Pareto Efficient Tax Structures

33 Pages Posted: 10 Jul 2007 Last revised: 28 Dec 2022

See all articles by Dagobert L. Brito

Dagobert L. Brito

Rice University - Department of Economics

Jonathan H. Hamilton

University of Florida - Warrington College of Business Administration - Department of Economics

Steven Slutsky

University of Florida - Department of Economics

Joseph E. Stiglitz

Columbia University - Columbia Business School, Finance; National Bureau of Economic Research (NBER)

Date Written: March 1990

Abstract

Most analyses of optimal income taxation make restrictive technical assumptions on preferences (such as single-crossing) and only derive properties of welfare-maximizing tax schedules. Here, for an economy with any finite numbers of groups and commodities, Pareto efficient tax structures are described assuming only continuity and monotonicity of preferences. Most results follow directly from a property of self-selection: at an optimum, one group will never envy the bundle of another group which pays a larger total tax. The bundle of a group paying the largest total tax is undistorted. Assuming normality, undistorted outcomes for a group form a connected segment on the constrained utility possibility frontier. The tax structure at distorted outcomes is also described.

Suggested Citation

Brito, Dagobert L. and Hamilton, Jonathan H. and Slutsky, Steven M. and Stiglitz, Joseph E., Pareto Efficient Tax Structures (March 1990). NBER Working Paper No. w3288, Available at SSRN: https://ssrn.com/abstract=468820

Dagobert L. Brito (Contact Author)

Rice University - Department of Economics ( email )

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Jonathan H. Hamilton

University of Florida - Warrington College of Business Administration - Department of Economics ( email )

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HOME PAGE: http://people.clas.ufl.edu/hamilton/

Steven M. Slutsky

University of Florida - Department of Economics

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Joseph E. Stiglitz

Columbia University - Columbia Business School, Finance ( email )

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HOME PAGE: http://www.josephstiglitz.com

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