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. 2022 Jun 11;85(3):318–321. doi: 10.1016/j.jinf.2022.06.006

Fig. 1.

Fig 1

CF Prevalence Correlation with COVID-19 Prevalence and CFR. Panel A shows a scatterplot with line of best fit (red) and the 95% confidence interval (gray), illustrating a significant direct Pearson's correlation between the prevalence of CF and COVID-19 prevalence in 37 countries. r = 0.45, p = 0.0052. In panel B the liner regression model is weighted for the number of tests performed per 1000 inhabitants in each country. A positive linear correlation between CF and COVID-19 prevalences is confirmed (R2=0.24; p = 0.0000). The size of the marker represents the number of tests performed per 1000 inhabitants. Panel C illustrates a linear regression model weighted for the countries’ inhabitants. A positive correlation between CF and COVID-19 prevalences is seen (R2 = 0.38; p = 0.0003). The size of the marker represents the number of inhabitants in each country. Panel D shows a scatterplot with line of best fit (red) and the 95% confidence interval (gray), illustrating a significant direct Pearson's correlation between the prevalence of CF and the COVID-19 CFR. r = 0.47, p = 0.0032. Panel E illustrates a liner regression model weighted for the countries’ inhabitants. A positive correlation between CF prevalence and COVID-19 CFR is seen (R2 = 0.40; p = 0.0068). The size of the marker represents the number of inhabitants in each country. In panel F is a scatterplot with line of best fit (red) and the 95% confidence interval (gray), illustrating a significant direct Pearson's correlation between COVID-19 CFR and the percentage of inhabitants older than 65-year. r = 0.47, p = 0.036. Prevalence is expressed per 10,000 inhabitants and all data are in logarithmic scale.