| Literature DB >> 35345478 |
Michael J Furlong1,2, Jennica L Paz3, Delwin Carter1, Erin Dowdy1, Karen Nylund-Gibson1.
Abstract
The Social Emotional Health Survey-Secondary-2020 (SEHS-S-2020) is a well-studied option for assessing social emotional health to support students within a multitiered system of school support. While a growing body of literature supports the SEHS-S-2020 measure for assessing student covitality, there is less validation evidence specifically for middle-school-aged students. The present study aimed to fill this gap in the literature by examining its use for younger adolescents. Study participants were from two samples, including a cross-sectional sample with 9,426 students in Grades 7-8 from 32 counties in California and a longitudinal sample with 414 students in Grades 6-8 from two middle schools. Data analyses examined structural validity, internal consistency, measurement invariance, criterion validity, predictive validity, and response stability. Results indicate excellent fit indices for a four-level higher-order measurement model, with adequate concurrent and one-year predictive validity coefficients, supporting the use of the SEHS-S-2020 measure with young adolescents in middle school settings. The discussion focuses on implications for assessing students' psychosocial assets, universal school-based screening, and cultural and intersectionality considerations when interpreting SEHS-S-2020 responses. Supplementary Information: The online version contains supplementary material available at 10.1007/s40688-022-00411-x.Entities:
Keywords: Covitality; Middle school; School mental health; Social Emotional Healthy Survey; Well-being
Year: 2022 PMID: 35345478 PMCID: PMC8941839 DOI: 10.1007/s40688-022-00411-x
Source DB: PubMed Journal: Contemp Sch Psychol ISSN: 2159-2020
Sample 1 Double Cross-Validation of the Full SEHS-S-2020 Hypothesized Model in Middle School Students
| Model | AIC | BIC | SABIC | nPAR | Δ | |||
|---|---|---|---|---|---|---|---|---|
| Subsample 1-Afree | 73,575.43 | 74,183.99 | 73,790.16 | -36,663.72 | 124 | |||
| Subsample 1-Afixed | 73,638.88 | -36,819.44 | 311.45 | 0 | 124 | < .001 | ||
| Subsample 1-Bfree | 75,448.91 | 76,057.47 | 75,663.64 | -37,699.45 | 124 | |||
| Subsample 1-Bfixed | 75,546.78 | -37,773.39 | 345.88 | 0 | 124 | < .001 |
AIC = Akaike Information Criterion. BIC = Bayes Information Criterion. SABIC = Sample Size Adjusted Bayes Information Criterion. nPAR = Number of Free Parameters
Sample 1 Invariance Across Grade
| Model | χ2 | Δχ2 | Δ | RMSEA | 90% RMSEA CI | CFI | SRMR | ΔCFI | ΔRMSEA | ΔSRMR | |
|---|---|---|---|---|---|---|---|---|---|---|---|
| Both | 10,038.69 | 578 | — | — | .042 | [.041, .042] | .959 | .042 | — | — | — |
| 7th Grade | 5272.16 | 578 | — | — | .042 | [.040, .043] | .957 | .043 | — | — | — |
| 8th Grade | 5539.35 | 578 | — | — | .043 | [.042, .044] | .958 | .043 | — | — | — |
| Configural | 7946.91 | 1056 | — | — | .037 | [.036, .038] | .970 | .032 | — | — | — |
| Metric | 8017.91 | 1092 | 71.00 | 36 | .037 | [.036, .037] | .970 | .037 | < .001 | < .001 | .005 |
| Scalar | 8270.81 | 1128 | 252.90 | 36 | .037 | [.036, .037] | .969 | .041 | .001 | < .001 | .003 |
| Configural | 10,688.72 | 1176 | .041 | [.041, .042] | .958 | .042 | — | — | — | ||
| Metric | 10,784.16 | 1212 | 95.44 | 36 | .043 | [.041, .042] | .958 | .043 | < .001 | .002 | .001 |
| Scalar | 10,914.12 | 1224 | 129.96 | 12 | .041 | [.040, .042] | .958 | .044 | < .001 | .002 | .001 |
| Configural | 10,994.81 | 1188 | — | — | .042 | [.041 .043] | .957 | .043 | — | — | — |
| Metric | 11,091.77 | 1224 | 96.96 | 36 | .041 | [.041, .042] | .957 | .043 | < .001 | .001 | < .001 |
| Scalar | 11,172.12 | 1228 | 80.35 | 4 | .041 | [.041, .042] | .957 | .045 | < .001 | < .001 | .002 |
CFA = Confirmatory Factor Analysis. Level 1 refers to invariance for lower-order factors. Level 2 refers to the second-order factors, and Level 3 refers to the higher-order factor
Sample 1 Invariance Across Gender
| Model | χ2 | Δχ2 | Δ | RMSEA | 90% RMSEA CI | CFI | SRMR | ΔCFI | ΔRMSEA | ΔSRMR | |
|---|---|---|---|---|---|---|---|---|---|---|---|
| Both | 10,038.69 | 578 | — | — | .042 | [.041, .042] | .959 | .042 | — | — | — |
| Male | 5011.42 | 578 | — | — | .041 | [.040, .042] | .960 | .043 | — | — | — |
| Female | 5404.17 | 578 | — | — | .042 | [.041, .043] | .958 | .041 | — | — | — |
| Configural | 7794.03 | 1056 | — | — | .037 | [.036, .038] | .970 | .032 | — | — | — |
| Metric | 7986.74 | 1092 | 192.71 | 36 | .037 | [.036, .038] | .969 | .038 | .001 | < .001 | .006 |
| Scalar | 9582.10 | 1128 | 1595.36 | 36 | .040 | [.039, .041] | .962 | .050 | .007 | .003 | .012 |
| Configural | 10,469.32 | 1176 | — | — | .041 | [.041, .042] | .959 | .041 | — | — | — |
| Metric | 10,619.76 | 1212 | 150.44 | 36 | .041 | [.040, .042] | .958 | .042 | .001 | < .001 | .001 |
| Scalar | 12,141.98 | 1224 | 1522.22 | 12 | .044 | [.043, .045] | .952 | .047 | .006 | .003 | .005 |
| Configural | 11,826.70 | 1188 | — | — | .044 | [.043, .045] | .953 | .045 | — | — | — |
| Metric | 11,970.08 | 1224 | 143.38 | 36 | .043 | [.043, .044] | .952 | .046 | .001 | .001 | .001 |
| Scalar | 12,404.39 | 1228 | 434.31 | 4 | .044 | [.044, .045] | .950 | .048 | .002 | .001 | .002 |
CFA = Confirmatory Factor Analysis. Level 1 refers to invariance for lower-order factors. Level 2 refers to the second-order factors, and Level 3 refers to the higher-order factor
Sample 1 Invariance Across Hispanic/Latinx Identification
| Model | χ2 | Δχ2 | Δ | RMSEA | 90% RMSEA CI | CFI | SRMR | ΔCFI | ΔRMSEA | ΔSRMR | |
|---|---|---|---|---|---|---|---|---|---|---|---|
| Both | 10,038.69 | 578 | — | — | .042 | [.041, .042] | .959 | .042 | — | — | — |
| Hispanic | 5346.77 | 578 | — | — | .042 | [.041, .043] | .958 | .042 | — | — | — |
| NonHispanic | 5453.40 | 578 | — | — | .043 | [.042, .044] | .957 | .043 | — | — | — |
| Configural | 7932.40 | 1056 | — | — | .037 | [.037, .038] | .970 | .031 | — | — | — |
| Metric | 8001.15 | 1092 | 68.75 | 36 | .037 | [.036, .038] | .969 | .036 | .001 | < .001 | .005 |
| Scalar | 8485.20 | 1128 | 484.05 | 36 | .037 | [.037, .038] | .967 | .041 | .002 | < .001 | .005 |
| Configural | 10,850.41 | 1176 | — | — | .042 | [.041, .043] | .957 | .042 | — | — | — |
| Metric | 10,934.91 | 1212 | 84.50 | 36 | .042 | [.041, .042] | .957 | .043 | < .001 | < .001 | .001 |
| Scalar | 11,128.33 | 1224 | 193.42 | 12 | .042 | [.041, .042] | .956 | .045 | .001 | < .001 | .002 |
| Configural | 11,113.93 | 1188 | — | — | .042 | [.042, .043] | .956 | .043 | — | — | — |
| Metric | 11,195.27 | 1224 | 81.34 | 36 | .042 | [.041, .043] | .956 | .043 | .001 | < .001 | < .001 |
| Scalar | 11,370.66 | 1228 | 175.39 | 4 | .042 | [.041, .043] | .955 | .046 | .001 | < .001 | .003 |
CFA = Confirmatory Factor Analysis. Level 1 refers to invariance for lower-order factors. Level 2 refers to the second-order factors, and Level 3 refers to the higher-order factor