Bayesian analysis of interleaved learning and response bias in behavioral experiments.
Accurate characterizations of behavior during learning experiments are essential for understanding the neural bases of learning. Whereas learning experiments often give subjects multiple tasks to learn simultaneously, most analyze subject performance separately on each individual task. This analysis strategy ignores the true interleaved presentation order of the tasks and cannot distinguish learning behavior from response preferences that may represent a subject's biases or strategies. We present a Bayesian analysis of a state-space model for characterizing simultaneous learning of multiple tasks and for assessing behavioral biases in learning experiments with interleaved task presentations. Under the Bayesian analysis the posterior probability densities of the model parameters and the learning state are computed using Monte Carlo Markov Chain methods. Measures of learning, including the learning curve, the ideal observer curve, and the learning trial translate directly from our previous likelihood-based state-space model analyses. We compare the Bayesian and current likelihood-based approaches in the analysis of a simulated conditioned T-maze task and of an actual object-place association task. Modeling the interleaved learning feature of the experiments along with the animal's response sequences allows us to disambiguate actual learning from response biases. The implementation of the Bayesian analysis using the WinBUGS software provides an efficient way to test different models without developing a new algorithm for each model. The new state-space model and the Bayesian estimation procedure suggest an improved, computationally efficient approach for accurately characterizing learning in behavioral experiments.
Smith
Anne C
AC
Department of Anesthesiology and Pain Medicine, TB-170, One Shields Ave., University of California, Davis, CA 95616, USA. annesmith@ucdavis.edu
Wirth
Sylvia
S
Suzuki
Wendy A
WA
Brown
Emery N
EN
D001499:Bayes Theorem; D015982:Bias; D003198:Computer Simulation; D006801:Humans; D007858:Learning / Q000502:physiology*; D008954:Models, Biological; D009010:Monte Carlo Method