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Estimating the piecewise-linear budget constraints model with non-normal error distributions

机译:估计具有非正常误差分布的分段 - 线性预算约束模型

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The maximum likelihood estimation methodology of the piecewise-linear budget constraints model has been used in a wide variety of empirical approaches. However, the sensitivity of the estimates to the normality assumption of the error terms has not received much attention in the past two decades. This paper investigates the maximum likelihood estimates1 performance of the piecewise-linear budget constraints model with non-normal error distributions. Using the Monte Carlo technique, the simulation results show that, except for the price coefficient, the estimates do not induce a significant bias from the non-normal error distributions. The estimating bias of the price coefficient, however, can be substantial. Since the price coefficient is particularly important in empirical and policy analysis, there is a requirement to correct this non-normality problem. This paper subsequently introduces an inverse hyperbolic sine transformation to correct this problem. The estimation results indicate that this transformation methodology can significantly reduce the estimating bias of the price coefficient.
机译:分段 - 线性预算约束模型的最大似然估计方法已经以各种经验方法使用。然而,估计对误差术语的正常假设的敏感性在过去二十年中没有受到很多关注。本文调查了具有非正常误差分布的分段 - 线性预算约束模型的最大似然估计。使用蒙特卡罗技术,仿真结果表明,除了价格系数外,估计不会引起非正常误差分布的显着偏差。然而,价格系数的估计偏差可以很大。由于价格系数在实证和政策分析中尤为重要,因此要求纠正这种非正常问题。本文随后引入了逆转旋转正弦变换以纠正此问题。估计结果表明,该转化方法可以显着降低价格系数的估计偏差。

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