| Literature DB >> 35606238 |
Deirdre A Robertson1, Kieran S Mohr2, Martina Barjaková3, Peter D Lunn4.
Abstract
OBJECTIVE: Vaccination campaigns against COVID-19 will only be successful if enough people want to take the vaccine. We tested a government communications intervention to encourage uptake.Entities:
Keywords: Behavioural Science; COVID-19; Communication; Health Policy; Public Health; Risk Perception; Vaccine Intention
Mesh:
Substances:
Year: 2022 PMID: 35606238 PMCID: PMC9108026 DOI: 10.1016/j.vaccine.2022.05.029
Source DB: PubMed Journal: Vaccine ISSN: 0264-410X Impact factor: 4.169
Fig. 1Logic model showing experiment design, hypotheses and expected output.
Fig. 2Four of the eight posters shown to participants. Note. Participants saw one of four messages: (a) control, (b) medical endorsement (M), (c) medical endorsement + risk (M + R), (d) medical endorsement + risk + protect friends and family (M + R + F). Each message was paired with either the GP image (e.g., a and c) or the hospital image (e.g., b and d).
Demographic characteristics of the whole sample, broken down by the message type they were exposed to.
| 796 (50.1%) | 196 (48.8%) | 206 (51.9%) | 201 (50.6%) | 193 (49.1%) | |
| <30 | 244 (15.3%) | 55 (13.7%) | 72 (18.1%) | 59 (14.9%) | 58 (14.8%) |
| 30–39 | 309 (19.4%) | 69 (17.2%) | 86 (21.7%) | 79 (19.9%) | 74 (18.8%) |
| 40–49 | 296 (18.6%) | 77 (19.2%) | 69 (17.4%) | 73 (18.4%) | 77 (19.6%) |
| 50–59 | 289 (18.2%) | 75 (18.7%) | 51 (12.9%) | 90 (22.7%) | 73 (18.6%) |
| 60–69 | 305 (19.2%) | 79 (19.7%) | 80 (20.2%) | 63 (15.9%) | 83 (21.1%) |
| 70+ | 147 (9.3%) | 47 (11.7%) | 39 (9.8%) | 33 (8.3%) | 28 (7.1%) |
| Connacht/Ulster | 317 (19.9%) | 79 (19.7%) | 78 (19.7%) | 75 (18.9%) | 85 (21.6%) |
| Leinster – Dublin | 430 (27.0%) | 91 (22.6%) | 104 (26.2%) | 118 (29.7%) | 117 (29.8%) |
| Leinster – Outside of Dublin | 418 (26.3%) | 117 (29.1%) | 113 (28.5%) | 106 (26.7%) | 82 (20.9%) |
| Munster | 425 (26.7%) | 115 (28.6%) | 102 (25.7%) | 98 (24.7%) | 109 (27.7%) |
| 863 (54.3%) | 219 (54.5%) | 206 (51.9%) | 217 (54.7%) | 220 (56.0%) | |
| 989 (62.2%) | 235 (58.5%) | 258 (65.0%) | 248 (62.5%) | 248 (63.1%) | |
| 1376 (86.5%) | 349 (86.8%) | 345 (86.9%) | 345 (86.9%) | 336 (85.5%) | |
| 671 (42.2%) | 152 (37.8%) | 181 (45.6%) | 167 (42.1%) | 171 (43.5%) | |
| 114 (7.2%) | 24 (6.0%) | 30 (7.6%) | 28 (7.1%) | 32 (8.1%) | |
| 870 (54.7%) | 249 (61.9%) | 218 (54.9%) | 203 (51.1%) | 199 (50.6%) | |
| Never | 846 (53.2%) | 216 (53.7%) | 203 (51.1%) | 210 (52.9%) | 216 (55.0%) |
| Some years | 223 (14%) | 56 (13.9%) | 55 (13.9%) | 56 (14.1%) | 56 (14.3%) |
| Yes – most years | 521 (32.8%) | 130 (32.3%) | 139 (35.0%) | 131 (33.0%) | 121 (30.8%) |
Note. There were no statistically significant differences between groups except for children. The control group had a higher proportion of participants with children than the other three groups.
Fig. 3Effects of poster image type on reactions to the poster. Note. Error bars are standard errors.
Fig. 4Effects of the message content on reactions to the poster. Note. Error bars are standard errors.
Fig. 5Interaction between image and message type on reactions to posters. Note. Error bars are standard errors.
Ordinal logistic regression showing effect of image and message on perceived efficacy, trust, optimism and liking.
| GP image (ref. Hospital image) | −0.35 (0.19) | −0.33 (0.20) | 1.33 (0.19)*** | 0.19 (0.19) |
| Message (ref. Control) | ||||
| M | 0.33 (0.19) | −0.29 (0.20) | 1.37 (0.19)*** | 0.19 (0.19) |
| M + R | 0.24 (0.19) | −0.56 (0.20)** | 0.72 (0.20)*** | 0.01 (0.19) |
| M + R + F | 0.09 (0.19) | −0.36 (0.20) | 0.94 (0.19)*** | 0.02 (0.19) |
| Image * Message Interaction | ||||
| GP + M | −0.60 (0.27)* | −0.44 (0.27) | −1.23 (0.27)*** | −0.61 (0.27)* |
| GP + M + R | −0.09 (0.27) | −0.11 (0.28) | −1.16 (0.27)*** | −0.49 (0.27) |
| GP + M + R + F | 0.07 (0.27) | 0.02 (0.28) | −1.09 (0.27)*** | −0.10 (0.27) |
| /cut1 | −3.17 (0.18) | −3.41 (0.18) | −1.92 (0.16) | −2.52 (0.16) |
| /cut2 | −2.54 (0.16) | −2.94 (0.17) | −1.18 (0.14) | −1.91 (0.15) |
| /cut3 | −1.92 (0.15) | −2.41 (0.16) | −0.42 (0.14) | −1.38 (0.14) |
| /cut4 | −1.04 (0.14) | −1.56 (0.15) | 0.99 (0.14) | −0.20 (0.14) |
| /cut5 | −0.15 (0.14) | −0.74 (0.15) | 1.82 (0.15) | 0.56 (0.14) |
| /cut6 | 0.82 (0.14) | 0.23 (0.14) | 2.79 (0.16) | 1.56 (0.14) |
*p <.05, **p <.01, ***p <.001.
Note. The assumption of proportional odds for the entire model was not met for the effect of image and message on perceived efficacy. We ran the model with an ordinal logistic regression, a generalised ordered logistic regression (Williams, 2016) and a linear regression. All models returned the same pattern of results. The generalised ordered logistic regression showed that the effect was mainly for higher ratings of perceived efficacy. For reasons of space, we have reported the ordinal logistic regression here.
Ordinal logistic regression showing effect of image and message on intention to take the vaccine.
| GP image (ref. Hospital image) | 0.21 (0.22) | 0.03 (0.11) | 0.18 (0.22) | −0.18 (0.25) | 0.03 (0.12) | −0.15 (0.25) |
| Message (ref. Control) | ||||||
| M | 0.25 (0.21) | 0.11 (0.16) | 0.27 (0.22) | −0.13 (0.24) | −0.06 (0.18) | −0.18 (0.25) |
| M + R | 0.11 (0.21) | 0.08 (0.16) | 0.14 (0.22) | −0.05 (0.24) | 0.07 (0.18) | −0.06 (0.25) |
| M + R + F | 0.21 (0.21) | 0.13 (0.16) | 0.19 (0.22) | −0.20 (0.25) | −0.08 (0.18) | −0.17 (0.25) |
| Image * Message Interaction | ||||||
| GP + M | −0.34 (0.30) | −0.32 (0.31) | 0.23 (0.34) | 0.23 (0.35) | ||
| GP + M + R | −0.14 (0.31) | −0.13 (0.31) | 0.25 (0.34) | 0.27 (0.35) | ||
| GP + M + R + F | −0.18 (0.31) | −0.13 (0.31) | 0.24 (0.35) | 0.19 (0.36) | ||
| Age (ref. < 40) | ||||||
| 40–59 | 0.19 (0.14) | 0.20 (0.14) | −0.38 (0.15)* | −0.38 (0.15)* | ||
| 60+ | 1.10 (0.17)*** | 1.10 (0.17)*** | −1.08 (0.20)*** | −1.08 (0.20)*** | ||
| Male (ref. Female) | 0.19 (0.11) | 0.18 (0.11) | −0.37 (0.13)** | −0.37 (0.13)** | ||
| Has a child | −0.30 (0.12)* | −0.29 (0.12)* | 0.35 (0.14)* | 0.35 (0.14)* | ||
| Employed | −0.14 (0.12) | −0.14 (0.12) | 0.09 (0.13) | 0.09 (0.13) | ||
| Degree + | 0.17 (0.12) | 0.17 (0.12) | −0.16 (0.13) | −0.16 (0.13) | ||
| BAME | −0.75 (0.24)** | −0.76 (0.24)** | 0.86 (0.25)** | 0.87 (0.25)** | ||
| /cut1 | −2.83 (0.19) | −2.73 (0.21) | −2.66 (0.23) | 0.97 (0.17) | 0.71 (0.20) | 0.62 (0.23) |
| /cut2 | −2.35 (0.17) | −2.25 (0.20) | −2.18 (0.22) | 1.53 (0.17) | 1.29 (0.20) | 1.21 (0.23) |
| /cut3 | −2.04 (0.17) | −1.93 (0.19) | −1.86 (0.21) | 2.04 (0.18) | 1.82 (0.21) | 1.73 (0.23) |
| /cut4 | −1.57 (0.16) | −1.45 (0.19) | −1.38 (0.21) | 2.77 (0.20) | 2.56 (0.23) | 2.48 (0.25) |
| /cut5 | −1.04 (0.15) | −0.90 (0.18) | −0.83 (0.20) | |||
| /cut6 | −0.37 (0.15) | −0.20 (0.18) | −0.13 (0.20) | |||
*p <.05, **p <.01, ***p <.001.
BAME = Black, Asian and minority ethnicities.
Note. The assumption of proportional odds for the entire model was not met when sociodemographic controls were included for intention to take the vaccine, but no variable alone was at fault. We ran the model with an ordinal logistic regression, a generalised ordered logistic regression, and a linear regression (Williams, 2016). All models returned the same result and so we have reported the ordinal logistic regression here. Higher scores on the timeframe for taking the vaccine model mean the participant preferred to wait longer before taking the vaccine.
Ordinal logistic regression showing effect of trust on the relationship between poster type and intention to take the vaccine.
| GP image (ref. Hospital image) | 0.28 (0.13)* | −0.18 (0.14) |
| Message (ref. Control) | ||
| M | 0.41 (0.17)* | −0.34 (0.20) |
| M + R | 0.44 (0.17)** | −0.26 (0.19) |
| M + R + F | 0.46 (0.17)** | −0.39 (0.20)ǂ |
| Age (ref. < 40) | ||
| 40–59 | −0.08 (0.15) | −0.08 (0.17) |
| 60+ | 0.56 (0.19)** | −0.49 (0.21)* |
| Male (ref. Female) | 0.20 (0.12) | −0.43 (0.14)** |
| Has a child | −0.23 (0.13) | 0.28 (0.15) |
| Employed | −0.13 (0.13) | 0.06 (0.14) |
| Degree + | 0.22 (0.12) | −0.17 (0.14) |
| BAME | −0.93 (0.27)*** | 1.13 (0.28)*** |
| Effectiveness | −0.12 (0.05)* | 0.09 (0.06) |
| Trust | 0.82 (0.06)*** | −0.71 (0.06)*** |
| Optimism | 0.13 (0.05)* | −0.15 (0.06)* |
| Like | −0.07 (0.06) | 0.07 (0.07) |
| /cut1 | 0.63 (0.29) | −2.90 (0.32) |
| /cut2 | 1.27 (0.29) | −2.18 (0.32) |
| /cut3 | 1.69 (0.29) | −1.53 (0.32) |
| /cut4 | 2.32 (0.29) | −0.58 (0.32) |
| /cut5 | 3.03 (0.30) | |
| /cut6 | 3.95 (0.31) | |
ǂp =.05, *p <.05, **p <.01, ***p <.001.
Note. The assumption of proportional odds for the entire model was not met for intention to take the vaccine. We ran the model with an ordinal logistic regression, a generalised ordered logistic regression, and a linear regression (Williams, 2016). All models returned the same result and so we have reported the ordinal logistic regression here. Higher scores on the timeframe for taking the vaccine model mean the participant preferred to wait longer before taking the vaccine.
Correlations between the reactions to the posters and intention to take the vaccine.
| 1. Intention to take the vaccine | 1 | ||||
| 2. Effectiveness | 0.30 | 1 | |||
| 3. Trust | 0.48 | 0.67 | 1 | ||
| 4. Optimism | 0.33 | 0.51 | 0.54 | 1 | |
| 5. Like | 0.34 | 0.70 | 0.70 | 0.68 | 1 |