One problem asks how to time 42 trains to cut peak power use. In under two hours, agents beat MIPLIB’s best timetable by 2.6%, and later proved no better timetable exists.
We’ve submitted the solutions to MIPLIB for anyone to check.
The post reports a concrete optimization result and a proof of optimality, with solutions released for independent checking on MIPLIB.
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One problem asks how to time 42 trains to cut peak power use. In under two hours, agents beat MIPLIB’s best timetable by 2.6%, and later proved no better timetable exists.
We’ve submitted the solutions to MIPLIB for anyone to check.
Claude · x.comPublished · added here
Original title: One problem asks how to time 42 trains to cut peak power use. In under two hours, agents beat MIPLIB’s best timetable by 2.6%, and later ...