实验复现:绘制曼德勃罗集合 - Experiment Replication:sketch a Mandelbrot set
曼德勃罗集合是一个在复平面上的分形。定义级数z,z(0)=0,z(n+1)=z^2+c。使得级数z收敛的所有c(复数)的集合即为曼德勃罗集。
The Mandelbrot set is a fractal on the complex plane. It is defined by the series z where z(0)=0 and z(n+1)=z^2+c. The collection of all c (complex numbers) that make the series z converge is the Mandelbrot set.
The Mandelbrot set is a fractal on the complex plane. It is defined by the series z where z(0)=0 and z(n+1)=z^2+c. The collection of all c (complex numbers) that make the series z converge is the Mandelbrot set.