Not Always Buried Deep: A Second Course in Elementary Number Theory

Author:   Paul Pollack
Publisher:   American Mathematical Society
Edition:   New ed.
Volume:   68
ISBN:  

9780821848807


Pages:   303
Publication Date:   30 November 2009
Format:   Hardback
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

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Not Always Buried Deep: A Second Course in Elementary Number Theory


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Author:   Paul Pollack
Publisher:   American Mathematical Society
Imprint:   American Mathematical Society
Edition:   New ed.
Volume:   68
Weight:   0.740kg
ISBN:  

9780821848807


ISBN 10:   0821848801
Pages:   303
Publication Date:   30 November 2009
Audience:   College/higher education ,  Undergraduate ,  Postgraduate, Research & Scholarly
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

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...one of the best mathematics books that I have read recently. It is beautifully written and very well organized, the kind of book that is well within the reach of an undergraduate student, even one with little complex analysis. Indeed, a good knowledge of the analysis of real functions of one variable is probably enough for reading most of the book. ...I know of no better place to learn about Dirichlet's Theorem on arithmetic progressions or Selberg's proof of the Prime Number Theorem. And if these are two results of analytic number theory that deserve to be known to every mathematician, these are certainly they. -- S. C. Coutinho


oaone of the best mathematics books that I have read recently. It is beautifully written and very well organized, the kind of book that is well within the reach of an undergraduate student, even one with little complex analysis. Indeed, a good knowledge of the analysis of real functions of one variable is probably enough for reading most of the book. aI know of no better place to learn about DirichletAEs Theorem on arithmetic progressions or SelbergAEs proof of the Prime Number Theorem. And if these are two results of analytic number theory that deserve to be known to every mathematician, these are certainly they.o -- S. C. Coutinho


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