Numbers from all Angles

J. J. P. Veerman ()
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J. J. P. Veerman: Portland State University

in Springer Books from Springer

Date: 2026
ISBN: 978-3-032-10000-9
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Chapters in this book:

Ch Chapter 1 A Quick Tour of Number Theory

J. J. P. Veerman

Ch Chapter 10 Three Maps and the Real Numbers

J. J. P. Veerman

Ch Chapter 11 The Birkhoff Ergodic Theorem

J. J. P. Veerman

Ch Chapter 12 The Cauchy Integral Formula

J. J. P. Veerman

Ch Chapter 13 The Prime Number Theorem

J. J. P. Veerman

Ch Chapter 14 Primes in Arithmetic Progressions

J. J. P. Veerman

Ch Chapter 15 The Unsolvability of the Quintic

J. J. P. Veerman

Ch Chapter 2 The Fundamental Theorem of Arithmetic

J. J. P. Veerman

Ch Chapter 3 Linear Diophantine Equations

J. J. P. Veerman

Ch Chapter 4 Number Theoretic Functions

J. J. P. Veerman

Ch Chapter 5 Modular Arithmetic and Primes

J. J. P. Veerman

Ch Chapter 6 Continued Fractions

J. J. P. Veerman

Ch Chapter 7 Fields, Rings, and Ideals

J. J. P. Veerman

Ch Chapter 8 Factorization in Rings

J. J. P. Veerman

Ch Chapter 9 Ergodic Theory

J. J. P. Veerman

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DOI: 10.1007/978-3-032-10000-9

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