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| | Three quick puzzles concerning the polycube depicted below: (1) Cut it into two pieces that can be reassembled into a cube. (2) Fill space with translated, r...
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| (This is the sixth in a series of posts on online optimization techniques and their ``applications'' to complexity theory, combinatorics and pseudorandomness. The plan for this series of posts is to alternate one post explaining a result from the theory of online convex optimization and one post explaining an ``application.'' The first two posts were...