<--- Back to Details
First PageDocument Content
Logic in computer science / Boolean algebra / Electronic design automation / Formal methods / NP-complete problems / Boolean satisfiability problem / True quantified Boolean formula / Maximum satisfiability problem / Model checking / Conjunctive normal form / Satisfiability / Tseytin transformation
Date: 2012-12-16 04:54:55
Logic in computer science
Boolean algebra
Electronic design automation
Formal methods
NP-complete problems
Boolean satisfiability problem
True quantified Boolean formula
Maximum satisfiability problem
Model checking
Conjunctive normal form
Satisfiability
Tseytin transformation

Abstraction-Based Algorithm for 2QBF Mikol´asˇ Janota2 and Joao Marques-Silva1,2 1 University College Dublin, Ireland 2

Add to Reading List

Source URL: www.mancoosi.org

Download Document from Source Website

File Size: 639,17 KB

Share Document on Facebook

Similar Documents

Algebra Universalis,  + 0.20/0 (~ 1995 BirkhS.user Verlag, Basel  Adjoining units to residuated Boolean algebras

Algebra Universalis, + 0.20/0 (~ 1995 BirkhS.user Verlag, Basel Adjoining units to residuated Boolean algebras

DocID: 1v8wA - View Document

American Computer Science League Flyer Solutions 1. Boolean Algebra ( A  B) ( AB  BC ) = A B ( AB  BC ) = AA B  A BB C  0  0  0

American Computer Science League Flyer Solutions 1. Boolean Algebra ( A  B) ( AB  BC ) = A B ( AB  BC ) = AA B  A BB C  0  0  0

DocID: 1uZJ8 - View Document

Visualising the Boolean Algebra IB4 in 3D Hans Smessaert & Lorenz Demey KU Leuven, Belgium Rhombic Dodecahedron (RDH)  LOGICAL GEOMETRY

Visualising the Boolean Algebra IB4 in 3D Hans Smessaert & Lorenz Demey KU Leuven, Belgium Rhombic Dodecahedron (RDH) LOGICAL GEOMETRY

DocID: 1up5i - View Document

BOO axioms BOO001-0.ax Ternary Boolean algebra (equality) axioms m(m(v, w, x), y, m(v, w, z)) = m(v, w, m(x, y, z)) cnf(associativity, axiom) m(y, x, x) = x cnf(ternary multiply1 , axiom)

BOO axioms BOO001-0.ax Ternary Boolean algebra (equality) axioms m(m(v, w, x), y, m(v, w, z)) = m(v, w, m(x, y, z)) cnf(associativity, axiom) m(y, x, x) = x cnf(ternary multiply1 , axiom)

DocID: 1u9q0 - View Document

On Solving Boolean Multilevel Optimization Problems∗ Josep Argelich INESC-ID Lisbon

On Solving Boolean Multilevel Optimization Problems∗ Josep Argelich INESC-ID Lisbon

DocID: 1rsZm - View Document