Re: A-Max b.c.
First, understand that BC is not some absolute property. It's not like mass or volume or hardness, it's a completely artificial, completely made-up number that's meant to aid in calculating a bullet's ability to penetrate the air. And regardless of which BC we're talking about (G1 or G7 or whatever), it isn't a constant, unchanging number. It changes as velocity changes.
According to Bryan Litz's <span style="font-style: italic">Applied Ballistics For Long Range Shooting</span> (ISBN 978-0-615-27661-8, $39.95 at finer reloading shops and bookstores everywhere), the 208-gr A-Max's G1 BC (averaged from 1500-3000 fps) is 0.633.
Yes, Bryan does publish his own G1 BCs, in part to demonstrate that the manufacturers are publishing data that is not derived from sound scientific testing, and in part to demonstrate the inadequacies of G1 when working with VLD bullets. In his book, he describes in great detail how he takes these measurements, and what methods he uses to guarantee his error rate is less than 1%.
BC is about the ability to penetrate air. If a bullet were fired in a vacuum, the arc of its path of flight would be predicted entirely by its acceleration earthward due to gravity. But because a bullet must also overcome wind resistance, it will tend to fall to earth more steeply than gravity alone could account for. The trick is in predicting how much more the trajectory will steepen because of drag.
Suppose you were to take a VW Microbus and a Corvette and weigh them. Then add a pile of bricks into whichever weighs less so that they both weigh the same. Run them both up to 60 mph. At that point, both vehicles possess an identical amount of kinetic energy. Then you push in the clutch and let them coast to a stop. Which one will roll further?
Obviously, the Vette will roll further because it is much more streamlined. Starting with exactly the same kinetic energy, the Vette will roll further because it penetrates the air more efficiently.
Based on how quickly they coast down, you can write a formula to predict how far either of them would roll if left to coast down from 45 mph ...or from 80. That's what a ballistic software does for you. You tell it how fast your bullet will be going at the muzzle, and it calculates your bullet's acceleration earthward due to gravity, adds in the slowing due to drag, and comes up with a calculated trajectory. But the formula for the Vette wouldn't work on the VW and the formula for the VW wouldn't work on the Vette.
Why? Because their drag is very different. In ballistic-speak, the two have a different "form factor." In a nutshell, that's what G1 and G7 represent, two bullets with drastically different form factors.
The G1, in fact, was based on a late-1800s artillery shell with a short ogive and a flat base. Bryan wrote G7 to describe the drag characteristics of low-drag, high-ogive, boattailed bullets such as those he's designed for Berger. So my VW-vs-Vette comparison isn't too far from the real differences.
If you buy Bryan's book (<span style="font-style: italic">Applied Ballistics For Long Range Shooting</span>, ISBN 978-0-615-27661-8, $39.95 at finer reloading shops and bookstores everywhere), there's a CD inside with a program written in Java on it called the Point Mass Ballistics Solver. As you might have guessed, it "understands" the G7 form factor. There's a note in Chapter 8: Using Ballistics Programs that says the application is available free on the internet. I've got the CD so I haven't looked for it but I take him at his word. But the app is only 64 kb (yes, I meant kilobytes!) so if you can find it, it won't be too demanding to download.
It only accepts a single, averaged (G7) BC, not multiple "banded" BCs, but it also has built-in spin-drift and stability calculators. Definitely worth tracking down.