Where the 1476.1 rating comes from
From 155 matches played between 1 October 1990 and 7 February 2000, 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.
155 matches, from the most recent to the first
beaten by Thierry Guardiola 0–1
07/02/00 · ATP 250 2000 · Qualifying — Second round · retirement · detail
±0.01476.1 → 1476.1
beat Davide Scala 2–0
07/02/00 · ATP 250 2000 · Qualifying — First round · detail
+11.01465.1 → 1476.1
beat Christophe van Garsse 2–1
04/10/99 · ATP 250 1999 · Qualifying — First round · detail
+17.01448.1 → 1465.1
beaten by Chris Woodruff 0–2
04/10/99 · ATP 250 1999 · Qualifying — Second round · detail
−5.51453.6 → 1448.1
beaten by Arnaud Clément 0–2
11/05/98 · ATP 1000 1998 · Qualifying — First round · detail
−9.31460.4 → 1451.0
beaten by Wayne Ferreira 2–3
24/06/97 · ATP Grand Slam 1997 · Second round · detail
−4.71465.1 → 1460.4
beaten by Mikael Stadling 0–2
30/10/95 · ATP 1000 1995 · Qualifying — Second round · detail
−13.91489.6 → 1475.7
beat Kris Goossens 2–1
30/10/95 · ATP 1000 1995 · Qualifying — First round · detail
+12.01477.6 → 1489.6
beat Nicolas Klingelschmitt 2–0
24/04/95 · ATP 1000 1995 · Qualifying — First round · detail
+14.21435.7 → 1449.9
beat Juan Gisbert Schultze 2–0
24/04/95 · ATP 1000 1995 · Qualifying — Second round · detail
+13.71422.1 → 1435.7
beaten by Dimitri Poliakov 0–2
24/04/95 · ATP 1000 1995 · Qualifying — Qualifying competition · detail
−9.61431.7 → 1422.1
beaten by Richard Fromberg 0–3
17/01/95 · ATP Grand Slam 1995 · First round · detail
−6.41443.9 → 1437.4
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.