Also, not saying 91% is good enough for any government or business to commit to.
https://www.semanticscholar.org/paper/Deep-Neural-Networks-C...
Also, not saying 91% is good enough for any government or business to commit to.
https://www.semanticscholar.org/paper/Deep-Neural-Networks-C...
Oh right, it's probably worthwhile to note that since there are considerable reasons in many parts of the world to hide one's sexual orientation, and this study's design only conditions on reported sexual orientation on social media, the results are intrinsically skewed just by being from a population of out gay people
Also, bear in mind that if we take Wikipedia's reported rate of homosexuality in the general human population, for which 9% would be... pretty generous (The "Demographics of sexual orientation" article lists several statistics and I can't find a world aggregate, but e.g. San Francisco is 15%), a null-classifier that always guesses "straight" would be just as accurate. If the population levels were lower, more accurate
Bottom line, that study isn't very convincing
However, among the 100 of 585 individuals with the highest probability of being gay according to the classifier, 47 were gay. In other words, the classifier provided for a nearly seven-fold improvement in precision over a random draw (47/7 = 6.71). The precision could be further increased by narrowing the targeted subsample. Among 30 males with the highest probability of being gay, 23 were gay, an eleven- fold improvement in precision over a random draw (23/2.1 = 11). Finally, among the top 10 individuals with the highest probability of being gay, 9 were indeed gay: a thirteen-fold improvement in precision over a random draw.
But I do have to give you some credit for providing a case study for why scientific literacy is super hard, and doubly so in a context where researchers are strongly incentivized to try to make their results sound as convincingly meaningful as possible
Also, it wasn't all 90/10. It was all pairwise:
Among men, the classification accuracy equaled AUC = .81 when provided with one image per person. This means that in 81% of randomly selected pairs—composed of one gay and one heterosexual man—gay men were correctly ranked as more likely to be gay. The accuracy grew significantly with the number of images available per person, reaching 91% for five images. The accuracy was somewhat lower for women, ranging from 71% (one image) to 83% (five images per person).
Explaining the model becoming more "accurate" by this measure is pretty easy. The model is working with an extremely small and skewed dataset for this sort of thing, and has overtrained to tendencies in the dataset. Given the kinds of numbers we're working with and that measure, a jump from 81 to 91% "accuracy" does not seem particularly significant, especially given that, again, the classifier fails meet even the baseline of accuracy we need under a more realistic accuracy measurement to beat a null hypothesis, and probably this baseline would need to be even higher to reflect the lower statistical power of this standard of accuracy.
In any real-world application, this classifier would need to make a judgement in situ based on some threshold of confidence. From that perspective, this metric is worse than useless, because while it doesn't really demonstrate that the result is even as significant as the (again, not meeting the base rate) thresholds described in the summary of it, this methodological smoke and mirrors has seemingly convinced you after reading it more thoroughly. I imagine this is similar to the process by which these systems are sold to investors