Reading Frege's Grundgesetze
Book Details
Format
Paperback / Softback
ISBN-10
0198744374
ISBN-13
9780198744375
Publisher
Oxford University Press
Imprint
Oxford University Press
Country of Manufacture
GB
Country of Publication
GB
Publication Date
Jul 30th, 2015
Print length
316 Pages
Weight
488 grams
Dimensions
15.70 x 23.20 x 2.20 cms
Product Classification:
Analytical philosophy & Logical PositivismPhilosophy: logicPhilosophy of mathematics
Ksh 7,800.00
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Richard G. Heck presents a new account of Gottlob Frege's Grundgesetze der Arithmetik, or Basic Laws of Arithmetic, which establishes it as a neglected masterpiece at the center of Frege's philosophy. He explores Frege's philosophy of logic, and argues that Frege knew that his proofs could be reconstructed so as to avoid Russell's Paradox.
Gottlob Frege''s Grundgesetze der Arithmetik, or Basic Laws of Arithmetic, was intended to be his magnum opus, the book in which he would finally establish his logicist philosophy of arithmetic. But because of the disaster of Russell''s Paradox, which undermined Frege''s proofs, the more mathematical parts of the book have rarely been read. Richard G. Heck, Jr., aims to change that, and establish it as a neglected masterpiece that must be placed at the center of Frege''s philosophy. Part I of Reading Frege''s Grundgesetze develops an interpretation of the philosophy of logic that informs Grundgesetze, paying especially close attention to the difficult sections of Frege''s book in which he discusses his notorious ''Basic Law V'' and attempts to secure its status as a law of logic. Part II examines the mathematical basis of Frege''s logicism, explaining and exploring Frege''s formal arguments. Heck argues that Frege himself knew that his proofs could be reconstructed so as to avoid Russell''s Paradox, and presents Frege''s arguments in a way that makes them available to a wide audience. He shows, by example, that careful attention to the structure of Frege''s arguments, to what he proved, to how he proved it, and even to what he tried to prove but could not, has much to teach us about Frege''s philosophy.
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