Julia Sets. For a complex number c, the filled-in Julia set of c is the set of all z for which the iteration z → z2 + c does not diverge to infinity. The Julia set is the boundary of the filled-in Julia set. For almost all c, these sets are fractals.
Mandelbrot
serie Mandelbrot
Minetest Glossary
Mandelbrot set. The Mandelbrot set is the set of all c for which the iteration z → z2 + c, starting from z = 0, does not diverge to infinity. Julia sets are either connected (one piece) or a dust of infinitely many points. The Mandelbrot set is those c for which the Julia set is connected.
1 = 4D "Roundy" Mandelbrot set.
2 = 4D "Roundy" Julia set.
3 = 4D "Squarry" Mandelbrot set.
4 = 4D "Squarry" Julia set.
5 = 4D "Mandy Cousin" Mandelbrot set.
6 = 4D "Mandy Cousin" Julia set.
7 = 4D "Variation" Mandelbrot set.
8 = 4D "Variation" Julia set.
9 = 3D "Mandelbrot/Mandelbar" Mandelbrot set.
10 = 3D "Mandelbrot/Mandelbar" Julia set.
11 = 3D "Christmas Tree" Mandelbrot set.
12 = 3D "Christmas Tree" Julia set.
13 = 3D "Mandelbulb" Mandelbrot set.
14 = 3D "Mandelbulb" Julia set.
15 = 3D "Cosine Mandelbulb" Mandelbrot set.
16 = 3D "Cosine Mandelbulb" Julia set.
17 = 4D "Mandelbulb" Mandelbrot set.
18 = 4D "Mandelbulb" Julia set.
elezionacegli uno dei 18 tipi di frattale.1 = 4D
sSerie Mandelbrot "arrotondata".2 = 4D
sSerie Julia "arrotondata".3 = 4D
sSerie Mandelbrot "squadrata".4 = 4D
sSerie Julia "squadrata".5 = 4D
sSerie Mandelbrot "cugino Mandy".6 = 4D
sSerie Julia "cugino Mandy".7 = 4D
sSerie Mandelbrot "variazione".8 = 4D
sSerie Julia "variazione".9 = 3D
sSerie Mandelbrot "Mandelbrot/Mandelbar".10 = 3D
sSerie Julia "Mandelbrot/Mandelbar".11 = 3D
sSerie Mandelbrot "Albero di Natale".12 = 3D
sSerie Julia "Albero di Natale".13 = 3D
sSerie Mandelbrot "Mandelbulb".14 = 3D
sSerie Julia "Mandelbulb".15 = 3D
sSerie Mandelbrot "cCoseno Mandelbulb".16 = 3D
sSerie Julia "cCoseno Mandelbulb".17 = 4D
sSerie Mandelbrot "Mandelbulb".18 = 4D
sSerie Julia "Mandelbulb".