a googolplexian + 1
No infinity is smaller than googolplexian
The larger exponential is represented by "googolplexplex" (etc.) or "googolplexian".There are vastly larger numbers, such as "Skewes' number", "Moser's number" and "Graham's number" which can only be represented by large power towers of exponential exponents.(see related question)
Googolplexian has googolplexian zeros :)
Quadrillion,Quintillion,sextillion,sentillion, octillion, nonillion, decillion, and infinity!
That's not even a number.
There are a bunch of them between googolplexian and infinity. Here are the first few: googolplexian + 1 googolplexian + 2 googolplexian + 3 googolplexian + 4 googolplexian + 5 googolplexian + 6 . . googolplexian + 3 million . . etc. There are an infinite number of those.
Yes. Graham's number.
No infinity is smaller than googolplexian
A googolplexian is an incredibly large number, specifically 10^(10^(10^100)). Numbers larger than a googolplexian can be represented in various ways, such as googolplexian + 1 or by using mathematical notation like "googolplexian squared." However, there is no standard term for the next specific number after a googolplexian, as the naming conventions for extremely large numbers become less formal and more arbitrary beyond certain points.
The larger exponential is represented by "googolplexplex" (etc.) or "googolplexian".There are vastly larger numbers, such as "Skewes' number", "Moser's number" and "Graham's number" which can only be represented by large power towers of exponential exponents.(see related question)
Yes. After googolplex.
There is no such number. In any case, you would not be able to distinguish it from a circle since there are far fewer atoms in the universe than the number of vertices that such a figure would have. I would settle for calling it a googolplexian-gon.
There is none
Googolplexian has googolplexian zeros :)
Quadrillion,Quintillion,sextillion,sentillion, octillion, nonillion, decillion, and infinity!
That's not even a number.
No. You can always add one to a number, to get a larger number.