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  • Okay to switch DV and IV in logistic regression with only 2 IVs?

    Hi,

    I would like to calculate the effect of gender (binary variable) on strenght and and weight (continuous variables). If regressions measure associations, not causality, why can't I just use

    logit gender strength weight ?

    I just can't imagine a dataset in which this would give a different result than sem (gender -> strenght weight).

    Clearly, strenght and weight does not cause gender, but what are my alternative options here? A MANOVA or two separate regressions

    reg strenght gender
    reg weight gender

    and then comparing both coefficients?

    Best,
    Frank


  • #2
    The reg makes more sense, as gender is the IV and others the outcome of interest.

    eststo e1: reg strength gender
    eststo e2: reg weight gender
    suest e1 e2

    After suest, you can test for equality of the coefficients, which seems unlikely.

    Comment


    • #3
      Thanks, I see. But the benefit of the logit regression would be the interpretation: e.g. you can then backtrack that each lbs heavier weight is associated with X% increase in the odds of being male. Or is there another way to reach such an odds-ratio increase/decrease interpretation?

      And my question is also theoretical in nature, because I had the discussion about switching IV and DV and there seems to be no simple answer.

      Comment


      • #4
        I agree with George. The only thing to be learned are the average difference in weight by gender and the average difference in strength by gender. I don't see that a logit model for gender is useful, unless you want to be able to predict gender based on knowing someone's strength and weight.

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        • #5
          At some risk I'll say that gender is determined by chromosomes, not weight and strength. So using gender as the DV makes no sense with one qualifier (borrowing from Jeff): if you wanted to see whether you can predict gender using regression better than a carnival act that knows only weight and strength, then maybe it makes sense.

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          • #6
            I suppose in the online data mining space, you might want to predict gender by behavior if gender was unknown. (Not unlike trying to predict gender or race using a person's name).

            A potentially interesting question, especially in healthcare, is whether gender fluidity could cause statistical problems when using 0/1 gender variables.

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