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Estimation of multivariate probit models via bivariate probit

机译:通过双变量概率估计多元概率模型

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In this article, I suggest the utility of fitting multivariate probit models using a chain of bivariate probit estimators. This approach is based on Stata's biprobit and suest commands and is driven by a Mata function, bvpmvp. I discuss two potential advantages of the approach over the mvprobit command (Cappellari and Jenkins, 2003, Stata Journal 3: 278-294): significant reductions in computation time and essentially unlimited dimensionality of the outcome set. Computation time is reduced because the approach does not rely on simulation methods; unlimited dimensionality arises because only pairs of outcomes are considered at each estimation stage. This approach provides a consistent estimator of all the multivariate probit model's parameters under the same assumptions required for consistent estimation via mvprobit, and simulation exercises I provide suggest no loss of estimator precision relative to mvprobit.
机译:在本文中,我建议使用一连串的双变量概率估计量来拟合多元概率模型。这种方法基于Stata的双probit和suest命令,并由Mata函数bvpmvp驱动。我讨论了该方法相对于mvprobit命令的两个潜在优点(Cappellari和Jenkins,2003年,Stata Journal 3:278-294):显着减少了计算时间,并且实质上减少了结果集的维数。由于该方法不依赖于仿真方法,因此减少了计算时间。由于在每个估计阶段仅考虑成对的结果,因此出现了无限的维度。这种方法在通过mvprobit进行一致估计所需的相同假设下,提供了所有多元概率模型的参数的一致估计,而我提供的仿真练习表明,相对于mvprobit,估计器的精度没有损失。

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