A guide to elementary number theory / Underwood Dudley.
Dudley, Underwood.; Mathematical Association of America.
2009
QA241 .D83 2009 (Mapit)
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Title A guide to elementary number theory / Underwood Dudley.
Author Dudley, Underwood.
ISBN 9780883853474
0883853477
Publication Details [Washington, D.C.] : Mathematical Association of America, c2009.
Language English
Description x, 141 p. ; 24 cm.
Call Number QA241 .D83 2009
Dewey Decimal Classification 512.7
Summary "A Guide to Elementary Number Theory is a 140-page exposition of the topics considered in a first course in number theory. It is intended for those who may have seen the material before but have half-forgotten it, and also for those who may have misspent their youth by not having a course in number theory and who want to see what it is about without having to wade through traditional texts, some of which approach 500 pages in length. It will be especially useful to graduate students preparing for qualifying exams. Though Plato did not quite say, 'He is unworthy of the name of man who does not know which integers are the sums of two squares,' he came close. This guide can make everyone more worthy."--Publisher's description.
Note Includes index.
Added Corporate Author Mathematical Association of America.
Series Dolciani mathematical expositions ; no. 41.
MAA guides ; no. 5.
Record Appears in On-Campus Resources > Books
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1. Greatest common divisors
2. Unique factorization
3. Linear Diophantine equations
4. Congruences
5. Linear congruences
6. The Chinese remainder theorem
7. Fermat's theorem
8. Wilson's theorem
9. The number of divisors of an integer
10. The sum of the divisors of an integer
11. Amicable numbers
12. Perfect numbers
13. Euler's theorem and function
14. Primitive roots and orders
15. Decimals
16. Quadratic congruences
17. Gauss's lemma
18. The quadratic reciprocity theorem
19. The Jacobi symbol
20. Pythagorean triangles
21. x⁴ + y⁴ [not equal] z⁴
22. Sums of two squares
23. Sums of three squares
24. Sums of four squares
25. Waring's problem
26. Pell's equation
27. Continued fractions
28. Multigrades
29. Carmichael numbers
30. Sophie Germain primes
31. The group of multiplicative functions
32. Bounds for [pi](x)
33. The sum of the reciprocals of the primes
34. The Riemann hypothesis
35. The prime number theorem
36. The abc conjecture
37. Factorization and testing for primes
38. Algebraic and transcendental numbers
39. Unsolv

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