This is an interactive playground where you can try out how the fractal changes with respect to a hyper parameter c.
Points represent initial parameters to a function
\(f_c(z) = {z^2 + c}\)
where values quickly explode to infinity after iteration.
Those are called unstable points.
Example path is visualized from point A as initial input to function above.
Path represents the steps after each iteration.
If you move point A to a dotted zone, you will see that the path doesn't converge to the center (point x=0, y=0), but instead goes to infinity.
Also try moving point C to change the hyper parameter and see how the fractal changes.