Dynamic Fiscal Solvency with Consumption and Capital Taxes

Author:

Kudła Janusz1ORCID,Kopczewska Katarzyna1ORCID,Kocia Agata1ORCID,Kruszewski Robert2,Walczyk Konrad2

Affiliation:

1. Faculty of Economic Sciences, University of Warsaw , Warsaw , Poland

2. Warsaw School of Economics , Warsaw , Poland

Abstract

Abstract To finance public expenditure a government needs to raise revenue, which mainly comes from taxes and borrowings. During a financial crisis, however, financing of budget deficit is particularly difficult because of a rise in debt servicing costs that crowd out other expenses and raise the concern for government solvency. In extreme cases, governments are constrained to tax, as borrowing opportunities are strictly limited or unavailable. Still, governments can choose from tax menu options (income and consumption taxes), given the flexibility of the tax mix. This article presents a long-term dynamic model of fiscal solvency that shows the equilibrium the revenue maximising government can obtain with reasonable tax rates when capital income can be shifted and there are constraints on the consumption tax. Specifically, the solution predicts a positive level of bonds in the long-term equilibrium and the tax rates dependent positively on the abundance of the tax bases.

Publisher

Walter de Gruyter GmbH

Subject

General Earth and Planetary Sciences,General Environmental Science

Reference8 articles.

1. Boadway, Robin. 1979. “Long-Run Tax Incidence: A Comparative Dynamic Approach”. Review of Economic Studies (46)3: 505–511.

2. Léonard, Daniel and Ngo van Long. 1992. Optimal Control Theory and Static Optimization in Economics Cambridge: Cambridge University Press.

3. Martinez-Vazquez, Jorge, Violeta Vulovic and Yongzheng Liu. 2011. “Direct versus indirect taxation: trends, theory, and economic significance”. In: The Elgar Guide to Tax Systems eds. Emilio Albi and Jorge Martinez-Vazquez, 37–92. Edward Elgar Publishing.

4. Pontryagin, Lev S., Vladimir G. Boltyanskii, Revaz V. Gamkrelidze and Evgenii F. Mishchenko. 1962. The Mathematical Theory of Optimal Processes New York: Interscience Publishers.

5. Seierstad, Atle and Knut Sydsæter. 1987. Optimal Control Theory with Economic Applications New York: Elsevier North-Holland.

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