寻找隐秘的维度

年代:2008 

首映:2008-10-28(美国)

时长:53分钟

语言:英语

观看量:1667

豆瓣:8.8

更新:2024-04-25 13:35

剧情:
电影特效、股市和心脏病有什么相似之处?它们连接了数学的一个革命性的新分支,改变了我们看待世界的方式,并为科学分析和理解开辟了广阔的新领域。数学家从简单的好奇心发展到理解几乎每一个分支,包括我们宇宙的命运,形成了不规则的碎片。
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【寻找隐秘的维度】everywhere

The film is about fractal geometry. Someone calls fractal geometry 'the natural dynamics of everything' (a video title, 2011, available at https://www.youtube.com/watch?v=yUM7e0tIFi0). Why? Because it explains the shapes of everything in the nature: why the British coastline looks like that, why mountains looks like that, why the trees look like that, why the vessels in the body look like that, ect., etc..
Fractal geometry was invented by Benoit Mandelbrot from 1950. In general, it is a combination of classical geometry (coined by Euclid) and algorithm. The most famous fractal - The Mandelbrot Set - derives from a circle and a generating function 'f(z) = z^2 + c'. (For more knowledge, visit http://mathworld.wolfram.com/MandelbrotSet.html)

Loren Carpenter (visualize)-> what the planes might look like in flight.
Fractals - Form, Chance, and Dimension by Benoit Mandelbrot
It's one of the keys to fractal geometry call iteration in mathematicians.
First Mountain and then "Star Trek II" the Wrath of khan.
Self-similarity always zoom in and out the object look the same.
People like the great 19th century Japanese artist Katsushika Hokusai
the mystery of the monsters, a story really begins in later 19 century, Georg Cantor (German)
Created first monsters in 1883, call " Cantor Set."
Another by the Swedish Helge Von Koch, one of the classical Euclidean geometric figures.
in the 1940s, British Scientist Lewis Richardson,
Koch Curve he wrote a very famous article i Science Magazine called " How Long is the Coastline of British."
Dimension
French Gaston Julia
Mandelbrot in IBM

Go with basic and simple purpose, conducting similarity and virable options which is callled EVOLUTION.
I do like it, from the smoothly math to the real change of the world around us. Similarity is not only a Math but sharing the same vision on physics, from Newton, to Einstein, to the parallel universe.

【寻找隐秘的维度】everywhere
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