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A Short Introduction to Modal Logic (Lecture Notes)
Grigori Mints
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Description for A Short Introduction to Modal Logic (Lecture Notes)
Paperback. Series: Center for the Study of Language and Information Publication Lecture Notes. Num Pages: 110 pages, Illustrations. BIC Classification: PBCD. Category: (P) Professional & Vocational. Dimension: 229 x 153 x 9. Weight in Grams: 198.
Modal Logic can be characterized as the logic of necessity and possibility, of 'must be' and 'may be'. A Short Introduction to Modal Logic presents both semantic and syntactic features of the subject and illustrates them by detailed analyses of the three best-known modal systems S5, S4 and T. The book concentrates on the logical aspects of the subject and provides philosophical motivations to show the point of the formal work. The coverage is self-contained, including a summary of the necessary aspects of classical logic which it presupposes. A set of exercises is included in the final chapter.
Modal Logic can be characterized as the logic of necessity and possibility, of 'must be' and 'may be'. A Short Introduction to Modal Logic presents both semantic and syntactic features of the subject and illustrates them by detailed analyses of the three best-known modal systems S5, S4 and T. The book concentrates on the logical aspects of the subject and provides philosophical motivations to show the point of the formal work. The coverage is self-contained, including a summary of the necessary aspects of classical logic which it presupposes. A set of exercises is included in the final chapter.
Product Details
Format
Paperback
Publication date
1992
Publisher
Center for the Study of Language and Inf
Condition
New
Series
Center for the Study of Language and Information Publication Lecture Notes
Number of Pages
110
Place of Publication
Stanford, United States
ISBN
9780937073759
SKU
V9780937073759
Shipping Time
Usually ships in 7 to 11 working days
Ref
99-1
Reviews for A Short Introduction to Modal Logic (Lecture Notes)
. ..this is a book anyone familiar with modal logic will want to study... Billy Joe Lucas, Journal of Symbolic Logic