Minimalist Mandelbrot set
SMRTR summary
The Mandelbrot set, a renowned fractal, comprises complex numbers where iterations of f(z) = z² + c stay bounded. At its core, the set has two main regions: a heart-shaped area where iterations converge to a point, and a disk-shaped region where double iterations converge to a fixed point. These components form the central structure, while the remaining portions exhibit complex bounded behaviors that create the fractal's intricate patterns.
SMRTR provides this summary for quick context. The original article belongs to John D. Cook.
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