07/09/2010, 11:48 AM
(This post was last modified: 07/09/2010, 11:49 AM by sheldonison.)

(07/08/2010, 11:31 PM)tommy1729 Wrote: .....in fact i would like to see a limit like superfunction type of solution to parabolic iteration , something similar to koenigs non-parabolic iteration solution.is parabolic. Khoustenov gives the equation for the assymptotic behavior, although convergence is slow.

does there exist a method for all fixpoints ( parabolic or non-parabolic ) in terms of a limit , not using carleman ?

http://en.citizendium.org/wiki/Tetration

> At b=e^(1/e) , the limiting value L=e, and, asymptotically,

> F(z)=e - 2e/z + error term