Chess.com accuracy and ACPL • page 2/2 • General Chess Discussion • lichess.org

The only value I see is if you get an accuracy over 98%. That and $6 will get you a cup of coffee at Starbucks.

I just tried this on one of my games. It didn't work. 41 moves, I had 72 ACPL. So you say that it should be 41 / 72 * 10 ? Thats 5.694. Chess.com says my accuracy was 72%.

mimingkat

#13

@mangomeister123 said in #1:

As we all know, one of the biggest features of the chess.com Game Review feature is the score it gives for your accuracy. It gives a percentage of how accurate you played throughout the game, 100 being perfect and 0 being playing like me. I've just figured out for myself how to figure out the accuracy score without needing Chess.com diamond, and it's incredibly simple. More importantly, can be done by any Lichess.org player. You simply divide the number of moves in the game by average centipawn loss & multiply that by 10. I don't have the time to explain how that works right now because I have somewhere to be, but I'm sure you can figure it out :)
So I made a study of the Fools Mate and it said that it has 515 Average centipawn loss. 2 / 515 = 0.00388349514 * 10 = 0.03883495145. So that's the accuracy of the Fool's Mate (0.03883495145) ?

@mangomeister123 said in #1: > As we all know, one of the biggest features of the chess.com Game Review feature is the score it gives for your accuracy. It gives a percentage of how accurate you played throughout the game, 100 being perfect and 0 being playing like me. I've just figured out for myself how to figure out the accuracy score without needing Chess.com diamond, and it's incredibly simple. More importantly, can be done by any Lichess.org player. You simply divide the number of moves in the game by average centipawn loss & multiply that by 10. I don't have the time to explain how that works right now because I have somewhere to be, but I'm sure you can figure it out :) So I made a study of the Fools Mate and it said that it has 515 Average centipawn loss. 2 / 515 = 0.00388349514 * 10 = 0.03883495145. So that's the accuracy of the Fool's Mate (0.03883495145) ?