Table 12 Channel - Jinshi density effects on contemporaneous innovation.

From: Long-term impacts of historical education policy on wages in China: insights on over-education

 

(1)

(2)

(3)

(4)

Dependent Variable:

ln (RD per capita+1)

ln (patent application per capita+1)

ln (patent authorization per capita+1)

ln (invention authorization per capita+1)

Panel A: OLS

    

Jinshi density in Ming-Qing(logged)

0.246*** (0.051)

0.231** (0.085)

0.215** (0.084)

0.332*** (0.084)

R2

0.609

0.835

0.840

0.782

Panel B: 2SLS

    

Jinshi density in Ming-Qing(logged)

0.306* (0.172)

0.346*** (0.149)

0.319*** (0.118)

0.497*** (0.130)

Observations

243

226

224

223

KP-F statistics

79.835

84.334

83.133

84.784

Cluster

Province

Province

Province

Province

Controls

Yes

Yes

Yes

Yes

Provincial fixed effects

Yes

Yes

Yes

Yes

Industrial fixed effects

Yes

Yes

Yes

Yes

  1. Each Column in each Panel represents a separate cross-sectional regression, with endogeneity issues uncontrolled in Panel A and Panel B. In Column (1), results of the Jinshi density effects on RD per capita are displayed, while effects on the patent application are presented in Column (2). Columns (3) and (4) report estimates on invention authorization per capita and invention authorization per capita, respectively. Covariates include rainfall and air pollution, nightlight in 2004, population density in Ming-Qing, the urbanization rate in Ming-Qing, distance to coast, agricultural sustainability, and terrain ruggedness. All 2SLS regressions are clustered at the province level. These estimated Jinshi density effects can be interpreted as the percentage changes in wages per worker with a percent change in Jinshi density. The KP F-statistic provided in Panel B is the Kleibergen-Paap Wald rk F-statistic for weak identification in the first stage (Kleibergen and Paap, 2006). ***denotes significant at 1% level, **denotes significant at 5% level, * enotes significant at 10% level.