This video is about the problem of turning a sphere inside out, by passing the surface through itself, without making any holes or creases. Mathematicians believed the problem to be unsolvable until 1958, when Stephen Smale proved otherwise. The motion of turning a sphere inside out, called a regular homotopy, is extremely difficult to visualize. The homotopy in this film was developed by Bernard Morin, a blind mathematician. The motion is illustrated with a sequence of chicken-wire models, built by Charles Pugh, showing the crucial stages in the motion. Commentary is provided by mathematicians Nelson L. Max, Stephen Smale, and Charles Pugh, and by physicist Judith Bregmann.
Turning a Sphere Inside Out (DVD)
📄 Viewing lite version
Full site ›
Book Details
Author(s)Nelson L. Max
PublisherA K Peters/CRC Press
ISBN / ASIN1466553944
ISBN-139781466553941
AvailabilityUsually ships in 1 to 3 weeks
Sales Rank3,488,754
CategoryMathematics
MarketplaceUnited States 🇺🇸
Description ▲
More Books in Mathematics
Topics in Finite and Discrete Mathematics
View
Applications of Mathematics in Engineering and Economi…
View
Linear Algebra Supplement to Accompany Calculus with A…
View
Random Matrix Models and their Applications (Mathemati…
View
Continuous Crossed Products and Type III Von Neumann A…
View
First European Congress of Mathematics Paris, July 6-1…
View
Workshop Statistics: Discovery with Data, JMP Companio…
View
XXVI International Workshop on Geometrical Methods in …
View
Social Policy Reform in Hong Kong and Shanghai: A Tale…
View