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Methods of Cut-Elimination [electronic resource] / by Alexander Leitsch, Matthias Baaz.

By: Contributor(s): Series: Trends in Logic ; 34Publisher: Dordrecht : Springer Netherlands, 2011Description: VI, 290 p. online resourceContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9789400703209
Subject(s): Genre/Form: Additional physical formats: Printed edition:: No titleDDC classification:
  • 511.3 23
LOC classification:
  • QA8.9-10.3
Online resources:
Contents:
1 Preface -- 2 Introduction -- 3 Preliminaries -- 4 Complexity of Cut-Elimination -- 5 Reduction and Elimination -- 6 Cut-Elimination by Resolution -- 7 Extensions of CERES -- 8 Applications of CERES -- 9 CERES in Nonclassical Logics -- 10 Related Research.
In: Springer eBooksSummary: This book on methods of cut-elimination contains a thorough and rigorous analysis of reductive cut-elimination methods and an in-depth presentation of the recent method CERES developed by the authors. It includes a detailed complexity analysis and comparison of CERES and of reductive methods. It presents several applications of CERES—to interpolation, fast cut-elimination, generalization of proofs and to the analysis of mathematical proofs. Finally, it provides an extension of CERES to non-classical logics, in particular to finitely-valued logics and to Gödel logic.
Item type: eBooks
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1 Preface -- 2 Introduction -- 3 Preliminaries -- 4 Complexity of Cut-Elimination -- 5 Reduction and Elimination -- 6 Cut-Elimination by Resolution -- 7 Extensions of CERES -- 8 Applications of CERES -- 9 CERES in Nonclassical Logics -- 10 Related Research.

This book on methods of cut-elimination contains a thorough and rigorous analysis of reductive cut-elimination methods and an in-depth presentation of the recent method CERES developed by the authors. It includes a detailed complexity analysis and comparison of CERES and of reductive methods. It presents several applications of CERES—to interpolation, fast cut-elimination, generalization of proofs and to the analysis of mathematical proofs. Finally, it provides an extension of CERES to non-classical logics, in particular to finitely-valued logics and to Gödel logic.

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