Michael Geserer

Where the 1429.8 rating comes from

From 13 matches played between 29 July 1991 and 9 September 1996, 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.

13 matches, from the most recent to the first

beaten by Albert Costa 0–2
09/09/96 · ATP 250 1996 · First round · detail
−3.91433.7 → 1429.8
beaten by Karel Nováček 0–2
24/07/95 · ATP 250 1995 · Second round · detail
−7.71441.4 → 1433.7
beat Jérôme Hanquez 2–0
24/07/95 · ATP 250 1995 · First round · detail
+13.71427.7 → 1441.4
beaten by Stefan Edberg 0–2
27/02/95 · ATP 250 1995 · Second round · detail
−5.41433.1 → 1427.7
beat Roger Smith 2–1
27/02/95 · ATP 250 1995 · First round · detail
+31.71401.4 → 1433.1
beaten by Martin Sinner 0–2
18/07/94 · ATP 500 1994 · Qualifying — First round · detail
−19.41420.8 → 1401.4
beaten by Patrick McEnroe 1–2
10/01/94 · ATP 250 1994 · First round · detail
−14.81435.6 → 1420.8
beat Lionel Barthez 2–1
01/11/93 · ATP 1000 1993 · Qualifying — First round · detail
+31.51404.1 → 1435.6
beaten by Jeff Tarango 0–2
01/11/93 · ATP 1000 1993 · Qualifying — Second round · detail
−16.01420.1 → 1404.1
beaten by Francisco Clavet 1–2
19/07/93 · ATP 500 1993 · First round · detail
−16.41436.5 → 1420.1
beaten by Juan Gisbert Schultze 0–2
01/03/93 · ATP 1000 1993 · Qualifying — First round · detail
−24.71461.2 → 1436.5
beaten by Sergi Bruguera 0–2
30/03/92 · ATP 250 1992 · First round · detail
−12.21473.5 → 1461.2
beaten by Patrik Kuhnen 0–2
29/07/91 · ATP 250 1991 · First round · detail
−26.51500.0 → 1473.5

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.