Estimates of Sensitivity and Specificity Can Be Biased When Reporting the Results of the Second Test in a Screening Trial Conducted in Series

Thursday, October 27, 2011: 6:50 PM
Ballroom III (San Jose Marriott Hotel)
Brandy Ringham, MS , Department of Biostatistics and Informatics, University of Colorado Denver, Aurora, CO
Todd Alonzo, PhD , Department of Preventive Medicine, University of Southern California, Arcadia, CA
Gary Grunwald, PhD , Department of Biostatistics and Informatics, University of Colorado Denver, Aurora, CO
Deborah Glueck, PhD , Department of Biostatistics and Informatics, University of Colorado Denver, Aurora, CO
Cancer screening reduces cancer mortality when early detection allows successful treatment of an otherwise fatal disease.  There are a variety of trial designs used to find the best screening test.  In a series screening trial design, the decision to conduct the second test is based on the results of the first test. Thus, the estimates of diagnostic accuracy for the second test are conditional, and may differ from unconditional estimates. The problem is further complicated when some cases are misclassified as non-cases due to incomplete disease status ascertainment.  For a series design, we assume that the second screening test is conducted only if the first test had negative results. We derive formulae for the conditional sensitivity and specificity of the second test in the presence of differential verification bias.  For comparison, we also derive formulae for the sensitivity and specificity for a single test design, both with and without differential verification bias.  In both the single test and series designs, differential verification bias inflates estimates of sensitivity and specificity.  In general, for the series design, the inflation is smaller than that observed for a single test design.  The degree of bias depends on disease prevalence, the proportion of misclassified cases, and on the correlation between the test results for cases.  In conclusion, estimates of diagnostic accuracy must always be described in context of the trial design and the study population, to prevent misleading comparisons.  In addition, these estimates may be biased by incomplete disease status ascertainment.