Abstract

Longitudinal data is almost always burdened with missing data. However, in educational and psychological research, there is a large discrepancy between methodological suggestions and research practice. The former suggests applying sensitivity analysis in order to the robustness of the results in terms of varying assumptions regarding the mechanism generating the missing data. However, in research practice, participants with missing data are usually discarded by relying on listwise deletion. To help bridge the gap between methodological recommendations and applied research in the educational and psychological domain, this study provides a tutorial example of sensitivity analysis for latent growth analysis. The example data concern students’ changes in learning strategies during higher education. One cohort of students in a Belgian university college was asked to complete the Inventory of Learning Styles–Short Version, in three measurement waves. A substantial number of students did not participate on each occasion. Change over time in student learning strategies was assessed using eight missing data techniques, which assume different mechanisms for missingness. The results indicated that, for some learning strategy subscales, growth estimates differed between the models. Guidelines in terms of reporting the results from sensitivity analysis are synthesised and applied to the results from the tutorial example.

Highlights

  • The present study aims to provide a tutorial example with regard to conducting sensitivity analysis using various missing data techniques, amongst which are techniques assuming missing not at random (MNAR)

  • Given that few practical examples are available in educational and psychological research on sensitivity analysis using Pattern mixture (PM) models, we have focused our study on these models assuming MNAR

  • The results indicated that the missing completely at random (MCAR) assumption could not be rejected for the memorizing subscale (Chi2 = 3.460, df = 9, p = .943), while it was rejected for the lack of regulation subscale (Chi2 = 62.183, df = 9, p < .001) and the analysing subscale (Chi2 = 32.226, df = 9, p < .001)

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Summary

Introduction

In the educational research domain, longitudinal design is relied upon to assess, for example, how achievement goals evolve during the transition from elementary to secondary school, how reading comprehension evolves after an intervention, or how student learning changes during. A tutorial example of sensitivity analysis: Gauging the influence of the missing-data technique progressed normally throughout their 3 years of study (0) or not (1) and lastly, a variable ’pattern’ indicating whether a student was in a non-delayed trajectory (pattern 1), registered up to the second year (pattern 2, dropout after wave 2) or registered only in the first year (pattern 3, dropout after wave 1)

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