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Yes, you can think of that output as "sparse marginals", they are denoted by u in the paper.
Indeed it is an expectation over a sparse distribution over structures, so it is also sparse.
By the way, you might be interested in the updated project and newer paper that works in arbitrary factor graphs (generalizing this):
Thanks for releasing the code!
When I played with the code in the following file
https://github.com/vene/sparsemap/blob/master/python/sparsemap/layers_pt/matching_layer.py
The output is a matrix. Does it represent the marginal probability for each matching?
How do you compute this marginal probability according to a sparse number of structures? Sum them?
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