| Literature DB >> 36062136 |
Yuegang Song1, Tong Xu1.
Abstract
Health capital investment is an integral aspect of human capital investment, and it is vitally important to improve residents' health by encouraging them to maintain insurance. This paper estimates the potential impact of particulate pollution (PM2.5) on health insurance buyers at the city level. Using PM2.5 as a representative air pollution indicator, we construct a threshold panel model and a spatial econometric model based on 2000-2019 panel data from 256 Chinese cities and the health production function to examine the impact mechanism through which PM2.5 pollution causes changes in the number of health insurance buyers. The results indicate that higher PM2.5 pollution significantly increases health insurance buyers in China. Considering the threshold effect, per capita GDP has a nonlinear relationship with an increasing marginal effect on the higher number of health insurance buyers. Due to spatial spillover effects, PM2.5 pollution has an additional impact on the number of health insurance buyers, indicating that a lack of awareness of the spatial correlation will result in underestimating the impact of PM2.5 pollution on residents' health. The robustness of adjacency and geographic distance matrices demonstrates that the regression results are robust and reliable. The findings of this study provide a practical reference for health insurers' development and policymakers' pollution control efforts.Entities:
Keywords: China; PM2.5 pollution; health insurance; spatial Durbin model; threshold effect
Mesh:
Substances:
Year: 2022 PMID: 36062136 PMCID: PMC9436244 DOI: 10.3389/fpubh.2022.908042
Source DB: PubMed Journal: Front Public Health ISSN: 2296-2565
Description of control variable measurements.
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| Control variable |
| Ratio of the secondary industry to regional GDP |
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| Ratio of the urban population to the total population | |
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| Ratio of population above 65 years of age to total population | |
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| Regional average GDP | |
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| Regional fiscal expenditure | |
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| Per capita park green area (total park green area divided by total population) | |
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| Number of hospital beds per 1,000 people |
Descriptive statistics.
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|---|---|---|---|---|---|---|
| Explained variable |
| 5,160 | 89.35 | 161.11 | 0.68 | 1922.25 |
| Explanatory variable |
| 5,160 | 43.56 | 19.00 | 4.88 | 152.15 |
| Controlled variable |
| 5,159 | 0.70 | 0.35 | 0.08 | 0.98 |
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| 5,160 | 241.82 | 494.76 | 0.07 | 8351.54 | |
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| 5,160 | 3.59 | 3.16 | 0.11 | 46.77 | |
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| 5,160 | 49.64 | 12.19 | 8.05 | 92.30 | |
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| 5,160 | 43.69 | 76.61 | 0.19 | 1352.51 | |
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| 5,160 | 6.21 | 2.78 | 0.36 | 23.13 | |
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| 5,160 | 8.90 | 5.26 | 0.13 | 81.48 | |
| Threshold variable |
| 5,160 | 3.59 | 3.16 | 0.11 | 46.77 |
Baseline regression results of the effects of PM2.5 on the number of health insurance buyers.
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|---|---|---|---|
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| 0.049*** | 0.440*** | 0.247*** |
| (0.013) | (0.090) | (0.089) | |
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| 0.056 | 0.045 | |
| (0.042) | (0.036) | ||
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| 0.676*** | ||
| (0.231) | |||
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| −2.157*** | ||
| (0.543) | |||
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| −0.144*** | ||
| (0.015) | |||
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| 0.295** | ||
| (0.118) | |||
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| 29.14*** | ||
| (3.439) | |||
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| 0.007*** | ||
| (0.001) | |||
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| 87.22*** | 56.68*** | 94.93*** |
| (4.129) | (4.133) | (7.860) | |
| City-fixed | Yes | Yes | Yes |
| Time-fixed | Yes | Yes | Yes |
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| 5,120 | 5,120 | 5,120 |
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| 0.098 | 0.100 | 0.207 |
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| 256 | 256 | 256 |
The values in the parentheses are standard errors. ***, **, and * indicate that the regression results are significant at the 1, 5, and 10% levels, respectively.
Threshold effect test (1).
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| Single-threshold test | 36.45 | 0.0700 | 500 | 60.2881 | 42.3940 | 32.9209 |
| Double-threshold test | 12.70 | 0.3880 | 500 | 73.0486 | 38.7507 | 27.3496 |
| Triple-threshold test | 26.71 | 0.0940 | 500 | 25.9805 | 33.1208 | 32.9209 |
Threshold effect test (2).
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| Single-threshold test | 36.45 | 0.0760 | 500 | 57.7505 | 40.4457 | 33.8155 |
| Double-threshold test | 12.70 | 0.4160 | 500 | 45.5610 | 32.5000 | 25.4028 |
Figure 1Plot of threshold parameters.
Threshold regression results.
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| 0.251 | 0.089 | 2.83 | 0.005 | 0.077 | 0.425 |
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| −1.251 | 0.508 | −2.46 | 0.014 | −2.247 | −0.255 |
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| 0.173 | 0.062 | 2.79 | 0.006 | 0.172 | 0.174 |
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| 0.053 | 0.007 | 8.12 | 0.000 | 0.040 | 0.066 |
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| −0.684 | 0.231 | −2.96 | 0.003 | −1.137 | −0.231 |
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| −2.183 | 0.543 | −4.02 | 0.000 | −3.248 | −1.118 |
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| −0.144 | 0.015 | −9.41 | 0.000 | −0.174 | −0.114 |
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| 0.280 | 0.118 | 2.37 | 0.018 | 0.049 | 0.511 |
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| 32.459 | 3.645 | 8.91 | 0.000 | 25.314 | 39.604 |
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| 94.136 | 7.860 | 11.98 | 0.000 | 78.727 | 109.546 |
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| 125.502 | |||||
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| 53.147 | |||||
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| 0.848 |
Univariate global Moran's I.
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|---|---|---|
| 2000 | 0.140*** | 0.027*** |
| 2001 | 0.145*** | 0.018*** |
| 2002 | 0.150*** | 0.021*** |
| 2003 | 0.155*** | 0.040*** |
| 2004 | 0.159*** | 0.019*** |
| 2005 | 0.163*** | 0.026*** |
| 2006 | 0.169*** | 0.021*** |
| 2007 | 0.173*** | 0.022*** |
| 2008 | 0.176*** | 0.035*** |
| 2009 | 0.179*** | 0.027*** |
| 2010 | 0.180*** | 0.010*** |
| 2011 | 0.175*** | 0.034*** |
| 2012 | 0.176*** | 0.021*** |
| 2013 | 0.148*** | 0.035*** |
| 2014 | 0.155*** | 0.046*** |
| 2015 | 0.158*** | 0.055*** |
| 2016 | 0.157*** | 0.048*** |
| 2017 | 0.162*** | 0.048*** |
| 2018 | 0.169*** | 0.039*** |
| 2019 | 0.169*** | 0.051*** |
***, **, and * mean that the regression results are significant at the 1, 5, and 10% levels, respectively.
Figure 2Univariate local Moran's I.
Statistics and p-values of Wald and LR tests.
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|---|---|---|
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| 32.00** | 0.0002 |
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| 38.05** | 0.0000 |
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| 250.90*** | 0.0000 |
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| 226.22*** | 0.0000 |
***, **, and * mean that the regression results are significant at the 1, 5, and 10% levels, respectively.
Regression results of the spatial Durbin model.
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| 0.217** | 0.236*** | 0.294*** |
| (0.093) | (0.085) | (0.008) | |
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| 0.069*** | 0.064*** | 0.069*** |
| (0.006) | (0.006) | (0.007) | |
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| −0.514** | −0.628*** | 0.180 |
| (0.220) | (0.222) | (0.221) | |
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| −1.933*** | −2.103*** | −0.344 |
| (0.524) | (0.522) | (0.524) | |
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| −0.136*** | −0.141*** | −0.113*** |
| (0.015) | (0.015) | (0.015) | |
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| 0.277** | 0.287** | −0.093 |
| (0.116) | (0.113) | (0.120) | |
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| 0.003** | 0.004*** | 0.006*** |
| (0.001) | (0.001) | (0.002) | |
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| −40.300*** | −26.810*** | −15.980** |
| (4.101) | (3.310) | (7.427) | |
| −0.372** | |||
| (0.184) | |||
| −0.226*** | |||
| (0.025) | |||
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| 0.711 | ||
| (0.537) | |||
| 3.900*** | |||
| (1.308) | |||
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| −0.0216 | ||
| (0.070) | |||
| −0.048 | |||
| (0.262) | |||
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| 0.028*** | ||
| (0.005) | |||
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| 32.130*** | ||
| (8.594) | |||
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| 0.322*** | ||
| (0.029) | |||
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| 0.278*** | 0.250*** | |
| (0.028) | (0.028) | ||
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| 5,120 | 5,120 | 5,120 |
| City-fixed | Yes | Yes | Yes |
| Time-fixed | Yes | Yes | Yes |
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| 0.473 | 0.479 | 0.586 |
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| 256 | 256 | 256 |
The values in the parentheses are standard errors. ***, **, and * indicate that the regression results are significant at the 1, 5, and 10% levels, respectively.
Regression results of different spatial weights.
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|---|---|---|
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| 0.088*** | 0.038** |
| (0.033) | (0.015) | |
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| 0.073*** | 0.076*** |
| (0.006) | (0.006) | |
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| −0.089 | −0.097 |
| (0.225) | (0.225) | |
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| −0.990* | −0.995* |
| (0.537) | (0.537) | |
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| −0.125*** | −0.121*** |
| (0.0149) | (0.0147) | |
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| −0.0485 | −0.135 |
| (0.123) | (0.124) | |
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| 0.004** | 0.003** |
| (0.001) | (0.001) | |
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| −8.422 | −8.116 |
| (7.719) | (7.526) | |
| 0.274* | 0.620* | |
| (0.145) | (0.330) | |
| −0.370*** | 0.174* | |
| (0.136) | (0.099) | |
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| −0.537 | −2.379 |
| (2.652) | (2.552) | |
| 10.18** | −3.225 | |
| (4.477) | (3.649) | |
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| −0.265 | 0.939*** |
| (0.682) | (0.327) | |
| 0.336 | −1.193** | |
| (0.812) | (0.596) | |
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| 0.075** | −0.087*** |
| (0.038) | (0.023) | |
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| 9.291 | 13.060 |
| (10.180) | (10.610) | |
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| 0.638*** | 0.695*** |
| (0.057) | (0.051) | |
| City-fixed | Yes | Yes |
| Time-fixed | Yes | Yes |
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| 5,120 | 5,120 |
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| 0.573 | 0.558 |
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| 256 | 256 |
Values in parentheses are standard errors, ***, **, and * indicate the regression results significant at the 1, 5, and 10% levels, respectively.
Direct, indirect, and total effects.
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|---|---|---|
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| Direct | 0.018** (0.008) |
| Indirect | 0.306*** (0.103) | |
| Total | 0.324***(0.112) | |
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| Direct | 0.0543***(0.007) |
| Indirect | −0.339***(0.034) | |
| Total | −0.285***(0.036) | |
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| Direct | 0.115 (0.208) |
| Indirect | 0.059 (0.630) | |
| Total | 0.174 (0.702) | |
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| Direct | −0.905* (0.523) |
| Indirect | 0.250 (1.889) | |
| Total | −0.655 (2.040) | |
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| Direct | −0.116***(0.014) |
| Indirect | −0.202** (0.084) | |
| Total | −0.318***(0.086) | |
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| Direct | −0.096 (0.121) |
| Indirect | −0.054 (0.363) | |
| Total | −0.150 (0.393) | |
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| Direct | 0.009***(0.002) |
| Indirect | 0.052***(0.006) | |
| Total | 0.061***(0.006) | |
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| Direct | −15.610** (7.754) |
| Indirect | 50.780** (23.030) | |
| Total | 35.170 (24.800) |
The values in the parentheses are standard errors. ***, **, and * indicate that the regression results are significant at the 1, 5, and 10% levels, respectively.