| Literature DB >> 26635327 |
Jan R Böhnke1, Tim J Croudace2.
Abstract
BACKGROUND: The assessment of 'general health and well-being' in public mental health research stimulates debates around relative merits of questionnaire instruments and their items. Little evidence regarding alignment or differential advantages of instruments or items has appeared to date. AIMS: Population-based psychometric study of items employed in public mental health narratives.Entities:
Mesh:
Year: 2015 PMID: 26635327 PMCID: PMC4967770 DOI: 10.1192/bjp.bp.115.165530
Source DB: PubMed Journal: Br J Psychiatry ISSN: 0007-1250 Impact factor: 9.319
Number of respondents in each wave of the Health Survey for England (HSE) and number of respondents that had at least one response on the respective instrument
| Total respondents | Respondents with at least one response on: | |||||
|---|---|---|---|---|---|---|
| Women, % | Age, years: mean (s.d.) | EQ-5D, | 12-item General Health | Warwick-Edinburgh Mental | ||
| HSE 2010 | 7255 | 56.9 | 50.52 (18.51) | 7234 | 7223 | 7153 |
| HSE 2011 | 7246 | 56.5 | 49.91 (18.25) | 7182 | ? | 7163 |
| HSE 2012 | 4789 | 56.7 | 52.32 (17.91) | 4742 | 4739 | 4779 |
Information criteria for the factor models with all items across the three instruments (12-item General Health Questionnaire, Warwick-Edinburgh Mental Well-being Scale and EQ-5D) in the estimation sample[a]
| Model 1: | Model 2: | Model 3: | Model 4: | |
|---|---|---|---|---|
| Log likelihood ( | −209 811 | −198 980 | −199 699 | −198 689 |
| Number of parameters ( | 133 | 192 | 164 | 175 |
| Bayesian information criterion (BIC) | 420 843 | 399 722 | 400 903 | 398 984 |
| Adjusted BIC | 420 420 | 399 111 | 400 381 | 398 428 |
n = 9661; estimator: full information maximum likelihood.
This model estimates only the general factor and three specific factors for the three instruments and was only estimated to test whether the addition of the method factors was necessary in model 4; since model 4 showed better fit, this model is not further discussed.
See Fig. 1 for details.
Fig. 1Schematic representation of models 1, 2, and 4 (from left to right).
Arrows indicate loadings of an observed item (box) from the three instruments (12-item General Health Questionnaire (GHQ-12), Warwick-Edinburgh Mental Well-being Scale (WEMWBS), EQ-5D) on a latent variable (circle); Meth_1 indicates the method factor for wording of the GHQ-12 items; Meth_2 indicates the method factor for interest/social items of the WEMWBS items; model 3 is equivalent to model 4 without either of these method factors.
Model fit for cross-validation in the validation sample
| All parameters fixed | Free variances | |||
|---|---|---|---|---|
| Model 3:[ | Model 4: full bifactor | Model 3:[ | Model 4: full bifactor | |
| Log likelihood ( | −198 233 | −197 031 | −198 233 | −197 010 |
| Number of parameters ( | 0 | 0 | 4 | 6 |
| Bayesian information criterion (BIC) | 396 468 | 394 061 | 396 502 | 394 074 |
| Adjusted BIC | 396 468 | 394 061 | 396 490 | 394 055 |
| Root mean square error of approximation (90% CI)[ | – | – | 0.035 (0.034-0.035) | 0.032 (0.031-0.033) |
| Tucker-Lewis index/comparative fit index[ | – | – | 0.98/0.98 | 0.98/0.99 |
n = 9614–9621 not completely missing responses.
This model estimates only the general factor and three specific factors for the three instruments and was only estimated to test whether the addition of the method factors was necessary in model 4.
Available only for model estimates from weighted least squares means and variance adjusted estimation (WLSMV) with n(P)>1.
Fig. 2Test information function for all 31 items of the three instruments (pale blue solid line) and partial test information functions for the items of the 12-item General Health Questionnaire (GHQ-12, dark blue solid line), the Warwick-Edinburgh Mental Well-being Scale (WEMWBS, dark blue dashed line) and the EQ-5D (dark blue dotted line).
The latent trait is the general dimension from the full bifactor model. The latent trait values are standardised with s.d. = 1 and ‘0’ indicates the overall population mean on the general factor.