Goobolthrex

The goobolthrex is equal to \(a_{a_1}\) in the following sequence:
Let \(a_1\) = {10, 100 (1) 2} = goobol
Let \(a_2\) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (\(a_1\) times) = gooboldex
Let \(a_3\) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (\(a_2\) times) = gooboldudex
Continue, letting \(a_{n+1}\) = {10, {10, {10, … {10, 100 (1) 2} (1) 2} (1) 2} … (1) 2} (\(a_n\) times)
Goobolthrex = \(a_{a_1}\)
The term was coined by HaydenTheGoogologist2009.Hayden's Big Numbers - Goobol series. Retrieved 2022-09-17.
==Approximations==
==Sources==
Category:Numbers
Category:Numbers by HaydenTheGoogologist2009
Category:5+ linear
Category:BEAF
Category:Exponentiated linear omega level
Category:Googol series
Category:Goobol series