Abstract
In this paper, we extend the study on combined tax and infrastructure competition by endogenizing the timing of decisions made by asymmetric countries. We consider how a structural fund affects the endogenous move decision and show that the poor country prefers to be a follower only when the production function is sufficiently concave. We also analyse the effect of the structural fund on total welfare and design a commitment game to ensure that the socially optimal outcome is achieved.
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Notes
In the present paper, we refer to hard and soft infrastructure. Hard infrastructure refers to physical facilities such as transportation and communications networks or electrical power facilities. Soft infrastructure refers to basic institutions that are essential to the functioning of a community, such as health, education, financial and legal systems.
The ESIF consists of five main funds working together to support economic development across all the EU countries. These five funds are the European Regional Development Fund, the Cohesion Fund, the European Agricultural Fund for Rural Development, the European Social Fund and the European Maritime and Fisheries Fund.
During the period 2014–2020, the Cohesion Fund has assigned EUR 63.4 billion to activities under the trans-European networks (TENs) which includes infrastructure projects under the Connecting Europe Facility. Also encompassed within the Cohesion Fund are investments towards benefiting the environment such as promoting climate change, energy efficiency, the use of renewable energy and strengthening public transport. According to the data from European Commission, Poland, Romania and Czech Republic are the first three countries who receive the most amount of the Cohesion Fund. See https://ec.europa.eu/regional_policy/en/funding/cohesion-fund/ (downloaded July 2, 2020).
Source: https://www.europarl.europa.eu/factsheets/en/sheet/96/cohesion-fund, downloaded July 21, 2020.
Source: https://cohesiondata.ec.europa.eu/funds/cf, downloaded July 21, 2020.
Kempf and Rota-Graziosi (2010) find that leadership by the small region is the risk dominant outcome using the pre-play stage as in Hamilton and Slutsky (1990). However, Hindriks and Nishimura (2015) show that leadership by the large region becomes the risk dominant equilibrium and can even become Pareto superior simply by reversing the form of asymmetry in Kempf and Rota-Graziosi (2010). Ogawa (2013) analyses the role of capital ownership in leadership in tax competition.
See Altshuler and Goodspeed (2015) for empirical evidence. Wang (1999) asserts that “it is natural and conceivable that, in a real-world situation of tax-setting, the large region moves first” (p. 974). Baldwin and Krugman (2004) also make the same assumption of the large (core) region’s leadership to show that equilibrium tax rates remain higher in the core region than in the small (periphery). The argument there is that the intuitive leadership by the large region is based on its ability to exploit market power. The large region has greater market power that permits itself to benefit from higher tax rates.
If \(k_{1}=k_{2}=k\), \(g_{1}=g_{2}=g\) and \(S=0\) we have \(F_{2}-F_{1}= \varepsilon k\) and \(\partial F_{2}/\partial k_{2}-\partial F_{1}/\partial k_{1}=\varepsilon\).
One interesting implication of this result is that there exists a conflict of interest between the two countries if \(\delta <1\). This opens up the possibility of a conditional transfer where the rich country is trying to induce a certain behaviour by the poor country through the structural fund. This is an interesting possibility but lies outside the scope of this study where we assume that the structural fund is exogenously given.
References
Altshuler, R., & Goodspeed, T. (2015). Follow the leader? Evidence on European and U.S. tax competition. Public Finance Review, 43(4), 485–504.
Amir, R., & Grilo, I. (1999). Stackelberg versus Cournot equilibrium. Games and Economic Behavior, 26, 1–21.
Arellano, C., Bulir, A., Lane, T., & Lipschitz, L. (2009). The dynamic implications of foreign aid and its variability. Journal of Development Economics, 88(1), 87–102.
Baldwin, R. E., & Krugman, P. (2004). Agglomeration, integration and tax harmonisation. European Economic Review, 48(1), 1–23.
Basile, R., Castellani, D., & Zanfei, A. (2008). Location choices of multinational firms in Europe: The role of EU cohesion policy. Journal of International Economics, 74(2), 328–340.
Bucovetsky, S. (1991). Asymmetric tax competition. Journal of Urban Economics, 30(2), 167–181.
Bucovetsky, S. (2009) An index of capital tax competition. International Tax and Public Finance, 16(6), 727–752.
Burnside, C., & Dollar, D. (2000). Aid, policies, and growth. American Economic Review, 90(4), 847–868.
Cai, H., & Treisman, D. (2005). Does competition for capital discipline governments? Decentralization, globalization, and public policy. The American Economic Review, 95(3), 817–830.
Dalgaard, C. J., Hansen, H., & Tarp, F. (2004). On the empirics of foreign aid and growth. The Economic Journal, 114(496), F191–F216.
De Mello, L. (2008). The brazilian tax war: The case of value added tax competition among the states. Public Finance Review, 36(2), 169–193.
Dembour, C., & Wauthy, X. (2009). Investment in public infrastructure with spillovers and tax competition between contiguous regions. Regional Science and Urban Economics, 39, 679–687.
Gomes P., & Pouget F. (2008). Corporate tax competition and the decline of public investment. European Central Bank, 2008, Working Paper Series No. 928.
Hamilton, J. H., & Slutsky, S. M. (1990). Endogenous timing in duopoly games: Stackelberg or cournot equilibria. Games & Economic Behavior, 2(1), 29–46.
Hauptmeier, S. F., & Mittermaier, J. R. (2012). Fiscal competition over taxes and public inputs. Regional Science & Urban Economics, 42(3), 407–419.
Hindriks, J., & Nishimura, Y. (2015). A note on equilibrium leadership in tax competition models. Journal of Public Economics, 121, 66–68.
Hindriks, J., Peralta, S., & Weber, S. (2008). Competing in taxes and investment under fiscal equalization. Journal of Public Economics, 92, 2392–2402.
Hoffmann M., & Rota Graziosi G. (2010). Endogenous timing game with non-monotonic reaction functions. CERDI, Etudes et Documents E, 2010, 17.
Itaya, J., Okamura, M. & Yamaguchi, C. (2008). Are regional asymmetries detrimental to tax coordination in a repeated game setting? Journal of Public Economics, 92(12), 2403–2411.
Janeba, E., & Osterloh, S. (2013). Tax and the city: A theory of local tax competition. Journal of Public Economics, 106(6), 89–100.
Kempf, H., & Rota-Graziosi, G. (2010). Endogenizing leadership in tax competition. Journal of Public Economics, 94(9–10), 768–776.
Kempf, H., & Graziosi, G. R. (2010). Leadership in public good provision: A timing game perspective. Journal of Public Economic Theory, 12(4), 763–787.
Kumar M. S., & Quinn D. P. (2012). Globalization and corporate taxation. IMF Working Paper WP/12/252. Washington, DC: IMF Fiscal Affairs and Finance Department.
Normann, H. T. (2002). Endogenous timing with incomplete information and with observable delay. Games and Economic Behavior, 39, 282–291.
Ogawa, H. (2013). Further analysis on leadership in tax competition: The role of capital ownership. International Tax & Public Finance, 20(3), 474–484.
Peralta, S. & van Ypersele, T. (2006). Coordination of capital taxation among asymmetric countries. Regional Science and Urban Economics, 36(6), 708–726.
Pieretti, P., & Zanaj, S. (2011). On tax competition, public goods provision and jurisdictions’ size. Journal of International Economics, 84, 124–130.
Swank, D. (2016). Taxing choices: International competition, domestic institutions and the transformation of corporate tax policy. Journal of European Public Policy, 23(4), 571–603.
Wang, Y. Q. (1999). Commodity taxes under fiscal competition: Stackelberg equilibrium and optimality. American Economic Review, 89(4), 974–981.
Wildasin, D. E. (1988). Nash equilibrium in models of fiscal competition. Journal of Public Economics, 35, 229–240.
Wilson, J. D. (1986). A theory of interregional tax competition. Journal of Urban Economics, 19, 296–315.
Zissimos, B., & Wooders, M. (2008). Public good differentiation and the intensity of tax competition. Journal of Public Economics, 92, 1105–1121.
Zodrow, G. R., & Mieszkowski, P. (1986). Pigou, tiebout, property taxation, and the underprovision of local public goods. Journal of Urban Economics, 19, 356–370.
Acknowledgements
We appreciate the valuable discussions of this work with the participants of the workshop at Beijing University of Technology (2019). Of course, all eventual mistakes and errors are ours. The project is supported by NSFC (Nos. 71503044 and 71973024), Beijing Social Science Foundation (No. 18YJC017), Huiyuan Excellent Young Scholar (No. 17YQ19) and the Fundamental Research Funds for the Central Universities in UIBE (CXTD11-01).
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Eckel, C., Han, Y., Hynes, K. et al. Structural fund, endogenous move and commitment. Int Tax Public Finance 28, 465–482 (2021). https://doi.org/10.1007/s10797-020-09641-2
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DOI: https://doi.org/10.1007/s10797-020-09641-2