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Trigonometry in Galois fields
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1	The Tonelli-Shanks algorithm Ren´e Schoof, Roma 20 dicembre 2008 let p > 2 be prime. We describe an algorithm (due to A. Tonelli (Atti Accad. Linceiand D. Shanks (1970ies)) to compute a square root of a given sq Add to Reading List Source URL: www.mat.uniroma2.it Language: English - Date: 2009-01-31 17:59:10 Algebraic number theory Modular arithmetic TonelliShanks algorithm Field theory Cyclotomic unit Trigonometry in Galois fields
2	1 Appendices We collect some results that might be covered in a ﬁrst course in algebraic number theory. A. Quadratic Reciprocity Via Gauss Sums Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2009-03-16 23:36:02 Modular arithmetic Algebraic number theory Quadratic residue Quadratic reciprocity Prime number Proofs of quadratic reciprocity Trigonometry in Galois fields Abstract algebra Mathematics Number theory
3	STUFE OF A FINITE FIELD SAHIB SINGH Clarion State College, Clarion, Pennsylvania 16214 Add to Reading List Source URL: www.fq.math.ca Language: English - Date: 2010-08-19 18:35:33 Modular arithmetic Quadratic residue Algebraic number theory Number theory Cyclic group Finite field XTR Trigonometry in Galois fields Abstract algebra Mathematics Algebra
4	FERMAT’S LAST THEOREM FOR REGULAR PRIMES KEITH CONRAD Add to Reading List Source URL: www.math.uconn.edu Language: English - Date: 2004-10-01 23:05:14 Algebra Cyclotomic field Algebraic number field Prime number Cyclotomic unit Field Trigonometry in Galois fields Proofs of quadratic reciprocity Abstract algebra Algebraic number theory Mathematics