用家庭劳动供给的微观计量模型设计最优所得税

R. Aaberge, U. Colombino
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引用次数: 62

摘要

本文的目的是提出一个练习,我们根据各种社会福利标准确定最优所得税规则,保持固定的总净税收收入。最优税收理论的实证应用通常采用最优税收的解析表达式,然后通过使用“校准”程序或先前的计量经济学估计为其参数推算数值。除了获得最佳税收问题的分析解所需的假设的限制性外,该程序的一个缺点是理论假设与经验证据中隐含的假设之间可能存在不一致。在本文中,我们遵循一个不同的程序,基于最优税收问题的计算方法。为此,我们根据1994年详细的挪威家庭数据,估计了一个包含78个参数的微观经济模型,该模型捕捉了单身人士和夫妇在消费休闲偏好以及个人就业机会方面的异质性。对于任何给定的税收规则,估计模型都可以用来模拟个人和夫妇的劳动力供给选择。因此,这些选择是由不同决策单位的偏好和机会产生的。然后,我们通过迭代运行模型,直到给定的社会福利函数在保持净税收总额不变的约束下达到最大值,在一类9参数分段线性规则中确定最优税收规则。要确定的参数是免税水平,四个边际税率,三个“扭结点”和一次性转移,可以是正面(利益)或负面(税收)。我们探讨了具有不同程度的不平等厌恶的各种社会福利函数。所有的社会福利函数都意味着边际税率单调递增。与目前(1994年)的税收制度相比,最优规则意味着较低的平均税率。此外,与现行规则相比,所有最优规则都意味着对低收入和/或平均收入水平降低边际税率,对相对较高的收入水平提高边际税率。这些结果在一定程度上与过去几十年许多国家进行的税收改革不一致。虽然这些改革体现了降低平均税率的想法,但实施的方式通常是降低最高边际税率。相反,我们的研究结果建议通过降低低收入和平均收入水平的边际税率以及提高高收入水平的边际税率来降低平均税率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Using a Microeconometric Model of Household Labour Supply to Design Optimal Income Taxes
The purpose of this paper is to present an exercise where we identify optimal income tax rules according to various social welfare criteria, keeping fixed the total net tax revenue. Empirical applications of optimal taxation theory have typically adopted analytical expressions for the optimal taxes and then imputed numerical values to their parameters by using "calibration" procedures or previous econometric estimates. Besides the restrictiveness of the assumptions needed to obtain analytical solutions to the optimal taxation problem, a shortcoming of that procedure is the possible inconsistency between the theoretical assumptions and the assumptions implicit in the empirical evidence. In this paper we follow a different procedure, based on a computational approach to the optimal taxation problem. To this end, we estimate a microeconomic model with 78 parameters that capture heterogeneity in consumption-leisure preferences for singles and couples as well as in job opportunities across individuals based on detailed Norwegian household data for 1994. For any given tax rule, the estimated model can be used to simulate the labour supply choices made by single individuals and couples. Those choices are therefore generated by preferences and opportunities that vary across the decision units. We then identify optimal tax rules – within a class of 9-parameter piece-wise linear rules - by iteratively running the model until a given social welfare function attains its maximum under the constraint of keeping constant the total net tax revenue. The parameters to be determined are an exemption level, four marginal tax rates, three "kink points" and a lump sum transfer that can be positive (benefit) or negative (tax). We explore a variety of social welfare functions with differing degree of inequality aversion. All the social welfare functions imply monotonically increasing marginal tax rates. When compared with the current (1994) tax systems, the optimal rules imply a lower average tax rate. Moreover, all the optimal rules imply – with respect to the current rule – lower marginal rates on low and/or average income levels and higher marginal rates on relatively high income levels. These results are partially at odds with the tax reforms that took place in many countries during the last decades. While those reforms embodied the idea of lowering average tax rates, the way to implement it has typically consisted in reducing the top marginal rates. Our results instead suggest to lower average tax rates by reducing marginal rates on low and average income levels and increasing marginal rates on very high income levels.
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