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http://worldcat.org/entity/work/id/890884167

Elementary number theory primes, congruences, and secrets

This is a textbook about classical elementary number theory and elliptic curves. The first part discusses elementary topics such as primes, factorization, continued fractions, and quadratic forms, in the context of cryptography, computation, and deep open research problems. The second part is about elliptic curves, their applications to algorithmic problems, and their connections with problems in number theory such as Fermatās Last Theorem, the Congruent Number Problem, and the Conjecture of Birch and Swinnerton-Dyer. The intended audience of this book is an undergraduate with some familiarity with basic abstract algebra, e.g. rings, fields, and finite abelian groups.

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  • "This is a textbook about classical elementary number theory and elliptic curves. The first part discusses elementary topics such as primes, factorization, continued fractions, and quadratic forms, in the context of cryptography, computation, and deep open research problems. The second part is about elliptic curves, their applications to algorithmic problems, and their connections with problems in number theory such as Fermat's Last Theorem, the Congruent Number Problem, and the Conjecture of Birch and Swinnerton-Dyer. The intended audience of this book is an undergraduate with some familiarity with basic abstract algebra, e.g. rings, fields, and finite abelian groups."
  • "This is a textbook about classical elementary number theory and elliptic curves. The first part discusses elementary topics such as primes, factorization, continued fractions, and quadratic forms, in the context of cryptography, computation, and deep open research problems. The second part is about elliptic curves, their applications to algorithmic problems, and their connections with problems in number theory such as Fermatās Last Theorem, the Congruent Number Problem, and the Conjecture of Birch and Swinnerton-Dyer. The intended audience of this book is an undergraduate with some familiarity with basic abstract algebra, e.g. rings, fields, and finite abelian groups."@en
  • "Explains classical elementary number theory and elliptic curves. This book discusses elementary topics such as primes, factorization, continued fractions, and quadratic forms, in the context of cryptography and computation. It details elliptic curves, their applications to algorithmic problems, and their connections with problems in number theory."@en

http://schema.org/genre

  • "Lehrbuch"
  • "Electronic books"@en
  • "Electronic books"

http://schema.org/name

  • "Elementary number theory primes, congruences, and secrets"
  • "Elementary number theory primes, congruences, and secrets"@en
  • "Elementary number theory : primes, congruences, and secrets ; a computational approach"
  • "Elementary Number Theory Primes, Congruences, And Secrets, A Computational Approach"
  • "Elementary Number Theory Primes, Congruences, and Secrets"@en
  • "Elementary number theory : primes, congruences, and secrets : a computational approach"
  • "Elementary number theory : primes, congruences, and secrets : a computational approach"@en
  • "Elementary number theory: primes, congruences, and secrets"
  • "Elementary number theory primes, congruences, and secrets : a computational approach"@en
  • "Elementary number theory primes, congruences, and secrets : a computational approach"
  • "Elementary number theory primes, congruences, and secrets; a computational approach"
  • "Elementary number theory : primes, congruences, and secrets"
  • "Elementary Number Theory: Primes, Congruences, and Secrets A Computational Approach"
  • "Elementary Number Theory: Primes, Congruences, and Secrets A Computational Approach"@en
  • "Elementary Number Theory: Primes, Congruences, and Secrets : A Computational Approach"