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031112s2003 gw a b 001 0 eng |
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|a 2003065504
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|a 3540206078 (acidfree paper)
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|b .D38 2003
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|2 22
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|a Dau, Frithjof.
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|a The logic system of concept graphs with negation :
|b and its relationship to predicate logic /
|c Frithjof Dau.
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|a Berlin ;
|a New York :
|b Springer,
|c c2003.
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|a xi, 213 p. :
|b ill. ;
|c 24 cm.
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|a Lecture notes in computer science ;
|v 2892
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504 |
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|a Includes bibliographical references (p. [205]-209) and index.
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|t Start
Introduction
Short Introduction to Existential Graphs
Short Introduction to Conceptual Graphs
Problems with Conceptual Graphs
Short Introduction to Concept Graphs with Cuts
Outline of This Treatise
Acknowledgements.
|t Basic Definitions
Relational Graphs with Cuts
Concept Graphs with Cuts.
|t Alpha
Overview for Alpha
Semantics for Nonexistential Concept Graphs
Calculus for Nonexistential Concept Graphs
Calculus
Remarks
Theorems and Normal Forms
Soundness and Completeness
Soundness
Completeness
Dependencies and Independencies.
|t Beta
Overview for Beta
First Order Logic
Syntax
Semantics
Calculus.
|t Semantics for Existential Concept Graphs
Contexual Semantics
Syntactical Translations
Semantical Equivalence.
|t Calculus for Existential Concept Graphs
Calculus
Derived Rules
Soundness of the Calculus.
|t Syntactical Equivalence to FOL.
|t Summary of Beta
Summary of Main Results
Independency Results.
|t Concept Graphs without Cuts
Concept Graphs without Cuts
Standard Models and Semantical Entailment
Standard Graphs
Transformation-Rules for Models
Conclusion.
|t Appendix
Design Decisions
Cuts
Identity Links
Dominating Nodes
Peirce-Style Calculi.
|t References.
|t Index.
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|a Conceptual structures (Information theory)
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|a Knowledge representation (Information theory)
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|a Graph theory.
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|a Logic diagrams.
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|3 Publisher description
|u http://www.loc.gov/catdir/enhancements/fy0818/2003065504-d.html
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|a pc22 2003-11-12 to ASCD
|c jf05 2003-11-13 to subj
|a jf04 2003-11-13 to jp00 (QA?)
|a aa01 2003-11-20
|a ps05 2004-04-19 1 copy rec'd., to CIP ver.
|a jp00 2004-04-22
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