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Individual Calculations February 2018 |
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| Shen, Christopher Total change: 0.40 | |   |
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| 10th Annual Chesapeake Open | Rockville, Maryland | USA | 2018-01-12 |
| Rc | Ro | w | n | change | K | K*chg | Game |
| 2092 | 2272 | 4.00 | 6 | -0.23 | 40 | -9.20 | |
|  Karamsetty, Jeevan | | | 2165 | USA | 0.50 | 1 | -0.15 | 40 | -6.00 | |  Wang, Jason | c | | 2064 | USA | 0.50 | 1 | -0.27 | 40 | -10.80 | | | Hu, Merric | | | 2038 | USA | 1.00 | 1 | 0.21 | 40 | 8.40 | | | Oberoi, Shelev | | | 1872 * | USA | 1.00 | 1 | 0.08 | 40 | 3.20 | | | Sadorra, Julio Catalino | g | | 2539 | PHI | 0.00 | 1 | -0.18 | 40 | -7.20 | | | Liang, Jason | | | 1872 * | USA | 1.00 | 1 | 0.08 | 40 | 3.20 | | | * Rating difference of more than 400. Please read more at FIDE Handbook |
Rc - average rating of rated opponents, Ro - rating of a player in a tournament, Rp - rating performance of an unrated player, W - points won in a tournament against rated opponents, N - total number of games against rated opponents, Change - change used for calculation according to formula, K - development coefficient, Kchg - rating change of a player calculated as (K * change) | | | | 2018 Cardinal Open | Columbus, Ohio | USA | 2018-01-26 |
| Rc | Ro | w | n | change | K | K*chg | Game |
| 2057 | 2272 | 4.00 | 5 | 0.24 | 40 | 9.60 | |
| | Miller, John | | | 1971 | USA | 1.00 | 1 | 0.15 | 40 | 6.00 | | | Narkeeran, Madhavan | | | 1872 * | USA | 0.50 | 1 | -0.42 | 40 | -16.80 | | | Arvind, C.j. | f | | 2166 | IND | 1.00 | 1 | 0.36 | 40 | 14.40 | | | Xu, Grant | | | 2182 | USA | 0.50 | 1 | -0.12 | 40 | -4.80 | | | Cao, Elton | | | 2094 | USA | 1.00 | 1 | 0.27 | 40 | 10.80 | | | * Rating difference of more than 400. Please read more at FIDE Handbook |
Rc - average rating of rated opponents, Ro - rating of a player in a tournament, Rp - rating performance of an unrated player, W - points won in a tournament against rated opponents, N - total number of games against rated opponents, Change - change used for calculation according to formula, K - development coefficient, Kchg - rating change of a player calculated as (K * change) | | |
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