Here's a novel idea, maybe best illustrated with a "thought experiment:"
Suppose you want to turn your .38 snubby into a classic "manstopper" for civilian self-defense. Your first try might be your granddad's .38 Special Super Police load. According to Hatcher in 1935, that load could launch a 200 grain round-nose bullet at 623 f/s from a 2" barrel. But is it a manstopper? Well, if the bullet goes in a straight line, terminal ballistics should look like this:
Attachment 270006
What's of interest here? Well, the load is probably within standard SAAMI pressure limits and won't blow up your snubby. But with a power factor of 125, it will be handful from an alloy J-frame. On the other hand, Keith once said of heavy loads from a snubby that "any man would rather have a sore hand than a hole in his belly." But is the Super Police load a "manstopper?" Well, it certainly has enough penetration to reach vital structures and with fortuitous shot placement, that should be enough. But you could say the same for a .380 FMJ round. And if no vital structure is hit, the 16 grams of wound mass from the Super Police load is no more than we'd expect from a .380 FMJ.
Let's put aside for now the fact that the Super Police load very likely "tumbles" and is probably more effective than I'm giving it credit for. There's another way to improve the Super Police load. Suppose we just change the 200 grain round nose bullet for a 200 grain wadcutter. Here's how that looks:
Attachment 270007
That's better. We still have more penetration than the law (or, at least, the FBI) allows. But simply by changing the nose shape of the bullet, we increased wound mass by over 50%. That's a significant increase. But a standard .38 Special target wadcutter produces as much wound mass with significantly less recoil. Many folks consider the target wadcutter the best load for a light weight snubby. To improve on that, we need either to go over to the dark side or to try something radical...
So, what if we cut that 200 grain wadcutter in half to make two stubby little 100 grain wadcutters. We load both little wadcutters into the case, carefully adjusting the powder charge to maintain the same 623 f/s. Here's the terminal ballistics for
just one of those projectiles:
Attachment 270008
Note that each of the 100 grain wadcutters crushes the same 16 grams as the original 200 grain Super Police load. In fact, the total of 32 grams for the two wadcutters is just shy of the 34 grams MacPherson cites for the maximum wound mass from a 9mm/.38 cal JHP. More importantly, each of those little wadcutters cuts it's own separate path through the tissue, increasing the probability that a vital structure will be hit by one or the other. Of course, that assumes the short wadcutters have adequate penetration to reach the vital structures. According to the graphs (based on MacPherson's penetration model ) the little wadcutters should penetrate about 12" in 10% ordnance gel. The FBI considers 12" adequate. But if the little wadcutters average 12" of penetration, about half of them will penetrate less than 12". Maybe the increased probability of hitting a vital structure will be outweighed by the decreased probability of penetrating deep enough to reach a vital structure. So, what's to be done?
Well, here's the novel idea: Suppose we just change the nose shape of the stubby little wadcutters to match the shape of an expanded JHP -- into something I'm calling an "As-Cast Mushroom" or ACM for short. Here's the terminal ballistics info for
just one of those two 100 grain .35 caliber ACM at 623 f/s:
Attachment 270009
Now, we have two separate projectiles, each penetrating to 17" along separate wound paths with a greatly increased probability of hitting a vital structure and a total combined wound mass of 38 grams. We'd be hard-pressed to find a .38 Special load with more right to be called a "manstopper."
Of course, it seems a little far-fetched that we can magically gain 5" of penetration and 3 grams of wound mass by somehow changing a wadcutter into the shape of an expanded JHP. But that's what the penetration models of both MacPherson (in
Bullet Penetration) and Schwartz (in
Quantitative Ammunition Selection) suggest and my initial testing seems to verify that suggestion. More on that later.