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Author: Anita Burdman Feferman
Publisher: Cambridge University Press
ISBN: 9780521802406
Category : Mathematics
Languages : en
Pages : 442
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Book Description
Publisher Description
Author: Anita Burdman Feferman
Publisher: Cambridge University Press
ISBN: 9780521802406
Category : Mathematics
Languages : en
Pages : 442
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Book Description
Publisher Description
Author: Alfred Tarski
Publisher: Hackett Publishing
ISBN: 9780915144761
Category : Philosophy
Languages : en
Pages : 542
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Book Description
Author: Alfred Tarski
Publisher: Courier Corporation
ISBN: 0486318893
Category : Mathematics
Languages : en
Pages : 271
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Book Description
This classic undergraduate treatment examines the deductive method in its first part and explores applications of logic and methodology in constructing mathematical theories in its second part. Exercises appear throughout.
Author: Douglas Patterson
Publisher: Springer
ISBN: 0230367224
Category : Mathematics
Languages : en
Pages : 273
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Book Description
This study looks to the work of Tarski's mentors Stanislaw Lesniewski and Tadeusz Kotarbinski, and reconsiders all of the major issues in Tarski scholarship in light of the conception of Intuitionistic Formalism developed: semantics, truth, paradox, logical consequence.
Author: Monika Gruber
Publisher: Springer
ISBN: 3319326163
Category : Philosophy
Languages : en
Pages : 197
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Book Description
This book provides a detailed commentary on the classic monograph by Alfred Tarski, and offers a reinterpretation and retranslation of the work using the original Polish text and the English and German translations. In the original work, Tarski presents a method for constructing definitions of truth for classical, quantificational formal languages. Furthermore, using the defined notion of truth, he demonstrates that it is possible to provide intuitively adequate definitions of the semantic notions of definability and denotation and that the notion in a structure can be defined in a way that is analogous to that used to define truth. Tarski’s piece is considered to be one of the major contributions to logic, semantics, and epistemology in the 20th century. However, the author points out that some mistakes were introduced into the text when it was translated into German in 1935. As the 1956 English version of the work was translated from the German text, those discrepancies were carried over in addition to new mistakes. The author has painstakingly compared the three texts, sentence-by-sentence, highlighting the inaccurate translations, offering explanations as to how they came about, and commenting on how they have influenced the content and suggesting a correct interpretation of certain passages. Furthermore, the author thoroughly examines Tarski’s article, offering interpretations and comments on the work.
Author: Andrew McFarland
Publisher: Springer
ISBN: 149391474X
Category : Mathematics
Languages : en
Pages : 511
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Book Description
Alfred Tarski (1901–1983) was a renowned Polish/American mathematician, a giant of the twentieth century, who helped establish the foundations of geometry, set theory, model theory, algebraic logic and universal algebra. Throughout his career, he taught mathematics and logic at universities and sometimes in secondary schools. Many of his writings before 1939 were in Polish and remained inaccessible to most mathematicians and historians until now. This self-contained book focuses on Tarski’s early contributions to geometry and mathematics education, including the famous Banach–Tarski paradoxical decomposition of a sphere as well as high-school mathematical topics and pedagogy. These themes are significant since Tarski’s later research on geometry and its foundations stemmed in part from his early employment as a high-school mathematics teacher and teacher-trainer. The book contains careful translations and much newly uncovered social background of these works written during Tarski’s years in Poland. Alfred Tarski: Early Work in Poland serves the mathematical, educational, philosophical and historical communities by publishing Tarski’s early writings in a broadly accessible form, providing background from archival work in Poland and updating Tarski’s bibliography. A list of errata can be found on the author Smith’s personal webpage.
Author: Alfred Tarski
Publisher: Dover Books on Mathematics
ISBN: 9780486477039
Category : Mathematics
Languages : en
Pages : 0
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Book Description
This well-known book by the famed logician consists of three treatises: A General Method in Proofs of Undecidability, Undecidability and Essential Undecidability in Mathematics, and Undecidability of the Elementary Theory of Groups. 1953 edition.
Author: Alfred Tarski
Publisher: American Mathematical Soc.
ISBN: 0821810413
Category : Mathematics
Languages : en
Pages : 342
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Book Description
Culminates nearly half a century of the late Alfred Tarski's foundational studies in logic, mathematics, and the philosophy of science. This work shows that set theory and number theory can be developed within the framework of a new, different and simple equational formalism, closely related to the formalism of the theory of relation algebras.
Author: Alfred Taraski
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 0
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Book Description
Author: Douglas Patterson
Publisher: OUP Oxford
ISBN: 0191608831
Category : Philosophy
Languages : en
Pages : 442
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Book Description
New Essays on Tarski and Philosophy aims to show the way to a proper understanding of the philosophical legacy of the great logician, mathematician, and philosopher Alfred Tarski (1902-1983). The contributors are an international group of scholars, some expert in the historical background and context of Tarski's work, others specializing in aspects of his philosophical development, others more interested in understanding Tarski in the light of contemporary thought. The essays can be seen as addressing Tarski's seminal treatment of four basic questions about logical consequence. (1) How are we to understand truth, one of the notions in terms of which logical consequence is explained? What is it that is preserved in valid inference, or that such inference allows us to discover new claims to have on the basis of old? (2) Among what kinds of things does the relation of logical consequence hold? (3) Given answers to the first two questions, what is involved in the consequence relationship itself? What is the preservation at work in 'truth preservation'? (4) Finally, what do truth and consequence so construed have to do with meaning?
