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Friday, March 26, 2010

Do players who age well tend to continue to age well?

By , 05:53 AM

Here is what I did.  Keep in mind that this is not a rigorous study by any means. I was just playing around with my aging curve engine.

I looked at lwts only.  I broke players down into two groups:  One, those who aged well from year X to year X+1 and then again from Year X+1 to Year X+2, and those who did not age well - basically two consecutive years of aging well or aging poorly, relative to what the average player does at those ages.  The criteria I used for aging well was this:  They had to do better than the average change from Year X to Year X+1 and they had to do BETTER in Year X+1 no matter what the age.  Same thing for the group of players who did not age well, only in reverse.

Then I ran my aging curves for each group, but the only data included in the aging curves was the difference between Year X+4 and Year X+3.  I could not use the difference between Years X+3 and Year X+2 because I had to keep a separation between the years I used to create the two groups and the years I used in the aging curves for the two groups.

So, for example, if a player aged well from age 20 to 22, I looked at his 23-24 interval only, and put him in the “good aging” group.  If a player aged poorly from age 33 to 35, then I put him in the “bad aging” group and included in the data his age 36-37 interval only.

What I found was this:

In the early years, if a player aged well very early on, he did not gain much toward his peak.  If a player did not age well very early on, he gained a lot toward his peak.  From the peak to around age 31, both groups aged at about the same rate, although the “good aging” group aged ever so slightly better.  After age 31 though, the group that aged well continued to age better than the group that did not age well.  I hope that makes some sense.

So basically if you see a player spike (age really well) at age 19-21, expect him to continue to go slowly toward his peak.  If a player does not gain much at a very young age, expect him to gain a lot toward his peak. There could be a lot of selective sampling going on there of course.

After age 31 or so, if a player ages well in two consecutive years, expect him to age gracefully after that, at least for one year that is (if he aged well from 32 to 34, expect him to age well from 35-36).  If a player does not age well for two consecutive years after age 31, expect him to continue to age poorly.  The effect is not that large.  Maybe a one run difference per year between the two groups after age 31 or so.

Again, I only scratched the surface…


#1    David Gassko      (see all posts) 2010/03/26 (Fri) @ 06:57

Mickey,

I don’t know how meaningful these results are—at a minimum, you need to include minor league data to get rid of some of the selective sampling problem (which frankly is overwhelming right now). Of course players who do not gain much at a young age tend to rise sharply as they reach their peak—otherwise, they wouldn’t stay in the major leagues! The same problem would exist if you included minor league data, of course, but to a lesser extent.

This is very cool stuff, but this is the type of study that I think you can only do rigorously—too much noise otherwise. (And by the way, when you say a player ages well or poorly, I hope you mean their projection improves or declines more or less than expected, not their raw numbers. Otherwise, you’re also conflating regression to the mean with aging in this study, I think.)


#2    Tangotiger      (see all posts) 2010/03/26 (Fri) @ 09:18

I love the idea here, that we might infer the slope based on the trend of the past slope.


#3          (see all posts) 2010/03/26 (Fri) @ 09:36

The first part seems logical: if Justin Upton spikes to 40 HR this year, it’s not likely that he’ll continue that growth to Age 27 and hit 100.

I think the question implied in the final paragraph here is an interesting one, especially relating back to the discussion of aging models.  The ‘does the player age better at 35 if he aged well at 33’ question seems important to management and contract decisions, even more so than the question of ‘peak age’.  I imagine it may be useful to do some sort of rigorous survival model (i.e. the probability of performance above Level Y at age X, given that he has performed above that level at Age Z).


#4    MGL      (see all posts) 2010/03/26 (Fri) @ 18:03

"The first part seems logical: if Justin Upton spikes to 40 HR this year, it’s not likely that he’ll continue that growth to Age 27 and hit 100.”

Millsy, remember I am using the delta method and skipping a year, so that is not applicable.

If Upton spikes to 40 HR this year and is put into the “ages well group” I am going to look at the difference between next year’s HR rate and the HR rate of the year after that, both of those being independent of the 40 HR year.  He doesn’t have to hit more than 40 HR to “continue to age well.” If he hits 10 HR next year and then 20 the year after that, he will be classified as someone who aged well from Year X to Year X+1 (with Year X+1 being the 40 HR year) and then again from Year X+2 to Year X+1.  That is exactly why I had to skip a year - so it would NOT be obvious that someone who spiked before could not spike again (2 years after that).  I hope that makes sense.

David, yes, there are definitely strong selective sampling issues, especially at the earlier ages.  As I said, I was just quickly playing around with the numbers.

As Tango says, it would be interesting (and useful for teams and for forecasters) to see how past aging trajectories for individual players might portend future trajectories.  I think we have always assumed that because there is so much noise in an individual’s trajectory (which there is), that there isn’t much we can garner from a player’s past trajectories, in terms of predicting his future trajectory.  I think that, because of the low signal to noise ratio in one player’s trajectory over a few years, the best we’ll ever be able to do is maybe tweak the future trajectory just a little bit.  But I think it is possible…


#5          (see all posts) 2010/03/26 (Fri) @ 18:06

Ah, I see.  I guess I was thinking in absolute terms.


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