Made this when I was learning Rust a couple years ago. Take the complex plane, then apply 1/z, and evaluate whether the point lies in the Mandelbrot set (well, evaluate how long it takes to diverge) and map that to a color gradient.
Made this when I was learning Rust a couple years ago. Take the complex plane, then apply 1/z, and evaluate whether the point lies in the Mandelbrot set (well, evaluate how long it takes to diverge) and map that to a color gradient.
Just take a point called Z in the complex plane. Let Z1 be Z squared plus C, and Z2 is Z1 squared plus C, and Z3 is Z2 squared plus C, and so on. If the series of Zs will always stay close to Z and never trend away, that point is in the Mandelbrot Set.
~The pre-chorus actually describes a Julia set.~
Z next baby, z next.