Course Syllabus Math[removed]: Number Theory Spring Semester, 2009 University of West Georgia Instructor: Dr. David G. Robinson, Boyd #306, [removed]E-Mail: [removed]

Source URL: www.westga.edu

• Modular arithmetic
• Integer sequences
• Quadratic residue
• Euclidean plane geometry
• Fermat number
• Prime number
• Chinese remainder theorem
• Euclidean algorithm
• Linear congruence theorem
• Mathematics
• Abstract algebra
• Number theory

2005 Paper 1 Question 2 Discrete Mathematics (a) State the Fermat–Euler theorem, and deduce that p | (2p − 2) for any prime p. [5 marks] (b) A composite number m that satisfies m | (2m − 2) is known as a pseudo-pr

Source URL: www.cl.cam.ac.uk

Mod p3 analogues of theorems of Gauss and Jacobi on binomial coefficients John B. Cosgrave1 , Karl Dilcher2 1 Dublin,

Source URL: www.fields.utoronto.ca

• Abstract algebra
• John B. Cosgrave
• Integer sequences
• Fermat quotient
• Prime number
• Quadratic residue
• Mathematics
• Number theory
• Modular arithmetic

Elementary Number Theory A revision by Jim Hefferon, St Michael’s College, 2003-Dec of notes by W. Edwin Clark, University of South Florida, 2002-Dec LATEX source compiled on January 5, 2004 by Jim Hefferon, jim@joshu

Source URL: joshua.smcvt.edu

• Integer sequences
• Modular arithmetic
• Division
• Fermat number
• Prime number
• Divisor
• Repunit
• Euclidean algorithm
• Divisibility rule
• Mathematics
• Number theory
• Elementary number theory

Daily Dollar Questions Friday: Level 5

Source URL: www.mathsweek.org.nz

• Fellows of the Royal Society
• Philosophy
• Ancient Greek mathematicians
• Ancient Greek philosophers
• Srinivasa Ramanujan
• Pierre de Fermat
• Thales
• Pythagoras
• Blaise Pascal
• Mathematics
• Number theorists
• Mathematical analysis

Daily Dollar Questions Thursday: Level 3 Famous maths people.

Source URL: www.mathsweek.org.nz

• Academia
• Maria Gaetana Agnesi
• Mathematician
• Sofia Kovalevskaya
• Pierre de Fermat
• Sophie Germain
• Ernest Rutherford
• Dollar
• Leonhard Euler
• Number theorists
• Science
• Mathematics

University of Manitoba Mathletics Miscellaneous problems with solutions, 24 November 2009 Many Putnam exams have at least one or two fairly straightforward questions. Here are a few that might bring together some of the

Source URL: server.math.umanitoba.ca

• Integer sequences
• Algebraic number theory
• Modular arithmetic
• Euclidean plane geometry
• Fermat number
• Elliptic curve
• Classical orthogonal polynomials
• Mathematics
• Number theory
• Abstract algebra

A BRIEF PRIME CURIOS! GLOSSARY CHRIS K. CALDWELL AND G. L. HONAKER, JR. This brief glossary is written to explain some of the definitions we use at the Prime Curios! website: http://primes.utm.edu/curios/. A term used on

Source URL: primes.utm.edu

• Integer sequences
• Prime number
• Repunit
• Palindromic prime
• Fermat number
• Wieferich prime
• Mersenne prime
• Fibonacci prime
• Mersenne conjectures
• Mathematics
• Numbers
• Number theory

Curriculum Vitae William Gordon McCallum Address Department of Mathematics University of Arizona

Source URL: math.arizona.edu

• Pierre de Fermat
• Tate–Shafarevich group
• Curve
• Mathematics
• Number theorists
• Calculus

PERMUTATIONS RESTRICTED BY TWO DISTINCT PATTERNS OF LENGTH THREE Aaron Robertson Department of Mathematics, Colgate University, Hamilton, NY[removed]removed]

Source URL: math.colgate.edu

• Permutation pattern
• Permutation
• Catalan number
• Constructible universe
• Continued fraction
• Proof that π is irrational
• Fermat point
• Mathematics
• Combinatorics
• Discrete mathematics