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4,829 results
High Detail Mandelbrot Zoom. Video data: Frame rate: 60 fps Quality: Full HD Anti-Aliasing: 16x Render Time: 2 days, 18 hours, ...
43,524 views
11 years ago
A surface comparison of the Mandelbrot set and two of its close relatives, the Tricorn and the Burning Ship. The fractal is colored ...
27,271 views
1 year ago
Presented without comment.
21,742 views
7 years ago
The Mandelbrot set arises from the iterative function z_n=z_{n-1}^2+z_0. In this video we observe what happens when the ...
26,893 views
4 years ago
Evolution of Julia sets as their parameter point moves away from the center of the Mandelbrot set and leaves the cardioid at an ...
1,039 views
Quite some time ago I had some requests for some more fractional power zooms. This is what the Mandelbrot formula looks like ...
14,792 views
Fractal Music Generator is a downloadable cross-platform application for creating polyphonic audio and midi music from fractals.
1,143 views
2 years ago
Another very little instalment in the fractional power Mandelbrot series. This time phi (1.6180339887), as it has been requested a ...
23,609 views
This animation features the "Perpendicular Mandelbrot" fractal increasing one iteration at a time. After each iteration we use the ...
4,534 views
3 years ago
A mini Mandelbrot set zoom from a range of ~4 to 3.88e-50. Music: Far Out - Chains (NCS Release) More Mandelbrot videos ...
86 views
5 years ago
Evolution of Julia sets as their parameter point moves around the Mandelbrot set (counterclockwise from cardioid root to antenna ...
1,826 views
This video demonstrates the effect of changing the power of the Mandelbrot equation, and how the fractal varies. We start with the ...
62,051 views
6 years ago
A little mathematical curiosity for you today, a fractal made with a non-integer component. (z=z^τ + c). Tau (τ) is a mathematical ...
15,678 views
Varying the starting value of z from 0 - 1.5i to 0 + 1.5i linear on the imaginary axis and fixed on the real axis. (-2.5, -1.5),(2.0,1.5) ...
552 views
Evolution of Julia sets as their parameter point moves about the edge of the cardiod (period 1 component) of the Mandelbrot set ...
2,609 views
2,006 views
Flying over a 3D mandelbrot set.
4,115 views
By converting the edges of the Mandelbrot set to the orbit locations of each iteration, we can see the Mandelbrot turn into a version ...
4,621 views
4 months ago
230 views
We use the usual iteration function of the Mandelbrot Set (z=z^2+z0, where z0 ist the point we are looking at) Usually you declare ...
30,863 views