description Daniel McFadden Overview
Daniel McFadden is an American economist and econometrician known for developing statistical methods for analyzing discrete choices. He shared the 2000 Nobel Memorial Prize in Economic Sciences with James Heckman. McFadden's models explain decisions among separate alternatives, such as transportation modes or residential locations, and are used in economics, transportation planning, marketing research, and public policy analysis.
insights Ranking position
Daniel McFadden ranks #74 of 253 in the Economist ranking, behind William Nordhaus, ahead of Michael Kremer.
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What did Daniel McFadden win the Nobel Prize for?
McFadden shared the 2000 Nobel Memorial Prize in Economic Sciences with James Heckman for his development of theory and methods for analyzing discrete choice. His work explains how individuals choose among distinct alternatives like transportation modes, occupations, or housing locations.
What is the conditional logit model?
The conditional logit model, developed by McFadden, is a statistical method for analyzing choices among discrete alternatives based on their characteristics. It estimates how the attributes of alternatives—such as travel time, cost, or convenience—affect the probability that a decision-maker will choose each option.
How is McFadden's work used in transportation planning?
McFadden's discrete choice models are widely used to predict demand for different transportation modes, helping agencies design transit systems and forecast ridership. His methods were applied to analyze the Bay Area Rapid Transit (BART) system in San Francisco and have become standard tools in transportation economics and urban planning.
What is "choice-based sampling"?
Choice-based sampling is a survey technique where researchers over-sample individuals who chose less common alternatives—like transit riders in a car-dominated region—to ensure adequate data for analysis. McFadden developed statistical corrections for the bias this introduces, making the method practical for studying rare choices.
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