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  • (Panel analysis) Breusch-Pagan LM test interpretation

    Hi, I'm Song


    In my model, there is time=invariant variable. So I can't use fixed-effect model.

    then I consider which one is more appropriate between pooled OLS versus Random-effect model.

    So I tested var(u)=0 (Breusch-Pagan LM test) and I got a result Prob>chibar2 = 1.000

    this means that I cannot reject the null, and we cannot say "there exist a random effect"

    Q) I suspicious about the result of probability=1.0 (1.0 is so extreme I think)

    when I try the same procedure after I remove time-invariant variable, the result are not that extreme. (probability exist between 0 and 1)

    Is it wrong with time-invariant variable?

    Then can I use Breusch-Pagan LM test with time-invariant variable?


    Sincerely

    I always get help from this wonderful website. Thank you all the time


    PS) I know that there are some discussions about this topic in STATA LIST

    https://www.statalist.org/forums/for...chibar2-1-0000

    https://www.stata.com/statalist/arch.../msg00011.html

    https://www.statalist.org/forums/for...=1516605239077


  • #2
    Changhyeon:
    presence of time invariant predictors does not imply, per se, that you cannot use -fe-; your choice should (also) depend on the -hausman- test outcome (that you do not report).
    As per your post, -xttest0- does not support the evidence of a random effect in your panel dataset: however, as stated above, this is not enough to rule out -fe- specification from your methodological toolkit.
    Kind regards,
    Carlo
    (Stata 19.0)

    Comment


    • #3
      Thank you, Carlo

      But I have interest in coefficient of time-invariant variable (also with time-variant variables)

      So if I choose -fe-, I cannot figure out the coefficient of that variable.


      Comment


      • #4
        Song:
        you might be interested in taking a look at: https://blog.stata.com/2015/10/29/fi...dlak-approach/
        Kind regards,
        Carlo
        (Stata 19.0)

        Comment

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