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A FRACTIONALLY COINTEGRATED VAR ANALYSIS OF PRICE DISCOVERY IN COMMODITY FUTURES MARKETS

机译:商品期货市场价格发现的分数线协整VAR分析

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In this paper, we apply the recently developed fractionally cointegrated vector autoregressive (FCVAR) model to analyze price discovery in the spot and futures markets for five non-ferrous metals (aluminum, copper, lead, nickel, and zinc). The FCVAR model allows for long memory (fractional integration) in the equilibrium errors, and, following Figuerola-Ferretti and Gonzalo (2010), we allow for the existence of long-run backwardation or contango in the equilibrium as well, that is, a non-unit cointegration coefficient. Price discovery can be analyzed in the FCVAR model by a relatively straightforward examination of the adjustment coefficients. In our empirical analysis, we use the data from Figuerola-Ferretti and Gonzalo (2010), who conduct a similar analysis using the usual (non-fractional) CVAR model. Our first finding is that, for all markets except copper, the fractional integration parameter is highly significant, showing that the usual, non-fractional model is not appropriate. Next, when allowing for fractional integration in the long-run equilibrium relations, fewer lags are needed in the autoregressive formulation, further stressing the usefulness of the fractional model. Compared to the results from the non-fractional model, we find slightly more evidence of price discovery in the spot market. Specifically, using standard likelihood ratio tests, we do not reject the hypothesis that price discovery takes place exclusively in the spot (futures) market for copper, lead, and zinc (aluminum and nickel). (c) 2014 Wiley Periodicals, Inc. Jrl Fut Mark 35:339-356, 2015
机译:在本文中,我们使用最近开发的分数协整矢量自回归(FCVAR)模型来分析五种有色金属(铝,铜,铅,镍和锌)在现货和期货市场中的价格发现。 FCVAR模型允许在平衡误差中进行长时间记忆(分数积分),并且遵循Figuerola-Ferretti和Gonzalo(2010),我们也允许在平衡中存在长期逆向或反正则关系,即非单位协整系数。通过比较直接地检查调整系数,可以在FCVAR模型中分析价格发现。在我们的经验分析中,我们使用了来自Figuerola-Ferretti和Gonzalo(2010)的数据,他们使用通常的(非分数)CVAR模型进行了类似的分析。我们的第一个发现是,对于除铜以外的所有市场,分数积分参数都非常重要,这表明通常的非分数模型是不合适的。接下来,当允许在长期平衡关系中进行分数积分时,自回归公式所需的滞后更少,从而进一步强调了分数模型的实用性。与非分数模型的结果相比,我们发现现货市场价格发现的证据更多。具体而言,使用标准似然比检验,我们不会拒绝价格发现仅在铜,铅和锌(铝和镍)的现货(期货)市场中进行的假设。 (c)2014 Wiley Periodicals,Inc.Jut Fut Mark 35:339-356,2015年

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