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• Superfunction
  In particular, the [[Ackernann functions]] and [[tetration]] can be interpreted in terms of [[superfunction]]s. ...ns came from the application to the evaluation of fractional iterations of functions.
  25 KB (3,622 words) - 08:35, 3 May 2021
• Table of superfunctions
  The inverse function, id est, \(G=F^{-1}\) is called [[Abel function]] with respect to In any pair of holomorphic functions \(F\), \(G\!=\!F^{-1}\),
  11 KB (1,565 words) - 18:26, 30 July 2019
• ArcCos
  '''ArcCos''', or '''acos''' is [[holomorphic function]], inverse of [[cos]]. '''ArcCos''', or '''acos''', or '''arccos''' is [[holomorphic function]], inverse of [[cos]].
  5 KB (754 words) - 18:47, 30 July 2019
• ArcSin
  '''ArcSin''', or '''asign''', or '''arcsin''' is [[holomorphic function]], inverse of [[sin]]; ArcSin is considered as [[elementary function]], more specifically [[Inverse trigonometric function]]. It can be expressed also through logarithm:
  9 KB (982 words) - 18:48, 30 July 2019
• Wakame
  ==[[Sazae-san functions]] and related constants== With the inverse function of [[cosc]], [[Fune]] can be expressed through [[Wakame]],
  4 KB (581 words) - 18:25, 30 July 2019
• Power function
  These functions can be verified with the Mathematica code below: <poem><nomathjax><nowiki> ..., the power function \(~z^a\!=\!1/z~\) and the power function is its own [[inverse function]].
  15 KB (2,495 words) - 18:43, 30 July 2019
• Inverse function
  [[Inverse function]] of some function \(f\) is sigh function \(g\!=\!f^{-1}\), that i ==Self-inverse functions==
  3 KB (444 words) - 18:43, 30 July 2019
• Special function
  ...lation of the function to other elementary functions or with other special functions, defined earlier; even if the relation is asymptotic or approximate. ...valent of one dollar''' would be suitable in their descriptions as special functions.
  7 KB (991 words) - 18:48, 30 July 2019
• SuSin
  of the trigonometric function [[sin]]; id est, solution SuSin of equations ...-4/S0273-0979-1993-00432-4.pdf Walter Bergweiler. Iteration of meromorphic functions. Bull. Amer. Math. Soc. 29 (1993), 151-188</ref>.
  15 KB (2,314 words) - 18:48, 30 July 2019