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z^z+c smoothed with params | ||||||
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Description: z^z+c smoothed with params Bailout 256 As is obvious the z^z+c is very similiar in style to the exponential types e.g. exp(z)+c. The detail only shows when the bailout is large enough - i.e. the proof that if the magnitude sqrt(x^2+y^2) exceeds 2 then the point is outside *is only valid* for the standard Mandelbrot form i.e. either just z^2+c or maybe z^p+c or possibly any "plain" polynomial form - and certainly not true when one starts using more complicated functions. However using the "auto-power" method to calculate the divergence at bailout it's still possible to get smooth iteration colouring - and of course a smooth iteration fraction. Params for this image: Code:
Stats: Total Favorities: 0 View Who Favorited Filesize: 125.09kB Height: 696 Width: 928 Keywords: z^z smooth colouring Posted by: David Makin June 12, 2012, 11:49:03 AM Rating: by 1 members. Image Linking Codes
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