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Combinatorial optimization typically deals with optimizing over a finite set of objects that have some combinatorial structure (e.g. trees, matchings, matroids). Approximation algorithms, polyhedral methods, and integer programming are all on topic.

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Should we check for equivalence in Quine's method of simplifying Boolean functions?

I already asked this on Math Stack Exchange, but had no response. Now I've figured out it is more appropriate to ask such question on this site, since it is rather about further elaboration on a resea …