| Literature DB >> 32383059 |
Sonia Alfonso1, António M Diniz2, Manuel Deaño3, Fernando Tellado3, Mar García-Señorán3, Ángeles Conde3, Valentín Iglesias-Sarmiento3.
Abstract
We examined the relationships among gender, planning, and academic expectations through the testing of two alternative models with latent variables tested with LISREL 8.80: one model considered planning as a mediator of the relationship between gender and academic expectations, and the other model considered academic expectations as mediators of the relationship between gender and planning. Participants were 662 first-year higher-education students from two academic years, predominantly female (60%) and mainly with majors in the juridical-social field (66.2%). The Inventario sobre Estrategias Metacognitivas (IEM; Inventory of Metacognitive Strategies) and the Academic Perceptions Questionnaire (APQ) were applied at the beginning of the first semester to assess planning and academic expectations, respectively. Multigroup confirmatory factor analysis was used to test the IEM's structure after examining its psychometric properties with the sample from the first academic year (N = 338). The test of the alternative mediation models with the full sample indicates that the best model was that with planning as a mediator. In this model, gender directly predicted only two APQ academic expectations, but with the mediation of planning, gender predicted all seven academic expectations. Women showed higher levels of academic expectations and planning than did men. The results are discussed at both the theoretical and practical levels.Entities:
Keywords: Academic expectations; College students; Gender; Measurement invariance; Planning; Structural equation modeling
Year: 2020 PMID: 32383059 PMCID: PMC7206470 DOI: 10.1186/s41155-020-00142-z
Source DB: PubMed Journal: Psicol Reflex Crit ISSN: 0102-7972
Fig. 1Alternative mediation models. Conceptual diagrams for planning as mediator in A and for academic expectations as mediators in B. a = direct effect of the observed predictor (OP) on the latent criterion (LC); b = direct effect of the OP on the latent mediator (LM); c = direct effect of the LM on the LC; b × c = indirect effect of the OP on the LC; a + (b × c) = total effect; ζ = structural residuals, random disturbances, or amount of mediators (ζ1) and criteria’s (ζ2) variance not accounted by predictor(s)
Measurement invariance of the 10-item IEM unifactorial model across 2014/2015 and 2015/2016 samples
| Model | Form invariance | Weak invariance | Strong invariance | Strong invariancea | Strict invariancea |
|---|---|---|---|---|---|
| 70 | 79 | 89 | 87 | 97 | |
| SBχ2 | 105.92 | 120.36 | 396.81 | 134.37 | 160.01 |
| RMSEA [90% CI] | .039 [.023; .054] | .040 [.025; .054] | .103 [.092; .113] | .041 [.026; .054] | .044 [.032; .056] |
| SRMR (2014/15) | .040 | .049 | .051 | .048 | .059 |
| SRMR (2015/16) | .055 | .069 | .072 | .068 | .080 |
| CFI | .990 | .989 | .917 | .987 | .983 |
| ΔCFI | – | .072 |
Results in bold indicate between-samples equivalence
SB Satorra-Bentler, RMSEA root mean square error of approximation, SRMR standardized root mean square residual, CFI comparative fit index, Δ difference between baseline (smaller df) and restricted models (larger df)
aPartial: items 2 and 12 with intercepts freely estimated across samples
IEM unifactorial model in the 2014/2015 sample: completely standardized maximum likelihood estimates, average variance extracted, and composite reliability
| Model 1 | Model 2 | |||
|---|---|---|---|---|
| Item (factor) | ||||
| 1 (self-checking) | .58 | .34 | – | – |
| 2 (planning) | .62 | .39 | .60 | .36 |
| 3 (planning) | .61 | .38 | .64 | .40 |
| 4 (planning) | .57 | .32 | – | – |
| 5 (self-checking) | .57 | .32 | – | – |
| 6 (self-checking) | .51 | .26 | – | – |
| 7 (self-checking) | .51 | .26 | – | – |
| 8 (planning) | .61 | .37 | .61 | .37 |
| 9 (self-checking) | .63 | .40 | .67 | .45 |
| 10 (self-checking) | .39 | .15 | – | – |
| 11 (planning) | .59 | .34 | – | – |
| 12 (planning) | .60 | .36 | .60 | .36 |
| 13 (self-checking) | .69 | .48 | .69 | .47 |
| 14 (self-checking) | .66 | .43 | .65 | .42 |
| 15 (self-checking) | .57 | .33 | – | – |
| 16 (planning) | .63 | .40 | .64 | .41 |
| 17 (planning) | .56 | .31 | – | – |
| 18 (self-checking) | .63 | .40 | .61 | .38 |
| 19 (planning) | .57 | .33 | – | – |
| 20 (planning) | .65 | .43 | .65 | .42 |
| AVE | .35 | .41 | ||
| CR | .91 | .87 |
Factor factor name in the IEM bi-factorial oblique model, β factor loading, R (communality) = 1 − ε (standardized residual), AVE average variance extracted, CR composite reliability
Fit indices of the two alternative mediation models
| Model | SB | RMSEA [90% CI] | CFI | SRMR | ECVI |
|---|---|---|---|---|---|
| Panel A | 3839.326 (1311) | .054 [.052; .056] | .967 | .090 | 6.17 |
| Panel B | 4363.638 (1311) | .059 [.057; .061] | .960 | .190 | 6.97 |
ECVI expected cross-validation index, SB Satorra-Bentler, RMSEA root mean square error of approximation, SRMR standardized root mean square residual, CFI comparative fit index
Fig. 2Model of the planning mediation effect on the predictive relationships between gender and academic expectations. Unstandardized robust maximum likelihood estimates for structural relationships. Standard errors are between parentheses. Dashed arrows = non-significant paths. *p < .05. ***p < .001