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Mandelbrot set & Platonic mathematics

Michael Olea olea at netcom.com
Sun Feb 13 01:01:41 EST 1994

tobis at skool.ssec.wisc.edu (Michael Tobis) writes:

>In article <CKsLoL.8J4 at kaiwan.com>, ming at kaiwan.com (ming of mongo) writes:

>|> 	There are plenty of goofy pop science books on the subject of 
>|> fractals and chaos, mostly writen by people who read other goofy pop 
>|> science books.  Chaos theory, or the little I understand of it, seems to 
>|> be the most beautifull, and interesting branch of mathematics that i have 
>|> ever seen.  But, it's hard, much to hard to get from a dime novel science 
>|> book.  It is based on non-linear equasions, which are so dificult that 
>|> approximation is the accepted way to deal with them, even among advanced 
>|> mathematicians.

>Well, sorta. The results of the tehorems about chaotic systems are not
>approximate. Otherwise, nicely said.

>|> 	I hope you retain your objectivity while reading on the subject.  
>|> there are some good books on the subject, although they treat it only in 
>|> a very general way.  "Chaos" by James Gliek, is one that doesn't get 
>|> bogged down in fantasy.  It is mostly, however, about the scientists that 
>|> brought chaos theory about, and not so much about the math.

>Gleick's book is just as bad as the rest. If you have a little math
>(undergrad calculus would do) and really want an idea what it is about, read
>Ian Stewart's _Does God Play Dice?_ If you CAN'T read that book, kindly
>refrain from mentioning "chaos theory" publicly. I especially wish Michael
>Crichton and Steven Spielberg had taken this advice.


>what a wierd list of newsgroups...

	If you like cartoons you might also like the books
By Abraham & Shaw, from "The Visual Mathematics Library":

"Dynamics, The Geometry of Behavior, Part One: Periodic Behavior",
"Dynamics, The Geometry of Behavior, Part Two: Chaotic Behavior"

	These are from the "dynamics collective" at UCSC - Farmer,
Packard, Shaw, Crutchfield - that group.  Nice cartoons.

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