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Iterating at eta minor

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Iterating at eta minor
bo198214 Offline
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#3
07/23/2022, 01:21 PM (This post was last modified: 07/23/2022, 01:22 PM by bo198214.)
Though the two repelling fixed points at \(\eta_-\) are really seductive to do the Kneser/Perturbed fatou coordinates on, they seem not even to have a fundamental region. This animation shows the fundamental region of the fixed points with index -1 and 1 (close to \(b=\eta_-\)).
   
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Messages In This Thread
Iterating at eta minor - by JmsNxn - 07/22/2022, 01:17 AM
RE: Iterating at eta minor - by bo198214 - 07/24/2022, 12:43 PM
RE: Iterating at eta minor - by bo198214 - 07/25/2022, 04:01 PM
RE: Iterating at eta minor - by bo198214 - 07/25/2022, 04:27 PM
RE: Iterating at eta minor - by JmsNxn - 07/25/2022, 08:19 PM
RE: Iterating at eta minor - by bo198214 - 07/26/2022, 07:19 AM
RE: Iterating at eta minor - by JmsNxn - 07/25/2022, 09:06 PM
RE: Iterating at eta minor - by JmsNxn - 07/26/2022, 02:42 AM
RE: Iterating at eta minor - by JmsNxn - 07/28/2022, 12:21 AM
RE: Iterating at eta minor - by JmsNxn - 07/28/2022, 03:06 AM
RE: Iterating at eta minor - by JmsNxn - 07/29/2022, 05:18 AM
RE: Iterating at eta minor - by bo198214 - 07/31/2022, 08:24 PM
RE: Iterating at eta minor - by JmsNxn - 08/01/2022, 10:41 PM
RE: Iterating at eta minor - by JmsNxn - 08/02/2022, 02:03 AM
RE: Iterating at eta minor - by JmsNxn - 08/03/2022, 06:43 AM
RE: Iterating at eta minor - by JmsNxn - 08/05/2022, 02:01 AM
RE: The Different Fixed Points of Exponentials - by bo198214 - 07/23/2022, 01:21 PM
Iterating at eta minor - by bo198214 - 07/24/2022, 12:19 PM

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