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Measurement Errors in Investment Equations

机译:投资方程式中的测量误差

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摘要

We use Monte Carlo simulations and real data to assess the performance of methods dealing with measurement error in investment equations. Our experiments show that fixed effects, error heteroscedasticity, and data skewness severely affect the performance and reliability of methods found in the literature. Estimators that use higher-order moments return biased coefficients for (both) mismeasured and perfectly measured regressors. These estimators are also very inefficient. Instrumental-variable-type estimators are more robust and efficient, although they require restrictive assumptions. We estimate empirical investment models using alternative methods. Real-world investment data contain firm-fixed effects and heteroscedasticity, causing high-order moments estimators to deliver coefficients that are unstable and not economically meaningful. Instrumental variables methods yield estimates that are robust and conform to theoretical priors. Our analysis provides guidance for dealing with measurement errors under circumstances researchers are likely to find in practice.
机译:我们使用蒙特卡洛模拟和真实数据来评估处理投资方程式中测量误差的方法的性能。我们的实验表明,固定效应,错误异方差和数据偏斜严重影响文献中方法的性能和可靠性。使用高阶矩的估计器会为(均)错误测量和完美测量的回归器返回偏差系数。这些估计器的效率也很低。仪器变量类型的估计器虽然需要严格的假设,但它们更强大,更有效。我们使用替代方法估算经验投资模型。实际的投资数据包含固定的影响和异方差,导致高阶矩估计器提供的系数不稳定且在经济上没有意义。工具变量方法得出的估计值可靠且符合理论先验。我们的分析为研究人员在实践中可能发现的情况下的测量误差提供了指导。

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