This category contains computable numbers that cannot be estimated using fast-growing hierarchy in the form fα(n) with α made from Bachmann's ordinal collapsing function and reasonably small values of n, because they go beyond fast-growing hierarchy with Bachmann's ordinal collapsing function.
The lower bound of this category is \(f_{\psi_0(\varepsilon_{\Omega+1})}^2(10) = f_{\psi_0(\psi_2(0))}^2(10)\) with respect to Buchholz's function.
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A
B
C
D
E
G
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Gaeru
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Gibbolmax
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Gig-Googolmax
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Gigaextremebixul
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Gigantibixul
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Gigantiquaxul
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Gigantitrixul
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Gigantixul
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Gigimah
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Giginamus
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Giginemar
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Giginimah
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Giginommwil
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Giginotos
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Gigintar
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Gigomixommwil
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Gigommthet
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Gigotar
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Gigotetremar
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Gigotetrommthet
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Gigotetrotos
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Glycogenic Journey of the Britains
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Godly Ultimate Omega Mega Super Even More Godder Tritri
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Goobolmax
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Googology Wiki 15th anniversary special series
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Gooterolmax
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Gootrolmax
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Goplexulusmax
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Grand HUS
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Grand Titanol
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Great HUS
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Great Titanol
H
K
M
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M function
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M. G. S. N. T. A. G. U. O. M. S. E. M. G. Tritri
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Mammoth
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Meet yourself in 105 degrees Celsius
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Meeting point of the three hierarchies
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Meg-Googolmax
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Megaextremebixul
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Megimah
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Meginamus
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Meginemar
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Meginimah
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Meginommwil
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Meginotos
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Megintar
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Megomixommwil
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Megommthet
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Megotar
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Megotetremar
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Megotetrommthet
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Megotetrotos
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Mountimmol
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Mountobbol
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Mountommol
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Mountononnonol
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Mountooctoctol
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Mountoquadquadol
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Mountoquinquinol
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Mountoseptseptol
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Mountosextsextol
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Mountotrtrol
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Mulporalmax