| Literature DB >> 34079918 |
Savitesh Kushwaha1, Poonam Khanna1, Vineeth Rajagopal1, Tanvi Kiran1.
Abstract
BACKGROUND: The associated risk factors, co-morbid conditions and biological differences varying with gender and age might be the cause of higher COVID-19 infection and deaths among males and older persons. The objective of this study was to predict and specify the biological attributes of variation in age and gender-based on COVID-19 status (deceased/recovered).Entities:
Keywords: Age; COVID-19; Gender; Mortality; Recovery
Year: 2021 PMID: 34079918 PMCID: PMC8159626 DOI: 10.1016/j.cegh.2021.100788
Source DB: PubMed Journal: Clin Epidemiol Glob Health ISSN: 2213-3984
Fig. 1STROBE flowchart of study methodology.
Showing mean age and age-categories wise comparison of male and female COVID-19 patients.
| Age categories/Gender | Male | Female | Total | p-value |
|---|---|---|---|---|
| Mean ± S.D./N (%) | Mean ± S.D./N (%) | Mean ± S.D./N (%) | ||
| Age | 39.98 ± 17.19 | 38.50 ± 18.29 | 39.47 ± 17.59 | <0.001 |
| 0–4 years | 946 (52.53) | 855 (47.47) | 1801 (1.60) | <0.001 |
| 5–17 years | 4457 (56.98) | 3365 (43.02) | 7822 (6.93) | |
| 18–35 years | 27459 (64.91) | 14841 (35.09) | 42300 (37.48) | |
| 36–55 years | 26545 (68.07) | 12454 (31.93) | 38999 (34.56) | |
| 56 years & above | 14390 (65.59) | 7548 (34.41) | 21938 (19.44) | |
| Total | 73797 (65.39) | 39063 (34.61) | 112860 (100.00) |
Fig. 2Trends of COVID-19 cases among males and females across different age categories.
Binary logistic regression model for age-categories as the predictor for gender.
| Age Categories | Coefficient | p-value | O.R. | 95% C.I. for O.R. | |
|---|---|---|---|---|---|
| Lower | Upper | ||||
| 0–4 years | 0.544 | <0.000 | 1.723 | 1.564 | 1.898 |
| 5–17 years | 0.364 | <0.000 | 1.439 | 1.365 | 1.517 |
| 18–35 years | 0.030 | 0.087 | 1.030 | 0.996 | 1.066 |
| 36–55 years | −0.112 | <0.000 | 0.894 | 0.864 | 0.926 |
| Constant | −0.645 | <0.000 | 0.525 | – | |
The Nagelkerke R2 shows that the model is explaining 0.6% of the results and Hosmer Lemeshow tests show that the model is a good fit (p = 1.000).
Reference category = “56 years & above”; Predicted probabilities for “females”.
Fig. 3Trends of COVID-19 patient's status across different age categories.
Adjusted binary logistic regression model for age and gender categories as predictors for COVID-19 status.
| Categories | Coef. | p-value | O.R. | 95% C.I. for O.R. | |
|---|---|---|---|---|---|
| Lower | Upper | ||||
| Gender | 0.576 | <0.001 | 1.779 | 1.456 | 2.175 |
| 0–4 years | 4.214 | <0.001 | 67.604 | 34.872 | 131.059 |
| 5–17 years | 4.481 | <0.001 | 88.286 | 54.423 | 143.217 |
| 18–35 years | 3.224 | <0.001 | 25.121 | 19.202 | 32.865 |
| 36–55 years | 1.230 | <0.001 | 3.421 | 2.631 | 4.450 |
| Constant | −4.297 | <0.001 | 0.014 | – | |
The Nagelkerke R2 shows that the model is explaining 26.4% of the results and Hosmer Lemeshow tests show that the model is a good fit (p = 0.895).
Reference Category = “males” and “56 years & above”; Predicted probabilities for “recovered”.
Showing adjusted and unadjusted odds of recovery for age (in years) and gender.
| Adjusted O.R. (95% C.I.) | Unadjusted O.R. (95% C.I.) | |
|---|---|---|
| Age (in years) | 0.920 (0.914–0925) | 0.919 (0.914–0.925) |
| Male | 0.562 (0.460–0.687) | 0.533 (0.444–0.639) |
| Female | 1.765 (1.442–2.159) | 1.877 (1.565–2.250) |
Adjusted for age and gender.