Proofs and Refutations: The Logic of Mathematical Discovery (Paperback or Softback)

Lakatos, Imre

ISBN 10: 1107534054 / ISBN 13: 9781107534056

Published by Cambridge University Press 10/8/2015, 2015

About this Item

Proofs and Refutations: The Logic of Mathematical Discovery 0.62. Seller Inventory # BBS-9781107534056

Bibliographic Details

Title: Proofs and Refutations: The Logic of ...

Publisher: Cambridge University Press 10/8/2015

Publication Date: 2015

Binding: Paperback or Softback

Condition: New

Book Type: Book

About this title

Synopsis:

Proofs and Refutations

Review:

'For anyone interested in mathematics who has not encountered the work of the late Imre Lakatos before, this book is a treasure; and those who know well the famous dialogue, first published in 1963–4 in the British Journal for the Philosophy of Science, that forms the greater part of this book, will be eager to read the supplementary material ... the book, as it stands, is rich and stimulating, and, unlike most writings on the philosophy of mathematics, succeeds in making excellent use of detailed observations about mathematics as it is actually practised.' Michael Dummett, Nature

'The whole book, as well as being a delightful read, is of immense value to anyone concerned with mathematical education at any level.' C. W. Kilmister, The Times Higher Education Supplement

'In this book the late Imre Lakatos explores 'the logic of discovery' and 'the logic of justification' as applied to mathematics ... The arguments presented are deep ... but the author's lucid literary style greatly facilitates their comprehension ... The book is destined to become a classic. It should be read by all those who would understand more about the nature of mathematics, of how it is created and how it might best be taught.' Education

'How is mathematics really done, and - once done - how should it be presented? Imre Lakatos had some very strong opinions about this. The current book, based on his PhD work under George Polya, is a classic book on the subject. It is often characterized as a work in the philosophy of mathematics, and it is that - and more. The argument, presented in several forms, is that mathematical philosophy should address the way that mathematics is done, not just the way it is often packaged for delivery.' William J. Satzer, MAA Reviews