I support the claim: "Small changes in seating depth and powder charge will not have a measurable effect on precision"
I've tried to make powder charge or seating depth make a difference, and honestly, it just doesn't. Let me provide a good example. I would challenge anyone to show the statistical significance of changing 0.2 grains in powder or .020" in seating depth. How would you do this, you ask?
To keep it simple:
- Pick your favorite load and shoot 30 rounds at one bullseye
- Load 30 rounds at your favorite load +0.2 grains and shoot at another bullseye
- Load 30 rounds at your favorite load with +0.02" CBTO and shoot at a third bullseye
Then you'll see they don't look that different. If you're still not convinced and need more concrete proof, you can do things the hard way: shoot small enough groups to see each hole, plot XY coordinates of each shot, virtually overlay them to 1 group per load, and calculate the mean radius of each shot. Run a t-test on the values of mean radius for each group.
If 30 rounds is too much for you, 20 might be enough for good gun ( .3 MR or less), but 10 or less is just a waste of time.
I recently tried changing my 6mm load from 40 to 42 grains (a huge change) and shot 20 rounds of both. The group size/mean radius were .75"/.21" and .95"/.28". You might think, "Wow, look, it made a difference!" Well, first off, those are tiny differences driven by just 1 or 2 shots most off center. So I'm arguing this is pure noise.
You may say "I don't know about that..." So I went full nerd and plotted X/Y values for each point and ran a t-test on the groups. The results were:
t-statistic: -1.151
p-value: 0.265
If you don't speak statistics (I barely passed stats myself...), here's what these results mean: per the chat bot
These statistics indicate the results are not statistically significant. The p-value of 0.265 is greater than the conventional significance level (0.05), meaning there is insufficient evidence to reject the null hypothesis. The observed difference could reasonably be attributed to random chance, and the data does not support finding a meaningful effect or difference between the groups being compared.
My absolute favorite response to this is, "I'm not gonna waste 90 rounds running some test." To which I say: "Ah, but you'll waste far more than that chasing numerous combinations of powder charge and seating depth to produce a difference that isn't measurably different. And even if you could get a measurable difference, that difference still won't meaningfully impact your odds of hitting your target!"