Lvov-Warsaw School
Total Page:16
File Type:pdf, Size:1020Kb

Load more
Recommended publications
-
Selected Bibliography of and About Tadeusz Kotarbinski
Selected bibliography of and about Tadeusz Kotarbinski https://www.ontology.co/biblio/kotarbinski-biblio.htm Theory and History of Ontology by Raul Corazzon | e-mail: [email protected] Selected Bibliography on Kotarbinski's Reism and Semantical Concretism A SELECTION OF WORKS BY KOTARBINSKI N.B. Works avalaible only in Polish are not enclosed. 1. Kotarbinski, Tadeusz. 1931. "Le Réalisme Radical." In Proceedings of the Seventh International Congress of Philosophy, Held at Oxford, England, September 1-6, 1930, edited by Ryle, Gilbert, 488-500. Oxford: Oxford University Press. 2. ———. 1935. "The Development of the Main Problem in the Methodology of Francis Bacon." Studia Philosophica no. 1:107-117. 3. ———. 1955. "The Fundamental Ideas of Pansomatism." Mind no. 64:488-500. Originally published in Polish in 1935. 4. ———. 1956. "La Logique En Pologne." Études Philosophiques no. 11:231-241. Reprinted in. Raymond Klibansky (ed.) - Philosophy in the Mid-Century. A survey - Firenze, La Nuova Italia, 1958 pp. 44-52. 5. ———. 1958. "Jan Lukasiewicz's Works on the History of Logic." Studia Logica no. 8:57-62. 6. ———. 1960. "The Concept of Action." Journal of Philosophy no. 57:215-221. 7. ———. 1961. "The Property of a Good Plan." Methodos no. 13:189-201. 8. ———. 1961. "Postulates for Economic Modes of Action." Methodos no. 13:175-188. 9. ———. 1961. "The Aspiration of Praxologists." Methodos no. 13:163-174. 10. ———. 1964. Leçons Sur L'histoire De La Logique. Paris: Presses Universitaires de France. Original Polish edition 1957. Translated by Anna Posner and with an introduction by René Poirier 11. ———. 1965. Praxiology. An Introduction to the Sciences of Efficient Action. -
How to Study Mathematics – the Manual for Warsaw University 1St Year Students in the Interwar Period
TECHNICAL TRANSACTIONS CZASOPISMO TECHNICZNE FUNDAMENTAL SCIENCES NAUKI PODSTAWOWE 2-NP/2015 KALINA BARTNICKA* HOW TO STUDY MATHEMATICS – THE MANUAL FOR WARSAW UNIVERSITY 1ST YEAR STUDENTS IN THE INTERWAR PERIOD JAK STUDIOWAĆ MATEMATYKĘ – PORADNIK DLA STUDENTÓW PIERWSZEGO ROKU Z OKRESU MIĘDZYWOJENNEGO Abstract In 1926 and in 1930, members of Mathematics and Physics Students’ Club of the Warsaw University published the guidance for the first year students. These texts would help the freshers in constraction of the plans and course of theirs studies in the situation of so called “free study”. Keywords: Warsaw University, Interwar period, “Free study”, Study of Mathematics, Freshers, Students’ clubs, Guidance for students Streszczenie W 1926 r. i w 1930 r. Koło Naukowe Matematyków i Fizyków Studentów Uniwersytetu War- szawskiego opublikowało poradnik dla studentów pierwszego roku matematyki. Są to teksty, które pomagały pierwszoroczniakom w racjonalnym skonstruowaniu planu i toku ich studiów w warunkach tzw. „wolnego stadium”. Słowa kluczowe: Uniwersytet Warszawski, okres międzywojenny, „wolne stadium”, studio wanie matematyki, pierwszoroczniacy, studenckie koła naukowe, poradnik dla studentów DOI: 10.4467/2353737XCT.15.203.4408 * L. & A. Birkenmajetr Institute of History of Science, Polish Academy of Sciences, Warsaw, Poland; [email protected] 14 This paper is focused primarily on the departure from the “free study” in university learning in Poland after it regained its independence in 1918. The idea of the “free study” had been strongly cherished by professors and staff of the Philosophy Department of Warsaw University even though the majority of students (including the students of mathematics and physics) were not interested in pursuing an academic career. The concept of free study left to the students the decision about the choice of subjects they wished to study and about the plan of their work. -
Adolf Lindenbaum: Notes on His Life, with Bibliography and Selected References
CORE Metadata, citation and similar papers at core.ac.uk Provided by Springer - Publisher Connector Log. Univers. 8 (2014), 285–320 c 2014 The Author(s). This article is published with open access at Springerlink.com 1661-8297/14/030285-36, published online December 3, 2014 DOI 10.1007/s11787-014-0108-2 Logica Universalis Adolf Lindenbaum: Notes on his Life, with Bibliography and Selected References Jan Zygmunt and Robert Purdy Abstract. Notes on the life of Adolf Lindenbaum, a complete bibliography of his published works, and selected references to his unpublished results. Mathematics Subject Classification. 01A60, 01A70, 01A73, 03-03. Keywords. Adolf Lindenbaum, biography, bibliography, unpublished works. This paper is dedicated to Adolf Lindenbaum (1904–1941)—Polish- Jewish mathematician and logician; a member of the Warsaw school of mathe- matics under Waclaw Sierpi´nski and Stefan Mazurkiewicz and school of math- ematical logic under JanLukasiewicz and Stanislaw Le´sniewski;1 and Alfred Tarski’s closest collaborator of the inter-war period. Our paper is divided into three main parts. The first part is biograph- ical and narrative in character. It gathers together what little is known of Lindenbaum’s short life. The second part is a bibliography of Lindenbaum’s published output, including his public lectures. Our aim there is to be complete and definitive. The third part is a list of selected references in the literature attesting to his unpublished results2 and delineating their extent. Just to confuse things, we name the second and third parts of our paper, respectively, “Bibliography Part One” and “Bibliography Part Two”. Why, we no longer remember. -
Alice in the Wonderful Land of Logical Notions)
The Mystery of the Fifth Logical Notion (Alice in the Wonderful Land of Logical Notions) Jean-Yves Beziau University of Brazil, Rio de Janeiro, Brazilian Research Council and Brazilian Academy of Philosophy [email protected] Abstract We discuss a theory presented in a posthumous paper by Alfred Tarski entitled “What are logical notions?”. Although the theory of these logical notions is something outside of the main stream of logic, not presented in logic textbooks, it is a very interesting theory and can easily be understood by anybody, especially studying the simplest case of the four basic logical notions. This is what we are doing here, as well as introducing a challenging fifth logical notion. We first recall the context and origin of what are here called Tarski- Lindenbaum logical notions. In the second part, we present these notions in the simple case of a binary relation. In the third part, we examine in which sense these are considered as logical notions contrasting them with an example of a non-logical relation. In the fourth part, we discuss the formulations of the four logical notions in natural language and in first- order logic without equality, emphasizing the fact that two of the four logical notions cannot be expressed in this formal language. In the fifth part, we discuss the relations between these notions using the theory of the square of opposition. In the sixth part, we introduce the notion of variety corresponding to all non-logical notions and we argue that it can be considered as a logical notion because it is invariant, always referring to the same class of structures. -
Geometry and Teaching
Andrew McFarland Joanna McFarland James T. Smith Editors Alfred Tarski Early Work in Poland – Geometry and Teaching This book is dedicated to Helen Marie Smith, in gratitude for her advice and support, and to Maria Anna McFarland, as she enters a world of new experiences. Andrew McFarland • Joanna McFarland James T. Smith Editors Alfred Tarski Early Work in Poland—Geometry and Teaching with a Bibliographic Supplement Foreword by Ivor Grattan-Guinness Editors Andrew McFarland Joanna McFarland Páock, Poland Páock, Poland James T. Smith Department of Mathematics San Francisco State University San Francisco, CA, USA ISBN 978-1-4939-1473-9 ISBN 978-1-4939-1474-6 (eB ook) DOI 10.1007/978-1-4939-1474-6 Springer New York Heidelberg Dordrecht London Library of Congress Control Number: 2014945118 Mathematics Subject Classification (2010): 01A60, 01A70, 01A75, 03A10, 03B05, 03E75, 06A99, 28-03, 28A75, 43A07, 51M04, 51M25, 97B50, 97D40, 97G99, 97M30 © Springer Science+Business Media New York 2014 This work is subject to copyright. All rights are reserved by the Publisher, whether the whole or part of the material is concerned, specifically the rights of translation, reprinting, reuse of illustrations, recitation, broadcasting, reproduction on microfilms or in any other physical way, and transmission or information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed. Exempted from this legal reservation are brief excerpts in connection with reviews or scholarly analysis or material supplied specifically for the purpose of being entered and executed on a computer system, for exclusive use by the purchaser of the work. -
Definitions and Nondefinability in Geometry 475 2
Definitions and Nondefinability in Geometry1 James T. Smith Abstract. Around 1900 some noted mathematicians published works developing geometry from its very beginning. They wanted to supplant approaches, based on Euclid’s, which han- dled some basic concepts awkwardly and imprecisely. They would introduce precision re- quired for generalization and application to new, delicate problems in higher mathematics. Their work was controversial: they departed from tradition, criticized standards of rigor, and addressed fundamental questions in philosophy. This paper follows the problem, Which geo- metric concepts are most elementary? It describes a false start, some successful solutions, and an argument that one of those is optimal. It’s about axioms, definitions, and definability, and emphasizes contributions of Mario Pieri (1860–1913) and Alfred Tarski (1901–1983). By fol- lowing this thread of ideas and personalities to the present, the author hopes to kindle interest in a fascinating research area and an exciting era in the history of mathematics. 1. INTRODUCTION. Around 1900 several noted mathematicians published major works on a subject familiar to us from school: developing geometry from the very beginning. They wanted to supplant the established approaches, which were based on Euclid’s, but which handled awkwardly and imprecisely some concepts that Euclid did not treat fully. They would present geometry with the precision required for general- ization and applications to new, delicate problems in higher mathematics—precision beyond the norm for most elementary classes. Work in this area was controversial: these mathematicians departed from tradition, criticized previous standards of rigor, and addressed fundamental questions in logic and philosophy of mathematics.2 After establishing background, this paper tells a story about research into the ques- tion, Which geometric concepts are most elementary? It describes a false start, some successful solutions, and a demonstration that one of those is in a sense optimal. -
INTENTIONALITY Past and Future VIBS
INTENTIONALITY Past and Future VIBS Volume 173 Robert Ginsberg Founding Editor Peter A. Redpath Executive Editor Associate Editors G. John M. Abbarno Matti Häyry Mary-Rose Barral Steven V. Hicks Gerhold K. Becker Richard T. Hull Raymond Angelo Belliotti Mark Letteri Kenneth A. Bryson Vincent L. Luizzi C. Stephen Byrum Alan Milchman H. G. Callaway George David Miller Robert A. Delfino Alan Rosenberg Rem B. Edwards Arleen L. F. Salles Andrew Fitz-Gibbon John R. Shook Francesc Forn i Argimon Eddy Souffrant William Gay Tuija Takala Dane R. Gordon Anne Waters J. Everet Green John R. Welch Heta Aleksandra Gylling Thomas F. Woods a volume in Cognitive Science CS Francesc Forn i Argimon, Editor INTENTIONALITY Past and Future Edited by Gábor Forrai and George Kampis Amsterdam - New York, NY 2005 Cover Design: Studio Pollmann The paper on which this book is printed meets the requirements of “ISO 9706:1994, Information and documentation - Paper for documents - Requirements for permanence”. ISBN: 90-420-1817-8 ©Editions Rodopi B.V., Amsterdam - New York, NY 2005 Printed in the Netherlands CONTENTS Preface vii List of Abbreviations ix ONE The Necessity and Nature of Mental Content 1 LAIRD ADDIS TWO Reading Brentano on the Intentionality of the Mental 15 PHILIP J. BARTOK THREE Emotions, Moods, and Intentionality 25 WILLIAM FISH FOUR Lockean Ideas as Intentional Contents 37 GÁBOR FORRAI FIVE Normativity and Mental Content 51 JUSSI HAUKIOJA SIX The Ontological and Intentional Status of Fregean Senses: An Early Account of External Content 63 GREG JESSON -
Monism P16ff
1 Intentionality in Mullā Ṣadrā Submitted by Sümeyye Parıldar to the University of Exeter as a thesis for the degree of Doctor of Philosophy in Arab and Islamic Studies In June 2014 This thesis is available for Library use on the understanding that it is copyright material and that no quotation from the thesis may be published without proper acknowledgement. I certify that all material in this thesis which is not my own work has been identified and that no material has previously been submitted and approved for the award of a degree by this or any other University. Signature: ………………………………………………………….. 2 ABSTRACT The present study reconstructs psychological, linguistic and ontological aspects of Mullā Ṣadrā’s philosophy in the light of Brentano’s theory of intentionality. Brentano used intentionality as a psychological term to denote the ‘mental’ as opposed to the ‘natural’. Later, with Meinong, intentionality took an ontological commitment to assenting that ‘there are things that do not exist’. The chapters that discuss Ṣadrā’s philosophy reflect the two aspects with an investigation for the production process of intentional objects and an investigation of the status of these objects in ontology. The main aim of the research is to give an internalist and monist account for the nature of intentionality demonstrating an alternative approach to the concepts of existence and the soul. Ontologically, there is only one reality (existence) and nothing is left outside it. Accordingly, intentional objects are mental beings that are at a lower level of existence (wujūd ẓillī). The principles behind the monist ontology are: first, the gradational ontology (tashkīk) that all things are determined beings (mutamayyiz) and they are manifestations of a single reality at different levels of intensity (mutashakkik), and, second, the simplicity principle (basīṭ al-ḥaqīqa) in which existence is a simple reality that comprehends all beings whilst being the principle of multiplicity at the same time. -
Betti, Brentano and the Lvov-Warsaw School-AB
UvA-DARE (Digital Academic Repository) Brentano and the Lvov-Warsaw School Betti, A. Publication date 2017 Document Version Author accepted manuscript Published in The Routledge Handbook of Franz Brentano and the Brentano School Link to publication Citation for published version (APA): Betti, A. (2017). Brentano and the Lvov-Warsaw School. In U. Kriegel (Ed.), The Routledge Handbook of Franz Brentano and the Brentano School (pp. 334-340). (Routledge Handbooks in Philosophy). Routledge. https://www.taylorfrancis.com/books/e/9781317690559 General rights It is not permitted to download or to forward/distribute the text or part of it without the consent of the author(s) and/or copyright holder(s), other than for strictly personal, individual use, unless the work is under an open content license (like Creative Commons). Disclaimer/Complaints regulations If you believe that digital publication of certain material infringes any of your rights or (privacy) interests, please let the Library know, stating your reasons. In case of a legitimate complaint, the Library will make the material inaccessible and/or remove it from the website. Please Ask the Library: https://uba.uva.nl/en/contact, or a letter to: Library of the University of Amsterdam, Secretariat, Singel 425, 1012 WP Amsterdam, The Netherlands. You will be contacted as soon as possible. UvA-DARE is a service provided by the library of the University of Amsterdam (https://dare.uva.nl) Download date:29 Sep 2021 Brentano and the Lvov-Warsaw School Arianna Betti 1. Introduction The Lvov-Warsaw School was one of the (two, in fact) most important movements in 20th century scientifically oriented philosophy. -
Kazimierz Kuratowski (Warsaw)
Kazimierz Kuratowski (Warsaw) THE PAST AND THE PRESENT OF THE POLISH SCHOOL OF MATHEMATICS I am concentrating in this article on two main subjects. Firstly: I am trying to answer the question what brought about such an “explosion” of mathematics in a country in whose scientific tradition there was hardly any mathematics and which happened at the time when after an over-one-century-long foreign rule the nation was trying hard to reconstruct its now independent country, ravaged by the First World War. Secondly: was this explosion a short-lived enthusiasm or, on the contrary, the Polish school of .mathematics struck roots so deeply that it was sub sequently able to survive the cataclysm of the Second World War and rebuild in the new circumastances — in People’s Poland — the internationally re cognized edifice of Polish mathematics? There will be in this article no mathematical theorems, no definitions or geometrical constructions. I shall be trying to use the language which can be understood without mathematical qualifications. It is therefore my hope that this text will be intelligible not only to mathematicians.1 1. PRECURSORS OF THE POLISH SCHOOL OF MATHEMATICS It was the years 1918—1920 when the Polish School of Mathematics was emerging. Before describing this period and the subsequent years one should, I think, review, be it only summarily, the contemporary state of Polish mathematics. I am going to mention those of its representatives the majority of whom had in fact been active in the 19th century but who also worked in the 20th century and so could influence the formation of the School of Mathematics being thus its precursors as it were. -
Contribution of Warsaw Logicians to Computational Logic
axioms Article Contribution of Warsaw Logicians to Computational Logic Damian Niwi ´nski Institute of Informatics, University of Warsaw, 02-097 Warsaw, Poland; [email protected]; Tel.: +48-22-554-4460 Academic Editor: Urszula Wybraniec-Skardowska Received: 22 April 2016; Accepted: 31 May 2016; Published: 3 June 2016 Abstract: The newly emerging branch of research of Computer Science received encouragement from the successors of the Warsaw mathematical school: Kuratowski, Mazur, Mostowski, Grzegorczyk, and Rasiowa. Rasiowa realized very early that the spectrum of computer programs should be incorporated into the realm of mathematical logic in order to make a rigorous treatment of program correctness. This gave rise to the concept of algorithmic logic developed since the 1970s by Rasiowa, Salwicki, Mirkowska, and their followers. Together with Pratt’s dynamic logic, algorithmic logic evolved into a mainstream branch of research: logic of programs. In the late 1980s, Warsaw logicians Tiuryn and Urzyczyn categorized various logics of programs, depending on the class of programs involved. Quite unexpectedly, they discovered that some persistent open questions about the expressive power of logics are equivalent to famous open problems in complexity theory. This, along with parallel discoveries by Harel, Immerman and Vardi, contributed to the creation of an important area of theoretical computer science: descriptive complexity. By that time, the modal m-calculus was recognized as a sort of a universal logic of programs. The mid 1990s saw a landmark result by Walukiewicz, who showed completeness of a natural axiomatization for the m-calculus proposed by Kozen. The difficult proof of this result, based on automata theory, opened a path to further investigations. -
1 on the Life and Work of Andrzej Mostowski? STANISŁAW
On the life and work of Andrzej Mostowski ? STANISŁAW KRAJEWSKI and MARIAN SREBRNY (Warsaw, Poland) Andrzej Stanisław Mostowski was born on November 1, 1913, in Lwów. His father, Stanisław Mostowski, was a medical doctor and worked as an assistant at the Physical Chemistry Department of the University of Lwów; he was conscripted in 1914 as a military doctor and soon after died of typhus. The family had to be provided for by the mother, Zofia née Kramsztyk (1881-1963), who worked for many years in a bank. Andrzej (by his mother called Staszek after the father) had one sister Krystyna (after the war she settled abroad – first in France, then in Montreal). In the summer of 1914 Mostowski’s mother went with her children to Zakopane to spend holidays there; in the face of the outbreak of war and the death of the father they ? This text is translated from its Polish original published in “Wiadomo ści matematyczne”, Annales Societatis Mathematicae Polonae XXII.1 (1979), pp. 53-64, updated slightly where necessary. It is meant to present solely the events of Andrzej Mostowski’s biography. We do not discuss the content of his scientific output as such (other articles are devoted to it), but only provide some information on when he was involved in what and when his major works were created. The information included in this article have been taken from three following sources. Firstly, from the existing publications on the life and scientific output of Andrzej Mostowski. They are listed at the end of this text. The article by S.