I'm thinking that a tuner will never make a bad barrel shoot great - better maybe but not great. I'm also thinking that there's more than just the dimensions involved. One example I think is relevant (for the more daring in math and physics) is the difference that would be seen in a "race" between 3 wheels made of different materials each of the same outside diameter, thickness, and weight, but different densities (so different ID to make the uniform weight). Say Aluminum, Steel and Tungsten. Which one will reach the bottom of a given ramp first? And why? The why applies here.Could the internal dimensions and construction of a barrel have anything to do with the tune? Seams like the only thing of concern is external dimensions.
Thanks for directing the discussion towards science, Vibe. This is straightforward "Pinewood Derby" physics. Calculate the rotational moment of inertia for each wheel configuration. Assuming a smooth rolling surface which won't affect the downhill performance of the wheels, the one with the lowest rotational moment of inertia wins, because it will accelerate most quickly.
Could the internal dimensions and construction of a barrel have anything to do with the tune? Seams like the only thing of concern is external dimensions.
Hey Wilbur
Do you have the same tune after sex as just before.
The concept of tuner "downforce" as shown elsewhere is so misguided that anyone with a basic understanding of physics should be able to see why it is not valid.
So the tuner with the highest rotational moment will have the most effect on the barrel motion - and it's not based upon the weight of the tuner.
Because a "downforce" is simply a weight -> Force =Mass x Acceleration. Weight = Mass x Acceleration due to Gravity, and the dirction of Gravity is down. So "Downforce" is by definition simply weight. What is being (incorrectly) called "downforce" in this discussion is some mass mounted some distance in front of the muzzle - this is not the same as "downforce" as this describes a torque in the simplest of terms, and is closer to an attempt to describe a specific change in the Moment of Inertia about the muzzle.With all sincerity in asking, could you explain this statement further? Why is tuner "downforce" not valid?
Thanks,
Michael
I wish I could find an online copy of a test report I read about (long ago). Really it was more of a gun rag gimmic, but there was a bit of good science behind it. The gist of it was that someone built a high rpm gyro and mounted it to the muzzle of a rifle producing a VERY high, dynamically induced moment of inertia, and of course, since this gizzmo was not light, a pretty fair mass at the muzzle as well. While I got the impression that it was simply a gag to attract readers, the 10/22 it was mounted on produced some fairly respectable increases in offhand accuracy.Vibe,
I'm not so sure this is true. One important effect that constitutes tuning is control of the range of muzzle angles over a range of times of bullet exit, which in most cases means increasing the range of angles, rather than decreasing it. An infinite rotational moment of inertia (about the muzzle), after all, would decrease the fluctuation in the angle to zero, and would not be conducive to tuning. I haven't spent a lot of time analyzing this, but I think maybe what we want is a high tuner mass while minimizing the increase in muzzle rotational moment of inertia.
The other part of tuning is controlling the phase of muzzle angle to be rising during bullet exit, which can also be accomplished with muzzle mass alone.
Comments?
Cheers,
Keith
vibe, let me help you out with this one. 4.5oz to 4.7oz and a roll of aluminum tape. martin
By the way the axis about which we are interested is the one perpendicular to the bore, parallel to the horizon, and passing thru the center of the muzzle.The moment of inertia of an object about a given axis describes how difficult it is to change its angular motion about that axis. Therefore, it encompasses not just how much mass the object has overall, but how far each bit of mass is from the axis. The farther out the object's mass is, the more rotational inertia the object has, and the more force is required to change its rotation rate.