Quick question.

[Tdjwo]

What tier would a character that's able to destroy all space that contains all logical coordinates using non-euclidean geometry?

 

[ImmortalDread]

What are illogical coordinates?

 

[Tdjwo]

What are illogical coordinates?

I never said "illogical"

 

[BestMGQScalerEver]

What are illogical coordinates?

 

[SweetDao]

 

[BestMGQScalerEver]

Honestly the supposed feat just sounds like "nothing" but probably whatever dimensions are in the cosmology.

 

[ImmortalDread]

I never said "illogical"

Well you said "logical coordinates", so you are implying there is an opposite, and I honestly did not find any.

So I am struggling to understand your question.

 

[BestMGQScalerEver]

"logical coordinates" honestly just sounds like a nothingburger or perhaps a non sequitur as it would really be no different from "all coordinates" and using "non-euclidean geometry" to destroy it makes it sound more so like that. So the best option is "whatever is in the cosmology".

 

[ImmortalDread]

I mean, the reason I questioned is that I never heard of “logical coordinates”, so I wanted to ask the opposite, to at least take the idea of the question.

Also, I am not sure of the question since it is formulated too ambiguous.

1. “All space” = is a bit of vague description. Without any further context; it is not clear which one are you referring.
   • It could refer to physical space, abstract space, or even some metaphysical or theoretical concept of space.
   • It also could refer to possible all spaces, and thus can extend to 1-A or tier 0.
     • But I will move on and say it refers to the “entirety of the spatial dimensions”
2. “Contains all logical coordinates”: we already said it before; this terminology is unclear. It might imply that this space includes all possible coordinate points, but it's not explicit.
3. “Using non-Euclidean geometry”: there are many types

It is whatever the cosmology shows as @BestMGQScalerEver said, but also I would stick to “unknown” rating, if there is no other context shown.

But let's break it down a bit and mention some types:

• In hyperbolic geometry, space is “negatively curved,” and there is no upper limit to the size of space, so theoretically, it can contain infinitely many coordinates.
• In elliptic geometry, space is “positively curved” like the surface of a sphere, and it is also finite in extent, containing a finite number of coordinates.

“All space” could refer to Euclidean space, thus it is not possible to represent all coordinates using non-Euclidean geometry. The reason is that Euclidean space is infinite, meaning it extends infinitely in all directions. However, both hyperbolic and elliptic geometries (which are types of non-Euclidean geometries) have finite bounds and cannot fully cover the entirety of infinite 3D Euclidean space.