Green Flag. n - variable describing the level of the Sierpinski curve. n varies from 2 to 5 m - variable describing the number of revolutions by an angle of 360 / m m varies from 14 to 50 m changes 36 times and n changes 4 times. The result is 144 = 36 * 4 art images. Time of one show cycle 144 * 2 seconds = 288 seconds = 4 minutes 48 seconds.
Sierpiński curves are a recursively defined sequence of continuous closed plane fractal curves discovered by Wacław Sierpiński, which in the limit n-->∞ completely fill the unit square: thus their limit curve, also called the Sierpiński curve, is an example of a space-filling curve. The Sierpiński curve is useful in several practical applications because it is more symmetrical than other commonly studied space-filling curves. For example, it has been used as a basis for the rapid construction of an approximate solution to the Travelling Salesman Problem (which asks for the shortest sequence of a given set of points): The heuristic is simply to visit the points in the same sequence as they appear on the Sierpiński curve.
