Tethradekon regiment

The tethradekon regiment is a series of numbers from E100#^^#^#10 to E100#^^(#^11)90 defined using Extended Cascading-E Notation (i.e. beginning from tethradekon and up to enenintastaculated-tethradekon).Sbiis Saibian, Extended Cascading-E Numbers Part II - Large Numbers (Accessed 2024-06-11) The numbers were coined by Sbiis Saibian.
Previous regiment 	Next regiment
Tethrennon regiment	Tethratope regiment
==List of numbers of the regiment==
Name of number 	Extended Cascading-E Notation (Definition) 	Fast-growing hierarchy (Approximation)
Tethradekon, tethradekonicor, tethradekeract 	E100#^^#^#10 	\(f_{\varphi(10,0)}(100)\)
Grand tethradekon 	E100(#^^#^10)100#2 	\(f^2_{\varphi(10,0)}(100)\)
Grangol-carta-tethradekon 	E100(#^^#^10)100#100 	\(f_{\varphi(10,0)+1}(100)\)
Grand Grangol-carta-tethradekon 	E100(#^^#^10)100#100#2 	\(f^2_{\varphi(10,0)+1}(100)\)
Godgahlah-carta-tethradekon 	E100(#^^#^10)100#^#100 	\(f_{\varphi(10,0)+\omega^\omega}(100)\)
Tethrathoth-carta-tethradekon 	E100(#^^#^10)100#^^#100 	\(f_{\varphi(10,0)+\varepsilon_0}(100)\)
Tethracross-carta-tethradekon 	E100(#^^#^10)100#^^##100 	\(f_{\varphi(10,0)+\zeta_0}(100)\)
Tethracubor-carta-tethradekon 	E100(#^^#^10)100#^^###100 	\(f_{\varphi(10,0)+\eta_0}(100)\)
Tethrateron-carta-tethradekon 	E100(#^^#^10)100(#^^#^4)100 	\(f_{\varphi(10,0)+\varphi(4,0)}(100)\)
Tethrapeton-carta-tethradekon 	E100(#^^#^10)100(#^^#^5)100 	\(f_{\varphi(10,0)+\varphi(5,0)}(100)\)
Tethrahexon-carta-tethradekon 	E100(#^^#^10)100(#^^#^6)100 	\(f_{\varphi(10,0)+\varphi(6,0)}(100)\)
Tethrahepton-carta-tethradekon 	E100(#^^#^10)100(#^^#^7)100 	\(f_{\varphi(10,0)+\varphi(7,0)}(100)\)
Tethra-ogdon-carta-tethradekon 	E100(#^^#^10)100(#^^#^8)100 	\(f_{\varphi(10,0)+\varphi(8,0)}(100)\)
Tethrennon-carta-tethradekon 	E100(#^^#^10)100(#^^#^9)100 	\(f_{\varphi(10,0)+\varphi(9,0)}(100)\)
Tethradekon-by-deuteron 	E100(#^^#^10)100(#^^#^10)100 	\(f_{\varphi(10,0)\times2}(100)\)
Tethradekon-by-triton 	E100(#^^#^10)100(#^^#^10)100(#^^#^10)100 	\(f_{\varphi(10,0)\times3}(100)\)
Tethradekon-by-teterton 	E100(#^^#^10)100(#^^#^10)100(#^^#^10)100(#^^#^10)100 	\(f_{\varphi(10,0)\times4}(100)\)
Tethradekon-by-pepton 	E100(#^^#^10)*#6 	\(f_{\varphi(10,0)\times5}(100)\)
Tethradekon-by-exton 	E100(#^^#^10)*#7 	\(f_{\varphi(10,0)\times6}(100)\)
Tethradekon-by-epton 	E100(#^^#^10)*#8 	\(f_{\varphi(10,0)\times7}(100)\)
Tethradekon-by-ogdon 	E100(#^^#^10)*#9 	\(f_{\varphi(10,0)\times8}(100)\)
Tethradekon-by-ennon 	E100(#^^#^10)*#10 	\(f_{\varphi(10,0)\times9}(100)\)
Tethradekon-by-dekaton 	E100(#^^#^10)*#11 	\(f_{\varphi(10,0)\times10}(100)\)
Tethradekon-by-hyperion 	E100(#^^#^10)*#100 	\(f_{\varphi(10,0)\times99}(100)\)
Tethradekon-by-godgahlah 	E100(#^^#^10)*#^#100 	\(f_{\varphi(10,0)\times\omega^\omega}(100)\)
Tethradekon-by-tethrathoth 	E100(#^^#^10)*#^^#100 	\(f_{\varphi(10,0)\times\varepsilon_0}(100)\)
Tethradekon-by-tethracross 	E100(#^^#^10)*#^^##100 	\(f_{\varphi(10,0)\times\zeta_0}(100)\)
Tethradekon-by-tethracubor 	E100(#^^#^10)*#^^###100 	\(f_{\varphi(10,0)\times\eta_0}(100)\)
Tethradekon-by-tethrateron 	E100(#^^#^10)*(#^^#^4)100 	\(f_{\varphi(10,0)\times\varphi(4,0)}(100)\)
Tethradekon-by-tethrapeton 	E100(#^^#^10)*(#^^#^5)100 	\(f_{\varphi(10,0)\times\varphi(5,0)}(100)\)
Tethradekon-by-tethrahexon 	E100(#^^#^10)*(#^^#^6)100 	\(f_{\varphi(10,0)\times\varphi(6,0)}(100)\)
Tethradekon-by-tethrahepton 	E100(#^^#^10)*(#^^#^7)100 	\(f_{\varphi(10,0)\times\varphi(7,0)}(100)\)
Tethradekon-by-tethra-ogdon 	E100(#^^#^10)*(#^^#^8)100 	\(f_{\varphi(10,0)\times\varphi(8,0)}(100)\)
Tethradekon-by-tethrennon 	E100(#^^#^10)*(#^^#^9)100 	\(f_{\varphi(10,0)\times\varphi(9,0)}(100)\)
Deutero-tethradekon 	E100(#^^#^10)*(#^^#^10)100 	\(f_{\varphi(10,0)^{2}}(100)\)
Trito-tethradekon 	E100(#^^#^10)*(#^^#^10)*(#^^#^10)100 	\(f_{\varphi(10,0)^{3}}(100)\)
Teterto-tethradekon 	E100(#^^#^10)*(#^^#^10)*(#^^#^10)*(#^^#^10)100 	\(f_{\varphi(10,0)^{4}}(100)\)
Pepto-tethradekon 	E100(#^^#^10)^#5 	\(f_{\varphi(10,0)^{5}}(100)\)
Exto-tethradekon 	E100(#^^#^10)^#6 	\(f_{\varphi(10,0)^{6}}(100)\)
Epto-tethradekon 	E100(#^^#^10)^#7 	\(f_{\varphi(10,0)^{7}}(100)\)
Ogdo-tethradekon 	E100(#^^#^10)^#8 	\(f_{\varphi(10,0)^{8}}(100)\)
Ento-tethradekon 	E100(#^^#^10)^#9 	\(f_{\varphi(10,0)^{9}}(100)\)
Dekato-tethradekon 	E100(#^^#^10)^#10 	\(f_{\varphi(10,0)^{10}}(100)\)
Tethradekonifact 	E100(#^^#^10)^#100 	\(f_{\varphi(10,0)^{\omega}}(100)\)
Quadratatethradekon 	E100(#^^#^10)^##100 	\(f_{\varphi(10,0)^{\omega^2}}(100)\)
Kubikutethradekon 	E100(#^^#^10)^###100 	\(f_{\varphi(10,0)^{\omega^3}}(100)\)
Quarticutethradekon 	E100(#^^#^10)^####100 	\(f_{\varphi(10,0)^{\omega^4}}(100)\)
Quinticutethradekon 	E100(#^^#^10)^(#^5)100 	\(f_{\varphi(10,0)^{\omega^5}}(100)\)
Sexticutethradekon 	E100(#^^#^10)^(#^6)100 	\(f_{\varphi(10,0)^{\omega^6}}(100)\)
Septicutethradekon 	E100(#^^#^10)^(#^7)100 	\(f_{\varphi(10,0)^{\omega^7}}(100)\)
Octicutethradekon 	E100(#^^#^10)^(#^8)100 	\(f_{\varphi(10,0)^{\omega^8}}(100)\)
Nonicutethradekon 	E100(#^^#^10)^(#^9)100 	\(f_{\varphi(10,0)^{\omega^9}}(100)\)
Decicutethradekon 	E100(#^^#^10)^(#^10)100 	\(f_{\varphi(10,0)^{\omega^10}}(100)\)
Tethradekon-ipso-godgahlah 	E100(#^^#^10)^#^#100 	\(f_{\varphi(10,0)^{\omega^\omega}}(100)\)
Tethradekon-ipso-tethrathoth 	E100(#^^#^10)^#^^#100 	\(f_{\varphi(10,0)^{\varepsilon_0}}(100)\)
Tethradekon-ipso-tethracross 	E100(#^^#^10)^#^^##100 	\(f_{\varphi(10,0)^{\zeta_0}}(100)\)
Tethradekon-ipso-tethracubor 	E100(#^^#^10)^#^^###100 	\(f_{\varphi(10,0)^{\eta_0}}(100)\)
Tethradekon-ipso-tethrateron 	E100(#^^#^10)^(#^^#^4)100 	\(f_{\varphi(10,0)^{\varphi(4,0)}}(100)\)
Tethradekon-ipso-tethrapeton 	E100(#^^#^10)^(#^^#^5)100 	\(f_{\varphi(10,0)^{\varphi(5,0)}}(100)\)
Tethradekon-ipso-tethrahexon 	E100(#^^#^10)^(#^^#^6)100 	\(f_{\varphi(10,0)^{\varphi(6,0)}}(100)\)
Tethradekon-ipso-tethrahepton 	E100(#^^#^10)^(#^^#^7)100 	\(f_{\varphi(10,0)^{\varphi(7,0)}}(100)\)
Tethradekon-ipso-tethra-ogdon 	E100(#^^#^10)^(#^^#^8)100 	\(f_{\varphi(10,0)^{\varphi(8,0)}}(100)\)
Tethradekon-ipso-tethrennon 	E100(#^^#^10)^(#^^#^9)100 	\(f_{\varphi(10,0)^{\varphi(9,0)}}(100)\)
Dutetrated-tethradekon 	E100(#^^#^10)^(#^^#^10)100 	\(f_{\varphi(10,0)^{\varphi(10,0)}}(100)\)
Giant tethradekon 	E100(#^^#^10)^(#^^#^10)^#100 	\(f_{\varphi(10,0)^{\varphi(10,0)^{\omega}}}(100)\)
Tritetrated tethradekon 	E100(#^^#^10)^(#^^#^10)^(#^^#^10)100 	\(f_{\varphi(10,0)^{\varphi(10,0)^{\varphi(10,0)}}}(100)\)
Super Giant tethradekon 	E100(#^^#^10)^(#^^#^10)^(#^^#^10)^#100 	\(f_{\varphi(10,0)^{\varphi(10,0)^{\varphi(10,0)^{\omega}}}}(100)\)
Quadratetrated tethradekon 	E100(#^^#^10)^^#4 	\(f_{\varepsilon_{\varphi(10,0)+1}[4]}(100)\)
Quinquatetrated tethradekon 	E100(#^^#^10)^^#5 	\(f_{\varepsilon_{\varphi(10,0)+1}[5]}(100)\)
Sexatetrated tethradekon 	E100(#^^#^10)^^#6 	\(f_{\varepsilon_{\varphi(10,0)+1}[6]}(100)\)
Septatetrated tethradekon 	E100(#^^#^10)^^#7 	\(f_{\varepsilon_{\varphi(10,0)+1}[7]}(100)\)
Octatetrated tethradekon 	E100(#^^#^10)^^#8 	\(f_{\varepsilon_{\varphi(10,0)+1}[8]}(100)\)
Nonatetrated tethradekon 	E100(#^^#^10)^^#9 	\(f_{\varepsilon_{\varphi(10,0)+1}[9]}(100)\)
Decatetrated tethradekon 	E100(#^^#^10)^^#10 	\(f_{\varepsilon_{\varphi(10,0)+1}[10]}(100)\)
Terrible tethradekon 	E100(#^^#^10)^^#100 	\(f_{\varepsilon_{\varphi(10,0)+1}}(100)\)
Terrible terrible tethradekon 	E100((#^^#^10)^^#)^^#100 	\(f_{\varepsilon_{\varphi(10,0)+2}}(100)\)
Three-ex-terrible tethradekon 	E100(((#^^#^10)^^#)^^#)^^#100 	\(f_{\varepsilon_{\varphi(10,0)+3}}(100)\)
Four-ex-terrible tethradekon 	E100((((#^^#^10)^^#)^^#)^^#)^^#100 	\(f_{\varepsilon_{\varphi(10,0)+4}}(100)\)
Five-ex-terrible tethradekon 	E100(#^^#^10)^^#>#5 	\(f_{\varepsilon_{\varphi(10,0)+5}}(100)\)
Six-ex-terrible tethradekon 	E100(#^^#^10)^^#>#6 	\(f_{\varepsilon_{\varphi(10,0)+6}}(100)\)
Seven-ex-terrible tethradekon 	E100(#^^#^10)^^#>#7 	\(f_{\varepsilon_{\varphi(10,0)+7}}(100)\)
Eight-ex-terrible tethradekon 	E100(#^^#^10)^^#>#8 	\(f_{\varepsilon_{\varphi(10,0)+8}}(100)\)
Nine-ex-terrible tethradekon 	E100(#^^#^10)^^#>#9 	\(f_{\varepsilon_{\varphi(10,0)+9}}(100)\)
Ten-ex-terrible tethradekon 	E100(#^^#^10)^^#>#10 	\(f_{\varepsilon_{\varphi(10,0)+10}}(100)\)
Territerated tethradekon 	E100(#^^#^10)^^#>#100 	\(f_{\varepsilon_{\varphi(10,0)+\omega}}(100)\)
Godgahlah-turreted-territethradekon 	E100(#^^#^10)^^#>#^#100 	\(f_{\varepsilon_{\varphi(10,0)+\omega^\omega}}(100)\)
Tethrathoth-turreted-territethradekon 	E100(#^^#^10)^^#>#^^#100 	\(f_{\varepsilon_{\varphi(10,0)+\varepsilon_0}}(100)\)
Tethracross-turreted-territethradekon 	E100(#^^#^10)^^#>#^^##100 	\(f_{\varepsilon_{\varphi(10,0)+\zeta_0}}(100)\)
Tethracubor-turreted-territethradekon 	E100(#^^#^10)^^#>#^^###100 	\(f_{\varepsilon_{\varphi(10,0)+\eta_0}}(100)\)
Tethrateron-turreted-territethradekon 	E100(#^^#^10)^^#>####100 	\(f_{\varepsilon_{\varphi(10,0)+\varphi(4,0)}}(100)\)
Tethrapeton-turreted-territethradekon 	E100(#^^#^10)^^#>(#^^#^5)100 	\(f_{\varepsilon_{\varphi(10,0)+\varphi(5,0)}}(100)\)
Tethrahexon-turreted-territethradekon 	E100(#^^#^10)^^#>(#^^#^6)100 	\(f_{\varepsilon_{\varphi(10,0)+\varphi(6,0)}}(100)\)
Tethrahepton-turreted-territethradekon 	E100(#^^#^10)^^#>(#^^#^7)100 	\(f_{\varepsilon_{\varphi(10,0)+\varphi(7,0)}}(100)\)
Tethra-ogdon-turreted-territethradekon 	E100(#^^#^10)^^#>(#^^#^8)100 	\(f_{\varepsilon_{\varphi(10,0)+\varphi(8,0)}}(100)\)
Tethrennon-turreted-territethradekon 	E100(#^^#^10)^^#>(#^^#^9)100 	\(f_{\varepsilon_{\varphi(10,0)+\varphi(9,0)}}(100)\)
Tethradekon-turreted-territethradekon 	E100(#^^#^10)^^#>(#^^#^10)100 	\(f_{\varepsilon_{\varphi(10,0)\times2}}(100)\)
Dustaculated-territethradekon 	E100(#^^#^10)^^#>(#^^#^10)^^#100 	\(f_{\varepsilon_{\varepsilon_{\varphi(10,0)+1}}}(100)\)
Tristaculated-territethradekon 	E100(#^^#^10)^^#>(#^^#^10)^^#>(#^^#^10)^^#100 	\(f_{\varepsilon_{\varepsilon_{\varepsilon_{\varphi(10,0)+1}}}}(100)\)
Tetrastaculated-territethradekon 	E100(#^^#^10)^^#>(#^^#^10)^^#>(#^^#^10)^^#>(#^^#^10)^^#100 	\(f_{\varepsilon_{\varepsilon_{\varepsilon_{\varepsilon_{\varphi(10,0)+1}}}}}(100)\)
Pentastaculated-territethradekon 	E100(#^^#^10)^^##5 	\(f_{\zeta_{\varphi(10,0)+1}[5]}(100)\)
Hexastaculated-territethradekon 	E100(#^^#^10)^^##6 	\(f_{\zeta_{\varphi(10,0)+1}[6]}(100)\)
Heptastaculated-territethradekon 	E100(#^^#^10)^^##7 	\(f_{\zeta_{\varphi(10,0)+1}[7]}(100)\)
Ogdastaculated-territethradekon 	E100(#^^#^10)^^##8 	\(f_{\zeta_{\varphi(10,0)+1}[8]}(100)\)
Ennastaculated-territethradekon 	E100(#^^#^10)^^##9 	\(f_{\zeta_{\varphi(10,0)+1}[9]}(100)\)
Dekastaculated-territethradekon 	E100(#^^#^10)^^##10 	\(f_{\zeta_{\varphi(10,0)+1}[10]}(100)\)
Terrisquared-tethradekon 	E100(#^^#^10)^^##100 	\(f_{\zeta_{\varphi(10,0)+1}}(100)\)
Two-ex-terrisquared-tethradekon 	E100((#^^#^10)^^##)^^##100 	\(f_{\zeta_{\varphi(10,0)+2}}(100)\)
Three-ex-terrisquared-tethradekon 	E100((#^^#^10)^^##)^^##100 	\(f_{\zeta_{\varphi(10,0)+3}}(100)\)
Four-ex-terrisquared-tethradekon 	E100(((#^^#^10)^^##)^^##)^^##100 	\(f_{\zeta_{\varphi(10,0)+4}}(100)\)
Five-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>(5)100 	\(f_{\zeta_{\varphi(10,0)+5}}(100)\)
Six-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>(6)100 	\(f_{\zeta_{\varphi(10,0)+6}}(100)\)
Seven-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>(7)100 	\(f_{\zeta_{\varphi(10,0)+7}}(100)\)
Eight-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>(8)100 	\(f_{\zeta_{\varphi(10,0)+8}}(100)\)
Nine-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>(9)100 	\(f_{\zeta_{\varphi(10,0)+9}}(100)\)
Ten-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>(10)100 	\(f_{\zeta_{\varphi(10,0)+10}}(100)\)
Hundred-ex-terrisquared-tethradekon 	E100(#^^#^10)^^##>#100 	\(f_{\zeta_{\varphi(10,0)+\omega}}(100)\)
Godgahlah-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>#^#100 	\(f_{\zeta_{\varphi(10,0)+\omega^\omega}}(100)\)
Tethrathoth-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>#^^#100 	\(f_{\zeta_{\varphi(10,0)+\varepsilon_0}}(100)\)
Tethracross-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>#^^##100 	\(f_{\zeta_{\varphi(10,0)+\zeta_0}}(100)\)
Tethracubor-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>#^^###100 	\(f_{\zeta_{\varphi(10,0)+\eta_0}}(100)\)
Tethrateron-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>#^^####100 	\(f_{\zeta_{\varphi(10,0)+\varphi(4,0)}}(100)\)
Tethrapeton-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^5)100 	\(f_{\zeta_{\varphi(10,0)+\varphi(5,0)}}(100)\)
Tethrahexon-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^6)100 	\(f_{\zeta_{\varphi(10,0)+\varphi(6,0)}}(100)\)
Tethrahepton-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^7)100 	\(f_{\zeta_{\varphi(10,0)+\varphi(7,0)}}(100)\)
Tethra-ogdon-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^8)100 	\(f_{\zeta_{\varphi(10,0)+\varphi(8,0)}}(100)\)
Tethrennon-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^9)100 	\(f_{\zeta_{\varphi(10,0)+\varphi(9,0)}}(100)\)
Tethradekon-turreted-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^10)100 	\(f_{\zeta_{\varphi(10,0)\times2}}(100)\)
Dustaculated-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^10)^^##100 	\(f_{\zeta_{\zeta_{\varphi(10,0)+1}}}(100)\)
Tristaculated-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^10)^^##>(#^^#^10)^^##100 	\(f_{\zeta_{\zeta_{\zeta_{\varphi(10,0)+1}}}}(100)\)
Tetrastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^##>(#^^#^10)^^##>(#^^#^10)^^##>(#^^#^10)^^##100 	\(f_{\zeta_{\zeta_{\zeta_{\zeta_{\varphi(10,0)+1}}}}}(100)\)
Pentastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^###5 	\(f_{\eta_{\varphi(10,0)+1}[5]}(100)\)
Hexastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^###6 	\(f_{\eta_{\varphi(10,0)+1}[6]}(100)\)
Heptastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^###7 	\(f_{\eta_{\varphi(10,0)+1}[7]}(100)\)
Ogdastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^###8 	\(f_{\eta_{\varphi(10,0)+1}[8]}(100)\)
Ennastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^###9 	\(f_{\eta_{\varphi(10,0)+1}[9]}(100)\)
Dekastaculated-terrisquared-tethradekon 	E100(#^^#^10)^^###10 	\(f_{\eta_{\varphi(10,0)+1}[10]}(100)\)
Terricubed-tethradekon 	E100(#^^#^10)^^###100 	\(f_{\eta_{\varphi(10,0)+1}}(100)\)
Two-ex-terricubed-tethradekon 	E100((#^^#^10)^^###)^^###100 	\(f_{\eta_{\varphi(10,0)+2}}(100)\)
Three-ex-terricubed-tethradekon 	E100(((#^^#^10)^^###)^^###)^^###100 	\(f_{\eta_{\varphi(10,0)+3}}(100)\)
Four-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(4)100 	\(f_{\eta_{\varphi(10,0)+4}}(100)\)
Five-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(5)100 	\(f_{\eta_{\varphi(10,0)+5}}(100)\)
Six-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(6)100 	\(f_{\eta_{\varphi(10,0)+6}}(100)\)
Seven-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(7)100 	\(f_{\eta_{\varphi(10,0)+7}}(100)\)
Eight-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(8)100 	\(f_{\eta_{\varphi(10,0)+8}}(100)\)
Nine-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(9)100 	\(f_{\eta_{\varphi(10,0)+9}}(100)\)
Ten-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>(10)100 	\(f_{\eta_{\varphi(10,0)+10}}(100)\)
Hundred-ex-terricubed-tethradekon 	E100(#^^#^10)^^###>#100 	\(f_{\eta_{\varphi(10,0)+\omega}}(100)\)
Godgahlah-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>#^#100 	\(f_{\eta_{\varphi(10,0)+\omega^\omega}}(100)\)
Tethrathoth-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>#^^#100 	\(f_{\eta_{\varphi(10,0)+\varepsilon}}(100)\)
Tethracross-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>#^^##100 	\(f_{\eta_{\varphi(10,0)+\zeta}}(100)\)
Tethracubor-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>#^^###100 	\(f_{\eta_{\varphi(10,0)+\eta}}(100)\)
Tethrateron-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>#^^####100 	\(f_{\eta_{\varphi(10,0)+\varphi(4,0)}}(100)\)
Tethrapeton-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^5)100 	\(f_{\eta_{\varphi(10,0)+\varphi(5,0)}}(100)\)
Tethrahexon-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^6)100 	\(f_{\eta_{\varphi(10,0)+\varphi(6,0)}}(100)\)
Tethrahepton-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^7)100 	\(f_{\eta_{\varphi(10,0)+\varphi(7,0)}}(100)\)
Tethra-ogdon-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^8)100 	\(f_{\eta_{\varphi(10,0)+\varphi(8,0)}}(100)\)
Tethrennon-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^9)100 	\(f_{\eta_{\varphi(10,0)+\varphi(9,0)}}(100)\)
Tethradekon-turreted-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^10)100 	\(f_{\eta_{\varphi(10,0)\times2}}(100)\)
Dustaculated-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^10)^^###100 	\(f_{\eta_{\eta_{\varphi(10,0)+1}}}(100)\)
Tristaculated-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^10)^^###>(#^^#^10)^^###100 	\(f_{\eta_{\eta_{\eta_{\varphi(10,0)+1}}}}(100)\)
Tetrastaculated-terricubed-tethradekon 	E100(#^^#^10)^^###>(#^^#^10)^^###>(#^^#^10)^^###>(#^^#^10)^^###100	\(f_{\eta_{\eta_{\eta_{\eta_{\varphi(10,0)+1}}}}}(100)\)
Pentastaculated-terricubed-tethradekon 	E100(#^^#^10)^^####5 	\(f_{\varphi(4, \varphi(10,0)+1)[5]}(100)\)
Hexastaculated-terricubed-tethradekon 	E100(#^^#^10)^^####6 	\(f_{\varphi(4, \varphi(10,0)+1)[6]}(100)\)
Heptastaculated-terricubed-tethradekon 	E100(#^^#^10)^^####7 	\(f_{\varphi(4, \varphi(10,0)+1)[7]}(100)\)
Ogdastaculated-terricubed-tethradekon 	E100(#^^#^10)^^####8 	\(f_{\varphi(4, \varphi(10,0)+1)[8]}(100)\)
Ennastaculated-terricubed-tethradekon 	E100(#^^#^10)^^####9 	\(f_{\varphi(4, \varphi(10,0)+1)[9]}(100)\)
Dekastaculated-terricubed-tethradekon 	E100(#^^#^10)^^####10 	\(f_{\varphi(4, \varphi(10,0)+1)[10]}(100)\)
Territesserated-tethradekon 	E100(#^^#^10)^^####100 	\(f_{\varphi(4, \varphi(10,0)+1)}(100)\)
Two-ex-territesserated-tethradekon 	E100((#^^#^10)^^####)^^####100 	\(f_{\varphi(4, \varphi(10,0)+2)}(100)\)
Three-ex-territesserated-tethradekon 	E100(((#^^#^10)^^####)^^####)^^####100 	\(f_{\varphi(4, \varphi(10,0)+3)}(100)\)
Four-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(4)100 	\(f_{\varphi(4, \varphi(10,0)+4)}(100)\)
Five-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(5)100 	\(f_{\varphi(4, \varphi(10,0)+5)}(100)\)
Six-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(6)100 	\(f_{\varphi(4, \varphi(10,0)+6)}(100)\)
Seven-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(7)100 	\(f_{\varphi(4, \varphi(10,0)+7)}(100)\)
Eight-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(8)100 	\(f_{\varphi(4, \varphi(10,0)+8)}(100)\)
Nine-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(9)100 	\(f_{\varphi(4, \varphi(10,0)+9)}(100)\)
Ten-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>(10)100 	\(f_{\varphi(4, \varphi(10,0)+10)}(100)\)
Hundred-ex-territesserated-tethradekon 	E100(#^^#^10)^^####>#100 	\(f_{\varphi(4, \varphi(10,0)+\omega)}(100)\)
Godgahlah-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>#^#100 	\(f_{\varphi(4, \varphi(10,0)+\omega^\omega)}(100)\)
Tethrathoth-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>#^^#100 	\(f_{\varphi(4, \varphi(10,0)+\varepsilon_0)}(100)\)
Tethracross-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>#^^##100 	\(f_{\varphi(4, \varphi(10,0)+\zeta_0)}(100)\)
Tethracubor-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>#^^###100 	\(f_{\varphi(4, \varphi(10,0)+\eta_0)}(100)\)
Tethrateron-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>#^^####100 	\(f_{\varphi(4, \varphi(10,0)+\varphi(4,0))}(100)\)
Tethrapeton-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^5)100 	\(f_{\varphi(4, \varphi(10,0)+\varphi(5,0))}(100)\)
Tethrahexon-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^6)100 	\(f_{\varphi(4, \varphi(10,0)+\varphi(6,0))}(100)\)
Tethrahepton-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^7)100 	\(f_{\varphi(4, \varphi(10,0)+\varphi(7,0))}(100)\)
Tethra-ogdon-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^8)100 	\(f_{\varphi(4, \varphi(10,0)+\varphi(8,0))}(100)\)
Tethrennon-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^9)100 	\(f_{\varphi(4, \varphi(10,0)+\varphi(9,0))}(100)\)
Tethradekon-turreted-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^10)100 	\(f_{\varphi(4, \varphi(10,0)\times2)}(100)\)
Dustaculated-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^10)^^####100 	\(f_{\varphi(4, \varphi(4, \varphi(10,0)+1))}(100)\)
Tristaculated-territesserated-tethradekon 	E100(#^^#^10)^^####>(#^^#^10)^^####>(#^^#^10)^^####100 	\(f_{\varphi(4, \varphi(4, \varphi(4, \varphi(10,0)+1)))}(100)\)
Tetrastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####4 	\(f_{\varphi(5, \varphi(10,0)+1)[4]}(100)\)
Pentastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####5 	\(f_{\varphi(5, \varphi(10,0)+1)[5]}(100)\)
Hexastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####6 	\(f_{\varphi(5, \varphi(10,0)+1)[6]}(100)\)
Heptastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####7 	\(f_{\varphi(5, \varphi(10,0)+1)[7]}(100)\)
Ogdastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####8 	\(f_{\varphi(5, \varphi(10,0)+1)[8]}(100)\)
Ennastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####9 	\(f_{\varphi(5, \varphi(10,0)+1)[9]}(100)\)
Dekastaculated-territesserated-tethradekon 	E100(#^^#^10)^^#####10 	\(f_{\varphi(5, \varphi(10,0)+1)[10]}(100)\)
Terripenterated-tethradekon 	E100((#^^#^10)^^#^5)100 	\(f_{\varphi(5, \varphi(10,0)+1)}(100)\)
Two-ex-terripenterated-tethradekon 	E100(((#^^#^10)^^#^5)^^#^5)100 	\(f_{\varphi(5, \varphi(10,0)+2)}(100)\)
Three-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(3)100 	\(f_{\varphi(5, \varphi(10,0)+3)}(100)\)
Four-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(4)100 	\(f_{\varphi(5, \varphi(10,0)+4)}(100)\)
Five-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(5)100 	\(f_{\varphi(5, \varphi(10,0)+5)}(100)\)
Six-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(6)100 	\(f_{\varphi(5, \varphi(10,0)+6)}(100)\)
Seven-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(7)100 	\(f_{\varphi(5, \varphi(10,0)+7)}(100)\)
Eight-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(8)100 	\(f_{\varphi(5, \varphi(10,0)+8)}(100)\)
Nine-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(9)100 	\(f_{\varphi(5, \varphi(10,0)+9)}(100)\)
Ten-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(10)100 	\(f_{\varphi(5, \varphi(10,0)+10)}(100)\)
Hundred-ex-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>#100 	\(f_{\varphi(5, \varphi(10,0)+\omega)}(100)\)
Godgahlah-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>#^#100 	\(f_{\varphi(5, \varphi(10,0)+\omega^\omega)}(100)\)
Tethrathoth-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>#^^#100 	\(f_{\varphi(5, \varphi(10,0)+\varepsilon_0)}(100)\)
Tethracross-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>#^^##100 	\(f_{\varphi(5, \varphi(10,0)+\zeta_0)}(100)\)
Tethracubor-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>#^^###100 	\(f_{\varphi(5, \varphi(10,0)+\eta_0)}(100)\)
Tethrateron-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>#^^####100 	\(f_{\varphi(5, \varphi(10,0)+\varphi(4,0))}(100)\)
Tethrapeton-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^5)100 	\(f_{\varphi(5, \varphi(10,0)+\varphi(5,0))}(100)\)
Tethrahexon-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^6)100 	\(f_{\varphi(5, \varphi(10,0)+\varphi(6,0))}(100)\)
Tethrahepton-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^7)100 	\(f_{\varphi(5, \varphi(10,0)+\varphi(7,0))}(100)\)
Tethra-ogdon-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^8)100 	\(f_{\varphi(5, \varphi(10,0)+\varphi(8,0))}(100)\)
Tethrennon-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^9)100 	\(f_{\varphi(5, \varphi(10,0)+\varphi(9,0))}(100)\)
Tethradekon-turreted-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^10)100 	\(f_{\varphi(5, \varphi(10,0)\times2)}(100)\)
Territethradekon-turreted-terripenterated-tethradekon	E100(#^^#^10)^^(#^5)>(#^^#^10)^^#100 	\(f_{\varphi(5, \varepsilon(\varphi(10,0)+1))}(100)\)
Dustaculated-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^10)^^(#^5)100 	\(f_{\varphi(5, \varphi(5, \varphi(10,0)+1))}(100)\)
Tristaculated-terripenterated-tethradekon 	E100(#^^#^10)^^(#^5)>(#^^#^10)^^(#^5)>(#^^#^10)^^(#^5)100 	\(f_{\varphi(5, \varphi(5, \varphi(5, \varphi(10,0)+1)))}(100)\)
Tetrastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)4 	\(f_{\varphi(6, \varphi(10,0)+1)[4]}(100)\)
Pentastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)5 	\(f_{\varphi(6, \varphi(10,0)+1)[5]}(100)\)
Hexastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)6 	\(f_{\varphi(6, \varphi(10,0)+1)[6]}(100)\)
Heptastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)7 	\(f_{\varphi(6, \varphi(10,0)+1)[7]}(100)\)
Ogdastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)8 	\(f_{\varphi(6, \varphi(10,0)+1)[8]}(100)\)
Ennastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)9 	\(f_{\varphi(6, \varphi(10,0)+1)[9]}(100)\)
Dekastaculated-terripenterated-tethradekon 	E100((#^^#^10)^^#^6)10 	\(f_{\varphi(6, \varphi(10,0)+1)[10]}(100)\)
Terrihexerated-tethradekon 	E100((#^^#^10)^^#^6)100 	\(f_{\varphi(6, \varphi(10,0)+1)}(100)\)
Two-ex-terrihexerated-tethradekon 	E100(((#^^#^10)^^#^6)^^#^6)100 	\(f_{\varphi(6, \varphi(10,0)+2)}(100)\)
Three-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(3)100 	\(f_{\varphi(6, \varphi(10,0)+3)}(100)\)
Four-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(4)100 	\(f_{\varphi(6, \varphi(10,0)+4)}(100)\)
Five-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(5)100 	\(f_{\varphi(6, \varphi(10,0)+5)}(100)\)
Six-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(6)100 	\(f_{\varphi(6, \varphi(10,0)+6)}(100)\)
Seven-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(7)100 	\(f_{\varphi(6, \varphi(10,0)+7)}(100)\)
Eight-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(8)100 	\(f_{\varphi(6, \varphi(10,0)+8)}(100)\)
Nine-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(9)100 	\(f_{\varphi(6, \varphi(10,0)+9)}(100)\)
Ten-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(10)100 	\(f_{\varphi(6, \varphi(10,0)+10)}(100)\)
Hundred-ex-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^5)>#100 	\(f_{\varphi(6, \varphi(10,0)+\omega)}(100)\)
Godgahlah-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>#^#100 	\(f_{\varphi(6, \varphi(10,0)+\omega^\omega)}(100)\)
Tethrathoth-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>#^^#100 	\(f_{\varphi(6, \varphi(10,0)+\varepsilon_0)}(100)\)
Tethracross-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>#^^##100 	\(f_{\varphi(6, \varphi(10,0)+\zeta_0)}(100)\)
Tethracubor-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>#^^###100 	\(f_{\varphi(6, \varphi(10,0)+\eta_0)}(100)\)
Tethrateron-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>#^^####100 	\(f_{\varphi(6, \varphi(10,0)+\varphi(4,0))}(100)\)
Tethrapeton-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^5)100 	\(f_{\varphi(6, \varphi(10,0)+\varphi(5,0))}(100)\)
Tethrahexon-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^6)100 	\(f_{\varphi(6, \varphi(10,0)+\varphi(6,0))}(100)\)
Tethrahepton-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^7)100 	\(f_{\varphi(6, \varphi(10,0)+\varphi(7,0))}(100)\)
Tethra-ogdon-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^8)100 	\(f_{\varphi(6, \varphi(10,0)+\varphi(8,0))}(100)\)
Tethrennon-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^9)100 	\(f_{\varphi(6, \varphi(10,0)+\varphi(9,0))}(100)\)
Tethradekon-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^10)100 	\(f_{\varphi(6, \varphi(10,0)\times2)}(100)\)
Territethradekon-turreted-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^10)^^#100 	\(f_{\varphi(6, \varepsilon(\varphi(10,0)+1))}(100)\)
Dustaculated-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^10)^^(#^6)100 	\(f_{\varphi(6, \varphi(6, \varphi(10,0)+1))}(100)\)
Tristaculated-terrihexerated-tethradekon 	E100(#^^#^10)^^(#^6)>(#^^#^10)^^(#^6)>(#^^#^10)^^(#^6)100 	\(f_{\varphi(6, \varphi(6, \varphi(6, \varphi(10,0)+1)))}(100)\)
Tetrastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)4 	\(f_{\varphi(7, \varphi(10,0)+1)[4]}(100)\)
Pentastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)5 	\(f_{\varphi(7, \varphi(10,0)+1)[5]}(100)\)
Hexastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)6 	\(f_{\varphi(7, \varphi(10,0)+1)[6]}(100)\)
Heptastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)7 	\(f_{\varphi(7, \varphi(10,0)+1)[7]}(100)\)
Ogdastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)8 	\(f_{\varphi(7, \varphi(10,0)+1)[8]}(100)\)
Ennastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)9 	\(f_{\varphi(7, \varphi(10,0)+1)[9]}(100)\)
Dekastaculated-terrihexerated-tethradekon 	E100((#^^#^10)^^#^7)10 	\(f_{\varphi(7, \varphi(10,0)+1)[10]}(100)\)
Terrihepterated-tethradekon 	E100((#^^#^10)^^#^7)100 	\(f_{\varphi(7, \varphi(10,0)+1)}(100)\)
Two-ex-terrihepterated-tethradekon 	E100(((#^^#^10)^^#^7)^^#^7)100 	\(f_{\varphi(7, \varphi(10,0)+2)}(100)\)
Three-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(3)100 	\(f_{\varphi(7, \varphi(10,0)+3)}(100)\)
Four-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(4)100 	\(f_{\varphi(7, \varphi(10,0)+4)}(100)\)
Five-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(5)100 	\(f_{\varphi(7, \varphi(10,0)+5)}(100)\)
Six-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(6)100 	\(f_{\varphi(7, \varphi(10,0)+6)}(100)\)
Seven-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(7)100 	\(f_{\varphi(7, \varphi(10,0)+7)}(100)\)
Eight-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(8)100 	\(f_{\varphi(7, \varphi(10,0)+8)}(100)\)
Nine-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(9)100 	\(f_{\varphi(7, \varphi(10,0)+9)}(100)\)
Ten-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(10)100 	\(f_{\varphi(7, \varphi(10,0)+10)}(100)\)
Hundred-ex-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>#100 	\(f_{\varphi(7, \varphi(10,0)+\omega)}(100)\)
Godgahlah-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>#^#100 	\(f_{\varphi(7, \varphi(10,0)+\omega^\omega)}(100)\)
Tethrathoth-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>#^^#100 	\(f_{\varphi(7, \varphi(10,0)+\varepsilon_0)}(100)\)
Tethracross-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>#^^##100 	\(f_{\varphi(7, \varphi(10,0)+\zeta_0)}(100)\)
Tethracubor-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>#^^###100 	\(f_{\varphi(7, \varphi(10,0)+\eta_0)}(100)\)
Tethrateron-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>#^^####100 	\(f_{\varphi(7, \varphi(10,0)+\varphi(4,0))}(100)\)
Tethrapeton-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^5)100 	\(f_{\varphi(7, \varphi(10,0)+\varphi(5,0))}(100)\)
Tethrahexon-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^6)100 	\(f_{\varphi(7, \varphi(10,0)+\varphi(6,0))}(100)\)
Tethrahepton-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^7)100 	\(f_{\varphi(7, \varphi(10,0)+\varphi(7,0))}(100)\)
Tethra-ogdon-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^8)100 	\(f_{\varphi(7, \varphi(10,0)+\varphi(8,0))}(100)\)
Tethrennon-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^9)100 	\(f_{\varphi(7, \varphi(10,0)+\varphi(9,0))}(100)\)
Tethradekon-turreted-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^10)100 	\(f_{\varphi(7, \varphi(10,0)\times2)}(100)\)
Territethradekon-turreted-terrihepterated-tethradekon	E100(#^^#^10)^^(#^7)>(#^^#^10)^^#100 	\(f_{\varphi(7, \varepsilon(\varphi(10,0)+1))}(100)\)
Dustaculated-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^10)^^(#^7)100 	\(f_{\varphi(7, \varphi(7, \varphi(10,0)+1))}(100)\)
Tristaculated-terrihepterated-tethradekon 	E100(#^^#^10)^^(#^7)>(#^^#^10)^^(#^7)>(#^^#^10)^^(#^7)100 	\(f_{\varphi(7, \varphi(7, \varphi(7, \varphi(10,0)+1)))}(100)\)
Tetrastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)4 	\(f_{\varphi(8, \varphi(10,0)+1)[4]}(100)\)
Pentastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)5 	\(f_{\varphi(8, \varphi(10,0)+1)[5]}(100)\)
Hexastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)6 	\(f_{\varphi(8, \varphi(10,0)+1)[6]}(100)\)
Heptastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)7 	\(f_{\varphi(8, \varphi(10,0)+1)[7]}(100)\)
Ogdastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)8 	\(f_{\varphi(8, \varphi(10,0)+1)[8]}(100)\)
Ennastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)9 	\(f_{\varphi(8, \varphi(10,0)+1)[9]}(100)\)
Dekastaculated-terrihepterated-tethradekon 	E100((#^^#^10)^^#^8)10 	\(f_{\varphi(8, \varphi(10,0)+1)[10]}(100)\)
Terriocterated-tethradekon 	E100((#^^#^10)^^#^8)100 	\(f_{\varphi(8, \varphi(10,0)+1)}(100)\)
Two-ex-terriocterated-tethradekon 	E100(((#^^#^10)^^#^8)^^#^8)100 	\(f_{\varphi(8, \varphi(10,0)+2)}(100)\)
Three-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(3)100 	\(f_{\varphi(8, \varphi(10,0)+3)}(100)\)
Four-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(4)100 	\(f_{\varphi(8, \varphi(10,0)+4)}(100)\)
Five-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(5)100 	\(f_{\varphi(8, \varphi(10,0)+5)}(100)\)
Six-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(6)100 	\(f_{\varphi(8, \varphi(10,0)+6)}(100)\)
Seven-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(7)100 	\(f_{\varphi(8, \varphi(10,0)+7)}(100)\)
Eight-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(8)100 	\(f_{\varphi(8, \varphi(10,0)+8)}(100)\)
Nine-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(9)100 	\(f_{\varphi(8, \varphi(10,0)+9)}(100)\)
Ten-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(10)100 	\(f_{\varphi(8, \varphi(10,0)+10)}(100)\)
Hundred-ex-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>#100 	\(f_{\varphi(8, \varphi(10,0)+\omega)}(100)\)
Godgahlah-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>#^#100 	\(f_{\varphi(8, \varphi(10,0)+\omega^\omega)}(100)\)
Tethrathoth-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>#^^#100 	\(f_{\varphi(8, \varphi(10,0)+\varepsilon_0)}(100)\)
Tethracross-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>#^^##100 	\(f_{\varphi(8, \varphi(10,0)+\zeta_0)}(100)\)
Tethracubor-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>#^^###100 	\(f_{\varphi(8, \varphi(10,0)+\eta_0)}(100)\)
Tethrateron-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>#^^####100 	\(f_{\varphi(8, \varphi(10,0)+\varphi(4,0))}(100)\)
Tethrapeton-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^5)100 	\(f_{\varphi(8, \varphi(10,0)+\varphi(5,0))}(100)\)
Tethrahexon-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^6)100 	\(f_{\varphi(8, \varphi(10,0)+\varphi(6,0))}(100)\)
Tethrahepton-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^7)100 	\(f_{\varphi(8, \varphi(10,0)+\varphi(7,0))}(100)\)
Tethra-ogdon-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^8)100 	\(f_{\varphi(8, \varphi(10,0)+\varphi(8,0))}(100)\)
Tethrennon-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^9)100 	\(f_{\varphi(8, \varphi(10,0)+\varphi(9,0))}(100)\)
Tethradekon-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^10)100 	\(f_{\varphi(8, \varphi(10,0)\times2)}(100)\)
Territethradekon-turreted-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^10)^^#100 	\(f_{\varphi(8, \varepsilon(\varphi(10,0)+1))}(100)\)
Dustaculated-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^10)^^(#^8)100 	\(f_{\varphi(8, \varphi(8, \varphi(10,0)+1))}(100)\)
Tristaculated-terriocterated-tethradekon 	E100(#^^#^10)^^(#^8)>(#^^#^10)^^(#^8)>(#^^#^10)^^(#^8)100 	\(f_{\varphi(8, \varphi(8, \varphi(8, \varphi(10,0)+1)))}(100)\)
Tetrastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)4 	\(f_{\varphi(9, \varphi(10,0)+1)[4]}(100)\)
Pentastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)5 	\(f_{\varphi(9, \varphi(10,0)+1)[5]}(100)\)
Hexastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)6 	\(f_{\varphi(9, \varphi(10,0)+1)[6]}(100)\)
Heptastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)7 	\(f_{\varphi(9, \varphi(10,0)+1)[7]}(100)\)
Ogdastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)8 	\(f_{\varphi(9, \varphi(10,0)+1)[8]}(100)\)
Ennastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)9 	\(f_{\varphi(9, \varphi(10,0)+1)[9]}(100)\)
Dekastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^9)10 	\(f_{\varphi(9, \varphi(10,0)+1)[10]}(100)\)
Terriennerated-tethradekon 	E100((#^^#^10)^^#^9)100 	\(f_{\varphi(9, \varphi(10,0)+1)}(100)\)
Two-ex-terriennerated-tethradekon 	E100(((#^^#^10)^^#^9)^^#^9)100 	\(f_{\varphi(9, \varphi(10,0)+2)}(100)\)
Three-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(3)100 	\(f_{\varphi(9, \varphi(10,0)+3)}(100)\)
Four-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(4)100 	\(f_{\varphi(9, \varphi(10,0)+4)}(100)\)
Five-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(5)100 	\(f_{\varphi(9, \varphi(10,0)+5)}(100)\)
Six-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(6)100 	\(f_{\varphi(9, \varphi(10,0)+6)}(100)\)
Seven-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(7)100 	\(f_{\varphi(9, \varphi(10,0)+7)}(100)\)
Eight-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(8)100 	\(f_{\varphi(9, \varphi(10,0)+8)}(100)\)
Nine-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(9)100 	\(f_{\varphi(9, \varphi(10,0)+9)}(100)\)
Ten-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(10)100 	\(f_{\varphi(9, \varphi(10,0)+10)}(100)\)
Hundred-ex-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>#100 	\(f_{\varphi(9, \varphi(10,0)+\omega)}(100)\)
Godgahlah-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>#^#100 	\(f_{\varphi(9, \varphi(10,0)+\omega^\omega)}(100)\)
Tethrathoth-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>#^^#100 	\(f_{\varphi(9, \varphi(10,0)+\varepsilon_0)}(100)\)
Tethracross-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>#^^##100 	\(f_{\varphi(9, \varphi(10,0)+\zeta_0)}(100)\)
Tethracubor-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>#^^###100 	\(f_{\varphi(9, \varphi(10,0)+\eta_0)}(100)\)
Tethrateron-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>#^^####100 	\(f_{\varphi(9, \varphi(10,0)+\varphi(4,0))}(100)\)
Tethrapeton-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^5)100 	\(f_{\varphi(9, \varphi(10,0)+\varphi(5,0))}(100)\)
Tethrahexon-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^6)100 	\(f_{\varphi(9, \varphi(10,0)+\varphi(6,0))}(100)\)
Tethrahepton-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^7)100 	\(f_{\varphi(9, \varphi(10,0)+\varphi(7,0))}(100)\)
Tethra-ogdon-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^8)100 	\(f_{\varphi(9, \varphi(10,0)+\varphi(8,0))}(100)\)
Tethrennon-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^9)100 	\(f_{\varphi(9, \varphi(10,0)+\varphi(9,0))}(100)\)
Tethradekon-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^10)100 	\(f_{\varphi(9, \varphi(10,0)\times2)}(100)\)
Territethradekon-turreted-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^10)^^#100 	\(f_{\varphi(9, \varepsilon(\varphi(10,0)+1))}(100)\)
Dustaculated-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^10)^^(#^8)100 	\(f_{\varphi(9, \varphi(9, \varphi(10,0)+1))}(100)\)
Tristaculated-terriennerated-tethradekon 	E100(#^^#^10)^^(#^9)>(#^^#^10)^^(#^9)>(#^^#^10)^^(#^9)100 	\(f_{\varphi(9, \varphi(9, \varphi(9, \varphi(10,0)+1)))}(100)\)
Tetrastaculated-terriennerated-tethradekon 	E100((#^^#^10)^^#^10)4 	\(f_{\varphi(10, 1)[4]}(100)\)
Pentastaculated-terriennerated-tethradekon 	E100((#^^#^10)^^#^10)5 	\(f_{\varphi(10, 1)[5]}(100)\)
Hexastaculated-terriennerated-tethradekon 	E100((#^^#^10)^^#^10)6 	\(f_{\varphi(10, 1)[6]}(100)\)
Heptastaculated-terriennerated-tethradekon 	E100((#^^#^10)^^#^10)7 	\(f_{\varphi(10, 1)[7]}(100)\)
Ogdastaculated-terriennerated-tethradekon 	E100((#^^#^10)^^#^10)8 	\(f_{\varphi(10, 1)[8]}(100)\)
Ennastaculated-terriennerated-tethradekon 	E100((#^^#^10)^^#^10)9 	\(f_{\varphi(10, 1)[9]}(100)\)
Dekastaculated-terriocterated-tethradekon 	E100((#^^#^10)^^#^10)10 	\(f_{\varphi(10, 1)[10]}(100)\)
Tethradudekon 	E100((#^^#^10)^^#^10)100 	\(f_{\varphi(10, 1)}(100)\)
Tethratridekon 	E100(((#^^#^10)^^#^10)^^#^10)100 	\(f_{\varphi(10, 2)}(100)\)
Tethratetradekon 	E100((((#^^#^10)^^#^10)^^#^10)^^#^10)100 	\(f_{\varphi(10, 3)}(100)\)
Tethrapentadekon 	E100#^^(#^10)>#5 	\(f_{\varphi(10, 4)}(100)\)
Tethrahexadekon 	E100#^^(#^10)>#6 	\(f_{\varphi(10, 5)}(100)\)
Tethraheptadekon 	E100#^^(#^10)>#7 	\(f_{\varphi(10, 6)}(100)\)
Tethra-octadekon 	E100#^^(#^10)>#8 	\(f_{\varphi(10, 7)}(100)\)
Tethra-ennadekon 	E100#^^(#^10)>#9 	\(f_{\varphi(10, 8)}(100)\)
Tethradekadekon 	E100#^^(#^10)>#10 	\(f_{\varphi(10, 9)}(100)\)
Tethra-endekadekon 	E100#^^(#^10)>#11 	\(f_{\varphi(10, 10)}(100)\)
Tethradodekadekon 	E100#^^(#^10)>#12 	\(f_{\varphi(10, 11)}(100)\)
Tethra-icosadekon 	E100#^^(#^10)>#20 	\(f_{\varphi(10, 19)}(100)\)
Tethra-triantadekon 	E100#^^(#^10)>#30 	\(f_{\varphi(10, 29)}(100)\)
Tethra-sarantadekon 	E100#^^(#^10)>#40 	\(f_{\varphi(10, 39)}(100)\)
Tethra-penintadekon 	E100#^^(#^10)>#50 	\(f_{\varphi(10, 49)}(100)\)
Tethra-exintadekon 	E100#^^(#^10)>#60 	\(f_{\varphi(10, 59)}(100)\)
Tethra-ebdomintadekon 	E100#^^(#^10)>#70 	\(f_{\varphi(10, 69)}(100)\)
Tethra-ogdontadekon 	E100#^^(#^10)>#80 	\(f_{\varphi(10, 79)}(100)\)
Tethra-enenintadekon 	E100#^^(#^10)>#90 	\(f_{\varphi(10, 89)}(100)\)
Tethriterdekon 	E100#^^(#^10)>#100 	\(f_{\varphi(10, 99)}(100)\)
Godgahlah-turreted-tethradekon 	E100#^^(#^10)>#^#100 	\(f_{\varphi(10, \omega^\omega)}(100)\)
Tethrathoth-turreted-tethradekon 	E100#^^(#^10)>#^^#100 	\(f_{\varphi(10, \varepsilon_0)}(100)\)
Tethracross-turreted-tethradekon 	E100#^^(#^10)>#^^##100 	\(f_{\varphi(10, \zeta_0)}(100)\)
Tethracubor-turreted-tethradekon 	E100#^^(#^10)>#^^###100 	\(f_{\varphi(10, \eta_0)}(100)\)
Tethrateron-turreted-tethradekon 	E100#^^(#^10)>#^^####100 	\(f_{\varphi(10, \varphi(4,0))}(100)\)
Tethrapeton-turreted-tethradekon 	E100#^^(#^10)>(#^^#^5)100 	\(f_{\varphi(10, \varphi(5,0))}(100)\)
Tethrahexon-turreted-tethradekon 	E100#^^(#^10)>(#^^#^6)100 	\(f_{\varphi(10, \varphi(6,0))}(100)\)
Tethrahepton-turreted-tethradekon 	E100#^^(#^10)>(#^^#^7)100 	\(f_{\varphi(10, \varphi(7,0))}(100)\)
Tethra-ogdon-turreted-tethradekon 	E100#^^(#^10)>(#^^#^8)100 	\(f_{\varphi(10, \varphi(8,0))}(100)\)
Tethrennon-turreted-tethradekon 	E100#^^(#^10)>(#^^#^9)100 	\(f_{\varphi(10, \varphi(9,0))}(100)\)
Dustaculated-tethradekon 	E100#^^(#^10)>(#^^#^10)100 	\(f_{\varphi(10, \varphi(10,0))}(100)\)
Tristaculated-tethradekon 	E100#^^(#^10)>#^^(#^10)>#^^(#^10)100 	\(f_{\varphi(10, \varphi(10,\varphi(10,0)))}(100)\)
Tetrastaculated-tethradekon 	E100(#^^#^11)4 	\(f_{\varphi(11, 0)[4]}(100)\)
Pentastaculated-tethradekon 	E100(#^^#^11)5 	\(f_{\varphi(11, 0)[5]}(100)\)
Hexastaculated-tethradekon 	E100(#^^#^11)6 	\(f_{\varphi(11, 0)[6]}(100)\)
Heptastaculated-tethradekon 	E100(#^^#^11)7 	\(f_{\varphi(11, 0)[7]}(100)\)
Ogdastaculated-tethradekon 	E100(#^^#^11)8 	\(f_{\varphi(11, 0)[8]}(100)\)
Ennastaculated-tethradekon 	E100(#^^#^11)9 	\(f_{\varphi(11, 0)[9]}(100)\)
Dekastaculated-tethradekon 	E100(#^^#^11)10 	\(f_{\varphi(11, 0)[10]}(100)\)
Icosastaculated-tethradekon 	E100(#^^#^11)20 	\(f_{\varphi(11, 0)[20]}(100)\)
Triantastaculated-tethradekon 	E100(#^^#^11)30 	\(f_{\varphi(11, 0)[30]}(100)\)
Sarantastaculated-tethradekon 	E100(#^^#^11)40 	\(f_{\varphi(11, 0)[40]}(100)\)
Penintastaculated-tethradekon 	E100(#^^#^11)50 	\(f_{\varphi(11, 0)[50]}(100)\)
Exintastaculated-tethradekon 	E100(#^^#^11)60 	\(f_{\varphi(11, 0)[60]}(100)\)
Ebdomintastaculated-tethradekon 	E100(#^^#^11)70 	\(f_{\varphi(11, 0)[70]}(100)\)
Ogdontastaculated-tethradekon 	E100(#^^#^11)80 	\(f_{\varphi(11, 0)[80]}(100)\)
Enenintastaculated-tethradekon 	E100(#^^#^11)90 	\(f_{\varphi(11, 0)[90]}(100)\)
Some names of the numbers of this regiment are based on names of other Saibian's numbers, such as:
*godgahlah (E100#^#100)
*tethrathoth (E100#^^#100)
*tethracross (E100#^^##100)
*tethracubor (E100#^^###100)
*tethrateron (E100#^^####100)
*tethrapeton (E100#^^#^#5)
*tethrahexon (E100#^^#^#6)
*tethrahepton (E100#^^#^#7)
*tethra-ogdon (E100#^^#^#8)
*tethrennon (E100#^^#^#9)
==Sources==
Category:Numbers
Category:Numbers by Sbiis Saibian
Category:Saibian's regiments
Category:Extended Cascading-E numbers
Category:Binary phi level
Category:Series