I try not to pick nits, but when the point was made that a bullet's exit must be coincident with a 'frequency node' for the best groups, I gotta speak up . . .
The video describes 'frequency node' as the point where y=0 (amplitude divided by 2) or, said a little differently, the point where the frequency sinusoid intersects the barrel's axis at rest. This is the point at which the vibrating medium (barrel, in this case) is moving at maximum velocity and the rate of change in velocity is at its lowest. This is the worst possible point for bullet exit as the deviation around the mean (the 'frequency node') will be the greatest and, therefore, the groups will be at their largest.
Smallest groups are obtained when bullet exit is timed at the extreme top or bottom of the sinusoid. The velocity of the vibrating medium is lowest at these points - zero, in fact, at the functional maximus and minimus.
The video describes 'frequency node' as the point where y=0 (amplitude divided by 2) or, said a little differently, the point where the frequency sinusoid intersects the barrel's axis at rest. This is the point at which the vibrating medium (barrel, in this case) is moving at maximum velocity and the rate of change in velocity is at its lowest. This is the worst possible point for bullet exit as the deviation around the mean (the 'frequency node') will be the greatest and, therefore, the groups will be at their largest.
Smallest groups are obtained when bullet exit is timed at the extreme top or bottom of the sinusoid. The velocity of the vibrating medium is lowest at these points - zero, in fact, at the functional maximus and minimus.