03/25/2022, 12:09 PM
(03/23/2022, 08:37 AM)JmsNxn Wrote: Honestly.... I've never seen that before. That definitely saves time, jesus christ. But I still need a way of getting the fixedpoint or the period, and Is Shell Thron is a quick lazy way to get that. Given: \(\log(2)/2\) I still need a way to find that the period is \(2\pi i/\log\log(2)\)...
I guess I could write a protocol if its in the interior of the jordan curve \(e^{i\phi-e^{i\phi}}\), it's in Shell Thron, but then I'd have to run Lambert-W function protocol to get the fixed point. Honestly sounds like more work. I write everything using recursion, rofl, and I like it that way cause so much extra stuff gets involved otherwise.
For solving numerically, you can try using Pari-GP's solve(), but I feel it's idiotic, like requiring too much for initial values.
The 12 extreme values I solved for in the S-T region are hardcoded inside the gp file.
STRBase.gp (Size: 25.72 KB / Downloads: 575)
I don't have the energy to try Pari-GP's solve(), and Wolfram/Maple's numerical solve is too comfortable.
Lambert-W function can be used with lambertw().
