percyhoward;3428496 said:
Could you possibly be a little more vague, theo?
Take a group of statistics (e.g., every variable of the passer rating formula for every wide receiver in a given year). Run a variance test and see what the results are for each statistic. You can do this using Excel. Then adjust the divisor on the variable until you reach the same variance for each statistic group.
For example, here are the four variables for the passer rating formula:
a = (((Comp/Att) * 100) -30) / 20
b = ((TDs/Att) * 100) / 5
c = (9.5 - ((Int/Att) * 100)) / 4
d = ((Yards/Att) - 3) / 4
If you apply each variable formula individually for every QB in a given year and then run a variance test on the results, you'll have a very similar variance for each group of statistics. In other words, the variance for "a" for every QB in a given year will be substantially similar to the variance for "b," "c," and "d" for every QB in a given year.
The idea is to achieve this same thing for a group of WRs in a given year. What you would do is set up an excel sheet and have the results for a, b, c, and d for every WR. You would adjust the divisor (i.e., 20, 5, 4, 4) for each variable formula until the resulting variance for each statistic group is the same. If there's too much variance, you raise the divisor and vice versa. Some people would say this is adjusting the "weight" given to each statistic. The idea is just to have the same variance among each variable such that they're comparable enough to then add them together into a single rating.