Let flag to start, and let dots arragging together to morph Julia Set. Initial start, assign value of seed (or move cursor) to corresponding details of Mandelbrot set to get interesting pattern. To do non-realtime iterative: Press space to re-init points, let A to morph (some points will lose on its origins and lost precise) or let S to morph (keeps all points, but number of them doubling).
Resulting fixed number of dots of Julia morph when Constant Imag <> 0, instead of that, adaptive can't used right now. So, try to change Constant Real values for first test to see nicely arragging morph points! :) | 0.26+0i is nice. Attractive points (which I refer as these moving lines which depends on mouse position) determines which iterative point are in bound of Julia Set (though zero offset when mouse position at the cursor will be called in bound of Mandelbrot Set). References: https://acko.net/blog/how-to-fold-a-julia-fractal/ http://www.karlsims.com/julia.html https://www.youtube.com/watch?v=vfteiiTfE0c&t=704s Finding square root of complex number in polar form: https://en.wikipedia.org/wiki/De_Moivre%27s_formula