if the z gets away from the origo on the number line of complex numbers {it's like a coordinate system (y axis is the value of i)}, we paint the c white, if the z "gets caught", and goind around somewhere, the c is black. and that's how we get this neverending picture. it couldn't be big enough. that's the definition of Mandelbrot-set.
in the set of "complex numbers":
first time: z=0
we tell c.
z=z*z+c
it goes on endless.
if the z gets away from the origo on the number line of complex numbers {it's like a coordinate system (y axis is the value of i)}, we paint the c white, if the z "gets caught", and goind around somewhere, the c is black. and that's how we get this neverending picture. it couldn't be big enough. that's the definition of Mandelbrot-set.
nagysebestyen 3 years ago
Much better to understand than the coulourful version. I would love to be able to navigate the fractal by myself...
loygijom 4 years ago
basicly it goes on forever right?
sheesh thats the size of a particle. lol.
MentosAndPepsi 4 years ago