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Complex Tetration, to base exp(1/e) - Ember Edison - 05/05/2019
Hi, I was reading the article[1] and i can't reproduce it in mathematica. I need some help, and very much need some code. Edison [1]https://arxiv.org/abs/1105.4735 RE: Complex Tetration, to base exp(1/e) - sheldonison - 05/07/2019
(05/05/2019, 11:38 PM)Ember Edison Wrote: Hi, RE: Complex Tetration, to base exp(1/e) - Ember Edison - 05/08/2019
(05/07/2019, 04:17 PM)sheldonison Wrote:Yes, I need it!(05/05/2019, 11:38 PM)Ember Edison Wrote: Hi, I think just has something wrong when i am definiting function. Source code will be helpful. RE: Complex Tetration, to base exp(1/e) - sheldonison - 05/08/2019
(05/05/2019, 11:38 PM)Ember Edison Wrote: Yes, I need it![attachment=1343] Code: `\r baseeta.gp` RE: Complex Tetration, to base exp(1/e) - Ember Edison - 05/08/2019
(05/08/2019, 04:50 PM)sheldonison Wrote:(05/05/2019, 11:38 PM)Ember Edison Wrote: Yes, I need it! Thank you! I am reading. RE: Complex Tetration, to base exp(1/e) - Ember Edison - 08/06/2019
(05/08/2019, 04:50 PM)sheldonison Wrote:(05/05/2019, 11:38 PM)Ember Edison Wrote: Yes, I need it! Sorry, I think we need penteta, ipenteta, hexeta, ihexeta in fatou.gp because pentinit(etaB) is use sexpinit(etaB). RE: Complex Tetration, to base exp(1/e) - bo198214 - 08/13/2019
Sheldon, I am glad you helped out on this question, I am - like always - in limited time mode. RE: Complex Tetration, to base exp(1/e) - sheldonison - 08/14/2019
(08/13/2019, 08:27 PM)bo198214 Wrote: Sheldon, I am glad you helped out on this question, I am - like always - in limited time mode. Thanks you for your kind comments Henryk. It has been a pleasure to learn more and more about the start of the art of complex dynamics. I still don't quite understand all of Shishikura's papers, "Bifurcation of parabolic fixed points", an in particular, how Shishikura used perturbed fatou coordinates in his other proofs. "In fact, in [Sh1], such a notion was already introduced and its second iterate played a crucial role in the proof of the fact that a parabolic point can be perturbed so that the Hausdorff dimension of the Julia set is arbitrarily close to 2." |