Base rate fallacy
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The base rate fallacy, also called base rate neglect, is an error that occurs when weak or irrelevant evidence is used to make a probability judgment without taking sufficient account of known, empirical statistics about the probability (called the "base rate" or "prior probability").
In some experiments, students were asked to estimate the Grade Point Averages of hypothetical students. When given relevant statistics about GPA distribution, students tended to ignore them if given descriptive information about the particular student, even if the new descriptive information was obviously of little or no relevance to school performance.
This finding has been used to argue that interviews are an unnecessary part of the college admissions process because empirical evidence shows that interviewers are unable to pick successful candidates better than basic statistics. Similarly, some economists argue that stock market brokers commit this mistake because market performance and the performance of any individual stock are indistinguishable from chance movement, and professionally-chosen portfolios perform no better than those composed of stocks picked at random[citation needed].
Psychologists Daniel Kahneman and Amos Tversky attempted to explain this finding in terms of the representativeness heuristic.
Richard Nisbett has argued that some attributional biases like the fundamental attribution error are instances of the base rate fallacy: people underutilize "consensus information" (the "base rate") about how others behaved in similar situations and instead prefer simpler dispositional attributions.
- Bar-Hillel, M. (1980). The base-rate fallacy in probability judgments. Acta Psychologica, 44, 211-233.
- Kahneman, D., & Tversky, A. (1973). On the psychology of prediction. Psychological Review, 80, 237-251. (summary here)
- Nisbett, R. E., Borgida, E., Crandall, R., & Reed, H. (1976). Popular induction: Information is not always informative. In J. S. Carroll & J. W. Payne (Eds.), Cognition and social behavior, 2, 227-236.