The Math Code Shapes
(eVideo)

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Published
New York, N.Y. : Infobase, [2012], c2011.
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Format
eVideo
Language
English

Notes

General Note
Encoded with permission for digital streaming by Infobase on January 16, 2012.
General Note
Classroom Video On Demand is distributed by Infobase for Films for the Humanities & Sciences, Cambridge Educational, Meridian Education, and Shopware.
Restrictions on Access
Access requires authentication through Classroom Video On Demand.
Description
To some, Jackson Pollock's art is a chaotic mass of paint, but those who love his work may be reacting to the fact that the splatters are actually fractals, and thus mirror the patterns of the natural world. In this program Professor Marcus de Sautoy explores recurring shapes found in nature and the geometric principles that unite them. He reveals that the stones of the Giant's Causeway are six-sided for the same reason that honeycombs are, and explains why soap bubbles are spheres-except when they're dodecahedrons. In addition, a Pixar cofounder shows how Mandelbrot's theories were used to create the first virtual worlds.
Target Audience
6 & up.
System Details
Mode of access: Internet.
System Details
System requirements: Classroom Video On Demand playback platform.

Citations

APA Citation, 7th Edition (style guide)

(20122011). The Math Code: Shapes . Infobase.

Chicago / Turabian - Author Date Citation, 17th Edition (style guide)

20122011. The Math Code: Shapes. Infobase.

Chicago / Turabian - Humanities (Notes and Bibliography) Citation, 17th Edition (style guide)

The Math Code: Shapes Infobase, 20122011.

MLA Citation, 9th Edition (style guide)

The Math Code: Shapes Infobase, 20122011.

Note! Citations contain only title, author, edition, publisher, and year published. Citations should be used as a guideline and should be double checked for accuracy. Citation formats are based on standards as of August 2021.

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Grouped Work ID
72d3b3c3-76ed-8b2c-ec36-67b7106c976a-eng
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Grouping Information

Grouped Work ID72d3b3c3-76ed-8b2c-ec36-67b7106c976a-eng
Full titlemath code shapes
Authorfilms for the humanities sciences
Grouping Categorymovie
Last Update2023-01-17 14:42:32PM
Last Indexed2024-06-08 23:52:07PM

Book Cover Information

Image SourceclassroomVideoOnDemand
First LoadedDec 3, 2022
Last UsedMay 29, 2024

Marc Record

First DetectedApr 08, 2012 12:00:00 AM
Last File Modification TimeJan 17, 2023 02:47:59 PM

MARC Record

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300 |a 1 streaming video file (60 min.) :|b sd., col., digital file.
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500 |a Encoded with permission for digital streaming by Infobase on January 16, 2012.
500 |a Classroom Video On Demand is distributed by Infobase for Films for the Humanities & Sciences, Cambridge Educational, Meridian Education, and Shopware.
5050 |a Hidden Geometric Force Underpins Nature (3:07) -- Legend of the Giant's Causeway (1:56) -- Perfect Hexagons in Honeycomb (3:11) -- Efficiency of Hexagonal Arrays (2:34) -- Efficiency of Spheres (2:54) -- Nature is Lazy (3:32) -- Natural Explanations for Shapes (3:20) -- Studying Surface Tension (2:03) -- Ancient Fascination with Shape (2:15) -- Geometry and the Platonic Solids (2:37) -- Crystalline Structures (3:52) -- Symmetry and Shapes in Biology (2:48) -- False Symmetry of Snowflakes (4:21) -- Searching for Organization (2:21) -- Jackson Pollock's Paintings (2:31) -- Creating Fractals in Art (3:06) -- Fractal Branching in Nature (2:19) -- Mandelbrot Set (2:40) -- Example of Fractal Terrain (2:17) -- Computer-designed Realism (1:49) -- The Math Code: Shapes: Summary & Credits (2:18)
506 |a Access requires authentication through Classroom Video On Demand.
520 |a To some, Jackson Pollock's art is a chaotic mass of paint, but those who love his work may be reacting to the fact that the splatters are actually fractals, and thus mirror the patterns of the natural world. In this program Professor Marcus de Sautoy explores recurring shapes found in nature and the geometric principles that unite them. He reveals that the stones of the Giant's Causeway are six-sided for the same reason that honeycombs are, and explains why soap bubbles are spheres-except when they're dodecahedrons. In addition, a Pixar cofounder shows how Mandelbrot's theories were used to create the first virtual worlds.
5212 |a 6 & up.
538 |a Mode of access: Internet.
538 |a System requirements: Classroom Video On Demand playback platform.
588 |a Title from distributor's description.
650 0|a Engineering mathematics.
650 0|a Fractals.
650 0|a Geometry.
655 0|a Educational films.
655 0|a Internet videos.
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7102 |a Films for the Humanities & Sciences (Firm)
7102 |a Infobase.
7102 |a Open University.
7760 |i Originally produced: |d Open University, 2011.
830 4|a The Math Code.
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