In up-arrow notation, Grand Mega is between \(3 \uparrow\uparrow\uparrow 4\) and \(3 \uparrow\uparrow\uparrow 5\). Using the general notation proposed by Susan Stepney, Grand Mega can be bounded more precisely in Hyper-E notation: \[E17137024398162597813435790035277831527408\#(3[4]_{2}+3[4]_{1}+1)\\ < ext{Grand Mega} <\\ E17137024398162597813435790035277831527409\#(3[4]_{2}+3[4]_{1}+1)\] where \[E17137024398162597813435790035277831527408\#(3[4]_{1}+1)\\ < 3[4]_{2} <\\ E17137024398162597813435790035277831527409\#(3[4]_{1}+1),\] \[3[4]_{1} = 3[3]_{3} = 3[3][3][3] = (27^{27})^{(27^{27})},\]
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