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Poincaré's Prize



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In April 2002, media all over the world reported on the purported solution to the Poincaré Conjecture, a feat which later proved to be untrue. However, a year later, the conjecture again made the news when a reclusive Russian mathematician, Grigori Perelman, correctly proved the Poincaré Conjecture. In the world of math, the Poincaré Conjecture is a holy grail and George G. Szpiro Ph.D. relates the quest for it in his new book, POINCARÉ’S PRIZE: The Hundred-Year Quest to Solve One of Math's Greatest Puzzles, to be published by Dutton on June 21, 2007.

POINCARÉ’S PRIZE is the story of a mathematical theorem, from its proposal over a century ago by French­man Henri Poincaré through its apparent solution in the Spring of 2003. In 1904, French­man Henri Poincaré formulated a conjecture about a seemingly simple problem. Imagine an ant crawling around on a large surface. 

How would it know whether the surface is a flat plane, a round sphere, or a bagel-shaped object? The ant would need to lift off into space to ob­serve the object, so how could you prove the shape was spherical without actually seeing it? Simply, this is what Poincaré sought to solve. The Poincare Conjecture directly informs how we understand gravity and the shape of the universe.

Poincaré believed he solved the problem back at the turn of the twentieth century but soon realized his mistake and after four more years’ work, he gave up. Across the generations, from China to Texas, great minds stalked the solution. Among them was Grigory Perelman, a mysterious Russian who seems to have stepped out of a Dostoyevsky novel. Grigory Perelman looks like Rasputin, lives in poverty with his mother, refuses prizes, and avoids almost everyone including the press. In 2003 Perelman dropped three papers onto the Internet that not only proved the Poincaré Conjecture but enlightened the universe of higher dimensions, solving an array of even more mind-bending math with implications that will take an age to unravel.

The Poincaré Conjecture is the only one of seven Millennium problems listed by the Clay Institute that has been solved, but Perelman has yet to fulfill the requirements to claim the one million dollar prize. After years of review, Perelman’s proof has won him a Fields Medal (the “Nobel of math”), awarded only once every four years. With no interest in fame, he refused to attend the ceremony, was the first person to decline the medal, and stayed home to watch television. Perelman is a St. Petersburg hero, devoted to an ascetic life of the mind.

POINCARE’S PRIZE is the story of an enigma in the shape of space, part history, part math, and a fascinating tale of the most abstract kind of creativity.


 

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