Table 3.
The simulated associations of serious mental illness with reduced earnings at the individual level among men and women separately in high-income and low- and middle-income countriesa
Estimate (s.e.)
|
||||||
---|---|---|---|---|---|---|
High-income countries
|
Low- and middle-income countries
|
|||||
Total | Male | Female | Total | Male | Female | |
Overall association | ||||||
Association between serious mental illness and
earnings in the total sampleb |
0.32* (0.03)
|
0.53* (0.07)
|
0.19* (0.02)
|
0.33* (0.14)
|
0.29 (0.23)
|
0.35 (0.18)
|
Component effects | ||||||
Effect of serious mental illness on probability of non-zero earningsc | 0.14* (0.02) | 0.16* (0.02) | 0.14* (0.02) | 0.05 (0.03) | 0.07 (0.05) | 0.05 (0.04) |
Estimated effect of serious mental illness on earnings
given non-zero earningsb |
0.26* (0.04)
|
0.42* (0.08)
|
0.12* (0.03)
|
0.42 (0.28)
|
0.21 (0.30)
|
0.57 (0.44)
|
Decomposition of overall effectd | ||||||
Due to difference in probability of non-zero earnings | 0.39* (0.05) | 0.31* (0.06) | 0.55* (0.08) | 0.27 (0.19) | 0.50 (0.58) | 0.18 (0.18) |
Due to difference in earnings given non-zero earnings | 0.49* (0.05) | 0.56* (0.07) | 0.36* (0.07) | 0.66* (0.20) | 0.45 (0.53) | 0.75* (0.23) |
Due to the interaction between the two components | 0.12* (0.01) | 0.13* (0.02) | 0.09* (0.02) | 0.07* (0.03) | 0.05 (0.06) | 0.08 (0.06) |
a. High-income countries: Belgium, Germany, Israel, Italy, Japan, The Netherlands, Spain, USA, New Zealand; low- and middle-income countries: Brazil, Bulgaria, Colombia, India, Lebanon, Mexico, Nigeria, People’s Republic of China, South Africa.
b. The estimates reported in these rows summarise the results of individual-level simulations based on the coefficients in the best-fitting multiple regression model. (The coefficients from these models are not reported here, but are available from the authors.) That model was a generalised linear model that assumed a logarithmic link function between predictors and the outcome with prediction error variance proportional to the predicted values. A discussion of generalised linear model estimation is presented elsewhere.5 The simulation used the model coefficients to predict individual-level earnings twice for each respondent, once using the actual characteristics of the respondent and a second time based on the counterfactual assumption that none of the respondents had serious mental illness. Individual-level differences between these earnings estimates were averaged across all respondents with serious mental illness to estimate the expected mean individual-level decrease in earnings associated with serious mental illness in Part I of the current table. Standard errors were obtained by replicating the entire analysis in pseudo-samples using the method of jackknife repeated replication and using the distribution of estimates to generate an empirical estimate of the standard error.28
c. The estimates reported in this row summarise the results of logistic regression analysis to predict any earnings v. no earnings.
d. Demographic rate standardisation27 was then used to decompose the societal-level estimates into components due to the associations of serious mental illness with probability of having any earnings and with the amount earned by those with any earnings. A description of this method is presented elsewhere.5
*Significant at the 0.05 level, two-sided test.