Embers by TDA "Doing spectacular things with very little code has a long tradition in the demoscene. Born out of necessity when home computers were slow and memory space scarce, pushing against artificial boundaries became a popular “sport” when PC hardware power blew up. Time and again we’ve seen demosceners tighten the limits in search of a good challenge and do voodoo with 64 and even 4 kilobytes. At the recent edition of Assembly, a demoscene main event in Helsinki (Finland) with a 20 year history, this race for minimal footprint has reached a new low: 1 kilobyte (1024 bytes) or less! While technically 1k (and smaller) intros are nothing new, Assembly’s first ever “1 kilobyte intro competition” marks a breakthrough for the category."

The fractal surface of a strange attractor

This fractal consists in a combination (using complex division) of two Julia II fractals.

Kaleidoscopic IFS Fractal
By Softology.

Mandelbulb

Ducks Fractals variations

Variations of the Mandelbox, a fractal discovered by Tom Lowe in 2010 by applying recursive spherical folding transformations to generate fractals.

Inverse Julia Set calculation for √(z - c)/ √(z - d) on the (x,z) plane, extruded along the y-axis.

Spherical version of the 2.5 dimensional Julia Set

The basic inverse quaternion julia set.

Electric Sheep

Three-dimensional rendering of Julia set using distance estimation by Gert Buschmann.

Inversive Circles by William Gilbert, University of Waterloo.

An interesting new look at the Menger sponge: slicing the sponge at an angle produces six-sided stars. One of the proposed exhibits for the Museum of Mathematics, MOMATH.

Newton Fractal

A beautiful spot in the 3-d Mandelbrot set. To see more check out this gallery.

A fractal dodecahedral subdivision of the sphere

An Apollonian gasket

A Wada Basin is a naturally occurring fractal that can be constructed using 3 mirrored spheres as above.

"Koch Curve 85degrees: Generalizing the von Koch curve with an angle a chosen between 0 and 90°. The fractal dimension is then


http://en.wikipedia.org/wiki/List_of_fractals_by_Hausdorff_dimension