Which is the largest finite number in MATHS

@FC-in-the-UK where does it say TREE(4) is not infinite?

@ChessMathNerd "Kruskal's tree theorem states that such a sequence cannot be infinite. Harvey Friedman expanded on this by asking the question: given some k, what is the maximum length of such a sequence?
This maximal length is a function of k, and is dubbed TREE[k]"

@FutureAstronomer said in #2:
> Did anyone called (@)Infinite2009 here? lol

@Infinite2021 is larger

Lost Socks

@HemaWorst said in #25:
> @vellarco what did he say?
he was just spamming 9s, there was like a thousand nines, and after that he said multiply and then a hundred 9s followed after that

This conversation is missing a reference to Transfinite Numbers, which are:

> those that are "infinite" in the sense that they are larger than all finite numbers, yet not necessarily absolutely infinite.
Omega is defined as the "lowest transfinite ordinal number", for example, so...well, you probably can't get away with just saying "Omega minus one", but it's interesting to think about.

See Wikipedia for more info.

Has anybody mentioned Cantor yet ?

There's no biggest finite number.

Even the number of guesses required to crack 256 bit encryption (how big of a number that is can be visualized in this video):

www.youtube.com/watch?v=S9JGmA5_unY

I can just add any amount of digits and it would be a bigger number.

Prob 40 www.youtube.com/watch?v=SrU9YDoXE88&t=4s

@DragonArcher Ah yes, Vsauce!