Advances in Logic (Contemporary Mathematics illustrated Edition)

Advances in Logic (Contemporary Mathematics illustrated Edition)

By: Yi Sun Zhang (editor), Steve Jackson (editor), Su Gao (editor)Paperback

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The articles in this book are based on talks given at the North Texas Logic Conference in October of 2004. The main goal of the editors was to collect articles representing diverse fields within logic that would both contain significant new results and be accessible to readers with a general background in logic. Included in the book is a problem list, jointly compiled by the speakers, that reflects some of the most important questions in various areas of logic. This book should be useful to graduate students and researchers alike across the spectrum of mathematical logic.


A stationary-tower-free proof of the derived model theorem by J. R. Steel A proof of the $\Sigma^2 1$-absoluteness theorem by I. Farah A simple inductive measure analysis for cardinals under the axiom of determinacy by S. Bold and B. Lowe The complexity of the index sets of $\aleph 0$-cateogrical theories and of Ehrenfeucht theories by S. Lempp and T. Slaman Computable structures of Scott rank $\omega 1^{CK}$ in familiar classes by W. Calvert, S. S. Goncharov, and J. F. Knight Thin classes of separating sets by R. Solomon Voting rules for infinite sets and boolean algebras by A. Blass Very mad families by B. Kastermans Borel boundedness and the lattice rounding property by C. M. Boykin and S. Jackson Steinhaus sets and Jackson sets by S. Gao, A. W. Miller, and W. A. R. Weiss A problem list by S. Gao, S. Jackson, and Y. Zhang.

Product Details

  • ISBN13: 9780821838198
  • Format: Paperback
  • Number Of Pages: 150
  • ID: 9780821838198
  • ISBN10: 0821838199
  • edition: illustrated Edition

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