Yea, looking at the snapshot numbers, the likelihood of plays plays is as follows (taking the most recent batch):
| |
O/G: |
PO/G: |
A/G: |
TC/G: |
DP/G: |
+/G: |
-/G: |
| P |
53.5 |
0.8 |
1.07 |
2 |
0.05 |
|
0.081 |
0.089 |
| C |
53.5 |
8.5 |
0.98 |
9.6 |
0.06 |
|
0 |
0 |
| 1B |
53.5 |
20.7 |
1.86 |
22.7 |
1.39 |
|
0.056 |
0.101 |
| 2B |
53.5 |
4.9 |
6.33 |
11.5 |
1.03 |
|
0.038 |
0.187 |
| 3B |
53.5 |
1.8 |
4.62 |
6.7 |
0.28 |
|
0.031 |
0.147 |
| SS |
53.5 |
4.4 |
6.77 |
11.5 |
1.08 |
|
0.06 |
0.156 |
| OF |
53.5 |
4.2 |
0.1 |
4.4 |
0.0 |
|
0.1 |
0.1 |
| LF |
53.5 |
3.7 |
0.07 |
3.9 |
0 |
|
0.059 |
0.04 |
| CF |
53.5 |
5.1 |
0.08 |
5.3 |
0.01 |
|
0.06 |
0.126 |
| RF |
53.5 |
3.7 |
0.09 |
3.9 |
0.01 |
|
0.07 |
0.083 |
Ordered by plus plays, you have Pitcher, RF, CF/LF/SS, 1B, 2B, then 3B. Guess I'm surprised to see second base contributing so few plus plays, I figured that would be close to SS. When you take into account minuses though (plus play + minus play), 2B becomes the most important position range-wise. I think this is probably the best way of looking at it. Using this variable as a stand-in for "range importance" and E/G as a stand-in for "Fielding importance", and multiplying the two to obtain an all-around "Defensive importance":
| |
+- |
E/G: |
Def |
| SS |
0.214 |
0.369 |
0.079 |
| 2B |
0.225 |
0.274 |
0.062 |
| 3B |
0.179 |
0.242 |
0.043 |
| CF |
0.185 |
0.14 |
0.026 |
| RF |
0.154 |
0.115 |
0.018 |
| P |
0.17 |
0.087 |
0.015 |
| 1B |
0.159 |
0.072 |
0.011 |
| LF |
0.098 |
0.116 |
0.011 |
| C |
0 |
0.131 |
0 |
Hopefully this helps, and (as always) if you see any errors I made or have questions, let me know.