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(-1)

Hmm...that, actually doesn't make sense.

Imagine you're just a floating sphere and there's a few structures nearby for reference. A random direction is picked from the NESW plane and you're pushed in it. Since nil space is anisotropic, how much do you go up or down? If NESW are relatively interchangeable, you could be interpreted as being closer to NW and going up, or closer to SE and going down. Or a middle and staying vertically still. That's kind of a paradox, really. I would assert that NESW are also anisotropic this way.

Does it mostly count based on how much you actually turn once you start travelling? I mean, it can't really, because the bird immediately goes up once it starts going on the path in the explanation video. But then it goes in all directions, and as long as the turn is counterclockwise, it goes up. Aaaaaaaagh (/─_─\)

Are you just naturally N when you start arbitrarily moving and turn from there

'A random direction is picked from the NESW plane and you're pushed in it. Since nil space is anisotropic, how much do you go up or down?' This question doesn't actually make sense because you cant say whether two points are up or down relative to each unless they are on the same vertical axis. When you say the bird immediately goes up, thats just how it looks like due to the projection to euclidean space. The bird isn't really 'up' or 'down' until they make a loop, at which point it is displaced by the area of the loop.
When you choose an arbritray coordinate system, then it stop being isotropic I think, because then you can apply your argument, but the coordinate system is not an intrinsic part of the Nil geometry
You should watch Zeno's video 'Nil geometry explained' if you haven't already.