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the purposes of an illustration, that the Mandelbrot set is, in some appropriate sense, non-recursive. Since its complement is recursively enumerable, this would mean that the set itself would not be recursively enumerable. I think that it is likely that the form of the Mandelbrot set has some lessons to teach us as to the nature of non-recursive sets and non-recursive mathematics.
The Emperor's New Mind: Concerning Computers, Minds, and the Laws of Physics (Oxford Landmark Science)
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