Where the 1579.1 rating comes from
From 111 matches played between 17 June 2002 and 2 February 2009, 106 of them rated, 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.
111 matches, from the most recent to the first
beaten by Nicolaas Scholtz 1–1
02/02/09 · ATP 250 2009 · Qualifying — Second round · retirement · detail
±0.01579.1 → 1579.1
beaten by Sebastien Grosjean 1–2
13/08/07 · ATP 1000 2007 · Qualifying — First round · detail
−10.61606.3 → 1595.7
beaten by Hyung-Taik Lee 0–2
16/07/07 · ATP 250 2007 · Second round · retirement · detail
±0.01605.1 → 1605.1
beat Ryan Sweeting 2–0
26/02/07 · ATP 250 2007 · Qualifying — First round · detail
+8.31584.8 → 1593.1
beat Chris Guccione 2–1
26/02/07 · ATP 250 2007 · Qualifying — Qualifying competition · detail
+10.91573.9 → 1584.8
beat Tobias Summerer 2–0
01/01/07 · ATP 250 2007 · Qualifying — Qualifying competition · detail
+7.81566.1 → 1573.9
beat Nikolay Davydenko 0–1
23/10/06 · ATP 250 2006 · Second round · retirement · detail
±0.01557.9 → 1557.9
beaten by Nenad Zimonjić 0–2
14/08/06 · ATP 1000 2006 · Qualifying — First round · detail
−16.01573.2 → 1557.2
beaten by Teymuraz Gabashvili 1–2
08/05/06 · ATP 1000 2006 · Qualifying — First round · detail
−12.21579.8 → 1567.6
beaten by Ivo Minář 0–1
09/01/06 · ATP 250 2006 · First round · retirement · detail
±0.01646.6 → 1646.6
beaten by David Nalbandian 0–3
01/01/06 · ATP Grand Slam 2006 · First round · detail
−6.81650.0 → 1643.2
beaten by Nicolás Lapentti 2–3
01/01/06 · ATP Grand Slam 2006 · First round · detail
−15.21640.9 → 1625.7
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.