| Literature DB >> 34108119 |
Wei-Chun Wang1, Jean Ching-Yuan Fann2, Ray-E Chang3, Ya-Chung Jeng4, Chen-Yang Hsu5, Hsiu-Hsi Chen1, Jin-Tan Liu6, Amy Ming-Fang Yen7.
Abstract
BACKGROUND: Vaccine is supposed to be the most effective means to prevent COVID-19 as it may not only save lives but also reduce productivity loss due to resuming pre-pandemic activities. Providing the results of economic evaluation for mass vaccination is of paramount importance for all stakeholders worldwide.Entities:
Keywords: COVID-19; Cost-benefit analysis; Cost-utility analysis; Vaccine; Value of statistical life
Mesh:
Substances:
Year: 2021 PMID: 34108119 PMCID: PMC8148613 DOI: 10.1016/j.jfma.2021.05.020
Source DB: PubMed Journal: J Formos Med Assoc ISSN: 0929-6646 Impact factor: 3.282
Figure 1The structure of the Markov decision tree for the cost-effectiveness analysis for COVID-19 vaccination.
Base-case estimates for cost-effectiveness analysis.
| Variables | Base-case estimate | Distribution | Reference/source |
|---|---|---|---|
| Initial probability of asymptomatic | 0.000263798 | ||
| Initial probability of symptomatic | 0.001055192 | ||
| Proportion of asymptomatic | 17% | Beta(111,552) | Byambasuren et al., 2020 |
| Transmission duration (days) | 7 | ||
| 15% | Jen et al., 2021 | ||
| | Jen et al., 2021 | ||
| Recovery | 12.2% | Dirichlet∗ (776,88,14,122,0.2) | |
| Medium risk | 8.8% | ||
| High risk | 1.4% | ||
| Death | 0.02% | ||
| | |||
| Recovery | 2.6% | Dirichlet∗ (267,516,187,2 6,4) | |
| Low risk | 26.7% | ||
| High risk | 18.7% | ||
| Death | 0.4% | ||
| | |||
| Recovery | 0.2% | Dirichlet∗(17,76,871,2,34) | |
| Low risk | 1.7% | ||
| Medium risk | 7.6% | ||
| Death | 3.4% | ||
| For symptomatic cases | |||
| Moderna | 94.1 (89.3–96.8) | Baden (2021) | |
| Pfizer | 95.0 (90.3–97.6) | Polack (2020) | |
| AstraZeneca | 70.4 (54.8–80.6) | Voysey (2021) | |
| For asymptomatic cases | |||
| Moderna | 61.8 (30.7–78.9) | Baden et al. (2021) | |
| Pfizer | 52.4 (29.5–68.4) | Polack et al. (2020) | |
| AstraZeneca (UK arm) | 27.3 (−17.2–54.9) | Voysey (2021) | |
| | |||
| Moderna | 27.4 | Beta(2281,12396) | Baden et al. (2021) |
| Pfizer | 27.0 | Beta(2619, 16241) | Polack et al. (2020) |
| AstraZeneca | 33.6 | Beta(4039,7982) | |
| Isolation at home | 0.81 | Kohli et al. (2021) | |
| Hospitalization | |||
| Low risk | 0.70 | ||
| Medium risk | 0.50 | ||
| High risk | 0.40 | ||
| Confirmatory diagnosis | 50 | ||
| Vaccine price (per dose) | |||
| Moderna | 31 | ||
| Pfizer | 14 | ||
| AstraZeneca | 5 | ||
| Vaccine administration (per dose) | 10 | 0–10 | |
| Hospitalization (per day) | National Health Insurance Administration | ||
| Negative pressure isolation ward | 146.43 | Triangular (73.2, 146.43, 219.6) | |
| Intensive care unit | 243.23 | Triangular (121.6, 243.23, 364.8) | |
| Non-invasive positive pressure ventilation | 30 | Triangular (15, 30, 45) | |
| Computer Tomography | 152.0 | Triangular (76, 152, 228) | |
| Hospitalization (per day) | 84.6 | ||
| Vaccine jab (half-day) | 42.3 | ||
| Adverse effect due to vaccination (2-day) | 169.2 | ||
∗Dirichlet distributions were applied for the daily transition probabilities for events of low risk, medium risk, high risk, recovery, and death.
∗The expected GDP per capital in Taiwan in 2020 was $30,981.
Figure 2A validation plot with the empirical and expected daily count of confirmed COVID-19 cases with and without vaccination until April 30 2021 in Israel.
Numbers of a cascade of COVID-19 related events with and without vaccination.
| Strategy | Asymptomatic COVID-19 | Symptomatic COVID-19 | Hospitalization (days) | Death | ||||
|---|---|---|---|---|---|---|---|---|
| No. | 1-RR | No. | 1-RR | No. | 1-RR | No. | 1-RR | |
| Moderna | 96,325 | 0.8578 (0.8569, 0.8588) | 417,891 | 0.8737 (0.8733, 0.8741) | 816,780 | 0.8509 (0.8497, 0.8504) | 8368 | 0.8417 (0.8381, 0.8454) |
| Pfizer | 100,096 | 0.8522 (0.8513, 0.8532) | 418,654 | 0.8734 (0.8730, 0.8738) | 818,076 | 0.8506 (0.8503, 0.8510) | 8381 | 0.8415 (0.8378, 0.8451) |
| AstraZeneca | 156,754 | 0.7686 (0.7673, 0.7699) | 628,858 | 0.8099 (0.8094, 0.8104) | 1,172,640 | 0.7859 (0.7855, 0.7863) | 11,872 | 0.7755 (0.7710, 0.7799) |
| 677,467 | 3,307,633 | 5,476,842 | 52,876 | |||||
RR: relative risk; 1-RR refers to the effectiveness in terms of the reductions of asymptomatic and symptomatic cases, duration of hospitalization, and deaths.
Base case results of the cost-effectiveness analysis for three COVID-19 vaccines.
| Strategy | Effectiveness (QALD) | Incremental QALD | Cost (USD) | Incremental cost | ICUR |
|---|---|---|---|---|---|
| Moderna | 179.8286 | 0.8284 | 155.4759 | −266.0500 | −321.1441 |
| Pfizer | 179.8120 | 0.8119 | 131.8955 | −289.6303 | −356.7512 |
| AstraZeneca | 179.7458 | 0.7456 | 166.9397 | −254.5862 | −341.4381 |
| 179.0002 | 421.5258 | – | |||
ICUR: incremental cost-utility ratio; QALD: quality-adjusted life day.
The results of the cost-benefit analysis for three COVID-19 vaccines.
| Costs | No vaccination | Vaccination | Net cost (saving) of no vaccination versus vaccination | ||||
|---|---|---|---|---|---|---|---|
| Moderna | Pfizer | AstraZeneca | Moderna | Pfizer | AstraZeneca | ||
| Vaccine | 0.0000 | 52.7244 | 30.8519 | 18.9079 | 52.7244 | 30.8519 | 18.9079 |
| COVID-19 medical cost | 172.9218 | 25.7249 | 25.7741 | 36.5047 | (147.1968) | (147.1477) | (136.4170) |
| 248.6040 | 77.0265 | 75.2695 | 111.5270 | (171.5775) | (173.3345) | (137.0771) | |
| Payer's perspective (BCR1) | – | – | – | – | 2.79 | 4.77 | 7.21 |
| Societal perspective (BCR2) | – | – | – | – | 6.05 | 10.39 | 14.46 |
| Due to productivity and education loss | – | – | – | – | (791.34) | (798.91) | (592.03) |
| Value of statistical life | – | – | – | – | (14418.71) | (14414.57) | (13283.61) |
| In terms of productivity and education loss (BCR3) | – | – | – | – | 13.54 | 23.32 | 28.85 |
| In terms of value of statistical life (BCR4) | – | – | – | – | 175.84 | 300.30 | 442.79 |
Data presented in individual average.
Figure 3Tornado plots for the one-way sensitivity analyses of three COVID-19 vaccines. The Y-axis shows variables and its range for the one-way sensitivity analyses. The two numbers included in the parentheses corresponding to the left and right ends of the Tornado diagram for each variable. The axis shows the value of incremental cost-utility ratio. The dash line for the three comparison indicates the base-case estimate. ∗ Vaccine efficacy: High—98% and 80% for reducing symptomatic and asymptomatic cases; Low: 50% and 0% for reducing symptomatic and asymptomatic cases.
Figure 4The incremental cost-effectiveness scatter plots.