金融计量学例题Word下载.docx
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10414
3996
12693.94
791
107.4
6.5
1993
447.67
131156
13134
4689
16681.34
607
114.4
6
1994
404.02
6127
15033
6876
22131.88
714
110.8
4.75
1995
409.51
27419
17389
8636
31353.64
911
99.4
1996
619.17
25633
21715
12339
43528.81
1231
91.1
9.5
1997
1121.17
95684
27075
16623
70752.98
2760
90.8
10
1998
1506.84
105987
31827
19937
125989.84
2651
86.3
16
1999
1105.79
46230
35393
24787
99468.48
2105
125.3
10.5
2000
933.03
37165
38832
25112
82478.3
3030
2001
1008.54
48787
46079
24414
54936.3
2810
106.6
8.5
2002
1567.56
75808
47871
22970
87135.51
2649
115.7
2003
1960.06
123128
54372
24403
129884.03
3031
110.1
2004
2884.88
371406
65602
30531
163044.2
3644
105.8
5
2005
2556.72
198569
74917
37861
215033.62
3690
101.6
5.25
三、多重共线性分析
可用逐步回归法进行变量选择
DependentVariable:
Y
Method:
LeastSquares
Date:
12/20/09Time:
22:
07
Sample:
19741988
Includedobservations:
15
Variable
Coefficient
Std.Error
t-Statistic
Prob.
C
493.6722
158.5363
3.113937
0.0082
X1
0.007337
0.001244
5.895809
0.0001
R-squared
0.727809
Meandependentvar
1136.720
AdjustedR-squared
0.706871
S.D.dependentvar
823.0463
S.E.ofregression
445.6086
Akaikeinfocriterion
15.16032
Sumsquaredresid
2581372.
Schwarzcriterion
15.25473
Loglikelihood
-111.7024
F-statistic
34.76056
Durbin-Watsonstat
1.327326
Prob(F-statistic)
0.000053
LeastSquares
09
-147.2516
151.9300
-0.969207
0.3501
X2
0.037776
0.003865
9.773950
0.0000
0.880218
0.871004
295.6060
14.33950
1135978.
14.43390
-105.5462
95.53011
1.389152
0.000000
-80.15322
211.5083
-0.378960
0.7108
X3
0.068291
0.010294
6.634063
0.771973
0.754432
407.8587
14.98328
2162534.
15.07769
-110.3746
44.01080
1.022370
0.000016
133.3664
117.5810
1.134251
0.2772
X4
0.012904
0.001209
10.67062
0.897526
0.889644
273.4151
14.18342
971825.5
14.27783
-104.3757
113.8620
1.716793
-194.0396
220.6236
-0.879505
0.3951
X5
0.637642
0.093473
6.821702
0.781643
0.764847
399.1167
14.93995
2070823.
15.03436
-110.0496
46.53562
0.974820
0.000012
11
1482.477
2347.499
0.631514
0.5387
X6
-3.285416
22.20766
-0.147941
0.8847
0.001681
-0.075113
853.3975
16.45989
9467734.
16.55430
-121.4492
0.021886
0.215522
0.884660
12
1337.975
621.3416
2.153364
0.0506
X7
-25.42163
73.42366
-0.346232
0.7347
0.009137
-0.067083
850.2046
16.45240
9397021.
16.54680
-121.3930
0.119877
0.246059
0.734708
从上述7个表可以看出,以X4为解释变量时,R2最大,但常数项不显著,就把不含常数项含X4的一元线性回归模型作为基本模型(所有不含常数项的一元线性回归模型中,此模型R2最大)
在此基础上分别加入X1,X2,X3,X5,X6,X7
21
0.010598
0.001061
9.988042
0.003000
0.000810
3.704267
0.0026
0.945213
0.940999
199.9192
13.55727
519580.1
13.65168
-99.67952
224.2834
1.190080
22
0.007698
0.002448
3.145342
0.0077
0.016101
0.006054
2.659477
0.0197
0.927066
0.921456
230.6650
13.84338
691682.2
13.93778
-101.8253
165.2434
1.886847
26
0.011413
0.002914
3.916365
0.0018
0.012656
0.013791
0.917717
0.3755
0.894237
0.886102
277.7686
14.21502
1003020.
14.30943
-104.6126
109.9165
1.648368
27
0.010146
0.002249
4.511236
0.0006
0.166624
0.092648
1.798469
0.0954
0.909822
0.902885
256.4876
14.05560
855216.8
14.15001
-103.4170
131.1597
1.546147
28
0.012874
0.001180
10.91316
1.310060
1.085108
1.207309
0.2488
0.898739
0.890950
271.7927
14.17152
960326.4
14.26593
-104.2864
115.3811
1.726650
0.013930
0.001168
11.92717
1.062945
13.41974
0.079208
0.9381
0.887440
0.878781
286.5559
14.27731
1067486.
14.37172
-105.0798
102.4936
1.705970
以X4、X1为解释变量的模型为基本回归模型,在此基础上分别加入x2、x3、x5、x6、x7得
33
197