longwinters
There is nothing wrong with comparing different calibers by comparing their ability to handle bullets of similar weight it depends on what you are looking for. You might, for example want to compare the 75g V-Max bullets in the .243Win at 3400fps, the .257 Roberts at 3500fps and the .25-06 at 3700fps. The .243 bullet has a S.D. of 0.181 and a B.C. of 0.330 while the .25 caliber bullet has a S.D. of 0.162 and a B.C. of 0.290.
Zeroing each for Maximum Point Blank Range for a 4 diameter target:
.243Win = Zero @ 238 yards, MPBR @ 277 yards, -3.6 @ 300, -13.7 @ 400, -30.5 @ 500
.257 Roberts = Zero @ 241 yards, MPBR @ 280 yards, -3.4 @ 300, -13.5 @ 400, -30.6 @ 500
.25-06 = Zero @ 254 yards, MPBR @ 295 yards, -2.4 @ 300, -11.1 @ 400, -26.0 @ 500
While the .243 bullet has the highest S.D. and B.C., the .257 Roberts with its extra 100fps shoots flatter out to 485 yards, at which point both bullets are down 27.5. But the .25-06 beats them both at all ranges. All three, however, make fine varmint rigs with the 75g bullet.
Using Sectional Density when choosing a bullet for bigger game, although far from being a perfect tool, is useful. Sectional Density simply describes the relationship between a bullets weight to its diameter. The actual formula is: (weight in pounds)/(diameter squared).
I just weighed the end of a flyswatter at 143.4g. If it was round it would have an approximate diameter of 4.5. Its Sectional Density is therefore about 0.000990. The Sectional Density of a 140g 7mm bullet is 0.248 or about 250.5 times more than that of the flyswatter.
Question: For any given velocity, which would you rather be hit with the flat side of the flyswatter or the pointy end of the 140g 7mm bullet?
Most people would choose the flyswatter. Why? Sectional Density. (Although they may not have even heard the term Sectional Density, they intuitively understand the flyswatter is likely to do less harm, and why.) Mass is important and so is velocity, but Sectional Density is critical in determining what happens on contact.
Obviously, Sectional Density is most useful when comparing bullets that are close to each other in diameter, velocity and construction. For example, other factors being equal, a bullet with a larger Sectional Density can be expected to penetrate further than a bullet with a lower Sectional Density. Consider the following:
.270 150g = S.D. 0.279
7mm 150g = S.D. 0.266
.308 150g = S.D. 0.226
7mm 160g = S.D. 0.283
.308 170g = S.D. 0.271
Among the 150g bullets the .270" has the highest Sectional Density and can reasonably be expected to penetrate the furthest. But the S.D. for the .270 150g, 7mm 160g and .308 180g are about the same and these bullets can be expected to penetrate about the same.
Again, Sectional Density is an imperfect tool. For example, attempting to determine relative performance by comparing the Sectional Density of bullets with dramatically different characteristics is pointless. A 95g .243 bullet has a S.D. of 0.230 while a 350g .458has a S.D. of .238. Similar S.Ds, but when it comes to dropping elk Ill bet on the .458 350g bullet every time.
Going back to the bullets listed above, for any given velocity I would prefer the 180g .308 for elk because of its extra mass even though its Sectional Density is comparable to the 150g .270 and 160g 7mm bullets. If I had to choose from the 150g bullets for elk, I would probably go with the .270.