Can someone clarify which type of test they analyzed? 80% seems way too high. I would expect something closer to 10% at most (which would still mean the probability of a true positive might be very low per Bayes' theorem)
Are you confused or am I misreading your comment? The result is that 80% of positives are false positives, not that 80% of all tests are false positives. (IMO it is still fishy.)
Potential false-positive rate among the 'asymptomatic infected individuals'
41–50 of 74 posts
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#42Earlier quoted context omitted.
I'm starting to hear stories that the Chinese people demanded more quarantine than was needed. The problem got bad enough that the government decided to comply as it wouldn't hurt much more than the amount of quarantine was needed and might even help.
I really wonder how we're going to look back at this in a few years. On the one hand, no matter what measures politics takes here (the Netherlands), every political party is clamouring for more. That suggests to me that we'll probably end up doing too much. On the other hand, the scenes from Hubei and Italy are horrific, we're going to get them here as well, it could be far worse, we absolutely must act now. On the t…
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#43Can someone clarify which type of test they analyzed? 80% seems way too high. I would expect something closer to 10% at most (which would still mean the probability of a true positive might be very low per Bayes' theorem)
Are you confused or am I misreading your comment? The result is that 80% of positives are false positives, not that 80% of all tests are false positives. (IMO it is still fishy.)
But, it would suggest downsides to more general testing.
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#44Earlier quoted context omitted.
>If an illness is rare, a positive result in a test with a 1% error rate might have an overwhelming probability of being a false positive. Can you elaborate on this a little more...?
If a given test has a 1% chance of returning true, even when the actual result is false, then from a sample of say 1000 tests we would expect at least 10 trues, in addition to any actual true results. If the chance of having the disease in the general population is low (say 1 in a thousand for this example) then we would expect 11 true results in our thousand samples. Of which 91% are incorrect results - false positi…
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#45Earlier quoted context omitted.
If a given test has a 1% chance of returning true, even when the actual result is false, then from a sample of say 1000 tests we would expect at least 10 trues, in addition to any actual true results. If the chance of having the disease in the general population is low (say 1 in a thousand for this example) then we would expect 11 true results in our thousand samples. Of which 91% are incorrect results - false positi…
Would I be correct with the following: If the false positive rate is higher than the expected rate of disease in a given community, then the majority of positive tests will be false positives. Does this relate to COVID in any way? Since the rates among affected communities seem to be growing rapidly. Would appreciate your thoughts.
(Edited to fix a silly mistake: The phone rang while I was posting, so I ended up being hasty.)
Edit the 2nd: Even in the simplified case q=0, you can't easily tell.
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#46Earlier quoted context omitted.
If a given test has a 1% chance of returning true, even when the actual result is false, then from a sample of say 1000 tests we would expect at least 10 trues, in addition to any actual true results. If the chance of having the disease in the general population is low (say 1 in a thousand for this example) then we would expect 11 true results in our thousand samples. Of which 91% are incorrect results - false positi…
Would I be correct with the following: If the false positive rate is higher than the expected rate of disease in a given community, then the majority of positive tests will be false positives. Does this relate to COVID in any way? Since the rates among affected communities seem to be growing rapidly. Would appreciate your thoughts.
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#47Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#48EDIT: All else remaining the same. See AnthonyMouse's comment below for important clarifications and corrections.
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#49Anyone save the full text? Every time I try to get to it I get a 404.
Re: Potential false-positive rate among the 'asymptomatic infected individuals'
#50Can someone clarify which type of test they analyzed? 80% seems way too high. I would expect something closer to 10% at most (which would still mean the probability of a true positive might be very low per Bayes' theorem)
Are you confused or am I misreading your comment? The result is that 80% of positives are false positives, not that 80% of all tests are false positives. (IMO it is still fishy.)