At 01:41 AM 2/1/01 +0100, Christoph
 wrote:
In the first place there is no connection between choas theory (fractals,
Julia sets, bifurcation, you name it) and Prigogine's work.

Technically correct, I am sure, but Ilya did have a few things to say about
chaos and emergent order. One might even say he had a point of view, a
theory (greek theorein to see). Actually it has always been interesting to
me that many of the so called Chaos Theorists avoid I.P. I suspect that may
have more to do with politics that science. But whatever.

And, by the way: No real world system or organisation is in state of
equilibrium. You may have stationary states, where a sort of dynamic
balance is maintained. But more often you find the transitional state to be
the most common, the "normal" case. And yes, here chaos theory as well as
Prigogine's self-organisation *may* apply. Not guaranteed. Still it is
worth while to use analogies and give them a try.

I guess that is the real point.

Harrison





Harrison Owen
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Personal website www.mindspring.com/~owenhh

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