Publication | Closed Access
Why people underestimate y when extrapolating in linear functions.
25
Citations
14
References
2006
Year
Numerical AnalysisEngineeringMachine LearningLinear FunctionsBiasManagementCurve FittingE. L. DeloshJust-in-time LearningDecision TheoryApproximation TheoryStatisticsLearning ProblemCognitive ScienceComputational Learning TheoryPredictive AnalyticsMultivariate ApproximationStatistical Learning TheoryExperimental PsychologyPredictive LearningContinuous PredictorTraining RegionDecision Science
E. L. DeLosh, J. R. Busemeyer, and M. A. McDaniel (1997) found that when learning a positive, linear relationship between a continuous predictor (x) and a continuous criterion (y), trainees tend to underestimate y on items that ask the trainee to extrapolate. In 3 experiments, the authors examined the phenomenon and found that the tendency to underestimate y is reliable only in the so-called lower extrapolation region--that is, new values of x that lie between zero and the edge of the training region. Existing models of function learning, such as the extrapolation-association model (DeLosh et al., 1997) and the population of linear experts model (M. L. Kalish, S. Lewandowsky, & J. Kruschke, 2004), cannot account for these results. The authors show that with minor changes, both models can predict the correct pattern of results.
| Year | Citations | |
|---|---|---|
Page 1
Page 1