Imre Lakatos's influential and enduring work on the nature of mathematic discovery and development continues to be relevant to philosophers of mathematics. Including a specially commissioned preface written by Paolo Mancosu, and presented in a fresh twenty-first-century series livery, it is now available for a new generation of readers.
Imre Lakatos's influential and enduring work on the nature of mathematic discovery and development continues to be relevant to philosophers of mathematics. Including a specially commissioned preface written by Paolo Mancosu, and presented in a fresh twenty-first-century series livery, it is now available for a new generation of readers.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Imre Lakatos (1922-74) was one of the twentieth century's most prominent philosophers of science and mathematics, best known for his theory of the methodology of proof and refutation in mathematics.
Inhaltsangabe
Preface to this edition Paolo Mancosu Editors' preface Acknowledgments Author's introduction Part I: 1. A problem and a conjecture 2. A proof 3. Criticism of the proof by counterexamples which are local but not global 4. Criticism of the conjecture by global counterexamples 5. Criticism of the proof-analysis by counterexamples which are global but not local. The problem of rigour 6. Return to criticism of the proof by counterexamples which are local but not global. The problem of content 7. The problem of content revisited 8. Concept-formation 9. How criticism may turn mathematical truth into logical truth Part II: Editors' introduction Appendix 1. Another case-study in the method of proofs and refutations Appendix 2. The deductivist versus the heuristic approach Bibliography Index of names Index of subjects.
Preface to this edition Paolo Mancosu Editors' preface Acknowledgments Author's introduction Part I: 1. A problem and a conjecture 2. A proof 3. Criticism of the proof by counterexamples which are local but not global 4. Criticism of the conjecture by global counterexamples 5. Criticism of the proof-analysis by counterexamples which are global but not local. The problem of rigour 6. Return to criticism of the proof by counterexamples which are local but not global. The problem of content 7. The problem of content revisited 8. Concept-formation 9. How criticism may turn mathematical truth into logical truth Part II: Editors' introduction Appendix 1. Another case-study in the method of proofs and refutations Appendix 2. The deductivist versus the heuristic approach Bibliography Index of names Index of subjects.
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