Nonlinear mixed-effects Bayesian learning-curve modeling¶
Research Method · All research methods
Evidence · 1 claim (1 for) · 1 study (1 associational),q3· 0 of 1 report an effect size · 1 claim rests on one study
Description¶
A fully disaggregated nonlinear Bayesian mixed-effects model, implemented in the R package brms, estimating each participant's initial accuracy, rate of change (a time constant), and asymptotic accuracy as a continuous function of trial number, with an exponential change curve bounded via logistic-regression link functions. Fixed effects of task order and feedback were included and found not reliable on their own. The authors state it "prevents the conflation of components of learning inherent in many other forms of learning estimates".
Accounts¶
- Nonlinear mixed-effects Bayesian regression model of WM trajectory components: A fully disaggregated nonlinear Bayesian mixed-effects model, implemented in the R package brms, estimating each participant's initial accuracy, rate of change (a time constant), and asymptotic accuracy as a continuous function of trial number, with an exponential change curve bounded via logistic-regression link functions. Fixed effects of task order and feedback were included and found not reliable on their own. The authors state it "prevents the conflation of components of learning inherent in many other forms of learning estimates". (Aaron Cochrane et al. (2021))
Claims¶
Related Research Methods¶
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Key Sources¶
- Aaron Cochrane and C. Shawn Green. (2021). Trajectories of performance change indicate multiple dissociable links between working memory and fluid intelligence. npj Science of Learning. https://doi.org/10.1038/s41539-021-00111-w
Page metadata
| Field | Value |
|---|---|
type |
research-method |
id |
nonlinear-mixed-effects-bayesian-learning-curve-modeling |
title |
Nonlinear mixed-effects Bayesian learning-curve modeling |
description |
A fully disaggregated nonlinear Bayesian mixed-effects model, implemented in the R package brms, estimating each participant's initial accuracy, rate of change (a time constant), and asymptotic accuracy as a continuous function of trial number, with an exponential change curve bounded via logistic-r |
status |
review |
generated |
by process:settle-candidates on 2026-10-26 |
trust |
unverified — no one has confirmed this page's content |
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