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− | The '''gaggolduplex''' is equal to {10,[[gaggolplex]],3} in [[BEAF]].<ref>[http://polytope.net/hedrondude/scrapers.htm]</ref> |
+ | The '''gaggolduplex''' is equal to {10,[[gaggolplex]],3} in [[BEAF]].<ref>[http://polytope.net/hedrondude/scrapers.htm]</ref> It is also called '''hectataxia-taxis''' by [[Sbiis Saibian]], and it's equal to E1#1#100#3 in [[Hyper-E notation]].<ref>Sbiis Saibian, [http://sites.google.com/site/largenumbers/home/4-3/Hyper-E Hyper-E Numbers - Large Numbers]</ref> |
== Approximations in other notations == |
== Approximations in other notations == |
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|[[Up-arrow notation]] |
|[[Up-arrow notation]] |
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− | |\(10 \uparrow\uparrow\uparrow 10 \uparrow\uparrow\uparrow 10 \uparrow\uparrow\uparrow 100\) |
+ | |\(10 \uparrow\uparrow\uparrow 10 \uparrow\uparrow\uparrow 10 \uparrow\uparrow\uparrow 100\) (exact) |
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|[[Chained arrow notation]] |
|[[Chained arrow notation]] |
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− | |\(10 \rightarrow (10 \rightarrow (10 \rightarrow 100 \rightarrow 3) \rightarrow 3) \rightarrow 3 \) |
+ | |\(10 \rightarrow (10 \rightarrow (10 \rightarrow 100 \rightarrow 3) \rightarrow 3) \rightarrow 3 \) (exact) |
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|[[Hyper-E notation]] |
|[[Hyper-E notation]] |
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− | |\(E1\#1\#100\#3\) |
+ | |\(E1\#1\#100\#3\) (exact) |
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|[[Hyperfactorial array notation]] |
|[[Hyperfactorial array notation]] |
Revision as of 14:24, 9 August 2016
The gaggolduplex is equal to {10,gaggolplex,3} in BEAF.[1] It is also called hectataxia-taxis by Sbiis Saibian, and it's equal to E1#1#100#3 in Hyper-E notation.[2]
Approximations in other notations
Notation | Approximation |
---|---|
Up-arrow notation | \(10 \uparrow\uparrow\uparrow 10 \uparrow\uparrow\uparrow 10 \uparrow\uparrow\uparrow 100\) (exact) |
Chained arrow notation | \(10 \rightarrow (10 \rightarrow (10 \rightarrow 100 \rightarrow 3) \rightarrow 3) \rightarrow 3 \) (exact) |
Hyper-E notation | \(E1\#1\#100\#3\) (exact) |
Hyperfactorial array notation | \(((102!2)!2)!2\) |
BEAF | \(\{10,\{10,\{10,100,3\},3\},3\}\) |
Fast-growing hierarchy | \(f_4(f_4(f_4(100)))\) |
Hardy hierarchy | \(H_{\omega^43}(100)\) |
Slow-growing hierarchy | \(g_{\zeta_{\zeta_{\zeta_0}}}(100)\) |
Sources
- ↑ [1]
- ↑ Sbiis Saibian, Hyper-E Numbers - Large Numbers