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Strange Attractor DLLA strange attractor is a chaotic system whose path in phase space is fully determined, but never recurs. The particular attractor implemented by this DLL is represented by the following 3 equations: x[n+1] = sin(a*y[n]) - z[n]cos(b*x[n])
y[n+1] = z[n]sin(c*x[n]) - cos(d*y[n])
z[n+1] = sin(x[n])
The user specifies the 4 constants (a, b, c, and d) and the starting point (x[0], y[0], and z[0]). The system state described by the 3-D point and the constants will ultimately converge to the attractor after enough iterations. Download zip file (0.1M) |
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