| Literature DB >> 35096749 |
Ji-Le Sun1, Ran Tao2, Lei Wang3, Li-Min Jin4.
Abstract
This paper aims to explore the impact of social medical insurance (SMI) on poverty reduction (PR) in China. Considering the time-varying characteristics of factors, this paper uses the bootstrap Granger full sample causality and subsample rolling window model to find the relationship between SMI and PR. The results highlight that in some periods, there is a bidirectional causal link between SMI and PR. Influenced by the medical insurance reform and medication measures. Social medical insurance does not have a positive impact on poverty reduction in some periods. These results are supported by the Utility Maximization Model of Insurance Consumption, which highlights that individuals make utility maximization choices when choosing insurance. The effect of medical insurance on poverty alleviation depends on whether an individual's investment in medical insurance can maximize its utility. If the proportion of social medical insurance reimbursement is too low, individuals will give up buying social medical insurance. Thus, the anti-poverty effect of social medical insurance is difficult to achieve. Therefore, authorities need to pay attention to specific contexts and social medical insurance policies and further improve the social medical insurance system to promote the realization of the anti-poverty of social medical insurance.Entities:
Keywords: causality; poverty reduction; social medical insurance; subsample rolling window model; time-varying
Mesh:
Year: 2022 PMID: 35096749 PMCID: PMC8791013 DOI: 10.3389/fpubh.2021.800852
Source DB: PubMed Journal: Front Public Health ISSN: 2296-2565
Figure 1The bootstrap p-value of the rolling test statistic testing the null that SMI does not Granger cause PR.
Unit root tests.
|
|
|
| |
|---|---|---|---|
| SMI | 2.355 (11) | −2.785 (2) | 4.077 |
| PR | 0.408 (1) | 0.768 (1) | 4.328 |
| SA | 1.067 (3) | 0.796 (3) | 3.564 |
| ΔSMI | −4.513 | −10.350 | 1.058 (1) |
| ΔPR | −4.571 | −4.590 | 1.126 (1) |
| ΔSA | −5.675 | −6.875 | 1.089 (1) |
Indicate significance at 1% levels. The numbers in parentheses indicate the lag order selected based on the recursive t-statistic, as suggested by Perron (.
Full-sample Granger causality tests.
|
|
| |
|---|---|---|
|
| ||
| Test | 6.032 | 25.617 |
We calculate p values using 10,000 bootstrap repetitions.
Indicate significance at 1% levels.
Parameter stability tests.
|
|
|
| |
|---|---|---|---|
| Sup-F | 49.912 | 80.743 | 48.903 |
| Mean-F | 27.089 | 28.086 | 23.803 |
| Exp-F | 9.785 | 36.280 | 20.393 |
| LC | 9.556 |
We calculate p values using 10,000 bootstrap repetitions.
Denote significance at 1%.
Hansen-Nyblom (Lc) parameter stability test for all parameters in the VAR jointly.
Figure 2Bootstrap estimates of the sum of the rolling-window coefficients for the impact of SMI on PR.
Figure 3The bootstrap p-value of the rolling test statistic testing the null that PR does not Granger cause SMI.
Figure 4Bootstrap estimates of the sum of the rolling-window coefficients for the impact of PR on SMI.