As prevalence goes up, positive predictive value starts looking better. Problem: the 95% confidence interval includes chance (50%). Not statistically stable.
As prevalence goes up, positive predictive value starts looking better. Problem: the 95% confidence interval includes chance (50%). Not statistically stable.
* sad trombone sound
Summary: 🚽. Adjusting for prevalence, the test now performs like a coin flip. The consolation prize is the negative predictive value went up. Now the test is only robust when it's negative.
But when it's positive? Who knows.
* sad trombone sound
Summary: 🚽. Adjusting for prevalence, the test now performs like a coin flip. The consolation prize is the negative predictive value went up. Now the test is only robust when it's negative.
But when it's positive? Who knows.
Voila! Here's the output. The sensitivity and specificity values are close to what was reported in the paper. Differences are from rounding to the nearest whole person and not accounting for the adjustments the authors made.
Voila! Here's the output. The sensitivity and specificity values are close to what was reported in the paper. Differences are from rounding to the nearest whole person and not accounting for the adjustments the authors made.
post it here. It’s just taking up space on my laptop. Maybe there were legitimate reasons for not running it but having a weird, poorly reasoned, self-indulgent take wasn’t one of them.
post it here. It’s just taking up space on my laptop. Maybe there were legitimate reasons for not running it but having a weird, poorly reasoned, self-indulgent take wasn’t one of them.