This is actually quite interesting. Ive approached this model , and similar outcomes from various different directions. Have between 15 and 20'ish covariates that I am using, and they are all clinically relevant, and "mostly " still highly significant in the full models. All of those covariates had a p value well below 0.05 in univariate analysys. In addition to linear interpretations, I ve run quadratics on the Blood Pressure measures, and splines. And when I made my final tables I compared the odds of specific levels (Centiles 5th, 10th, 25th, 50th, 75th and 95th) compared to the odds at the mode to get my OR's. In all of these with the fully adjusted spline models the blood pressure measures give significant odds. I have n=1992 patients in my database, and someone else has already published results from a different pool but with n=250k patients. They published OR curves for splines before and after asjustment, and the adjusted DBP's were still signifiant. Thats where I am now, Just trying to get meaningful adjusted figures for the quadratic curves or the splines. Whats interesting to me is that depending on how the previous authors adjusted their models , there may be grounds for questioning their methods . Specifically at what level they adjusted the categorical variables. Clearly when the categorical values are 0, we get narrowish confidence intervals in then adjusted model. When the categorical values are 1, the Confidence intervals are extremely wide... so adjusted models are useless perhaps? Having said that, when I add just one adjusted variable (eg gender or age), we still get the fuzzy lines so for a partially adjusted model we might need a different approach.
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