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"Again, significantly outperforms LP." No, this is mathematically impossible. You cannot out-optimize a mathematical global optimization solver. Whether that i
by whatever1 3y ago
"Again, significantly outperforms LP."
No, this is mathematically impossible. You cannot out-optimize a mathematical global optimization solver. Whether that is LP, MILP, or NLP. Exactly because they provide a certificate of optimality.
It is like stating that you found a non-negative number that is smaller than 0. It’s not progressive. It’s flat out wrong.
"But there are lots of situations that LP can't optimize while RL can"
I will be satisfied if you just show us 1.
Stay in your lane, and state that you built a fast heuristic that works (finds good solutions but not optimal) in the problems you tried. Nobody can dispute this. But don't make claims you cannot support.
- deleted 3y ago[deleted]