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20260130 - quadratic natural log transformed predictor
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lda.qmd

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@@ -16,7 +16,7 @@ title: "Longitudinal Data Analysis"
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# Estimating Nonlinear Growth {#sec-nonlinear}
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There are a variety of ways to estimate nonlinear growth in a growth curve model using a mixed-effects or structural equation model:
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There are a variety of ways to estimate nonlinear growth in a growth curve model using a [mixed-effects](hlm.qmd) or [structural equation model](sem.qmd):
2020

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- polynomial growth model
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- fractional polynomial model (more parsimonious than traditional polynomials because can capture nonlinear growth with fewer parameters, thus reducing overfitting)
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- exponential growth model
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- logistic growth model
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- logarithmic growth model
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- e.g., "an exponential pattern of change—in which change appears to 'level off' over time—can be approximated through linear (and potentially quadratic) slopes for a natural-log-transformed" version of time in a [mixed-effects model](hlm.qmd) or by fixing the latent change factor loadings to these values in [SEM](sem.qmd) (Hoffman, 2025)
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- generalized additive model
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- nonparametric growth model (e.g., kernel smoothing)
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- Gompertz growth model

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