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Finite and Infinite Combinatorics in Sets and Logic

  • Book
  • © 1993

Overview

Editors:
  1. N. W. Sauer

    1. Department of Mathematics and Statistics, The University of Calgary, Calgary, Canada

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  2. R. E. Woodrow

    1. Department of Mathematics and Statistics, The University of Calgary, Calgary, Canada

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  3. B. Sands

    1. Department of Mathematics and Statistics, The University of Calgary, Calgary, Canada

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Part of the book series: Nato Science Series C: (ASIC, volume 411)

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Table of contents (28 chapters)

  1. Cardinal Representations

    • E. C. Milner
    Pages 289-298

  2. A Vertex-to-Vertex Pursuit Game Played With Disjoint Sets of Edges

    • Stewart Neufeld, Richard J. Nowakowski
    Pages 299-312

  3. Graphs and Posets with no Infinite Independent Set

    • Maurice Pouzet
    Pages 313-335

  4. Problems About Planar Orders

    • Ivan Rival
    Pages 337-347

  5. Superstable and Unstable Theories of Order

    • Todd J. Schneider
    Pages 349-353

  6. Advances in Cardinal Arithmetic

    • Saharon Shelah
    Pages 355-383

  7. Conjectures of Rado and Chang and Cardinal Arithmetic

    • Stevo Todorčević
    Pages 385-398

  8. Random Structures and Zero-One Laws

    • Peter Winkler
    Pages 399-420

  9. Isotone Maps: Enumeration and Structure

    • Nejib Zaguia
    Pages 421-430

  10. Back Matter

    Pages 431-453
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Keywords

About this book

This volume contains the accounts of papers delivered at the Nato Advanced Study Institute on Finite and Infinite Combinatorics in Sets and Logic held at the Banff Centre, Alberta, Canada from April 21 to May 4, 1991. As the title suggests the meeting brought together workers interested in the interplay between finite and infinite combinatorics, set theory, graph theory and logic. It used to be that infinite set theory, finite combinatorics and logic could be viewed as quite separate and independent subjects. But more and more those disciplines grow together and become interdependent of each other with ever more problems and results appearing which concern all of those disciplines. I appreciate the financial support which was provided by the N. A. T. O. Advanced Study Institute programme, the Natural Sciences and Engineering Research Council of Canada and the Department of Mathematics and Statistics of the University of Calgary. 11l'te meeting on Finite and Infinite Combinatorics in Sets and Logic followed two other meetings on discrete mathematics held in Banff, the Symposium on Ordered Sets in 1981 and the Symposium on Graphs and Order in 1984. The growing inter-relation between the different areas in discrete mathematics is maybe best illustrated by the fact that many of the participants who were present at the previous meetings also attended this meeting on Finite and Infinite Combinatorics in Sets and Logic.

Editors and Affiliations

  • Department of Mathematics and Statistics, The University of Calgary, Calgary, Canada

    N. W. Sauer, R. E. Woodrow, B. Sands

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