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Formal Methods for Nonmonotonic and Related Logics [electronic resource] : Vol I: Preference and Size / by Karl Schlechta.

Av: Medverkande: Materialtyp: TextUtgivningsuppgift: Cham : Springer International Publishing : Imprint: Springer, 2018Utgåva: 1st ed. 2018Beskrivning: XXXII, 335 p. 16 illus. online resourceInnehållstyp:
  • text
Medietyp:
  • computer
Bärartyp:
  • online resource
ISBN:
  • 9783319896533
Ämnen: DDK-klassifikation:
  • 005.131 23
Onlineresurser:
Innehåll:
Preferential Structures -- Higher Preferential Structures -- Abstract Size.
Sammanfattning: The two volumes in this advanced textbook present results, proof methods, and translations of motivational and philosophical considerations to formal constructions. In this Vol. I the author explains preferential structures and abstract size. In the associated Vol. II he presents chapters on theory revision and sums, defeasible inheritance theory, interpolation, neighbourhood semantics and deontic logic, abstract independence, and various aspects of nonmonotonic and other logics. In both volumes the text contains many exercises and some solutions, and the author limits the discussion of motivation and general context throughout, offering this only when it aids understanding of the formal material, in particular to illustrate the path from intuition to formalisation. Together these books are a suitable compendium for graduate students and researchers in the area of computer science and mathematical logic.
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Preferential Structures -- Higher Preferential Structures -- Abstract Size.

The two volumes in this advanced textbook present results, proof methods, and translations of motivational and philosophical considerations to formal constructions. In this Vol. I the author explains preferential structures and abstract size. In the associated Vol. II he presents chapters on theory revision and sums, defeasible inheritance theory, interpolation, neighbourhood semantics and deontic logic, abstract independence, and various aspects of nonmonotonic and other logics. In both volumes the text contains many exercises and some solutions, and the author limits the discussion of motivation and general context throughout, offering this only when it aids understanding of the formal material, in particular to illustrate the path from intuition to formalisation. Together these books are a suitable compendium for graduate students and researchers in the area of computer science and mathematical logic.

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