; May 28, 1997: Nowhere in a Hurry 
;
; nowhere
;
; Fractal visionaries:
;
; No other fractal is quite like the Mandelbrot set.  No other fractal
; gives so great a variety from so simple a formula.  But the Mandelbrot
; set is but one in an endless series of similar fractals.  There is no
; reason one must stop at Z^2+C; the formula works just as well with
; Z^3+C, Z^4+C, or Z^n+C.
;
; However the higher order mandeloids soon degenerate into a monotonous
; circle with n-1 identical bays.  Indeed, when n is greater than 12, the
; sets are barely distinguishable from one another, and the midgets, which
; grow in size and number until they nearly obliterate all else, soon
; become uninteresting off-center circles.  The only really interesting
; higher order Mandeloids are the Z^3, the Z^4, and to some extent the Z^5.
;
; Today's fractal, all_nine, is a symmetrical order 3 midget that I picked
; in honor of the Z^3 mandeloid, which gets far less attention than it
; deserves.  The midget is located on the negative x-axis of its parent
; fractal.  I realize that the order 3 mandeloid doesn't normally have
; midgets on its negative tail, in fact it doesn't have a negative tail at
; all.  But I cheated a bit by writing a formula that gives it one,
; complete with midgets.
;
; The little two-headed midget sits surrounded by its pattern, glowing
; like a vision of the holy grail, with its arms radiating around it in
; ascending powers of three, rather than in powers of two.  Thus instead
; of 4, 8, 16, we have 9, 27, 81.  BTW, this same
; increasing-powers-of-the-exponent sequence continues into the higher
; orders, though the features soon become too tiny to be distinguished.
; The sequence also prevails in the fractional order mandeloids, which is
; why those figures must be filled with such annoying discontinuities.
;
; Jim Muth
; jamth@mindspring.com
;
; START PARAMETER-FORMULA FILE FOR 19.6=============================

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; END PARAMETER-FORMULA FILE FOR 19.6===============================
;