Largest number?

Tree(Tree(Tree(Tree(Tree(Tree(Tree(Tree(Tree(Tree(Tree((3)))))))))))

ln += 1

You can always add a Tree(.)...

Tree(Tree.....(3)))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))

∞ * ∞ = ???

= ∞ ^ ∞

that isnt finite

Googalplex

The largest number is the Graham number

no, TREE(3) is exponentially larger

https://www.youtube.com/watch?v=u1x_FJZX6Vw&t=170s

watch this video to help. It is very good, not a rickroll.

There isn't a largest number, you can always add s.th or multiply by s.th or itself (i.e., square) or take it to its power. So, what would make sense? Somewhere I saw "largest... that is really useful / appears in some mathematical proof", but still, IDK whether that's a thing. (Then I just make the "proof" that "x^x is larger than the largest "interesting" number x", which makes it interesting on its own, or similar ...) No, we need something better. (Maybe not "largest number" but "fastest increasing "interesting/natural" integer sequence"?) Any ideas?

The largest number that can occur in nature, or exists within the universe! Why do we need a number that is not applicable in the universe, and which cannot measure anything?!

Googolplex^googolplex

[tree(3)^(tree(3)^tree(3))]^tree(3)

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no it is not. tree(3) is far far more than exponentially larger. graham's number is effectively 0 when compared to tree(3)