Key result
Selecting cohorts by prior disease status spuriously distorts linear risk relations into apparent J-curves.
For some diseases, there has been controversy about whether key risk factors are related linearly to the occurrence of disease events. This issue has important implications for strategies to modify risk factors, since nonlinear threshold or J-curve associations imply that risk factor modification is not beneficial beyond a certain level. This paper considers whether nonlinear risk factor associations can arise spuriously from selection mechanisms common in prospective cohort studies. Using theory, simulation, and cohort data, the authors show that selecting individuals based on their prior disease status leads to the primary risk factor being negatively confounded with other residual risk factors. If this confounding combines with effect modification between the primary and residual risk factors, as exists in cardiovascular disease, then the aggregate effect is nonlinear distortion of the risk factor relation. Such distortion can produce an apparent threshold or J-curve relation, even if the true underlying relation is linear. The authors conclude that nonlinear risk factor associations observed in primary or secondary prevention cohorts should be interpreted with caution because they may be consistent with an underlying linear lower-is-better relation. Randomized studies provide an important complement to prospective cohort studies when choosing between intensive and moderate risk factor modification strategies in high-risk populations.
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Marschner et al. (2007) studied Cardiovascular disease. Selection of individuals based on prior disease status vs. Unselected population or true linear underlying relation was evaluated on Nonlinear distortion (threshold or J-curve relation) of risk factor associations with disease events. Selecting cohort participants by prior disease status induces negative confounding and effect modification, spuriously distorting linear risk factor relations into apparent thresholds or J-curves.
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