Introduction to Mandeltrig
Exploring Mandeltrig reveals several interesting facts. Zooming into the
Mandeltrig Comprehensive Overview
Zooming into the The result of using trigonometric functions after each Mandelbrot iteration. Formula: Z = Z(n-1)^2 + c Re(Z) = tan(Re(Z)) Im(Z) ... Complex power mandelbrot zoom Power: 2 + 0.001i.
Zooming into the Mandelbrot fractal using orbit traps to generate the worm-like entities Music: "Burning In The Atmosphere" by ...
Summary & Highlights for Mandeltrig
- Zooming into a Mandelbrot fractal while slowly increasing iteration count Formula: Z = Z^2^(1 + (iteration mod 3)) + C in other ...
- Formula: You start off by iterating the mandelbrot formula n times, this video has n=125 C_0 = c C_n+1 = C_n^2 + c After iterating ...
- Formula: if(iteration%2 == 0) Z = Z^2 + (C^2 + C) else Z = Z^7 + (C^2 + C) Music: "Equinimity" by Nuisance.
- I've made some new Mandelbrot recordings today, hope you like it. The neon tunnel at the end is from tunnelmotions artist.
- Chasing Mandelbrot
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