Forum: Fractals


Subject: newby 1st fractal

Mark_uk opened this issue on Jul 20, 2004 ยท 6 posts


Mark_uk posted Tue, 20 July 2004 at 7:29 PM

Just found Fractal explorer 2.0 a day ago and been playing with it ever since. It's an amazing piece of software, Think I'm an addict already :) I remember being fascinated and bewildered about the square root of -1 when I was a kid. Then 40 years later I discover Fractals :) Anyway any simple tips and advice would be very much apreciated. Thanks

jockc posted Tue, 20 July 2004 at 8:46 PM

I am still fascinated and bewildered by i... welcome to the world of fractal art. Have a good time; make pictures you like; print them, throw them away and make better ones.


QuietRiot posted Wed, 21 July 2004 at 9:09 AM

Welcome to the grand obsession! The best tip has already been given. Make pictures you like..and post them in the gallery!!! You can always ask questions here, and someone will probably come up with an answer. FE is one of my favorite fractal programs, but you kind of have to ask specific questions for me to be of any help. LOL Miriah


TheRingess posted Wed, 21 July 2004 at 11:07 AM

Attached Link: http://markch1.home.mindspring.com

I'll second the welcome. Eventually you're going to have to discover the joy of layering fractals. As far as I know UltraFractal is the only fractal generator that allows you to layer them. So it's worth checking out.

Rykk posted Wed, 21 July 2004 at 3:59 PM

Hey - neat fractal! Welcome aboard!


MRIguy posted Wed, 21 July 2004 at 4:30 PM

If you think that blows your mind, wait until you start exploring 3 dimensional space fractals known as quaternions. The output of programs, like the one that you used, are only 2 dimensional. Yes, I know that they can be layered, but they still are derived from 2D mathematics. If you use the same formula with the same coordinates, but add a third dimension, the image can get really wierd (or plain). Think about this: If imaginary numbers come from the square root of -1, what is the square root of an imaginary number? Mind boggling, isn't it? The only way to display such mathematics is to run a ray-trace rendering from a 3D point in quaternion space. I call this image, "Utter Chaos in Quaternion Space".

Message edited on: 07/21/2004 16:32

Didn't you know that beauty is in the eye of the beholder. That's why eyedrops and rose-colored glasses are needed.