Below is the typical output of a PDL equation.
Is there a command to store the sum of lags and its standard errors?
Thnak you very much. Roberto
Dependent Variable: DXX
Method: Least Squares
Date: 02/16/11 Time: 22:35
Sample (adjusted): 1985Q1 2010Q4
Included observations: 104 after adjustments
Newey-West HAC Standard Errors & Covariance (lag truncation=4)
Variable Coefficient Std. Error t-Statistic Prob.
C 0.767509 0.166929 4.597833 0.0000
PDL01 0.224442 0.046465 4.830367 0.0000
PDL02 -0.064022 0.043347 -1.476945 0.1430
PDL03 -0.027902 0.062641 -0.445433 0.6570
PDL04 -0.016538 0.043524 -0.379978 0.7048
PDL05 -0.039767 0.045472 -0.874540 0.3840
PDL06 0.030217 0.085821 0.352092 0.7255
PDL07 0.016712 0.014000 1.193736 0.2356
PDL08 -0.003799 0.020167 -0.188356 0.8510
R-squared 0.813380 Mean dependent var 2.657135
Adjusted R-squared 0.797664 S.D. dependent var 0.996112
S.E. of regression 0.448069 Akaike info criterion 1.314823
Sum squared resid 19.07273 Schwarz criterion 1.543664
Log likelihood -59.37078 F-statistic 51.75684
Durbin-Watson stat 0.318701 Prob(F-statistic) 0.000000
Lag Distribution of DX(-12) i Coefficient Std. Error t-Statistic
. *| 0 0.26056 0.05331 4.88743
. * | 1 0.22444 0.04646 4.83037
. * | 2 0.13252 0.05367 2.46916
Sum of Lags 0.61752 0.06725 9.18187
Lag Distribution of EX_LIQN40US(-12) i Coefficient Std. Error t-Statistic
*. | 0 -0.01061 0.05342 -0.19861
. * | 1 0.03294 0.04996 0.65920
* . | 2 -0.01654 0.04352 -0.37998
*. | 3 -0.01317 0.04253 -0.30978
. *| 4 0.09771 0.03539 2.76118
Sum of Lags 0.09033 0.02930 3.08256
PDL
Moderators: EViews Gareth, EViews Moderator
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EViews Gareth
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Re: PDL
The only thing you can do is freeze the stats view of the equation and then retrieve those numbers from the resultant table. Something like:
where 32,4 is the table cell containing the sum.
Code: Select all
freeze(mytable) myeq.stats
scalar sum = mytable(32,4)
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EViews Gareth
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Re: PDL
You'll have to figure out a way to calculate its position.
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EViews Gareth
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PDL
You can get the pdl coefficients with eq.@coefs, it is the standard errors that aren't available
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