Journal of Logics
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Curriculum Vitae 2018
1 CURRICULUM VITAE 2018 Johan van Benthem Personal Contact data, Education, Academic employment, Administrative functions, Awards and honors, Milestones Publications Books, Edited books, Articles in journals, Articles in books, Articles in conference proceedings, Reviews, General audience publications Lectures Invited lectures at conferences and workshops, Seminar presentations, Talks for general audiences Editorial Editorial activities Teaching & Regular courses, Incidental courses, Lecture notes, Master's theses, supervision Dissertations Organization Research projects and grants, Events organized, Academic organization Personal 1 Contact data name Johannes Franciscus Abraham Karel van Benthem business Institute for Logic, Language and Computation (ILLC), University of address Amsterdam, P.O. Box 94242, 1090 GE AMSTERDAM, The Netherlands office phone +31 20 525 6051 email [email protected] homepage http://staff.fnwi.uva.nl/j.vanbenthem spring quarter Department of Philosophy, Stanford University, Stanford, CA 94305, USA office phone +1 650 723 2547 email [email protected] Main research interests General logic, in particular, model theory and modal logic (corres– pondence theory, temporal logic, dynamic, epistemic logic, fixed–point logics). Applications of logic to philosophy, linguistics, computer science, social sciences, and cognitive science (generalized quantifiers, categorial grammar, process logics, information structure, update, games, social agency, epistemology, logic & methodology of science). 2 Education secondary 's–Gravenhaags Christelijk Gymnasium education staatsexamen gymnasium alpha, 9 july 1966 eindexamen gymnasium beta, 9 june 1967 university Universiteit van Amsterdam education candidate of Physics (N2), 9 july 1969 candidate of Mathematics (W1), 11 november 1970 master's degree Philosophy, 25 october 1972 master's degree Mathematics, 14 march 1973 All these exams obtained the predicate cum laude Ph.D. -
Decision Procedures in Algebra and Logic Reading Material
Decision procedures in Algebra and Logic Reading material PDF generated using the open source mwlib toolkit. See http://code.pediapress.com/ for more information. PDF generated at: Wed, 07 Jul 2010 00:08:49 UTC Contents Articles Some background 1 Algebraic structure 1 Mathematical logic 9 Structure (mathematical logic) 22 Universal algebra 29 Model theory 34 Proof theory 41 Sequent calculus 44 Python (programming language) 50 Sage (mathematics software) 62 Decision procedures and implementations 69 Decision problem 69 Boolean satisfiability problem 72 Constraint satisfaction 79 Rewriting 82 Maude system 87 Resolution (logic) 94 Automated theorem proving 98 Prover9 103 Method of analytic tableaux 104 Natural deduction 124 Isabelle (theorem prover) 138 Satisfiability Modulo Theories 140 Prolog 144 References Article Sources and Contributors 157 Image Sources, Licenses and Contributors 159 Article Licenses License 160 1 Some background Algebraic structure In algebra, a branch of pure mathematics, an algebraic structure consists of one or more sets closed under one or more operations, satisfying some axioms. Abstract algebra is primarily the study of algebraic structures and their properties. The notion of algebraic structure has been formalized in universal algebra. As an abstraction, an "algebraic structure" is the collection of all possible models of a given set of axioms. More concretely, an algebraic structure is any particular model of some set of axioms. For example, the monster group both "is" an algebraic structure in the concrete sense, and abstractly, "has" the group structure in common with all other groups. This article employs both meanings of "structure." This definition of an algebraic structure should not be taken as restrictive. -
Mathematical Logic OXFORD TEXTS in LOGIC
Mathematical Logic OXFORD TEXTS IN LOGIC Books in the series 1. Shawn Hedman: A First Course in Logic: An introduction to model theory, proof theory, computability, and complexity 2. Richard Bornat: An Introduction to Proof and Disproof in Formal Logic 3. Ian Chiswell and Wilfrid Hodges: Mathematical Logic Mathematical Logic IAN CHISWELL andWILFRID HODGES 1 3 Great Clarendon Street, Oxford OX2 6DP Oxford University Press is a department of the University of Oxford. It furthers the University’s objective of excellence in research, scholarship, and education by publishing worldwide in Oxford New York Auckland Cape Town Dar es Salaam Hong Kong Karachi Kuala Lumpur Madrid Melbourne Mexico City Nairobi New Delhi Shanghai Taipei Toronto With offices in Argentina Austria Brazil Chile Czech Republic France Greece Guatemala Hungary Italy Japan Poland Portugal Singapore South Korea Switzerland Thailand Turkey Ukraine Vietnam Oxford is a registered trade mark of Oxford University Press in the UK and in certain other countries Published in the United States by Oxford University Press Inc., New York c Ian Chiswell and Wilfrid Hodges, 2007 The moral rights of the author have been asserted Database right Oxford University Press (maker) First published 2007 All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, without the prior permission in writing of Oxford University Press, or as expressly permitted by law, or under terms agreed with the appropriate reprographics -
Book of Abstracts
BOOK OF ABSTRACTS 16th INTERNATIONAL CONGRESS ON LOGIC, METHODOLOGY AND PHILOSOPHY OF SCIENCE AND TECHNOLOGY BRIDGING ACROSS ACADEMIC CULTURES Prague, 5–10 August 2019 CLMPST 2019 BOOK OF ABSTRACTS SYMPOSIA CLMPST 2019 | SYMPOSIA ACADEMIC MEANS–END KNOWLEDGE IN ENGINEERING, MEDICINE AND OTHER PRACTICAL SCIENCES. SYMPOSIUM OF THE DLMPST COMMISSION ON THE PHILOSOPHY OF TECHNOLOGY AND ENGINEERING SCIENCES Organizer: Sjoerd Zwart AMEK-1 Session 8D Chair: Sjoerd Zwart AMEK-2 Session 9D Chair: Sjoerd Zwart Congress section(s): C8 The difference between Theoretical and Practical reason has a long history in philosophy. Modern discussions concentrate on the relation between know-how and knowing-that, and ask whether one of two reduces to the other, or, if not, what the nature is of know-how. During the last decades, practical scientists in the information and social sciences (management, psychology, and law) have recognized the need to discern ‘procedural or action means-end knowledge,’ which may often be paraphrased as follows: ‘if one wants to achieve goal G in (technical, medical, etc.) context C, perform action A.’ This type of explicit (intersubjective—not tacit), or normative action knowledge seems hardly to be directly deducible from declarative scientific knowledge. Nevertheless, it prominently precipitates in countless patents and valuable academic research projects aiming at means-end or intervention knowledge. Despite its fundamental importance it has escaped the attention of most epistemologists. The purpose of this Symposium is to draw attention to, discuss and foster further interest in the production and results of academic (explicit, action) means-end knowledge in engineering, medicine, management or any other branch of practical science. -
Address at the Princeton University Bicentennial Conference on Problems of Mathematics Hourya Benis Sinaceur
Address at the Princeton University Bicentennial Conference on Problems of Mathematics Hourya Benis Sinaceur To cite this version: Hourya Benis Sinaceur. Address at the Princeton University Bicentennial Conference on Problems of Mathematics. Bulletin of Symbolic Logic, Association for Symbolic Logic, 2000, 6 (1), pp.1-44. halshs-01119630 HAL Id: halshs-01119630 https://halshs.archives-ouvertes.fr/halshs-01119630 Submitted on 23 Feb 2015 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. The Bulletin of Symbolic Logic Volume 6, Number 1, March 2000 ADDRESS AT THE PRINCETON UNIVERSITY BICENTENNIAL CONFERENCE ON PROBLEMS OF MATHEMATICS (DECEMBER 17–19, 1946), BY ALFRED TARSKI Edited with additional material and an introduction by HOURYA SINACEUR Abstract. This article presents Tarski’s Address at the Princeton Bicentennial Conference on Problems of Mathematics, together with a separate summary. Two accounts of the discus- sion which followed are also included. The central topic of the Address and of the discussion is decision problems. The introductory note gives information about the Conference, about the background of the subjects discussed in the Address, and about subsequent developments to these subjects. The Princeton University Bicentennial Conference on Problems of Math- ematics took place during December 17–19, 1946.