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Frege, Dedekind, and Peano on the Foundations of Arithmetic (Routledge Revivals)

First published in 1982, this reissue contains a critical exposition of the views of Frege, Dedekind and Peano on the foundations;

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Frege, Dedekind, and Peano on the Foundations of Arithmetic (Routledge Revivals)

First published in 1982, this reissue contains a critical exposition of the views of Frege, Dedekind and Peano on the foundations;

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Gottlob Frege: Foundations of Arithmetic

Part of theLongman Library of Primary Sources in Philosophy, this edition of Frege's Foundations of Arithmetic is framed by a pedagogical;

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The Foundations of Arithmetic

The Foundations of Arithmetic is undoubtedly the best introduction to Frege's thought; it is here that Frege expounds the central notions;

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Frege

The Foundations of Arithmetic, The Basic Laws of Arithmetic, and finally Logical Investigations. Written by Anthony Kenny, a leading figure;

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A Mathematical Prelude to the Philosophy of Mathematics

, Peano arithmetic, Goedel's theorems, interpretability, the hierarchy of sets, Frege arithmetic and intuitionist sentential logic. The book;

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Gottlob Frege

Part of the Longman Library of Primary Sources in Philosophy, this edition of Frege's Foundations of Arithmetic is framed by a pedagogical;

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The Foundations Of Arithmetic

This volume represents the first philosophically sound discussion of the concept of number in Western civilization. (Mathematics);

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The Frege Reader

and Object , On Sense and Reference , and Thought , and new translations of key parts of the Begriffsschrift, The Foundations of Arithmetic;

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Logic in Arithmetic

Logic in ArithmeticAn introduction to mathematical logic and Peano Arithmetic, including Gentzen's consistency proof and the Paris;

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The Concept 'Horse' Paradox and Wittgensteinian Conceptual Investigations

In The Foundations of Arithmetic, Gottlob Frege contended that the difference between concepts and objects was absolute. He meant that no;

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The Concept "Horse" Paradox and Wittgensteinian Conceptual Investigations

In The Foundations of Arithmetic, Gottlob Frege contended that the difference between concepts and objects was absolute. He meant that no;

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Essays on Frege's Basic Laws of Arithmetic

The volume is the first collection of essays that focuses on Gottlob Frege's Basic Laws of Arithmetic (1893/1903), highlighting both the;

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Frege

radically new approach to the foundations of arithmetic, based on fresh definitions of the terms 'zero', 'one' and 'successor', revolutionized our;

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Goedel s Theorems and Zermelo s Axioms

theories, such as Peano arithmetic, Presburger arithmetic and the real numbers. The book addresses undergraduate mathematics students and;

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Goedel s Theorems and Zermelo s Axioms

theories, such as Peano arithmetic, Presburger arithmetic and the real numbers. The book addresses undergraduate mathematics students and;

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Number Systems

of mathematics including future teachers. The book starts with the development of Peano arithmetic in the first chapter which includes mathematical;

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Frege in Perspective

Not only can the influence of Gottlob Frege (1848-1925) be found in contemporary work in logic, the philosophy of mathematics, and the;

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Routledge Philosophy GuideBook to Frege on Sense and Reference

and deal with technical, abstract concepts. The Routledge Philosophy Guidebook to Frege On Sense and Reference helps the student to get to;

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Routledge Philosophy GuideBook to Frege on Sense and Reference

and deal with technical, abstract concepts. The Routledge Philosophy Guidebook to Frege On Sense and Reference helps the student to get to;

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The Search for Mathematical Roots, 1870-1940

While many books have been written about Bertrand Russell's philosophy and some on his logic, I. Grattan-Guinness has written the first;

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Functional Interpretations

This book gives a detailed treatment of functional interpretations of arithmetic, analysis, and set theory. The subject goes back to;

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Rethinking Identity and Metaphysics

Russell and Willard Quine and considers how the extensionalistic treatment of identity initiated by Frege has served as a hidden constraint on;

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Frege Explained

arithmetic and all mathematics are derived from logic, and to prove this he developed a completely new approach to logic and numbers. Joan Weiner;

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Metamathematics of First-Order Arithmetic

attention to subsystems (fragments) of Peano arithmetic and give the reader a deeper understanding of the role of the axiom schema of induction and;

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Logic Of Mathematics

, Godel's completeness theorem, models of Peano arithmetic, and much more. Part II focuses on a number of advanced theorems that are central to the;

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Turing Computability

, and their relation to Peano arithmetic. The author presents the subject as an art to be practiced, and an art in the aesthetic sense;

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