Frege"s notations
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Frege"s notations what they are and how they mean by Gregory Landini

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Published by Palgrave Macmillan in Houndmills, Basingstoke, Hampshire, New York .
Written in English

Subjects:

  • Symbolic and mathematical Logic,
  • Proof theory,
  • Mathematical notation

Book details:

Edition Notes

Includes bibliographical references (p. ) and index.

StatementGregory Landini
Classifications
LC ClassificationsQA9.54 .L36 2012
The Physical Object
Paginationp. cm.
ID Numbers
Open LibraryOL25132135M
ISBN 109780230247741
LC Control Number2011048086

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  Frege’s Notations: What They Are and How They Mean (History of Analytic Philosophy) - Kindle edition by Landini, Gregory, Beaney, Michael. Download it once and read it on your Kindle device, PC, phones or cturer: Palgrave Macmillan. A new approach to reading Frege's notations that adheres to the modern view that terms and well-formed formulas are any disjoint syntactic categories. On this new approach, we can at last read Frege's notations in their original form revealing striking new solutions to many of the outstanding problems of interpreting his philosophy. This book offers a new approach to reading Frege's notations that adheres to the modern view that terms and well-formed formulas are any disjoint syntactic categories. On this new approach, we can at last read Frege's notations in their original : Gregory Landini. Begriffsschrift (German for, roughly, "concept-script") is a book on logic by Gottlob Frege, published in , and the formal system set out in that book.. Begriffsschrift is usually translated as concept writing or concept notation; the full title of the book identifies it as "a formula language, modeled on that of arithmetic, of pure thought."Frege's motivation for developing his formal.

Gottlob Frege is considered a founder of analytic philosophy and mathematical logic, but the traditions that claim Frege as a forebear never embraced his Begriffsschrift, or “conceptual notation”—the invention he considered his most important accomplishment. Frege believed that his notation rendered logic visually observable. Friedrich Ludwig Gottlob Frege (/ ˈ f r eɪ ɡ ə /; German: [ˈɡɔtloːp ˈfreːɡə]; 8 November – 26 July ) was a German philosopher, logician, and worked as a mathematics professor at the University of Jena, and is understood by many to be the father of analytic philosophy, concentrating on the philosophy of language, logic, and mathematics. Abstract Gottlob Frege is considered a founder of analytic philosophy and mathematical logic, but the traditions that claim Frege as a forebear never embraced his Begriffsschrift, or “conceptual notation”—the invention he considered his most important accomplishment. Frege believed that his notation rendered logic visually observable. Book Overview A new approach to reading Frege's notations that adheres to the modern view that terms and well-formed formulas are any disjoint syntactic categories. On this new approach, we can at last read Frege's notations in their original form revealing striking new solutions to many of the outstanding problems of interpreting his philosophy.

This analysis of Frege's views on language and metaphysics in On Sense and Reference, arguably one of the most important philosophical essays of the past hundred years, provides a thorough introduction to the function/argument analysis and applies Frege's technique to the central notions of predication, identity, existence and truth. Of particular interest is the analysis of the Paradox of 4/5(1).   Synopsis A new approach to reading Frege's notations that adheres to the modern view that terms and well-formed formulas are any disjoint syntactic categories. On this new approach, we can at last read Frege's notations in their original form revealing striking new solutions to many of the outstanding problems of interpreting his : Palgrave Macmillan UK. Frege's Grundgesetze () hoped to provide a foundation for arithmetic in logic. The book offers a new approach to reading Frege's notations that adheres to the modern view that terms and well-formed formulas are disjoint syntactic categories. Where? is any function term (open or closed), Frege's +? is a well-formed formula. In , Gottlob Frege wrote the Begriffsschrift, an attempt at a logically perfect language. Begriffsschrift is often translated to "concept-script," essentially a formula language, an arithmetic for pure thought.