08/11/2010, 07:22 PM
(08/11/2010, 06:50 PM)sheldonison Wrote: I don't know any cases where Re f(z) is periodic. Im f(z) is periodic for bases<eta.
- Sheldon
im i going crazy or is it really that simple ?
you say you dont know a case with Re periodic.
but you do know a case where Im is periodic.
if you multiply your Im solution by i , you get a Re periodic.
shoot me if that is wrong.
thanks for your reply though

the rest made sense to me :p
i was thinking about the fixpoints being all conjugate of each other and expansion of fixp1 = expansion of fixp2 as some sort of condition ...
also the above comment by you and me seem to be focused on superfunctions.
but im also intrested in the functions not defined as superfunctions ( or even NO superfunctions [ not every f is a superfunction ] ) and how THEIR superfunctions behave if they have re/im periodic.
regards
tommy1729

