IN what?????????????? a cell? an organism? an eyelash? a leaf? it all depends. in each of these there are tens of hundreds of thousands of millions etc. be more specific, then maybe we can answer your question. your welcome, the fractal twins (Julie and Catherine)
Pi is a number. There are no fractals of pi.
No. Fractals are geometric shapes which include high calculations. I'm not even able to do the first part of it.
If you look closely and carefully enough, nature is ALL fractals; snowflakes, leaves, tree branches, coastlines, everywhere.
Benoit Mandelbrot
Fractals are commonly used for digitally modeling irregular patterns and structures in nature. They are also very useful for image compression, producing an enlarged picture with no pixilation.
There are infinitely many fractals so no list can exist.
By their very nature fractals are infinite in extent.
But to a mathematician, it is a neat, neat subject area. Why are fractals important? Fractals help us study and understand important scientific concepts, such as the way bacteria grow, patterns in freezing water (snowflakes) and brain waves, for example. Their formulas have made possible many scientific breakthroughs.
Pi is a number. There are no fractals of pi.
Crystals are usually not fractals.
They have positive non-integer dimensions.
Nobody. Fractals are not owned by anyone!
The Beauty of Fractals was created in 1986.
Some common techniques for generating fractals would be to use iterated function systems, strange attractors, escape-time fractals, and random fractals.
Fractals were discovered in 1975 by a scientist names Benoit Mandelbrot.
Fractals are used for computer generated terrains.
There are several types of fractals, but they can generally be categorized into three main types: geometric fractals, which are created through simple geometric shapes and repeated transformations; natural fractals, which occur in nature and exhibit self-similarity, such as snowflakes and coastlines; and algorithmic fractals, which are generated by mathematical equations and computer algorithms, like the Mandelbrot set. Each type showcases unique properties and applications across various fields, including mathematics, art, and computer graphics.