Re: Re: st: RE: dfuller: why do I get different results?

[Yuval Arbel <yuval.arbel@gmail.com>]

Thanks. I will try to put a drift and additional lags and let you
know. I also tried the pperron option and got the same results. For my
objectives, however, even if I have 9,500 non-stationary series and 47
stationary series - it will be good enough. I only need a result which
says that most panels are not-stationary

On Sat, Nov 19, 2011 at 4:22 PM, Christopher Baum <kit.baum@bc.edu> wrote:
> <>
> On Nov 19, 2011, at 2:33 AM, Yuval wrote:
>
>> Fisher-type unit-root test for reduct_per
>> Based on augmented Dickey-Fuller tests
>> - -----------------------------------------
>> Ho: All panels contain unit roots           Number of panels       =   9547
>> Ha: At least one panel is stationary        Avg. number of periods =  53.19
>>
>> AR parameter: Panel-specific                Asymptotics: T -> Infinity
>> Panel means:  Included
>> Time trend:   Not included
>> Drift term:   Not included                  ADF regressions: 1 lag
>> - ------------------------------------------------------------------------------
>>                                  Statistic      p-value
>> - ------------------------------------------------------------------------------
>> Inverse chi-squared(19060)P      8814.2739       1.0000
>> Inverse normal            Z        60.7097       1.0000
>> Inverse logit t(46659)    L*       55.5908       1.0000
>> Modified inv. chi-squared Pm      -52.4767       1.0000
>> - ------------------------------------------------------------------------------
>> P statistic requires number of panels to be finite.
>> Other statistics are suitable for finite or infinite number of panels.
>> - ------------------------------------------------------------------------------
>>
>> .
>> I'm happy with the results, because they show that tenants could not
>> anticipate a long-run mean reduction rates.
>
> I would not draw great comfort from these findings. The huge number of panels in the test, based on T->\infty rather than N->\infty, leads to a p-value of 1.0 for all forms of the test statistic. All that means is that the data cannot possibly reject the null that ALL panels have unit roots. That could well result from a sample in which 9,500 panels did and 47 panels didn't, but the test does not have the power to reject.
>
> I would run the test -- with a drift term, and probably more than one lag in the DF -- for a relatively small number of panels, perhaps chosen at random. If you look at the example in the xtunitroot fisher help file, a rejection arises when the Z-stat or L*-stat takes on negative values (just as with the standard D-F regression). It might well be if you looked at, say, 150 panels you would find that the test has some power. I am always suspicious of p-values of 1.0000.
>
> Kit
>
> Kit Baum   |   Boston College Economics & DIW Berlin   |   http://ideas.repec.org/e/pba1.html
>                             An Introduction to Stata Programming  |   http://www.stata-press.com/books/isp.html
>  An Introduction to Modern Econometrics Using Stata  |   http://www.stata-press.com/books/imeus.html
>
>
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-- 
Dr. Yuval Arbel
School of Business
Carmel Academic Center
4 Shaar Palmer Street, Haifa, Israel
e-mail: yuval.arbel@gmail.com

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