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3:54 AM, Tuesday August 17th 2021

It's not too cluttered, but another separate issue is that you appear to be drawing these boxes as though all their vanishing points are at infinity. That is not correct - all these sets of lines should have concrete vanishing points with actual convergence to them, be it gradual or rapid.

8:54 PM, Sunday August 22nd 2021

Hi uncomfortable!

I try to mix it up a lot, going from very close vanishing points (with dramatic foreshortening) to vanishing points very very far away, which is what this page was.

I take it I should skip the infinite vanishing points completely and just do distances where the convergence is visible?

Thanks for the advice ^^

11:45 PM, Sunday August 22nd 2021

It's more that the infinite vanishing points aren't something you choose - they occur based on the orientation of the box (or rather, a given set of lines). If a set of lines are running perpendicular to the viewer's angle of sight (so straight across from left to right, or straight up and down, without slanting towards or away from the viewer), then the vanishing point will be at infinity. If not, there should be a concrete vanishing point.

Due to the nature of a box, you can only ever have up to two sets of lines in a box that meet this criteria (hence why there's no "zero point perspective" - that's more the territory of axonometric/isometric projection, which is a separate method of depicting 3D space from perspective projection). Furthermore, since these boxes are being rotated randomly in space, we can pretty much assume that they'll never align so perfectly with the viewer's angle of sight, so it's better to stick to 3 concrete vanishing points for all of them.

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