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Multilevel modelling and time series analysis in ... - ERSO - Swov

Multilevel modelling and time series analysis in ... - ERSO - Swov

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Chapter 2Results <strong>and</strong> InterpretationBecause “telaps” is coded to be zero at the <strong>time</strong> of acquirement of the driv<strong>in</strong>glicence, the mean <strong>in</strong>tercept β 0j <strong>in</strong>dicates the average skill score at that moment.The coefficient for “telaps” <strong>in</strong>dicates that on average the skill score <strong>in</strong>creases byhalf a po<strong>in</strong>t each year that a driver has his/her licence. Note that the with<strong>in</strong>subject variance σ 2 e is reduced as compared to the null model, suggest<strong>in</strong>g thatthe measurements for each participant changed over <strong>time</strong>. However, thebetween subject variance σ 2 u0 as well, suggest<strong>in</strong>g that participants varied <strong>in</strong> theeffect that telaps had for tham. F<strong>in</strong>ally, the decrease of the deviance(loglikelihood) confirms that the model with “telaps” fits better than the onewithout.2.4.1.3. Two-level r<strong>and</strong>om <strong>in</strong>tercept model with two predictorsThe question “treated” <strong>in</strong> this simulated study is whether it is the number ofyears pass<strong>in</strong>g or rather the <strong>in</strong>crease of experience that make older drivers lessaccident prone than younger ones. To <strong>in</strong>vestigate this, the driv<strong>in</strong>g experience(measured <strong>in</strong> 1000 km driven) is taken up <strong>in</strong>to the model <strong>in</strong> parallel with the <strong>time</strong>elapsed (telaps).Model formulation• Click “Add Term” at the bottom of the Equations w<strong>in</strong>dow• Select “experience” from the “Variable” drop-down w<strong>in</strong>dow• Click “Done”• To estimate this model press “Start”

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