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Science/Engineering An Algebraic Approach to Non-classical Logics

Posted on 2010-04-13




Name:Science/Engineering An Algebraic Approach to Non-classical Logics
ASIN/ISBN:0720422647
Language:English
File size:11.3 Mb
Publish Date: 1974
ISBN: 0720422647
Pages: 403 pages
File Type: PDF
File Size: 11,3 MB
Other Info: American Elsevier Pub. Co
   Science/Engineering An Algebraic Approach to Non-classical Logics

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Helena Rasiowa, "An Algebraic Approach to Non-classical Logics"

The search for relationships between logic and algebra goes back to the investigations of Boole and his followers. Those investigations yielded what we now call Boolean algebra. The close links between classical logic and the theory of Boolean algebras has been known for a long time. One of the turning points in the algebraic study of logic was the introduction by Lindenbaum and Tarski of the method of treating formulas, or equivalence classes of formulas as elements of an abstract algebra. Another milestone was the treatment of formulas as algebraic functions in certain algebras. This is a generalization of truth-tables in classical logic and can be found in the formulation by Lukasiewicz and Post of many-valued logics and in the metalogical study of those systems.

Studies by Stone and Tarski established the connections between intuitionistic propositional calculus and the algebra of open (closed) subsets of topological spaces. Similar connections between modal propositional calculus and the algebra of subsets of topological spaces were found by McKinsey, whose results in an algebraic form were later presented by McKinsey and Tarski.

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