07-Jan-2022 22:48:00

mandelbrot_test():
  MATLAB/Octave version 9.8.0.1380330 (R2020a) Update 2
  Test mandelbrot().

07-Jan-2022 22:48:00

MANDELBROT
  MATLAB version
  Create an image of the Mandelbrot set.

  For each point C = X + i*Y
  with X range [-1.000000,-0.600000]
  and  Y range [0.000000,0.400000]
  carry out 21 iterations of the map
  Z(n+1) = Z(n)^2 + C.
  If the iterates stay bounded
  then C is a member of the Mandelbrot set.

  An image of the set is created using
    M = 101 pixels in the X direction and
    N = 101 pixels in the Y direction.
    COUNT_MAX = 21 = number of iterations.

  Plot saved in graphics file "mandelbrot.png"

MANDELBROT
  Normal end of execution.

07-Jan-2022 22:48:08
  Graphics saved as "mandelbrot_101_101_21.png"
07-Jan-2022 22:48:12

MANDELBROT
  MATLAB version
  Create an image of the Mandelbrot set.

  For each point C = X + i*Y
  with X range [-1.000000,-0.600000]
  and  Y range [0.000000,0.400000]
  carry out 41 iterations of the map
  Z(n+1) = Z(n)^2 + C.
  If the iterates stay bounded
  then C is a member of the Mandelbrot set.

  An image of the set is created using
    M = 101 pixels in the X direction and
    N = 101 pixels in the Y direction.
    COUNT_MAX = 41 = number of iterations.

  Plot saved in graphics file "mandelbrot.png"

MANDELBROT
  Normal end of execution.

07-Jan-2022 22:48:16
  Graphics saved as "mandelbrot_101_101_41.png"
07-Jan-2022 22:48:20

MANDELBROT
  MATLAB version
  Create an image of the Mandelbrot set.

  For each point C = X + i*Y
  with X range [-1.000000,-0.600000]
  and  Y range [0.000000,0.400000]
  carry out 81 iterations of the map
  Z(n+1) = Z(n)^2 + C.
  If the iterates stay bounded
  then C is a member of the Mandelbrot set.

  An image of the set is created using
    M = 101 pixels in the X direction and
    N = 101 pixels in the Y direction.
    COUNT_MAX = 81 = number of iterations.

  Plot saved in graphics file "mandelbrot.png"

MANDELBROT
  Normal end of execution.

07-Jan-2022 22:48:25
  Graphics saved as "mandelbrot_101_101_81.png"
07-Jan-2022 22:48:29

MANDELBROT
  MATLAB version
  Create an image of the Mandelbrot set.

  For each point C = X + i*Y
  with X range [-1.000000,-0.600000]
  and  Y range [0.000000,0.400000]
  carry out 21 iterations of the map
  Z(n+1) = Z(n)^2 + C.
  If the iterates stay bounded
  then C is a member of the Mandelbrot set.

  An image of the set is created using
    M = 201 pixels in the X direction and
    N = 201 pixels in the Y direction.
    COUNT_MAX = 21 = number of iterations.

  Plot saved in graphics file "mandelbrot.png"

MANDELBROT
  Normal end of execution.

07-Jan-2022 22:48:56
  Graphics saved as "mandelbrot_201_201_21.png"
07-Jan-2022 22:49:21

MANDELBROT
  MATLAB version
  Create an image of the Mandelbrot set.

  For each point C = X + i*Y
  with X range [-1.000000,-0.600000]
  and  Y range [0.000000,0.400000]
  carry out 21 iterations of the map
  Z(n+1) = Z(n)^2 + C.
  If the iterates stay bounded
  then C is a member of the Mandelbrot set.

  An image of the set is created using
    M = 401 pixels in the X direction and
    N = 401 pixels in the Y direction.
    COUNT_MAX = 21 = number of iterations.

  Plot saved in graphics file "mandelbrot.png"

MANDELBROT
  Normal end of execution.

07-Jan-2022 22:52:29
  Graphics saved as "mandelbrot_401_401_21.png"

mandelbrot_test():
  Normal end of execution.

07-Jan-2022 22:55:36