Startseite The Impacts of Rural Property Rights on Urban Unemployment, Wage Inequality, and Welfare in Developing Countries
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The Impacts of Rural Property Rights on Urban Unemployment, Wage Inequality, and Welfare in Developing Countries

  • Jiancai Pi EMAIL logo , Yang Ge und Jun Yin
Veröffentlicht/Copyright: 29. November 2016

Abstract

This paper establishes a three-sector general equilibrium model to explore how rural property rights influence urban unemployment, skilled-unskilled wage inequality and social welfare in developing countries. Strengthened rural property rights generate the rent-gaining effect and the productivity-enhancing effect, and the interaction of these two effects determines the changes of urban unemployment, skilled-unskilled wage inequality and social welfare. In addition to the aforementioned two effects, the agricultural sector’s wage elasticity of unskilled labor demand also matters for the change of wage inequality.

JEL Classification: E24; J31; P26

Acknowledgement

We would like to thank the editor Mariapia Mendola for her sincere encouragement and Yu Zhou for his helpful assistances. We are very grateful to two anonymous reviewers for their insightful comments and detailed suggestions on improving this paper. We also acknowledge the financial support provided by the Program for New Century Excellent Talents in University, the Fundamental Research Funds for the Central Universities, and the Collaborative Innovation Center for China Economy. Any remaining errors are ours.

Appendix A. Proof of Lemma 1

Total differentiation of eqs (8)–(10) and (12) yields the following reduced linear equations system:

(A2FR(LR)210A2FRTRLR01(1μ)rTT¯(LR)2+LUw¯L(L¯U+LTR)21(1μ)T¯LR)(dLTRdwLdrT)=(AFLRAFTRrTT¯L¯RLTRLR+rTT¯L¯R)dμ.

The determinant of the coefficient matrix of the above equations system is denoted as ΦΦ, where Φ=1μrTTˉLR2+LUwˉLLˉU+LTR2μA2FR2LR>0Φ=1μrTTˉLR2+LUwˉLLˉU+LTR2μA2FR2LR>0 .

Using the Cramer’s rule to solve the above linear equations system, we can get:

dLTRdμ=1ΦrTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTR,
LˆTRμˆ=μLTRdLTRdμ.

Hence, sign (LˆTRμˆLˆTRμˆ) = sign (dLTRdμdLTRdμ). Then, we can immediately obtain Lemma 1.

Appendix B. Proof of Proposition 2

As suggested by the analysis of Proposition 1, the equilibrium value of KUKU is irrelevant to μμ . Given the capital market clearing condition (i. e., eq. (14)), we know that the equilibrium value of KSKS is also irrelevant to μμ . From eqs (3) and (13), we have dwHdμ=0dwHdμ=0 and hence wˆHμˆ=0wˆHμˆ=0 .

Then, we have wˆHw˜ˆLμˆ=w˜ˆLμˆwˆHw˜ˆLμˆ=w˜ˆLμˆ . Furthermore, we can obtain: sign (wˆHw˜ˆLμˆwˆHw˜ˆLμˆ) = sign (w˜ˆLμˆw˜ˆLμˆ) = sign (dw˜Ldμdw˜Ldμ).

Differentiating w˜Lw˜L with respect to μμ, we can get:

dw˜Ldμ=1LˉU+LˉRLRdwLdμ+wLdLRdμ.

From the reduced linear equations system in Appendix A and eq. (12), we have:

dLRdμ=1ΦrTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTR,
dwLdμ=A2FR2LRAFLR+1μTˉLRFTRrTTˉLˉRLTRLR+rTTˉLˉRΦ+AFLR.

Hence, dw˜Ldμdw˜Ldμ can be reduced to:

dw˜Ldμ=LRLˉU+LˉRA2FR2LReLWR+1rTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTRΦ+AFLR.

When 1<eLWR<01<eLWR<0, if rTTˉLˉRLTRLR+rTTˉLˉR>AFLR+1μTˉLRFTRrTTˉLˉRLTRLR+rTTˉLˉR>AFLR+1μTˉLRFTR, then dw˜Ldμ>0dw˜Ldμ>0 (i. e., w˜ˆLμˆ>0w˜ˆLμˆ>0) and dwHdw˜Ldμ<0dwHdw˜Ldμ<0 (i. e., wˆHw˜ˆLμˆ<0wˆHw˜ˆLμˆ<0); and if AFLR+1μTˉLRFTRrTTˉLˉRLTRLR+rTTˉLˉR>ΦAFLRA2FR2LReLWR+1AFLR+1μTˉLRFTRrTTˉLˉRLTRLR+rTTˉLˉR>ΦAFLRA2FR2LReLWR+1, then dw˜Ldμ<0dw˜Ldμ<0 (i. e., w˜ˆLμˆ<0w˜ˆLμˆ<0) and dwHdw˜Ldμ>0dwHdw˜Ldμ>0 (i. e., wˆHw˜ˆLμˆ>0wˆHw˜ˆLμˆ>0).

When eLWR<1eLWR<1, if AFLR+1μTˉLRFTR>rTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTR>rTTˉLˉRLTRLR+rTTˉLˉR, then dw˜Ldμ>0dw˜Ldμ>0 (i. e., w˜ˆLμˆ>0w˜ˆLμˆ>0) and dwHdw˜Ldμ<0dwHdw˜Ldμ<0 (i. e., wˆHw˜ˆLμˆ<0wˆHw˜ˆLμˆ<0); and if rTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTR>ΦAFLRA2FR2LReLWR+1rTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTR>ΦAFLRA2FR2LReLWR+1, then dw˜Ldμ<0dw˜Ldμ<0 (i. e., w˜ˆLμˆ<0w˜ˆLμˆ<0) and dwHdw˜Ldμ>0dwHdw˜Ldμ>0 (i. e., wˆHw˜ˆLμˆ>0wˆHw˜ˆLμˆ>0).

Appendix C. Proof of Proposition 3

Totally differentiating eq. (20) with respect to μμ yields:

Wˆμˆ=μW1Hˉ2LUwˉLLU+LUN2dLUNdμ+LˉR2Hˉ+LˉRrTTˉLˉR+μTˉLˉRdrTdμ.

From the reduced linear equations system in Appendix A and eq. (11), we have:

dLUNdμ=1ΦrTTˉLˉRLTRLR+rTTˉLˉRAFLR+1μTˉLRFTR,
drTdμ=A2FRTRLRAFLR+1μTˉLRFTRrTTˉLˉRLTRLR+rTTˉLˉRΦ+AFTR.

Hence, WˆμˆWˆμˆ can be reduced to:

W^μ^=μW(Γ{A[FLR+(1μ)T¯LRFTR](rTT¯L¯RLTRLR+rTT¯L¯R)}Φ+(2H¯+L¯R)(rTT¯+μT¯AFTR))

where Γ=1Hˉ2LUwˉLLU+LUN2+2Hˉ+LˉRμTˉA2FRTRLR>0Γ=1Hˉ2LUwˉLLU+LUN2+2Hˉ+LˉRμTˉA2FRTRLR>0 .

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Published Online: 2016-11-29

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