The Grand Kilogiatrixul is equal to (...((200![200,200,200])![200,200,200])![200,200,200]...)![200,200,200] (with Kilogiatrixul parentheses), using Hyperfactorial array notation. The term was coined by Lawrence Hollom.[1]

Etymology Edit

The name of this number is based on the word "grand" and the number "Kilogiatrixul".

Approximations in other notations Edit

Notation Approximation
Fast-growing hierarchy \(f_{\omega^{200}200+200}(f_{\omega^{200}200+199}(f_{\omega^{200}200+199}(200)))\)
Hardy hierarchy \(H_{\omega^{\omega^{200}200+200}+\omega^{\omega^{200}200+199}2}(200)\)
Slow-growing hierarchy \(g_{\theta(\Omega^{200}200+199,\theta(\Omega^{200}200+198,\vartheta(\Omega^{200}200+198)))}(200)\)

Sources Edit

  1. Lawrence Hollom's large number site

See also Edit

Giaxul group: Giaxul · Kilogiaxul · Megagiaxul · Gigagiaxul · Teragiaxul · Petagiaxul · Exagiaxul · Grand Giaxul · Grand Kilogiaxul · Grand Megagiaxul · Grand Gigagiaxul · Grand Teragiaxul · Grand Petagiaxul · Grand Exagiaxul · Bigrand Giaxul · Bigrand Kilogiaxul · Bigrand Megagiaxul · Trigrand Giaxul · Trigrand Kilogiaxul · Trigrand Megagiaxul · Quadgrand Giaxul · Quintgrand Giaxul
Giabixul group: Giabixul · Kilogiabixul · Megagiabixul · Gigagiabixul · Grand Giabixul · Grand Kilogiabixul · Grand Megagiabixul · Grand Gigagiabixul · Bigrand Giabixul · Trigrand Giabixul
Giatrixul group: Giatrixul · Kilogiatrixul · Megagiatrixul · Gigagiatrixul · Grand Giatrixul · Grand Kilogiatrixul · Grand Megagiatrixul · Grand Gigagiatrixul · Bigrand Giatrixul · Trigrand Giatrixul
Giaquaxul group: Giaquaxul · Kilogiaquaxul · Megagiaquaxul · Gigagiaquaxul · Grand Giaquaxul · Grand Kilogiaquaxul · Grand Megagiaquaxul · Grand Gigagiaquaxul · Bigrand Giaquaxul · Trigrand Giaquaxul

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