Pentacthulhexon regiment

The pentacthulhexon regiment is a series of numbers from E100#^^^(#^6)100 to E100(#^^^#^7)90 defined using Extended Cascading-E Notation (i.e. beginning from pentacthulhexon and up to enenintastaculated pentacthulhexon).Sbiis Saibian, Extended Cascading-E Numbers Part III - Large Numbers The numbers were coined by Sbiis Saibian.
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Pentacthulpeton regiment	Pentacthulhepton regiment
== List of numbers of the regiment ==
Name of number 	Extended Cascading-E Notation (definition) 	Fast-growing hierarchy (approximation)
pentacthulhexon 	E100#^^^(#^6)100 	\(f_{\varphi(1,5,0)}(100)\)
grand pentacthulhexon 	E100#^^^(#^6)100#2 	\(f_{\varphi(1,5,0)}^2(100)\)
grangol-carta-pentacthulhexon 	E100#^^^(#^6)100#100 	\(f_{\varphi(1,5,0)+1}(100)\)
godgahlah-carta-pentacthulhexon 	E100#^^^(#^6)100#^#100 	\(f_{\varphi(1,5,0)+\omega^\omega}(100)\)
tethrathoth-carta-pentacthulhexon 	E100#^^^(#^6)100#^^#100 	\(f_{\varphi(1,5,0)+\varepsilon_0}(100)\)
pentacthulhum-carta-pentacthulhexon 	E100#^^^(#^6)100#^^^#100 	\(f_{\varphi(1,5,0)+\Gamma_0}(100)\)
pentacthulcross-carta-pentacthulhexon 	E100#^^^(#^6)100#^^^##100 	\(f_{\varphi(1,5,0)+\varphi(1,1,0)}(100)\)
pentacthulcubor-carta-pentacthulhexon 	E100#^^^(#^6)100#^^^###100 	\(f_{\varphi(1,5,0)+\varphi(1,2,0)}(100)\)
pentacthulteron-carta-pentacthulhexon 	E100#^^^(#^6)100#^^^####100 	\(f_{\varphi(1,5,0)+\varphi(1,3,0)}(100)\)
pentacthulpeton-carta-pentacthulhexon 	E100#^^^(#^6)100#^^^(#^5)100 	\(f_{\varphi(1,5,0)+\varphi(1,4,0)}(100)\)
pentacthulhexon-by-deuteron, pentacthulhexon-carta-pentacthulhexon 	E100#^^^(#^6)100#^^^(#^6)100 	\(f_{\varphi(1,5,0)2}(100)\)
pentacthulhexon-by-triton 	E100#^^^(#^6)*#4 	\(f_{\varphi(1,5,0)3}(100)\)
pentacthulhexon-by-teterton 	E100#^^^(#^6)*#5 	\(f_{\varphi(1,5,0)4}(100)\)
pentacthulhexon-by-pepton 	E100#^^^(#^6)*#6 	\(f_{\varphi(1,5,0)5}(100)\)
pentacthulhexon-by-exton 	E100#^^^(#^6)*#7 	\(f_{\varphi(1,5,0)6}(100)\)
pentacthulhexon-by-epton 	E100#^^^(#^6)*#8 	\(f_{\varphi(1,5,0)7}(100)\)
pentacthulhexon-by-ogdon 	E100#^^^(#^6)*#9 	\(f_{\varphi(1,5,0)8}(100)\)
pentacthulhexon-by-enton 	E100#^^^(#^6)*#10 	\(f_{\varphi(1,5,0)9}(100)\)
pentacthulhexon-by-dekaton 	E100#^^^(#^6)*#11 	\(f_{\varphi(1,5,0)10}(100)\)
pentacthulhexon-by-hyperion 	E100#^^^(#^6)*#100 	\(f_{\varphi(1,5,0)\omega}(100)\)
pentacthulhexon-by-godgahlah 	E100#^^^(#^6)*#^#100 	\(f_{\varphi(1,5,0)\omega^\omega}(100)\)
pentacthulhexon-by-gridgahlah 	E100#^^^(#^6)*#^##100 	\(f_{\varphi(1,5,0)\omega^{\omega^2}}(100)\)
pentacthulhexon-by-kubikahlah 	E100#^^^(#^6)*#^###100 	\(f_{\varphi(1,5,0)\omega^{\omega^3}}(100)\)
pentacthulhexon-by-quarticahlah 	E100#^^^(#^6)*#^(#^4)100 	\(f_{\varphi(1,5,0)\omega^{\omega^4}}(100)\)
pentacthulhexon-by-tethrathoth 	E100#^^^(#^6)*#^^#100 	\(f_{\varphi(1,5,0)\varepsilon_0}(100)\)
pentacthulhexon-by-tethracross 	E100#^^^(#^6)*#^^##100 	\(f_{\varphi(1,5,0)\zeta_0}(100)\)
pentacthulhexon-by-tethracubor 	E100#^^^(#^6)*#^^###100 	\(f_{\varphi(1,5,0)\eta_0}(100)\)
pentacthulhexon-by-tethrahexon 	E100#^^^(#^6)*#^^####100 	\(f_{\varphi(1,5,0)\varphi(4,0)}(100)\)
pentacthulhexon-by-pentacthulhum 	E100#^^^(#^6)*#^^^#100 	\(f_{\varphi(1,5,0)\Gamma_0}(100)\)
pentacthulhexon-by-pentacthulcross 	E100#^^^(#^6)*#^^^##100 	\(f_{\varphi(1,5,0)\varphi(1,1,0)}(100)\)
pentacthulhexon-by-pentacthulcubor 	E100#^^^(#^6)*#^^^###100 	\(f_{\varphi(1,5,0)\varphi(1,2,0)}(100)\)
pentacthulhexon-by-pentacthulteron 	E100#^^^(#^6)*#^^^####100 	\(f_{\varphi(1,5,0)\varphi(1,3,0)}(100)\)
pentacthulhexon-by-pentacthulpeton 	E100#^^^(#^6)*#^^^(#^5)100 	\(f_{\varphi(1,5,0)\varphi(1,4,0)}(100)\)
deutero-pentacthulhexon, pentacthulhexon-by-pentacthulhexon 	E100#^^^(#^6)*#^^^(#^6)100 	\(f_{\varphi(1,5,0)^2}(100)\)
trito-pentacthulhexon 	E100#^^^(#^6)*#^^^(#^6)*#^^^(#^6)100 	\(f_{\varphi(1,5,0)^3}(100)\)
teterto-pentacthulhexon 	E100(#^^^#^6)^#4 	\(f_{\varphi(1,5,0)^4}(100)\)
pepto-pentacthulhexon 	E100(#^^^#^6)^#5 	\(f_{\varphi(1,5,0)^5}(100)\)
exto-pentacthulhexon 	E100(#^^^#^6)^#6 	\(f_{\varphi(1,5,0)^6}(100)\)
epto-pentacthulhexon 	E100(#^^^#^6)^#7 	\(f_{\varphi(1,5,0)^7}(100)\)
ogdo-pentacthulhexon 	E100(#^^^#^6)^#8 	\(f_{\varphi(1,5,0)^8}(100)\)
ento-pentacthulhexon 	E100(#^^^#^6)^#9 	\(f_{\varphi(1,5,0)^9}(100)\)
dekato-pentacthulhexon 	E100(#^^^#^6)^#10 	\(f_{\varphi(1,5,0)^{10}}(100)\)
pentacthulhexonifact 	E100(#^^^#^6)^#100 	\(f_{\varphi(1,5,0)^{\omega}}(100)\)
quadratapentacthulhexon 	E100(#^^^#^6)^##100 	\(f_{\varphi(1,5,0)^{\omega^2}}(100)\)
kubikupentacthulhexon 	E100(#^^^#^6)^###100 	\(f_{\varphi(1,5,0)^{\omega^3}}(100)\)
quarticupentacthulhexon 	E100(#^^^#^6)^####100 	\(f_{\varphi(1,5,0)^{\omega^4}}(100)\)
quinticupentacthulhexon 	E100(#^^^#^6)^(#^6)100 	\(f_{\varphi(1,5,0)^{\omega^5}}(100)\)
sexticupentacthulhexon 	E100(#^^^#^6)^(#^7)100 	\(f_{\varphi(1,5,0)^{\omega^6}}(100)\)
septicupentacthulhexon 	E100(#^^^#^6)^(#^7)100 	\(f_{\varphi(1,5,0)^{\omega^7}}(100)\)
octicupentacthulhexon 	E100(#^^^#^6)^(#^8)100 	\(f_{\varphi(1,5,0)^{\omega^8}}(100)\)
nonicupentacthulhexon 	E100(#^^^#^6)^(#^9)100 	\(f_{\varphi(1,5,0)^{\omega^9}}(100)\)
decicupentacthulhexon 	E100(#^^^#^6)^(#^10)100 	\(f_{\varphi(1,5,0)^{\omega^{10}}}(100)\)
pentacthulhexon-ipso-godgahlah 	E100(#^^^#^6)^#^#100 	\(f_{\varphi(1,5,0)^{\omega^\omega}}(100)\)
pentacthulhexon-ipso-tethrathoth 	E100(#^^^#^6)^#^^#100 	\(f_{\varphi(1,5,0)^{\varepsilon_0}}(100)\)
pentacthulhexon-ipso-pentacthulhum 	E100(#^^^#^6)^#^^^#100 	\(f_{\varphi(1,5,0)^{\Gamma_0}}(100)\)
pentacthulhexon-ipso-pentacthulcross 	E100(#^^^#^6)^#^^^##100 	\(f_{\varphi(1,5,0)^{\varphi(1,1,0)}}(100)\)
pentacthulhexon-ipso-pentacthulcubor 	E100(#^^^#^6)^#^^^###100 	\(f_{\varphi(1,5,0)^{\varphi(1,2,0)}}(100)\)
pentacthulhexon-ipso-pentacthulterron 	E100(#^^^#^6)^#^^^####100 	\(f_{\varphi(1,5,0)^{\varphi(1,3,0)}}(100)\)
pentacthulhexon-ipso-pentacthulpeton 	E100(#^^^#^6)^(#^^^#^5)100 	\(f_{\varphi(1,5,0)^{\varphi(1,4,0)}}(100)\)
dutetrated pentacthulhexon, pentacthulhexon-ipso-pentacthulhexon 	E100(#^^^#^6)^(#^^^#^6)100 	\(f_{\varphi(1,5,0)^{\varphi(1,5,0)}}(100)\)
tritetrated pentacthulhexon 	E100(#^^^#^6)^(#^^^#^6)^(#^^^#^6)100 	\(f_{\varphi(1,5,0)^{\varphi(1,5,0)^{\varphi(1,5,0)}}}(100)\)
quadratetrated pentacthulhexon 	E100(#^^^#^6)^^#4 	\(f_{\varphi(1,5,0)\uparrow\uparrow4}(100)\)
quinquatetrated pentacthulhexon 	E100(#^^^#^6)^^#5 	\(f_{\varphi(1,5,0)\uparrow\uparrow5}(100)\)
sexatetrated pentacthulhexon 	E100(#^^^#^6)^^#6 	\(f_{\varphi(1,5,0)\uparrow\uparrow6}(100)\)
septatetrated pentacthulhexon 	E100(#^^^#^6)^^#7 	\(f_{\varphi(1,5,0)\uparrow\uparrow7}(100)\)
octatetrated pentacthulhexon 	E100(#^^^#^6)^^#8 	\(f_{\varphi(1,5,0)\uparrow\uparrow8}(100)\)
nonatetrated pentacthulhexon 	E100(#^^^#^6)^^#9 	\(f_{\varphi(1,5,0)\uparrow\uparrow9}(100)\)
decatetrated pentacthulhexon 	E100(#^^^#^6)^^#10 	\(f_{\varphi(1,5,0)\uparrow\uparrow10}(100)\)
terrible pentacthulhexon 	E100(#^^^#^6)^^#100 	\(f_{\varepsilon_{\varphi(1,5,0)+1}}(100)\)
terrisquared pentacthulhexon 	E100(#^^^#^6)^^##100 	\(f_{\zeta_{\varphi(1,5,0)+1}}(100)\)
terricubed pentacthulhexon 	E100(#^^^#^6)^^###100 	\(f_{\eta_{\varphi(1,5,0)+1}}(100)\)
territesserated pentacthulhexon 	E100(#^^^#^6)^^####100 	\(f_{\varphi(4,\varphi(1,5,0)+1)}(100)\)
terripenterated pentacthulhexon 	E100(#^^^#^6)^^(#^5)100 	\(f_{\varphi(5,\varphi(1,5,0)+1)}(100)\)
terrihexerated pentacthulhexon 	E100(#^^^#^6)^^(#^6)100 	\(f_{\varphi(6,\varphi(1,5,0)+1)}(100)\)
terrihepterated pentacthulhexon 	E100(#^^^#^6)^^(#^7)100 	\(f_{\varphi(7,\varphi(1,5,0)+1)}(100)\)
terriocterated pentacthulhexon 	E100(#^^^#^6)^^(#^8)100 	\(f_{\varphi(8,\varphi(1,5,0)+1)}(100)\)
terriennerated pentacthulhexon 	E100(#^^^#^6)^^(#^9)100 	\(f_{\varphi(9,\varphi(1,5,0)+1)}(100)\)
terridekerated pentacthulhexon 	E100(#^^^#^6)^^(#^10)100 	\(f_{\varphi(10,\varphi(1,5,0)+1)}(100)\)
territoped pentacthulhexon 	E100(#^^^#^6)^^#^#100 	\(f_{\varphi(\omega,\varphi(1,5,0)+1)}(100)\)
tethrathothitetrated pentacthulhexon 	E100(#^^^#^6)^^#^^#100 	\(f_{\varphi(\varepsilon_0,\varphi(1,5,0)+1)}(100)\)
pentacthultetrated pentacthulhexon 	E100(#^^^#^6)^^#^^^#100 	\(f_{\varphi(\Gamma_0,\varphi(1,5,0)+1)}(100)\)
pentacthulcruxitetrated pentacthulhexon 	E100(#^^^#^6)^^#^^^##100 	\(f_{\varphi(\varphi(1,1,0),\varphi(1,5,0)+1)}(100)\)
pentacthulcubotetrated pentacthulhexon 	E100(#^^^#^6)^^#^^^###100 	\(f_{\varphi(\varphi(1,2,0),\varphi(1,5,0)+1)}(100)\)
pentacthulteronitetrated pentacthulhexon 	E100(#^^^#^6)^^#^^^####100 	\(f_{\varphi(\varphi(1,3,0),\varphi(1,5,0)+1)}(100)\)
pentacthulpetonitetrated pentacthulhexon 	E100(#^^^#^6)^^(#^^^#^5)100 	\(f_{\varphi(\varphi(1,4,0),\varphi(1,5,0)+1)}(100)\)
dupentated pentacthulhexon, pentacthulhexonitetrated pentacthulhexon 	E100(#^^^#^6)^^(#^^^#^6)100 	\(f_{\varphi(\varphi(1,5,0),1)}(100)\)
tripentated pentacthulhexon 	E100(#^^^#^6)^^(#^^^#^6)^^(#^^^#^6)100 	\(f_{\varphi(\varphi(\varphi(1,5,0),1),0)}(100)\)
quadrapentated pentacthulhexon 	E100(#^^^#^6)^^^#4 	\(f_{\Gamma_{\varphi(1,5,0)+1}[4]}(100)\)
quinquapentated pentacthulhexon 	E100(#^^^#^6)^^^#5 	\(f_{\Gamma_{\varphi(1,5,0)+1}[5]}(100)\)
sexapentated pentacthulhexon 	E100(#^^^#^6)^^^#6 	\(f_{\Gamma_{\varphi(1,5,0)+1}[6]}(100)\)
septapentated pentacthulhexon 	E100(#^^^#^6)^^^#7 	\(f_{\Gamma_{\varphi(1,5,0)+1}[7]}(100)\)
octapentated pentacthulhexon 	E100(#^^^#^6)^^^#8 	\(f_{\Gamma_{\varphi(1,5,0)+1}[8]}(100)\)
nonapentated pentacthulhexon 	E100(#^^^#^6)^^^#9 	\(f_{\Gamma_{\varphi(1,5,0)+1}[9]}(100)\)
decapentated pentacthulhexon 	E100(#^^^#^6)^^^#10 	\(f_{\Gamma_{\varphi(1,5,0)+1}[10]}(100)\)
horrible pentacthulhexon 	E100(#^^^#^6)^^^#100 	\(f_{\Gamma_{\varphi(1,5,0)+1}}(100)\)
horriterated pentacthulhexon 	E100(#^^^#^6)^^^#>#100 	\(f_{\Gamma_{\varphi(1,5,0)+\omega}}(100)\)
godgahlah-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>#^#100 	\(f_{\Gamma_{\varphi(1,5,0)+\omega^\omega}}(100)\)
tethrathoth-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>#^^#100 	\(f_{\Gamma_{\varphi(1,5,0)+\varepsilon_0}}(100)\)
pentacthulhum-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>#^^^#100 	\(f_{\Gamma_{\varphi(1,5,0)+\Gamma_0}}(100)\)
pentacthulcross-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>#^^^##100 	\(f_{\Gamma_{\varphi(1,5,0)+\varphi(1,1,0)}}(100)\)
pentacthulcubor-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>#^^^###100 	\(f_{\Gamma_{\varphi(1,5,0)+\varphi(1,2,0)}}(100)\)
pentacthulteron-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>#^^^####100 	\(f_{\Gamma_{\varphi(1,5,0)+\varphi(1,3,0)}}(100)\)
pentacthulpeton-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>(#^^^#^5)100 	\(f_{\Gamma_{\varphi(1,5,0)+\varphi(1,4,0)}}(100)\)
pentacthulhexon-turreted-horripentacthulhexon 	E100(#^^^#^6)^^^#>(#^^^#^6)100 	\(f_{\Gamma_{\varphi(1,5,0)2}}(100)\)
dustaculated horripentacthulhexon 	E100(#^^^#^6)^^^#>(#^^^#^6)^^^#100 	\(f_{\Gamma_{\Gamma_{\varphi(1,5,0)+1}}}(100)\)
tristaculated horripentacthulhexon 	E100(#^^^#^6)^^^#>(#^^^#^6)^^^#>(#^^^#^6)^^^#100	\(f_{\Gamma_{\Gamma_{\Gamma_{\varphi(1,5,0)+1}}}}(100)\)
tetrastaculated horripentacthulhexon 	E100(#^^^#^6)^^^##4 	\(f_{\varphi(1,1,\varphi(1,5,0)+1)[4]}(100)\)
horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##100 	\(f_{\varphi(1,1,\varphi(1,5,0)+1)}(100)\)
horritersquared pentacthulhexon 	E100(#^^^#^6)^^^##>#100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\omega)}(100)\)
godgahlah-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>#^#100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\omega^\omega)}(100)\)
tethrathoth-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>#^^#100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\varepsilon_0)}(100)\)
pentacthulhum-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>#^^^#100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\Gamma_0)}(100)\)
pentacthulcross-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>#^^^##100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\varphi(1,1,0))}(100)\)
pentacthulcubor-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>#^^^###100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\varphi(1,2,0))}(100)\)
pentacthulteron-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>#^^^####100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\varphi(1,3,0))}(100)\)
pentacthulpeton-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>(#^^^#^5)100 	\(f_{\varphi(1,1,\varphi(1,5,0)+\varphi(1,4,0))}(100)\)
pentacthulhexon-turreted-horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>(#^^^#^6)100 	\(f_{\varphi(1,1,\varphi(1,5,0)2)}(100)\)
dustaculated horrisquared pentacthulhexon 	E100(#^^^#^6)^^^##>(#^^^#^6)^^^##100 	\(f_{\varphi(1,1,\varphi(1,1,\varphi(1,5,0)+1))}(100)\)
tristaculated horrisquared pentacthulhexon 	E100(#^^^#^6)^^^###3 	\(f_{\varphi(1,1,\varphi(1,1,\varphi(1,1,\varphi(1,5,0)+1)))}(100)\)
tetrastaculated horrisquared pentacthulhexon 	E100(#^^^#^6)^^^###4 	\(f_{\varphi(1,2,\varphi(1,5,0)+1)[4]}(100)\)
horricubed pentacthulhexon 	E100(#^^^#^6)^^^###100 	\(f_{\varphi(1,2,\varphi(1,5,0)+1)}(100)\)
horritercubed pentacthulhexon 	E100(#^^^#^6)^^^###>#100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\omega)}(100)\)
godgahlah-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>#^#100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\omega^\omega)}(100)\)
tethrathoth-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>#^^#100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\varepsilon_0)}(100)\)
pentacthulhum-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>#^^^#100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\Gamma_0)}(100)\)
pentacthulcross-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>#^^^##100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\varphi(1,1,0))}(100)\)
pentacthulcubor-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>#^^^###100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\varphi(1,2,0))}(100)\)
pentacthulteron-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^####>#^^^####100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\varphi(1,3,0))}(100)\)
pentacthupeton-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^####>(#^^^#^5)100 	\(f_{\varphi(1,2,\varphi(1,5,0)+\varphi(1,4,0))}(100)\)
pentacthulhexon-turreted-horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>(#^^^#^6)100 	\(f_{\varphi(1,2,\varphi(1,5,0)2)}(100)\)
dustaculated horricubed pentacthulhexon 	E100(#^^^#^6)^^^###>(#^^^#^6)^^^###100 	\(f_{\varphi(1,2,\varphi(1,2,\varphi(1,5,0)+1))}(100)\)
tristaculated horricubed pentacthulhexon 	E100(#^^^#^6)^^^####3 	\(f_{\varphi(1,3,\varphi(1,5,0)+1)[3]}(100)\)
tetrastaculated horricubed pentacthulhexon 	E100(#^^^#^6)^^^####4 	\(f_{\varphi(1,3,\varphi(1,5,0)+1)[4]}(100)\)
horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####100 	\(f_{\varphi(1,3,\varphi(1,5,0)+1)}(100)\)
horritertesserated pentacthulhexon 	E100(#^^^#^6)^^^####>#100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\omega)}(100)\)
godgahlah-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>#^#100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\omega^\omega)}(100)\)
tethrathoth-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>#^^#100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\varepsilon_0)}(100)\)
pentacthulhum-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>#^^^#100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\Gamma_0)}(100)\)
pentacthulcross-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>#^^^##100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\varphi(1,1,0))}(100)\)
pentacthulcubor-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>#^^^###100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\varphi(1,2,0))}(100)\)
pentacthulteron-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^#####>#^^^####100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\varphi(1,3,0))}(100)\)
pentacthulpeton-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^#####>(#^^^#^5)100 	\(f_{\varphi(1,3,\varphi(1,5,0)+\varphi(1,4,0))}(100)\)
pentacthulhexon-turreted-horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>(#^^^#^6)100 	\(f_{\varphi(1,3,\varphi(1,5,0)2)}(100)\)
dustaculated horritesserated pentacthulhexon 	E100(#^^^#^6)^^^####>(#^^^#^6)^^^####100 	\(f_{\varphi(1,3,\varphi(1,3,\varphi(1,5,0)+1))}(100)\)
tristaculated horritesserated pentacthulhexon 	E100((#^^^#^6)^^^#^5)3 	\(f_{\varphi(1,3,\varphi(1,3,\varphi(1,3,\varphi(1,5,0)+1)))}(100)\)
tetrastaculated horritesserated pentacthulhexon 	E100((#^^^#^6)^^^#^5)4 	\(f_{\varphi(1,4,\varphi(1,5,0)+1)[4]}(100)\)
horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^5)100 	\(f_{\varphi(1,4,\varphi(1,5,0)+1)}(100)\)
horriterpenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\omega)}(100)\)
godgahlah-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#^#100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\omega^\omega)}(100)\)
tethrathoth-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#^^#100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\varepsilon_0)}(100)\)
pentacthulhum-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#^^^#100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\Gamma_0)}(100)\)
pentacthulcross-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#^^^##100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\varphi(1,1,0))}(100)\)
pentacthulcubor-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#^^^###100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\varphi(1,2,0))}(100)\)
pentacthulteron-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>#^^^####100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\varphi(1,3,0))}(100)\)
pentacthulpeton-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>(#^^^#^5)100 	\(f_{\varphi(1,4,\varphi(1,5,0)+\varphi(1,4,0))}(100)\)
pentacthulhexon-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>(#^^^#^6)100 	\(f_{\varphi(1,4,\varphi(1,5,0)2)}(100)\)
horripentacthulhexon-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>(#^^^#^6)^^^#100 	\(f_{\varphi(1,4,\Gamma_{\varphi(1,5,0)+1})}(100)\)
horricruxipentacthulhexon-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>(#^^^#^6)^^^##100 	\(f_{\varphi(1,4,\varphi(1,1,\varphi(1,5,0)+1))}(100)\)
horricubopentacthulhexon-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>(#^^^#^6)^^^###100 	\(f_{\varphi(1,4,\varphi(1,2,\varphi(1,5,0)+1))}(100)\)
horriteronipentacthulhexon-turreted-horripenterated pentacthulhexon 	E100(#^^^#^6)^^^(#^5)>(#^^^#^6)^^^####100 	\(f_{\varphi(1,4,\varphi(1,3,\varphi(1,5,0)+1))}(100)\)
dustaculated horripenterated pentacthulhexon, horripetonipentacthulhexon-turreted-horripenterated pentacthulhexon	E100(#^^^#^6)^^^(#^5)>(#^^^#^6)^^^(#^5)100 	\(f_{\varphi(1,4,\varphi(1,4,\varphi(1,5,0)+1))}(100)\)
tristaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)3 	\(f_{\varphi(1,4,\varphi(1,4,\varphi(1,4,\varphi(1,5,0)+1)+1))}(100)\
tetrastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)4 	\(f_{\varphi(1,5,1)[4]}(100)\)
pentastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)5 	\(f_{\varphi(1,5,1)[5]}(100)\)
hexastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)6 	\(f_{\varphi(1,5,1)[6]}(100)\)
heptastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)7 	\(f_{\varphi(1,5,1)[7]}(100)\)
ogdastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)8 	\(f_{\varphi(1,5,1)[8]}(100)\)
ennastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)9 	\(f_{\varphi(1,5,1)[9]}(100)\)
dekastaculated horripenterated pentacthulhexon 	E100((#^^^#^6)^^^#^6)10 	\(f_{\varphi(1,5,1)[10]}(100)\)
pentacthulduhexon 	E100((#^^^#^6)^^^#^6)100 	\(f_{\varphi(1,5,1)}(100)\)
pentacthultrihexon 	E100(((#^^^#^6)^^^#^6)^^^#^6)100 	\(f_{\varphi(1,5,2)}(100)\)
pentacthultetrahexon 	E100#^^^(#^6)>#4 	\(f_{\varphi(1,5,3)}(100)\)
pentacthulpentahexon 	E100#^^^(#^6)>#5 	\(f_{\varphi(1,5,4)}(100)\)
pentacthulhexahexon 	E100#^^^(#^6)>#6 	\(f_{\varphi(1,5,5)}(100)\)
pentacthulheptahexon 	E100#^^^(#^6)>#7 	\(f_{\varphi(1,5,6)}(100)\)
pentacthuloctahexon 	E100#^^^(#^6)>#8 	\(f_{\varphi(1,5,7)}(100)\)
pentacthulennahexon 	E100#^^^(#^6)>#9 	\(f_{\varphi(1,5,8)}(100)\)
pentacthuldekahexon 	E100#^^^(#^6)>#10 	\(f_{\varphi(1,5,9)}(100)\)
pentacthulendekahexon 	E100#^^^(#^6)>#11 	\(f_{\varphi(1,5,10)}(100)\)
pentacthuldodekahexon 	E100#^^^(#^6)>#12 	\(f_{\varphi(1,5,11)}(100)\)
pentacthul-icosahexon 	E100#^^^(#^6)>#20 	\(f_{\varphi(1,5,19)}(100)\)
pentacthuliterhexon 	E100#^^^(#^6)>#100 	\(f_{\varphi(1,5,\omega)}(100)\)
tristaculated pentacthulhexon 	E100#^^^(#^6)>#^^^(#^6)>#^^^(#^6)100 	\(f_{\varphi(1,5,\varphi(1,5,\varphi(1,5,0)))}(100)\)
tetrastaculated pentacthulhexon 	E100(#^^^#^7)4 	\(f_{\varphi(1,6,0)[4]}(100)\)
pentastaculated pentacthulhexon 	E100(#^^^#^7)5 	\(f_{\varphi(1,6,0)[5]}(100)\)
hexastaculated pentacthulhexon 	E100(#^^^#^7)6 	\(f_{\varphi(1,6,0)[6]}(100)\)
heptastaculated pentacthulhexon 	E100(#^^^#^7)7 	\(f_{\varphi(1,6,0)[7]}(100)\)
ogdastaculated pentacthulhexon 	E100(#^^^#^7)8 	\(f_{\varphi(1,6,0)[8]}(100)\)
ennastaculated pentacthulhexon 	E100(#^^^#^7)9 	\(f_{\varphi(1,6,0)[9]}(100)\)
dekastaculated pentacthulhexon 	E100(#^^^#^7)10 	\(f_{\varphi(1,6,0)[10]}(100)\)
icosastaculated pentacthulhexon 	E100(#^^^#^7)20 	\(f_{\varphi(1,6,0)[20]}(100)\)
triantastaculated pentacthulhexon 	E100(#^^^#^7)30 	\(f_{\varphi(1,6,0)[30]}(100)\)
sarantastaculated pentacthulhexon 	E100(#^^^#^7)40 	\(f_{\varphi(1,6,0)[40]}(100)\)
penintastaculated pentacthulhexon 	E100(#^^^#^7)50 	\(f_{\varphi(1,6,0)[50]}(100)\)
exintastaculated pentacthulhexon 	E100(#^^^#^7)60 	\(f_{\varphi(1,6,0)[60]}(100)\)
ebdomintastaculated pentacthulhexon 	E100(#^^^#^7)70 	\(f_{\varphi(1,6,0)[70]}(100)\)
ogdontastaculated pentacthulhexon 	E100(#^^^#^7)80 	\(f_{\varphi(1,6,0)[80]}(100)\)
enenintastaculated pentacthulhexon 	E100(#^^^#^7)90 	\(f_{\varphi(1,6,0)[90]}(100)\)
==Sources==
Category:Numbers
Category:Numbers by Sbiis Saibian
Category:Bachmann's collapsing level
Category:Saibian's regiments
Category:Series
Category:Extended Cascading-E numbers