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Tarski's conceptual analysis of semantical notions

In Douglas Patterson (ed.), New essays on Tarski and philosophy. Oxford University Press. pp. 72 (2008)

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  1. What are logical notions?Alfred Tarski - 1986 - History and Philosophy of Logic 7 (2):143-154.
    In this manuscript, published here for the first time, Tarski explores the concept of logical notion. He draws on Klein's Erlanger Programm to locate the logical notions of ordinary geometry as those invariant under all transformations of space. Generalizing, he explicates the concept of logical notion of an arbitrary discipline.
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  • Tarski's system of geometry.Alfred Tarski & Steven Givant - 1999 - Bulletin of Symbolic Logic 5 (2):175-214.
    This paper is an edited form of a letter written by the two authors (in the name of Tarski) to Wolfram Schwabhäuser around 1978. It contains extended remarks about Tarski's system of foundations for Euclidean geometry, in particular its distinctive features, its historical evolution, the history of specific axioms, the questions of independence of axioms and primitive notions, and versions of the system suitable for the development of 1-dimensional geometry.
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  • Elementary Properties of Abelian Groups.W. Szmielew - 1959 - Journal of Symbolic Logic 24 (1):59-59.
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  • Who were the american postulate theorists?Michael Scanlan - 1991 - Journal of Symbolic Logic 56 (3):981-1002.
    Articles by two American mathematicians, E. V. Huntington and Oswald Veblen, are discussed as examples of a movement in foundational research in the period 1900-1930 called American postulate theory. This movement also included E. H. Moore, R. L. Moore, C. H. Langford, H. M. Sheffer, C. J. Keyser, and others. The articles discussed exemplify American postulate theorists' standards for axiomatizations of mathematical theories, and their investigations of such axiomatizations with respect to metatheoretic properties such as independence, completeness, and consistency.
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  • Who were the American Postulate Theorists?Michael Scanlan - 1991 - Journal of Symbolic Logic 56 (3):981-1002.
    Articles by two American mathematicians, E. V. Huntington and Oswald Veblen, are discussed as examples of a movement in foundational research in the period 1900-1930 called American postulate theory. This movement also included E. H. Moore, R. L. Moore, C. H. Langford, H. M. Sheffer, C. J. Keyser, and others. The articles discussed exemplify American postulate theorists' standards for axiomatizations of mathematical theories, and their investigations of such axiomatizations with respect to metatheoretic properties such as independence, completeness, and consistency.
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  • Tarski on Logical Consequence.Mario Gómez-Torrente - 1996 - Notre Dame Journal of Formal Logic 37 (1):125-151.
    This paper examines from a historical perspective Tarski's 1936 essay, "On the concept of logical consequence." I focus on two main aims. The primary aim is to show how Tarski's definition of logical consequence satisfies two desiderata he himself sets forth for it: (1) it must declare logically correct certain formalizations of the -rule and (2) it must allow for variation of the individual domain in the test for logical consequence. My arguments provide a refutation of some interpreters of Tarski, (...)
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  • Bibliography of Alfred Tarski.Steven Givant - 1986 - Journal of Symbolic Logic 51 (4):913-941.
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  • Reduced Direct Products.T. Frayne, A. C. Morel & D. S. Scott - 1966 - Journal of Symbolic Logic 31 (3):506-507.
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  • Tarski's Theory of Truth.Hartry Field - 1972 - Journal of Philosophy 69 (13):347.
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  • The elementary theory of abelian groups.Paul C. Eklof - 1972 - Annals of Mathematical Logic 4 (2):115.
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  • Lingua Universalis vs. Calculus Ratiocinator:: An Ultimate Presupposition of Twentieth-Century Philosophy.Jaakko Hintikka - 1996 - Springer.
    R. G. Collingwood saw one of the main tasks of philosophers and of historians of human thought in uncovering what he called the ultimate presuppositions of different thinkers, of different philosophical movements and of entire eras of intellectual history. He also noted that such ultimate presuppositions usually remain tacit at first, and are discovered only by subsequent reflection. Collingwood would have been delighted by the contrast that constitutes the overall theme of the essays collected in this volume. Not only has (...)
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  • Truth.Simon Blackburn & Keith Simmons (eds.) - 1999 - New York: Oxford University Press.
    This volume is designed to set out some of the central issues in the theory of truth. It draws together, for the first time, the debates between philosophers who favor 'robust' or 'substantive' theories of truth, and those other, 'deflationist' or minimalists, who deny that such theories can be given. The editors provide a substantial introduction, in which they look at how the debates relate to further issues, such as the Liar paradox and formal truth theories.
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  • Introduction to Logic and to the Methodology of Deductive Sciences. [REVIEW]N. E. - 1941 - Journal of Philosophy 38 (6):164-165.
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  • Über formal unentscheidbare Sätze der Principia Mathematica und verwandter Systeme I.K. Gödel - 1931 - Monatshefte für Mathematik 38 (1):173--198.
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  • Labyrinth of Thought. A History of Set Theory and Its Role in Modern Mathematics.José Ferreirós - 2002 - Studia Logica 72 (3):437-440.
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  • The Semantic Conception of Truth and the Foundations of Semantics.R. Montague & R. H. Thomason - 1996 - In Heimir Geirsson & Michael Losonsky (eds.), Readings in Language and Mind. Blackwell. pp. 36.
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  • The Elementary Theory of Abelian Groups.Paul C. Eklof & Edward R. Fisher - 1974 - Journal of Symbolic Logic 39 (3):603-604.
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  • From Frege to Gödel.Jean van Heijenoort - 1968 - Philosophy of Science 35 (1):72-72.
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