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tech / sci.math / Beautiful and Interesting Attractors (9)

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* Beautiful and Interesting Attractors (9)casagiannoni
+- Re: Beautiful and Interesting Attractors (9)casagiannoni
`- Re: Beautiful and Interesting Attractors (9)casagiannoni

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Beautiful and Interesting Attractors (9)

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From: casagian...@optimum.net
Newsgroups: sci.math
Subject: Beautiful and Interesting Attractors (9)
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 by: casagian...@optimum.net - Tue, 4 May 2021 19:59 UTC

A certain type of system has progressive states as represented by
points on the XY coordinate plane. If totally chaotic, then points
would range evenly over the plane, but these systems have strong
attractors that are often beautiful and /or interesting.

Check out a sample of 12 from a library of 512 :
https://postimg.cc/gallery/JB8TtTj

Note a detailed descriptive paper :
https://www.scribd.com/document/482630123/SA18-Paper

Free Windows software available on request.

Note capture of program on system 93 :
https://postimg.cc/F7pdpQd1

Post or Email or 631 757 2793 ( calls screened, leave message )

Re: Beautiful and Interesting Attractors (9)

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From: casagian...@optimum.net
Newsgroups: sci.math
Subject: Re: Beautiful and Interesting Attractors (9)
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References: <3r939gt2seoqo7k6m7rc2aljtocboj62st@4ax.com> <9a0026b3-7dd9-43fa-9a2c-325dfbe70505n@googlegroups.com>
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 by: casagian...@optimum.net - Wed, 5 May 2021 13:35 UTC

>
>There is no such thing as a zero point fractal...

What are you talking about ? Did I say or imply anything about these
attractors being some type of fractal, although I believe they are ?

>The Koch curve iteration converges to a finite limit.

Yes the Koch converges but how does that relate to this discussion ?

Re: Beautiful and Interesting Attractors (9)

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From: casagian...@optimum.net
Newsgroups: sci.math
Subject: Re: Beautiful and Interesting Attractors (9)
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Date: Fri, 07 May 2021 17:46:55 -0400
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 by: casagian...@optimum.net - Fri, 7 May 2021 21:46 UTC

Anyone having difficulty reading or downloading the descriptine paper
at scribd, Email casagiannoni@optonline.net for a copy.

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