Dense lattice of dragon-scale filaments near c = −0.727 + 0.189i.
This region near the period-doubling sequence produces a remarkable tiling of overlapping dragon-scale-like structures reminiscent of Byzantine mosaics.
Real axis (Re)
-0.72733
Imaginary axis (Im)
0.18901i
Zoom
14.0K×
Max iterations
1,000
Complex address
This location lies in the boundary region of the Mandelbrot set, defined by iterating starting from . A point belongs to the set if the orbit never exceeds .
At zoom , each screen pixel represents a region of the complex plane roughly wide — smaller than most atoms on a real object of the same size.
The iteration depth of 1000 means the algorithm checks up to 1,000 times before declaring a point interior (black). Higher values reveal finer boundary detail but require more computation.
A classic Mandelbrot region filled with curling seahorse-like spirals.
Mandelbrot SetMassive elephant-trunk filaments wind through the boundary in repeating arcs.
Mandelbrot SetA dense spiral basin where bifurcating arms fold into one another.
Mandelbrot SetForked filaments branch outward like a high-voltage tree frozen in mid-strike.
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