> Randomization generated groups with comparable percentage of unfavorable risk factors as there was no significant difference in subjects with at least one risk factor, except for high blood pressure and diabetes mellitus, known risk factors for unfavorable disease progression, which were more frequent in patients not treated with calcifediol.
> However, even considering these factors, calcifediol significantly decreased the need for ICU admission in COVID-19 patients in a way not previously reported in this process until now.
But even with those variables controlled, the 95% confidence interval is 0.003-0.25, which at worst is a 4-fold reduction in ICU risk.
We should also note that the Calcifediol treatment group had 14 patients ≥ 60 years old, and the non-Calcifediol group had 5. So the study looks even better with that in mind...
That said, just looking at p values and applying a cutoff at 0.05 is pretty bad practice that is getting a lot of heat thanks to the replication crisis (does it make sense to behave as though p=0.08 is not true and something at p=0.049 is true? almost certainly not). If you get a value in this range and a huge effect size then it's a really good idea to repeat the experiment with way more data. It's also a common stats error to act as though p>0.05 is the same as knowing something DOES NOT work, all you can say is this specific study wasn't able to show that it does work with 95% confidence.
The null hypothesis is that it's highly unlikely VitD has an effect, and we should expect to see that substantiated often in tests. How often? 95% of the time. 5% of the time we can expect to see spurious results from our simplistic model of random processes. Upshot, it's a small change to move those numbers to 92% vs. 8%. In this context, it's fine to say "this was a small pilot that directionally shows we should do a much bigger test", which is what they're now doing.
That said, I don't think it's fair to characterize the COVID study as low-quality. It's worth mentioning contrary results, even if it's an exception that proves the rule.