About The Mandelbrot Set | The origin and applications of Fractal Geometry (Full Documentary)
Presented by Arthur C. Clarke and with music by David Gilmour, this documentary will take you on a trip into the Twilight Zone with the deeply strange Mandelbrot set and fractal geometry. ------- Chapters ▷ 00:00 - Introduction ▷ 02:13 - The Mandelbrot set, a.k.a. "The Thumbprint of God" ▷ 07:27 - The Equation ▷ 11:45 - The colours and shapes of the Mandelbrot Set ▷ 16:24 - Fractal geometry allows us to describe nature ▷ 24:27 - Applications of fractal geometry ▷ 26:50 - Discussion with Stephen Hawking about the limit of the universe ▷ 31:27 - Applications of fractal geometry ▷ 34:54 - Fractal image compression systems ▷ 41:24 - Application of fractal geometry in medicine and art ▷ 44:43 - The philosophical implications of fractal geometry ▷ 49:10 - Credits ------- ------- Original Title: Colours of Infinity Directed by Nigel Lesmoir-Gordon © 1995, Licensed by Screenbound ------- Documentaries about politics, society and science produced by leading studios around the world. Our goal is to be a reliable source of high-quality information and investigative journalism for a better
The Mandelbrot Set | The origin and applications of Fractal Geometry (Full Documentary) is presented by wocomoDOCS. Its listed runtime is 52 minutes. The source link and publisher attribution are provided with the embedded film.
As a society documentary, The Mandelbrot Set | The origin and applications of Fractal Geometry (Full Documentary) uses mandelbrot, origin, applications as its central frame. Social documentaries work best as invitations to examine systems through lived experience. Distinguish individual testimony from wider claims, and consider which institutions, incentives and inequalities shape the choices shown.
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Documentary details and original source
- Title
- The Mandelbrot Set | The origin and applications of Fractal Geometry (Full Documentary)
- Category
- Society
- Runtime
- 52 minutes
- Language
- English
- Publisher
- wocomoDOCS
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