Quadhexar

Quadhexar is equal to \(Q_{1,3}(6)\) in the Q-supersystem.Q-numbers - Beyond and beyond The term was coined by Boboris02.
It can be computed like this:
* \(t_{1}=6\uparrow\uparrow\uparrow\uparrow 6\), aka Hexar.
* \(t_{n}=6\uparrow^{t_{n-1}-2} 6\)
* Quadhexar is equal to \(t_{t_{t_{\ldots_{t_6}}}}\), where there are \(t_{t_{t_{\ldots_{t_6}}}}\) \(t's\), where there are \(t_{t_{t_{\ldots_{t_6}}}}\) \(t's\), where there are \(t_{t_{t_{\ldots_{t_6}}}}\) \(t's\), where there are \(t_{t_{t_{\ldots_{t_6}}}}\) \(t's\), where there are \(t_{t_{t_{t_{t_{t_6}}}}}\) \(t's\).
== Approximations ==
Notation 	Approximation
Fast-growing hierarchy 	\(f_{\omega+3}(6)\)
Hardy hierarchy 	\(H_{\omega^{\omega+3}}(6)\)
Chained arrow notation 	\(6\rightarrow 6\rightarrow 6\rightarrow 4\)
Notation Array Notation 	\((6\{3,4\}4)\)
BEAF 	\(\{6,6,3,2\}\)
Hyperfactorial array notation	\(6![4]\)
== Sources ==
Category:Numbers
Category:Numbers by Boboris02
Category:Greek-based name
Category:Powers of 6
Category:Linear omega level