| Literature DB >> 33907202 |
Simiao Chen1,2, Klaus Prettner3,4, Michael Kuhn4,5, Pascal Geldsetzer1,6, Chen Wang7,8,9,10, Till Bärnighausen1,2,11, David E Bloom12.
Abstract
Visual inspection of world maps shows that coronavirus disease 2019 (COVID-19) is less prevalent in countries closer to the equator, where heat and humidity tend to be higher. Scientists disagree how to interpret this observation because the relationship between COVID-19 and climatic conditions may be confounded by many factors. We regress the logarithm of confirmed COVID-19 cases per million inhabitants in a country against the country's distance from the equator, controlling for key confounding factors: air travel, vehicle concentration, urbanization, COVID-19 testing intensity, cell phone usage, income, old-age dependency ratio, and health expenditure. A one-degree increase in absolute latitude is associated with a 4.3% increase in cases per million inhabitants as of January 9, 2021 (p value < 0.001). Our results imply that a country, which is located 1000 km closer to the equator, could expect 33% fewer cases per million inhabitants. Since the change in Earth's angle towards the sun between equinox and solstice is about 23.5°, one could expect a difference in cases per million inhabitants of 64% between two hypothetical countries whose climates differ to a similar extent as two adjacent seasons. According to our results, countries are expected to see a decline in new COVID-19 cases during summer and a resurgence during winter. However, our results do not imply that the disease will vanish during summer or will not affect countries close to the equator. Rather, the higher temperatures and more intense UV radiation in summer are likely to support public health measures to contain SARS-CoV-2.Entities:
Year: 2021 PMID: 33907202 PMCID: PMC8079387 DOI: 10.1038/s41598-021-87692-z
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Scatterplot of the natural logarithm of COVID-19 cases per million inhabitants against absolute latitude in degrees for the full sample of countries (R2 = 0.40).
Results from Ordinary Least Squares regressions of the logarithm of COVID-19 cases per million inhabitants in a country on the country’s latitude and control variables.
| Cases per million inhabitants | ||||
|---|---|---|---|---|
| Latitude | 0.071 (0.056–0.086) < 0.001 | 0.052 (0.032–0.072) < 0.001 | 0.049 (0.030–0.069) < 0.001 | 0.043 (0.019–0.067) < 0.001 |
| Air travel | − 0.001 (− 0.060 to 0.058) 0.966 | − 0.010 (− 0.073 to 0.0512) 0.738 | − 0.046 (− 0.094 to 0.003) 0.065 | |
| Vehicle concentration | − 0.237 (− 1.576 to 1.103) 0.726 | − 0.841 (− 2.279 to 0.597) 0.248 | − 3.288 (− 5.472 to − 1.104) 0.004 | |
| Urbanization | 0.032 (0.018–0.047) < 0.001 | 0.029 (0.014–0.044) < 0.001 | 0.009 (− 0.008 to 0.026) 0.277 | |
| Testing intensity | 0.006 (− 0.002 to 0.014) | 0.002 (− 0.004 to 0.009) | ||
| Cell phone usage | 0.125 0.009 (0.000–0.017) 0.045 | 0.472 0.002 (− 0.007 to 0.011) 0.710 | ||
| Income | 1.145 (0.641–1.648) < 0.001 | |||
| Old-age dependency ratio | − 0.010 (− 0.065 to 0.050) 0.741 | |||
| Health expenditure | 0.167 (0.065–0.269) 0.002 | |||
| Constant | 6.838 (6.242–7.433) | 5.464 (4.642–6.285) | 4.866 (3.903–5.829) | − 3.803 (− 7.394 to − 0.213) |
| P value | < 0.001 | < 0.001 | < 0.001 | 0.038 |
| 0.428 | 0.533 | 0.561 | 0.643 | |
| 0.423 | 0.516 | 0.537 | 0.614 | |
| 117 | 117 | 117 | 117 | |
Column 1 contains the bivariate specification of the regression of the natual logarithm of COVID-19 cases per million inhabitants on latitude. The other columns are nested models with control variables. Models (1) through (4) are alternative specifications and the results are based on countries in which more than 100 cases were reported as of January 9, 2021. Latitude is the absolute latitude of a country in degrees; air travel refers to the number of air passengers per capita in a country; vehicle concentration is the number of registered vehicles per capita; urbanization is the percentage of the population living in cities; testing intensity is the number of tests per hundred inhabitants; cell phone usage refers to the number of cell phones per capita; income refers to the purchasing power-adjusted per-capita gross domestic product (GDP) in a country; old-age dependency ratio is the ratio of the population above the age of 65 to the working-age population; health expenditure refers to the share of GDP spent on health. Robust standard errors are used to account for heteroscedasticity. Missing values were estimated with multiple (15) imputations. CI: confidence interval.