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Real World Examples & Fractical Applications => Stock Market Prediction => Topic started by: Max Sinister on May 03, 2016, 10:59:22 PM




Title: You know, I hadn't expected this when I learned about fractals years ago...
Post by: Max Sinister on May 03, 2016, 10:59:22 PM
But it does make sense that you find fractals everywhere.


Title: Re: You know, I hadn't expected this when I learned about fractals years ago...
Post by: Tglad on May 04, 2016, 08:21:07 AM
... since fractal geometry generalises Euclidean geometry?


Title: Re: You know, I hadn't expected this when I learned about fractals years ago...
Post by: Max Sinister on May 04, 2016, 07:30:57 PM
... No, that's not what I meant.


Title: Re: You know, I hadn't expected this when I learned about fractals years ago...
Post by: zebastian on May 04, 2016, 07:35:23 PM
Well, then what is it you mean? :)


Title: Re: You know, I hadn't expected this when I learned about fractals years ago...
Post by: Max Sinister on May 06, 2016, 09:08:32 PM
Which part of my first post wasn't clear?


Title: Re: You know, I hadn't expected this when I learned about fractals years ago...
Post by: cKleinhuis on May 07, 2016, 08:40:52 AM
max, this clearance comes when thinking about the fractals and the way they are formed, nevertheless the statement of tglad is the same with other (mathematical) words

chaos theory is a way to describe non smooth surfaces, smooth surfaces - like circles, spheres, cubes, triangles, pyramids - do not present fractal properties because of the straight lines, or for the circle for the clear definition, a circle circumference is exactly 2pi long.... so, since nature is not offering us smooth surfaces anywhere they must be fractal, and hence fractals generalize euclidean (geometric) worldview