Megotetration

Megotetration refers to the binary function \(\{a,b,4,1,2\}\), using BEAF.Hyper Operators by Aarex Tiaokhiao The term was coined by Aarex Tiaokhiao.
In the fast-growing hierarchy, \(f_{\omega^2+4}(n)\) approximately corresponds to megotetrational growth rate.
\(\{a,2,4,1,2\}\) = \(\{a,a,3,1,2\}\)
\(\{a,3,4,1,2\}\) = \(\{a,\{a,2,4,1,2\},3,1,2\}\)
\(\{a,b+1,4,1,2\}\) = \(\{a,\{a,b,4,1,2\},3,1,2\}\)
== Sources ==
== See also ==
Category:Functions
Category:Binary operators
Category:BEAF
Category:Extended hyper operators