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Lucien Birgé studied from 1970 to 1974 at the École Normale Supérieure in Paris.He then became an assistant at the Pierre and Marie Curie University (Paris 6). In 1980 he received his doctorate from the Paris Diderot University (Paris 7).
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. The Erdős number measures the "collaborative distance" between an author and Erdős. Thus, his direct co-authors have Erdős ...
Birge Katharina Huisgen-Zimmermann is a mathematician at University of California, ... Bull. London Math. Soc. 29 (1997), no. 5, 547–555.
Frank Kelly, fellow 1976-2006 and master 2006- of Christ's College, professor of the Mathematics of Systems; David George Kendall, fellow of Churchill College, Cambridge, Professor of Mathematical Statistics 1962-1985; John Maynard Keynes, B.A. in mathematics; Joshua King, Lucasian Professor of Mathematics, President of Queens' College, Cambridge
His interests include logic, philosophy of mathematics and selected topics in metaethics and philosophy of mind. He is the author of numerous articles on logic, philosophy of mathematics, and the history of analytic philosophy. In 2012, he was elected a Fellow of the American Academy of Arts and Sciences. [1] He is the brother of Barbara Burgess.
Bryan John Birch was born in Burton-on-Trent, the son of Arthur Jack and Mary Edith Birch.He was educated at Shrewsbury School and Trinity College, Cambridge.He married Gina Margaret Christ in 1961.
John Brittain Little (born 1956) is a retired American mathematician, the author of several books in algebraic geometry and the history of mathematics. He is distinguished professor emeritus in the departments of mathematics and computer science at the College of the Holy Cross .
In financial mathematics, no-arbitrage bounds are mathematical relationships specifying limits on financial portfolio prices. These price bounds are a specific example of good–deal bounds, and are in fact the greatest extremes for good–deal bounds.