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Resource-rational account of sequential effects in human prediction
Arthur Prat-Carrabin1,2, Florent Meyniel3,4, Rava Azeredo da Silveira2,5,6
1Department of Economics, Columbia University, New York, United States.
Human predictions deviate from optimal Bayesian processes due to cognitive constraints, not environmental assumptions. This costly inference model explains fluctuating predictions and biases observed in sequential effect studies.
Area of Science:
- Cognitive Science
- Computational Neuroscience
- Decision Making
Background:
- Sequential effects in human predictions deviate from optimal Bayesian inference.
- Existing explanations attribute these deviations to assumptions of environmental non-stationarity.
- This study proposes an alternative explanation rooted in cognitive constraints.
Purpose of the Study:
- To propose and test a framework of costly inference to explain sub-optimal human predictions.
- To differentiate between two classes of cognitive constraints: precision cost and predictive power.
- To compare model predictions against human behavior in a sequential prediction task.
Main Methods:
- Developed two classes of costly inference models: precision-cost and predictive-power.
- Conducted a prediction task with static binary random stimuli (probabilities 0.05-0.95).
- Analyzed sequential effects, including attractive and repulsive effects, in human predictions.
Main Results:
- Human predictions fluctuated and showed biases toward recent stimuli (attractive effect), consistent with both models.
- Only the precision-cost model accurately reproduced a repulsive effect, where distant past stimuli biased predictions away.
- Experimental results showed systematic modulations in sequential effects.
Conclusions:
- Sub-optimal and fluctuating human predictions arise from rational decision-making under cognitive constraints.
- The precision-cost model provides a better account of observed sequential effects, including repulsive effects.
- Costly inference offers a viable alternative to environmental non-stationarity assumptions for explaining prediction deviations.
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