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So, I have been told by a user in this thread that destroying uncountable infinite universes (2-A Multiverse) is enough to get Low 1-C rating.
Is this true?
Is this true?
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Low 1-C | Low Complex Multiverse level:Characters who can affect, create and/or destroy the entirety of 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)Isn't that just 2-A? Destroying infinite space time-continuums is 2-A
^This is what confused me. Isn't that just 2-A?Low 1-C | Low Complex Multiverse level:Characters who can affect, create and/or destroy the entirety of 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)
I’m new here, but i’ll give my take on this anyway.^This is what confused me. Isn't that just 2-A?
yes uncountable infinite is math thing yes.Isn't uncountable infinite something related with math and shit? It's definitely isn't talking about countless or smth.
You sure about that? Isn’t Destiny Low 1-C for uncountable universes? Uncountable is way bigger than countable (not to be confused with unquantifiable or countless, which is still finite). It’s the reason you can’t make a bijection between the real numbers and the natural numbers. Meanwhile bijections are the reason why bigger 2-A universes are still only baseline 2-A when it comes to destroying them.No, uncountable infinite universes just mean a bigger 2A since countable infinite universes are the same as baseline 2A in potency.
Read note 4 on Tiering.
No. But if your amount of branches is equal to the amount of real numbers between 0 and 1 (aka you can’t count them because there is no smallest number between 0 and 1) then yes (so uncountable, not countless).I'm gonna use this analogy again:
The cosmology of Verse A is like a big city that contains Infinite amount of Gardens that exists separately, with each garden contains Infinite amount of trees that also exist separately, with each tree has Infinite amount branches.
A branch in this analogy = Low 2-C construct
A tree in this analogy = 2-A Multiverse
A Garden in this analogy = Infinite amount of 2-A
And the city itself is what encompassed all of that, including the infinite amount of gardens.
If a character destroyed the city, would they be Low 1-C is my question.
So, being Infinite is still "countable"?No. But if your amount of branches is equal to the amount of real numbers between 0 and 1 (aka you can’t count them because there is no smallest number between 0 and 1) then yes (so uncountable, not countless).
Bingo. You can count from 0 to infinity in the natural numbers. You can’t in the real numbers.So, being Infinite is still "countable"?
that would just be endless expansion not necessarily "uncountable"... if u start from limited number of timelines and just starts growing another thats just an expansion of how the timeline would be at.Ah, I think I started to get it. One last question though:
If there is a universe where each action that took in that universe creates a new timeline, would that be "uncountable" or "countless" as there is no way to count how many action that has happened from the beginning to the end of said universe?
Countless. So 2-B, look at Ben 10 or other verses with quantum mechanics and many worlds interpretation. (Also technically you can count the amount of actions from beginning to end, many worlds says something like 10^500 possibilities)Ah, I think I started to get it. One last question though:
If there is a universe where each action that took in that universe creates a new timeline, would that be "uncountable" or "countless" as there is no way to count how many action that has happened from the beginning to the end of said universe?
We all are.I'm blaming my school for not teaching me this subject.