Triacontillion

The triacontillion is equal to \(10^{3\left(10^{90}\right)+3}\) or \(10^{3\text{ novemvigintillion }3}\).Illion Numbers by Jonathan Bowers The term was coined by Jonathan Bowers.
Triacontillion is also known as one millia^30tillion according to Landon Curt Noll.Landon Curt Noll, The English name of a number.
== Etymology ==
The name of this number is based on the suffix "-illion" and the prefix "triaconta-" (from Greek 30).
== Approximations in other notations ==
Notation 	Lower bound 	Upper bound
Arrow notation 	\(1000\uparrow(1+10\uparrow90)\) 	\(1000\uparrow(1+10\uparrow90)\)
Down-arrow notation 	\(1000\downarrow\downarrow31\) 	\(112\downarrow\downarrow45\)
Steinhaus-Moser Notation 	51[3][3] 	52[3][3]
Copy notation 	2[2[91]] 	3[3[91]]
H* function 	H(H(29)) 	H(H(29))
Taro's multivariable Ackermann function	A(3,A(3,299)) 	A(3,A(3,300))
Pound-Star Notation 	#*((1))*(0,4,0,0,7)*6 	#*((1))*(1,4,0,0,7)*6
BEAF 	{1000,1+{10,90}} 	{1000,1+{10,90}}
Hyper-E notation 	E(3+3E90) 	E(3+3E90)
Bashicu matrix system 	(0)(1)[17] 	(0)(1)[18]
Hyperfactorial array notation 	(63!)! 	(64!)!
Fast-growing hierarchy 	\(f_2(f_2(294))\) 	\(f_2(f_2(295))\)
Hardy hierarchy 	\(H_{\omega^22}(294)\) 	\(H_{\omega^22}(295)\)
Slow-growing hierarchy 	\(g_{\omega^{\omega^{\omega9}3+3}}(10)\)	\(g_{\omega^{\omega^{\omega9}3+3}}(10)\)
== Sources ==
== See also ==
Category:Numbers
Category:Numbers by Jonathan Bowers
Category:Illion
Category:Class 3
Category:Greek-based name
Category:Middle class 3
Category:Tier 2 -illion numbers
Category:-contillion