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Terence Chi-Shen Tao FAA FRS (Chinese: 陶哲軒; born 17 July 1975) is an Australian-American mathematician, Fields medalist, and professor of mathematics at the University of California, Los Angeles (UCLA), where he holds the James and Carol Collins Chair in the College of Letters and Sciences.
Terence Tao summed up the advantage of the hyperreal framework by noting that it allows one to rigorously manipulate things such as "the set of all small numbers", or to rigorously say things like "η 1 is smaller than anything that involves η 0 ", while greatly reducing epsilon management issues by automatically concealing many of the ...
Terence Tao Australia: 1986 Bronze 10 years, 363 days Raúl Chávez Sarmiento Peru: 2009 Bronze 11 years, 271 days Terence Tao Australia: 1987 Silver 11 years, 364 days Alex Chui Hong Kong: 2020 Silver 12 years, 156 days Akshay Venkatesh Australia: 1994 Bronze 12 years, 241 days Yeoh Zi Song Malaysia: 2014 Bronze 12 years, 245 days
In September 2019, news broke regarding progress on this 82-year-old question, thanks to prolific mathematician Terence Tao. And while the story of Tao’s breakthrough is promising, the problem ...
Paul Erdős in 1985 at the University of Adelaide teaching Terence Tao, who was then 10 years old. Tao became a math professor at UCLA, received the Fields Medal in 2006, and was elected a Fellow of the Royal Society in 2007. His Erdős number is 2.
Terence Chi-Shen Tao (陶哲軒) – child genius, Fields Medal winner (2006), professor (UCLA), MacArthur Fellow (2006), Crafoord Prize (2012), Breakthrough Prize in Mathematics (2014). He is the youngest participant to date in the International Mathematical Olympiad , first competing at the age of ten; in 1986, 1987, and 1988, he won a bronze ...
Erdős in 1992. Paul Erdős (1913–1996) was a Hungarian mathematician. He considered mathematics to be a social activity and often collaborated on his papers, having 511 joint authors, many of whom also have their own collaborators.
In number theory, the Green–Tao theorem, proved by Ben Green and Terence Tao in 2004, states that the sequence of prime numbers contains arbitrarily long arithmetic progressions. In other words, for every natural number k {\displaystyle k} , there exist arithmetic progressions of primes with k {\displaystyle k} terms.