AVI Movies
Welcome to the Mandelbrot animations page. I've started replacing the animated GIFs with AVIs
as they alow longer and higher quility animations from smaller files.
| 1 |  |
This movie contains nearly 1000 frames and shows scenes along the line
(0, 0, 0.32, 0.545) to (0, 0.985, 0.32, 0.545).
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| 2 |  |
I think this movie is quite spectacular, it shows waves of spiral patterns washing over
one of the tangental circles, in views parallel to the Mandelbrot Plane
along the line (0, 0, −0.0033, 0.6380) to
(0.2995, 0,−0.0033, 0.6380). 600 frames,
24 seconds @ 25 frames per second.
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| 3 |  |
Zooming in on the point (0, 0, 0.27322626, 0.595153338) from
the perspective of the Mandelbrot plane.
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| 4 |  |
Another zoom into the Mandelbrot plane. This time we are at (-0.15550494345, 0.65017043818), deep into
"Seahorse Vally".
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| 5 |  |
This one is centred on (-0.3006818,0.6600910). The movie starts off zoomed in by about 28 billion and
zooms out until the whole Mandelbrot set is revealed.
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Animated GIFs
These animations are created by first generating a sequence of bitmaps using
the code on the Mandelbrot page,
converting them to GIFs (using Paintshop Pro) and then using the GIF
animator to combine them.
Some of these examples are quite small and jumpy to keep the file size down. With the
code you can create much smoother and more detailed ones, though you'll need a
lot of time and disc space.
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Zooming in on (0.42661603, 0.217772923)
This is a smaller animation as the frame size is only 320x240. The file size
is about 3.5MB.
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An animation zooming in on the point (-1.2583585, 0.3821136), demonstrating the
star colouring algorithm.
Click here for another
'Stars' animation.
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Three animations showing the effects of varying Z0 in the Mandelbrot image.
Increasing Z0 along the imaginary axis
Increasing Z0 along the real axis.
Detail showing the fate of the mini-Mandelbrot around c = (-1.775,0)
The file sizes are respectively 500KB, 650KB and 1.1MB. The third one has
many more frames than the other two and shows some interesting effects. High
resolution images of some of the frames can be seen on the Mandelbrot Code
page.
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Another series generated by varying Z0 in the Mandelbrot set. This starts at
python mandelbrotdriver.py -tM -i500 -c(-1.748366,0.003) -z(0,0.2570) -s400x320 -fv02570 -m500
and increments Z0 by (0,0.0002) up to
python mandelbrotdriver.py -tM -i500 -c(-1.748368,0.003) -z(0,0.2660) -s400x320 -fv02660 -m500
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