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Alasdair Urquhart on Nonclassical and Algebraic Logic and Complexity of Proofs

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  • © 2022

Overview

  • Celebrates the important work and career of Alasdair Urquhart
  • Brings together authors from Europe and North America
  • Contains original papers and responses

Part of the book series: Outstanding Contributions to Logic (OCTR, volume 22)

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Table of contents (22 chapters)

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About this book

This book is dedicated to the work of Alasdair Urquhart. The book starts out with an introduction to and an overview of Urquhart’s work, and an autobiographical essay by Urquhart. This introductory section is followed by papers on algebraic logic and lattice theory, papers on the complexity of proofs, and papers on philosophical logic and history of logic. The final section of the book contains a response to the papers by Urquhart.


Alasdair Urquhart has made extremely important contributions to a variety of fields in logic. He produced some of the earliest work on the semantics of relevant logic. He provided the undecidability of the logics R (of relevant implication) and E (of relevant entailment), as well as some of their close neighbors. He proved that interpolation fails in some of those systems. Urquhart has done very important work in complexity theory, both about the complexity of proofs in classical and some nonclassical logics. In pure algebra, hehas produced a representation theorem for lattices and some rather beautiful duality theorems. In addition, he has done important work in the history of logic, especially on Bertrand Russell, including editing Volume four of Russell’s Collected Papers.

Editors and Affiliations

  • Department of Computer Science, Brock University, St. Catharines, Canada

    Ivo Düntsch

  • School of History, Philosophy, Political Science and International Relations, Victoria University of Wellington, Wellington, New Zealand

    Edwin Mares

About the editors


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