fmajor
Well-Known Member
OK, I commented on the "7mm-300win thoughts" thread, but realized my post was indeed more a derail than a contribution to the discussion at hand...
Since I couldn't later delete/re-compose I thought to start a thread to *hopefully* generate some meaningful, well-thought-out dialogue about something we long-range hunters/shooters often argue about:
What or How can we determine/predict the ability of a projectile to maintain it's inertia as it passes through our intended media (large game animals)
Are the keys to the solution of my question as simple as initial velocity, projectile weight, projectile diameter/caliber, ballistic coefficient and sectional density? Are there other variables to determine?
I'm all for 7mm's (the 7mm/300 Win will be my next build) and a strong proponent for long range hunting, but to me the thing that's tough to get to is retained inertia and/or a projectiles ability to resist inertia degradation.
What I'm thinking of is not simply retained energy; Rather, a projectiles ability to continue penetrating through heavy, energy sapping material.
What is the most important projectile variable to consider? Of those I cited above (initial velocity, projectile weight, projectile diameter/caliber, ballistic coefficient and sectional density) is there one, single-most important variable?
For example, imagine a poorly hit/angling away elk with a full stomach of ground up, moist grass/hay at (for the sake of illustration) 1,400-1,500yds. What's it gonna take for a projectile to blast through all that?
So, for the sake of discussion, say a 60gr 220 Swift bullet at MV ~4,000fps may be able to break a rib bone just under a large animals hide at 500yds, but it may not penetrate all the way through the body cavity whereas a 1,570gr 20mm Vulcan bullet at ~3,400 fps would be able to not just break the bone, but would have enough retained inertia to continue on through the animal in the conditions set above (much like the angling away elk shot example above).
So really, the question is how much energy/BC/velocity/etc is needed to ensure a projectile could slam through the entire length of a large elk to unquestionably destroy vital organs and create a significant wound channel? Sure, a 20mm Vulcan round would undoubtedly accomplish that, but otherwise how much is actually needed?
Retained energy at the point of strike/impact is one thing and has a "simpler" mathematic path derived from initial velocity, projectile weight, projectile diameter/caliber, projectile twist rate, BC (which is comprised of diameter/weight/drag coefficient, etc) and probably a few other variables I've forgotten. But I don't think that's all there is to the "penetration puzzle".
However, calculating how much inertia a given projectile will loose (in a given medium) is (for my simple mind) more elusive to calculate. I've read on this topic for a few decades so it's not a flippant question/topic, but since I'm not a mathematician/ballistician I simply don't have the necessary tools to begin to arrive at a solution.
Ideas? Opinions? Thoughts?
Am I over-thinking this?
Since I couldn't later delete/re-compose I thought to start a thread to *hopefully* generate some meaningful, well-thought-out dialogue about something we long-range hunters/shooters often argue about:
What or How can we determine/predict the ability of a projectile to maintain it's inertia as it passes through our intended media (large game animals)
Are the keys to the solution of my question as simple as initial velocity, projectile weight, projectile diameter/caliber, ballistic coefficient and sectional density? Are there other variables to determine?
I'm all for 7mm's (the 7mm/300 Win will be my next build) and a strong proponent for long range hunting, but to me the thing that's tough to get to is retained inertia and/or a projectiles ability to resist inertia degradation.
What I'm thinking of is not simply retained energy; Rather, a projectiles ability to continue penetrating through heavy, energy sapping material.
What is the most important projectile variable to consider? Of those I cited above (initial velocity, projectile weight, projectile diameter/caliber, ballistic coefficient and sectional density) is there one, single-most important variable?
For example, imagine a poorly hit/angling away elk with a full stomach of ground up, moist grass/hay at (for the sake of illustration) 1,400-1,500yds. What's it gonna take for a projectile to blast through all that?
So, for the sake of discussion, say a 60gr 220 Swift bullet at MV ~4,000fps may be able to break a rib bone just under a large animals hide at 500yds, but it may not penetrate all the way through the body cavity whereas a 1,570gr 20mm Vulcan bullet at ~3,400 fps would be able to not just break the bone, but would have enough retained inertia to continue on through the animal in the conditions set above (much like the angling away elk shot example above).
So really, the question is how much energy/BC/velocity/etc is needed to ensure a projectile could slam through the entire length of a large elk to unquestionably destroy vital organs and create a significant wound channel? Sure, a 20mm Vulcan round would undoubtedly accomplish that, but otherwise how much is actually needed?
Retained energy at the point of strike/impact is one thing and has a "simpler" mathematic path derived from initial velocity, projectile weight, projectile diameter/caliber, projectile twist rate, BC (which is comprised of diameter/weight/drag coefficient, etc) and probably a few other variables I've forgotten. But I don't think that's all there is to the "penetration puzzle".
However, calculating how much inertia a given projectile will loose (in a given medium) is (for my simple mind) more elusive to calculate. I've read on this topic for a few decades so it's not a flippant question/topic, but since I'm not a mathematician/ballistician I simply don't have the necessary tools to begin to arrive at a solution.
Ideas? Opinions? Thoughts?
Am I over-thinking this?