Tak

Summary

Tak is a recursive function^[1]. Tak draws 4 Wikipedia views per month (recursive_function category, ranking #2 of 1).^[2]

Key Facts

• Tak is credited with the discovery of Ikuo Takeuchi^[3].
• Tak's instance of is recorded as recursive function^[4].
• Tak's instance of is recorded as function^[5].
• Ikuo Takeuchi is named after Tak^[6].
• Tak's has use is recorded as benchmark^[7].
• Tak's time of discovery or invention is recorded as +1978-00-00T00:00:00Z^[8].
• Tak's Freebase ID is recorded as /m/0ch4p6^[9].
• Tak's defining formula is recorded as \tau (x,y,z) = \begin{cases} \tau (\tau (x-1,y,z) ,\tau (y-1,z,x) ,\tau (z-1,x,y) ) & y < x \ z & y \ge x\end{cases}<sup id="cite-C14" class="cite-ref" title="Tak — defining formula (P2534): \tau (x,y,z) = \begin{cases} \tau (\tau (x-1,y,z) ,\tau (y-1,z,x) ,\tau (z-1,x,y) ) & y < x \ z & y \ge x\end{cases}">[10].
• Tak's MathWorld ID is recorded as TAKFunction^[11].
• Tak's maintained by WikiProject is recorded as WikiProject Mathematics^[12].
• Tak's in defining formula is recorded as x^[13].
• Tak's in defining formula is recorded as y^[14].
• Tak's in defining formula is recorded as z^[15].
• Tak's in defining formula is recorded as \tau^[16].

Body

Works and Contributions

Tak is credited with the discovery of Ikuo Takeuchi^[3].

Why It Matters

Tak draws 4 Wikipedia views per month (recursive_function category, ranking #2 of 1).^[2]