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  • Adjusted Wald Test Interpretation

    Apologies in advance for this extra rookie question.

    Apparently I cannot use a t-test for survey data, and I will have to resort to Adjusted Wald test to test differences in means:

    https://stats.idre.ucla.edu/stata/fa...h-survey-data/

    I am using Method 3 from here.

    I am having some confusion regarding the interpretation of the Adjusted Wald Test. Can someone please verify if I am thinking right from the following two examples:

    Click image for larger version

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    So basically for this one:
    Variable Difference
    Training 0.0001

    Next one:

    Click image for larger version

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    Variable Difference
    Training -0.0057***

    Am I doing this right?

  • #2
    Alina:
    in your first example, switching from male to female does not cause any evidence of a statistical significant effect on the regressand. The difference between the -constant- (that is, male in your case) and -female- coefficient is (after rounding) 0.0001, as you reported. Wald test mirrors exactly what the p-value in the regression outcome table tells you (.9328 vs .933; the difference is entrirerly due to a small rounding matter).
    The opposite holds for your second example: switching from male to female does cause any evidence of a statistical significant effect on the regressand. The difference between the -constant- (that is, male in your case) and -female- coefficient is (after rounding)-0.0057, as you reported. Again, Wald test mirrors exactly what the p-value in the regression outcome table tells you (.0000 vs .000; the difference is entrirerly due to the number of informative digits after the separator.).
    Kind regards,
    Carlo
    (Stata 19.0)

    Comment


    • #3
      Originally posted by Carlo Lazzaro View Post
      Alina:
      in your first example, switching from male to female does not cause any evidence of a statistical significant effect on the regressand. The difference between the -constant- (that is, male in your case) and -female- coefficient is (after rounding) 0.0001, as you reported. Wald test mirrors exactly what the p-value in the regression outcome table tells you (.9328 vs .933; the difference is entrirerly due to a small rounding matter).
      The opposite holds for your second example: switching from male to female does cause any evidence of a statistical significant effect on the regressand. The difference between the -constant- (that is, male in your case) and -female- coefficient is (after rounding)-0.0057, as you reported. Again, Wald test mirrors exactly what the p-value in the regression outcome table tells you (.0000 vs .000; the difference is entrirerly due to the number of informative digits after the separator.).
      Thank you so much for the elaborate responses Mr Lazzaro!!!

      Comment

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