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Cross-validating fit and predictive accuracy of nonlinear quantile regressions

机译:非线性分位数回归的交叉验证拟合和预测准确性

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摘要

The paper proposes a cross-validation method to address the question of specification search in a multiple nonlinear quantile regression framework. Linear parametric, spline-based partially linear and kernel-based fully nonparametric specifications are contrasted as competitors using cross-validated weighted Li-norm based goodness-of-fit and prediction error criteria. The aim is to provide a fair comparison with respect to estimation accuracy and/or predictive ability for different semi- and nonparametric specification paradigms. This is challenging as the model dimension cannot be estimated for all competitors and the meta-parameters such as kernel bandwidths, spline knot numbers and polynomial degrees are difficult to compare. General issues of specification comparability and automated data-driven meta-parameter selection are discussed. The proposed method further allows us to assess the balance between fit and model complexity. An extensive Monte Carlo study and an application to a well-known data set provide empirical illustration of the method.
机译:本文提出了一种交叉验证方法,以解决多重非线性分位数回归框架中的规范搜索问题。线性参量,基于样条的部分线性和基于核的完全非参数的规格与竞争对手进行了对比,后者使用了基于交叉验证的加权Li范数的拟合优度和预测误差标准。目的是就不同的半参数和非参数规范范式在估计准确性和/或预测能力方面提供公平的比较。这是具有挑战性的,因为无法为所有竞争者估计模型尺寸,并且难以比较元参数,例如内核带宽,样条结数和多项式度。讨论了规格可比性和自动数据驱动的元参数选择的一般问题。所提出的方法还使我们能够评估拟合和模型复杂性之间的平衡。广泛的蒙特卡洛研究以及对知名数据集的应用为该方法提供了经验说明。

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