/sci/ - Science & Math » Thread #11091603

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Anonymous Sat 26 Oct 00:04:53 2019 No.11091603 View Reply Original Report

Quoted By: >>11091628 >>11091653

say the highest number.

g(TREE(3)) where g1=
TREE(3)(TREE(3))TREE(3)
and g2= g1(g1)g1

Anonymous

Anonymous Sat 26 Oct 2019 00:16:38 No.11091628 Report

Quoted By: >>11091631 >>11091695

>>11091603
lmao, ur number + 1

Anonymous

Anonymous Sat 26 Oct 2019 00:17:41 No.11091631 Report

Quoted By: >>11091639

>>11091628
lmao, ur number + 1

Anonymous

Anonymous Sat 26 Oct 2019 00:22:42 No.11091639 Report

Quoted By: >>11091695

>>11091631
lmao, ur number + 1

Anonymous

Anonymous Sat 26 Oct 2019 00:29:08 No.11091653 Report

Quoted By:

>>11091603
oops, i meant to put up arrows in the parentheses so that g1=TREE(3)(TREE(3))TREE(3) and g2=g1(g1)g1

Anonymous

Anonymous Sat 26 Oct 2019 00:48:45 No.11091684 Report

Quoted By: >>11091695 >>11091710

the highest number in this thread + 1

Anonymous

Anonymous Sat 26 Oct 2019 00:50:56 No.11091689 Report

Quoted By: >>11091696 >>11091710

the highest number in this thread + 1

Anonymous

Anonymous Sat 26 Oct 2019 00:53:16 No.11091695 Report

Quoted By: >>11091708 >>11091717

the limit of the highest infinite epsilon number ordinal exponentiation as the argument tends to infinity

>>11091639
>>11091628
lower
>>11091684
contradiction, that is at best equal to my number

https://en.wikipedia.org/wiki/Epsilon_numbers_(mathematics)

Anonymous

Anonymous Sat 26 Oct 2019 00:54:09 No.11091696 Report

Quoted By:

>>11091689
i think he wins

Anonymous

Anonymous Sat 26 Oct 2019 00:54:42 No.11091699 Report

Quoted By: >>11091717

$\displaystyle\text{Card}\left(\bigcup_{n=0}^{\infty} \mathcal{P}^{n}\left(\mathbb{R}\right)\right)$

Anonymous

Anonymous Sat 26 Oct 2019 00:57:23 No.11091708 Report

Quoted By: >>11091717

>>11091695
if your number if equal to your number plus 1, then it is not a number and you are disqualified

Anonymous

Anonymous Sat 26 Oct 2019 00:58:16 No.11091710 Report

Quoted By:

>>11091689
>>11091684
>assuming +1 isnt an identity function
hows high school

Anonymous

Anonymous Sat 26 Oct 2019 01:00:54 No.11091715 Report

Quoted By:

>numberlets
lrn 2 BusyBeaver(n)

Anonymous

Anonymous Sat 26 Oct 2019 01:02:01 No.11091717 Report

Quoted By:

>>11091695
or>>11091699 is winning so far, i dont know for sure

>>11091708
>being this brainlet
addition of any finite number is an identity function under the transfinite cardinal and ordinals

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