One of the interesting things about 3D combat with hexes is that you end up with a hybrid system: the X-Y axis is plotted with hexes, but the Z axis is plotted with (effectively) squares.
So, assuming that you're using hexes to get a certain level of accuracy in distances without resorting to the 1-2-1-2 counting, all that falls apart once height is taken into account.
Even using squares, offset distances are a pain. Assume the differentials are X=3, Y=4 and Z=5. How many units between the two targets?
Well, the X-Y distance is 5. Once Z is taken into account, you're looking at about 7 units - basic Pythagoras' Theorem to calculate, but still a pain at the table.
When using hexes, the calculation becomes completely muddy once you aren't lucky enough to have a straight line of hexes in the way. It can be hoped that the hex approximation by counting is close enough.
Consider X=8, Y (being additional hexes at the 60 degree angle) being 6 and Z being 9. What is the distance between the two targets? Well, counting hexes you get X+Y=14, which then with Pythagoras's help gives about 17 units (16.6) being the distance between the two points. The actual answer? 15 (15.1) units. Yeah, that didn't work so well.
For accuracy between different heights, give me squares over hexes: the calculations are simpler.
Cheers!
So, assuming that you're using hexes to get a certain level of accuracy in distances without resorting to the 1-2-1-2 counting, all that falls apart once height is taken into account.
Even using squares, offset distances are a pain. Assume the differentials are X=3, Y=4 and Z=5. How many units between the two targets?
Well, the X-Y distance is 5. Once Z is taken into account, you're looking at about 7 units - basic Pythagoras' Theorem to calculate, but still a pain at the table.
When using hexes, the calculation becomes completely muddy once you aren't lucky enough to have a straight line of hexes in the way. It can be hoped that the hex approximation by counting is close enough.
Consider X=8, Y (being additional hexes at the 60 degree angle) being 6 and Z being 9. What is the distance between the two targets? Well, counting hexes you get X+Y=14, which then with Pythagoras's help gives about 17 units (16.6) being the distance between the two points. The actual answer? 15 (15.1) units. Yeah, that didn't work so well.
For accuracy between different heights, give me squares over hexes: the calculations are simpler.
Cheers!