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A Monte Carlo-based pseudo-coefficient of determination for generalized linear models with binary outcome

机译:具有二元结果的广义线性模型的基于Monte Carlo的伪确定系数

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In this article, we focus on a pseudo-coefficient of determination for generalized linear models with binary outcome. Although there are numerous coefficients of determination proposed in the literature, none of them is identified as the best in terms of estimation accuracy, or incorporates all desired characteristics of a precise coefficient of determination. Considering this, we propose a new coefficient of determination by using a computational Monte Carlo approach, and exhibit main characteristics of the proposed coefficient of determination both analytically and numerically. We evaluate and compare performances of the proposed and nine existing coefficients of determination by a comprehensive Monte Carlo simulation study. The proposed measure is found superior to the existent measures when dependent variable is balanced or moderately unbalanced for probit, logit, and complementary log-log link functions and a wide range of sample sizes. Due to the extensive design space of our simulation study, we identify new conditions in which previously recommended coefficients of determination should be used carefully.
机译:在本文中,我们将重点放在具有二进制结果的广义线性模型的伪确定系数上。尽管在文献中提出了许多确定系数,但就估计精度而言,没有一个被确定为最佳,也没有包含精确确定系数的所有所需特性。考虑到这一点,我们通过使用计算蒙特卡罗方法提出了一种新的确定系数,并在分析和数值上展现了所提出的确定系数的主要特征。通过全面的蒙特卡洛模拟研究,我们评估并比较了建议的和九种现有的确定系数的性能。当因变量的概率,对数和互补对数-对数链接函数以及样本量范围很广时,所提出的度量被发现优于现有度量,从而优于现有度量。由于我们的仿真研究具有广阔的设计空间,因此,我们确定了新的条件,在这些条件下,应谨慎使用以前建议的测定系数。

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