This is simply not the case. If herd immunity comes into play, we will have already seen one of our worst-case scenarios played out in real life 1/n
It simply defines the situation where enough people are immune to a disease that even if people do get sick, they can't spread the infection
If enough people are immune, the disease spreads a bit, then stops
theguardian.com/society/ng-int…
For measles, this number is 18
Influenza is roughly 1.5
For #COVID19, R0 is around 3
There's a simple mathematical equation to work out by how much:
R = R0*% susceptible
Therefore, the R has to drop below 1
That carries very serious risks!
R0 = 3
If 10% of the population is immune to COVID-19, this will be reduced to R = 3*(1-0.1) = 2.7
The disease still spreads
We want R to be below 1
This makes it into a simple equation: R<1
R<1 => R0*(% susceptible)<1 => %susceptible<1/R0
Solving for R0 = 3, we get %susceptible<33.3%
In other words, as long as more than 33% of the population is susceptible, the disease spreads
This is what's known as the HERD IMMUNITY THRESHOLD
The only way, currently, to be immune to the disease is to GET SICK and then GET BETTER
That is a HUGE problem
Well, assuming a relatively generous infection-fatality rate of 0.3%, if 67% of Australians get infected with #COVID19 then ~50,000 people die
A high price to pay indeed
Most would, I think, regard that as the most abject of failures
fin