As I recall, perfect nonlinear counting (knowledge of all subsets) has been thoroughly analyzed, and the prospects were still poor; the limitation doesn't seem to be with linear count systems, the limitation seems to be the lack of enough profitable opportunities to make the game more than marginally beatable. And that's with perfect knowledge.
Sure, there are some deck compositions that provide a large advantage, but they seem to be so rare as to not be worthwhile. I've yet to see any evidence to the contrary, but would be happy to be proven wrong.
Sure, there are some deck compositions that provide a large advantage, but they seem to be so rare as to not be worthwhile. I've yet to see any evidence to the contrary, but would be happy to be proven wrong.