closed form for regular superfunction expressed as a periodic function

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closed form for regular superfunction expressed as a periodic function

sheldonison Offline

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#25

09/05/2010, 05:36 AM

(09/03/2010, 08:19 PM)tommy1729 Wrote: i think you will be stuck on most parabolic fixpoints with this method.

Right now, I'm only interested in the parabolic fixed point for \( \eta \) (not the general parabolic question), but its definately a challenge. There are a number of posts on \( \eta \) on this forum, which together with the limiting behavior, e-2e/z, and my own experiments, leave me somewhat confused.
- Sheldon
http://math.eretrandre.org/tetrationforu...php?tid=13
http://math.eretrandre.org/tetrationforu...php?tid=10
http://math.eretrandre.org/tetrationforu....php?tid=8
http://math.eretrandre.org/tetrationforu...hp?tid=316
http://math.eretrandre.org/tetrationforu...hp?tid=498

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RE: closed form for regular superfunction expressed as a periodic function - by sheldonison - 09/05/2010, 05:36 AM

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