The present invention satisfies z = z * z + c (z = x + iy, c = a + ib) and is a set of Mandelbrot, which is a collection of complex-plane points (where point C does not radiate infinitely on this complex plane) In the chaos pattern generation method for generating a chaos pattern consisting of a set of Julias, which is a collection of points generated in the Mandelbrot equation for a fixed C value and a fixed C value, the z = z * z + c (z = x At + iy, c = a + ib), the ignition equation is repeatedly calculated by setting the initial value of z to z = 0 + 0i; Depending on the value of c, z converges to a single value, cyclically hovering between multiple values, and diverging to a very large value; When the ignition equation is repeated with the initial value of x at x = ax (1-x) at x = ax (1-x), x converges according to the value of a, and moves cyclically between various values and is chaotic The value is repeated; Likewise in the Mandelbrot set, the ignition equation is calculated over and over again with z = 0 + 0i, z converges to a single value according to the c value, circulates between multiple values, and diverges to a large value. When the initial value is z = 0 + 0i, it is characterized by being a group of complex numbers c that do not emit z = z * z + c.
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机译：本发明满足z ＝ z * z + c（z ＝ x + iy，c ＝ a + ib）并且是Mandelbrot的集合，Mandelbrot是复杂平面点的集合（其中点C在该点上不无限辐射）。复平面）在用于生成由一组Julias组成的混沌模式的混沌模式生成方法中，Julias是在Mandelbrot方程中针对固定C值和固定C值生成的点的集合，z = z * z + c（z = x At + iy，c = a + ib），通过将z的初始值设置为z = 0 + 0i来重复计算点火方程;根据c的值，z收敛到单个值，在多个值之间循环地徘徊，并发散到非常大的值;当在x = ax（1-x）处x的初始值为x时重复点火方程式时，x根据a的值收敛，并在不同的值之间循环移动并变得混乱。重复值;同样，在曼德尔布罗特（Mandelbrot）集中，z = 0 + 0i一遍又一遍地计算点火方程，z根据c值收敛到单个值，在多个值之间循环，并发散成较大的值。当初始值为z = 0 + 0i时，其特征是不发出z = z * z + c的一组复数c。
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