denton
Member
The short version: I have no confidence in it.
The long version:
The basic idea of the Satterlee Method is that you load 10 cartridges with equal increments of powder charge. You then fire them, looking for a flat spot in the MV vs. powder charge curve. (Not position on a target, like the Audette Ladder Method) That flat spot is where you're you will get minimum MV variation, and where you are likely to find your most accurate load.
What is wrong with this? Let me count the ways......
One of my references is this video.
If you plot the data presented in the video, you get this scatterplot:
And sure enough, it looks like we have a flat spot at Point 7.
Now getting low variation in your MVs is a good thing, but there are big problems.....
1. I ran the stats on the data set, and none of the points are detectably statistically different from the trend line. Some points are above the trend line, and some are below. As far as we can tell, that is all explained by random variation. That means that if we repeat the experiment, the flat point will only appear again if we are lucky. It's not repeatable.
2. Mean (central location) and variation (standard deviation, range) are independent of each other. You can't predict one from the other. I can find no reason to believe that the standard deviation of the MV is any different at Point 7. From experience, I would guess that you need two samples of ~100 shots each, taken at Point 7 and one of the adjacent points to demonstrate that the variation of Point 7 is any different from 6 or 8 or any other point. Small changes in variation are notoriously hard to pin down.
3. I have run many tests of MV and pressure as a function of powder charge. I've read the writings of Dr. Brownell (great series of well researched articles in the 60s), and I've analyzed data from Ken Oehler. I have never, ever found a real (not random variation) flat spot, the kind that Satterlee fans seek.
So can you get a real flat spot? I can think of two ways:
1. AA2520 and AA4350 both start to plateau near maximum charges. MV variation increases in that plateau, contrary to what we'd like to have. I think it's from unburned powder.
2. A small change in illumination will have an effect on the readings of an optical chronograph. So if you have a cloudy day, and you get a spot where the clouds are thicker or thinner, you'll get slightly different readings. I noticed this 20 years ago, and contrary to most, did my chronographing only on sunny days until I switched to LabRadar, which doesn't have that problem.
So can you find an optimum target load if you find something like Point 7? Sure. But as far as I can determine it's not likely to better or worse than any other point in the string.
If you want to argue that it does work, let me indicate that to evaluate a claimed difference of 12% in group size, you'll need to compare about a dozen 5-shot groups from both the test and control batches. Otherwise, sadly, you're probably only comparing one random number with another.
The long version:
The basic idea of the Satterlee Method is that you load 10 cartridges with equal increments of powder charge. You then fire them, looking for a flat spot in the MV vs. powder charge curve. (Not position on a target, like the Audette Ladder Method) That flat spot is where you're you will get minimum MV variation, and where you are likely to find your most accurate load.
What is wrong with this? Let me count the ways......
One of my references is this video.
If you plot the data presented in the video, you get this scatterplot:
And sure enough, it looks like we have a flat spot at Point 7.
Now getting low variation in your MVs is a good thing, but there are big problems.....
1. I ran the stats on the data set, and none of the points are detectably statistically different from the trend line. Some points are above the trend line, and some are below. As far as we can tell, that is all explained by random variation. That means that if we repeat the experiment, the flat point will only appear again if we are lucky. It's not repeatable.
2. Mean (central location) and variation (standard deviation, range) are independent of each other. You can't predict one from the other. I can find no reason to believe that the standard deviation of the MV is any different at Point 7. From experience, I would guess that you need two samples of ~100 shots each, taken at Point 7 and one of the adjacent points to demonstrate that the variation of Point 7 is any different from 6 or 8 or any other point. Small changes in variation are notoriously hard to pin down.
3. I have run many tests of MV and pressure as a function of powder charge. I've read the writings of Dr. Brownell (great series of well researched articles in the 60s), and I've analyzed data from Ken Oehler. I have never, ever found a real (not random variation) flat spot, the kind that Satterlee fans seek.
So can you get a real flat spot? I can think of two ways:
1. AA2520 and AA4350 both start to plateau near maximum charges. MV variation increases in that plateau, contrary to what we'd like to have. I think it's from unburned powder.
2. A small change in illumination will have an effect on the readings of an optical chronograph. So if you have a cloudy day, and you get a spot where the clouds are thicker or thinner, you'll get slightly different readings. I noticed this 20 years ago, and contrary to most, did my chronographing only on sunny days until I switched to LabRadar, which doesn't have that problem.
So can you find an optimum target load if you find something like Point 7? Sure. But as far as I can determine it's not likely to better or worse than any other point in the string.
If you want to argue that it does work, let me indicate that to evaluate a claimed difference of 12% in group size, you'll need to compare about a dozen 5-shot groups from both the test and control batches. Otherwise, sadly, you're probably only comparing one random number with another.
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