Suppliment for use with the Mandelbrot and Julia Plotter.
  
                            Neil B. Breeden II
                                 8-27-89

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   Interesting areas to plot using the Julia program include:
          
             (Constants)
          Complx-R Complx-I   xmin  xmax  ymin  ymax
          -------- --------   ----- ----- ----- ----
          -0.12375  0.56508   -1.8   1.8  -1.8   1.8
          -0.12000  0.74000   -1.4   1.4  -1.4   1.4
          -0.48176 -0.53165   -1.5   1.5  -1.5   1.5
          -0.39054 -0.59679   -1.5   1.5  -1.5   1.5       
           0.27334  0.00742   -1.3   1.3  -1.3   1.3
          -0.11000  0.65570   -1.5   1.5  -1.5   1.5
          -0.11031 -0.67037   -1.5   1.5  -1.5   1.5
          -0.19400  0.65570   -1.5   1.5  -1.5   1.5
          -0.15652  1.03225   -1.7   1.7  -1.7   1.7
          -0.74543  0.11301   -1.8   1.8  -1.8   1.8
           0.32000  0.04300   -2.0   2.0  -2.0   2.0
          -0.12375  0.56508   -2.0   2.0  -2.0   2.0           
          -0.39054 -0.58679   -1.5   1.5  -1.5   1.5
          -0.11000  0.67000   -2.0   2.0  -2.0   2.0
          
          
        What do the inputs into the Julia program mean?
   
      C-R (Complx-R) is the Complex Constant Real portion's value.
      C-I (Complx-I) is the Complex Constant Imaginary portion's value.
      X min/X max are the range of X values to iterate.
      Y min/Y max are the range of Y values to iterate.
      Infinity is the value used to tell the results of
        iterating the X/Y value that it is heading off 
        to infinity. IE: When the iterated result of
        X and Y are greater that Infinity then the
        iteration of that point stops.
      Max loop it the Maximum number of loops that can
        be spent iterating one X/Y point before the
        program gives up and goes on to the next point.
      
      Note: The bigger the values of Infinity and Max count
      you use the more detail the plot can have, beware though
      that the bigger these values the slower the program will
      run. 

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   Interesting areas to plot using the Mandelbrot programs include:


          rmin       rmax        imin       imax;
          ---------  ---------   ---------  --------
          -2.250000   0.750000   -1.500000  -1.500000
          -0.199200  -0.129450    1.014800   1.067070
          -0.950000  -0.883333    0.233333   0.300000
          -0.713000  -0.408200    0.492160   0.714290
          -1.781000  -1.764000    0.000000   0.013000
          -0.751040  -0.740800    0.105110   0.115360
          -0.747580  -0.746240    0.106710   0.107790
          -0.746541  -0.746378    0.107574   0.107678
          -0.745910  -0.744480    0.111960   0.113390
          -0.745538  -0.745054    0.112881   0.113236
          -0.745468  -0.745383    0.112979   0.113039
          -0.7454356 -0.7454215   0.1130037  0.1130139
          -0.7454301 -0.7454289   0.1130076  0.1130085  
          -1.254024  -1.252861    0.046252   0.047125

   What do the inputs into the Mandelbrot program mean?
   
      X min/X max are the range of X values to iterate.
      Y min/Y max are the range of Y values to iterate.
      Infinity is the value used to tell the results of
        iterating the X/Y value that it is heading off 
        to infinity. IE: When the iterated result of
        X and Y are greater that Infinity then the
        iteration of that point stops.
      Max loop it the Maximum number of loops that can
        be spent iterating one X/Y point before the
        program gives up and goes on to the next point.
      
      Note: The bigger the values of Infinity and Max count
      you use the more detail the plot can have, beware though
      that the bigger these values the slower the program will
      run. 

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      Finally, where do the colors come from, simple put each
      pixel is iterated until it exceeds the value for Infinity
      or it gets to the Max loop value. A modulus operation is
      then preformed vs the number of colors avalible, the result
      of the modulus operation becomes the color number to assign
      the pixel.

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 For more information on Julia and Mandelbrots please reference
 the following:
 
 Byte, Dec 1986  Ploting the Mandelbrot set - Peter B. Schoeder
 
 Scientific American issues over the last several years, see the
 Computer Recreations articles by A. K. Dewdney.
 
 The Beauty of Fractals. - H. O. Peitgen  P. H. Ruchter.
 Published by Springer-Verlag.
 
 Atari ST Graphics & Sound - Walkowiak - 
 Published by Abacus Software.

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