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Evan F. Koenig 《Journal of Economics and Business》1996,48(5):487-498
A model of changes in the deflator for nondurables and services consumption expenditures is estimated simultaneously with the error-correction model of M2 growth described in Koenig (1996). The inflation forecasts generated by the joint model have marginal predictive power for changes in the GDP deflator and exhibit none of the systematic bias which has plagued the original formulation in recent years. Output-market slack is of little use in predicting changes in the consumption deflator, but there is evidence of a speed effect. 相似文献
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AutoCAD绘制平面图的功能强大,工程绘图要求的就是出图效率。在绘图之前我们需要做一些设置,再应用左手键盘、右手鼠标的绘图方法可大大提高绘图速度。在AutoCAD使用过程中有很多技巧,通过不断总结技巧,可逐步提高绘图速度。 相似文献
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Timothy J. Vogelsang 《Journal of econometrics》2012,166(2):303-319
This paper develops an asymptotic theory for test statistics in linear panel models that are robust to heteroskedasticity, autocorrelation and/or spatial correlation. Two classes of standard errors are analyzed. Both are based on nonparametric heteroskedasticity autocorrelation (HAC) covariance matrix estimators. The first class is based on averages of HAC estimators across individuals in the cross-section, i.e. “averages of HACs”. This class includes the well known cluster standard errors analyzed by Arellano (1987) as a special case. The second class is based on the HAC of cross-section averages and was proposed by Driscoll and Kraay (1998). The ”HAC of averages” standard errors are robust to heteroskedasticity, serial correlation and spatial correlation but weak dependence in the time dimension is required. The “averages of HACs” standard errors are robust to heteroskedasticity and serial correlation including the nonstationary case but they are not valid in the presence of spatial correlation. The main contribution of the paper is to develop a fixed-b asymptotic theory for statistics based on both classes of standard errors in models with individual and possibly time fixed-effects dummy variables. The asymptotics is carried out for large time sample sizes for both fixed and large cross-section sample sizes. Extensive simulations show that the fixed-b approximation is usually much better than the traditional normal or chi-square approximation especially for the Driscoll-Kraay standard errors. The use of fixed-b critical values will lead to more reliable inference in practice especially for tests of joint hypotheses. 相似文献
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