Original Message:
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From: Bruce Bostwick [email protected]
Date: Tue, 23 Dec 2008 17:30:53 -0600
To: [email protected]
Subject: Re: Incoming!



>Unless the fluid flow is completely laminar (which is extremely rare  
>in nature), there's turbulence involved, which is naturally chaotic.   
>Which is why I mentioned that that was a less informative answer than  
>it might appear.  (i.e. it was a joke .. :)

OK, fair enough....but quantum chaos comes about so quickly with virtually
anything (you weren't here but I did a thought experiment that showed that
h-bar introduces chaos in a billard ball though experiment in only 1-1.2
seconds). So, I guess I just don't think about that, because it's true of
everything and not useful.

> OK, in what sense are you talking about fractals here.  In  
> particular, why shouldn't standard wave theory work?
>
> Dan M.



>If it were wave action, also, I'd expect some reverse flow in the  
>cycle at least right after the front arrived.  From the description,  
>it sounded more like the wind speed varied between zero and maximum in  
>one direction .. (to OP) right?


I model phenomenon for a living.  Most of it is complex enough so that it
is impossible to sit down and calculate it from first principles.  But, one
can do phenomenology.

When I was saying wave action, it was because that the first order fit to
what Nick described was A(1+sin(wt)).  Clearly there is a constant as well
as sin term for the wind to go from zero to high to zero.

Since Doug was talking about hiking in the Sierra, I immediately thought of
many possible combinations that could results in this phenomenon (just
think of all the valleys and canyons and natural resonences).  But, in the
absense of more data, I tend to think of the simplest phenomenology I can.

Plus, chaos and fractal are popular physics buzz words.  Most of the time,
they have been misused.  In particular, I don't understand how fractional
dimensions are particularly useful in a modeling a pehomenon in which the
information given matches A(1+sin(wt).  I realize now that the reference to
chaos was a joke, but I still don't understand what brought non-integer
dimenisons to mind.  

Dan M. 

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