The underlying data structure is like Chase-Lev's work-stealing deque, except I made a special version that just operates on aRange
of ints, giving both O(1) time and space complexity.The work-stealing algorithm itself is nothing special; thieves just try until all the deques are empty and then give up. There's no yielding or sleeping because we know no parallel ranges can spawn other parallel ranges, so we know we want to use the full system resources.
Here's a simple increment-counter benchmark:
And here's testing multiplying a 1024x1024 matrix (an actually difficult task):
As you can see, it hits in a similar ballpark to
Parallel.For
. It's a bit slower, but I think it's "good enough" and I'm not sure how to improve it further.