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silentwitness
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More discussion.
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The authors argue that crude case fatality ratios obtained by simply dividing the number of deaths by the number of cases can be misleading because there can be a period of 2–3 weeks between a person developing symptoms and that case being detected and reported, and because surveillance of a novel virus is biased towards detecting severe cases, especially at the beginning of an outbreak when test capacity is low.
Here is a goo place to look at the proper use of the terminology.Oh my gosh, yes, it is, I just read several articles one of which is from the Lancet using that specific term.
This is the nub.is not VALID NOR REFLECTIVE OF THE TRUE RATE.
For large pandemics, final analyses are informed by anomalies in crude death rates.Whether we will ever get a true case mortality rate will depend upon how much testing is done in the aftermath of the first wave.
The problem with this is that it can give a completely misleading idea about what is happening.As such, it is arguably better when characterizing the present status of the pandemic with the actual numbers that we know - the raw data - then it is to use estimates of the known unknowns.
It would be better to avoid equivocal uses of "crude’.I will reiterate
Actually, it is more often the lack of clarity that allows for misleading.The problem with this is that it can give a completely misleading idea about what is happening.
No it is a simple, direct, and accurate account of actual facts; the virus doesn’t care about left or right.The figure quoted by Lieu is simply of propagandic use
I agree that more information is needed for clarity. You seem well-versed in statistics, so you might not be aware of how people who are not so knowledgeable react to them.One might be more misled by a statement that goes beyond a simple recounting of the facts and makes anticipates the anticipates that final rate
Perhaps. But in the scenarios you gave, that was that fact and the death rate was indeed 10-fold worse than in town Y. It is of course of great interest to understand the basis of the difference, in order to adopt behaviors so that town Z may have a more like Y than X, and that Y does not evolve toward X.Saying that there is a death rate in town X (the first town I mentioned above) of 10% without all any qualification is scary to the average person
This analysis highlights a problem with focusing only on the mortality rate, as if that is the only statistic that matters. The risk to the public is due to two factors: the mortality rate and the infection rate. If we hear about a disease that is 80% fatal, but only infects 2000 people per year in the US, we would not be too worried, would we? Only 1600 people per year die of that disease. What ultimately matters is my chance of dying. In the hypothetical case I just described, my chances of dying in the next year from that disease would be 0.00049%. Now let’s suppose that some new test was developed that revealed that not 2000, but 20,000 people per year were infected, with most of them being asymptomatic. Then, of course we would have to revise our mortality rate from 80% to 8%. We would still have 1600 people per year dying of that disease, regardless of whether it is calculated as 80% of 2,000 or 8% of 20,000. So the risk to me as a member of the public would be exactly the same. I would still have the same 0.00049% chance of dying in the next year from that disease.dvdjs:![]()
The problem with this is that it can give a completely misleading idea about what is happening.As such, it is arguably better when characterizing the present status of the pandemic with the actual numbers that we know - the raw data - then it is to use estimates of the known unknowns.
If a town of 10,000 has 100 confirmed cases and 10 die, that is a death rate, according to your system, of 10%.
In a similar town where more testing is happening, maybe 1000 are confirmed cases and 10 die, then you have a death rate of 1%, according to your system.
Everything else remains the same, bit in the town that hears 10% death rate, the people are terrified and the town with 1% not so much.
Yes. And I would add that the infection rate itself - apart form mortality - is of particular importance as we are learning of the potential of long term health problems in the aftermath of recovery.The risk to the public is due to two factors: the mortality rate and the infection rate.
Yes.In the course of two months, we have already seen more of the population dead from this virus than from any seasonal flu has killed over the course of an entire flu season
In my hypothetical, the only difference between X and Y is testing. Say in X, only people sick enough to go to the hospital are tested, but in Y, people sick enough to go either to the doctor or to the hospital are tested.Perhaps. But in the scenarios you gave, that was that fact and the death rate was indeed 10-fold worse than in town Y. It is of course of great interest to understand the basis of the difference, in order to adopt behaviors so that town Z may have a more like Y than X, and that Y does not evolve toward X.
That is exactly why the death rate as measured against the total population is more relevant than the death rate as measured against confirmed cases.Thus, the death rate as measured against confirmed cases is meaningless as it can easily manipulated by increased testing. Town Z can be identical to X and Y, but have testing of many more people, and in this way “decrease their death rate.”
Sorry, I thought you were talking of the death rate, rather than the case fatality rate, but I see that you meant the latter. It is quite fair to note that if testing is limited, the CFR is likely to be inflated, just as it is fair to indicate that unaccounted deaths and unresolved cases tend to deflate it. That is a point that I have made repeatedly.In my hypothetical, the only difference between X and Y is testing. Say in X, only people sick enough to go to the hospital are tested, but in Y, people sick enough to go either to the doctor or to the hospital are tested.
IOW the crude death rate vs the case fatality rate.That is exactly why the death rate as measured against the total population is more relevant than the death rate as measured against confirmed cases.