I will never forget Prof. Phogbound`s comment when I showed him this fractal ``This figure bears a striking
resemblance to a self-similar object`` His expertise was profound. I remember asking him questions  on nomenclature.
``Professor are these structures called embedded recursive spirals?" His educated reply
"No they are called fairy dust curly-swirlies"  has remained with me all these years.
Prof. Phineas T. Phogbound, one of the major influences in my life.

fract193.gif       { ; spirals and spirals
                     ; blank
                     ; calctime   0:42:09.49
                     ; created May 14, 2010
                     ;  Fractint Version 2004 Patchlevel 9
  reset=2004 type=formula formulafile=_o.frm formulaname=okJ_05
  passes=1
  center-mag=-0.47305175469336680/-1.03833369616026600/691.7064
  params=0.9318216498306223/-0.3567918942838832/0.1708731345561083/-0.4616\
  534928434095/138.7748954741051/-0.5227515488143559 float=y
  maxiter=1500 inside=0
  colors=0Kdv0bt0ar0_q0Zo0Xm0Wl0Uj0Ti0Rg0Qe0Pd0Nb0M`0K_0JY0HX0GV0ET0DS0BQ0\
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  jaChaBgaAe`9d`8b_7a_6__5ZZ4XZ3WY2UY1TX0Rc0Vk0Zr0bz0fy0e
  }
frm:okJ_05 {; Perturbed Julia set
        ; Julia parameter p1 is perturbed by p2*pixel
        ; p2=0 -> no perturbation
        ; p3 = bailout
  z=pixel
  c=p1+p2*pixel:
  z=z*z+c
  |z|<=p3
  ;SOURCE: 98msg.frm
}
   Roger Alexander

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