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A Bayesian nonlinear mixed-effects location scale model for learning.

Donald R Williams1, Daniel R Zimprich2, Philippe Rast3

  • 1University of California, Davis, Davis, CA, USA.

Behavior Research Methods
|May 10, 2019
PubMed
Summary
This summary is machine-generated.

We introduce a Bayesian nonlinear mixed-effects location scale model (NL-MELSM) to analyze learning trajectories. This model captures nonlinear changes in both individual means and within-person variance, improving predictive accuracy for psychological data.

Keywords:
Bayesian inferenceIntra-individual variabilityNonlinear mixed-effects location scale modelVerbal learning

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Area of Science:

  • Psychometrics
  • Statistical Modeling
  • Cognitive Psychology

Background:

  • Traditional statistical models often assume constant within-person variance, which may not accurately reflect learning processes.
  • Understanding how individual means and variability change nonlinearly over time is crucial for cognitive research.

Purpose of the Study:

  • To introduce and illustrate a novel Bayesian nonlinear mixed-effects location scale model (NL-MELSM).
  • To enable the fitting of nonlinear trajectories to both the location (individual means) and scale (within-person variance) in longitudinal data.
  • To explore the covariances between random effects for location and scale parameters, offering insights into the interplay of mean structure and variability.

Main Methods:

  • Development of a Bayesian nonlinear mixed-effects location scale model (NL-MELSM).
  • Incorporation of a sub-model for predicting nonlinear parameters for both location and scale.
  • Estimation of random effects for all nonlinear parameters, drawn from a common multivariate distribution to capture covariances.

Main Results:

  • The NL-MELSM successfully fits nonlinear functions to both the location and scale parameters.
  • Estimation of covariances between random effects provides novel insights into the relationship between individual mean structures and intra-individual variability.
  • Fitting a nonlinear function to within-person variance, with individual variation, significantly improved predictive accuracy compared to standard models.

Conclusions:

  • The NL-MELSM offers a flexible and powerful approach for analyzing complex learning processes with nonlinear changes in means and variance.
  • The model enhances predictive accuracy by accounting for individual differences in nonlinear trajectories of within-person variability.
  • The Bayesian framework facilitates robust inference, model selection, and hypothesis testing for psychological research applications.