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A note on mean squared prediction error under the unit root model with deterministic trend

机译:具有确定性趋势的单位根模型下均方预测误差的注记

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摘要

Assume that observations are generated from the first-order autoregressive (AR) model with linear time trend and the unknown model coefficients are estimated by least squares. This article develops an asymptotic expression for the mean squared prediction error (MSPE) of the least squares predictor in the presence of a unit root. As a by-product, we also obtain a connection between the MSPE and the growth rate of the Fisher information. The key technical tool used to derive these results is the negative moment bound for the minimum eigenvalue of the normalized Fisher information matrix.
机译:假设观测值是从具有线性时间趋势的一阶自回归(AR)模型生成的,并且未知模型系数由最小二乘估计。本文为存在单位根的最小二乘预测变量的均方预测误差(MSPE)开发了一种渐近表达式。作为副产品,我们还获得了MSPE与Fisher信息增长率之间的联系。用于得出这些结果的关键技术工具是归一化Fisher信息矩阵的最小特征值的负矩边界。

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