£48.50
Explore the groundbreaking contributions of the Lwów–Warsaw School to set theory and mathematical logic. This comprehensive textbook examines the foundational work of Polish logicians who revolutionized modern mathematical philosophy.
"Foundations of Set Theory: Lwów–Warsaw Logic" offers a comprehensive examination of the profound contributions made by the Lwów–Warsaw School to the foundations of mathematics and modern logic. This scholarly work by Prof. Tomasz Kowalski presents the revolutionary ideas of Polish logicians and mathematicians who, between the World Wars, developed groundbreaking theories that continue to influence mathematical logic today.
The book delves into the innovative work of luminaries such as Alfred Tarski, Stanisław Leśniewski, Jan Łukasiewicz, and Kazimierz Twardowski, exploring how their rigorous approach to logical foundations reshaped our understanding of set theory, semantics, and mathematical truth. The text provides both historical context and precise technical explanations of their most significant contributions.
This book is ideal for advanced undergraduate students, graduate students, and researchers in mathematics, philosophy, and computer science. It assumes basic familiarity with first-order logic but provides all necessary background on the historical and technical context of the Lwów–Warsaw School's contributions.
Title | Foundations of Set Theory: Lwów–Warsaw Logic |
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Author | Prof. Tomasz Kowalski |
Publisher | GeoMath Poland Publishing |
Publication Date | January 30, 2024 |
Language | English |
Pages | 486 |
Dimensions | 7.2 x 1.0 x 9.5 inches |
ISBN-13 | 978-8394527921 |
Weight | 2.0 pounds |
Format | Hardcover |
As someone who has studied mathematical logic for decades, I found this book to be an exceptional contribution to the literature. Kowalski's treatment of the Lwów–Warsaw School is both historically accurate and mathematically precise. The sections on Tarski's semantic theory of truth are particularly illuminating. This will become a standard text for advanced courses in mathematical logic and philosophy of mathematics.
This is an excellent resource for graduate students in mathematics and philosophy. The historical context provided adds significant value to understanding the development of these theories. I would have given five stars, but some sections, particularly on Leśniewski's systems, could benefit from more examples to illustrate the abstract concepts. Nevertheless, it's a valuable addition to any mathematical logician's library.
The content is undoubtedly valuable and well-researched, but readers should be aware that this is an advanced text that requires significant background in logic. As a third-year mathematics student, I found some sections quite challenging to follow. The historical context and philosophical discussions are accessible and fascinating, but the technical material demands prior knowledge. Would recommend for graduate students rather than undergraduates.
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