这样做的两种方法依赖于Stata的margins
,它计算在某些协变量的固定值下的先前拟合模型的预测。第一个原则是从第一原则开始。第二个依赖于提取margins
留下的存储估计结果。
. sysuse auto, clear
(1978 Automobile Data)
. reg price mpg
Source | SS df MS Number of obs = 74
-------------+---------------------------------- F(1, 72) = 20.26
Model | 139449474 1 139449474 Prob > F = 0.0000
Residual | 495615923 72 6883554.48 R-squared = 0.2196
-------------+---------------------------------- Adj R-squared = 0.2087
Total | 635065396 73 8699525.97 Root MSE = 2623.7
------------------------------------------------------------------------------
price | Coef. Std. Err. t P>|t| [95% Conf. Interval]
-------------+----------------------------------------------------------------
mpg | -238.8943 53.07669 -4.50 0.000 -344.7008 -133.0879
_cons | 11253.06 1170.813 9.61 0.000 8919.088 13587.03
------------------------------------------------------------------------------
. margins, at(mpg=48) level(95)
Adjusted predictions Number of obs = 74
Model VCE : OLS
Expression : Linear prediction, predict()
at : mpg = 48
------------------------------------------------------------------------------
| Delta-method
| Margin Std. Err. t P>|t| [95% Conf. Interval]
-------------+----------------------------------------------------------------
_cons | -213.8679 1449.736 -0.15 0.883 -3103.864 2676.128
------------------------------------------------------------------------------
. /* Mostly By Hand */
. gen ll1 = _b[_cons] - invttail(`e(df_r)',0.025)*_se[_cons]
. gen ub1 = _b[_cons] + invttail(`e(df_r)',0.025)*_se[_cons]
. /* From Stata's own stored output */
. matrix E = r(table)
. matrix list E
E[9,1]
_cons
b -213.86793
se 1449.7361
t -.14752197
pvalue .88313237
ll -3103.864
ul 2676.1282
df 72
crit 1.9934636
eform 0
. gen ll2 = E[5,1]
. gen ub2 = E[6,1]
. list ll2 ub1 ll2 ub2 in 1/2, clean noobs
ll2 ub1 ll2 ub2
-3103.864 2676.128 -3103.864 2676.128
-3103.864 2676.128 -3103.864 2676.128
阅读'help regress postestimation'并查看使用'ereturn list'回归后的保存结果。 –