Question about tetration methods
#18
The existance proof of kneser is no issue for me. It is just doing the mapping itself that is hard.

Numerical methods for it exist by polygon approximations to map to a circle.
But that does not " satisfy me ".

I think I can prove that it has no singularities in the upper plane, not sure if that is still an issue.

That that property is unique is another matter.
But Im thinking about it.

the fun this is if I can prove it for other functions super , it also holds for exp superfunctions.

regards

tommy1729
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Messages In This Thread
Question about tetration methods - by Daniel - 06/17/2022, 04:57 PM
RE: Question about tetration methods - by JmsNxn - 06/18/2022, 03:25 AM
RE: Question about tetration methods - by Daniel - 06/18/2022, 04:29 AM
RE: Question about tetration methods - by JmsNxn - 06/18/2022, 09:41 AM
RE: Question about tetration methods - by JmsNxn - 06/19/2022, 08:25 PM
RE: Question about tetration methods - by JmsNxn - 06/21/2022, 10:08 PM
RE: Question about tetration methods - by Daniel - 06/17/2022, 11:18 PM
RE: Question about tetration methods - by MphLee - 06/21/2022, 07:55 PM
RE: Question about tetration methods - by tommy1729 - 06/22/2022, 11:27 PM

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