mandelbrot set
The Mandelbrot set is a mathematical object that represents a set of complex numbers. It is defined by iterating a mathematical function repeatedly on each complex number and determining if the iteration diverges to infinity or not. The set is composed of all the complex numbers for which the iteration remains bounded, forming a captivating fractal pattern with intricate shapes and self-similarity.
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Related Concepts (25)
- algorithm
- chaos theory
- complex dynamics
- complex numbers
- complex plane
- computer graphics
- deterministic chaos
- discrete dynamical systems
- feigenbaum constants
- fractal art
- fractal dimension
- fractal landscape
- fractal music
- fractal patterns
- fractals
- geometry
- iteration
- julia sets
- mathematics
- mathematics of aesthetics
- mathematics of self-similarity
- recursion
- self-similarity
- sierpinski triangle
- visualization