Design Your Own Sheep | electric sheep Design Your Own Sheep | electric sheep While the screensaver is running, you can use the up (or down) arrow key to vote for the sheep you like (or not), and so influence the evolution of the flock. Furthermore, you can design your own sheep and post them into the gene pool. If your sheep are popular, they will interbreed with the rest of the flock and produce children. By mutating and crossing the genomes, variations of your sheep will appear and themselves evolve. To design your on sheep, Windows users can run Fr0st or Apophysis.
about | electric sheep about | electric sheep Electric Sheep is a collaborative abstract artwork founded by Scott Draves. It's run by thousands of people all over the world, and can be installed on any ordinary PC, Mac, Android, or iPad. When these computers "sleep", the Electric Sheep comes on and the computers communicate with each other by the internet to share the work of creating morphing abstract animations known as "sheep". Anyone watching one of these computers may vote for their favorite animations using the keyboard. The more popular sheep live longer and reproduce according to a genetic algorithm with mutation and cross-over.
3D fractals

Fractale

fractals

Neural Networks Neural Networks Return to index Life Sciences Publications By Thomas Kromer Spatial Neural Networks Based on Fractal AlgorithmsBiomorph Nets of Nets of ... Thomas Kromer,Zentrum für Psychiatrie,Münsterklinik Zwiefalten ,G
Fractals Here is some Mathematica code to numerically solve this using the Beeman integration scheme with the predictor-corrector modification: (* runtime: 45 seconds, increase n for higher resolution *) n = 40; tmax = 25; dt = 0.1; h = 0.25; g = 0.2; mu = 0.07; zlist = {Sqrt[3] + I, -Sqrt[3] + I, -2I}; image = Table[z = x + I y; v = a = a1 = 0; Do[z += v dt + (4a - a1)dt^2/6; vpredict = v + (3a - a1)dt/2; a2 = Plus @@ ((zlist - z)/(h^2 + Abs[zlist - z]^2)^1.5) - g z - mu vpredict; v += (2a2 + 5a - a1)dt/6; a1 =a; a = a2, {t, 0, tmax, dt}]; r = Abs[z - zlist]; Hue[Position[r, Min[r]][[1, 1]]/3], {y, -5.0, 5.0, 10.0/n}, {x, -5.0, 5.0, 10.0/n}]; Show[Graphics[RasterArray[image]], AspectRatio -> 1] The picture on the left shows another version with five magnets. See also my linked pendulum and spherical pendulum. Fractals
Fractal World Gallery Thumbnails : cosmic recursive fractal flames or flame fractals

Fractal World Gallery Thumbnails : cosmic recursive fractal flames or flame fractals

Fractal World Gallery contains a collection of Pure flame fractals, fractal flame composites, fractals, etc: established 1998 Flame Fractals date from 1998 to the Present. by Cory Ench © 2007 Images from this gallery may only be used with artist's permission Fractal software includes Frax Flame and Apophysis for cosmic recursive fractal flames. FAQ I CONTACT I PRINTS More artwork by Cory Ench at www.enchgallery.com 164 images in room 7 click on the thumbnails for full view fractal image 164 images in room 7 120 images in room 6 120 images in room 5 120 images in room 4 120 images in room 3 132 images in room 2 120 images in room 1 Other non fractal art by Cory Ench at home Thanks for viewing the Fractal World Gallery.
Chaoscope Fractals Photo Gallery by Nick Powell at pbase
Fractal Experience
Sculpture - News December 24 Thanks again for a great holiday season! A certain amount of cynicism about Retailmas is entirely appropriate, but as a combined retailer and actual person, know that I'm always happy to see you. And since I just realized I didn't announce it here, for completeness: Behold the Glow Cuttlefish Bottle Opener.

Sculpture - News

The Wonderful World of 2D and 3D Fractal Geometry - Pxleyes.com Blog The Wonderful World of 2D and 3D Fractal Geometry - Pxleyes.com Blog Fractals are shapes that can be split into several parts and every part is a reduced size of the whole. They usually have fine structures at arbitrarily small scales, being too irregular to be described in traditional Euclidean geometric language. Fractals have an infinite complexity and it’s almost impossible to reproduce such a complicated image.