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For example to do some sort of inference using Delaunay neighborhoods as a nearest-neighbor topology you might for a Delaunay triangulation with your "train" points. The for each of the inference points you need the neighbours. This is effectively like one-by-one adding a point to the triangulation, running the Bowyer Watson on that, finding the neighbours and then deleting that point. There are optimization to make this faster but that is the gist I think.
It looks like bowyer_watson of triangulation could be modified to be stateless and then this procedure could be parallelized across the inference points and the base train triangulation cost shared.
Does this already exist somewhere in the code? I have read through the learners a bit but it seems their concerns are somewhat different as they are adding points where I think the test function will be probed.