Berkeley CSUA MOTD:Entry 44100
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2024/11/23 [General] UID:1000 Activity:popular
11/23   

2006/8/22-24 [Computer/Theory] UID:44100 Activity:kinda low
8/22    Someone who looks like ilyas solves historic math problem, shuns prize
        http://www.cnn.com/2006/TECH/science/08/22/math.genius.ap
        \- Also headline story on THE REPORT OF COLBERT. Probably on
           You tube soon.
           \_ It's on the Comedy Central cite -- brilliant!
        \- Hello, for those of you into school pride, Berkeley is a big
           deal in this area of math. PERELMAN was operating out of UCB
           briefly. The pf POINCARE and THURSTON GEOMETRIZATION is a really
           big deal ... note also THURSTON also used to operate out of UCB.
           And SMALE was one of UCB's older Fields Medalists, who earlier
           had an important result related to POINCARE.
           Of course Old Professor CHERN is super-important ... who taught
           here for like 30yrs and started MSRI. [BTW, UCLA owns one of the
           other Fields Medalists ... and another one used to teach here ...
           Of course Old Professor CHERN is super-important ... also
           UCB prof and started MSRI. [BTW, UCLA owns one of the other
           Fields Medalists ... and another one used to teach here ...
           but it looks like he was procured by Princeton since, so I guess
           we dont lose a parking spot next to Evans].
           Here are two other really weird math people:
           http://en.wikipedia.org/wiki/Grothendieck ... stopped doing math
                                                     and moved to Andorra.
           http://bookbuzz.com/MBIO_About_Erdos.htm ... who was a borderline
                                                    homeless speed freak.
           I once touched PERELMAN. --lewis@soda
           I once touched PERELMAN. Feel free to send me your questions
           on low-dimensional topology. --lewis@@soda
        \_ That guy doesn't look remotely like ilyas.
           \_ He does however look a lot like Prof. George Bergman.
2024/11/23 [General] UID:1000 Activity:popular
11/23   

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2011/4/26-7/13 [Computer/Theory, Health/Women] UID:54095 Activity:nil
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www.cnn.com/2006/TECH/science/08/22/math.genius.ap -> www.cnn.com/2006/TECH/science/08/22/math.genius.ap/
MADRID, Spain (AP) -- A reclusive Russian won an academic prize Tuesday for work toward solving one of history's toughest math problems, but he refused to accept the award -- a stunning renunciation of accolades from his field's top minds. Petersburg, was praised for work in the field known as topology, which studies shapes, and for a breakthrough that might help scientists figure out nothing less than the shape of the universe. But besides shunning the medal, academic colleagues say he also seems uninterested in a separate, $1 million prize he might be awarded for his feat. It had proved a theorem about the nature of multidimensional space that has stumped people for 100 years. The Fields Medal was announced at the International Congress of Mathematicians, an event held every four years, this time in Madrid. Three other mathematicians -- another Russian, a Frenchman and an Australian -- also won Fields honors this year. They received their awards from King Juan Carlos to loud applause from delegates to the conference. Perelman has declined to accept the medal," said John Ball, president of the International Mathematical Union, which is holding the convention. Perelman's work is still under review, but no one has found any serious flaw in it, the union said in a statement. Ball later told The Associated Press he did not interpret Perelman's decision to shun the medal as an insult to the world's top math brains. "He has his reasons," Ball added, without saying what they might be. The riddle Perelman tackled is called the Poincare conjecture, which essentially says that in three dimensions, a doughnut shape cannot be transformed into a sphere without ripping it, although any shape without a hole can be stretched or shrunk into a sphere. The prize money is separate and will be decided in about two years by a private foundation, the Clay Mathematics Institute in Cambridge, Massachusetts, after other academics have analyzed Perelman's work. If his proof stands the test of time, Perelman will win all or part of the $1 million prize money. In 2000, the institute announced bounties for seven unresolved, historic math problems, including the one Perelman tackled. Two weeks ago, academics began analyzing Perelman's work, which draws heavily from a technique developed by another mathematician, Richard Hamilton of Columbia University. The institute says it could conceivably share the money.
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en.wikipedia.org/wiki/Grothendieck
He is also one of its most extreme scientific personalities, with achievements over a short span of years that are still astounding in their broad scope and sheer bulk, and a lifestyle later in his career that alienated even close followers. He is noted for his mastery of abstract approaches to mathematics, and his perfectionism in matters of formulation and presentation. In particular, his ability to derive concrete results using only very general methods is considered to be unique amongst mathematicians. He is the subject of many stories and some misleading rumors, concerning his work habits and politics, confrontations with other mathematicians and the French authorities, his withdrawal from mathematics at age 42, his retirement and his subsequent lengthy writings. As 'functions' these can take only the value 0, but they carry infinitesimal information, in purely algebraic settings. His theory of schemes has become established as the best universal foundation for this major field, because of its great expressive power as well as technical depth. Andr Weil's, that there is a deep connection between the topological characteristics of a variety and its diophantine (number theoretic) properties. Weil realized that to prove such a connection one needed a new cohomology theory, but neither he nor any other expert saw how to do this until such a theory was found by Grothendieck. Pierre Deligne in the early 1970s after Grothendieck had largely withdrawn from mathematics. The 'centre of gravity' of the SGA developments lies somewhat obliquely to the tools in fact required. topos theory, while the first and last were of the least importance to him. Here the usage of yoga means a kind of 'meta-theory' that can be used heuristically. The word yoke, meaning a linkage, is derived from the same Indo-European root. He had decided to become a math teacher because he had been told that mathematical research had been completed early in the 20th century and there were no more open problems. Grothendieck-Riemann-Roch theorem, and then by an intense and highly productive activity of seminars (de facto, working groups drafting into foundational work some of the ablest French and other mathematicians, of the younger generation). edit Manuscripts written in the 1980s While not publishing mathematical research in conventional ways during the 1980s, he produced several influential manuscripts with limited distribution, with both mathematical and biographical content. Ardche, herding goats and entertaining radical ecological theories. Though he has been inactive in mathematics for many years, he remains one of the greatest and most influential mathematicians of modern times. The origins of Pursuing Stacks' This is an account of how Pursuing Stacks' was written in response to a correspondence in English with Ronnie Brown and Tim Porter at Bangor, which continued until 1991.
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bookbuzz.com/MBIO_About_Erdos.htm
Order from Amazon ABOUT PAUL ERDS (An overview of the life of Paul Erds. This is not an excerpt from the book, My Brain Is Open: The Mathematical Journeys of Paul Erds, but a separate article prepared by its author, Bruce Schechter) FOR OVER half a century, early in the morning or in the middle of the night, mathematicians in Budapest or Berkeley, Prague or Sydney have been summoned from their multi-dimensional dreams by a knock at the door. Their unexpected guest was a short, smiling man wearing thick glasses and an old suit. In one hand he held a small suitcase containing everything he owned, in the other a shopping bag stuffed with papers. It was Paul Erds, one of the greatest mathematicians of the twentieth century, a man who lived in the space of Platonic Ideals and infinite beauty, who called no place on Earth home. Never one to waste time on formalities with work to be done, Erds would announce to his host: "My brain is open!" For the next few days, brains open, Erds and his host, with other mathematicians recruited as needed, would be off on a mathematical journey of problem, conjecture, theorem and proof. The goal of their journey was nothing less than Truth and Beauty. "If numbers aren't beautiful, I don't know what is," Erds once remarked. While the pursuit of mathematical beauty was Erds's only goal, his ideas inevitably have found practical applications. One of the small ironies of Erds's life is that, although he never owned or used a computer, mathematics that he invented is the basis for modern computer science; although he never had a secret, his mathematics is used by those who invent secret codes. Throughout his life Erds was drawn to areas of mathematics that did not require excessive technical knowledge; many problems that Erds stated can be easily understood by high school students. He was like a master chef who enjoyed demonstrating his mastery by whipping up magnificent creations from the humblest ingredients. One of Erds's important books has the beguilingly unassuming title, The Art of Counting. Before long Erds, who fueled his mathematical creativity with Benzedrine and coffee, would exhaust his hosts. Brain still wide open, he would take off to mathematical congress or visit another colleague, logging hundreds of thousands of miles on his journeys. Andrew Wiles, who recently stunned the world by his proof of the famous Fermat Conjecture--a problem that had challenged both amateur and professional mathematicians for two centuries--spent seven solitary years working in his attic office, telling no one of his efforts. Erds viewed mathematics as a joyous and collaborative activity. He wrote papers with nearly 500 different mathematicians, an unequaled record of intellectual promiscuity. Erds was the Johnny Appleseed of mathematics, who nurtured mathematics and mathematical talent all around the world. He was a frequent visitor to Budapest, the city of his birth, even during the Cold War, which helps explain the astonishing stream of world-class Hungarian mathematicians. To a large extent, the story of Erds's life is the story of mathematics in this century. Erds had a vocabulary all his own: God was the SF, or the Supreme Fascist; Joe and Sam were Joseph Stalin and Uncle Sam, two of his lifelong adversaries; children, whom he loved, were epsilons, which is how mathematicians speak of small quantities; "It's a pity Psa died at such a young age," he lamented. Psa, Erds's favorite child prodigy is alive and well, but at 17 was no longer as consumed with producing mathematical proofs and conjectures as when he was a 13-year-old epsilon. When Erds left, at the age of 83, he was attending a mathematical conference in Warsaw. "He died with his boots on, in hand-to-hand combat with one more problem," said Ron Graham, director of the information sciences research center at AT&T Laboratories, old friend and collaborator. In a world built on mathematics, mathematicians are strangely ignored. Most people would find it difficult to name a single mathematician, living or dead. Nevertheless, the world's major newspapers noted Erds's passing. The New York Times ran his obituary on the front page, introducing a whole new public to the story of this eccentric mathematical pilgrim. Erds received a state funeral and was buried in the Hungarian National Cemetery, in Budapest, amidst the heroes of Hungary's past. Several hundred mathematicians from scores of countries and representatives of the world's major mathematical societies attended. That night and the following day in a hastily arranged seminar, they reminisced about Erds's contribution to their lives and works. Paul Erds was born in Budapest on March 26, 1913, the son of two high-school mathematics teachers. His two young sisters, said to have been even smarter than Paul, died of scarlet fever while his mother was in the hospital giving birth to him. Less than two years later the Russians captured his father in an offensive and sent him to Siberia. Paul's mother, Anna, fearful of contagion, educated Paul at home until he went to high school. Even then he only attended school every other year because "Anyuka" kept changing her mind. At three he amazed visitors by multiplying three-digit numbers in his head. At four he made his first mathematical discovery, negative numbers. As a teenager Erds began to publish original mathematical results. His first love, to which he would be constant his whole life, was prime numbers. Primes are the basic atoms of the integers, numbers that can be divided only by one and themselves. Discerning the patterns, relationships and distribution of prime numbers has been an obsession of mathematicians since Euclid discovered an elegant proof that the number of primes is infinite. Paul's father showed him this proof when he was 10 and, as he recalls, "I was hooked." Questions about prime numbers are easy to ask and difficult to answer. Is there a prime number between every number and twice that number? Is there a prime between 2,314,947 and 4,629, 814, for example? The answer is yes, it is always true, but this was first proved only in 1850, by Pafnuty Lvovitch Chebyshev, the father of Russian mathematics. Chebyshev's proof was incredibly difficult and long-winded. Erds liked to imagine that God had a book in which he wrote down all the most elegant and beautiful mathematical proofs. Chebyshev's proof would definitely not be included in The Book. When he was 17 years, old Paul devised a beautiful new proof of Chebyshev's theorem, short and pithy. Mathematicians outside Hungary began to take notice of the young prodigy from Budapest. The great German mathematician, Issai Shur, dubbed him der Zauber von Budapest, the magician from Budapest. Growing up a Jew in the increasingly hostile era between the wars, Erds knew from an early age that he would one day have to leave Hungary. When he was just six years old, faced with increasing anti-Semitism, his mother suggested they convert. "You may do as you wish," said the boy, "but I will remain as I was born." When he got his doctorate, at age 21, he left Hungary to study in Manchester, England. He returned home for holidays, but after Hitler's Anschluss in 1938 he knew he could not return. He fled to the United States where he would spend the next decade, the longest semi-stationary period of his adult life. Then, as he once recalled, "my problems started with Joe and Sam." Although he desperately wanted to see his mother again--his father had died of a heart attack and much of his family had been killed in the Holocaust--he did not want to return to Hungary because of "Joe" (Joseph Stalin). In 1954, however, he was invited to a mathematical conference in Amsterdam. As an alien he would have to apply for a re-entry visa, usually a routine matter. But his extensive correspondence with mathematicians outside the United States, and especially with a number theorist in Communist China, raised the suspicions of the McCarthy era immigration officials. He was a member of the mathematics department at Notre Dame. An immigration agent came to interview Erds in his office, the last office he would ever call his own....