Lorenz Attractor as audio











>> YOUR LINK HERE: ___ http://youtube.com/watch?v=b4mVD9apgQg

The Lorenz Equations (https://en.wikipedia.org/wiki/Lorenz_...) are a chaotic dynamical system originally invented as part of a highly simplified model of weather. Changing one number gives rise to a series of bifurcations where the behaviour in time changes abruptly. Some values give chaos, I.e., evolution that is completely deterministic but hard to predict. I always wondered what the oscillations of a chaotic oscillator like the Lorenz or Roessler Equations would sound like if you could listen to them as an audio waveform, so I created a plugin for the Supercollider sound synthesis program that solves the equations in real time at audio frequencies and allows you to twiddle a bifurcation parameter by hand. What you are seeing is a Lissajous plot of two of the three variables, whose time series are played through the two stereo channels.

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