Titlebook: Mathematical Conversations; Selections from The Robin Wilson,Jeremy Gray Book 2001 Springer Science+Business Media New York 2001 Algebra.A

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An Interview with Michael Atiyahrofessor of Geometry at Oxford (1963–69) and Professor of Mathematics at the Institute for Advanced Study in Princeton (1969–72); he is currently a Royal Society Research Professor of Mathematics at Oxford University. Since this article appeared he has been Master of Trinity College, Cambridge (1990

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My Collaboration with Julia Robinson The section of his famous address [.] devoted to the tenth problem is so short that it can be cited here in full: 10. DETERMINATION OF THE SOLVABILITY OF A DIOPHANTINE EQUATION Given a Diophantine equation with any number of unknown quantities and with rational integral numerical coefficients: To d

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C.N. Yang and Contemporary Mathematicsribution to parity non-conservation. Mathematicians, however, know Yang best for the Yang-Mills theory and the Yang-Baxter equation. After Einstein and Dirac, Yang is perhaps the twentieth-century physicist who has had the greatest impact on the development of mathematics. I interviewed Dr. Yang in

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Representation Theory of Finite Groups: from Frobenius to Brauer was inspired in part by two largely unrelated developments which occurred earlier in the nineteenth century. The first was the awareness of characters of finite abelian groups and their application by some of the great nineteenth-century number theorists. The second was the emergence of the structu

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Quaternionic Determinantsd as groups of quaternionic matrices. But, the quaternions not being commutative, we must reconsider some aspects of linear algebra. In particular, it is not clear how to define the determinant of a quaternionic matrix. Over the years, many people have given different definitions. In this article I

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