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中国外汇储备的计量模型

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222 2002012949 <br />

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1980 <br />

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1978 <br />

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5 <br />

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11979<br />

1993 <br />

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<br />

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1981 <br />

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27 <br />

1983 <br />

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89 <br />

1985 <br />

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1989 <br />

1990 <br />

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<br />

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<br />

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<br />

<br />

1991 <br />

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<br />

<br />

55.5 <br />

<br />

<br />

217 <br />

21994 <br />

1994 <br />

<br />

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<br />

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1993 <br />

212 <br />

1997 <br />

1398 <br />

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3<br />

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1994 <br />

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222 2002012949 <br />

<br />

<br />

FDI. <br />

<br />

<br />

<br />

FDI <br />

<br />

<br />

M2,<br />

<br />

<br />

M, <br />

<br />

<br />

<br />

<br />

<br />

<br />

E-views <br />

0.99<br />

RE<br />

correlation matrix<br />

M2<br />

RE 1.000000 0.991555<br />

MA 0.991555 1.000000<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

DEB<br />

.<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

3<br />

<br />

(RE) M<br />

,RE~M<br />

1<br />

3500<br />

3000<br />

2500<br />

RE<br />

2000<br />

1500<br />

1000<br />

500<br />

0<br />

0 1000 2000 3000 4000<br />

M<br />

1<br />

(RE)<br />

FDI<br />

RE~FDI;<br />

3500<br />

3000<br />

2<br />

2500<br />

RE<br />

2000<br />

1500<br />

1<br />

1000<br />

500<br />

0<br />

0 1000 2000 FDI 3000 4000 5000<br />

- 2 -


222 2002012949 <br />

(RE)M2RE~M2;<br />

<br />

<br />

M2 e, M2 e m2 <br />

3500<br />

3000<br />

2500<br />

2000<br />

RE<br />

1500<br />

1000<br />

500<br />

0<br />

3<br />

1<br />

0 5000 10000 15000 20000 25000<br />

M2<br />

(RE)<br />

DEB<br />

RE~DEB<br />

RE<br />

3500<br />

3000<br />

2500<br />

2000<br />

1500<br />

1000<br />

500<br />

0<br />

4<br />

0 500 1000 1500 2000<br />

DEB<br />

1<br />

<br />

REt = c + a1M t<br />

+ a2FDIt + a3m2t + a4DEBt<br />

+ µ<br />

t<br />

t =1985,1986, 2002 (1)<br />

M FDI <br />

m2=M2/e (M2 e<br />

) DEB <br />

(4) <br />

(RE)<br />

2003<br />

<br />

M<br />

2003<br />

<br />

FDI<br />

<br />

<br />

FDI <br />

<br />

<br />

FDI <br />

<br />

FDI <br />

RE, <br />

<br />

M2: <br />

2003;<br />

e: <br />

2003<br />

<br />

DEB<br />

2001<br />

2003<br />

<br />

<br />

<br />

<br />

<br />

<br />

- 3 -


222 2002012949 <br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

1<br />

RE:<br />

M: FDIm2<br />

DEB<br />

()<br />

()<br />

(<br />

<br />

1985 26.44 422.5 60.6 1880.6 158.3<br />

1986 20.72 429.1 83.04 2104.9 214.8<br />

1987 29.23 432.1 106.18 2414.1 302<br />

1988 33.72 552.7 138.12 2940.9 400<br />

1989 55.5 591.4 172.05 3457.4 413<br />

1990 110.93 533.5 206.92 3462.6 525.5<br />

1991 217.12 637.9 250.58 3918.3 605.6<br />

1992 194.43 805.9 360.65 4992.6 693.2<br />

1993 211.99 1030.6 635.8 6098.4 835.7<br />

1994 516.2 115.61 973.47 5444.4 928.1<br />

1995 735.97 1320.8 1348.68 7274.9 1065.9<br />

1996 1050.29 1388.3 1765.95 9122.8 1162.8<br />

1997 1398.9 1423.7 2201.41 10976.8 1309.6<br />

1998 1449.6 1402.4 2656.03 12621.9 1460.3<br />

1999 1546.75 1657 3059.22 14483.4 1518.2<br />

2000 1655.74 2250.9 3466.37 16260.4 1457.2<br />

2001 2121.65 2435.5 3935.15 19125.5 1701.1<br />

2002 2864.07 2951.7 4462.6 22351.9 1685.38<br />

(5) <br />

<br />

OLS <br />

E-VIEWS <br />

Dependent Variable: RE<br />

Method: Least Squares<br />

Date: 04/13/05 Time: 18:58<br />

Sample: 1985 2002<br />

Included observations: 18<br />

Variable<br />

Coefficient Std. Error t-Statistic Prob.<br />

M -0.045756 0.182512 -0.250698<br />

0.8060<br />

FDI 0.339205 0.223330 1.518852 0.1527<br />

M2 0.067729 0.062704 1.080137 0.2997<br />

DEB -0.088608 0.220976 -0.400988 0.6949<br />

C -124.3511 151.7889 -0.819237 0.4274<br />

R-squared 0.978580 Mean dependent var 791.0694<br />

Adjusted R-squared 0.971990 S.D. dependent var 864.0481<br />

S.E. of regression 144.6097 Akaike info criterion 13.01609<br />

Sum squared resid 271855.7 Schwarz criterion 13.26341<br />

Log likelihood -112.1448 F-statistic 148.4794<br />

Durbin-Watson stat 1.205113 Prob(F-statistic) 0.000000<br />

(6) <br />

- 4 -


222 2002012949 <br />

n=18(<br />

)k=4 <br />

Dl=0.93 DU=1.69,<br />

D.W=1.205, DI< D.W


222 2002012949 <br />

re: MM=M-0.9FDI m2 DEB<br />

<br />

<br />

<br />

<br />

1985 26.44 367.96 1880.6 158.3<br />

1986 20.72 354.364 2104.9 214.8<br />

1987 29.23 336.538 2414.1 302<br />

1988 33.72 428.392 2940.9 400<br />

1989 55.5 436.555 3457.4 413<br />

1990 110.93 347.272 3462.6 525.5<br />

1991 217.12 412.378 3918.3 605.6<br />

1992 194.43 481.315 4992.6 693.2<br />

1993 211.99 458.38 6098.4 835.7<br />

1994 516.2 -760.513 5444.4 928.1<br />

1995 735.97 106.988 7274.9 1065.9<br />

1996 1050.29 -201.055 9122.8 1162.8<br />

1997 1398.9 -577.569 10976.8 1309.6<br />

1998 1449.6 -988.027 12621.9 1460.3<br />

1999 1546.75 -1096.298 14483.4 1518.2<br />

2000 1655.74 -868.833 16260.4 1457.2<br />

2001 2121.65 -1106.135 19125.5 1701.1<br />

2002 2864.07 -1064.64 22351.9 1685.38<br />

OLS E-VIEWS <br />

<br />

1 MM, <br />

Dependent Variable: RE<br />

Method: Least Squares<br />

Date: 04/15/05 Time: 21:55<br />

Sample: 1985 2002<br />

Included observations: 18<br />

Variable<br />

Coefficient Std. Error t-Statistic Prob.<br />

MM -1.184848 0.147701 -8.021938<br />

0.0000<br />

C 599.3262 96.67755 6.199229 0.0000<br />

R-squared 0.800875 Mean dependent var 791.0694<br />

Adjusted R-squared 0.788430 S.D. dependent var 864.0481<br />

S.E. of regression 397.4344 Akaike info criterion 14.91238<br />

Sum squared resid 2527265. Schwarz criterion 15.01131<br />

Log likelihood -132.2114 F-statistic 64.35149<br />

Durbin-Watson stat<br />

1.556746 Prob(F-statistic)<br />

0.000001<br />

2 DEB,<br />

Dependent Variable: RE<br />

Method: Least Squares<br />

Date: 04/15/05 Time: 21:59<br />

- 6 -


222 2002012949 <br />

Sample: 1985 2002<br />

Included observations: 18<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

DEB 1.539827 0.147764 10.42088 0.0000<br />

C -615.0218 154.4841 -3.981134 0.0011<br />

R-squared 0.871584 Mean dependent var 791.0694<br />

Adjusted R-squared 0.863558 S.D. dependent var 864.0481<br />

S.E. of regression 319.1630 Akaike info criterion 14.47372<br />

Sum squared resid 1629841. Schwarz criterion 14.57265<br />

Log likelihood -128.2635 F-statistic 108.5947<br />

Durbin-Watson stat<br />

0.530220 Prob(F-statistic)<br />

0.000000<br />

<br />

DEB <br />

3 M2, <br />

Dependent Variable: RE<br />

Method: Least Squares<br />

Date: 04/15/05<br />

Sample: 1985 2002<br />

Time: 22:08<br />

Included observations: 18<br />

Variable<br />

Coefficient Std. Error t-Statistic Prob.<br />

M2 0.135140 0.005541 24.39034 0.0000<br />

C -327.0787 57.06037 -5.732152 0.0000<br />

R-squared 0.793809 Mean dependent var 791.0694<br />

Adjusted R-squared 0.792172 S.D. dependent var 864.0481<br />

S.E. of regression 144.1389 Akaike info criterion 12.88387<br />

Sum squared resid 332416.5 Schwarz criterion 12.98280<br />

Log likelihood -113.9548 F-statistic 594.8889<br />

Durbin-Watson stat<br />

M2 <br />

1.200225 Prob(F-statistic)<br />

0.000000<br />

MM <br />

M FDI, M <br />

MM <br />

M2,<br />

Dependent Variable: RE<br />

Method: Least Squares<br />

Date: 04/15/05 Time: 22:18<br />

Sample: 1985 2002<br />

Included observations: 18<br />

Variable<br />

Coefficient Std. Error t-Statistic Prob.<br />

MM -0.384974 0.084599 -4.550589<br />

0.0003<br />

M2 0.092339 0.005377 17.17300 0.0000<br />

- 7 -


222 2002012949 <br />

R-squared 0.965140 Mean dependent var 791.0694<br />

Adjusted R-squared<br />

0.962961 S.D. dependent var 864.0481<br />

S.E. of regression 166.2906 Akaike info criterion 13.16979<br />

Sum squared resid 442440.9 Schwarz criterion 13.26872<br />

Log likelihood -116.5281 Durbin-Watson stat 1.129398<br />

R-square 0.8 0.96, <br />

DEB<br />

Dependent Variable: RE<br />

Method: Least Squares<br />

Date: 04/16/05 Time: 10:54<br />

Sample: 1985 2002<br />

Included observations: 18<br />

Variable<br />

Coefficient Std. Error t-Statistic Prob.<br />

MM -0.172616 0.124348 -1.388172 0.00 10<br />

M2 0.125179 0.017047 7.343150 0.0000<br />

DEB 0.073536 0.219674 -0.334752 0.0559<br />

C -25.4493 125.2358 -1.640500 0.1232<br />

R-squared 0.977086 Mean dependent var 791.0694<br />

Adjusted R-squared<br />

0.972176 S.D. dependent var 864.0481<br />

S.E. of regression 144.1285 Akaike info criterion 12.97242<br />

Sum squared resid 290822.2 Schwarz criterion 13.17028<br />

Log likelihood -112.7518 F-statistic 198.9925<br />

Durbin-Watson stat 1.058453 Prob(F-statistic)<br />

0.000000<br />

<br />

R-square 0.977, 0.972<br />

<br />

D-W 1.803402,<br />

<br />

R-Square 0972, 0.969 <br />

R-square F K=3, n=18, n-K-1=14; F0.05 (3, 14)= 3.86, F <br />

F-statistic=198.9925 3.86, F 5%<br />

R2=0<br />

<br />

T MM ,M2, DEB <br />

T <br />

<br />

<br />

RE c a MM a M a DEB<br />

t<br />

= +<br />

1 t<br />

+<br />

2 2t +<br />

3 t<br />

+ µ<br />

t<br />

t =1985,1986, 2002 (2)<br />

- 8 -


222 2002012949 <br />

8<br />

<br />

<br />

White Heteroskedasticity Test:<br />

F-statistic 11.29147 Probability<br />

0.926<br />

Obs*R-squared 15.48568 Probability 0.915<br />

Test Equation:<br />

Dependent Variable: RESID^2<br />

Method: Least Squares<br />

Date: 04/16/05 Time: 00:22<br />

Sample: 1985 2002<br />

Included observations: 18<br />

Variable<br />

Coefficient Std. Error t-Statistic Prob.<br />

C -2152.575 13749.40 -0.156558<br />

0.8784<br />

M M -32.67200 11.73678 -2.783729 0.0178<br />

M M^2 -0.067769 0.014059 -4.820284 0.0005<br />

M2 13.85350 6.499171 2.131579 0.0564<br />

M 2^2 -0.000201 0.000163 -1.229654 0.2445<br />

DEB -6.707298 36.17641 -0.185405 0.8563<br />

D EB^2 -0.038455 0.026274 -1.463601 0.1713<br />

R-squar ed 0.860315 Mean dependent var 19262.63<br />

Adjusted R-squared<br />

0.784124 S.D. dependent var 20042.14<br />

S.E. of regression 9312.079 Akaike info criterion 21.40131<br />

Sum squared resid 9.54E+08 Schwarz criterion 21.74757<br />

Log likelihood -185.6118 F-statistic 11.29147<br />

Durbin-Watson stat 3.361290 Prob(F-statistic)<br />

0.000377<br />

P >0.9, <br />

<br />

<br />

9<br />

Breusch-Godfrey Serial Correlation LM Test:<br />

F-statistic 7.678787 Probability<br />

0.327<br />

Obs*R-squared 9.649161 Probability 0.287<br />

Test Equation:<br />

Dependent Variable: RESID<br />

Method: Least Squares<br />

Date: 04/16/05 Time: 00:33<br />

Presample missing value lagged residuals set to zero.<br />

Variable Coefficient Std. Error t-Statistic<br />

Prob.<br />

- 9 -


222 2002012949 <br />

MM -0.037112 0.067478 -0.549993<br />

0.5916<br />

M2 0.001353 0.014880 0.090957 0.9289<br />

DEB -0.017403 0.129551 -0.134330 0.8952<br />

RE SID(-1)<br />

0.957687 0.257253 3.722736 0.0026<br />

RESID(-2) -0.818172 0.281238 -2.909186 0.0122<br />

R-squ ared 0.536065 Mean dependent var -15.11732<br />

Adjusted R-squared 0.393315 S.D. dependent var 141.9639<br />

S.E. of regression 110.5757 Akaike info criterion 12.47941<br />

Sum squared resid 158950.7 Schwarz criterion 12.72674<br />

Log likelihood -107.3147 Durbin-Watson stat<br />

2.774559<br />

P <br />

<br />

<br />

RE =−25.4493 − 0.172616MM + 0.125179m2 + 0.073536DEB<br />

-1.64 (-1.388172) (7.343150) (-0.334752)<br />

MM=M-0.9FDI<br />

<br />

M <br />

9 0% ,m2 <br />

M2 <br />

DEB <br />

<br />

<br />

MM <br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

Ms=h*H=h(F+D),<br />

H F <br />

D <br />

h <br />

<br />

D <br />

<br />

<br />

F <br />

<br />

<br />

<br />

<br />

<br />

m2 <br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

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<br />

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- 10 -

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