Terotetrom

The terotetrom is equal to \(f_{\omega\uparrow\uparrow10^{12}}(10)\) using the fast-growing hierarchy.My system of number names (FGS) - Traveling To The Infinity The term was coined by wiki user Denis Maksudov.
== Etymology ==
The 3 parts of the name, "tero", "tetr" and "om", mean \(10^{12}\), tetration and \(\omega\) respectively, which form \(\omega\uparrow\uparrow10^{12}\) when concatenated backwards. So the full name indicates the ordinal index of the FGH.
== Approximations in other notations ==
Notation 	Approximation
BEAF 	\(X \uparrow\uparrow (10^{12}-1)\ \&\ 10\)
Bird's array notation 	\(\{10,\{10,12\}[1 \backslash 2] 2\}\)
Extended Cascading-E Notation	\(\textrm E10\#\text{^^}\#(10^{12})\)
Hardy hierarchy 	\(H_{\omega \uparrow \uparrow 10^{12}}(10)\)
Slow-growing hierarchy 	\(g_{\vartheta(\Omega \uparrow \uparrow 10^{12})}(10)\)
== Sources ==
Category:Numbers
Category:Numbers by Denis Maksudov
Category:10-based FGH numbers
Category:Epsilon level