I have a pistol that does not shoot as well as I can. Even under "ideal" conditions, it shoots bigger groups at 15 yards than I can shoot at 25 yards offhand using a more accurate gun.
I’m tired of being told to not work on my gun, because it shoots better than I do. The gun isn’t perfect. I’m not perfect. We can both be improved. Every improvement on either side is to the good.
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If you want to make your gun more accurate, there's nothing wrong with that. It is true that improving the accuracy of your gun will improve the overall accuracy combination of you and your gun. However, unless money and time are not issues, it is worth keeping in mind that there is certainly a point of diminishing returns.
Here are some calculations that give an idea of how making a gun more accurate improves overall group sizes.
- If the shooter's error is identical to the gun's, then making the gun PERFECTLY accurate (completely eliminating all error on target due to the gun) will improve the combined groups by about 41%.
- If the shooter's error is double the gun's, then making the gun perfectly accurate will improve the groups by about 12%.
- If the shooter's error triple the gun's, then making the gun perfectly accurate will improve the groups by about 5%.
- If the shooter's error is 4 times the gun's, then making the gun perfectly accurate will improve the groups by about 3%.
- If the shooter's error is 5 times the gun's, then making the gun perfectly accurate will improve the groups by about 2%.
- If the shooter's error is 6, 7, 8 or 9 times the gun's, then making the gun perfectly accurate will improve the groups by about 1%.
- If the shooter's error is 10 times the gun's, then making the gun perfectly accurate will improve the groups by half a percent.
Obviously we can't totally eliminate all of the gun's error, we can just improve it somewhat.
So let's say we have a shooter and gun with identical error contributions--say the gun is capable of groups that are 4" at 25 yards when shot from a Ransom Rest and the shooter can shoot 4" groups at 25 yards with an extremely accurate gun . Now we make the gun twice as accurate--reduce its error by a factor of two so that now it can shoot 2" groups at 25 yards from a Ransom Rest. That reduces the combined group size (shooter and gun together) by 21% on average from 5.7" groups to 4.5" groups. 1.2" at 25 yards is not a bad improvement.
What about if the gun was already twice as accurate as the shooter and now we improve the gun by reducing its error by a factor of two? We start with a 4" shooter and a 2" gun and improve the gun to a 1" gun. That reduces group sizes by only 8% on average. From groups of 4.5" to groups of 4.1". Is 0.4" at 25 yards worth the effort it takes to make a gun twice as accurate as it was before? I guess it depends.
For a gun 3x as accurate as the shooter, improving the gun's accuracy by a factor of two reduces group sizes by 4%. So we started with a 4" shooter and a 1.3" gun and made the gun into a 0.7" gun. The combined improvement at 25 yards goes from 4.2" to 4.1".
In all cases, we've improved the gun's accuracy by the same percentage, but in the last case, the improvement only bought us a 4% improvement, more than 10 times less improvement than in the first case.
If the gun and shooter are pretty evenly matched in terms of accuracy, then improving either the gun or the shooter significantly will make a significant difference on target.
If the gun and the shooter are not very well matched in terms of accuracy, then it makes sense to improve the accuracy of the major contributor. Working on improving the accuracy of the minor contributor won't pay the same dividends. And the bigger the differential between the gun and the shooter, the more true this statement is.
For example, take a shooter/gun combination that is achieving groups of 9" on average at 25 yards. If shooting the gun in a Ransom Rest reveals that it is capable of 4" groups, then improving the gun's accuracy by a factor of 2 will only improve the overall shooter/gun combination average group sizes by about three quarters of an inch at 25 yards. Making a 4" gun into a 2" gun is not a simple task, and yet the return on investment is fairly disappointing when one considers the average reduction in combined shooter/gun group size. This is because we focused on improving the minor contributor in the equation when the two were not well-matched.
What would happen in the same situation if we focused on the major contributor instead? Let's say we improve the shooter's capability from shooting 8" groups to shooting 6" groups. Even though the improvement is only 25%, because we focused on the major contributor, the combined shooter/gun combination will be significantly improved. We go from groups that are about 9" at 25 yards, to groups that are now only about 7.2". An improvement of 19% and almost 2" in group sizes.