Okay, due to popular demand, I plugged the girth numbers into the analysis. Please note though that these numbers have to be taken as suggestive only as the data set was not normally distributed (bell shaped). So, for what it is worth, here are the numbers:
Girths at each standard deviation:
5th sd below mean: 2.432 inches
4th sd below mean: 2.940 inches
3rd sd below mean: 3.448 inches
2nd sd below mean: 3.956 inches
1st sd below mean: 4.464 inches
Mean: 4.972 inches
1st sd above mean: 5.48 inches
2nd sd above mean: 5.988 inches
3rd sd above mean: 6.496 inches
4th sd above mean: 7.004 inches
5th sd above mean: 7.512 inches
Frequency in population:
2.432 inches: 1 in 3.5 million
2.940 inches: 1 in 31,574
3.448 inches: 1 in 741
3.956 inches: 1 in 44
4.464 inches: 1 in 6
4.972 inches: 1 in 2
5.480 inches: 1 in 6
5.988 inches: 1 in 44
6.496 inches: 1 in 741
7.004 inches: 1 in 31, 574
7.512 inches: 1 in 3.5 million
Rank in population, by percentile:
2.432 inches: 0.0000003rd percentile
2.940 inches: 0.000032nd percentile
3.448 inches: 0.14th percentile
3.956 inches: 2.3rd percentile
4.464 inches: 15.9th percentile
4.972 inches: 50th percentile
5.480 inches: 84.1st percentile
5.988 inches: 97.7th percentile
6.496 inches: 99.86th percentile
7.004 inches: 99.9968th percentile
7.512 inches: 99.99997th percentile
Note that the frequencies in population and ranks in population are based on a normal distribution, so they are identical to those seen in the length analysis (although the raw data is different, obviously). Again, the girth data are not normally distributed, so these results are somewhat specious, but remain suggestive.
So, greater than 6.5” girth is pretty rare, but then so is sub 3.5” girth.
Just imagine though, 10”x7.5”…. hey, wait! I think that that is my “Insane Goal” ;)
EDIT: LOL! No, my “Insane Goal” (posted last July) was 10” x 7.85” (the girth of a beer can). Now I can see just how absurd those goals are. Oh, well. It was fun to dream.
But let’s see, 9” x 6.5”…