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Financial econometrics - a new discipline with new methods

机译:金融计量经济学-新方法的新学科

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Financial econometrics is simply the application of econometric tools to financial data. For many years, least-squares techniques provided satisfactory tools. Stock market forecasts, efficient market tests, and even tests of portfolio models such asthe CAPM and APT were essentially implemented with least squares on cleverly manipulated data sets. More recently, however, the field has developed its individual character as new statistical tools have been invented to analyze new questions. In this short overview, I would like to suggest a framework that includes much of the recent literature and important tools of financial econometrics. Let P_t be a vector of asset prices observed at time t, and let F_t be the information set known to the econometrician at time t which automatically must include these prices. Corresponding to the price change and dividend payment from t to t + k is a return vector R_(t+k,t). A central concern of financial econometrics is to discover the joint conditional density f(P_(t+k)/F_t). Estimates of the conditional mean, #mu#_t + k/t = E_t(P_(t+k)) of this density were used to test the efficient markets hypothesis, which, in its simplest form, supposed that expected excess returns should be zero.
机译:金融计量经济学只是将计量经济学工具应用于财务数据。多年来,最小二乘技术提供了令人满意的工具。股市预测,有效的市场测试,甚至包括CAPM和APT之类的投资组合模型的测试,基本上都是在巧妙操纵的数据集上以最小二乘的方式实现的。然而,最近,由于发明了新的统计工具来分析新问题,该领域已发展出自己的特色。在这个简短的概述中,我想提出一个框架,其中包括许多最新文献和重要的金融计量经济学工具。令P_t为在时间t观察到的资产价格的向量,令F_t为计量经济学家在时间t已知的信息集,该信息集必须自动包括这些价格。从t到t + k的价格变化和股息支付对应的是回报向量R_(t + k,t)。金融计量经济学的中心问题是发现联合条件密度f(P_(t + k)/ F_t)。此密度的条件均值#mu#_t + k / t = E_t(P_(t + k))的估计用于检验有效市场假说,该假想最简单的形式是假定预期超额收益应为零。

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