2020-06-09 21:15:25 -07:00
2020-06-09 14:17:18 -07:00
2020-06-09 14:17:18 -07:00
2020-06-09 21:15:25 -07:00

Calculating the age-stratified infection fatality ratio (IFR) of COVID-19

Updated: 09 June 2020

Author: Marc Bevand

The largest serological prevalence survey of COVID-19 was conducted in Spain on 60 897 valid samples between 27 April and 11 May. We used its results to calculate the overall and age-stratified IFR of COVID-19 with the Python script calc_ifr.py:

$ ./calc_ifr.py
Ages  0 to   9:  109803 infected,     3 deaths,  0.003% IFR
Ages 10 to  19:  180401 infected,     7 deaths,  0.004% IFR
Ages 20 to  29:  216507 infected,    33 deaths,  0.015% IFR
Ages 30 to  39:  261550 infected,    87 deaths,  0.033% IFR
Ages 40 to  49:  436122 infected,   281 deaths,  0.065% IFR
Ages 50 to  59:  412847 infected,   864 deaths,  0.209% IFR
Ages 60 to  69:  313907 infected,  2363 deaths,  0.753% IFR
Ages 70 to  79:  256631 infected,  6470 deaths,  2.521% IFR
Ages 80 to  89:  123416 infected, 10982 deaths,  8.898% IFR
Ages 90 to 199:   33807 infected,  5654 deaths, 16.724% IFR
Ages  0 to 199: 2344992 infected, 26744 deaths,  1.140% IFR

The average IFR for Spain is 1.140%. However the true IFR may be higher due to right-censoring and under-reporting of deaths.

The Spanish serological study was conducted between 27 April 2020 and 11 May 2020 and remains the largest published study available to this day. The age-stratified IFR was calculated from three sources:

  1. Detailed prevalence data for age brackets, from the serosurvey (page 8)
  2. Deaths per age brackets from the Ministry of Health's daily report for 11 May (page 1 and table 3)
  3. Population pyramid for Spain, from worldpopulationreview.com

Important detail to note: there were 26 744 total deaths, however age information was only available for 18 722 deaths, and was missing for 8 022 deaths. We assume that these 8 022 deaths were distributed proportionally—not equally—among age brackets, which seems to be a reasonable assumption.

Applying the age-stratified IFR to other countries

The script calc_ifr.py is also able to apply the age-stratified IFR to another population pyramid, thus calculating the expected average IFR for other countries.

In the second half of the script, edit pyramid_target with the demographics data. As an example, we supply pyramid data for the United States and calculate an IFR of 0.721%:

IFR on target country assuming disease prevalence equal among ages:  0.721%

However IFR is highly dependent on factors other than age: availability of healthcare, population health, etc, so this estimate should be interpreted with caution.

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