But something doesn't compute;
1:12,500 COVID incidence vs. 1:50,000 total incidence means 1 in 4 kids in the US has confirmed covid, despite less than 10% of the US population being verified (32.4M as of this second).
If we extrapolate the 1:12,500 number to the whole population (assuming 10% of the kids are confirmed), it's 1:125,000 for MIS-C in disease, vs. 1:20,000 myocarditis with vaccine. I'm not sure it's valid extrapolation (and I suspect your data, from July, is very outdated), either way -- it is not possible, based on this data, to claim that it is clearly beneficial to vaccinate children.
The data I'm familiar with DOES show that at age > 50 there are clear benefits. But, especially with respect to things like age, obesity and other attributes, it is very far from "one size fits all".
Current total incidence is the wrong metric to use since tht will increase over time. Not using vaccines would mean 3x or so more infections before some level of herd immunity was reached.
It would also give the virus another 3x the number of die rolls towards mutating as well, with pressure to increase transmissibility which should come with an increase in virulence.
And my 1-in-12,500 numbers were before the virus started to mutate to increase transmissibility/virulence. Those numbers will probably drop.
Regardless, if I take your numbers, assuming 33% had the virus, we’re talking about very similar toys incidence at saturation (the 1:20,000 - 1:10,000 range, the error bars are huge), so it is far from obvious that the existing vaccines are safer than the disease.
It is true for all approved vaccines I’m familiar with; but you can’t claim that for any of the Sarscov2 vaccines based on available data.
What I’m really surprised is that somehow the default mindset changed from “we have to establish safety to use” to “we have to establish non-safety to not use”. Am really puzzled by that.
https://www.cdc.gov/mmwr/volumes/69/wr/mm6932e3.htm?s_cid=mm...
1-in-3 hospitalizations require admittance to the ICU.
The study you cite is total incidence.