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Elementary Number Theory (7E) by David M. Burton
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About this book :-
Elementary Number Theory (7E) written by
David M. Burton
The purpose of this volume is to give a simple account of classical number theory and to impart some of the historical background in which the subject evolved. Although primarily intended for use as a textbook in a one-semester course at the undergraduate level, it is designed to be used in teachers’ institutes or as supplementary reading in mathematics survey courses. The work is well suited for prospective secondary school teachers for whom a little familiarity with number theory may be particularly helpful.
(David M. Burton)
Book Detail :-
Title: Elementary Number Theory
Edition: 7th
Author(s): David M. Burton
Publisher: McGraw-Hill
Series:
Year: 2011
Pages: 452
Type: PDF
Language: English
ISBN: 9780071289191,0071289194,9780073383149,0073383147
Country: US
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About Author :-
Author David M. Burton received his B.A. from Clark University and his M.A. and Ph.D. degrees from the University of Rochester. He joined the faculty of the University of New Hampshire, where he is now Professor Emeritus of Mathematics, in 1959. His teaching experience also includes a year at Yale University, numerous summer institutes for high school teachers, and presentations at meetings of high school teachers’ organizations. Professor Burton is also the author of The History of Mathematics: An Introduction (McGraw-Hill, Seventh edition, 2009) and five textbooks on abstract and linear algebra.
All Famous Books of this Author :-
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• Download PDF Elementary Number Theory (7E) by David M. Burton
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• Download PDF The History of Mathematics (7E) by David M. Burton
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Book Contents :-
Elementary Number Theory (7E) written by
David M. Burton
cover the following topics.
1. Preliminaries
2. Divisibility Theory in the Integers
3. Primes and Their Distribution
4. The Theory of Congruences
5. Fermat’s Theorem
6. Number-Theoretic Functions
7. Euler’s Generalization of Fermat’s Theorem
8. Primitive Roots and Indices
9. The Quadratic Reciprocity Law
10. Introduction to Cryptography
11. Numbers of Special Form
12. Certain Nonlinear Diophantine Equations
13. Representation of Integers as Sums of Squares
14. Fibonacci Numbers
15. Continued Fractions
16. Some Modern Developments
Miscellaneous Problems
Appendixes
General References
Suggested Further Reading
Answers to Selected Problems
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