Here is a nice "dimpling calculator" it only works for spheres, and only gives forces. The drag coefficients calculated by this one give very slightly less of an edge to the dimpled shape than what I used above (and the previoudly linked article claims) - not enough to make a very big difference.
http://www.mame.syr.edu/simfluid/redder/dragforce/DragForce.htmlYou can answer the length/diameter question (like most questions actually) without using any math/engineering. Historical glandes are shaped that way for a reason, as are bird bodies and (american) footballs. All with different constraints, of course. If you take pure aerodynamic drag with a ton of assumptions, the trade off between form drag (what we're talking about) and skin friction, usually occurs somewhere around 30%
Figures borrowed form Dalhousie Univeristy, and I'll be willing to bet theat they "borrowed" them from White, the standard first year fluids text...
Turbulent flow (induced or otherwise) will flatten the curve, so that anywhere from 2:1 to about 4:1 should be just fine. By the time you take into acount the effects of a possible "off-axis" (even by a small amount) throw, 2:1ish is looking pretty attractive...
One thing to keep in mind with these graphs is that we are only looking at cd for a shape with no scaling. An ellipse of same mass as a sphere will have a smaller projected area, so total drag for matching projectiles will be as much as 50% lower again (1/4 sphere drag! why was it that we like these things so much
) The other nice thing is that as cd goes down, the advantage you get from lead is reduced as well, which gives some of us other guys a fighting chance!
Matthias