Descriptive statistics
Descriptive statistics for all variables from 2000 to 2017 are shown in Table 2. On average, the regions are characterized by wide gaps in GTI and ER and erratic fluctuations in economic policy.
To prevent false regression results, LLC and IPS tests were used to investigate whether the variables are stationary before empirical analysis (Table 3). The test results show that the variables rejected the null hypothesis, indicating that the variables are stationary at different significant levels. Moreover, the Pedroni test results show that the P-values of the three test statistics were all 0.0000, so the null hypothesis of "no co-integration relationship" was strongly rejected, suggesting there was a co-integration relationship between all the explained and explanatory variables.
Table 2. Descriptive statistics before transformation
Variable
|
Obs.
|
Mean
|
Std. Dev.
|
Min
|
Max
|
GTI
|
540
|
2081.293
|
4226.333
|
2.000
|
37351
|
ER
|
540
|
1.075
|
0.589
|
0.221
|
3.928
|
EPU
|
540
|
114.089
|
36.351
|
52.617
|
165.743
|
PGDP
|
540
|
31040.06
|
24436.22
|
2661.557
|
128994.1
|
INDUS
|
540
|
46.296
|
7.865
|
19.014
|
61.5
|
RD
|
540
|
1.311
|
1.099
|
0.147
|
6.997
|
TRA
|
540
|
0.303
|
0.368
|
0.017
|
1.765
|
HUC
|
540
|
8.496
|
1.116
|
5.438
|
13.227
|
Table 3. Unit root test results
Variables
|
Method
|
Statistic
|
P-value
|
lnGTI
|
LLC
|
-2.9302
|
0.0017
|
IPS
|
-2.6311
|
0.0000
|
lnER
|
LLC
|
-8.3763
|
0.0000
|
IPS
|
-2.2738
|
0.0015
|
lnEPU
|
LLC
|
-4.0345
|
0.0000
|
IPS
|
-2.1973
|
0.0000
|
lnPGDP
|
LLC
|
-10.1463
|
0.0000
|
IPS
|
-5.3638
|
0.0000
|
lnINDUS
|
LLC
|
-2.1949
|
0.0141
|
IPS
|
-3.3116
|
0.0005
|
lnRD
|
LLC
|
-6.7628
|
0.0000
|
IPS
|
-2.2647
|
0.0002
|
lnTRA
|
LLC
|
-3.4717
|
0.0003
|
IPS
|
-4.2663
|
0.0000
|
lnHUC
|
LLC
|
-4.6740
|
0.0000
|
IPS
|
-3.9909
|
0.0000
|
Note: Since all variables are the value after logarithm, unit root test results after logarithm are shown in the table above.
Regression analysis
National level regression
Panel data included mixed, random, and fixed-effect models. Before conducting a specific regression analysis, we used the F and Hausman tests to choose between these models to test the rationality of the settings in the one selected. The P-values of all models were less than 0.01, rejecting the null hypothesis, indicating that a fixed-effect model is needed.
According to Models 1–4, logarithmic processing is first performed on the variables, and then regression estimation is performed on the four models in turn (Table 4). For Model 1, ER shows a significant positive impact on GTI, supporting Hypothesis 2 but not Hypothesis 1. This result shows that the stricter the ER, the more it can stimulate the vitality of GTI. Strict standards for energy saving and emission reduction send a signal to enterprises on environmental protection. Enterprises are forced to take the initiative in governance so that the innovation compensation effect is greater than the additional cost. Ultimately, enterprises can resolve the economy–environment dilemma, which is consistent with Porter's hypothesis.
For Model 2, the regression coefficient of EPU is negative at a 5 % level, indicating a significant inhibitory effect on GTI, which validates Hypothesis 3 instead of Hypothesis 4. An unstable external economic environment increases the risk of large capital injection, delaying innovation investment. Moreover, it also increases the difficulty of external financing for enterprises, leading to a decline in research investment, and thereby reducing the level of GTI.
For Model 3, there is only a slight change in the symbols and significance of major variables; ER still has a positive effect, whereas EPU has a negative effect. However, for Model 4, the coefficient sign of ER changed from positive to negative since Model 4 adds the cross term, which changes the meaning of individual variables’ coefficient change. The marginal impact of ER on GTI is no longer constant and changes with the value of EPU. To make the coefficients of in Model 3 and Model 4 comparable, we adopted the following model settings from Balli (2013):
In addition, there is no need for centralization because EPU is time-series data. The regression estimation results from Eq. (7), representing Model 5, are shown in Table 4.
According to the results of Model 5, ER still exerts a positive influence on GTI even in the presence of EPU; this answers Q1. Model 1 and Model 5 indicate that the positive effect does not change significantly, but only the coefficient decreases due to uncertainty. Uncertainty in policies causes companies to observe the market direction. Nevertheless, these changes in decision-making do not affect the continued promotion of green innovation by enterprises, which may be due to their awareness of the importance of environmental governance or the public's increased demand for environmental quality.
The cross term in Model 5 is significantly positive at the 5 % level, supporting Hypothesis 6 rather than Hypothesis 5 and answering Q2. These results confirm that EPU plays a positive role in regulating the environmental impact of GTI. The alterations, though, conceal crises; it encourages vitality. This indicates that a strict environmental system urges enterprises to take advantage of opportunities in external policy changes and to lead in developing green technologies. Thus, even in difficult times, enterprises can optimize their benefits.
For the control variables, the levels of economic development, R&D investment, and human capital all have active impacts on GTI at the 1 % level. These results indicate that an improvement in economic level, increase in R&D investment, and increase in the level of human capital are conducive to GTI because it is a time-consuming, costly, and labor-intensive activity that requires significant human, material, and financial resources. However, the impacts of industrial structure and trade openness are significantly passive. Secondary industries that are leading parts of the national economy consume a high amount of energy and produce considerable pollution. Although Chinese import and export trades are complementary, they remain at the lower end of the global value chain. Hence, the increase in imports and exports has not achieved the “learning” and “competitive” effects that encourage enterprises to take the initiative in terms of GTI.
These findings not only develop the existing literature but also provide a new approach for further discussion of innovations in green technology. However, our sample space is limited, and we overlook an important factor— the level of democracy. Democracy may impact the effectiveness of environmental measures or increase economic uncertainty due to China's peculiarities. Future work should therefore include additional important factors that are derived from multiple levels using different methods.
Table 4. National level regression results
Variable
|
Model 1
|
Model 2
|
Model 3
|
Model 4
|
Model 5
|
GTI
|
GTI
|
GTI
|
GTI
|
GTI
|
lnER
|
0.644***
|
|
0.658***
|
−3.539***
|
0.479***
|
(4.89)
|
|
(5.03)
|
(−8.59)
|
(3.87)
|
lnEPU
|
|
−0.217**
|
−0.232**
|
−0.0448
|
−0.214**
|
|
(−2.61)
|
(−2.85)
|
(−0.59)
|
(−2.82)
|
lnER*lnEPU
|
|
|
|
0.844***
|
0.810***
|
|
|
|
(10.63)
|
(8.72)
|
lnPGDP
|
1.038***
|
1.441***
|
1.115***
|
1.265***
|
1.274***
|
(12.14)
|
(23.07)
|
(12.51)
|
(15.47)
|
(14.97)
|
lnINDUS
|
−1.001***
|
−1.326***
|
−0.963***
|
−0.843***
|
−0.884***
|
(−6.65)
|
(−9.84)
|
(−6.42)
|
(−6.19)
|
(−6.30)
|
lnRD
|
0.605***
|
0.561***
|
0.627***
|
0.426***
|
0.455***
|
(8.33)
|
(7.68)
|
(8.65)
|
(6.24)
|
(6.46)
|
lnTRA
|
−0.0837*
|
−0.0919*
|
−0.0705
|
−0.0937**
|
−0.148***
|
(−2.09)
|
(−2.26)
|
(−1.76)
|
(−2.59)
|
(−3.87)
|
lnHUC
|
1.549***
|
1.756***
|
1.623***
|
1.911***
|
1.814***
|
(3.69)
|
(4.12)
|
(3.88)
|
(5.05)
|
(4.65)
|
_cons
|
−3.703***
|
−5.997***
|
−3.670***
|
−7.268***
|
−5.908***
|
(−3.84)
|
(−6.98)
|
(−3.83)
|
(−7.81)
|
(−6.35)
|
N
|
540
|
540
|
540
|
540
|
540
|
Within R2
|
0.9435
|
0.9416
|
0.9444
|
0.9546
|
0.9517
|
Notes: t statistics in parentheses. * p < 0.05, ** p < 0.01, *** p < 0.001.
Provincial level regression
To investigate regional heterogeneity in the impact of ER on GTI and answer Q3, 30 provinces and cities in China were divided into three regions: eastern, central, and western; the regression results are shown in Table 5.
We observed significant differences in the effect of ER on GTI in different regions. The results for eastern and central regions are significantly positive, especially in the central region. In contrast, results for the western region are not significant. ER intensity has a great incentive effect on the innovation of green technology, but not in the economically less developed western regions. Therefore, Hypothesis 2 is verified only in the eastern and central regions.
These results likely reflect rapid economic growth in the central region and the developed economy in the eastern region, which benefits from a constant influx of talented people and a strong capital demand market, providing human, financial, and material guarantees for GTI. Moreover, the central and eastern regions comprise a high number of enterprises, especially industrial enterprises that are primarily responsible for the production of pollutants in China. A series of environmental measures, including the stoppage of companies that exceed pollution limits and imposing environmental protection taxes, have forced companies to abandon polluting techniques in favor of new clean technologies.
Although China has implemented development policies in western areas, the economic and social development remains constrained, resulting in the relatively weak innovation ability of enterprises. Additionally, the number and scale of enterprises are relatively small in the sparsely populated western region; therefore, the environmental pollution problem seems less serious, and there is no urgent need for enterprises to improve their equipment and technology. Currently, the effect of environmental policies on innovation in western China is less obvious than that in the eastern and central regions.
For EPU, the central and western regions are significantly negative at different confidence levels. For the eastern region, we observed a significant positive correlation before the addition of the cross term but a significantly negative correlation after the addition of the cross term. A developed and open economy can have high-quality space for innovative development, allowing it to take the lead in finding development opportunities and innovation points with changing economic policies. In addition, the environmental and innovation awareness of people in the eastern region is relatively superior to other regions. With the combination of these factors, economic uncertainty may promote GTI. Therefore, Hypothesis 3 is validated for central and western regions, but Hypothesis 4 is certified in eastern regions.
For crossover terms, the three regions are all positive at the 1 % confidence level, indicating that EPU in all regions positively regulates the relationship between ER and GTI. Regional enterprises can infer overall environmental policies by knowing the overall macroeconomic uncertainty, allowing them to make reasonable environmental decisions. Additionally, when faced with the opportunities and challenges brought by external policy changes, the pressure of ER can encourage enterprises to develop clean technologies. These are conducive to the development and breakthrough of GTI activities; therefore, Hypothesis 6 is suitable for all three regions.
For the control variables, the regression results in the three regions are similar to those at the national level (Table 3). Trade openness in the central region has a significant positive impact on GTI, while other regions show a significant negative effect. This result may be because the central region benefits from technological spillovers from the import and export trade. However, as the most innovative region in China, the eastern region has a relatively small technological gap with developed countries; the western region shows the opposite trend. Moreover, the negative effects of human capital and the positive effects of R&D investment on GTI are non-significant in western China but are significant in other regions. This is because research requires time, human capital, and optimal geographical conditions to transform into innovation, whereas public awareness of environmental protection in western China is weak, and the improvements in ecological technology are ignored.
Although these findings confirm the need for policies to be adapted to local conditions, we divide traditional China into three regions, ignoring their own economic, social, and cultural differences. For example, Chongqing, Sichuan, and Shanxi provinces are geographically and economically superior to the remaining western regions. A more scientific means of the subdivision is necessary for future studies.
Table 5. Provincial level regression results
Variable
|
Eastern region
|
Central region
|
Western region
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
|
lnER
|
0.367
|
0.470**
|
1.676***
|
1.495***
|
0.168
|
0.188
|
|
(1.97)
|
(2.73)
|
(7.68)
|
(7.16)
|
(0.69)
|
(0.82)
|
|
lnEPU
|
0.0292
|
−0.211*
|
−0.444**
|
−0.299*
|
−0.462**
|
−0.0753
|
|
(0.32)
|
(−2.27)
|
(−3.08)
|
(−2.15)
|
(−2.91)
|
(−0.44)
|
|
lnER*lnEPU
|
|
0.877***
|
|
0.941***
|
|
0.896***
|
|
|
(5.89)
|
|
(4.54)
|
|
(4.66)
|
|
lnPGDP
|
1.052***
|
1.143***
|
0.290
|
0.412**
|
1.797***
|
1.739***
|
|
(8.29)
|
(9.73)
|
(1.86)
|
(2.76)
|
(11.71)
|
(11.99)
|
|
lnINDUS
|
−1.249***
|
−0.960***
|
−0.511*
|
−0.704***
|
−1.020**
|
−1.217***
|
|
(−5.67)
|
(−4.62)
|
(−2.55)
|
(−3.65)
|
(−2.67)
|
(−3.35)
|
|
lnRD
|
0.818***
|
0.754***
|
1.125***
|
1.058***
|
0.255
|
0.260
|
|
(8.01)
|
(7.99)
|
(7.58)
|
(7.55)
|
(1.82)
|
(1.97)
|
|
lnTRA
|
−0.200***
|
−0.236***
|
0.247***
|
0.147*
|
−0.250**
|
−0.357***
|
|
(−4.19)
|
(−5.31)
|
(3.68)
|
(2.21)
|
(−3.13)
|
(−4.53)
|
|
lnHUC
|
2.272***
|
1.654**
|
2.357**
|
2.222**
|
−0.281
|
0.121
|
|
(3.81)
|
(2.97)
|
(3.12)
|
(3.13)
|
(−0.43)
|
(0.19)
|
|
_cons
|
−4.846***
|
−5.406***
|
3.200
|
2.646
|
−5.732**
|
−5.714**
|
|
(−3.41)
|
(−4.13)
|
(1.64)
|
(1.44)
|
(−3.12)
|
(−3.30)
|
|
N
|
198
|
198
|
162
|
162
|
180
|
180
|
|
Within R2
|
0.9752
|
0.9792
|
0.9512
|
0.9573
|
0.9436
|
0.9503
|
|
|
|
|
|
|
|
|
|
|
|
Notes: t statistics in parentheses. * p < 0.05, ** p < 0.01, *** p < 0.001. Owing to space limitations, Table 5 only lists the regression results of Model 3 and Model 5.
Regression analysis from a GTI perspective
To further investigate the underlying causes of each phenomenon, we selected the perspective of GTI from which we observed the relationships among ER, EPU, and GTI (Table 6). From high to low average GTI, the 30 administrative areas were divided into high (top 10 provinces), medium (11th to 20th provinces), and low (bottom 10 provinces) GTI zones.
The impacts of ER and EPU are only significant in the medium GTI zone at the 1 % and 10 % confidence levels, respectively, but not significant in other GTI areas. In areas of high and low GTI, ER may be too high or too low. This hinders enterprises from making immediate predictions and judgments, which does not significantly accelerate the innovation process. By contrast, in medium GTI areas, small ER adjustments allow enterprises to predict the future direction of environmental policies and make accurate decisions on the development of green technologies. For a similar reason, the technological innovation systems of enterprises in high and low GTI areas have tended to be perfect or deficient so that their innovation does not significantly reduce in the face of policy changes. Enterprises in medium-level GTI areas are more flexible and greatly influenced by economic policies. The positive adjustment effect of EPU on ER and GTI is reflected at the 5 % level regardless of the GTI area. Therefore, only moderate GTI regions accept Hypothesis 2, Hypothesis 3, and Hypothesis 6 simultaneously; the remaining regions only accept Hypothesis 6.
Table 6. Regression results from the perspective of GTI
Variable
|
High GTI
|
Medium GTI
|
Low GTI
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
lnER
|
0.354
|
0.365*
|
1.160***
|
1.327***
|
0.108
|
−0.0563
|
(1.88)
|
(2.10)
|
(5.26)
|
(6.28)
|
(0.40)
|
(−0.21)
|
lnEPU
|
−0.0321
|
−0.328**
|
−0.314*
|
−0.234*
|
−0.302
|
0.0518
|
(−0.32)
|
(−3.11)
|
(−2.58)
|
(−2.02)
|
(−1.74)
|
(0.27)
|
lnER*lnEPU
|
|
1.152***
|
|
1.366***
|
|
0.699***
|
|
(5.55)
|
|
(4.60)
|
|
(3.65)
|
lnPGDP
|
1.217***
|
1.357***
|
1.016***
|
0.947***
|
1.425***
|
1.512***
|
(8.88)
|
(10.56)
|
(7.51)
|
(7.37)
|
(7.97)
|
(8.69)
|
lnINDUS
|
−1.153***
|
−0.650**
|
0.252
|
−0.0356
|
−1.953***
|
−2.235***
|
(−5.20)
|
(−2.91)
|
(1.21)
|
(−0.17)
|
(−5.95)
|
(−6.86)
|
lnRD
|
0.613***
|
0.470***
|
0.541***
|
0.471***
|
0.324*
|
0.166
|
(5.77)
|
(4.65)
|
(5.11)
|
(4.65)
|
(2.19)
|
(1.11)
|
lnTRA
|
−0.143**
|
−0.208***
|
−0.0771
|
−0.0161
|
−0.0264
|
−0.104
|
(−2.73)
|
(−4.19)
|
(−1.30)
|
(−0.28)
|
(−0.31)
|
(−1.22)
|
lnHUC
|
2.035**
|
1.942**
|
1.626*
|
1.443*
|
1.076
|
1.321
|
(2.94)
|
(3.05)
|
(2.57)
|
(2.41)
|
(1.53)
|
(1.94)
|
_cons
|
−5.733***
|
−8.657***
|
−6.593***
|
−4.687**
|
−2.284
|
−3.117
|
(−3.76)
|
(−5.78)
|
(−4.45)
|
(−3.22)
|
(−1.18)
|
(−1.65)
|
N
|
180
|
180
|
180
|
180
|
180
|
180
|
Within R2
|
0.9732
|
0.9775
|
0.9645
|
0.9686
|
0.9199
|
0.9260
|
Notes: t statistics in parentheses. * p < 0.05, ** p < 0.01, *** p < 0.001. Owing to space limitations, Table 6 only lists the regression results of Model 3 and Model 5.
Regression analysis from an ER perspective
ER actively induces GTI, especially in eastern and central regions. To test how this impact varies with average ER intensity, the 30 provincial administrative regions were divided into the following categories: high (top 10 provinces), medium (11th to 20th provinces), and low (bottom 10 provinces) ER regions. We used the same model to explore the relationships among ER, EPU, and GTI (Table 7).
The positive impact of ER on GTI is only evident at the 5 % confidence level in high and medium ER areas but not in low ER areas. This shows that strict and appropriate ER is more likely to stimulate innovation. In regions with low ER intensity, companies are not constrained by the system and are more likely to take risks. As a result, companies in this region cannot actively abandon pollution technologies. For EPU, regions with high and low ER revealed non-significant negative correlations, while only those with moderate ER showed correlation at the 10 % level. These results are similar to those in Table 5; hence, we hypothesize that the possible causes are also consistent. In areas with moderate ER, companies are more sensitive to the adverse effects of policy changes; therefore, they choose to act cautiously. However, companies in other regions respond slowly and continue to develop according to their plan before the change, which has little effect. The positive adjustment effect of EPU is still evident at the 1 % confidence level for all levels of ER. Therefore, Hypothesis 6 is validated for all areas of ER intensity. Hypothesis 2 is verified in both high and medium ER areas. Hypothesis 3 is only validated in medium ER areas.
Table 7. Regression results from the perspective of environmental regulation
Variable
|
High ER
|
Medium ER
|
Low ER
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
lnER
|
0.550**
|
0.365*
|
0.620**
|
1.327***
|
0.0655
|
−0.0563
|
(2.61)
|
(2.10)
|
(3.21)
|
(6.28)
|
(0.29)
|
(−0.21)
|
lnEPU
|
−0.174
|
−0.328**
|
−0.312*
|
−0.234*
|
−0.163
|
0.0518
|
(−1.67)
|
(−3.11)
|
(−2.56)
|
(−2.02)
|
(−1.12)
|
(0.27)
|
lnER*lnEPU
|
|
1.152***
|
|
1.366***
|
|
0.699***
|
|
(5.55)
|
|
(4.60)
|
|
(3.65)
|
lnPGDP
|
1.483***
|
1.357***
|
1.073***
|
0.947***
|
1.408***
|
1.512***
|
(10.37)
|
(10.56)
|
(7.94)
|
(7.37)
|
(9.55)
|
(8.69)
|
lnINDUS
|
−0.927***
|
−0.650**
|
−0.0735
|
−0.0356
|
−2.640***
|
−2.235***
|
(−4.12)
|
(−2.91)
|
(−0.38)
|
(−0.17)
|
(−8.51)
|
(−6.86)
|
lnRD
|
0.563***
|
0.470***
|
0.541***
|
0.471***
|
0.0492
|
0.166
|
(4.59)
|
(4.65)
|
(5.82)
|
(4.65)
|
(0.34)
|
(1.11)
|
lnTRA
|
−0.193***
|
−0.208***
|
−0.0633
|
−0.0161
|
−0.191*
|
−0.104
|
(−3.58)
|
(−4.19)
|
(−1.07)
|
(−0.28)
|
(−2.54)
|
(−1.22)
|
lnHUC
|
1.000
|
1.942**
|
2.870***
|
1.443*
|
0.919
|
1.321
|
(1.56)
|
(3.05)
|
(4.22)
|
(2.41)
|
(1.49)
|
(1.94)
|
_cons
|
−6.960***
|
−8.657***
|
−8.489***
|
−4.687**
|
0.153
|
−3.117
|
(−4.51)
|
(−5.78)
|
(−5.59)
|
(−3.22)
|
(0.09)
|
(−1.65)
|
N
|
180
|
180
|
180
|
180
|
180
|
180
|
Within R2
|
0.9725
|
0.9731
|
0.9645
|
0.9660
|
0.9378
|
0.9378
|
Notes: t statistics in parentheses. * p < 0.05, ** p < 0.01, *** p < 0.001. Owing to space limitations, Table 7 only lists the regression results of Model 3 and Model 5.
Robustness test
To ensure the accuracy of the results, the following four methods were applied in this study (Table 8); (1) Exclusion of cities: Considering the administrative particularity of Chinese municipalities, the data for Beijing, Tianjin, Shanghai, and Chongqing were excluded. (2) Replacement of variables: Based on the above analysis, sewage charge (lnPDF) was used as an alternative indicator of ER. (3) Two-stage least squares method (2SLS): The mutual influence between ER and GTI where the Hausman test showed endogeneity issues, illustrated by instrumental variables was considered. Therefore, based on the methods proposed by Hering and Poncet (2014) and Wang and Liu (2014), the airflow coefficient and standard coal were adopted as the instrumental variables of ER through a 2SLS method. (4) System GMM (SYS-GMM): Considering that GTI may be related to its lag value, the regression equations used SYS-GMM to determine the presence of autocorrelation (Blundell and Bond 1998).
For the results of 2SLS in Table 6, the corresponding P-values from the Sargan test were > 0.05 and the null hypothesis was not rejected, indicating that the instrumental variables are valid. In the SYS-GMM results, AR (1) and AR (2) indicated that a first-order autocorrelation existed between the residual terms; however, no second-order correlation occurred. Since the Hansen test is more suitable for evaluating the robust standard error than the Sargan test, we used the former. The P-value of the Hansen test was > 0.05 and accepted the null hypothesis, indicating that the instrumental variable is reasonable. From the overall results in Table 6, the significance of some core variables, particularly the significance levels of the interaction terms, were 0.001 in the exclusion of cities, substitution variables, and 2SLS methods, whereas it was 0.05 in SYS-GMM. These results are consistent with the previous regression results (Table 4). Furthermore, although the signs of a few control variables changed, they were not significant, and the significance values were small. Therefore, we conclude that our regression results are robust and effective, which further verifies the impact of ER and EPU and their interactions on GTI.
Table 8. Robustness tests of regression results
Variables
|
(1)
Exclusion of cities
|
(2)
Replacement of variables
|
-
2SLS
|
-
SYS- GMM
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
Model 3
|
Model 5
|
lnER
|
0.783***
|
0.739***
|
|
|
0.330*
|
0.273
|
1.409***
|
0.103
|
(5.11)
|
(5.35)
|
|
|
(2.10)
|
(1.85)
|
(6.13)
|
(0.56)
|
lnEPU
|
-0.190*
|
-0.0985
|
-0.160
|
-0.212**
|
-0.230**
|
-0.213**
|
-0.151**
|
-0.0898*
|
(-2.01)
|
(-1.15)
|
(-1.79)
|
(-2.64)
|
(-2.85)
|
(-2.83)
|
(-2.83)
|
(-2.36)
|
lnER*lnEPU
|
|
0.982***
|
|
0.965***
|
|
0.818***
|
|
0.336*
|
|
(9.74)
|
|
(9.88)
|
|
(8.77)
|
|
(2.00)
|
lnPGDP
|
1.087***
|
1.179***
|
1.421***
|
1.507***
|
1.281***
|
1.379***
|
0.481***
|
1.008***
|
(10.73)
|
(12.85)
|
(21.88)
|
(25.50)
|
(12.99)
|
(14.68)
|
(6.06)
|
(10.89)
|
lnINDUS
|
-1.401***
|
-1.539***
|
-1.620***
|
-1.396***
|
-1.129***
|
-0.986***
|
-0.640**
|
-0.766***
|
(-6.65)
|
(-8.08)
|
(-10.06)
|
(-9.52)
|
(-7.20)
|
(-6.77)
|
(-3.24)
|
(-3.97)
|
lnRD
|
0.671***
|
0.472***
|
0.630***
|
0.476***
|
0.593***
|
0.432***
|
0.645***
|
0.241**
|
(8.08)
|
(6.07)
|
(8.01)
|
(6.55)
|
(8.18)
|
(6.12)
|
(5.92)
|
(2.87)
|
lnTRA
|
0.00406
|
-0.0403
|
-0.0539
|
-0.136***
|
-0.0845*
|
-0.158***
|
-0.0285
|
-0.342***
|
(0.08)
|
(-0.89)
|
(-1.24)
|
(-3.40)
|
(-2.12)
|
(-4.13)
|
(-0.47)
|
(-5.15)
|
lnHUC
|
1.095*
|
1.152**
|
1.530***
|
1.757***
|
1.718***
|
1.877***
|
-0.291
|
0.728**
|
(2.43)
|
(2.84)
|
(3.40)
|
(4.32)
|
(4.14)
|
(4.84)
|
(-1.06)
|
(3.15)
|
lnPDF
|
|
|
0.0228
|
0.00526
|
|
|
|
|
|
|
(1.15)
|
(0.29)
|
|
|
|
|
L.lnGTI
|
|
|
|
|
|
|
0.290***
|
0.357***
|
|
|
|
|
|
|
(5.23)
|
(5.82)
|
_cons
|
-0.536
|
-1.218
|
-4.365***
|
-6.198***
|
-4.962***
|
-6.748***
|
3.542**
|
-4.673***
|
(-0.44)
|
(-1.10)
|
(-4.44)
|
(-6.86)
|
(-4.91)
|
(-6.88)
|
(2.94)
|
(-4.38)
|
Number of observations
|
442
|
442
|
450
|
450
|
539
|
539
|
510
|
510
|
Number of instruments
|
|
|
|
|
|
|
25
|
25
|
AR (1)
|
|
|
|
|
|
|
-2.51
(0.012)
|
-2.74
(0.006)
|
AR (2)
|
|
|
|
|
|
|
0.51
(0.612)
|
1.38
(0.166)
|
Sargan test
|
|
|
|
|
1.53
(0.216)
|
1.53
(0.215)
|
|
|
Hansen test
|
|
|
|
|
|
|
21.47
(0.161)
|
20.96
(0.138)
|
Notes: t statistics in parentheses of regression coefficients. * p < 0.05, ** p < 0.01, *** p < 0.001. The numbers in the parentheses for AR (1), AR (2), Sargan test, and Hansen test indicate their P-values. Due to the limited space, Table 8 only presents the national regression results of Model 3 and Model 5.