Construct · 1 fields · 1 citations
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The sure-thing principle is an axiom of rational choice under uncertainty: if you would prefer one option to another whether or not some event occurs, then you should prefer it without knowing whether the event occurs, because the outcome in that respect is a 'sure thing' either way. Savage's The Foundations of Statistics introduced it as a cornerstone of subjective expected-utility theory, illustrated by a businessman who would buy a property whether an election went one way or the other and so should buy it regardless. The referent is a consistency requirement on preferences across states of the world, tested by whether choices separate from irrelevant shared outcomes, and famously challenged by the Allais paradox and the disjunction effect.[1]
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