Remove glossary
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@ -10,7 +10,7 @@ Based on the seasonally-adjusted time series $a_t$, we employ the feature
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The ML models are trained once before a test day starts.
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For training, the matrix and vector are populated such that $y_T$ is set to
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the last time step of the day before the forecasts, $a_T$.
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As the splitting during CV is done with whole days, the \gls{ml} models are
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As the splitting during CV is done with whole days, the ML models are
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trained with training sets consisting of samples from all times of a day
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in an equal manner.
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Thus, the ML models learn to predict each time of the day.
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@ -20,8 +20,8 @@ For prediction on a test day, the $H$ observations preceding the time
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As a result, real-time data are included.
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The models in this family are:
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\begin{enumerate}
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\item \textit{\gls{vrfr}}: RF trained on the matrix as described
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\item \textit{\gls{vsvr}}: SVR trained on the matrix as described
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\item \textit{vrfr}: RF trained on the matrix as described
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\item \textit{vsvr}: SVR trained on the matrix as described
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\end{enumerate}
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We tried other ML models such as gradient boosting machines but found
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only RFs and SVRs to perform well in our study.
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