The Mandelbrot set is born

Starting with complex numbers, C is the seed. Iterate Z sub N plus 1 equals Z sub N squared plus C, where Z sub zero equals zero. If the sequence remains bounded, C belongs to the set. Bounded by 2, never escapes, the Mandelbrot set is born. (Born) [Instrumental] Self-similar at every scale, fractal geometry defined. Zoom in forever, patterns reappear. Edges are infinitely complex, boundary of the set. Real and imaginary plane, a canvas of infinity. Defined by simple iteration, chaos and order intertwined. [Instrumental] Bounded by 2, never escapes, Bounded by 2, never escapes, the Mandelbrot set is born. [Instrumental] Bounded by 2, never escapes, Bounded by 2, never escapes, the Mandelbrot set is born. [Instrumental] The Mandelbrot set is born. [End]