23: Mixed-Effects Models
1 Introduction
Mixed-effects models are the direct solution to the problem of non-independence and data dependence outlined in the previous chapter. These models provide a powerful and flexible framework for analyzing hierarchical, nested, or longitudinal data, which are ubiquitous in ecology.
2 Key Concepts
- Random Intercepts and Slopes: The core of mixed models. Understanding a random intercept as allowing the baseline response to vary among groups, and a random slope as allowing the effect of a predictor to vary among groups.
- Group-Level Variation: Explicitly modeling the variation among groups (e.g., sites, individuals, years) instead of treating it as a nuisance.
- Partial Pooling: How mixed models strike a balance between completely pooling all data (ignoring group structure) and analyzing each group separately.
- Ecological Examples: Applying mixed models to common ecological scenarios.
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@online{smit,_a._j.,
author = {Smit, A. J.,},
title = {23: {Mixed-Effects} {Models}},
url = {http://tangledbank.netlify.app/BCB744/basic_stats/23-mixed-models.html},
langid = {en}
}
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Smit, A. J. 23: Mixed-Effects Models. http://tangledbank.netlify.app/BCB744/basic_stats/23-mixed-models.html.