Examples of 'mandelbrot set' in a sentence

Meaning of "mandelbrot set"

The Mandelbrot set is a fractal set in mathematics that exhibits intricate and complex patterns. It is named after mathematician Benoît Mandelbrot, who discovered the set in 1978. The Mandelbrot set is generated by a simple mathematical formula and is widely studied and appreciated for its aesthetic beauty and the fascinating self-similarity of its structures at different scales
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  • the set of complex numbers c for which the orbit of 0 under iteration of the complex quadratic polynomial zₙ₊₁ = zₙ² + c remains bounded. The boundary of this set is a fractal.

How to use "mandelbrot set" in a sentence

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mandelbrot set
Mandelbrot set with continuously colored environment.
They are considered part of the Mandelbrot set.
Mandelbrot set is in motion.
I love the aesthetic beauty of my Mandelbrot set.
The Mandelbrot set of complex numbers is a little messy.
It is conjectured that the Mandelbrot set is locally connected.
The Mandelbrot set is generated by iteration.
They are found all over your Mandelbrot set.
Inversion of lambda Mandelbrot set with different translations.
A picture of a particular spiral feature of the Mandelbrot set.
The Mandelbrot set is probably the most mysterious object in mathematics.
Demonstrate the fractal nature of the Mandelbrot set.
Correspondence between the Mandelbrot set and the bifurcation diagram of the logistic map.
Mandelbrot had originally conjectured that the Mandelbrot set is disconnected.
The Mandelbrot set is the set of all c such that the Julia sets are connected.

See also

One of their most important results is that the Mandelbrot set is connected.
The Mandelbrot set is a fractal.
This principle is exploited in virtually all deep results on the Mandelbrot set.
The really fascinating thing is that the Mandelbrot set is not just a bizarre mathematical quirk.
This derivative is used in the distance estimation method for drawing a Mandelbrot set.
This is the Mandelbrot set.
The Mandelbrot Set is essentially a plot of the complex number plane.
An example of this type are the Mandelbrot set and the Lyapunov fractal.
Mandelbrot Set Viewer is a program that displays images from the Mandelbrot set.
Douady and Hubbard have shown that the Mandelbrot set is connected.
The Mandelbrot set M is a collection of complex numbers.
Pierre Fatou defines the Mandelbrot set.
That Mandelbrot set.
The holistic view by the Mandelbrot Set.
I mean I have some Mandelbrot set code of my own that I use sometimes in training classes.
The example d 2 is the original Mandelbrot set.
Mandelbrot set is the set of all sequences defined as follow,.
But that 's simply a Mandelbrot set very big.
The Mandelbrot set of complex numbers is a little messy . This is chaos.
A global view of the Mandelbrot set is shown here,.
Another class is dynamic or algebraic fractals, which include the Mandelbrot set.
Mathematically, the Mandelbrot set is just a set of complex numbers.
While there is an infinite number of Julia sets, the Mandelbrot set is unique.
A little messy? The Mandelbrot set of complex numbers is a little messy.
Points that turned out to be one connected area, the famous Mandelbrot set.
Sheldon fires back with “ The Mandelbrot set of complex numbers is a little messy.
In his small California office he offered slides, large transparencies, even a Mandelbrot set calendar.
Mandelbrot set is in motion . Echo Choir has been breached.
If these coordinates are both null, the Mandelbrot set will be plotted.
The Mandelbrot set is also self-similar around Misiurewicz points.
Well-known iterated functions include the Mandelbrot set and iterated function systems.
The really fascinating thing isn't just a bizarre mathematical quirk. is that the Mandelbrot set.
She said… Mandelbrot set is in motion.
If you start building PyPy, it starts going through Mandelbrot set and all this thing.
Listen . Mandelbrot set is in motion.

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Examples of using Mandelbrot
Mandelbrot set with continuously colored environment
They are considered part of the Mandelbrot set
Mandelbrot is known as the pioneer of fractal geometry
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