[1]: https://medium.com/@tomaspueyo/coronavirus-learning-how-to-d...
[1]: https://medium.com/@tomaspueyo/coronavirus-learning-how-to-d...
I think this is the best position, however but it still needs to be argued for since it's not the only position.
Edit: Also, it looks like the US has plateaued at this point but in a situation with a fairly dysfunctional testing arrangement. It is going to be hard to argue for people to sit tight until tests are in place so I'm not terribly optimistic.
Huh? One goal is to flatten the curve so that we don't have exponential growth. Another is to flatten the curve so much that, even if might still be exponential growth, the growth is slow enough for our health care systems to absorb the peak.
The aim of mitigating measures is reducing the growth rate of the disease. But the mechanism of the disease is that you generally have a basic situation where X people infect at time t results R*X people at time t+1. That's fundamentally exponential process (even though you can extra factors, the process doesn't change 'till you get close to having infected everyone). If we can make R small enough, this become exponential decay, a good thing but still an exponential process. But when you do exponential growth. you have a doubling and on the last double, you get more cases than all the cases combines. So the peak is just MUCH higher than the rest of the curve and you can "flatten" a lot and still wind-up overwhelmed in the end if the growth process continues.
Just to nitpick a little here, it's more like "flatten the curve - stretch the time while everyone gets it, so we don't overwhelm hospitals". Even with exponential growth, you would rather deal with it over a longer period than have a massive spike where all services are overwhelmed.
Which is to say, you can stretch out exponential growth a lot and still not have enough. If you exponential growth from 1,000 to 1,000,000 cases over a year, the last month will overwhelm your services entirely and constitute the bulk of both cases and death.
There's a reason all those early graphs showed parabolas, not actual exponential curves, you can't even give plausible visual representation of this process, because it isn't plausible.
It also feels like the logical next step to the very widespread testing found in countries like South Korea.