Ergodic Theory with Connections to Arithmetic University of Crete • Heraklion, Greece June 3-7, 2013 Invited Speakers

Source URL: fourier.math.uoc.gr

arXiv:1401.0308v3 [math.GT] 17 AprNew non-arithmetic complex hyperbolic lattices Martin Deraux, John R. Parker, Julien Paupert April 17, 2015 Abstract

Source URL: maths.dur.ac.uk

parent guide 5TH grade Your fifth grader’s success begins with you.

Source URL: expectmoreaz.wpengine.netdna-cdn.com

• Mathematics
• Elementary arithmetic
• Binary operations
• Mathematical notation
• Subtraction
• Fraction
• Addition
• Multiplication

A Rigorous Extension of the Sch¨onhage-Strassen Integer Multiplication Algorithm Using Complex Interval Arithmetic Thomas Steinke Raazesh Sainudiin

Source URL: www.math.canterbury.ac.nz

Title: Counting Automorphic Forms Abstract: In this talk, I shall present a method for producing new upper bounds for the dimension of certain cohomology groups of arithmetic quotients of symmetric spaces. Suitably inter

Source URL: www.math.columbia.edu

S1 G¨ odel’s Consistency-Proof for Arithmetic by J. R. Hindley, 3 December 2011.

Source URL: www.users.waitrose.com

Explicit Primality Criteria for h #2k ± 1 Wieb Bosma Mathematics of Computation, Vol. 61, No. 203, Special Issue Dedicated to Derrick Henry Lehmer. (Jul., 1993), ppStable URL: http://links.jstor.org/sici?sici=

Source URL: www.math.ru.nl

• Mathematics
• Discrete mathematics
• Number theory
• Modular arithmetic
• Integer sequences
• Finite fields
• Quadratic residue
• Prime number
• Quadratic reciprocity
• XTR
• Coprime integers
• Factorial

High-Precision Arithmetic and Experimental Mathematics David H Bailey Lawrence Berkeley National Laboratory http://crd.lbl.gov/~dhbailey

Source URL: www.davidhbailey.com

Radboud Universiteit Nijmegen Faculteit der natuurwetenschappen, Wiskunde en Informatica Algorithms on Continued Fractions

Source URL: www.math.ru.nl

• Mathematics
• Elementary mathematics
• Continued fractions
• Mathematical analysis
• Elementary arithmetic
• Fraction
• Rational number
• Cantor set
• Euclidean algorithm
• Integer
• Number
• Restricted partial quotients

11. THE PRIME NUMBER THEOREM FOR ARITHMETIC PROGRESSIONSRepresentations of L(s, χ). Let χ be a character mod q. We have X n≥1

Source URL: www.dms.umontreal.ca