Author: GuyHaworth
Date: 10:32:46 06/02/02
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Nothing special about 5, 6 ... or 32. If you assume unbounded resources of memory and time, you can 'solve chess' - as Zermelo proved. Actually, there are some reservations about whether Zermelo's proof was ok, but I haven't got to the bottom of that yet. I do have a problem about the 'infinite memory' though. If Chess has more positions than there are atoms in the universe ... and if it needs one atom per bit of memory, we will have a slight problem storing the entire set of position values, compression notwithstanding. g
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