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  • multicollinearity.

    Hi

    Please i want to know if the if i have a multicollinearity problem as i read that VIF need to be bellow 10to decide whether we have multicollinearity or not ( well below the suggested threshold of 10 for the risk of multicollinearity (Cohen, Cohen, West, & Aiken, 2003). when i run VIF i found two variable have high VIF .these two are control variable and i don't need to drop any of them as both are important . meanly these high collinearity is between dividends_w and KZ_w .

    my question is 8.27 ad 6.81 are acceptable in research .
    Code:
    . vif 
               
        Variable |       VIF       1/VIF  
    -------------+----------------------
     dividends_w |      8.27    0.120855
            KZ_w |      6.81    0.146884
    ROA_four_s~w |      4.38    0.228517
    FREE_CASH_~w |      4.32    0.231710
      Leverage_w |      3.44    0.290465
     Firm_Size_w |      3.17    0.315829
    Platn_Size_w |      2.78    0.359668
    Sustaina~e_w |      2.16    0.462509
    Book_to_Ma~w |      2.03    0.493062
    Fund_Statu~w |      1.70    0.586539
    CSR_Commit~e |      1.61    0.621333
           UNION |      1.43    0.697416
       UNDERFUND |      1.36    0.736990
    Contr~sion_w |      1.28    0.783570
    changes_di~w |      1.25    0.801855
    Governance~w |      1.24    0.809712
    CASh_FLOW_~w |      1.22    0.821751
    csopresence1 |      1.22    0.822189
        DCAPEX_w |      1.15    0.870170
    ACTUAL_RET~w |      1.06    0.941865
      TAX_rate_w |      1.03    0.968479
    -------------+----------------------
        Mean VIF |      2.52
    Last edited by hussein bataineh; 15 Apr 2024, 11:50.

  • #2
    I have some better reading for you. Find a copy of Arthur Goldberger's textbook A Course in Econometrics. He has an entire chapter devoted to the highly overrated issue of multicolinearity which will explain to you in a more entertaining and detailed way what I am about to say.

    The only impact that multicolinearity has on a regression analysis is to increase the standard errors of the coefficients of the variables that are involved in the multicolinearity. You have already identified that those variables are not the key explanatory variables in your regression: they are covariates added to adjust for possible confounding effects. So you may, as a result of their correlation) get imprecise estimates of their coefficients. But, by definition, since they are not the key variables of the model, there is no reason to care about this. It is not part of your research goals to estimate their effects on the outcome--if it were, you wouldn't be calling them "control" variables. So even if their VIFs were in the hundreds, this would not be a problem. Run your regression as it is, and then move on. Don't waste another second thinking about this.

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