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@Ant the tiering system page I would guess.
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What do you mean?Udlmaster said:I've thrown the explanation in the Thread.
https://en.wikipedia.org/wiki/Absolute_InfiniteAgnaa said:Actually I was slightly wrong with my last post.
If we represent "Countable infinity" with ÔäÁ0, then 2^ÔäÁ0 is uncountably infinite, ÔäÁ0^ÔäÁ0 is the same size as 2^ÔäÁ0 being uncountably infinite.
For more reading on this result, read up on Cantor's Theorem, for more reading on the size of the uncountably infinite, read up on Cardinality of the Continuum
Someone did a 4 parts, 3 hour video and that was the highest numerical value that was above every other numerical value you could possibly think of.Agnaa said:@Magi No, that's much higher than Uncountable Infinity. Countable is the smallest infinity at ÔäÁ0, uncountable is the second smallest at ÔäÁ1, Absolute infinite is the largest infinity.
@Agnaa Yea, same here.Agnaa said:@Magi It seems weird to consider infinite numbers finite.
@Jobbo I guess it technically is but it's unimaginably larger than the smallest possible uncountable infinity. You could say that some numbers are "Larger than zero" but that's kind of a bad way to categorize two sets so incomparably different in size.