So I guess there could be discreet levels, then. They'd be indistinguishable from any other level. Right?
In that case, in this entire thread I mean to talk only about dynamical systems like Mandelbrot (that are fractal and chaotic--though what are examples of chaotic dynamic systems that are not fractals? Is that like how emergent properties of chemistry, as chemicals grow larger and more complicated, give rise to properties of biology?). Ones that are chaotic and do not produce exact replicas.
In a dynamical system, there are technically no discreet levels, as there would be for a sierpinski. Is this true? Also, I repeat my question about program B a few posts above, this time only as it applies to dynamical system fractals.
On the side, what do you mean by applying an escape algorithm? What is that?
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