| Literature DB >> 27433966 |
Guo Chen1, Amy K Glasmeier2, Min Zhang3, Yang Shao4.
Abstract
This paper investigates the potential causal relationship(s) between China's urbanization and income inequality since the start of the economic reform. Based on the economic theory of urbanization and income distribution, we analyze the annual time series of China's urbanization rate and Gini index from 1978 to 2014. The results show that urbanization has an immediate alleviating effect on income inequality, as indicated by the negative relationship between the two time series at the same year (lag = 0). However, urbanization also seems to have a lagged aggravating effect on income inequality, as indicated by positive relationship between urbanization and the Gini index series at lag 1. Although the link between urbanization and income inequality is not surprising, the lagged aggravating effect of urbanization on the Gini index challenges the popular belief that urbanization in post-reform China generally helps reduce income inequality. At deeper levels, our results suggest an urgent need to focus on the social dimension of urbanization as China transitions to the next stage of modernization. Comprehensive social reforms must be prioritized to avoid a long-term economic dichotomy and permanent social segregation.Entities:
Mesh:
Year: 2016 PMID: 27433966 PMCID: PMC4951071 DOI: 10.1371/journal.pone.0158826
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Lorenz curve and the Gini index.
The value of the Gini index equals the area of the shaded gray region.
Fig 2Urbanization rate and Gini index in China from 1978 to 2014.
Fig 2A shows the time series in levels. Fig 2B shows the first differences of log-transformed data.
Results of unit tests.
| ADF | > 0.1 | > 0.1 |
| ADF-GLS | > 0.1 | > 0.1 |
| KPSS | < 0.01 | < 0.01 |
| ADF | < 0.01 | < 0.01 |
| ADF-GLS | < 0.01 | < 0.01 |
| KPSS | > 0.1 | > 0.1 |
For ADF and ADF-GLS tests, the null hypothesis is that the series has a unit root. For KPSS tests, the null hypothesis is that the series is stationary. The ADF and ADF-GLS tests followed a “test-down” procedure starting with a maximal lag order of 8, whereas the KPSS tests used a lag order of 3.
Summary of VAR estimates.
| For individual equation | |||
| R-squared | 0.912437 | 0.458810 | |
| Adjusted R-squared | 0.892978 | 0.338546 | |
| Sum of squared residuals | 0.003164 | 0.033568 | |
| F-statistic (7, 27) | 40.19268 | 3.270014 | |
| P-value | < 0.001 | 0.012 | |
| Mean dependent | 0.030539 | 0.009202 | |
| S.E. equation | 0.010825 | 0.035260 | |
| S.D. dependent | 0.011581 | 0.042336 | |
| F-tests of zero restrictions (Granger causality tests) | |||
| All lags of urbanization rate | < 0.001 | 0.007 | |
| All lags of Gini index | 0.6261 | 0.006 | |
| For the system as a whole | |||
| OLS estimator | T = 34 (1981–2014), Log-likelihood = 180.19023 | ||
Significance codes:
* < 0.1
** < 0.05
*** < 0.01
Model estimator: OLS with T = 34 (1981–2014)
Fig 3Impulse response functions with 90% intervals.
a Using Gini index estimates by Cheng (2010) (Years: 1981–2004). b Using Gini index estimates by Wu and Perloff (2006) (Years: 1985–2001).
Fig 4Correlogram for the first differences of the log-transformed Gini index series.
ACF: autocorrelation function; PACF: partial autocorrelation function.
Summary of AR(1) estimates.
| Urbanization rate in the same year (lag 0) | −1.24793 | 0.586921 | 0.0416 |
| Urbanization rate in the previous year (lag 1) | 1.55939 | 0.501417 | 0.0040 |
| Gini index in the previous year (lag 1) | 0.19676 | 0.366520 | 0.5952 |
Significance codes:
* < 0.1
** < 0.05
*** < 0.01
Dependent variable: Gini index (first difference of log-transformed values); Model estimator: Cochrane-Orcutt with T = 34 (1981–2014); Normality test of residuals: p-value = 0.32 (null hypothesis of normal distribution)