...No, because like I've pointed out a hundred times before,
encompassing a low 2-C structure isn't low 1-C. This is something that - as I mentioned earlier - both
Ultima and
DT have outright said. The fact of the matter is, you can't just skip the requirement for qualitative superiority just because one realm encompasses another;
You need QS for any of this shit to fly, so until you prove that, none of this matters.
Since this is causing all the mess here, I might as well respond to it. The comments are just badly misinterpreted.
Whatever they are saying is consistent with the current Tiering system and the FAQ.
Even if it were to contradict the current standards, they need to change it first, because we are meant to follow what the current written standards say, not what someone wishes to change it to eventually.
Ultima's comment:
Catpija: Hello, sorry for bothering you. i wanted to ask you regarding
this post. Does a structure that contain a 2A place makes it L1C?
Ultima: Not inherently, no.
Containing something doesn't necessarily means being larger than it, when infinity is concerned. You'd need more developed explanations than "Contains a 2-A thing."
I don't see how this related to what we are arguing. This is like asking if an object A is contained in a box B and asking if box B is infinitely greater than it.
Well when we are dealing with infinities it obviously isn't the case. Like the set of positive integers can be considered as a sub-set of all integers, so in a way contained in this hypothetical box of set of all integers. But they
both have the same cardinality or size which is Aleph-0
However, what we are arguing is
an infinite sized object (Low 2-C HW) is an
infinitesimal subset of DW, they are
not equal in size one is
explicitly bigger than another, so a
higher level/cardinal of infinity, hence Low 1-C.
DT's comment:
KLOL: Simply being called "infinitely larger than a space-time continuum or multiple space-time continuums" isn't enough? You need a "Can hold an infinite amount of 4D space" alongside it to get 2-A?
DT: Like, infinite x 4D is just 4D.
But if you have "space big enough to hold infinite 4D spaces" that's obviously multiversal.
What is meant needs to be judged based on context. Kinda hard to make a criteria that covers every possible scenario.
KLOL: TL; DR, being infinitely larger than a 2-A structure helps gaining Low 1-C much easier, but for that to happen with Low 2-C, 2-C or 2-B, your work is just made insanely harder and you have to include a bunch of shit in-between like transcendence, qualitative superiority, R>F and what have you, but even with 2-A alone, you won't necessarily get Low 1-C right outta the gate without good-enough context.
DT: Infinitely larger in general doesn't get you to Low 1-C whether from Low 2-C or from 2-A. You need qualitative superiority and then it's the case for both.
KLOL asked that if infinitely bigger than Low 2-C or 2-A gives us Low 1-C.
Now unlike what most of
u may have interpreted KLOL's statement as, that being
infinitely bigger would also imply the object in relation to which it is compared
as infinitesimal, well
that wasn't the interpretation of DT tho.
What DT basically did was
show mathematically infinitely bigger as multiplying by infinity, which
obviously would be the same level of infinity. He also elaborated that f
or achieving higher tiers we definitely need QS. Infinitely big only works as supportive statement.
So, in short what he means is that
simply being stated to be bigger (even infinitely so mathematically speaking) will still be the
same level of infinity or same size and hence not QS.
But
in the case of DMC tho,
it isn't the same as being infinitely big, instead, the
DW is so much bigger than another infinite 4D sized object(the HW), such that the object is infinitesimal(a ray of light compared to endless darkness) to it, which suggests a
higher level of infinity,
not the
same level of infinity, or they would have been the same size.
This specific size comparison is the reason it has QS which makes all the difference. Hence, the DW will have to be Low 1-C, otherwise it will be straight up Low 2-C which would be the same size as HW, which we are explicitly told is not the case.
I explained this very concept in my previous response, on how fictions can show QS with larger sizes
non-mathematically.
How, could you non-mathematically define a more than uncountably infinite sized dimension B over another countably infinite sized dimension say A.
If A is infinite in size, and B is just described as infinitely big without any size comparison to A, it will be the same level/cardinal of infinity.
If however B is described as infinitely bigger than A such that A is infinitesimal, B will have to have a higher cardinality not the same cardinality as A. This is a higher level of infinity, hence a larger size, meaning a higher dimension. This is because there is no level of infinity between them other than another higher cardinal.
Maybe not on its own, but with statement(s) that suggest qualitative superiority; my point was more so with it and the couple statements that could suggest qualitative superiority in DMC.
Trivializing a Low 2-C structure as infinitesimal suggests a higher level/cardinality of infinity. We obtain qualitative superiority through such statements.
And the Human World is considered a Low 2-C structure, which is infinite by default. So trivializing the Human World as an infinitesimal structure by the Demon World would be a form of qualitative superiority. Therefore, the Demon World would be a Low 1-C structure.
Hence, why we even have these as qualifiers in the Tiering System and FAQ section:
Characters or objects that can significantly affect spaces of qualitatively greater sizes than ordinary universal models and spaces, usually represented in fiction by higher levels or states of existence (Or "levels of infinity", as referred below) which trivialize everything below them into insignificance, normally by perceiving them as akin to fictional constructs or something infinitesimal.”
Characters or objects that can universally affect, create and/or destroy spaces whose size corresponds to one to two higher levels of infinity greater than a standard universal model (Low 2-C structures, in plain English.) In terms of "dimensional" scale, this can be equated to 5 and 6-dimensional real coordinate spaces (R ^ 5 to R ^ 6)”
One of the more straightforward ways to qualify for Tier 2 and up through higher dimensions is by affecting whole higher-dimensional universes which can embed the whole of lower-dimensional ones within themselves. For example: A cosmology where the entirety of our 3-dimensional universe is in fact a subset of a much greater 4-dimensional space, or generalizations of this same scenario to higher numbers of dimensions; i.e A cosmology where the four-dimensional spacetime continuum is just the infinitesimal surface of a 5-dimensional object, and etc.
Now, the main types of QS that are considered in the wiki according to the
FAQ are:-
1. Higher Spatial Dimensions
2. R>F transcendence
3. Ontological Superiority
4.
Uncountably Infinitely greater size/power (or more than countably infinite as OP is describing)
So I don't see how either, DT or Ultima's comments are supposed to refute us, instead it is consistent with what we are arguing.
Gilver's Comment:
Aside from that Ultima has already clarified that the excepts you posted from tiering QnA apply for power of characters not size of structures. And @Tanin_iver and @Tony already cited relevent parts of Tiering System with the necessary math to support our cause. I might chime in on that later.
It was in regards to this comment of
Ultima:
I might note that the clauses you quote for this thread aren't really applicable to the case at hand. As it stands, we make a distinction between strength and sheer size, with regards to these tiers. For instance, being "twice as large as an infinite multiverse" is something we don't consider to be a thing, because two infinite multiverses is the same as a single infinite multiverse. And in fact even infinitely-many infinite multiverses is the same thing as a single infinite multiverse. Yet "twice as strong as a 2-A character" is indeed a thing, as is "Infinitely stronger than a 2-A character."
Perhaps this wouldn't be an issue if the opposition wasn't uh. Blatantly fucking lying? Because I have seen multiple people claim that the QS definition doesn't mention size, when it very obviously and repeatedly does.
I am not sure if u are intentionally twisting Gilver's words or u just misuderstood him.
And I don't think anyone has claimed in particular that the QS definition doesn't involve size.
Heck, I literally stated that the Tiering system is primarily
based on size in
my first response.
Anyways,
Both him and Ultima are saying the same thing, that we don't consider infinite sized structures(like Low 2-C or 2-A) to be above baseline, whether the structure is said to be 2 times bigger or infinite times bigger, both are considered equal to baseline size in the tiering system.
However, we do consider a character's power to scale above baseline through power scaling, scaling chains, multipliers etc. A character's power can be considered 2 times stronger than a baseline 2-A multiverse or infinite times stronger than baseline 2-A.
However, two times greater than baseline multiverse in size is not a thing in the wiki. The next jump is straight up a higher level/cardinal of infinity, which is considered QS in the wiki.
The next jump from Low 2-C is straight up Low 1-C, there is nothing in between, or it will be just baseline Low 2-C if the difference in size was countable infinity or less.
This is what they are both implying.
This isn't the case for DMC since the difference between the DW and HW is so massive that DW trivializes the HW as an infinitesimal structure. The difference between them is a higher level/cardinal of infinity.
And as we all already know, the Human World is a Low 2-C structure, so the next jump will be Low 1-C for the Demon World. If the difference in size was countably infinite and not QS, the DW and HW will be the exact same size as each other, but we know this isn't the case as the HW is an infinitesimal structure to DW.