Amy A.

asked • 12/16/19

Probability chances of winning

The infamous 1984 World Chess Championship match between the reigning world champion Anatoly Karpov and 21-year-old Garry Kasparov was supposed to have been played until either player had won six games. Instead, it went on for 48 games: Karpov won five,


Kasparov won 3, and the other 40 games each ended in a draw. Alas, the match was controversially terminated without a winner.


We can deduce from the games Karpov and Kasparov played that, independently of other games, Karpov’s chances of winning each game were 5/48, Kasparov’s chances were 3/48, and the chances of a draw were 40/48. Had the match been allowed to continue indefinitely, what would have been Kasparov’s chances of eventually winning the match?


1 Expert Answer

By:

Stanton D. answered • 12/16/19

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