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Fermat number
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31	Chapter 1 Introduction Techniques of abstract algebra have been applied to problems in number theory for a long time, notably in the eﬀort to prove Fermat’s last theorem. As an introductory example, we will sketch a Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2008-08-05 22:17:48 Commutative algebra Algebraic structures Prime ideals Localization Integral element Ring Integral domain Ideal Local ring Abstract algebra Algebra Ring theory
32	Microsoft Word - ALGANTMaster_Milan_Leaflet Add to Reading List Source URL: www.unimi.it Language: English - Date: 2014-07-27 19:08:04 Alexander Grothendieck Representation theory Geometry Number theory Pierre de Fermat Field Book:Algebraic Mathematics and Logics Mathematics Algebra Algebraic geometry
33	The F a,b,c conjecture is true Edmund F Robertson University of St Andrews Groups in Galway 19 May 2007 Add to Reading List Source URL: turnbull.mcs.st-and.ac.uk Language: English - Date: 2007-05-09 05:58:08 Group theory Euclidean plane geometry Fermat number Number theory Coset enumeration Prime number Mathematics Abstract algebra Integer sequences
34	Carmichael numbers and pseudoprimes Notes by G.J.O. Jameson Introduction Recall that Fermat’s “little theorem” says that if p is prime and a is not a multiple of p, then ap−1 ≡ 1 mod p. Add to Reading List Source URL: www.maths.lancs.ac.uk Language: English - Date: 2010-06-11 07:53:10 Integer sequences Modular arithmetic Fermat number Carmichael number Prime number Coprime Lucas pseudoprime Strong pseudoprime Mathematics Number theory Pseudoprimes
35	THEOREMS OF RELATIVE PRIMES NUMBERS. Remark: In this work it is spoken only about the natural numbers. Theorem 1. If the numbers n and m are relative primes (n,m) = 1, then the numbers n m Add to Reading List Source URL: logman-logman.narod.ru Language: English - Date: 2013-04-02 19:16:10 Numbers Prime number Coprime Fermat number Mathematics Number theory Integer sequences
36	Theorems of the relative primes Remark: In this article it is spoken only about the natural numbers. M! – M is factorial. Theorem 1. The prime divisor of the numbers (2n - 1), where n is simple, has the following aspec Add to Reading List Source URL: logman-logman.narod.ru Language: English - Date: 2013-04-02 19:16:10 Integer sequences Analytic number theory Prime number Coprime Fermat number Wieferich prime Mathematics Number theory Numbers
37	THREE NEW FACTORS OF FERMAT NUMBERS R. P. BRENT, R. E. CRANDALL, K. DILCHER, AND C. VAN HALEWYN Abstract We report the discovery of a new factor for each of the Fermat numbers F13 , F15 , F16 . These new factors have 27, Add to Reading List Source URL: gan.anu.edu.au Language: English - Date: 2003-11-05 11:07:22 Integer sequences Integer factorization algorithms Euclidean plane geometry Fermat number Number theory Pierre de Fermat Lenstra elliptic curve factorization Integer factorization Richard P. Brent Mathematics Abstract algebra Group theory
38	Priestley Stairs Steps[removed]The international telephone code for Australia is +61. The Taylor series expansion of the tangent function about the origin begins 1 2 Add to Reading List Source URL: www.smp.uq.edu.au Language: English - Date: 2010-06-27 23:16:22 Prime number Factorial Mersenne prime 3 Fermat number Mathematics Integer sequences Bernoulli number
39	A Study of Kummer’s Proof of Fermat’s Last Theorem for Regular Primes MANJIL P. SAIKIA1 MATS137 Summer Project under Prof. Kapil Hari Paranjape. Abstract. We study Kummer’s approach towards proving the Fermat’s l Add to Reading List Source URL: www.manjilsaikia.in Language: English - Date: 2013-04-01 06:22:17 Algebraic number theory Algebraic number field Ideal class group Root of unity Frobenius endomorphism Cyclotomic field Dirichlet L-function Bernoulli number Prime number Abstract algebra Mathematics Algebra
40	RECIPROCITY LAWS. FROM EULER TO EISENSTEIN REVIEWER P. SHIU Fermat found that primes p ≡ 1 (mod 4) are sums of two squares, and Euler went on to investigate the representation of primes using more general quadratic for Add to Reading List Source URL: www.rzuser.uni-heidelberg.de Language: English - Date: 2002-11-03 20:34:30 Algebraic number theory Modular arithmetic Quadratic residue Mental calculators Disquisitiones Arithmeticae Quadratic reciprocity Reciprocity law Legendre symbol Class field theory Mathematics Abstract algebra Number theory

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