Ádám Pattantyús

Where the 1495.3 rating comes from

From 12 matches played between 28 July 2012 and 17 January 2017, and from them alone. Every line below was written at computation time: nothing is recomputed to show this page.

How to read this

On the right: the change this match produced, then the value before → after. A line's arrival value is the next line's starting value, down to the starting rating given to every newcomer. A ±0.0 is a counted match that did not move the rating, a walkover for instance.

12 matches, from the most recent to the first

beaten by Tomas Konecny 1–4
17/01/17 · ITTF World Tour, Hungarian Open 2017 · Round of 32 · detail
−11.01506.3 → 1495.3
beaten by Li Ping 0–4
11/08/16 · Olympic Games 2016 · Second round · detail
−12.81519.0 → 1506.3
11/08/16 · Olympic Games 2016 · First round · detail
+22.61496.4 → 1519.0
beaten by Dimitrij Ovtcharov 0–4
21/04/16 · ITTF World Tour, Polish Open 2016 · Round of 32 · detail
−11.71508.1 → 1496.4
beat Mihai Bobocica 4–2
20/04/16 · ITTF World Tour, Polish Open 2016 · Round of 64 · detail
+22.51485.6 → 1508.1
beaten by Tang Peng 3–4
16/03/16 · ITTF World Tour, Kuwait Open 2016 · Round of 32 · detail
−18.71504.4 → 1485.6
beaten by Kou Lei 0–4
28/04/15 · World Table Tennis Championships 2015 · Third round · detail
−27.71532.0 → 1504.4
beat Adrian Crisan 4–2
27/04/15 · World Table Tennis Championships 2015 · Second round · detail
+22.01510.0 → 1532.0
beat Chuang Chih-Yuan 4–3
26/04/15 · World Table Tennis Championships 2015 · First round · detail
+30.01480.1 → 1510.0
20/05/13 · World Table Tennis Championships 2013 · First Round · detail
+25.81454.3 → 1480.1
beaten by Gao Ning 3–4
20/05/13 · World Table Tennis Championships 2013 · Second Round · detail
−19.11473.4 → 1454.3
beaten by William Henzell 1–4
28/07/12 · Olympic Games 2012 · First round · detail
−26.61500.0 → 1473.4

Only the matches the source publishes appear; what is missing is listed. The source gives the day, not the hour: two matches on the same day are ordered by a reproducible rule, which is not necessarily the real order.