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What's the difference between Low 2-C and 2-C?

ArachDusa

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Not the difference as in "How is it different", I mean the power difference.
Low 2-C denotes being able to destroy one 4-D space-time continuum. Destroying more than one (But less than 1,000) is 2-C. But destroying multiple space-time continuums themselves isn't like destroying two houses inside the same universe. So is there a way to quantify the difference? I know the rating for Dragon Ball Super characters are always either 3 universes or 6 universes, but how much of a numerical increase is the latter from the former? Is it assumed to be an unquantifiable finite gap? Is it infinite? More than infinite? If a Low 2-C character gains an ability that allowed a finite 3-D character to become High 3-A, would they still be considered Low 2-C with no potential to reach 2-C?
 
I wonder now why they are actually graded as different, since uncounable infinity + uncountable infinity is still same uncountable infinity.
 
The gap between n and n+1 universes, despite how small it seems, is actually infinitely large given how it has to do with the unqantifiable distance between these universes.
Would the ability to become infinitely stronger (Equivalent to going from 3-A to High 3-A) count as evidence for a Low 2-C character potentially being able to reach a higher tier like 2-C, or would it only make them above baseline Low 2-C at max?
 
Basically, for everything higher than Low 2-C, the ability to destroy 2 timelines as opposed to one is considered more dominant than a Low 2-C character even if the Low 2-C character possessed some sort of "Kaioken times Infinity" levels of upscaling. And the same gap applies for each and every universe that is added; the same gap applies between the ability to destroy 2 timelines and 3 of them. Or even the ability to destroy 1000 universes vs 1001 universes has the same sort of gap. The term for gaps like that is "Uncountable number" which is basically an unknown number that is considered greater than countable infinity but not quite as big as uncountable infinity.
 
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