First-Order Logic and Automated Theorem Proving: Texts in Computer Science
Autor Melvin Fittingen Limba Engleză Paperback – 26 iun 2013
Din seria Texts in Computer Science
- 20%
Preț: 477.77 lei - 15%
Preț: 612.99 lei - 20%
Preț: 389.17 lei - 17%
Preț: 396.70 lei - 20%
Preț: 330.09 lei - 20%
Preț: 398.51 lei - 20%
Preț: 318.67 lei - 20%
Preț: 460.27 lei - 20%
Preț: 566.80 lei - 20%
Preț: 466.09 lei - 20%
Preț: 174.78 lei - 20%
Preț: 330.05 lei - 20%
Preț: 461.50 lei - 20%
Preț: 328.29 lei - 20%
Preț: 660.56 lei -
Preț: 491.23 lei - 20%
Preț: 393.45 lei - 20%
Preț: 328.79 lei - 20%
Preț: 579.46 lei - 20%
Preț: 310.74 lei - 20%
Preț: 462.00 lei - 23%
Preț: 756.74 lei - 20%
Preț: 317.85 lei - 20%
Preț: 511.55 lei - 20%
Preț: 759.84 lei - 20%
Preț: 344.57 lei - 20%
Preț: 565.51 lei - 30%
Preț: 471.75 lei - 20%
Preț: 631.96 lei - 20%
Preț: 322.61 lei - 25%
Preț: 307.85 lei - 15%
Preț: 719.58 lei - 20%
Preț: 337.48 lei - 20%
Preț: 367.58 lei - 20%
Preț: 522.08 lei - 20%
Preț: 492.01 lei - 20%
Preț: 600.39 lei - 20%
Preț: 379.50 lei - 20%
Preț: 331.62 lei
Preț: 570.58 lei
Preț vechi: 713.23 lei
-20%
Puncte Express: 856
Preț estimativ în valută:
100.87€ • 117.36$ • 87.74£
100.87€ • 117.36$ • 87.74£
Carte tipărită la comandă
Livrare economică 17 aprilie-01 mai
Specificații
ISBN-13: 9781461275152
ISBN-10: 1461275156
Pagini: 348
Ilustrații: XVIII, 326 p.
Dimensiuni: 170 x 244 x 18 mm
Greutate: 0.55 kg
Ediția:2nd ed. 1996. Softcover reprint of the original 2nd ed. 1996
Editura: Springer
Colecția Springer
Seria Texts in Computer Science
Locul publicării:New York, NY, United States
ISBN-10: 1461275156
Pagini: 348
Ilustrații: XVIII, 326 p.
Dimensiuni: 170 x 244 x 18 mm
Greutate: 0.55 kg
Ediția:2nd ed. 1996. Softcover reprint of the original 2nd ed. 1996
Editura: Springer
Colecția Springer
Seria Texts in Computer Science
Locul publicării:New York, NY, United States
Public țintă
GraduateCuprins
1 Background.- 2 Propositional Logic.- 2.1 Introduction.- 2.2 Propositional Logic—Syntax.- 2.3 Propositional Logic—Semantics.- 2.4 Boolean Valuations.- 2.5 The Replacement Theorem.- 2.6 Uniform Notation.- 2.7 König’s Lemma.- 2.8 Normal Forms.- 2.9 Normal Form Implementations.- 3 Semantic Tableaux and Resolution.- 3.1 Propositional Semantic Tableaux.- 3.2 Propositional Tableaux Implementations.- 3.3 Propositional Resolution.- 3.4 Soundness.- 3.5 Hintikka’s Lemma.- 3.6 The Model Existence Theorem.- 3.7 Tableau and Resolution Completeness.- 3.8 Completeness With Restrictions.- 3.9 Propositional Consequence.- 4 Other Propositional Proof Procedures.- 4.1 Hilbert Systems.- 4.2 Natural Deduction.- 4.3 The Sequent Calculus.- 4.4 The Davis-Putnam Procedure.- 4.5 Computational Complexity.- 5 First-Order Logic.- 5.1 First-Order Logic—Syntax.- 5.2 Substitutions.- 5.3 First-Order Semantics.- 5.4 Herbrand Models.- 5.5 First-Order Uniform Notation.- 5.6 Hintikka’s Lemma.- 5.7 Parameters.- 5.8 The Model Existence Theorem.- 5.9 Applications.- 5.10 Logical Consequence.- 6 First-Order Proof Procedures.- 6.1 First-Order Semantic Tableaux.- 6.2 First-Order Resolution.- 6.3 Soundness.- 6.4 Completeness.- 6.5 Hilbert Systems.- 6.6 Natural Deduction and Gentzen Sequents.- 7 Implementing Tableaux and Resolution.- 7.1 What Next.- 7.2 Unification.- 7.3 Unification Implemented.- 7.4 Free-Variable Semantic Tableaux.- 7.5 A Tableau Implementation.- 7.6 Free-Variable Resolution.- 7.7 Soundness.- 7.8 Free-Variable Tableau Completeness.- 7.9 Free-Variable Resolution Completeness.- 8 Further First-Order Features.- 8.1 Introduction.- 8.2 The Replacement Theorem.- 8.3 Skolemization.- 8.4 Prenex Form.- 8.5 The AE-Calculus.- 8.6 Herbrand’s Theorem.- 8.7 Herbrand’s Theorem, Constructively.-8.8 Gentzen’s Theorem.- 8.9 Cut Elimination.- 8.10 Do Cuts Shorten Proofs?.- 8.11 Craig’s Interpolation Theorem.- 8.12 Craig’s Interpolation Theorem—Constructively.- 8.13 Beth’s Definability Theorem.- 8.14 Lyndon’s Homomorphism Theorem.- 9 Equality.- 9.1 Introduction.- 9.2 Syntax and Semantics.- 9.3 The Equality Axioms.- 9.4 Hintikka’s Lemma.- 9.5 The Model Existence Theorem.- 9.6 Consequences.- 9.7 Tableau and Resolution Systems.- 9.8 Alternate Tableau and Resolution Systems.- 9.9 A Free-Variable Tableau System With Equality.- 9.10 A Tableau Implementation With Equality.- 9.11 Paramodulation.- References.