Re: Iverson's career stats
Posted: Tue Sep 23, 2014 5:31 pm
I thought I'd address some of the comments regarding ASPM in this thread.
First of all: I am in the process of revising ASPM, improving it in several ways--both in accuracy and in robustness, particularly at the extremes--where Iverson resided.
The revised spreadsheet including historical data is located at https://drive.google.com/file/d/0Bx1NfC ... sp=sharing
This should handle Iverson better, particularly since I ditched the USG^2 term. It was not highly significant and did not improve the fit much at all, within the new model specification.
That said, this new model does lower Iverson's numbers significantly. He now never had a season much above 200th in the last 40 years--which is still good, but not in the 60s like before.
His Hall Rank drops from 19th to 36th in the era.
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schtevie is correct--for extreme outliers, of which Iverson was certainly one, box score stats in any flavor are going to be questionable. If there is any nonlinearity modeled for the usage/efficiency tradeoff, then that will add a lot of potential error to Iverson's estimate--this was the case for my older version of ASPM, and was legitimately a reason to question the validity of his ASPM estimate. The newer model should be more robust (and conservative) at the extremes.
Therefore, RAPM (NOT xRAPM) should be the tool to use here, and the best version available for that is the 14 year RAPM average. I made a Viz of it here: http://public.tableausoftware.com/profi ... 14YearRAPM Sure, it won't capture the peak, but it gives us a good idea--and indicates that Iverson may not have been the greatest.
I would dispute the contention that 14 year dataset is not enough for RAPM--on the contrary, I believe that, when properly aging adjusted (as Jerry has done) it's quite accurate. There are some flaws, still, due to players that have unusual aging/progression (Hi, KD!), but on the whole it's really solid.
---
As for the questions about ASPM's coefficients and flaws--MPG is a highly significant term, and effectively a proxy for "what coaches value." I have debated at times over whether I should not include the term, but ultimately decided to go ahead and leave it. In the older regression, the coefficient was 0.08, so a 40 MPG player was getting a boost of +3.2 to his per minute rating. The newer regression has an even higher coefficient. It's certainly a significant part of the rating system, and also open to debate.
Let me know if you all have any other questions on ASPM; I would be happy to answer them.
---
Here is Iverson's career, with my new ASPM, PER, and Win Shares. Note he is now a below average defender, which jives with the RAPM numbers. His offense has also declined, but is still considerably above the RAPM estimate. Which is more right, RAPM or ASPM? That's hard to know. Long term RAPM should certainly not be dismissed summarily.
First of all: I am in the process of revising ASPM, improving it in several ways--both in accuracy and in robustness, particularly at the extremes--where Iverson resided.
The revised spreadsheet including historical data is located at https://drive.google.com/file/d/0Bx1NfC ... sp=sharing
This should handle Iverson better, particularly since I ditched the USG^2 term. It was not highly significant and did not improve the fit much at all, within the new model specification.
That said, this new model does lower Iverson's numbers significantly. He now never had a season much above 200th in the last 40 years--which is still good, but not in the 60s like before.
His Hall Rank drops from 19th to 36th in the era.
---
schtevie is correct--for extreme outliers, of which Iverson was certainly one, box score stats in any flavor are going to be questionable. If there is any nonlinearity modeled for the usage/efficiency tradeoff, then that will add a lot of potential error to Iverson's estimate--this was the case for my older version of ASPM, and was legitimately a reason to question the validity of his ASPM estimate. The newer model should be more robust (and conservative) at the extremes.
Therefore, RAPM (NOT xRAPM) should be the tool to use here, and the best version available for that is the 14 year RAPM average. I made a Viz of it here: http://public.tableausoftware.com/profi ... 14YearRAPM Sure, it won't capture the peak, but it gives us a good idea--and indicates that Iverson may not have been the greatest.
I would dispute the contention that 14 year dataset is not enough for RAPM--on the contrary, I believe that, when properly aging adjusted (as Jerry has done) it's quite accurate. There are some flaws, still, due to players that have unusual aging/progression (Hi, KD!), but on the whole it's really solid.
---
As for the questions about ASPM's coefficients and flaws--MPG is a highly significant term, and effectively a proxy for "what coaches value." I have debated at times over whether I should not include the term, but ultimately decided to go ahead and leave it. In the older regression, the coefficient was 0.08, so a 40 MPG player was getting a boost of +3.2 to his per minute rating. The newer regression has an even higher coefficient. It's certainly a significant part of the rating system, and also open to debate.
Let me know if you all have any other questions on ASPM; I would be happy to answer them.
---
Here is Iverson's career, with my new ASPM, PER, and Win Shares. Note he is now a below average defender, which jives with the RAPM numbers. His offense has also declined, but is still considerably above the RAPM estimate. Which is more right, RAPM or ASPM? That's hard to know. Long term RAPM should certainly not be dismissed summarily.
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║ Year ║ Team ║ Player ║ Age ║ Games ║ MP ║ ASPM ║ VORP ║ O-ASPM ║ OVORP ║ D-ASPM ║ DVORP ║ PER ║ WS ║ WS/48 ║ OWS/48 ║ DWS/48 ║
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║ 1997 ║ PHI ║ Allen Iverson ║ 21 ║ 76 ║ 3045 ║ 1.5 ║ 2.7 ║ 3.5 ║ 4.0 ║ -1.9 ║ -1.2 ║ 18 ║ 4.1 ║ 0.065 ║ 0.049 ║ 0.016 ║
║ 1998 ║ PHI ║ Allen Iverson ║ 22 ║ 80 ║ 3150 ║ 3.5 ║ 4.4 ║ 4.2 ║ 4.7 ║ -0.7 ║ -0.4 ║ 20.4 ║ 9 ║ 0.138 ║ 0.096 ║ 0.042 ║
║ 1999 ║ PHI ║ Allen Iverson ║ 23 ║ 48 ║ 1990 ║ 4.5 ║ 5.3 ║ 4.7 ║ 5.3 ║ -0.3 ║ 0.0 ║ 22.2 ║ 7.2 ║ 0.173 ║ 0.103 ║ 0.070 ║
║ 2000 ║ PHI ║ Allen Iverson ║ 24 ║ 70 ║ 2853 ║ 2.6 ║ 3.3 ║ 3.3 ║ 3.6 ║ -0.7 ║ -0.3 ║ 20 ║ 6.9 ║ 0.116 ║ 0.055 ║ 0.061 ║
║ 2001 ║ PHI ║ Allen Iverson ║ 25 ║ 71 ║ 2979 ║ 4.6 ║ 5.0 ║ 4.8 ║ 4.8 ║ -0.2 ║ 0.1 ║ 24 ║ 11.8 ║ 0.19 ║ 0.118 ║ 0.072 ║
║ 2002 ║ PHI ║ Allen Iverson ║ 26 ║ 60 ║ 2622 ║ 3.8 ║ 3.9 ║ 3.7 ║ 3.6 ║ 0.1 ║ 0.3 ║ 21.9 ║ 6.9 ║ 0.126 ║ 0.047 ║ 0.079 ║
║ 2003 ║ PHI ║ Allen Iverson ║ 27 ║ 82 ║ 3485 ║ 2.8 ║ 4.2 ║ 3.2 ║ 4.3 ║ -0.4 ║ 0.0 ║ 21.2 ║ 9.2 ║ 0.127 ║ 0.069 ║ 0.058 ║
║ 2004 ║ PHI ║ Allen Iverson ║ 28 ║ 48 ║ 2040 ║ 2.7 ║ 2.4 ║ 3.4 ║ 2.6 ║ -0.7 ║ -0.2 ║ 19.3 ║ 2.8 ║ 0.066 ║ 0.012 ║ 0.054 ║
║ 2005 ║ PHI ║ Allen Iverson ║ 29 ║ 75 ║ 3174 ║ 4.2 ║ 5.0 ║ 4.9 ║ 5.2 ║ -0.6 ║ -0.3 ║ 23.2 ║ 9 ║ 0.136 ║ 0.080 ║ 0.056 ║
║ 2006 ║ PHI ║ Allen Iverson ║ 30 ║ 72 ║ 3103 ║ 3.3 ║ 4.1 ║ 5.9 ║ 5.9 ║ -2.6 ║ -1.8 ║ 25.9 ║ 10.6 ║ 0.165 ║ 0.137 ║ 0.028 ║
║ 2007 ║ PHI ║ Allen Iverson ║ 31 ║ 15 ║ 640 ║ 2.0 ║ 0.6 ║ 4.3 ║ 1.0 ║ -2.3 ║ -0.3 ║ 23.5 ║ 1.6 ║ 0.119 ║ 0.078 ║ 0.041 ║
║ 2007 ║ DEN ║ Allen Iverson ║ 31 ║ 50 ║ 2121 ║ 0.4 ║ 1.3 ║ 1.6 ║ 1.7 ║ -1.1 ║ -0.4 ║ 18.4 ║ 4.6 ║ 0.105 ║ 0.066 ║ 0.039 ║
║ 2008 ║ DEN ║ Allen Iverson ║ 32 ║ 82 ║ 3424 ║ 1.5 ║ 3.0 ║ 3.2 ║ 4.3 ║ -1.7 ║ -1.2 ║ 20.9 ║ 11.6 ║ 0.163 ║ 0.124 ║ 0.039 ║
║ 2009 ║ DEN ║ Allen Iverson ║ 33 ║ 3 ║ 123 ║ -3.2 ║ 0.0 ║ -0.3 ║ 0.0 ║ -2.9 ║ -0.1 ║ 15.2 ║ 0.2 ║ 0.087 ║ 0.063 ║ 0.024 ║
║ 2009 ║ DET ║ Allen Iverson ║ 33 ║ 54 ║ 1970 ║ -0.4 ║ 0.8 ║ 0.0 ║ 0.9 ║ -0.4 ║ -0.1 ║ 15.9 ║ 2.7 ║ 0.065 ║ 0.019 ║ 0.046 ║
║ 2010 ║ PHI ║ Allen Iverson ║ 34 ║ 25 ║ 798 ║ -3.9 ║ -0.4 ║ -1.4 ║ 0.1 ║ -2.4 ║ -0.4 ║ 13.1 ║ 0.6 ║ 0.034 ║ 0.023 ║ 0.011 ║
║ 2010 ║ MEM ║ Allen Iverson ║ 34 ║ 3 ║ 67 ║ -5.1 ║ -0.1 ║ -0.2 ║ 0.0 ║ -4.9 ║ -0.1 ║ 16.9 ║ 0.1 ║ 0.074 ║ 0.073 ║ 0.001 ║
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