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by Marianne Fletcher
When Chaos Theory is used to make predictions from seemingly random data, symmetry emerges which is “fractal-like” in nature, i.e. patterns are made up of exactly similar patterns embedded infinitely deeply within themselves. Underlying such symmetries are recursive equations (sometimes involving irrational as well as Fibonacci numbers) which can be used to generate snowflake and fern and spiral patterns, chaotic Mandelbrot sets, and perhaps even an entire universe!