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by 4c2383f5c88e911
3204 days ago
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The title is surprisingly not too clickbaity, although it's not as clear-cut: in order to reduce false positives (increase precision), they need to limit the number of positives (reduce recall). On 1000 samples containing 70 gay people, they were able to get a 10% false positive rate on their positive results, which were 10 people (meaning 12% of the total gay sample). The sample is a bit biased too because they pulled it from explicitly gay-oriented public social network pages (but I don't fault them for that, it would be quite hard to find a better sample). It is still an impressive result, and one that might be misused badly, despite the numerous warnings used in the paper. |
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The exemple in the wikipedia page are very good. I had to explain that to a friend which had tested positive on the HIV test and was waiting for confirmation over the weekend. Not easy to talk math when such things happens.. I found it very troubling that doctors don't even mention that to patient and present tests as 95% effective. (In fact she was fine)
[1]: https://en.wikipedia.org/wiki/False_positive_paradox