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Elementary Number Theory 
David M Burton ¤Ó McGraw Hill
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436page/162*236*22
  • ISBN
9780071289191/0071289194
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  • Preface New to this Edition Preliminaries Mathematical Induction The Binomial Theorem Divisibility Theory in the Integers Early Number Theory The Division Algorithm The Greatest Common Divisor The Euclidean Algorithm The Diophantine Equation Primes and Their Distribution The Fundamental Theorem of Arithmetic The Sieve of Eratosthenes The Goldbach Conjecture The Theory of Congruences Carl Friedrich Gauss Basic Properties of Congruence Binary and Decimal Representations of Integers Linear Congruences and the Chinese Remainder Theorem Fermat's Theorem Pierre de Fermat Fermat's Little Theorem and Pseudoprimes Wilson's Theorem The Fermat-Kraitchik Factorization Method Number-Theoretic Functions The Sum and Number of Divisors The Mbius Inversion Formula The Greatest Integer Function An Application to the Calendar Euler's Generalization of Fermat's Theorem Leonhard Euler Euler's Phi-Function Euler's Theorem Some Properties of the Phi-Function Primitive Roots and Indices The Order of an Intege...
  • David M Burton [Àú]
  • Àüü 0°³ÀÇ ±¸¸ÅÈıⰡ ÀÖ½À´Ï´Ù.

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