Logical Methods: In Honor of Anil Nerode’s Sixtieth Birthday

Author:   John N. Crossley ,  Jeffrey B. Remmel ,  Richard Shore ,  Moss E. Sweedler
Publisher:   Birkhauser Boston Inc
Edition:   1993 ed.
Volume:   12
ISBN:  

9780817636906


Pages:   816
Publication Date:   26 January 1994
Format:   Hardback
Availability:   Out of stock   Availability explained
The supplier is temporarily out of stock of this item. It will be ordered for you on backorder and shipped when it becomes available.

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Logical Methods: In Honor of Anil Nerode’s Sixtieth Birthday


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Overview

Anil Nerode, Director of the Mathematics Institute at Cornell, USA, is one of the most influential logicians in the world. This volume, published in his honour, contains much new and significant work. The papers in this book are principally concerned with mathematical logic and some of its applications in computing. The book contains papers on recursion theory, intuitionism, computability in group theory, recursive model theory, reverse mathematics and the extraction of programs from proofs. A survey of Nerode's technical achievements over the last 30 years is also included. In particular, the book features papers on new developments in the understanding of the properties of intuitionistic set theory and intuitionistic analysis, the extension of computability in ordinary mathematics pioneered by Marian Boykan Pour-El and Ian Richards, the proof-theoretic strength of a long-standing conjecture of Fraisse and an extension of, and further account of, the Curry-Howard method of extracting programs from logical proofs. The papers in general arose from the conference, ""Logical Methods in Mathematics and Computer Science. A Symposium in Honor of Anil Nerode on the Occasion of his Sixtieth Birthday"", held at the Mathematical Sciences Institute at Cornell University, from June 1-3, 1992.

Full Product Details

Author:   John N. Crossley ,  Jeffrey B. Remmel ,  Richard Shore ,  Moss E. Sweedler
Publisher:   Birkhauser Boston Inc
Imprint:   Birkhauser Boston Inc
Edition:   1993 ed.
Volume:   12
Dimensions:   Width: 15.50cm , Height: 4.40cm , Length: 23.50cm
Weight:   1.598kg
ISBN:  

9780817636906


ISBN 10:   0817636900
Pages:   816
Publication Date:   26 January 1994
Audience:   College/higher education ,  Professional and scholarly ,  Postgraduate, Research & Scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   Out of stock   Availability explained
The supplier is temporarily out of stock of this item. It will be ordered for you on backorder and shipped when it becomes available.

Table of Contents

The Work of Anil Nerode: A Retrospective.- Embedding Distributive Lattices Preserving 1 Below A Nonzero Recursively Enumerable Turing Degree.- Prime Isols and the Theorems of Fermat and Wilson.- Problem Solving Strategies for the Derivation of Programs.- Effective Real Dynamics.- An Integer Lattice Arising in the Model Theory of Wreath Products.- Undecidability and Definability for Parametrized Polynomial Time m-Reducibilities.- Extracting Programs from Proofs by an Extension of the Curry-Howard Process.- A Bird’s-Eye View of Twilight Combinatorics.- Effectively and Noneffectively Nowhere Simple Subspaces.- Index Sets in Recursive Combinatorics.- Computability in Unitary Representations of Compact Groups.- Recursive Properties of Intervals of Recursive Linear Orders.- Algorithmic Stability of Models.- The Combinatorics of the Friedberg-Muchnick Theorem.- Partial Automata and Finitely Generated Congruences: An Extension of Nerode’s Theorem.- Minimal Pair Constructions and Iterated Treesof Strategies.- Intuitionistic L.- n-Recursive Linear Orders Without (n + 1)-Recursive Copies.- Multiple Agent Autonomous Control — A Hybrid Systems Architecture.- Distributed Concurrent Programs as Strategies in Games.- Dempster-Shafer Logic Programs and Stable Semantics.- Who Put the “Back” in Back-and-Forth?.- Polynomial Time Categoricity and Linear Orderings.- The Disjunction and Numerical Existence Properties for Intuitionistic Analysis.- On the Strength of Fraïssé’s Conjecture.

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