Author: Angrim
Date: 14:18:04 02/22/02
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On February 22, 2002 at 14:21:01, Paul Doire wrote: >When chess is "figured out" what ELO will that equate to? > >Paul This depends on which rating pool you are measuring it in. Also depends on if the result of the perfect game is a draw or a win for white. In either case, you can not rationally expect that the perfect player will always win, especially if it is playing a series vs an opponent who can learn. Given that, here is one implausable scenario in which the answer can actually be calculated. Assume that this perfect player is playing on ICC, and that it always wins, and that the top-rated players are actually willing to play it, and that the top rated players don't have their ratings change any from what they are today at 3pm.. then its rating would be: standard: 2839+720=3559 blitz: 3460+720=4180 bullet: 3167+720=3887 This is based on the following from an ICC help file: This formula has the property that if both players are established then the sum of the rating changes is zero. It turns out that if the rating difference is more than 719 points, then if the strong player wins, there is no change in either rating. So given all of the unlikely assumptions that I listed, the perfect player would be rated 719 points higher than the second best player. Angrim
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