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Hua Luogeng's most famous theorem

Hua Luogeng's most famous theorem is Fahrenheit's theorem.

Data expansion: "Fahrenheit's Theorem" is the research result of Hua Luogeng, a famous Chinese mathematician.

Fahrenheit's theorem is: the semi-automorphism of a body must be an automorphism or anti-automorphism.

Mathematician Hua Luogeng's research results on complete trigonometric sums are called "Fahrenheit's theorem" by the international mathematical community; in addition, he and mathematician Wang Yuan proposed a method of multiple integral approximate calculations, which is internationally known as the "Hua-Wang method".

Character introduction: Hua Luogeng, a modern Chinese mathematician.

Born on November 12, 1910 in Jintan County, Jiangsu Province.

After Hua Luogeng graduated from Jintan Middle School in 1924, he studied at Shanghai Zhonghua Vocational School for less than a year. He dropped out of school due to family poverty. However, he worked hard to study mathematics on his own. In 1930, he published an article on the solution of algebraic equations in "Science" and was invited to

Worked at Tsinghua University and began research on number theory.

In 1934, he became a researcher of the China Educational and Cultural Foundation.

In 1936, he went to work at the University of Cambridge in England as a visiting scholar.

He returned to China in 1938 and was employed as a professor at Southwest Associated University.

In 1946, he went to the United States and served as a researcher at the Princeton Institute of Mathematics and Princeton University. Since 1948, he has been a professor at the University of Illinois.

Returned to China in 1950.

He has successively served as a professor at Tsinghua University, director and honorary director of the Institute of Mathematics and the Institute of Applied Mathematics of the Chinese Academy of Sciences, chairman and honorary chairman of the Chinese Mathematical Society, director of the National Mathematics Competition Committee, foreign academician of the National Academy of Sciences of the United States, and academician of the Third World Academy of Sciences.

Academician of the Bavarian Academy of Sciences, Federal Republic of Germany, deputy director, vice president, and member of the presidium of the Department of Physics, Mathematics, and Chemistry of the Chinese Academy of Sciences, director and vice president of the Department of Mathematics of the University of Science and Technology of China, vice chairman of the China Association for Science and Technology, and member of the Academic Degrees Committee of the State Council.

He served as a member of the Standing Committee of the National People's Congress from the first to the sixth session and vice chairman of the Sixth National Committee of the Chinese People's Political Consultative Conference.

He has been awarded honorary doctorates from the University of Nancy in France, the Chinese University of Hong Kong and the University of Illinois in the United States.

He is mainly engaged in research and teaching in the fields of analytic number theory, matrix geometry, canonical groups, automorphic function theory, function theory of multiple complex variables, partial differential equations, high-dimensional numerical integration and other fields, and has made outstanding achievements.

In the 1940s, the historical problem of estimating the complete trigonometric sum of Gaussian was solved and the best error order estimate was obtained (this result has been widely used in number theory); on G.H. Hardy and J.E. Littlewood's work on Waring's problem and E

.Wright's results on the Tower Problem were significantly improved and remain the best record today.