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| − | The '''gugolhexa''' (also called '''goolhexa''') is equal to E[[100]]###[[6]] = E100##100##100##100##100##100, using [[Hyper-E Notation]].<ref>[http://sites.google.com/site/largenumbers/home/3-2/Hyper-E Hyper-E Notation - Large Numbers]</ref><ref>[ |
+ | The '''gugolhexa''' (also called '''goolhexa''') is equal to E[[100]]###[[6]] = E100##100##100##100##100##100, using [[Hyper-E Notation]].<ref>[http://sites.google.com/site/largenumbers/home/3-2/Hyper-E Hyper-E Notation - Large Numbers]</ref><ref>[https://sites.google.com/site/largenumbers/home/a-1/LNL]</ref> Gugolhexa is comparable to [[Jonathan Bowers|Bowers']] [[bigol]]. |
=== Approximations in other notations === |
=== Approximations in other notations === |
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Revision as of 07:02, 7 April 2013
The gugolhexa (also called goolhexa) is equal to E100###6 = E100##100##100##100##100##100, using Hyper-E Notation.[1][2] Gugolhexa is comparable to Bowers' bigol.
Approximations in other notations
| Notation | Approximation |
|---|---|
| Chained arrow notation | \(100 \rightarrow 100 \rightarrow 100 \rightarrow 100 \rightarrow 100 \rightarrow 101 \rightarrow 100\) |
| BEAF | \(\{100,101,99,5\}\) |
| Fast-growing hierarchy | \(f_{\omega 5}(100)\) |
| Hardy hierarchy | \(H_{\omega^{\omega 5}}(100)\) |
| Slow-growing hierarchy | \(g_{\varphi(4,\omega,0)}(100)\) |
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