<--- Back to Details
First PageDocument Content
Automated theorem proving / Constraint programming / Boolean algebra / Rules of inference / Logic programming / Boolean satisfiability problem / Directed acyclic graph / Resolution / Clause / Theoretical computer science / Mathematics / Mathematical logic
Date: 2006-05-02 04:55:54
Automated theorem proving
Constraint programming
Boolean algebra
Rules of inference
Logic programming
Boolean satisfiability problem
Directed acyclic graph
Resolution
Clause
Theoretical computer science
Mathematics
Mathematical logic

University of Potsdam Faculty of Computer Science

Add to Reading List

Source URL: www.cs.uni-potsdam.de

Download Document from Source Website

File Size: 306,16 KB

Share Document on Facebook

Similar Documents

James Hawthorne David Makinson The Quantitative/Qualitative Watershed for Rules of Uncertain Inference

DocID: 1vmRT - View Document

Logic / Mathematical logic / Proof theory / Admissible rule / Natural deduction / Sequent / First-order logic / Propositional calculus / Substructural logic / Rule of inference / Intuitionistic logic / Theorem

Consequence relations and admissible rules Rosalie Iemhoff∗ Department of Philosophy Utrecht University, The Netherlands June 10, 2016

DocID: 1rfeR - View Document

Logic / Mathematical logic / Mathematics / Automated theorem proving / Propositional calculus / Rules of inference / Resolution / Boolean algebra / Literal / First-order logic / SLD resolution / Horn clause

Part 2: First-Order Logic 2.1 Syntax 2.2 Semantics 2.3 Models, Validity, Satisfiability 2.4 Algorithmic problems 2.5 Normal forms and Skolemization

DocID: 1r4UL - View Document

Mathematics / Logic / Mathematical logic / Boolean algebra / Formal languages / Semantics / Algebraic logic / Logic in computer science / Substitution / Propositional calculus / Rewriting / Negation

No complete linear term rewriting system for propositional logic Anupam Das and Lutz Straßburger Abstract Recently it has been observed that the set of all sound linear inference rules in propositional

DocID: 1qNTb - View Document