X1 Y1 Z
X1(-1) -0.022176 -0.339186 0.584232
(0.58123) (0.56393) (0.99192)
[-0.03815] [-0.60146] [ 0.58899]
X1(-2) -0.072415 -0.314180 -1.491660
(0.27018) (0.26214) (0.46108)
[-0.26803] [-1.19854] [-3.23516]
Y1(-1) 1.202506 1.015797 1.403001
(0.71309) (0.69187) (1.21695)
[ 1.68633] [ 1.46819] [ 1.15288]
Y1(-2) -0.552922 0.689736 1.142102
(0.75646) (0.73395) (1.29097)
[-0.73093] [ 0.93976] [ 0.88469]
Z(-1) 0.068714 -0.308348 -0.484162
(0.22900) (0.22219) (0.39081)
[ 0.30006] [-1.38778] [-1.23886]
Z(-2) 0.278764 -0.021950 -0.350343
(0.31600) (0.30659) (0.53927)
[ 0.88218] [-0.07159] [-0.64966]
C 0.003548 0.024295 -0.037131
(0.03388) (0.03287) (0.05782)
[ 0.10470] [ 0.73903] [-0.64214]
R-squared 0.987300 0.985775 0.962293
Adj. R-squared 0.961900 0.957324 0.886879
Sum sq. resids 0.007866 0.007405 0.022911
S.E. equation 0.051207 0.049683 0.087389
F-statistic 38.86978 34.64822 12.76011
Log likelihood 21.54926 21.85137 16.20430
Akaike AIC -2.909851 -2.970274 -1.840860
Schwarz SC -2.698042 -2.758464 -1.629050
Mean dependent -0.300083 -0.285057 -0.280016
S.D. dependent 0.262341 0.240500 0.259828
Determinant resid covariance (dof adj.) 3.44E-09
Determinant resid covariance 9.28E-11
Log likelihood 72.93414
Akaike information criterion -10.38683
Schwarz criterion -9.751399
数据有限,只能做成这样,lag intervals for endogenous选 1 3的话就做不出...
协整、格兰杰检验通过,根图显示模型稳定,上面这个结果要是显示ok的话,我就能拿脉冲响应做下一步的文章了。
跪求指导啊~


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