Computer discovery and analysis of large Poisson polynomials David H. Bailey∗ Jonathan M. Borwein† Jason S. Kimberley‡

Source URL: www.davidhbailey.com

• Polynomials
• Mathematics
• Algebra
• Integer relation algorithm
• Factorization of polynomials
• Polynomial
• Factorization
• Minimal polynomial
• Experimental mathematics
• Polynomial greatest common divisor

Question Answering via Integer Programming over Semi-Structured Knowledge Daniel Khashabi† , Tushar Khot‡ , Ashish Sabharwal‡ , Peter Clark‡ , Oren Etzioni‡ , Dan Roth† † University of Illinois at Urbana-Ch

Source URL: ai2-website.s3.amazonaws.com

• Reasoning
• Natural language processing
• Question answering
• Inference
• Multiple choice
• Yahoo! Answers
• Question
• Knowledge representation and reasoning
• Statistics
• Machine learning

POST-SIEVING ON GPUs Andrea Miele1, Joppe W. Bos2, Thorsten Kleinjung1, Arjen K. Lenstra1 1LACAL,

Source URL: caramba.loria.fr

• Computing
• Computer architecture
• Computer hardware
• Graphics hardware
• Video cards
• Parallel computing
• GPGPU
• Integer factorization algorithms
• Fermi
• General number field sieve
• CUDA
• General-purpose computing on graphics processing units

polymake for integer linear programming ISMP 2012 Michael Joswig w/ Ewgenij Gawrilow and many others TU Darmstadt

Source URL: page.math.tu-berlin.de

VILNIUS UNIVERSITYLet n be a positive integer. Find Y x (mod n). 1≤x≤n

Source URL: mif.vu.lt

Integer Optimization Toolbox Pooya Ronagh∗ August 13, 2013 In what follows, we explain how the Integer Optimization Toolbox approaches the problem of minimization of a (low degree) polynomial over an integer lattice. I

Source URL: www.1qbit.com

CS 201, Summer 2015 — August 6th — Exam 3 Name: Questionpoints] What output is printed by the following code? Stack s = new Stack();

Source URL: ycpcs.github.io

AN ALTERNATIVE PROOF OF THE LINEARITY OF THE SIZE-RAMSEY NUMBER OF PATHS ANDRZEJ DUDEK AND PAWEL PRALAT Abstract. The size-Ramsey number rˆ(F ) of a graph F is the smallest integer m such that there exists a graph G on

Source URL: homepages.wmich.edu

Change From: 5 Dimension of Equidistribution Table 3 lists the dimension defects d(v) of SFMT19937 (as a 32-bit integer

Source URL: www.math.sci.hiroshima-u.ac.jp

• Mathematics
• Mersenne Twister
• 128-bit
• 64-bit computing
• Angular defect
• Dimension

THEOREM OF THE DAY The Three-Distance Theorem Let α ∈ (0, 1) be irrational and let N be a positive integer. Then the set of lengths {kα | 0 ≤ k ≤ N}, measured around the unit-circumference circle, partitions the

Source URL: www.theoremoftheday.org