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Redpill me on TREE(3). I read it's so much bigger than Graham's

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File: imageedit_5_7790444709.png (5KB, 77x67px) Image search: [Google]
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Redpill me on TREE(3). I read it's so much bigger than Graham's number that Graham's number might as well be zero. It's keeping me awake.
>>
>>8856247
some numbers are just too big anon, like yo mamma
>>
Very interesting.
I am also interested in applying these concepts with parallel infinities.
>>
>>8856247
>finite cardinal
>big
lmao fucking really nigga yea ok come back when your cardinals start getting [math]\mathcal{LARGE}[/math]
>>
File: not a number.png (269KB, 808x425px) Image search: [Google]
not a number.png
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What is the actual algrebraic expression of TREE(x)?
>>
So how big is TREE(4) compared to TREE(3) then?
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>>8858293
How big is TREE(TREE(TREE(Graham's #)))
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>>8858302
If we define a function such that [math]\displaystyle f_n(x)=
\underbrace {TREE(TREE(TREE(...x...)))}_\text{$n$ times} [/math], where [math]x \in \mathbb{R} \text{ and } n \in \mathbb{N}[/math], what is the value of [math]f_{TREE(3)}(TREE(3))[/math]?
>>
An easy way to think about infinity is imagine the biggest number you can think of, let's say 87 then just add 1 to it. That's how you get infinity.
>>
>>8858490
Thanks anon, that's really interesting! I really learn something new every day on this board!
>>
>>8856247
https://en.wikipedia.org/wiki/Rayo%27s_number
Thread posts: 12
Thread images: 2


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