Julia set
Julia sets, described by Gaston Julia, are fractal shapes defined on the complex number plane. Given an iterated map of the complex plane to itself, or a collection of such maps, the Julia set for this system can be defined (informally) as the set of points for which nearby points do not exhibit similar behaviour under repeated iterations of the map(s).
Examples of Julia sets for quadratic maps
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~ Table of Content ~
| ► | Introduction |
| ► | Quadratic maps |
| ► | Relation to Mandelbrot set |
| ► | Attractors and repellers |
| ► | Generalisations |
| ► | Examples of Julia sets for quadratic maps |
| ► | Julia set using reversed formula |
| ► | Sister projects about the Julia set |
| ► | External links |
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