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Testing for panel cointegration in an error-correction framework with an application to the Fisher hypothesis

机译:在纠错框架中测试面板协整并应用于Fisher假设

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In this article, three innovative panel error-correction model (PECM) tests are proposed. These tests are based on the multivariate versions of theWald (W), likelihood ratio (LR), and Lagrange multiplier (LM) tests. UsingMonte Carlo simulations, the size and power of the tests are investigated when the error terms exhibit both cross-sectional dependence and independence. We find that the LM test is the best option when the error terms follow independent white-noise processes. However, in the more empirically relevant case of cross-sectional dependence, we conclude that the W test is the optimal choice. In contrast to previous studies, our method is general and does not rely on the strict assumption that a common factor causes the cross-sectional dependency. In an empirical application, our method is also demonstrated in terms of the Fisher effect-a hypothesis about the existence of which there is still no clear consensus. Based on our sample of the fiveNordic countrieswe utilize our powerful test and discover evidence which, in contrast to most previous research, confirms the Fisher effect.
机译:在本文中,提出了三种创新的面板误差校正模型(PECM)测试。这些测试基于Wald(W),似然比(LR)和Lagrange乘数(LM)检验的多元版本。使用蒙特卡罗模拟,当误差项同时表现出截面相关性和独立性时,研究了测试的大小和功效。我们发现当误差项遵循独立的白噪声过程时,LM测试是最佳选择。但是,在横截面相关性与经验更相关的情况下,我们得出结论,W检验是最佳选择。与以前的研究相比,我们的方法是通用的,并且不依赖严格的假设,即一个公共因素会导致横截面依赖性。在一个经验应用中,我们的方法也通过Fisher效应得到了证明-关于其存在的假设,但尚无明确共识。根据我们对五个北欧国家/地区的样本,我们利用我们强大的检验结果并发现证据,与以往的大多数研究相比,该证据证实了费雪效应。

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