About: Billilogue

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Billilogue is a base googolism of the second order Hyper-L notation invented by Googology Wiki user JTOnstead20. It is defined as \(L((9))\) in the notation. This means the following: Take the reverse Log function of 9 to get a billion. Then use the double parenthesis to build a power tower starting with \(10^{bill^{bill^{...}}}\) and going a billion units high. This is roughly equivalent to \(Billion\uparrow\uparrow Billion\) in arrow notation.

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rdfs:label	Billilogue
rdfs:comment	Billilogue is a base googolism of the second order Hyper-L notation invented by Googology Wiki user JTOnstead20. It is defined as \(L((9))\) in the notation. This means the following: Take the reverse Log function of 9 to get a billion. Then use the double parenthesis to build a power tower starting with \(10^{bill^{bill^{...}}}\) and going a billion units high. This is roughly equivalent to \(Billion\uparrow\uparrow Billion\) in arrow notation.
dcterms:subject	Numbers Tetration level Powers of 10 dbkwik:resource/vQdKiQHe69JdB88mgFRV5g==
abstract	Billilogue is a base googolism of the second order Hyper-L notation invented by Googology Wiki user JTOnstead20. It is defined as \(L((9))\) in the notation. This means the following: Take the reverse Log function of 9 to get a billion. Then use the double parenthesis to build a power tower starting with \(10^{bill^{bill^{...}}}\) and going a billion units high. This is roughly equivalent to \(Billion\uparrow\uparrow Billion\) in arrow notation.

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