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minor typo fix
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paper/changes.pdf

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paper/changes.tex

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\documentclass[10pt]{article}
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%DIF LATEXDIFF DIFFERENCE FILE
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%DIF DEL old.tex Mon Feb 19 07:49:49 2024
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%DIF ADD main.tex Wed Feb 21 19:15:05 2024
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%DIF ADD main.tex Wed Feb 21 19:20:24 2024
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%DIF 2a2
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\usepackage{amsmath} %DIF >
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%DIF -------
@@ -1780,7 +1780,7 @@ \subsubsection*{Estimating dynamic knowledge traces}\label{subsec:traces}
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\DIFadd{\mathtt{accuracy \sim (1\ \vert\ participant) + (1\ \vert\ question)}
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}\]
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\DIFadd{where ``}\texttt{\DIFadd{accuracy}}\DIFadd{'', ``}\texttt{\DIFadd{participant}}\DIFadd{'', and ``}\texttt{\DIFadd{question}}\DIFadd{'' are as defined above.
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As with our full models, the null models we fit for the “All questions” version of the analysis for each quiz contained an additional term, $\mathtt{(1\ \vert\ lecture)}$, where ``}\texttt{\DIFadd{lecture}}\DIFadd{'' are as defined above.
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As with our full models, the null models we fit for the “All questions” version of the analysis for each quiz contained an additional term, $\mathtt{(1\ \vert\ lecture)}$, where ``}\texttt{\DIFadd{lecture}}\DIFadd{'' is as defined above.
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We then compared each full model to its reduced (null) equivalent using a likelihood-ratio test (LRT).
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Because the typical asymptotic $\chi^2_d$ approximation of the null distribution for the LRT statistic ($\lambda_{LR}$) is anti-conservative for models that differ in their random slope terms~\mbox{%DIFAUXCMD
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\citep{GoldSimo00,ScheEtal08b,SnijBosk11}}\hskip0pt%DIFAUXCMD

paper/main.pdf

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paper/main.tex

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@@ -1536,7 +1536,7 @@ \subsubsection*{Generalized linear mixed models}\label{subsec:glmm}
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\mathtt{accuracy \sim (1\ \vert\ participant) + (1\ \vert\ question)}
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\]
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where ``\texttt{accuracy}'', ``\texttt{participant}'', and ``\texttt{question}'' are as defined above.
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As with our full models, the null models we fit for the “All questions” version of the analysis for each quiz contained an additional term, $\mathtt{(1\ \vert\ lecture)}$, where ``\texttt{lecture}'' are as defined above.
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As with our full models, the null models we fit for the “All questions” version of the analysis for each quiz contained an additional term, $\mathtt{(1\ \vert\ lecture)}$, where ``\texttt{lecture}'' is as defined above.
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We then compared each full model to its reduced (null) equivalent using a likelihood-ratio test (LRT).
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Because the typical asymptotic $\chi^2_d$ approximation of the null distribution for the LRT statistic ($\lambda_{LR}$) is anti-conservative for models that differ in their random slope terms~\citep{GoldSimo00,ScheEtal08b,SnijBosk11}, we computed $p$-values for these tests using a parametric bootstrapping procedure~\citep{HaleHojs14}.
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For each of 1,000 bootstraps, we used the fitted null model to simulate a sample of observations of equal size to our original sample.

paper/supplement.pdf

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