Logic, construction, computation / Ulrich Berger [and others] (eds.).

Over the last few decades the interest of logicians and mathematicians in constructive and computational aspects of their subjects has been steadily growing, and researchers from disparate areas realized that they can benefit enormously from the mutual exchange of techniques concerned with those asp...

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Bibliographic Details
Other Authors: Berger, Ulrich
Format: eBook
Language:English
Published: Heusenstamm [Germany] : Ontos, 2012.
Series:Ontos mathematical logic ; v. 3.
Subjects:
Online Access:Click for online access
Table of Contents:
  • A new use of Friedman's translation : interactive realizability / Federico Aschieri and Stefano Berardi
  • Polymorphic logic / Mark Bickford and Robert Constable
  • Constructive solutions of ordinary differential equations / Douglas S. Bridges
  • A nonstandard hierarchy comparison theorem / Wilfried Buchholz and Andreas Weiermann
  • Transitive closure in operational set theory / Andrea Cantini and Laura Crosilla
  • Baire space in CZF / Giovanni Curi and Michael Rathjen
  • Functional interpretations of classical and constructive set theory / Justus Diller
  • Weak theories of truth and explicit mathematics / Sebastian Eberhard and Thomas Strahm
  • Axiomatizing truth : why and how? / Solomon Feferman
  • On the strength of some semi-constructive theories / Solomon Feferman
  • On the relation between various negative translations / Gilda Ferreira and Paulo Oliva
  • A finite axiomatisation of inductive-inductive definitions / Fredrik Nordvall Forsberg and Anton Setzer
  • Some conservative extension results / Hajime Ishihara
  • About the strength of operational regularity / Gerhard Jäger and Rico Zumbrunnen
  • Epsilon substitution for ID₁ / Grigori Mints
  • Another unique weak König's Lemma WKL!! / Joan Rand Moschovakis
  • The continuous functionals as limit spaces / Dag Normann
  • Provably recursive functions of reflection / Wolfram Pohlers and Jan-Carl Stegert
  • A hierarchy of ramified theories below PRA / Elliott J. Spoors and Stanley S. Wainer
  • Representing L-domains as information systems / Dieter Spreen.