Firing range

[PvK]

I see the same thing, even over open ground, so it's not about obstacles.

2 diagonal + 1 orthogonal is 3 x 2 away, or square root of (3x3 + 2x2 = 13), so that is over range 3, and makes sense it is out of range.

1 diagonal + 2 orthoganal is 1 x 3 away, or square root of (3x3 + 1x1 = 10), so that's just a hair over absolute range 3 (square root of 9), so it seems the game uses actual distance according to the Pythagorean formula, but with a slight nudge.

[Tarkh]

Originally Posted by PvK

it seems the game uses actual distance according to the Pythagorean formula, but with a slight nudge.

It'd be great to hear from Bob how exactly things are. Why should game use Pythagorean formulae when range is calculated in tiles, not in abstract numbers? Or...?

[PvK]

Because if you count tiles on a square grid, then things end up with square fields of vision and square fields of fire, and diagonal movement and combat/spotting have a ~40% advantage, which is weirder and looks gamey-er than having correct range, even if movement is still in even grid chunks.

Although, it seems that movement isn't entirely treated the same way, at least for oxygen use - I'm not sure if time for diagonal movement is +40% or not - it should be.

[Kazeto]

Originally Posted by Tarkh

It'd be great to hear from Bob how exactly things are. Why should game use Pythagorean formulae when range is calculated in tiles, not in abstract numbers? Or...?

Because the only case in which calculating range by simply counting the distance on the grid won't give you weird results that defy common sense is when you are using a hexagonal map.

That being said, I think that the value used for calculating the range via use of Pythagorean formulae is actually the range plus half a tile. That's a fairly common thing when you want to have an outer range area that is as close to being a circle as possible.

If that were the case, then with range of 3 you'd get 3,5 instead, which when multiplied by itself gives 12,25. And that means you'd be able to shoot at something that is 3 tiles in one direction and 1 in the other from you (as (3*3)+(1*1) equals 10), but not at something that is 3 tiles is one direction and 2 in the other (as (3*3)+(2*2) is 13, which is above 12,25).

Mind you, I'm not saying that this is guaranteed to be the case, but it is a rather simple and effective solution so I wouldn't be surprised if it was. If you want to make sure, you'd have to play with weapons that have different ranges to make sure.