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0 n1 Y0 B* f. @, G$ g多元回归的代码如下: x=[6744 4536 4893.6 8860.8 7507.2 6782.4 9494.4 6216 6432 8380.8 7375.2]'; z=[6.1 8.5 6.4 5.4 6.3 6.7 5.2 6.6 6.9 5.7 5.9]'; w=[20.95 29.6 21.77 21.38 22.19 24.24 25.93 19.52 19.39 21.54 24.44]'; y=[9460.9 19076.5 13846.7 8342.2 10685.1 11403.1 7384.6 12873.5 10524.5 10446.0 12280.6]'; X=[ones(11,1),x,y,w]; [b,bint,r,rint,s]=regress(y,X,0.5) 得到回归结果: b =
+ w/ g% B! T' s+ q. v! U. N) X |) l 1.0e+003 *
& P- j" i6 [6 ] j. T 7.63365814703216 -0.00125510669136 0.83801013875319 0.32224150099284
( t6 `0 i- b% r7 N- j& O7 } bint = * _9 `. |; O: s5 ?5 _8 h& h
1.0e+004 *
3 U& `: L# r8 R -1.30439270279949 2.83112433220592 -0.00025564588870 0.00000462455043 -0.15661574000751 0.32421776775815 -0.00588755516686 0.07033585536543
( N' U. ?: @: \* } r =
- d# t) u8 l' x& D) c 1.0e+003 * & G/ X% \8 ~8 {: \# }8 Z, y% Y
-1.57113991271872 0.47457119617056 -0.02343040684476 0.41501318324491 0.04377602514276 -1.14372443728898 -1.04594801887843 1.22056403128825 -1.06684456987565 1.61340028960900 1.08376262015110 & W# j! l7 d; y
rint = $ T7 B) j) m- w( U+ J
1.0e+003 *
3 y$ v6 P' {9 l# l" n8 | -4.18060826996541 1.03832844452798 -0.58713163609601 1.53627402843712 -1.63265383009492 1.58579301640540 -2.41980607307114 3.24983243956095 -3.01244690932543 3.09999895961095 -4.02599379571372 1.73854492113576 -3.03725872250225 0.94536268474539 -1.33675472238316 3.77788278495966 -3.27677184264986 1.14308270289856 -0.92047402141587 4.14727460063388 -1.61182764620170 3.77935288650389 - F8 ^4 i6 M! ?- B5 r
s = 1 f+ M# O! R5 H0 z* t4 {
1.0e+006 * 9 G& ^( m. X* q) q! W
0.00000088230440 0.00001749182053 0.00000000124110 1.66800690870350 也就是说,方程为: y=7633.65814703216x-1.25510669136z+838.01013875319w+322.24150099284
1 ?% R' [; ?5 w' b7 i都不是很显著,因为置信区间都过了0点!
( B) V* Y' R% R8 q[此贴子已经被作者于2008-8-9 13:02:27编辑过] |