NOTE: After reflection in the last few months, I have decided to change the Open era achievement ranking system that I have been posted for a number of years. The reasons are principally around the Masters 1000 achievements and their equivalents. When I found out that Lendl only competed in 10 of 27 Masters 1000's in 1990-1992 (because they were not compulsory then), and that there were 8-9 other tournaments per year from 1990-1992 that were equivalent in points and prize money to the 'official' Masters 1000 - that made me wonder if our count of these events was fair.
The problem that I have wrestled with mostly is this:
The earlier events didn't have the depth of top players that today's do (which is harder on more recent players) and, because of it not being compulsory, and there were other comparible events - (then it is unfair on the older players who didn't compete in what we deem Masters 1000 equivalents). So how do we work out equivalency given that there were completely different contexts for the playing of these events pre-2000 (particularly before 1993)?
Masters 1000 pre-1990 are difficult to agree on. There is no agreed 'Masters 1000' equivalent list. The only list that I have seen some agreement on, in these forums, is:
http://en.wikipedia.org/wiki/Tennis_Masters_Series_records_and_statistics
I have decided that we should therefore include all players 500 level event victories. Most of the 'defacto' Masters 1000's have been rated at the 500 level. Therefore in a ranking system, they don't give as many points, but at least they get represented somewhat. I have therefore changed the cut-off to 500 points and above, where previously I had 1000 points and above per event.
Details of the system:
Everything that in today's terms you can earn 500 points and above per event is counted. That is:
- Slam Victories (SV) 2000 ATP points
- Slam Runner-ups (SRU) 1200 ATP points
- Slam Semi-finals (SSF) 720 ATP points
- Season end final victories with no loss before the final (WTF, WCT Finals * & Grand Slam Cup *) (SEFNL) 1500 ATP points
- Season end final victories with one loss before the final (WTF, WCT Finals * & Grand Slam Cup *) (SEFOL) 1300 ATP points
- Season end final runner-ups with no loss before the final (WTF, WCT Finals * & Grand Slam Cup *) (SEFRUNL) 1000 ATP points
- Season end final runner-ups with one loss before the final (WTF, WCT Finals * & Grand Slam Cup *) (SEFRUOL) 800 ATP points
- Season end final semi-finals with no loss before the semi-final (WTF, WCT Finals * & Grand Slam Cup *) (SEFSFNL) ATP 600 points
- Masters 1000 equivalent victories (we will call (Top 9)) ATP 1000 points
- Masters 1000 equivalent runner-ups (TOP9RU) ATP 600 points
- Olympic Gold Metal Singles (OSG) ATP 750 points
- 500 Series equivalents (500S) ATP 500 points
* Note: To even out the fact that pre-mid 1980's great players tended to play 3 slams a year vs 4 slams a year for current players, I will only include WCT Finals and Grand Slam Cup placings if the player didn't play all the slams in that year eg I include Lendl's 1982 WCT Finals win but I don't include his 1985 WCT Finals win, since in 1982 he didn't play all the slams but in 1985 he did. That way it is fair to modern players that the older players aren't getting an extra event to score points in (since modern players don't have the WCT Finals or Grand Slam Cup to count).
REMEMBER: There is no agreed weighting of events. In this forum I have tried to get an agreed weightings but opinions as to the weighting vary greatly. The best I can do is use the current ATP weightings. Everytime I post these rankings people disagree with the weightings, but what can I do? - there is no agreed standard beyond the ATP weightings. Also note that this table doesn't represent 'Greatness' which is a subjective term. It simply represents an objective list of the achievements of open era players weighted at current ATP weightings.
For ease I have reduced the weighting points down by a factor of 1000 eg Slams are worth 2 instead of their ATP 2000.
Scale is: (SV x 2) + (SEFNL x 1.5) + (SEFOL x 1.3) + (SEFRUNL x 1) + (SRU x 1.2) + (TOP9 x 1) + (TOP9RU x 0.60) + (SEFRUOL x 0.80) + (OSG x 0.75) + (SSF x 0.72) + (SEFSFNL x 0.60) + (500S x 0.50)
Federer = (17 x 2) + (5 x 1.5) + (
1 x 1.3) + (3 x 1) + (10 x 1.2) + (24 x 1) + (18 x 0.60) + (1 x 0.80) + (0 x 0.75) + (11 x 0.72) + (1 x 0.60) + (17 x 0.50) = 110.42
Lendl = (8 x 2) + ((5 + 2 - 1) x 1.5)) + (0 x 1.3) + (2 x 1) + (11 x 1.2) + (22 x 1) + (11 x 0.60) + (2 x 0.80) + (0 x 0.75) + (9 x 0.72) + ((5 -2) x 0.60) + (42 x 0.50) = 99.48
Connors = (8 x 2) + (2 x 1.5) + (1 x 1.3) + (1 x 1) + (7 x 1.2) + (17 x 1) + (9 x 0.60) + (0 x 0.80) + (0 x 0.75) + (16 x 0.72) + (4 x 0.60) + (49 x 0.50) = 90.52
Nadal = (14 x 2) + (0 x 1.5) + (0 x 1.3) + (2 x 1) + (6 x 1.2) + (27 x 1) + (14 x 0.60) + (0 x 0.80) + (1 x 0.75) + (3 x 0.72) + (1 x 0.60) + (16 x 0.50) = 84.11
Djokovic = (10 x 2) + (3 x 1.5) + (2 x 1.3) + (0 x 1) + (8 x 1.2) + (26 x 1) + (12 x 0.60) + (0 x 0.80) + (0 x 0.75) + (10 x 0.72) + (0 x 0.60) + (12 x 0.50) = 83.1
McEnroe = (7 x 2) + ((3 + (5 - 1)) x 1.5)) + (0 x 1.3) + ((1 + 3) x 1) + (4 x 1.2) + (19 x 1) + (7 x 0.60) + (0 x 0.80) + (0 x 0.75) + (8 x 0.72) + (0 x 0.60) + (23 x 0.50) = 73.76
Sampras = (14 x 2) + (0 + (2 - 1) x 1.5) + (5 x 1.3) + ((2 - 1) x 1) + (4 x 1.2) + (11 x 1) + (8 x 0.60) + (0 x 0.80) + (0 x 0.75) + (5 x 0.72) + ((4 - 1) x 0.60) + (12 x 0.50) = 69.0
Borg = (11 x 2) + ((1 + 1) x 1.5)) + (1 x 1.3) + ((1 + (3 - 1)) x 1) + (5 x 1.2) + (15 x 1) + (4 x 0.60) + (1 x 0.80) + (0 x 0.75) + (1 x 0.72) + (1 x 0.60) + (17 x 0.50) = 63.32
Agassi = (8 x 2) + (0 x 1.5) + (1 x 1.3) + ((3 - 1) x 1) + (7 x 1.2) + (17 x 1) + (5 x 0.60) + (1 x 0.80) + (1 x 0.75) + (11 x 0.72) + (1 x 0.60) + (6 x 0.50) = 61.77
Becker = (6 x 2) + ((1 + 1) x 1.5)) + (3 x 1.3) + ((4 + 1) x 1) + (4 x 1.2) + (13 x 1) + (8 x 0.60) + (0 x 0.80) + (0 x 0.75) + (8 x 0.72) + ((2 - 1) x 0.60) + (9 x 0.50)= 57.36
Edberg = (6 x 2) + (0 x 1.5) + (1 x 1.3) + ((2 - 1) x 1) + (5 x 1.2) + (8 x 1) + (12 x 0.60) + (0 x 0.80) + (0 x 0.75) + (8 x 0.72) + ((2 - 1) x 0.60) + (8 x 0.50) = 45.86
Wilander = (7 x 2) + (0 x 1.5) + (0 x 1.3) + (0 x 1) + (4 x 1.2) + (8 x 1) + (7 x 0.60) + (1 x 0.80) + (0 x 0.75) + (3 x 0.72) + (0 x 0.60) + (8 x 0.50****) = 37.96
**** I found it difficult to determine that Wilander's 500 level equivalents are. Depending upon approaches, I ended up with anything from 5 to 10. I have settled (for now) on 8.