Super Axillion

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Super Axillion (also called Ino-Axillion, or a quadringennovemnonagintillionplex) is equal to 10^{10¹⁵⁰⁰}, or a 1 followed by 1 quadringennovemnonagintillion zeroes. It is 10¹⁵⁰⁰+1 digits long. The term was coined by Wikia user BlankEntity^[1].

Writing down the full decimal expansion would take 1 quadringenseptennonagintillion (10¹⁴⁹⁴) books of 400 pages each, with 2,500 digits on each page (except for the first, which would have 2,501).

Written out in scientific notation of super axillion is:

101000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000

Names in -illion systems[]

In Conway-Wechsler system,^[2] \(10^{10^{1500}}\) is expressed in short scale as follows by using Fish's result.^[3]^[4]

ten trestrigintatrecentilli(499 times)-duotrigintatrecentillion

According to Landon Curt Noll's The English name of a number, super axillion is also known as:

ten trecentretriginmillia^499trecentretriginmillia^498trecentretriginmillia^497trecentretriginmillia^496trecentretriginmillia^495trecentretriginmillia^494trecentretriginmillia^493trecentretriginmillia^492trecentretriginmillia^491trecentretriginmillia^490trecentretriginmillia^489trecentretriginmillia^488trecentretriginmillia^487trecentretriginmillia^486trecentretriginmillia^485trecentretriginmillia^484trecentretriginmillia^483trecentretriginmillia^482trecentretriginmillia^481trecentretriginmillia^480trecentretriginmillia^479trecentretriginmillia^478trecentretriginmillia^477trecentretriginmillia^476trecentretriginmillia^475trecentretriginmillia^474trecentretriginmillia^473trecentretriginmillia^472trecentretriginmillia^471trecentretriginmillia^470trecentretriginmillia^469trecentretriginmillia^468trecentretriginmillia^467trecentretriginmillia^466trecentretriginmillia^465trecentretriginmillia^464trecentretriginmillia^463trecentretriginmillia^462trecentretriginmillia^461trecentretriginmillia^460trecentretriginmillia^459trecentretriginmillia^458trecentretriginmillia^457trecentretriginmillia^456trecentretriginmillia^455trecentretriginmillia^454trecentretriginmillia^453trecentretriginmillia^452trecentretriginmillia^451trecentretriginmillia^450trecentretriginmillia^449trecentretriginmillia^448trecentretriginmillia^447trecentretriginmillia^446trecentretriginmillia^445trecentretriginmillia^444trecentretriginmillia^443trecentretriginmillia^442trecentretriginmillia^441trecentretriginmillia^440trecentretriginmillia^439trecentretriginmillia^438trecentretriginmillia^437trecentretriginmillia^436trecentretriginmillia^435trecentretriginmillia^434trecentretriginmillia^433trecentretriginmillia^432trecentretriginmillia^431trecentretriginmillia^430trecentretriginmillia^429trecentretriginmillia^428trecentretriginmillia^427trecentretriginmillia^426trecentretriginmillia^425trecentretriginmillia^424trecentretriginmillia^423trecentretriginmillia^422trecentretriginmillia^421trecentretriginmillia^420trecentretriginmillia^419trecentretriginmillia^418trecentretriginmillia^417trecentretriginmillia^416trecentretriginmillia^415trecentretriginmillia^414trecentretriginmillia^413trecentretriginmillia^412trecentretriginmillia^411trecentretriginmillia^410trecentretriginmillia^409trecentretriginmillia^408trecentretriginmillia^407trecentretriginmillia^406trecentretriginmillia^405trecentretriginmillia^404trecentretriginmillia^403trecentretriginmillia^402trecentretriginmillia^401trecentretriginmillia^400trecentretriginmillia^399trecentretriginmillia^398trecentretriginmillia^397trecentretriginmillia^396trecentretriginmillia^395trecentretriginmillia^394trecentretriginmillia^393trecentretriginmillia^392trecentretriginmillia^391trecentretriginmillia^390trecentretriginmillia^389trecentretriginmillia^388trecentretriginmillia^387trecentretriginmillia^386trecentretriginmillia^385trecentretriginmillia^384trecentretriginmillia^383trecentretriginmillia^382trecentretriginmillia^381trecentretriginmillia^380trecentretriginmillia^379trecentretriginmillia^378trecentretriginmillia^377trecentretriginmillia^376trecentretriginmillia^375trecentretriginmillia^374trecentretriginmillia^373trecentretriginmillia^372trecentretriginmillia^371trecentretriginmillia^370trecentretriginmillia^369trecentretriginmillia^368trecentretriginmillia^367trecentretriginmillia^366trecentretriginmillia^365trecentretriginmillia^364trecentretriginmillia^363trecentretriginmillia^362trecentretriginmillia^361trecentretriginmillia^360trecentretriginmillia^359trecentretriginmillia^358trecentretriginmillia^357trecentretriginmillia^356trecentretriginmillia^355trecentretriginmillia^354trecentretriginmillia^353trecentretriginmillia^352trecentretriginmillia^351trecentretriginmillia^350trecentretriginmillia^349trecentretriginmillia^348trecentretriginmillia^347trecentretriginmillia^346trecentretriginmillia^345trecentretriginmillia^344trecentretriginmillia^343trecentretriginmillia^342trecentretriginmillia^341trecentretriginmillia^340trecentretriginmillia^339trecentretriginmillia^338trecentretriginmillia^337trecentretriginmillia^336trecentretriginmillia^335trecentretriginmillia^334trecentretriginmillia^333trecentretriginmillia^332trecentretriginmillia^331trecentretriginmillia^330trecentretriginmillia^329trecentretriginmillia^328trecentretriginmillia^327trecentretriginmillia^326trecentretriginmillia^325trecentretriginmillia^324trecentretriginmillia^323trecentretriginmillia^322trecentretriginmillia^321trecentretriginmillia^320trecentretriginmillia^319trecentretriginmillia^318trecentretriginmillia^317trecentretriginmillia^316trecentretriginmillia^315trecentretriginmillia^314trecentretriginmillia^313trecentretriginmillia^312trecentretriginmillia^311trecentretriginmillia^310trecentretriginmillia^309trecentretriginmillia^308trecentretriginmillia^307trecentretriginmillia^306trecentretriginmillia^305trecentretriginmillia^304trecentretriginmillia^303trecentretriginmillia^302trecentretriginmillia^301trecentretriginmillia^300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trecentretriginmillia^99trecentretriginmillia^98trecentretriginmillia^97trecentretriginmillia^96trecentretriginmillia^95trecentretriginmillia^94trecentretriginmillia^93trecentretriginmillia^92trecentretriginmillia^91trecentretriginmillia^90trecentretriginmillia^89trecentretriginmillia^88trecentretriginmillia^87trecentretriginmillia^86trecentretriginmillia^85trecentretriginmillia^84trecentretriginmillia^83trecentretriginmillia^82trecentretriginmillia^81trecentretriginmillia^80trecentretriginmillia^79trecentretriginmillia^78trecentretriginmillia^77trecentretriginmillia^76trecentretriginmillia^75trecentretriginmillia^74trecentretriginmillia^73trecentretriginmillia^72trecentretriginmillia^71trecentretriginmillia^70trecentretriginmillia^69trecentretriginmillia^68trecentretriginmillia^67trecentretriginmillia^66trecentretriginmillia^65trecentretriginmillia^64trecentretriginmillia^63trecentretriginmillia^62trecentretriginmillia^61trecentretriginmillia^60trecentretriginmillia^59trecentretriginmillia^58trecentretriginmillia^57trecentretriginmillia^56trecentretriginmillia^55trecentretriginmillia^54trecentretriginmillia^53trecentretriginmillia^52trecentretriginmillia^51trecentretriginmillia^50trecentretriginmillia^49trecentretriginmillia^48trecentretriginmillia^47trecentretriginmillia^46trecentretriginmillia^45trecentretriginmillia^44trecentretriginmillia^43trecentretriginmillia^42trecentretriginmillia^41trecentretriginmillia^40trecentretriginmillia^39trecentretriginmillia^38trecentretriginmillia^37trecentretriginmillia^36trecentretriginmillia^35trecentretriginmillia^34trecentretriginmillia^33trecentretriginmillia^32trecentretriginmillia^31trecentretriginmillia^30trecentretriginmillia^29trecentretriginmillia^28trecentretriginmillia^27trecentretriginmillia^26trecentretriginmillia^25trecentretriginmillia^24trecentretriginmillia^23trecentretriginmillia^22trecentretriginmillia^21trecentretriginmillia^20trecentretriginmillia^19trecentretriginmillia^18trecentretriginmillia^17trecentretriginmillia^16trecentretriginmillia^15trecentretriginmillia^14trecentretriginmillia^13trecentretriginmillia^12trecentretriginmillia^11trecentretriginmillia^10trecentretriginmillia^9trecentretriginmillia^8trecentretriginmillia^7trecentretriginmillia^6trecentretriginmillia^5trecentretriginmillia^4trecentretriginmillia^3trecentretriginmillia^2trecentretriginmilliatrecenduotrigintillion

Approximations[]

Notation	Approximation
Arrow notation	\(10\uparrow10\uparrow1\,500\) (exact)
Bowers' Exploding Array Function	{10,{10,1500}‌} (exact)
Chained arrow notation	\(10\rightarrow10\rightarrow1\,500\) (exact)
Slow-growing hierarchy	\(g_{\omega^{\omega^{\omega^3+\omega^25} } }(10)\)