| Literature DB >> 33414031 |
Abstract
OBJECTIVE: A vaccine for the novel coronavirus (COVID-19) could prove critical in establishing herd immunity. While past work has documented the prevalence and correlates of vaccine refusal, I assess how a less explored topic -- properties of vaccines themselves (e.g., national origin, efficacy, risk of side effects) -- might influence vaccination intentions. This information can help public health officials preempt differential intentions to vaccinate, and inform health communication campaigns that encourage vaccine uptake. RATIONALE: Previous research suggests that Americans should be more likely to intend to vaccinate if presented with a US-made vaccine that carries a low risk of minor side effects, is highly effective, is administered in just one dose, and has spent significant time in development.Entities:
Keywords: COVID-19; Health behavior; Survey research; Vaccine hesitancy; Vaccine uptake
Year: 2020 PMID: 33414031 PMCID: PMC7832269 DOI: 10.1016/j.socscimed.2020.113642
Source DB: PubMed Journal: Soc Sci Med ISSN: 0277-9536 Impact factor: 4.634
Conjoint experimental design summary.
| Attribute | Level 1 | Level 2 | Level 3 | Level 4 |
|---|---|---|---|---|
| United States | United Kingdom | China | Russia | |
| 50% | 70% | 90% | – | |
| 1 in 2 | 1 in 10 | 1 in 100 | – | |
| 1 | 2 | – | – | |
| mRNA | Weakened virus | – | – | |
| 9 | 12 | 15 | – |
Note. Summary of Conjoint Experimental Procedure. Note that respondents are shown three possible combinations of the attributes listed above, in two successive trials (six total ratings).
Fig. 1Illustration of the conjoint experiment's rating task. Note. The above image reflects a potential rating task that respondents could have been assigned while taking this survey. This image is a printed version of a survey preview screen, using Qualtrics survey software.
Fig. 2The effects of hypothetical coronavirus vaccine characteristics on vaccination intentions. Note. OLS regression coefficients presented (circles) with 95% confidence intervals extending from each one. Standard errors are clustered at the respondent level. All independent variables are dichotomous, and the outcome variable is scored to range from 0 to 1. Coefficients are expressed (substantively) as percent change in vaccination intentions, relative to each denoted baseline on the left-hand side of the Figure.
Models used to estimate values shown in Fig. 2, along with a summary of robustness checks.
| (1) | (2) | (3) | |
|---|---|---|---|
| OLS | Mixed | OLS | |
| Respondent Clustered | Respondent Random Effects | Respondent Clustered | |
| Origin: China (vs. US) | −0.21* | −0.21* | −0.21* |
| Origin: Russia (vs. US) | −0.18* | −0.19* | −0.19* |
| Origin: UK (vs. US) | −0.06* | −0.06* | −0.06* |
| Effectiveness: 70% (vs. 50%) | 0.06* | 0.06* | 0.06* |
| Effectiveness: 90% (vs. 50%) | 0.11* | 0.12* | 0.11* |
| Side Effect: 1 in 10 (vs. 1 in 100) | −0.02 | −0.02* | −0.01 |
| Side Effect: 1 in 2 (vs. 1 in 100) | −0.04* | −0.05* | −0.04* |
| Type: Weakened Virus (vs. mRNA) | −0.00 | −0.00 | −0.01 |
| Doses: 2 (vs. 1) | −0.02* | −0.02* | −0.02* |
| Dev. Time: 12 months (vs. 9) | −0.00 | 0.01 | −0.00 |
| Dev. Time: 15 months (vs. 9) | 0.02* | 0.03* | 0.02+ |
| Household Income | – | – | 0.17* |
| Age 25–44 | – | – | −0.01 |
| Age 44–65 | – | – | −0.12* |
| Age 65+ | – | – | −0.09* |
| College Educ. | – | – | 0.10* |
| Black (Non-Hispanic) | – | – | −0.01 |
| Hispanic | – | – | 0.01 |
| Female | – | – | −0.03* |
| Intercept | 0.55* | 0.55* | 0.54* |
| Variance (Intercept) | – | 0.05* | – |
| Variance (Residual) | – | 0.06 * | – |
| 5901 | 5901 | 5584 | |
| Likelihood Ratio Test | – | LR = −1039 | – |
| 0.08 | – | 0.17 |
*p < 0.05, + p < 0.10; two-tailed.
Note. OLS regression coefficients presented, with standard errors in parentheses. Column 1 presents the parameters used to construct the results presented in Fig. 2 (please refer to the figure for additional details). Column 2 presents a model analogous to that presented in Column 1, swapping the use of clustered standard errors for respondent-level random effects in a mixed linear model using the mixed command in Stata 15. Random effects components are presented at the bottom of the table. Finally, Column 3 presents a model analogous to that presented in Column 1, with the addition of demographic controls.