> The major threat to the internal validity of our findings is that surgeons may selectively operate on sicker and more complex patients on their birthday, perhaps because those patients cannot have their procedures delayed. However, this is unlikely to explain our findings because we found that patients who underwent surgery on the surgeon’s birthday were similar in all observable characteristics to patients who underwent surgery on other days. Furthermore, severity of illness as measured by predicted mortality, and the number of procedures performed per surgeon, also did not differ based on whether a surgery occurred on a surgeon’s birthday compared with other days.
It seems to me that the analysis is quite carefully done:
> Findings were qualitatively unaffected by: using in-hospital mortality instead of 30 day mortality; additionally adjusting for the timing of the surgery; including both hospital and surgeon fixed effects in the same regression models; excluding potentially outlier surgeons with the highest mortality; using logistic regression models instead of linear probability models: using random effects models instead of fixed effects models; restricting our analysis to surgeons who performed procedures on their birthdays; additionally adjusting for the day of the year; or excluding surgeons who were born on the outlier birthdays (supplementary eTables 5-13). [...] The study findings were qualitatively unaffected when the analysis was restricted to procedures with the highest average mortality or to patients with the highest severity of illness (supplementary eTables 16 and 17).
I don't know which of these is true, but despite the apparent statistical significance of the finding, I wouldn't be confident assuming that the result is generally applicable. While not impossible, it strikes me as suspicious that they found no differences whatsoever in the surgeons' birthday vs non-birthday schedules. I somewhat wonder if by "no difference" they really meant "no statistically significant difference", which in this case wouldn't justify their lack of adjustment.
So what mechanism is responsible for that reduction, and is it likely to affect surgeries differently based on how urgent and specialized (and therefore dangerous) they are? Since the authors restricted it to surgeons that have done at least one surgery on their birthday, that rules out blanket "never on birthday" policies. It seems like the only mechanism that wouldn't affect them differently is "the surgeon is already on vacation in another country and can't get here for the operation" (and they choose to take vacations on their birthday more frequently). One could probably check vacation-day records relatively easily...
It is not even clear that there actually is a problem. It's just a weird way to slice the data to produce an effect.
They never said that it did (unless they've edited their comment since you replied to it). They just said that the percentage [of deaths on surgeons' birthdays] will increase, and that is correct.
Shouldn't hospitals have multiple surgeons?
If one of them is on vacation, the other one does the work, and vice versa?
All sorts of standards, compliance, and licensing requirements.
My gut instinct is that this is incorrect, too, but I don't know enough about surgery to make a compelling argument.
I'd back myself to pick up Ruby (a language I've never touched before) and be productive, more than I'd trust a surgeon who only has experience with heart surgery to operate on my brain. Maybe that's ignorant of me.
EDIT: I take this back. I missed the point of the argument.
I don't think that's the scenario @jrh206 was talking about, though. Most code written in Ruby doesn't have the sort of immediate risk to life or limb surgeries do.
They don't test for "I've been doing this particularly tricky type of bone biopsy right next to the spinal cord for decades" scenarios.
The problem is amusingly circular. Even if you reject the conjure in parent comment, you will be tempted to reduce the number of birthday surgeries due to the increased mortality. This will mean that birthday surgeries are only done in even more desperate circumstances which of course will increase the risk.
So mitigation of this problem will lead to the percentage increasing even more! Actually, it turns out that it is possibly better if the percentage is high!