Smaller numbers
\(f_{\psi(\varepsilon_{\Omega+1})}(10^6)\) ~ \(f_{\psi(\Omega_\omega)}(10^{10^6})\)
Megotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^6,0)}(10)\)
Gigotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^9,0)}(10)\)
Terotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^{12},0)}(10)\)
Petotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^{15},0)}(10)\)
Exotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^{18},0)}(10)\)
Zettotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^{21},0)}(10)\)
Yottotetrommthet , \(f_{\theta(\Omega\uparrow\uparrow10^{24},0)}(10)\)
Extremebixul , 200![1(1)[2 200,200,200,200,200]]
Extremetrixul , 200![1(1)[2 200,200,200,200,200,200]]
Extremequaxul , 200![1(1)[2 200,200,200,200,200,200,200]]
Bommthet , \(f_{\theta(\Omega_2,0)}(10)\)
Gigantixul , 200![1(1)[3 200,200,200]]
Golapulusplex , {10,100} & 10 & 10 & 10
Gigantibixul , 200![1(1)[3 200,200,200,200]]
Gigantitrixul , 200![1(1)[3 200,200,200,200,200]]
Gigantiquaxul , 200![1(1)[3 200,200,200,200,200,200]]
Trommthet , \(f_{\theta(\Omega_3,0)}(10)\)
Quadrommthet , \(f_{\theta(\Omega_4,0)}(10)\)
Quintommthet , \(f_{\theta(\Omega_5,0)}(10)\)
Sextommthet , \(f_{\theta(\Omega_6,0)}(10)\)
Septommthet , \(f_{\theta(\Omega_7,0)}(10)\)
Octommthet , \(f_{\theta(\Omega_8,0)}(10)\)
Nonommthet , \(f_{\theta(\Omega_9,0)}(10)\)
Dekommthet , \(f_{\theta(\Omega_{10},0)}(10)\)
Hektommthet , \(f_{\theta(\Omega_{100},0)}(10)\)
Nucleabixul , 200![[200 200] 200]
Kilommthet , \(f_{\theta(\Omega_{1000},0)}(10)\)
Megommthet , \(f_{\theta(\Omega_{10^6},0)}(10)\)
Gigommthet , \(f_{\theta(\Omega_{10^9},0)}(10)\)
Terommthet , \(f_{\theta(\Omega_{10^{12}},0)}(10)\)
Petommthet , \(f_{\theta(\Omega_{10^{15}},0)}(10)\)
Exommthet , \(f_{\theta(\Omega_{10^{18}},0)}(10)\)
Zettommthet , \(f_{\theta(\Omega_{10^{21}},0)}(10)\)
Yottommthet , \(f_{\theta(\Omega_{10^{24}},0)}(10)\)
\(f_{\psi(\Omega_\omega)}(10^{10^6})\) ~ \(f_{\psi(\psi_I(0))}(10^6)\)
SCG(13) (lower bound)
Pair sequence number , \(\approx f_{\psi(\Omega_\omega)+1}(10)\)
Big boowa , {3,3,3 / 2}
Great big boowa , {3,3,4 / 2}
Grand boowa , {3,3,big boowa / 2} = {3,2,2,2 / 2}
Super gongulus , {10,10 (100) 2 / 2}
Wompogulus , {10,10 (10) 2 / 100}
Guapamonga , 10100 && (10100 & 10)
Guapamongaplex , 10guapamonga && (10guapamonga & 10)
Bimixommwil , \(f_{\psi(\Omega_{\psi(\Omega)})}(10)\)
Trimixommwil , \(f_{\psi(\Omega_{\psi(\Omega_{\psi(\Omega)})})}(10)\)
Quadrimixommwil , \(f_{\psi(\Omega_{\psi(\Omega_{\psi(\Omega_{\psi(\Omega)})})})}(10)\)
Quintimixommwil , \(f_{\psi(\Omega_{\psi(\Omega_{\psi(\Omega_{\psi(\Omega_{\psi(\Omega)})})})})}(10)\)
Sextimixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{6\ \Omega's}}(10)\)
Septimixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{7\ \Omega's}}(10)\)
Octimixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{8\ \Omega's}}(10)\)
Nonimixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{9\ \Omega's}}(10)\)
Dekomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10\ \Omega's}}(10)\)
Binommwil , \(f_{\psi(\Omega_\Omega)}(10)\)
Hektomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{100\ \Omega's}}(10)\)
Kilomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{1000\ \Omega's}}(10)\)
Megomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^6\ \Omega's}}(10)\)
Gigomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^9\ \Omega's}}(10)\)
Teromixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^{12}\ \Omega's}}(10)\)
Petomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^{15}\ \Omega's}}(10)\)
Exomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^{18}\ \Omega's}}(10)\)
Zettomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^{21}\ \Omega's}}(10)\)
Yottomixommwil , \(f_{\underbrace{\psi(\Omega_{\psi(\Omega_{\cdots_{\psi(\Omega)}\cdots})})}_{10^{24}\ \Omega's}}(10)\)
Nucleatrixul , 200![[[200 200] 200] 200]
Trinommwil , \(f_{\psi(\Omega_{\Omega_\Omega})}(10)\)
Nucleaquaxul , 200![[[[200 200] 200] 200] 200]
Quadrinommwil , \(f_{\psi(\Omega_{\Omega_{\Omega_\Omega}})}(10)\)
Quintinommwil , \(f_{\psi(\Omega_{\Omega_{\Omega_{\Omega_\Omega}}})}(10)\)
Sextinommwil , \(f_{\psi(\Omega_{\Omega_{\Omega_{\Omega_{\Omega_\Omega}}}})}(10)\)
Septinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{7\ \Omega's})}(10)\)
Octinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{8\ \Omega's})}(10)\)
Noninommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{9\ \Omega's})}(10)\)
Dekinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10\ \Omega's})}(10)\)
Hektinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{100\ \Omega's})}(10)\)
Big hoss , \(\lbrace 100,100 \underbrace{///\cdots ///}_{100} 2\rbrace\)
Grand hoss , \(\lbrace 100,100 \underbrace{///\cdots ///}_{100} 100\rbrace\)
Kilinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{1000\ \Omega's})}(10)\)
Meginommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^6\ \Omega's})}(10)\)
\(>f_{\psi(\psi_I(0))}(10^6)\)
Giginommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^9\ \Omega's})}(10)\)
Terinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^{12}\ \Omega's})}(10)\)
Petinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^{15}\ \Omega's})}(10)\)
Exinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^{18}\ \Omega's})}(10)\)
Zettinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^{21}\ \Omega's})}(10)\)
Yottinommwil , \(f_{\psi(\underbrace{\Omega_{\Omega_{\cdots_\Omega}}}_{10^{24}\ \Omega's})}(10)\)
Great big hoss , \(\lbrace \text{big hoss},\text{big hoss} \underbrace{///\cdots ///}_{\text{big hoss}} 2\rbrace\)
Unimah , \(f_{\psi(I)}(10)\)
Bitetrotos , \(f_{\psi(I^I)}(10)\)
Bukuwaha , {L,100100 }100,100
Tritetrotos , \(f_{\psi(I^{I^I})}(10)\)
Quadritetrotos , \(f_{\psi(I^{I^{I^I}})}(10)\)
Quintitetrotos , \(f_{\psi(I^{I^{I^{I^I}}})}(10)\)
Sextitetrotos , \(f_{\psi(I\uparrow\uparrow6)}(10)\)
Septitetrotos , \(f_{\psi(I\uparrow\uparrow7)}(10)\)
Octitetrotos , \(f_{\psi(I\uparrow\uparrow8)}(10)\)
Nonitetrotos , \(f_{\psi(I\uparrow\uparrow9)}(10)\)
Dekotetrotos , \(f_{\psi(I\uparrow\uparrow10)}(10)\)
Hektotetrotos , \(f_{\psi(I\uparrow\uparrow100)}(10)\)
Kilotetrotos , \(f_{\psi(I\uparrow\uparrow1000)}(10)\)
Megotetrotos , \(f_{\psi(I\uparrow\uparrow10^6)}(10)\)
Gigotetrotos , \(f_{\psi(I\uparrow\uparrow10^9)}(10)\)
Terotetrotos , \(f_{\psi(I\uparrow\uparrow10^{12})}(10)\)
Petotetrotos , \(f_{\psi(I\uparrow\uparrow10^{15})}(10)\)
Exotetrotos , \(f_{\psi(I\uparrow\uparrow10^{18})}(10)\)
Zettotetrotos , \(f_{\psi(I\uparrow\uparrow10^{21})}(10)\)
Yottotetrotos , \(f_{\psi(I\uparrow\uparrow10^{24})}(10)\)
BIGG , 200? = 200![[<1(200)2>⁅200⁆ 1]]
Bimah , \(f_{\psi(I(2,0))}(10)\)
Goshomity , \(\lbrace L2,100\rbrace_{100,100} = \lbrace 100,100 \underbrace{\backslash\backslash\backslash\cdots\backslash\backslash\backslash}_{100} 2\rbrace\)
Good goshomity , \(\{100,100 \underbrace{\backslash\backslash\backslash\backslash\ldots\backslash\backslash\backslash\backslash}_{\text{Goshomity}} 2\}\)
Big Bukuwaha , \(\lbrace L2,X\rbrace_{100,100}\), where X is a Bukuwaha array.
Bongo Bukuwaha , \(\lbrace L3,X\rbrace_{100,100}\), where X is a Big Bukuwaha array.
Quabinga Bukuwaha , \( \lbrace L4,X\rbrace_{100,100}\), where X is a Bongo Bukuwaha array.
Meameamealokkapoowa , \(\{\text{L}100,10\}_{10,10}\)
Meameamealokkapoowa-arrowa , \(\{\text{meameamealokkapoowa},2,1,2\}\)
Aarex's meameamealokkapoowa-oompa , \(\{LLL \ldots LLL,10\}_{10,10}\) where there are meameamealokkapoowa L's
Meameamealokkapoowa oompa , \(\{LLL \ldots A \ldots LLL,10\}_{10,10}\), A is a meameamealokkapoowa array of L's
Tritar , Tar(3)
Quadritar , Tar(4)
Quintitar , Tar(5)
Sextitar , Tar(6)
Septitar , Tar(7)
Octitar , Tar(8)
Nonitar , Tar(9)
Dekotar , Tar(10)
Hektotar , Tar(100)
Kilotar , Tar(1000)
Megotar , Tar(106 )
Gigotar , Tar(109 )
Terotar , Tar(1012 )
Petotar , Tar(1015 )
Exotar , Tar(1018 )
Zettotar , Tar(1021 )
Yottotar , Tar(1024 )
Loader's number (Output of loader.c), \(D^5(99)\)
Larger numbers