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(3 articles) These moisture-sucking materials could transform air conditioning | $1 Million Will Go to the Mathematician Who Busts the ' ABC Conjecture' Theory | Is it really hotter now than any time in 100,000 years?

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$1 Million Will Go to the Mathematician Who Busts the ‘ ABC Conjecture’ Theory   

The founder of a Japanese media company has offered a large cash prize to anyone who can find a flaw in an unusual proof 

For number theorists, 2012 was like a roller-coaster ride. Renowned mathematician Shinichi Mochizuki of Kyoto University in Japan published a proof of the abc conjecture, one of the most important open puzzles in the field. But disillusionment quickly set in: Mochizuki had spent 20 years single-handedly developing no fewer than 500 pages of a completely new formalism that other experts needed to decipher. In the past decade these experts have been gnashing their teeth at his proof. Even several conferences could not clarify the status of the abc conjecture. To change that, Nobuo Kawakami, founder of the Japanese media and telecommunications company DWANGO, has offered up to $1 million in prize money to the first person to write a paper that shows an inherent flaw in Mochizuki’s proof.

At first glance, the abc conjecture seems innocuous. It deals with two natural numbers, a and b, and their sum, a + b = c. As is common in number theory, the conjecture deals with prime numbers that exactly divide a given number—what mathematicians call prime divisors. Any number can be represented as a product of prime numbers—for instance, 15 = 3 x 5 or 324 = 22 x 34. The latter is an example of a “rich” number because it has many equal prime divisors (the 2 occurs twice, and the 3 occurs four times). Such rich numbers are rare. Even more rarely, the sum of two rich numbers is rich again. This unusual occurrence is what the abc conjecture, which mathematicians Joseph Oesterlé and David Masser formulated in 1985, is all about. The conjecture gives a kind of measure of how “rich” the sum of two numbers can be. The special thing about the conjecture is that it combines the additive and multiplicative properties of natural numbers.

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