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while reading the FaQ I came across this it seems kinda of contradictory
But it also states here that
structure larger than 2-A meets the requirements for dimensional superiority over them if it either explicitly mentions an uncountably infinite number of universes
So my question is if a higher dimension by default is already composed of uncountable amount of lower dimensional objects
then how does a higher dimension containing an uncountable amount of lower d make it significant?
Are higher-dimensional beings infinitely larger than lower-dimensional equivalents?
In a way, yes, though not how most would think when using this word. Basically, an arbitrary object of dimension n is essentially comprised by the total sum of uncountably infinite objects of one dimension less, which may be described as lower-dimensional "slices", each corresponding to one of the infinite points of a line. For instance, a square is made of infinitely many line segments (Lined up on the y-axis), a cube of infinitely many squares (Lined up on the z-axis), and so on.
But it also states here that
structure larger than 2-A meets the requirements for dimensional superiority over them if it either explicitly mentions an uncountably infinite number of universes
So my question is if a higher dimension by default is already composed of uncountable amount of lower dimensional objects
then how does a higher dimension containing an uncountable amount of lower d make it significant?
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