07/07/2022, 01:09 AM

Hmm, Okay

That's something I've never seen before. You are right, Catullus, I've made a mistake somewhere in my observations.

From here, I don't have an answer to your question. I am not familiar enough with the fatou.gp program. I thought it'd run the Schroder for \(i\), didn't realize it ran the kneser algorithm.

I guess the best statement that I have is that for \(1 < b < \eta\) Sheldon's algorithm runs a kneser algorithm which roughly approximates the Schroder iteration. But for complex values it runs the Kneser iteration, as an analytic continuation. I'm still wary though of this solution.

I apologize, my mistake.

That's something I've never seen before. You are right, Catullus, I've made a mistake somewhere in my observations.

From here, I don't have an answer to your question. I am not familiar enough with the fatou.gp program. I thought it'd run the Schroder for \(i\), didn't realize it ran the kneser algorithm.

I guess the best statement that I have is that for \(1 < b < \eta\) Sheldon's algorithm runs a kneser algorithm which roughly approximates the Schroder iteration. But for complex values it runs the Kneser iteration, as an analytic continuation. I'm still wary though of this solution.

I apologize, my mistake.