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Gold Enthusiast
Posted
I want some good links to fractal information. Something that would allow me to better understand just what Mandelbrot or Julia discovered. What was the formula...or was there one...or do we even care about a formula? Were they using computers? What were they trying to do and what did they do ( aside from discovering a way of measure)? The 2 sets look very different, how many others might be possible? Can a computer be programmed to discover another set?

I have found info here, but it's not enough.

Earth Monitoring Station

Professor Sprott

Bob Devaney

Cynthia Lanius

Pascal's Triangle

I am poorly educated in math and need help just trying to understand fractals. No real reason, just want to do it. Thanks!
 
Posts: 1190 | Location: Spenard, Alaska, home of the Spamtones | Registered: 06-03-02Reply With QuoteEdit or Delete MessageReport This Post
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Posts: 7600 | Location: in the backwoods of North Carolina | Registered: 06-07-02Reply With QuoteEdit or Delete MessageReport This Post
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Thanks so much, 'fuse. Those sites should keep me thinking for a good long while.
 
Posts: 1190 | Location: Spenard, Alaska, home of the Spamtones | Registered: 06-03-02Reply With QuoteEdit or Delete MessageReport This Post
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It is very possible for a computer to be programmed to discover another fractal set. However, it's dependent on what limits you set. Are we talking a two-dimensional fractal?
 
Posts: 195 | Location: Illinois | Registered: 06-05-04Reply With QuoteEdit or Delete MessageReport This Post
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Picture of Pin~Jinx
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I second CHRIS F's opinion.
The method has been devised, it is up to us to go on / the need, the requirement usually defines the limit for me.

The theorem of fractals can be very well used in deciphering [u]series[/u] or Arithmetic Progression, for that matter.

See you around,
Pin~Jinx / anarchist pining exam-pressure
 
Posts: 619 | Location: Karachi | Registered: 06-27-02Reply With QuoteEdit or Delete MessageReport This Post
Gold Enthusiast
Picture of Byter
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Hi NQD:
I can't do you much better than 'Fuse for information
on fractuals but here a link to the greatest fractual I've found on the net.

Neat Fract

You might want to "Right Click" & "save target as" since
this thing is huge (489KB) Eek, But well worth it (IMHO).

Mike b. (AKA Byter)

This message has been edited. Last edited by: DorianGreyed,
 
Posts: 1052 | Location: Sun Valley, Calif. :^þ | Registered: 06-03-02Reply With QuoteEdit or Delete MessageReport This Post
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