What do we need to achieve herd immunity?
British Society for Immunology - COVID-19 Advisory Group
"Herd immunity is when transmission of the virus within a population is markedly reduced due to the high proportion of people who are already immune. If sufficient people in the population are immune, the virus remains at low or undetectable levels, thus protecting anyone who is not yet vaccinated (e.g. infants, [
vaccine hesitant]), those unable to make a good immune response themselves (e.g. people who are frail, very elderly or immuno-compromised), or those who [
cannot accept] the vaccine [
for medical reasons].
"Importantly, for a vaccine to confer herd immunity, it has to either stop or substantially reduce transmission. If the vaccine prevents symptoms but has little effect on infections [
protective immunity], it cannot confer herd immunity (as vaccinated people will continue to get infected and continue to transmit the virus, but without getting [
symptomatic] COVID-19 disease themselves).
"The proportion of the population who have to be immune, or otherwise not susceptible, in order to stop transmission depends on:
- how infectious that pathogen is (does it spread easily or not?), [drives the R0 value]
- how long someone remains infectious (is it just a few days or [weeks]?) [how many days their viral load is enough to be 'shared']
- whether people know they are infected/infectious (do they always have symptoms or not?). [affects behaviour and therefore likelihood of transmission]
"In essence, the number of people required to have immunity is deduced from a mathematical formula dependent on the R
0 value for the virus. In the case of SARS-CoV-2"
draws on Lancet comment:
Challenges in creating herd immunity to SARS-CoV-2 infection by mass vaccination
"For a vaccine with 100% efficacy . . . , the level of herd immunity as a proportion of the population required to block transmission is [1 – 1 / R
0], where R
0 is the basic reproduction number. Given an R
0 value before lockdowns in most countries of between 2·5 to 3·5, we estimate the herd immunity required is about 60–72%.
"If the proportional vaccine efficacy, ε, is considered, the simple expression for pc becomes [1 – 1 / R
0] / ε. If we assume ε is 0·8 (80%), then the herd immunity required becomes 75–90% for the defined range of R0 values. For lower efficacies, the entire population would have to be immunised."