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- W2186525932 abstract "We consider optimal income taxation in two kinds of classes of convex and piecewise-linear tax schedules: one is the class of all piecewise-linear tax schedules with at most n-brackets and the upper bound y of kink points; the other is the class of all piecewise-linear tax schedules restricted by a so-called rate grid with respect to marginal tax rates, where a rate grid is a finite set of real numbers with a certain property. In these classes of tax schedules, we discuss the problem, motivated by Kaneko (1982), of income taxation for rich people. Kaneko (1982) considered the class of convex tax schedules and proved that the optimal marginal tax rates tend asymptotically to 100 percent as the income level becomes large. Kaneko’s result can be interpreted as progressiveness in a stronger sense than convexity. Our concern is whether or not the strong progressiveness in Kaneko’s sense is consistent with the unboundedness of the optimal disposable income. Kaneko raised this question as a open problem. We address this problem in the consideration of optimal piecewise-linear income taxation. First, we prove the existence of an optimal tax schedule in each class of tax schedules we consider. Then, we give a positive answer to our concern." @default.
- W2186525932 created "2016-06-24" @default.
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- W2186525932 date "2014-01-01" @default.
- W2186525932 modified "2023-09-27" @default.
- W2186525932 title "Optimal Income Taxation in Piecewise-Linear Tax Schedules" @default.
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