Wot have I Dun With Mandelbrot? - Music ''Look Wot You Dun'' by Slade скачать в хорошем качестве

Wot have I Dun With Mandelbrot? - Music ''Look Wot You Dun'' by Slade

I use the formula: Z ← Zᵖ [MakePos(Z)∙Conjugate(Z)]ⁿ + Cᵐ + u Z is a complex number and C is the screen coordinate. MakePos(Z) is a complex function that makes the real and imaginary components positive. Conjugate(Z) is a function that change sign of the imaginary component for Z. n, p, m and u is real numbers. Wot have I Dun With Mandelbrot? I'll tell you. The Mandelbrot set includes Z∙Z. One Z is replaced with the Z from the burning ship, the other Z is replaced with the Z from the Mandelbar set. This gives the hybrid: MakePos (Z)∙Conjugate (Z). So now I have a new formula: Z ← [MakePos(Z)∙Conjugated(Z)]ⁿ +Cᵐ BUT I want to do something with the Mandelbrot set, so that's why I'm multiplying the formula with Zᵖ: Z ← Zᵖ [MakePos(Z)∙Conjugate(Z)]ⁿ + Cᵐ + u I've also added a constant u to the formula because it gives me more freedom to morph between the Mandelbrot set and the "Hybrid". The following morph transitions are made: (n, m, p, u) = (0, 1, 2, 0) → (1, 1, 0, 0) → (1, 2, 0, 0) → (0, 2, 2, 0) → (1, 4, 0, 0) → (0, 3, 2, 0) → (2, 5, 0, 0) → (4, 5, 0, 1) → (4.1, 5, 0, 1) → (0, 5, 2, 0) → (1, 1, 0, 0) → (0, -1, 2, 0) → (3, -2, 0, 0) → (4, -2, 0, 0) → (0, -2, 2, 0) → (2, -3, 0, 0) → (2, -3, 0, -1) → (2.5, -3, 0, -1.4) → (1.5, -2, 0, 0) → (3, -1, 0, 0) → (0, -3, 2, 0) → (3.5, -1, 0, 0) → (3.5, -1, 0, 1) → (2.5, -1, 0, -1) → (0, -1, 2, 0) → (1, 1, 0, 0) → (0, 1, 2, 0)