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Base off of average rank vs. expected rank. E.g. in a 7 player game with 3 winners, 3 second place, one last place, your chance of 1st place is 3/7.
This algorithm will have to be fairly sophisticated and weigh games with a large number of players more heavily than 2-player games. For example, Winning a 10-player free for all should be worth much more than winning a single 2-player game of War.
The text was updated successfully, but these errors were encountered:
Base off of average rank vs. expected rank. E.g. in a 7 player game with 3 winners, 3 second place, one last place, your chance of 1st place is 3/7.
This algorithm will have to be fairly sophisticated and weigh games with a large number of players more heavily than 2-player games. For example, Winning a 10-player free for all should be worth much more than winning a single 2-player game of War.
The text was updated successfully, but these errors were encountered: