<p><span>This second volume of the book series shows R-calculus is a combination of one monotonic tableau proof system and one non-monotonic one. The R-calculus is a Gentzen-type deduction system which is non-monotonic, and is a concrete belief revision operator which is proved to satisfy the AGM po
R-Calculus, II: Many-Valued Logics
β Scribed by Wei Li; Yuefei Sui
- Publisher
- Springer Nature
- Year
- 2022
- Tongue
- English
- Leaves
- 281
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This second volume of the book series shows R-calculus is a combination of one monotonic tableau proof system and one non-monotonic one. The R-calculus is a Gentzen-type deduction system which is non-monotonic, and is a concrete belief revision operator which is proved to satisfy the AGM postulates and the DP postulates. It discusses the algebraical and logical properties of tableau proof systems and R-calculi in many-valued logics. This book offers a rich blend of theory and practice. It is suitable for students, researchers and practitioners in the field of logic. Also it is very useful for all those who are interested in data, digitization and correctness and consistency of information, in modal logics, non monotonic logics, decidable/undecidable logics, logic programming, description logics, default logics and semantic inheritance networks.
π SIMILAR VOLUMES
USA.: International Journal of Computer Applications (IJCA) (0975 β 8887), Vol. 61, No.7 (Jan., 2013), pp. 35-39, English. (OCR-ΡΠ»ΠΎΠΉ).<div class="bb-sep"></div>[Supriya Raheja. ITM University. Gurgaon, India.<br/>Reena Dhadich. Govt. Engg. College. Ajmer, India].<div class="bb-sep"></div><strong>Abs
<p><span>This third volume of the book series shows R-calculus is a Gentzen-typed deduction system which is non-monotonic, and is a concrete belief revision operator which is proved to satisfy the AGM postulates and the DP postulates. In this book, R-calculus is taken as Tableau-based/sequent-based/
This book provides an incisive, basic introduction to many-valued logics and to the constructions that are "many-valued" at their origin. Using the matrix method, the author sheds light on the profound problems of many-valuedness criteria and its classical characterizations. The book also includes