1986Unpublished venueRequires access

Properties of the optimal nonlinear income tax

Udo Ebert

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Abstract

This paper investigates Mirrlees ’ model of optimal income taxation. It provides a concrete example of utility and density functions for which the solution to the usual (first-order) model is not implementable, i.e. an example where the first-order approach does not work. Adding second-order conditions leads to an extended model and to implementable solutions. If these conditions are binding one gets a kink in the optimal net-income schedule and bunching of individuals occurs. The properties of an optimal nonlinear income tax are reexamined within the extended model. 1.

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What this paper is about

This paper investigates Mirrlees ’ model of optimal income taxation. It provides a concrete example of utility and density functions for which the solution to the usual (first-order) model is not implementable, i.e. an example where the first-order approach does not work. Adding second-order conditions leads to an extended model and to implementable solutions. If these conditions are binding one gets a kink in the optimal net-income schedule and bunching of individuals occurs. The properties of an optimal nonlinear income tax are reexamined within the extended model. 1.

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Available abstract

This paper investigates Mirrlees ’ model of optimal income taxation. It provides a concrete example of utility and density functions for which the solution to the usual (first-order) model is not implementable, i.e. an example where the first-order approach does not work. Adding second-order conditions leads to an extended model and to implementable solutions. If these conditions are binding one gets a kink in the optimal net-income schedule and bunching of individuals occurs. The properties of an optimal nonlinear income tax are reexamined within the extended model. 1.

Key concepts: Economics, Income tax, Gross income, Nonlinear system, International taxation, Adjusted gross income, State income tax, Econometrics

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