dk7th wrote:they game planned for carmelo anthony. they knew that they could hound him into even worse shooting efficiency, they knew he could not/would not pass the ball, they knew he could not/would not try to make plays for others, they knew he would try to force shots at the rim.celtics did much the same thing for bryant in 2008 with similar results.
it's easy to game plan for hero ball in the playoffs when the opponent almost always has a superior defense.
You are a bit Melo focused on this. Here is the section that you bolded part of.
I ran the same test for shooting that I ran for rebounds. For the 2008-09 season, I ran regression for each of the five positions. Each row of the regression was a single team for that year, and I checked how each position's shooting (measured by eFG%) affected the average of the other four positions (the simple average, not weighted by attempts).It turns out that there is a strong positive correlation in shooting percentage among teammates. If one teammate shoots accurately, the rest of the team gets carried along.
Here are the numbers (updated, see end of post):
PG: slope 0.30, correlation 0.63
SG: slope 0.40, correlation 0.62
SF: slope 0.26, correlation 0.27
PF: slope 0.28, correlation 0.27
-C: slope 0.27, correlation 0.43
To read one line off the chart: for every one percentage point increase in shooting percentage by the SF (say, from 47% to 48%), you saw an increase of 0.26% in each of his teammates (say, from 47% to 47.26%).
The coefficients are a lot more important than they look at first glance, because they represent a change in the average of all four teammates. Suppose all five teammates took the same number of shots (which they don't, but never mind right now). That means that when the SF makes one extra field goal, each teammate also makes an extra 0.26, for a team team total of 1.04 extra field goals.
That's a huge effect.
And, it makes sense, if my logic is right (correct me if I'm wrong). Suppose you have a team where everyone has a talent of .450, but then you get a new guy on the team (player X) with a talent of .550. You're going to want him to shoot more often than the other players. For instance, if X and another guy are equally open for a roughly equal shot, you're going to want to give the ball to X. Even if Y is a little more open than X, you'll figure that X will still outshoot Y -- maybe not .550 to .450, but, in this situation, maybe .500 to .450. So X gets the ball more often.
But, then, the defense will concentrate a little more on X, and a little less on the .450 guys. That means X might see his percentage drop from .550 to .500, say. But the extra attention to X creates more open shots for the .450 guys, and they improve to (say) .480 each
Most of the new statistics simply treat FG% as if it's solely the achievement of the player taking the shot, when, it seems, it is very significantly influenced by his teammates.
The author makes two points in this part of his article, that a players field goal percentage is significantly influenced by his teammates and that a players field goal percentage goes down if his role calls for him to take more shots and the opposing team's defense will concentrate on him. Since you debunked this by saying,
his entire argument breaks down because of these flawed suppositions. you can't create a vacuum scenario for statistical analysis. the real world contains air
My question to you is how is his argument flawed? You brought up some actual game examples of players/teams to apply this to.