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The Pareto-Frontier in a simple Mirrleesian model of income taxation

By Felix Bierbrauer and Pierre C. Boyer

Abstract

We characterize the Pareto-frontier in a simple Mirrleesian model of income taxation. We show how the second-best frontier which incorporates incentive constraints due to private information on productive abilities relates to the first-best frontier which takes only resource constraints into account. In particular, we argue that the second-best frontier can be interpreted as a Laer-curve. We also use this second-best frontier for a comparative statics analysis of how optimal income tax rates vary with the degree of inequity aversion, and for a characterization of optimal public-good provision. We show that a more inequity averse policy maker chooses tax schedules that are more redistributive and involve higher marginal tax rates, but chooses a lower public-goods provision level.Optimal Income Taxation, Public-good provision, Laer-Curve

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  1. (1995). A Contribution to the Pure Theory of Taxation.
  2. (1986). A reduced-form optimal nonlinear income tax problem.
  3. (1971). An exploration in the theory of optimum income taxation. Review of Economic Studies,
  4. (1987). Comparative static properties of optimal nonlinear income taxes.
  5. (2006). On the marginal costs of public funds and the optimal provision of public goods.
  6. (2010). Optimal income taxation and public-goods provision with preference and productivity shocks. Mimeo, Max Planck Institute for Research on Collective Goods.
  7. (1987). Pareto-ecient and optimal taxation and the new new welfare economics.
  8. (1993). Public goods, self-selection and optimal income taxation.
  9. (1998). Redistribution and the marginal cost of public funds.
  10. (1982). Self-selection and Pareto-ecient taxation.
  11. (1986). The optimal linear income tax revisited.
  12. (1972). The optimal linear income-tax.

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