quote:
I posed this question because in all the times I've sanded a ball at the bowtie, the bowties (or my marking of them) never seem to be exactly 180* from each other. It's always confused me because I believe they should be. I don't let it bother me, though, and just sand at the top bowtie, flip the ball 180* and sand it again even if my mark on the ball doesn't line up. I just thought I'd finally ask and get other opinions.
Well, it's easy enough to estimate what angle it is. Trace your flare ring and mark your bowtie locations. Measure the circumference (C). Then measure the distance from bowtie to bowtie along the circumference, this is arc length (s). Now we calculate the angle (θ ) and convert the angle from radians to degrees.
( s * 2π ) / C = θ
( θ * 180° ) / π = angle°
Assuming I did my substitution correctly (Given my track record in this thread...), you will get the approximate angle you are curious about.
Due to all the other elements mentioned, i.e. migrating axis, loss of tilt and rotation, I'd assume that there may be a change in angles depending on which flare ring you choose.