On an important historical conjecture by Philippe Mongin: A reassessment of Maurice Allais’ contribution to the theory of decision under risk
Type de matériel :
- Herbert A. Simon
- Allais’ paradox
- Paris 1952 conference
- Philippe Mongin
- risk theory
- rationality
- positive and normative theory
- Maurice Allais
- decision theory
- Amos Tversky and Daniel Kahneman
- Herbert A. Simon
- Allais’ paradox
- Paris 1952 conference
- Philippe Mongin
- risk theory
- rationality
- positive and normative theory
- Maurice Allais
- decision theory
- Amos Tversky and Daniel Kahneman
19
When revisiting the sources of modern risk theory, Philippe Mongin [2019] chose to reexamine Allais’s early writings in light of the discussions held at the Paris 1952 International Conference “Fondements et Applications de la Théorie du Risque en Économétrie” (labeled “Économétrie”). He conjectured that Allais’ endeavor was in fact to establish, not only a counterexample to expected utility theory, but indeed a normative theory of decision under risk, based on a concept of rationality clearly departing from standard theory. This paper reviews the conjecture and Allais’ lines of thought in risk theory and argues that several other arguments can be found to support Mongin’s conjecture. Interestingly, these arguments not only allow to launch a bridge between Maurice Allais’ and Herbert Simon’s worlds, but they also call for a rebalancing of the credit too exclusively given to Tversky and Kahneman 1992’s celebrated article for the elaboration of modern decision theory under risk. While the extension of the model to the uncertainty case is undoubtedly to be credited to the latter authors, it appears that a series of Allais’ writings should be credited for the genesis of the modern theory under risk properly defined, for the seminal ideas, but also for the main innovations. Special mention is to be made of a “Mertonian” development independently worked out by John Quiggin and Maurice Allais himself in the 80s. JEL Codes: A12, B21, B31, C7, D81, D84.
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