Fifth Competition of Pseudo-Boolean Solvers (PB’10) Call for Solvers and Benchmarks http://www.cril.univ-artois.fr/PB10/ G OAL Like the previous competitions (PB05, PB06, PB07 and PB09), the goal is to assess the state

Source URL: www.cril.univ-artois.fr

• Logic in computer science
• Combinatorial optimization
• Operations research
• Numerical software
• Maximum satisfiability problem
• Constraint satisfaction
• Mathematical optimization
• Solver
• Satisfiability
• Integer programming
• Constraint
• Boolean satisfiability problem

The Complexity of Planar Boolean #CSP with Complex Weights? Heng Guo and Tyson Williams University of Wisconsin-Madison, Madison, WI, USA {hguo,tdw}@cs.wisc.edu

Source URL: pages.cs.wisc.edu

Dana Angluin1, James Aspnes1, Jiang Chen2, David Eisenstat, Lev Reyzin1 1Yale University 2Yahoo! Inc. COLT 2008

Source URL: www.levreyzin.com

• Computational complexity theory
• Theory of computation
• Theoretical computer science
• Circuit complexity
• Complexity classes
• Boolean circuit
• NC
• PP
• ACC0
• Circuit
• FO

A Lattice-Based Approach to Deterministic Parallelism Lindsey Kuper and Ryan R. Newton Indiana University POPL 2013 Student Session 25 January 2013

Source URL: www.cs.indiana.edu

• Formal languages
• Probability theory
• Boolean algebra
• Measure theory
• Sigma-algebra
• Permutation

ROBOTC Reference Boolean Logic Truth Values

Source URL: cdn.robotc.net

THEOREM OF THE DAY The Robbins Problem Every Robbins algebra is a Boolean algebra. A Boolean algebra is a set containing at least two elements, 0 (zero) and 1 (one); closed under three operations, +, × and ′ (compleme

Source URL: www.theoremoftheday.org

Designing Weave Structures Using Boolean Operations, Part 3 A Design Program Previous articles [1,2] described the use of Boolean operations for designing drawdowns. The techniques described in these two articles can be

Source URL: www.cs.arizona.edu

The Fourier Entropy–Influence Conjecture for certain classes of Boolean functions Ryan O’Donnell? , John Wright∗ , and Yuan Zhou∗ Department of Computer Science, Carnegie Mellon University Abstract. In 1996, Fri

Source URL: www.cs.cmu.edu

Noise Sensitivity of Boolean Functions And Applications to Percolation Itai Benjamini Gil Kalai Oded Schramm

Source URL: www.ma.huji.ac.il

Logic Gates • • AND Boolean multiplication and

Source URL: dcjtech.info