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-#N canvas 0 22 565 389 10;
-#X text 74 61 Lyapunov Exponent;
-#X text 25 82 This value is an estimate of the attractors potential
-for chaos. It will not necessarily be the same for any given run using
-any arbitrary fractal. The description below attempts to put "attractors"
-into three catagories.;
-#X text 48 262 Don't forget \, just because an "attractor" is not chaotic
-\, it does not mean that it will not generate an interesting stream
-of number \, if only until they converge.;
-#X text 40 151 < 0;
-#X text 78 151 These are not chaotic \, may produce a "short-term"
-stream of intrest;
-#X text 39 179 == 0;
-#X text 80 179 Attractors converge to one or more points;
-#X text 40 197 > 0;
-#X text 80 198 Chaos begins. Higher values indicate "more" chaos.;