Hello Statalist,
I had run a test for units roots for panel data. Since the data is unbalanced, so I used Fisher-type test as the null hypothesis that all panels contain a unit root.
As the result below, there are many panels could not be computed. However, by looking at P-value, the null hypothesis is rejected and the data contain no unit root.
My question is, as some of panel could not be computed, does the P-value valid to reject the null hypothesis?
Thanks in advanced for your help.
Regards,
Rozita
I had run a test for units roots for panel data. Since the data is unbalanced, so I used Fisher-type test as the null hypothesis that all panels contain a unit root.
As the result below, there are many panels could not be computed. However, by looking at P-value, the null hypothesis is rejected and the data contain no unit root.
My question is, as some of panel could not be computed, does the P-value valid to reject the null hypothesis?
Code:
xtunitroot fisher return, dfuller lags(0) (4,525,121 missing values generated) could not compute test for panel 7 could not compute test for panel 11 could not compute test for panel 17 could not compute test for panel 18 could not compute test for panel 19 could not compute test for panel 20 could not compute test for panel 113 could not compute test for panel 125 could not compute test for panel 171 could not compute test for panel 274 could not compute test for panel 277 could not compute test for panel 316 could not compute test for panel 341 could not compute test for panel 346 could not compute test for panel 359 could not compute test for panel 400 could not compute test for panel 463 could not compute test for panel 509 could not compute test for panel 622 could not compute test for panel 697 could not compute test for panel 719 could not compute test for panel 744 could not compute test for panel 821 could not compute test for panel 859 could not compute test for panel 873 could not compute test for panel 986 could not compute test for panel 987 could not compute test for panel 1042 could not compute test for panel 1049 could not compute test for panel 1077 could not compute test for panel 1081 Fisher-type unit-root test for return Based on augmented Dickey-Fuller tests -------------------------------------- Ho: All panels contain unit roots Number of panels = 1095 Ha: At least one panel is stationary Avg. number of periods =1167.49 AR parameter: Panel-specific Asymptotics: T -> Infinity Panel means: Included Time trend: Not included Drift term: Not included ADF regressions: 0 lags ------------------------------------------------------------------------------ Statistic p-value ------------------------------------------------------------------------------ Inverse chi-squared(2128) P 7.15e+04 0.0000 Inverse normal Z -251.1396 0.0000 Inverse logit t(5279) L* -606.2025 0.0000 Modified inv. chi-squared Pm 1062.8323 0.0000 ------------------------------------------------------------------------------ P statistic requires number of panels to be finite. Other statistics are suitable for finite or infinite number of panels. ------------------------------------------------------------------------------
Regards,
Rozita
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