ON LARGE SUBSETS OF Fnq WITH NO THREE-TERM ARITHMETIC PROGRESSION arXiv:1605.09223v1 [math.CO] 30 MayJORDAN S. ELLENBERG AND DION GIJSWIJT

Source URL: arxiv.org

  Mandeville Primary School Mathematics Written Calculations Policy Rationale This policy outlines a model progression through written strategies for addition, subtraction,

Source URL: www.mandeville221.herts.sch.uk

• Elementary arithmetic
• Binary operations
• Mathematical notation
• Subtraction
• Addition
• 0.999...
• Natural number
• Multiplication
• Number
• Mental calculation
• Positional notation
• Manipulative

ODD VALUES OF THE PARTITION FUNCTION Ken Ono May 6,1996 Revised version Abstract. Let p(n) denote the number of partitions of an integer n. Recently the author has shown that in any arithmetic progression r (mod t), the

Source URL: www.mathcs.emory.edu

PRIME RECIPROCALS AND PRIMES IN ARITHMETIC PROGRESSION DANIEL LITT Abstract. This paper is an expository account of some (very elementary) arguments on sums of prime reciprocals; though the statements in Propositions 5 a

Source URL: math.columbia.edu

PARITY OF THE PARTITION FUNCTION Ken Ono Abstract. Let p(n) denote the number of partitions of a non-negative integer n. A well-known conjecture asserts that every arithmetic progression contains infinitely many integer

Source URL: www.mathcs.emory.edu

On large subsets of Fn3 with no three-term arithmetic progression Jordan S. Ellenberg University of Wisconsin-Madison 12 May 2016 Abstract

Source URL: quomodocumque.files.wordpress.com

• Algebra
• Abstract algebra
• Mathematics
• Exponentials
• Exponentiation
• IP
• Polynomials
• Invariant theory
• Ring theory

J´erˆome Leroux Least Significant Digit First Presburger Automata DRAFT. Please do not distribute, but contact the author for a version

Source URL: www.labri.fr

• Mathematics
• Algebra
• Mathematical logic
• Logic in computer science
• Model theory
• Proof theory
• Presburger arithmetic
• Time complexity
• Generalized arithmetic progression
• Polynomial
• Vector space
• Lattice

THE RIEMANN ZETA FUNCTION ON VERTICAL ARITHMETIC PROGRESSIONS XIANNAN LI AND MAKSYM RADZIWIÃLL Ã Abstract. We show that the twisted second moments of the Riemann zeta function averaged over the arithmetic progression 1

Source URL: math.rutgers.edu

3. INFINITELY MANY PRIMES; COMPLEX ANALYSIS Dirichlet proved that there are infinitely many primes in every arithmetic progression a (mod q) with (a, q) = 1. Our next objective is to prove Dirichlet’s theorem, develop

Source URL: www.dms.umontreal.ca

ARITHMETIC-PROGRESSION-WEIGHTED SUBSEQUENCE SUMS DAVID J. GRYNKIEWICZ AND ANDREAS PHILIPP AND VADIM PONOMARENKO arXiv:1102.5351v2 [math.NT] 28 JunAbstract. Let G be an abelian group, let S be a sequence of terms s

Source URL: www.diambri.org