I've tried to use a very simple formula to come up with a weighted overall value for P1-P5 pitches. It almost works for the two sets of examples you have above.
Basically: ((P1*5)+(P2*4)+(P3*3)+(P4*2)+(P5*1))/(sum of weights for non-zero pitches).
So for instance, the first guy (96,82,67,39,0) would be:
((96*5)+(82*4)+(67*3)+(39*2)+(0*1)) / (5+4+3+2), or (1087 / 14) = 77.6
Using that formula on your two sets of players, we get:
1 - 77.6
2 - 76.8
3 - 79.8
4 - 74.6
5 - 72.9
and
1 - 87.6
2 - 77.5
3 - 74.8
4 - 75.1
5 - 73.4
It's not perfect, as you can see that the 3-pitch pitcher (#3) in the first group is rated the highest, and #3 and #4 is the second group are in the wrong order, but it's close.
But it seems that this formula might be similar in concept to what they do. Maybe the weights are different for 3 pitch pitchers, 4 pitch pitchers, and 5 pitch pitchers.
11/19/2014 8:07 PM (edited)