Nathan Selikoff

Orlando, FL
I love to experiment in the fuzzy overlap between art, mathematics, and programming. The computer is my canvas, and this is algorithmic artwork—a partnership mediated not by the brush or pencil but by the shared language of software. Seeking to extract and visualize the beauty that I glimpse beneath the surface of equations and systems, I create custom interactive programs and use them to explore algorithms, and ultimately to generate artwork.

In the world of chaotic dynamical systems, minute changes in initial conditions produce radically different results. The interface of my software gives me hooks into the algorithms and allows me to exert a measure of control.

Art and mathematics, the right brain and the left, are inextricably linked in this work. My art depends on mathematics, yet simultaneously illuminates and unravels its beauty. I am the explorer who uncovers something extraordinary, bringing into view that which was always there to be discovered.
Untiled Faces
13 1/2 x 15 3/4 x 20 inches
Interactive sculpture (computer, LCD display, joysticks, electronics, wood enclosure)
Untiled Faces is an interactive sculpture that mixes a chaotic dynamical system with its "meta" representation, allowing the viewer to explore the four-dimensional parameter space by moving a series of levers.

The left pane of Untiled Faces shows a 32x32 grid of images. As the left lever is moved, a red square over one of the small images moves, updating two variables that affect the center and right panes. The right pane shows the selected image from the left pane at a larger size. The right lever moves a small red target within this image, updating another two variables that affect the center pane. The center pane shows a chaotic attractor, whose four coefficients are taken from the positions of the left and right levers. The center lever adjusts the virtual camera viewing this strange attractor.

Thus, all three images are linked, and in a somewhat mysterious way, show the relationship between a strange attractor and its Lyapunov exponent. More info at