This
project is brought to you by...


MAX. ÒWho are YOU looking at?!Ó Andrew. ÒWho are you and what
are you doing with that camera closeup?Ó


Ukachi. ÒOh, no. DonÕt you DARE-!Ó Ann. ÒItÕs all right.
Take the picture.Ó
And two more pictures!


If you look closely, the picture at the
right has five red points, one of which is obscured by the white shape. That
picture on the right is the output of a system that has a period of five. On
the other hand, the picture on the right has a period of eight. It might not be
quite visible, but there are eight points in an octagonal shape inside the
white disk.
In other words... video feedback creates a
mathematical system which can have many different periods depending on the way
it is created! Amazing, isnÕt it?!
So, hereÕs how Video Feedback works. :P
Video Feedback is quite similar to a mathematical
equation, but is expressed visually.
The base ÒequationÓ is the monitor screen,
which is given an input through the camera. This input then is processed
through the ÒequationÓ and the result is the frame at that moment on the
monitor.
This happens many times each second, giving
different results/frames every time the equation finishes calculating the
answer.
This is where the fun stuff happens. By
moving the camera certain ways (rotating, zooming, moving) and using other
objects to add other effects (mirrors, glass, etc), the equation strays from
its original pattern as very strange types of input are given to it in order to
calculate an answer.
This is where this process turns into
something similar to a Mandelbrot Set. The new inputs can eventually lead to a
loop which creates patterns that have angular symmetry. In other words, the
process creates a visual answer which has a certain period in which the answers
repeat. The visual result? See the following pictures!
(Quoted from the Presentation, which can be
downloaded below)