Fr. 136.00

Logic Colloquium ''02 - Lecture Notes in Logic 27

English · Hardback

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Informationen zum Autor Zoe Chatzidakis Department of Mathematics University of Paris 7 Peter Koepke Mathematical Institute University of Bonn Wolfram Pohlers Institute for Mathematical Logic and Foundational Research University of Munster Klappentext Logic Colloquium '02 includes articles from some of the world's preeminent logicians. The topics span all areas of mathematical logic! but with an emphasis on Computability Theory and Proof Theory. This book will be of interest to graduate students and researchers in the field of mathematical logic. Zusammenfassung Logic Colloquium '02 includes articles from some of the world's preeminent logicians Inhaltsverzeichnis Preface, Participants Photograph, Generic absoluteness for ?? formulas and the continuum problem, Axioms of generic absoluteness, Generalised dynamic ordinals — universal measures for implicit computational complexity, The Worm principle, “One is a lonely number”: logic and communication, Computable versions of the uniform boundedness theorem, Symmetry of the universal computable function: A study of its automorphisms, homomorphisms and isomorphic embeddings, PCF theory and Woodin cardinals, Embedding finite lattices into the computably enumerable degrees — a status survey, Dimension theory inside a homogeneous model, Reals which compute little, Bisimulation invariance and finite models, Choice principles in constructive and classical set theories, Ash’s theorem for abstract structures, Martin-Lof random and PA-complete sets, Learning and computing in the limit

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Authors Zoe Koepke Chatzidakis
Assisted by Zoa(c) Chatzidakis (Editor), Zoe Chatzidakis (Editor), Zoé Chatzidakis (Editor), Chatzidakis Zoe (Editor), Peter Koepke (Editor), Koepke Peter (Editor), Wolfram Pohlers (Editor), Pohlers Wolfram (Editor)
Publisher Taylor & Francis Ltd.
 
Languages English
Product format Hardback
Released 13.07.2006
 
EAN 9781568813004
ISBN 978-1-56881-300-4
No. of pages 376
Subjects Natural sciences, medicine, IT, technology > Mathematics > Basic principles

MATHEMATICS / Logic, Mathematical logic

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