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The Fractal Geometry of Nature was created in 1982.
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∙ 9y ago
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Why can't nature make a perfect fractal?
A perfect fractal would need to be infinite. Nature does not have infinite molecules to make a perfect fractal. Simple!
What mathematics is involved in 3d snowflake?
Probably fractal geometry.
What is the mathematical basis of fractals?
A fractal is a geometric shape that when zoomed in on, will look approximately the same as it did before. Fractal geometry is a more complex version of regular Euclidean geometry. Euclidean geometry included just circles, squares, triangles, hexagons, octagons and all other regular shapes. Fractal geometry is the study of fractals and all of its components. Fractal geometry, out of all of its other uses, is mainly used to describe every other shape possible that isn’t classified into regular Euclidean geometry. Although not many people know what a fractal is, they encounter them on a regular basis and fractals have many uses all of which are extremely overlooked by many people.
When was Fractal Records created?
Fractal Records was created in 1994.
When was The Fractal Prince created?
The Fractal Prince was created in 2012.
When was Fractal Analytics created?
Fractal Analytics was created in 2000.
Who was the mathematician best known for developing fractal geometry?
Benoit Mandelbrot
When was Ultra Fractal created?
Ultra Fractal was created in 2006-05.
When was Fractal Possession created?
Fractal Possession was created on 2007-05-02.
When was Seymour the Fractal Cat created?
Seymour the Fractal Cat was created in 1996-04.
What is the name of endlessly generating patterns are the geometry of nature?
You might mean fractal geometry. Fractals are recursively defined, so they endlessly generate patterns. Fractals can also be used to describe naturally occurring shapes and patterns like the way in which plants grow.
How was fractal geometry developed?
The ideas behind fractal geometry came out of work undertaken in the 19th century by mathematicians like Bernard Bolzano, Bernhard Riemann and Karl Weierstrass. They were studying functions which were continuous [everywhere] but not differentiable [almost anywhere]. The term "fractal" was first used by a modern mathematician called Benoit Mandelbrot.
