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Illuminating the Post-Graduation Impact of Undergraduate Participation in High-Impact Practices Using Propensity Score Analysis with Structural Equation Modeling

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Abstract

As colleges and universities grapple with uncertainty around current and future enrollment as well as increasingly vocal questions about the value of postsecondary education, it is critically important that institutions ascertain and invest in the elements of campus learning and engagement that add value to the undergraduate experience. This study examines the relationship between cumulative participation in high-impact practices (HIPs) and the perceived importance of postsecondary experience in preparation for adult life using the Educational Longitudinal Study of 2002 (ELS) dataset. Employing a methodology proposed and tested by Leite et al. (Struct Equ Model Multidiscip J 26(3):448–469, 2019. https://doi.org/10.1080/10705511.2018.1522591), this analysis incorporated the ability to account for self-selection into HIPs using propensity score (PS) analysis with a multiple-group structural equation model (SEM) design to examine differences between students who participated in two or more HIPs and those who did not (n = 3105). Results offered evidence of benefit to participation in two or more HIP experiences with positive and statistically significant differences in the perceived importance of postsecondary education in preparation for adult life across the analytic sample with doubly robust estimation techniques. Interaction effects for female students, students from low SES backgrounds, and students who are members of minoritized racial/ethnic populations were also identified. The findings offered evidence of post-graduation impact of cumulative participation in HIPs that can inform program development and student decision-making as well as the future use of analytic techniques such as PS analysis, doubly robust estimation, and sensitivity analysis to enhance measurement precision.

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Notes

  1. With the exception of the demographic variables, all model variables had some missing data. The categorical nature of many covariates present in the model precluded the use of full information maximum likelihood (FIML) as a missing data treatment. With the ability to generate multiple sets of data with missing values replaced by imputed values, multiple imputation (MI) was also considered. However, while PS scores can be combined, there is little consensus on how to combine fit indices which are central to the research questions in this study. Consequently, full case analysis was employed.

  2. Latent variables are measured indirectly using responses from a set of questions or test items (Schumacker & Lomax, 2016), differing from observed variables which can be measured directly. The use of both observed and latent variables in SEM models permits researchers to account for substantive complexity in relationships between variables (Schumacker & Lomax, 2016; Streiner, 2006; Wang & Wang, 2012).

  3. In addition to the recommendation that all undergraduate students participate in two HIP experiences (Kuh, 2008), the grouping variable was operationally defined in this way due to the nature of the item stem in the original ELS survey which was phrased as “[Have you participated/Did you participate] in any of the following as a part of your [undergraduate/college] education?” The response scale was dichotomous with students able to indicate yes/no with no further data about the number or duration of individual experiences. Since the constituent indicators were categorical in nature with no additional qualifying information, a more conservative approach to the operationalization of the grouping variable was taken.

  4. The F3FITSCWT sampling weight was applied to account for the complexities of the longitudinal design including unequal patterns of selection and nonparticipation from selected sample members (Ingels et al., 2014). Additionally, the F3F1T001-F3F1T200 balanced repeated replication (BRR) weight adjustments (Ingels et al., 2014) were applied to facilitate accurate estimations of standard errors (McNeish et al., 2017; Stapleton, 2008).

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Correspondence to Joanna L. Dickert.

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Appendix

Appendix

See Table 6.

Table 6 Classification of instructional programs (CIP) code aggregation for field of study covariates

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Dickert, J.L., Li, J. Illuminating the Post-Graduation Impact of Undergraduate Participation in High-Impact Practices Using Propensity Score Analysis with Structural Equation Modeling. Res High Educ (2024). https://doi.org/10.1007/s11162-023-09767-2

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