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person1960s-1974

Imre Lakatos

Disciplines:
philosophy of science
philosophy of mathematics

Summary

Hungarian philosopher of science who developed the methodology of scientific research programmes — a more sophisticated account of scientific rationality than Popper's falsificationism — and Proofs and Refutations, a revolutionary philosophy of mathematics.

Core Contribution

Methodology of Scientific Research Programmes: science proceeds through research programmes with a protective belt of auxiliary hypotheses insulating a core from falsification; programmes are progressive (making novel predictions) or degenerative (only accommodating anomalies). Proofs and Refutations: mathematical knowledge grows by a quasi-empirical process of conjecture, proof, counterexample, and concept-stretching.

Key Spikes & Highlights

  • Proofs and Refutations presents the history of Euler's formula V-E+F=2 as a philosophical drama — mathematicians propose proofs, counterexamples emerge, and the concepts are redefined until a true theorem is found. Mathematical knowledge grows like empirical knowledge.
  • The research programme methodology explains why scientists are rational to protect their core theory from falsification — the Newtonian programme's core (F=ma) was protected for 200 years while anomalies (Mercury's perihelion) were assigned to auxiliary hypotheses, and this was rational because the programme kept making novel predictions.

Notable Works & Achievements

Proofs and Refutations

The Methodology of Scientific Research Programmes

Historical Influences

Karl Popper G.W.F. Hegel

Intellectual Lineage

Vienna Circle British Philosophy of Science

Contemporaries & Peers

Karl Popper Paul Feyerabend

Minds Influenced

Philosophy of Science Philosophy of Mathematics

Intellectual Posterity

Research Programme MethodologyPhilosophy of Mathematical Practice

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