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The Poincaré Conjecture

In Search of the Shape of the Universe

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  • 293 pages
  • 11 hours of reading

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<b>"O'Shea tells the fascinating story of this mathematical mystery and its solution by the eccentric Mr. Perelman."-<i>Wall Street Journal </i></b> <b> <i></i> </b>In 1904, Henri Poincaré, a giant among mathematicians who transformed the fledging area of topology into a powerful field essential to all mathematics and physics, posed the Poincaré conjecture, a tantalizing puzzle that speaks to the possible shape of the universe. For more than a century, the conjecture resisted attempts to prove or disprove it. As Donal O'Shea reveals in his elegant narrative, Poincaré's conjecture opens a door to the history of geometry, from the Pythagoreans of ancient Greece to the celebrated geniuses of the nineteenth-century German academy and, ultimately, to a fascinating array of personalities-Poincaré and Bernhard Riemann, William Thurston and Richard Hamilton, and the eccentric genius who appears to have solved it, Grigory Perelman. The solution seems certain to open up new corners of the mathematical universe.

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The Poincaré Conjecture, Donal O'Shea

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Released
2007
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Title
The Poincaré Conjecture
Subtitle
In Search of the Shape of the Universe
Language
English
Publisher
Walker Books
Released
2007
Format
Paperback
Pages
293
ISBN10
0802716547
ISBN13
9780802716545
Series
Description
<b>"O'Shea tells the fascinating story of this mathematical mystery and its solution by the eccentric Mr. Perelman."-<i>Wall Street Journal </i></b> <b> <i></i> </b>In 1904, Henri Poincaré, a giant among mathematicians who transformed the fledging area of topology into a powerful field essential to all mathematics and physics, posed the Poincaré conjecture, a tantalizing puzzle that speaks to the possible shape of the universe. For more than a century, the conjecture resisted attempts to prove or disprove it. As Donal O'Shea reveals in his elegant narrative, Poincaré's conjecture opens a door to the history of geometry, from the Pythagoreans of ancient Greece to the celebrated geniuses of the nineteenth-century German academy and, ultimately, to a fascinating array of personalities-Poincaré and Bernhard Riemann, William Thurston and Richard Hamilton, and the eccentric genius who appears to have solved it, Grigory Perelman. The solution seems certain to open up new corners of the mathematical universe.