The alpha series is a series of numbers from \(f_0(10)\) to \(f_{10^{24}}(10)\) defined using the fast-growing hierarchy (i.e. beginning from zeralum and up to yottalum).[1] The numbers were coined by wiki user Denis Maksudov.
List of numbers on the series
| Name of number | Fast-growing hierarchy (exact equality) |
|---|---|
| Zeralum | \(f_0(10) = 11\) |
| Unalum | \(f_1(10) = 20\) |
| Balum | \(f_2(10) = 10,240\) |
| Tralum | \(f_3(10)\) |
| Quadralum | \(f_4(10)\) |
| Quintalum | \(f_5(10)\) |
| Sextalum | \(f_6(10)\) |
| Septalum | \(f_7(10)\) |
| Octalum | \(f_8(10)\) |
| Nonalum | \(f_9(10)\) |
| Dekalum | \(f_{10}(10)\) |
| Hektalum | \(f_{100}(10)\) |
| Kilalum | \(f_{1000}(10)\) |
| Megalum | \(f_{10^6}(10)\) |
| Gigalum | \(f_{10^9}(10)\) |
| Teralum | \(f_{10^{12}}(10)\) |
| Petalum | \(f_{10^{15}}(10)\) |
| Exalum | \(f_{10^{18}}(10)\) |
| Zettalum | \(f_{10^{21}}(10)\) |
| Yottalum | \(f_{10^{24}}(10)\) |