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Primes and programming : an introduction to number theory with computing

Primes and programming : an introduction to number theory with computing (Loan 3 times)

Material type
단행본
Personal Author
Giblin, P. J.
Title Statement
Primes and programming : an introduction to number theory with computing / Peter Giblin.
Publication, Distribution, etc
Cambridge [England] ;   New York :   Cambridge University Press,   1993.  
Physical Medium
x, 235 p. : ill. ; 24 cm.
ISBN
0521401828 (hbk.) 0521409888 (pbk.)
Bibliography, Etc. Note
Includes bibliographic references (p. 225-230) and index.
Subject Added Entry-Topical Term
Numbers, Prime. Factorization (Mathematics) Nombres premiers. Factorisation.
비통제주제어
Number theory,,
000 01007camuuu200325 a 4500
001 000000220245
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008 940324s1993 enka b 000 0 eng d
010 ▼a 94136214
015 ▼a GB93-55300
020 ▼a 0521401828 (hbk.)
020 ▼a 0521409888 (pbk.)
040 ▼a ESU ▼c DLC ▼d ESU ▼d UKM ▼d MTH ▼d FPU
042 ▼a lccopycat
049 ▼a ACCL
050 0 0 ▼a QA246 ▼b .G49 1993
082 0 0 ▼a 512/.72 ▼2 20
090 ▼a 512.72 ▼b G446p
100 1 ▼a Giblin, P. J.
245 1 0 ▼a Primes and programming : ▼b an introduction to number theory with computing / ▼c Peter Giblin.
260 ▼a Cambridge [England] ; ▼a New York : ▼b Cambridge University Press, ▼c 1993.
300 ▼a x, 235 p. : ▼b ill. ; ▼c 24 cm.
504 ▼a Includes bibliographic references (p. 225-230) and index.
650 0 ▼a Numbers, Prime.
650 0 ▼a Factorization (Mathematics)
650 7 ▼a Nombres premiers. ▼2 ram
650 7 ▼a Factorisation. ▼2 ram
653 0 ▼a Number theory
699 1 ▼a 512.7

Holdings Information

No. Location Call Number Accession No. Availability Due Date Make a Reservation Service
No. 1 Location Main Library/Western Books/ Call Number 512.72 G446p Accession No. 111058398 Availability Available Due Date Make a Reservation Service B M

Contents information

Table of Contents

Preface; 1. The fundamental theorem, GCDs and LCMs; 2. Listing primes; 3. Congruences; 4. Powers and pseudoprimes; 5. Miller's test and strong pseudoprimes; 6. Euler's theorem, orders and primality testing; 7. Cryptography; 8. Primitive roots; 9. The number of divisors d and the sum of divisors; 10. Continued fractions and factoring; 11. Quadratic residues; References; Index.


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