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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 Australia G 1988, S 1987, B 1986 2006: 2002 (Bôcher) 2003 Elon Lindenstrauss Israel B 1988 2010: 2004: 2001 (Blumenthal) Ngô Bảo Châu Vietnam G 1989, P 1988 2010: 2004 Emmanuel Grenier France B 1989 2000 Vincent Lafforgue France P 1991, P 1990 2000 Eugenia Malinnikova Soviet Union P 1991, P 1990, G 1989
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.
The smartest person on the Earth nowadays is considered by many to be Terence Tao, a professor of mathematics at UCLA, who rightfully has the nickname "the Mozart of maths." Professor Tao's recent ...
In 2019, Terence Tao improved this result by showing, using logarithmic density, that almost all (in the sense of logarithmic density) Collatz orbits are descending below any given function of the starting point, provided that this function diverges to infinity, no matter how slowly.
Terence Tao, 2006 Fields Medal recipient [27] Elissa Hallem, 2012 MacArthur Fellows Program (Genius Grant) for neurobiology [28] Jacob Lurie, 2014 MacArthur Fellows Program (Genius Grant) for mathematics [29] Dave Aitel, computer security professional [30] Ronan Farrow, journalist, lawyer, and former government advisor [31]
Terence Tao, a Fields Medal laureate and child prodigy of Chinese heritage, was the youngest participant in the history of the International Mathematical Olympiad at the age of 10, winning a bronze, silver, and gold medal. He remains the youngest winner of each of the three medals in the Olympiad's history.
Here is a sketch of the proof referred to in one of Terence Tao's lectures. [15] Like most proofs of the PNT, it starts out by reformulating the problem in terms of a less intuitive, but better-behaved, prime-counting function.