01/07/2020, 03:55 PM
Daniel
Moving between Abel's and Schroeder's Functional Equations
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01/16/2020, 10:08 PM
(This post was last modified: 01/17/2020, 04:09 PM by sheldonison.)
(01/07/2020, 03:55 PM)Daniel Wrote: Check out Moving between Abel's and Schroeder's Functional Equations Hey Daniel, what if Then Schroeder's equation Personally I think I prefer Anyway, Kneser's tetration uses a Riemann mapping of where k is a constant as Im(z) gets arbitrarily large, and Kneser's slog or the inverse of Tetration would be tau^{-1}(z) is also a z+1-cyclic function used to generate Tet(z) from the inverse of the complex valued Abel function. https://math.eretrandre.org/tetrationfor...hp?tid=213 https://math.stackexchange.com/questions...55#2308955
- Sheldon
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