mandelbrot set (zooming in)

The Mandelbrot set shows more intricate detail the closer one looks or magnifies the image, usually called “zooming in”. The following example of an image sequence zooming to a selected c value gives an impression of the infinite richness of different geometrical structures and explains some of their typical rules. The magnification of the last image relative to the first one is about 1010 to 1. Relating to an ordinary monitor, it represents a section of a Mandelbrot set with a diameter of 4 million kilometers. Its border would show an astronomical number of different fractal structures.

HYPER FRACTAL

When I was a child I had some vivid dreams. They felt like I was falling and flying into an infinite multi-dimensional environment. They were satisfying and terrifying at the same time but I couldn’t find any explanation for them. 6 years ago I read about Benoit Mandelbrot’s theory, the fractals, and it changed my perspective. I realized that my dreams were fractals. So I tried to remake my dreams as a visual VR experience. According to Benoit Mandelbrot’s theory, Fractals are the mathematical\visual explanation of the nature’s structural geometry. Geometry for irregularity.