Bruh if a structure is infinite in size and can contain a universes, it mean it still have a infinite size that can fill with infinite universes
This still doesn't mean that, just as doesn't mean that an infinite space-time continuum can hold an infinite number of universes, it doesn't mean 2-A either. It's still Low 2-C.
For this, you will need the context that the structure is large enough to contain infinite universes.
Yeah no, DT missunderstand whats the discussion mean, it not about add infinite size to the 4D as like he mention infinite×4D. Is about being infinitely bigger than the fully structure of 4D, so we cannot add the infinite size inside the 4D structure
No, DT was definitely talking about being infinitely larger than 2-A or Low 2-C structure and treating them as small pieces, and yes that's not tier 1.
Let me also quote a new addition to the page which says that being infinitely larger than an infinite structures still does not mean extra axis
As far as being larger than infinitely-sized objects or spaces goes, one must analyze the context of the feat in question to determine if it truly qualifies for Higher-Dimensional Existence. In terms of volume (Or, more generally, measure), the only way to be truly bigger than an object of infinite size is to have a non-zero size in a space of more dimensions than the object in question. However, portrayals of more expansive realms containing infinitely large things within themselves are not necessarily indicative of such.
A good construction to exemplify this is the topological space known as the long line. In essence, it is a space obtained by taking an uncountably infinite number of line segments and “gluing” them together end-to-end, and so it is in some sense much longer than the real line, which is comprised of only a countably infinite number of such line segments. Nevertheless, they are both 1-dimensional spaces.
The long line itself can also be generalized into 2-dimensional and 3-dimensional analogues, and as such the same principle holds for higher dimensions as well.
In short, you can be infinitely larger than an infinite 4-D structure and still be 4-D.
It's just like an infinite 1-dimensional line and another infinitely larger line are still 1-dimensional and still have the same axis.
Being infinitely large doesn't give it any extra axis and doesn't make it a 2-dimensional line.
If you call this situation 5-dimensional,
it's like claiming that a line that is infinitely larger than an infinite line is 2-dimensional, and that's absolutely wrong
Infinitesimall is qualitative superiority in size context, dont you think qualitative superiority just for power or ontological context
Also, being infinitely large in the sense of "size" does not give you an extra axis. It's like saying that anything you draw on paper that is 2-dimensional and visible to the eye has more axes than the invisible atom.
But the fact of the matter is that the atom is 3-dimensional but anything you draw on paper that has a larger "size" is still 2-dimensional.
Other than that, seeing it as an infinitesimal piece means being too small to be measured mathematically, which means some kind of subset.
But being infinitely larger does not mean that, the two are different.
In normal English, infinitesimal means “something that is extremely small”, but in mathematics it has an even stronger meaning. It is a quantity that is infinitely small; so small as to be non-measurable.
In
mathematics, a
non-measurable set is a
set which cannot be assigned a meaningful "volume". The
mathematical existence of such sets is construed to provide information about the notions of
length,
area and
volume in formal set theory. In
Zermelo–Fraenkel set theory, the
axiom of choice entails that non-measurable subsets of �
exist.
So infinitesimal have so far different context than being infinitely large
(I apologize to the person I stole these from.)