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  1. Mandelbrot set - Wikipedia

    The mathematical study of the Mandelbrot set really began with work by the mathematicians Adrien Douady and John H. Hubbard (1985), [19] who established many of its fundamental …

  2. Mandelbrot Viewer

    Intuitive, easy-to-use Mandelbrot set viewer web app. Explore the famous fractal on mobile and desktop. Fast, high resolution Zoom, Nice color themes, Fullscreen, PNG export - Touch, …

  3. Mandelbrot Set - Math is Fun

    This is a famous fractal in mathematics, named after Benoit B. Mandelbrot. It is based on a complex number equation (z n+1 = z n2 + c) which is repeated until it: Click and make a …

  4. Mandelbrot | Desmos

    The Mandelbrot set is the set of complex values c, in which the result of the iterative function f꜀ (z) never becomes arbitrarily large. The set is plotted in the 2D Complex Plane, where the x …

  5. Online Mandelbrot Viewer - Ice Fractal

    Mandelbrot Viewer- The Mandelbrot set is drawn in real time using the GPU, with emulated double-precision so you can zoom to 1013.

  6. Mandelbrot & Co | Fractal Explorer

    Explore Mandelbrot and Julia sets by successive zooms in real time.

  7. The Mandelbrot Set – Fractals – Mathigon

    The mathematician Benoit Mandelbrot was born in Poland, grew up in France, and eventually moved to the United States. He was one of the pioneers of fractal geometry, and particularly …

  8. Benoit Mandelbrot | Fractal Geometry, Complex Numbers

    Nov 16, 2025 · Benoit Mandelbrot was a Polish-born French American mathematician universally known as the father of fractals. Fractals have been employed to describe diverse behaviour in …

  9. Mandelbrot Set Fractal Explorer

    After thousands or millions of iterations, you can resolve the finest details in the most complex parts of the fractal. See information on iterations, progress, and coordinates by hovering over …

  10. Mandelbrot Set - MathyBits

    The Mandelbrot Set is defined by a test: each point in the plane is subjected to a geometric transformation over and over again. If the resulting sequence of points all stay close to the …