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The shapes of natural things—trees and clouds, blades of grass and galaxies—seem countless. Closer observation shows that nature only presents a small number of fundamental shapes and that these basic shapes obey strict laws. This program explains a new science of natural forms that aims to understand the order of nature. We see that most natural phenomena, whether the movement of planets or the secretion of hormones, follow regular cycles. Attempts to describe the order of nature mathematically have led to a new geometry: fractal geometry. (23 minutes)



 
                    

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Copyright date: ©1990




     


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Fractals: The Colors of Infinity
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The Mandelbrot set-someone has called it the thumbprint of God-is one of the most beautiful and remarkable discoveries in the entire history of mathematics. With Arthur C. Clarke as narrator and interviews with a number of notable mathematicians, inc...(more details)
 
Combinatorics

This animated six-part series begins with a discussion of permutations, with special emphasis given to the importance of arrangement. With the introduction of factorial notation, a general formula is derived for the permutations of r elements in a se...(more details)
 
The Alphabet of Shapes: Benoit Mandelbrot and Fractal Geometry

In this program, Benoit Mandelbrot takes us on a chaotic "guided tour" through Paris and a number of U.S. locations. He explains his ideas and theories by using ordinary objects and occurrences as examples, inviting viewers to look more closely at th...(more details)
 
Fractals: An Animated Discussion
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Dazzling computer animation combined with the genius of Benoit Mandelbrot and Edward Lorenz present a captivating discussion of fractals and the fundamental concepts of fractal geometry-self-similarity and chaos. Mandelbrot uses a simple head of broc...(more details)
 
Mathematics

Mathematics emerged in history around the same time as agriculture, and for the very practical reason that it was necessary to quantify crops and to count the days to determine planting and harvesting times. Since then, the need for mathematics and t...(more details)
 


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