Number Theory

Regular price €100.99
A01=John J. Watkins
Age Group_Uncategorized
Age Group_Uncategorized
Arithmetic progression
Arithmetica
Author_John J. Watkins
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Binomial coefficient
Brun's theorem
Category1=Non-Fiction
Category=PBH
Chinese hypothesis
Chinese remainder theorem
Coefficient
Conjecture
Continued fraction
COP=United States
Coprime integers
Cube (algebra)
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Diophantine equation
Disquisitiones Arithmeticae
Divisibility rule
Divisor
eq_isMigrated=2
eq_nobargain
Equation
Euclid's lemma
Euler's criterion
Euler's formula
Euler's theorem
Exponentiation
Fermat number
Fermat's Last Theorem
Fermat's little theorem
Fibonacci
Fibonacci number
Floor and ceiling functions
Fundamental theorem of arithmetic
Gauss's lemma (number theory)
Goldbach's conjecture
Hypotenuse
Integer
Language_English
Legendre symbol
Mathematical induction
Mathematician
Mathematics
Mersenne prime
Natural number
Number line
Number theory
PA=Available
Parity (mathematics)
Pascal's triangle
Pell's equation
Pentagonal number
Perfect number
Polynomial
Price_€50 to €100
Prime decomposition (3-manifold)
Prime factor
Prime number
Prime number theorem
Proof of Bertrand's postulate
PS=Active
Pseudoprime
Pythagorean theorem
Pythagorean triple
Quadratic reciprocity
Quadratic residue
Quadratic sieve
Rational number
Rectangle
Remainder
Scientific notation
Sieve of Eratosthenes
Significant figures
softlaunch
Sophie Germain's theorem
Square number
Summation
Theorem
Trial division
Triangular number
Wilson's theorem

Product details

  • ISBN 9780691159409
  • Weight: 1162g
  • Dimensions: 178 x 254mm
  • Publication Date: 26 Dec 2013
  • Publisher: Princeton University Press
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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The natural numbers have been studied for thousands of years, yet most undergraduate textbooks present number theory as a long list of theorems with little mention of how these results were discovered or why they are important. This book emphasizes the historical development of number theory, describing methods, theorems, and proofs in the contexts in which they originated, and providing an accessible introduction to one of the most fascinating subjects in mathematics. Written in an informal style by an award-winning teacher, Number Theory covers prime numbers, Fibonacci numbers, and a host of other essential topics in number theory, while also telling the stories of the great mathematicians behind these developments, including Euclid, Carl Friedrich Gauss, and Sophie Germain. This one-of-a-kind introductory textbook features an extensive set of problems that enable students to actively reinforce and extend their understanding of the material, as well as fully worked solutions for many of these problems. It also includes helpful hints for when students are unsure of how to get started on a given problem. * Uses a unique historical approach to teaching number theory * Features numerous problems, helpful hints, and fully worked solutions * Discusses fun topics like Pythagorean tuning in music, Sudoku puzzles, and arithmetic progressions of primes * Includes an introduction to Sage, an easy-to-learn yet powerful open-source mathematics software package * Ideal for undergraduate mathematics majors as well as non-math majors * Digital solutions manual (available only to professors)
John J. Watkins is professor emeritus of mathematics at Colorado College. His books include Across the Board: The Mathematics of Chessboard Problems (Princeton), Topics in Commutative Ring Theory (Princeton), Graphs: An Introductory Approach, and Combinatorics: Ancient and Modern.