| Literature DB >> 29614117 |
Jitske Tiemensma1, Sarah Depaoli1, Sonja D Winter1, John M Felt1, Holly M Rus1, Amber C Arroyo1.
Abstract
Violent acts on university campuses are becoming more frequent. Enrollment rates of Latinos at universities is increasing. Research has indicated that youths are more susceptible to trauma, particularly Latinos. Thus, it is imperative to evaluate the validity of commonly used posttraumatic stress measures among Latino college students. The Impact of Event Scale-Revised (IES-R) is one of the most commonly used metrics of posttraumatic stress disorder symptomatology. However, it is largely unknown if the IES-R is measuring the same construct across different sub-samples (e.g. Latino versus non-Latino). The current study aimed to assess measurement invariance for the IES-R between Latino and non-Latino participants. A total of 545 participants completed the IES-R. One- and three-factor scoring solutions were compared using confirmatory factor analyses. Measurement invariance was then evaluated by estimating several multiple-group confirmatory factor analytic models. Four models with an increasing degree of invariance across groups were compared. A significant χ2 difference test was used to indicate a significant change in model fit between nested models within the measurement invariance testing process. The three-factor scoring solution could not be used for the measurement invariance process because the subscale correlations were too high for estimation (rs 0.92-1.00). Therefore, the one-factor model was used for the invariance testing process. Invariance was met for each level of invariance: configural, metric, scalar, and strict. All measurement invariance testing results indicated that the one-factor solution for the IES-R was equivalent for the Latino and non-Latino participants.Entities:
Mesh:
Year: 2018 PMID: 29614117 PMCID: PMC5882119 DOI: 10.1371/journal.pone.0195229
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Racial and ethnic breakdown.
| Race/Ethnicity | Frequency | Percent |
|---|---|---|
| Hispanic/Latino | 309 | 56.2 |
| Asian/Pacific Islander | 120 | 21.7 |
| Caucasian/White | 46 | 8.3 |
| African American/Black | 32 | 5.8 |
| Bi-Racial | 26 | 4.7 |
| Native American/American Indian | 1 | 0.2 |
| Other | 16 | 2.9 |
Descriptive statistics, t-statistics, and Cohen’s D comparing Latino and Non-Latino participants on IES-R scales.
| Latino | Non-Latino | Cohen’s | ||||||||
|---|---|---|---|---|---|---|---|---|---|---|
| IES-R Total | 13.31 | 14.51 | 0 | 72 | 12.51 | 15.56 | 0 | 66 | 0.62 | 0.05 |
| IES-R Intrusion | 3.97 | 5.48 | 0 | 30 | 3.89 | 5.65 | 0 | 24 | 0.18 | 0.02 |
| IES-R Avoidance | 6.65 | 6.04 | 0 | 26 | 5.80 | 6.50 | 0 | 29 | 1.57 | 0.13 |
| IES-R Hyperarousal | 2.71 | 4.09 | 0 | 20 | 2.82 | 4.39 | 0 | 21 | 0.31 | 0.03 |
Single sample CFA fit indices.
| Χ2 (df) | Δ Χ2 (df) | CFI | TLI | RMSEA | |
|---|---|---|---|---|---|
| Three-factor | 465.18 (206) | .986 | .984 | .073 (.064 –.081) | |
| One-factor | 537.55 (209) | 57.54 (3) | .982 | .980 | .081 (.073 –.090) |
| Three-factor | 590.43 (206) | .971 | .968 | .078 (.071 –.086) | |
| One-factor | 651.14 (209) | 63.79 (3) | .967 | .964 | .083 (.076 –.090) |
* p < .05
Note: CFI = comparative fit index. TLI = Tucker Lewis fit index. RMSEA = root mean square error of approximation.
Fit indices for models testing various levels of measurement invariance.
| Χ2 (df) | Δ Χ2 (df) | CFI | ΔCFI | TLI | RMSEA | ||
|---|---|---|---|---|---|---|---|
| 1. Configural | 1175.56 | .976 | .974 | .082 (.076 - .087) | |||
| 2. Metric | 869.99 | 1 vs. 2 | 29.036 (21) | .986 | .010 | .986 | .060 (.054 - .066) |
| 3. Scalar (actually Strict) | 945.20 | 2 vs. 3 | 101.91 (87) | .987 | .001 | .988 | .054 (.049 - .060) |
| 4a. Scalar with free residuals | 1094.77 | .981 | .983 | .066 (.060 - .071) | |||
| 4b. Strict | 945.20 | 4a vs. 4b | 26.04 (22) | .987 | .006 | .988 | .054 (.049 - .060) |
* p < .05.
Note. It should be noted that model fit improves (sometimes only slightly) through the progression of some of the measurement invariance testing phases. This increase in the fit indices is likely due to the fact that fewer parameters are being estimated (due to the natural restriction of parameters during the testing phases), thus driving model fit higher.