Bigrand hyperfaxul

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Bigrand hyperfaxul is equal to \(a_\text{grand hyperfaxul}\), where \(a_n\) = \(a_{n-1}![1]\) and \(a_0 = 200![1]\), using Hyperfactorial Array Notation. The term was coined by Lawrence Hollom.^[1]

Etymology[]

The name of this number is based on Latin prefix "bi-" and the number "grand hyperfaxul".

Approximations in other notations[]

Notation	Approximation
Hyper-E Notation	\(\textrm E10\#\#201\#(\textrm E10\#\#201)\#3\)
Chained arrow notation	\(10 \rightarrow 198 \rightarrow (10\rightarrow 198 \rightarrow (10\rightarrow 198 \rightarrow 201) \rightarrow 2) \rightarrow 2\)
BEAF	\(\{10,\{10,\{10,198,201\},1,2\},1,2\}\)
X-Sequence Hyper-Exponential Notation	\(10\{X+1\}10\{X+1\}10\{X\}200\)
Fast-growing hierarchy	\(f_{\omega+1}(f_{\omega+1}(f_{\omega}(202)))\)
Hardy hierarchy	\(H_{(\omega^{\omega+1})2+\omega^{\omega}}(202)\)
Slow-growing hierarchy (using this system of fundamental sequences)	\(g_{\Gamma_{\Gamma_{\varphi(200,0)}}}(200)\)

Sources[]

↑ Lawrence Hollom's large number site

See also[]

Hyperfactorial array notation numbers: Minor Faxul Group | Major (Giaxul) ⇨

Faxul · Giaxul · Hugexul · Enormaxul · Destruxul · Extremexul · Gigantixul · Nucleaxul · BIGG

[1] Lawrence Hollom's large number site

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