I think an important thought we can take home about the points, or "terms of the partial sums of the many satellites (on straight lines through -1 + 0 I or on straight lines through 1 + 0 I) of the MRB constant," or roots of x^k=k is that for every k there are a finite number of unique ones! or at least so it seems !!!!!!!!

: Vitaliy Kaurov et al, I looked at the OP and tried to understand what was happening. I could still use some more insight into it! For instance, what happens when you sum the terms of each specific "satellite" of the MRB? And what is their sum in terms of the MRB? And why are the terms of each specific "satellite" follow the path given by the mentioned angle i.e.. Degree {143.8, 120, 90, 60, 36.2}. ? And why are those points of the "satellites" outside that negative unit circle, and not inside?

I will see what insight others can bring to the table, here, and probably build upon those insights. Thank you @Udo Krause for opening up the door to this previously undiscovered relationship!