Pentagonal Hexecontahedron
z_(n+1) = z_n^(6.5 + 9* |t - 0.5|) + i^(-4t) * c
seen from United States
seen from Denmark
seen from Azerbaijan
seen from Malaysia
seen from Canada
seen from United States
seen from China

seen from France

seen from United States
seen from United States

seen from Canada
seen from United States
seen from China
seen from United States
seen from United States
seen from United States

seen from Singapore

seen from United States
seen from United States
seen from United States
Pentagonal Hexecontahedron
z_(n+1) = z_n^(6.5 + 9* |t - 0.5|) + i^(-4t) * c
“The quaternion mandelbrot set isn't very interesting to look at, since it's just the surface of revolution of the set as it exists in the complex plane into hypercomplex (quaternion) space. Having said that, this animation shows the evolving quaternion multibrot from power -6 to 6, which are all rotational symmetric sets in the real axis.“
Two fractals for the price of one!
∞d12
z_(n+1) = (1-t)z_n⁶ + tz_n⁹ + c
t oscillates between 0 and 1.
Lemniscate II
3-brot with 72 orbit traps, traveling along randomly-selected interpolated 3-brot orbits. Non-escaping orbits are excluded.
z_(n+1) = 0.5 (1 + cos(t)) z_n⁴ - 0.5 (1 - cos(t)) (e^z_n² + e^z_n^-2 - 2) + c