8-10” is more for side profile, and hair, helmets, or hats make it even more difficult.
Trying to resolve 6” with a mil reticle precisely is still going to result in errors.
Even if someone presents perfectly squared-off to the observer, you’re looking at:
5.5” = 140mm
6” = 152mm
6.5" = 165mm
140/ .5 mils = 280m
165/ .5 mils = 330m
That’s .4 mils of drop difference between those 2 estimations, for a super-flat .260 Rem at high altitude, not sea level.
140/ .3 mils = 467m
165/ .3 mils = 550m
That’s .9 mils of drop difference between those.
There’s a reason why you see LRFs on diving boards on top of scopes, but due to IR spectrum emission vulnerabilities, we need something new. We already know that mil relation does not work well on man-sized TGTs due to partial exposures and not knowing their exact anatomical measurements. Averages aren’t good enough to determine the range, just to estimate it. It’s another reason why we would always get as many measurements as possible from larger, consistent structures, vehicles, vehicle wheels, windows, rifles, poles, antennae, etc.
I’ve been using Mil relation formula since 1994. It has its place, but isn’t precise enough to cover your trajectory as the range increases. There are solutions to this problem that are as fast and precise as LRFs without emitting any IR signature. A mathematician or engineer can see a solution, but precious few of them have ever had to hump the equipment and weapons that come along with the job, so they will be prone to developing engineering solutions that aren’t integrated and soldier-friendly.