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Tetradecation refers to the 14th hyperoperation starting from addition. It is equal to \(a \uparrow^{12}b\) in Knuth's up-arrow notation.[1]

Tetradecation can be written in array notation as \(\{a,b,12\}\), in chained arrow notation as \(a \rightarrow b \rightarrow 12\).

Tetradecational growth rate is equivalent to \(f_8(n)\) in the fast-growing hierarchy.

Sources Edit

  1. Tetradecation on Net Helper
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