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Book
Basic number theory
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Year: 1973 Publisher: Berlin: Springer,

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Book
Number theory : proceedings of the 4th Matscience conference held at Ootacamund, India, January 5-10, 1984
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ISBN: 0387152229 Year: 1985 Publisher: Berlin New York Springer

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Book
Numbers, their personalities and properties
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ISBN: 0719530970 0719531292 Year: 1975 Publisher: London : Murray,

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Book
Elementary number theory
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ISBN: 0205069657 0205069789 9780205069651 Year: 1980 Publisher: Boston (Mass.) : Allyn and Bacon,

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Periodical
Journal de théorie des nombres de Bordeaux
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ISSN: 21188572 Year: 1993 Publisher: Talence : Institut de mathématiques de Bordeaux, Université Bordeaux I,

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Periodical
Séminaire de théorie des nombres
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ISSN: 25475819 Year: 1972 Publisher: Talence : Talence : Laboratoire de théorie des nombres, Centre de Recherche en Mathématiques de Bordeaux

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Periodical
Journal of Numbers.
ISSN: 2314842X 23567511 Year: 2014 Publisher: New York, NY : Hindawi Publishing Corporation,

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Book
An introduction to the theory of numbers
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ISBN: 0675093511 Year: 1979 Publisher: Columbus Merrill

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My numbers, my friends : popular lectures on number theory
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ISBN: 1280010711 9786610010714 0387227547 0387989110 Year: 2000 Publisher: New York, New York : Springer,

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Dear Friends of Numbers: This little book is for you. It should o?er an exquisite int- lectual enjoyment, which only relatively few fortunate people can experience. May these essays stimulate your curiosity and lead you to books and articles where these matters are discussed at a more technical level. I warn you, however, that the problems treated, in spite of - ing easy to state, are for the most part very di?cult. Many are still unsolved. You will see how mathematicians have attacked these problems. Brains at work! But do not blame me for sleepless nights (I have mine already). Several of the essays grew out of lectures given over the course of years on my customary errances. Other chapters could, but probably never will, become full-sized books. The diversity of topics shows the many guises numbers take to ? tantalize and to demand a mobility of spirit from you, my reader, who is already anxious to leave this preface. Now go to page 1 (or 127?). Paulo Ribenboim ? Tantalus, of Greek mythology, was punished by continual disappointment whenhetriedtoeatordrinkwhatwasplacedwithinhisreach. 1 The Fibonacci Numbers and the Arctic Ocean Introduction There is indeed not much relation between the Fibonacci numbers and the Arctic Ocean, but I thought that this title would excite your curiosity for my lecture. You will be disappointed if you wished to hear about the Arctic Ocean, as my topic will be the sequence of Fibonacci numbers and similar sequences.


Book
Elementary methods in number theory
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ISBN: 128001072X 9786610010721 0387227385 Year: 2000 Publisher: New York, NY : Springer New York : Imprint: Springer,

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Elementary Methods in Number Theory begins with "a first course in number theory" for students with no previous knowledge of the subject. The main topics are divisibility, prime numbers, and congruences. There is also an introduction to Fourier analysis on finite abelian groups, and a discussion on the abc conjecture and its consequences in elementary number theory. In the second and third parts of the book, deep results in number theory are proved using only elementary methods. Part II is about multiplicative number theory, and includes two of the most famous results in mathematics: the Erdös-Selberg elementary proof of the prime number theorem, and Dirichlets theorem on primes in arithmetic progressions. Part III is an introduction to three classical topics in additive number theory: Warings problems for polynomials, Liouvilles method to determine the number of representations of an integer as the sum of an even number of squares, and the asymptotics of partition functions. Melvyn B. Nathanson is Professor of Mathematics at the City University of New York (Lehman College and the Graduate Center). He is the author of the two other graduate texts: Additive Number Theory: The Classical Bases and Additive Number Theory: Inverse Problems and the Geometry of Sumsets.

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