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Mathematics, Science and Epistemology
edited_book
Author(s):
Imre Lakatos
Editor(s):
John Worrall
,
Gregory Currie
Publication date
(Online):
January 09 2010
Publisher:
Cambridge University Press
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Book
ISBN (Print):
9780521217699
ISBN (Print):
9780521280303
ISBN (Electronic):
9780511624926
Publication date (Online):
January 09 2010
Publication date (Print):
May 18 1978
DOI:
10.1017/CBO9780511624926
SO-VID:
6f32ba0e-67c6-45cb-ba16-cc67f8edd783
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https://www.cambridge.org/core/terms
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Book chapters
pp. ix
Editors' introduction
pp. 3
Infinite regress and foundations of mathematics
pp. 24
A renaissance of empiricism in the recent philosophy of mathematics?
pp. 43
Cauchy and the continuum: the significance of non-standard analysis for the history and philosophy of mathematics (edited by J. P. Cleave)
pp. 61
What does a mathematical proof prove?
pp. 70
The method of analysis-synthesis
pp. 107
The problem of appraising scientific theories: three approaches
pp. 121
Necessity, Kneale and Popper
pp. 128
Changes in the problem of inductive logic
pp. 201
On Popperian historiography
pp. 211
Anomalies versus ‘crucial experiments’ (a rejoinder to Professor Grünbaum)
pp. 224
Understanding Toulmin
pp. 247
A letter to the Director of the London School of Economics
pp. 254
The teaching of the history of science
pp. 256
The social responsibility of science
pp. 259
References
pp. 274
Lakatos bibliography
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