<--- Back to Details
First PageDocument Content
Theoretical computer science / Mathematics / Mathematical logic / Boolean algebra / Formal methods / Logic in computer science / Electronic design automation / NP-complete problems / Boolean satisfiability problem / Satisfiability modulo theories / Unit propagation / Literal
Date: 2005-06-14 03:44:48
Theoretical computer science
Mathematics
Mathematical logic
Boolean algebra
Formal methods
Logic in computer science
Electronic design automation
NP-complete problems
Boolean satisfiability problem
Satisfiability modulo theories
Unit propagation
Literal

DPLL(T) with Exhaustive Theory Propagation and its Application to Difference Logic Robert Nieuwenhuis and Albert Oliveras? Abstract. At CAV’04 we presented the DPLL(T ) approach for satisfiability modulo theories T . I

Add to Reading List

Source URL: www.lsi.upc.edu

Download Document from Source Website

File Size: 171,42 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