🚀 go-pugleaf

In article <1992Oct14.215137.24498@nntp.uoregon.edu>, scavo@cie.uoregon.edu (Tom Scavo) writes:
|> ...There is a Julia set
|> for each  c  and this set lives in the complex plane.  Fix
|> c  and iterate  z -> z^2 + c  for every  z  you can think of.
|> For  c  in the Mandelbrot set, the Julia set is connected.
|> For  c  not in  M , the Julia set is Cantor dust.
|> 

   In fact, isn't it possible to define the Mandelbrot set as the set of
all c whose associated Julia set is connected? Something like:

                 M = {c : J is connected}
                           c