I have a theory
I too used to think the idea of a 'magical' bullet that, like a heat seeker, gets more accurate as it flies towards the intended target was complete BS. I mean, how can a bullet not only change it's path in flight, but selectively and consistently do so in a way that makes it more accurate over distance? OK, I still don't think there is such a thing as a bullet that gets more accurate over distance in a 'heat seeker' manner, but I found a theory that I could get my head around.
Hard to explain in words, but here goes... I envision the bullet coming out of the bore spinning rapidly, and as Fifty Driver put it, "try(ing) to spin around its center of gravity. This is seldom exactly the same point as the axial center of the bore. As such, there is some "wobble" ... in the bullet" as it flies. I see this as the bullet 'cork-screwing' around a central axis as it flies towards its intended target, not 'cork-screwing' out of control, but at a fixed, or semi-fixed, amplitude (or period). This is similar, as Kirby said, to a top spinning on its axis, but also the tip of the top moves in a circular motion with reference to a given point on the floor. So now lets assume that the 'central axis' about which the bullet revolves (or cork-screws) as it flies through the air is a straight line that represents the 'angular' accuracy of the rifle. Lets also assume, for the sake of an example, that the amplitude (or total diameter) of the bullets 'cork-screwing' path around the central axis of the bullets flight is 3/4 of an inch and that the rifles angular accuracy is 1/2 inch. With that, one could expect groups at 100 yards to be 1/2" + 3/4" = 1.25", or roughly 1.25 MOA. At 200 yards, by this model, one could expect groups to be (1/2" x 2) + 3/4" = 1.75", or roughly 0.875 MOA. At 500 yards, (1/2" x 5) + 3/4" = 3.25", or roughly 0.65 MOA. At 1000 yards, (1/2" x 10) + 3/4" = 5.75", or roughly 0.575 MOA... Get the point?
This example does not even make the assumption that the bullet 'settles down' or 'goes to sleep' as it flies, but that it maintains a consistant rate of 'wobble' or 'cork-screwing' around a fixed linear axis as it flies. By this theory, the apparent increase in MOA accuracy would be even more extreme if it was assumed that the bullets wobble settled or went to sleep over time and distance.
Any way, it's is just a theory, but it is how I was able to get my head around the Phenomena of increased MOA accuracy over distance.
I too used to think the idea of a 'magical' bullet that, like a heat seeker, gets more accurate as it flies towards the intended target was complete BS. I mean, how can a bullet not only change it's path in flight, but selectively and consistently do so in a way that makes it more accurate over distance? OK, I still don't think there is such a thing as a bullet that gets more accurate over distance in a 'heat seeker' manner, but I found a theory that I could get my head around.
Hard to explain in words, but here goes... I envision the bullet coming out of the bore spinning rapidly, and as Fifty Driver put it, "try(ing) to spin around its center of gravity. This is seldom exactly the same point as the axial center of the bore. As such, there is some "wobble" ... in the bullet" as it flies. I see this as the bullet 'cork-screwing' around a central axis as it flies towards its intended target, not 'cork-screwing' out of control, but at a fixed, or semi-fixed, amplitude (or period). This is similar, as Kirby said, to a top spinning on its axis, but also the tip of the top moves in a circular motion with reference to a given point on the floor. So now lets assume that the 'central axis' about which the bullet revolves (or cork-screws) as it flies through the air is a straight line that represents the 'angular' accuracy of the rifle. Lets also assume, for the sake of an example, that the amplitude (or total diameter) of the bullets 'cork-screwing' path around the central axis of the bullets flight is 3/4 of an inch and that the rifles angular accuracy is 1/2 inch. With that, one could expect groups at 100 yards to be 1/2" + 3/4" = 1.25", or roughly 1.25 MOA. At 200 yards, by this model, one could expect groups to be (1/2" x 2) + 3/4" = 1.75", or roughly 0.875 MOA. At 500 yards, (1/2" x 5) + 3/4" = 3.25", or roughly 0.65 MOA. At 1000 yards, (1/2" x 10) + 3/4" = 5.75", or roughly 0.575 MOA... Get the point?
This example does not even make the assumption that the bullet 'settles down' or 'goes to sleep' as it flies, but that it maintains a consistant rate of 'wobble' or 'cork-screwing' around a fixed linear axis as it flies. By this theory, the apparent increase in MOA accuracy would be even more extreme if it was assumed that the bullets wobble settled or went to sleep over time and distance.
Any way, it's is just a theory, but it is how I was able to get my head around the Phenomena of increased MOA accuracy over distance.
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