Mandelbrot set - Wikipedia
The Mandelbrot set has its origin in complex dynamics, a field first investigated by the French mathematicians Pierre Fatou and Gaston Julia at the beginning of the 20th century. The fractal …
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, …
Mandelbrot Set Explorer
Explore the famous Mandelbrot Set fractal with a fast and natural real-time scroll/zoom interface, much like a street map. You can view additional useful information such as the graph axes and …
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 …
The Mandelbrot Set – Fractals - Mathigon
This fractal is called the Mandelbrot set, and when rotated by 90°, it looks almost like a person, with head, body and two arms. It was defined and drawn for the first time in 1978, in a …
Mandelbrot Set - fractal.garden
An interactive WebGL implementation of the most famous fractal – The Mandelbrot Set. You can zoom in and out and move around to explore this beautiful fractal.
Mandelbrot Fractal | Visualize It - GitHub Pages
Mandelbrot Fractal. The Mandelbrot Set is a set of complex numbers \( c\) such that \( f(z) = z^2 + c \) does not diverge when recursively iterated from \( z_0 = 0 + 0i \). The Mandelbrot Fractal is …
Mandelbrot Set -- from Wolfram MathWorld
5 天之前 · The term Mandelbrot set is used to refer both to a general class of fractal sets and to a particular instance of such a set. In general, a Mandelbrot set marks the set of points in the …
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: diverges to infinity, …
分形 曼德布罗特集 - Mathigon
曼德布罗特集（Mandelbrot Set）的 主体部分 内的所有序列都是 收敛 发散 沿一个轨迹 到一个点。 在顶部 球状体 内的所有序列 形成一条轨迹 收敛 发散 它由 个点组成。
- 某些结果已被删除