| Literature DB >> 19783581 |
Johnie Rose1, Rachael L Hawthorn, Brook Watts, Mendel E Singer.
Abstract
OBJECTIVES: To examine the public health impact of mass vaccination with live attenuated human rotavirus vaccine (RIX4414) in a birth cohort in India, and to estimate the cost effectiveness and affordability of such a programme.Entities:
Mesh:
Substances:
Year: 2009 PMID: 19783581 PMCID: PMC2752498 DOI: 10.1136/bmj.b3653
Source DB: PubMed Journal: BMJ ISSN: 0959-8138

Fig 1 Schematic of Markov model. Each individual begins life in the well state and thereafter resides in either the well, symptomatic, or dead state during each one month cycle for a total of 60 cycles. Individuals can receive doses of live attenuated human rotavirus vaccine at months two and four only. At the end of each cycle, each individual’s risk for rotavirus infection is determined by number of vaccine doses received, time since receiving most recent dose, and number of previous rotavirus infections. If infected, individuals might develop symptoms in which case they will begin the next cycle in symptomatic state. In symptomatic state, gastroenteritis can be non-severe (Vesikari score <11) or severe (Vesikari score ≥11). Symptom severity dictates probability that each individual will receive hospital care, outpatient care, or no formal treatment. Those with severe disease who receive no formal treatment are at risk for death. Each month, there is an age dependent background risk of death from non-rotavirus causes (not shown). M in circle represents Markov node; branches emanating from a Markov node represent possible states of being. Open circle represents chance node; branches emanating to right represent possible outcomes of probabilistic process. Left pointing triangle designates terminal node; here, the state in which next cycle should begin is given. [+] signifies that portion of tree has been collapsed because it replicates portion already shown. “Get dose” signifies contingency that individual receives dose of vaccine, “no dose” signifies that they do not
Disease related parameters. Estimated values, ranges used in sensitivity analysis, and distribution types assumed for uncertainty analysis. Upper and lower limits of ranges correspond to 95% confidence intervals. Standard errors used in creating probability distributions for each parameter were estimated as quarter of range between confidence limits56 57
| Parameter | Value | Range | Source/comments | Distribution used in uncertainty analysis |
|---|---|---|---|---|
| Cumulative incidence of nth infection by 6, 12, and 24 months*: | ||||
| First infection | 0.34†, 0.67, 0.96 | Calculated transition probabilities varied +/− 50% | Velazquez et al2 | Normal |
| Second infection | 0.04, 0.30, 0.69 | Calculated transition probabilities varied +/− 50% | Velazquez et al2 | Normal |
| Third infection | 0.00, 0.07, 0.42 | Calculated transition probabilities varied +/− 50% | Velazquez et al2 | Normal |
| Probability that 1st, 2nd, and 3rd infections, respectively, will cause symptoms | 0.47, 0.32, 0.25 | +/− 50% | Velazquez et al2 | Normal |
| Probability that symptoms, if present, will be severe‡ (1st, 2nd, 3rd infections) | 0.28, 0.19, 0.00 | +/− 50% | Velazquez et al2 | Normal |
| Probability of dying from severe rotavirus disease without formal medical attention | 0.068 | 0.034-0.136 | Calibrated to yield known five year rotavirus mortality of 1/25014 in “no vaccination” group | Beta |
| Prevalence of rotavirus strains with: | ||||
| G and P proteins in common with RIX4414 | 0.275 | — | Composite of three recent epidemiological studies from Delhi,42 Kolkata,43 Vellore38 | — |
| Either G or P in common with RIX4414 | 0.238 | — | — | |
| Neither G nor P in common with RIX4414 | 0.487 | — | — | |
*Hazard rate based on r = −ln(1−p) / t1 where t1 = length of interval (for example, 6 months between 6th and 12th months of life) and p = probability of infection n by end of interval given being at risk for infection n at beginning of interval, transition probability calculated from hazard rate as p = 1 – e-rt2 where t2 = cycle length (one month for present model).
†Based on observation that infections by pathogenic rotavirus strains in first few months of life are rare,11 we set probability of infection before 2 months of age to 0.
‡Severe infections are defined as those with Vesikari score ≥11.34

Fig 2 Model projections for cumulative incidence of first, second, and third rotavirus infections during first five years of life in children receiving no vaccination
Vaccine related parameters. Estimated values, ranges used in sensitivity analysis, and distribution types assumed for uncertainty analysis. Upper and lower limits of ranges correspond to estimates of 95% confidence intervals. Standard errors used in creating probability distributions for each parameter were estimated as quarter of range between confidence limits56 57
| Parameter | Value (range) | Source/comments | Distribution used in uncertainty analysis |
|---|---|---|---|
| Coverage for dose 1 (age 2 months) | 0.81 (0.71 to 0.91) | Based on DPT-1 coverage31 | β |
| Coverage for dose 2 (age 4 months) | 0.77 (0.67 to 0.87) | Based on DPT-3 coverage31 | β |
| Efficacy against severe infection caused by rotavirus strains with: | |||
| G and P proteins in common with RIX4414 | 0.908 (0.705 to 0.982*) | Ruiz-Palacios et al16 | β |
| Either G or P in common with RIX4414 | 0.869 (0.628 to 0.966*) | Ruiz-Palacios et al16 | β |
| Neither G nor P in common with RIX4414 | 0.714 (0.201 to 0.911*) | De Vos et al41 | β |
| Ratio of efficacy against any symptomatic rotavirus infection to efficacy against severe infection | 0.873 (0.773 to 0.973) | Vesikari et al18 | β |
| Ratio of efficacy against asymptomatic infection to efficacy against severe infection | 0.437 (0.337 to 0.537) | Velazquez et al2 | β |
| Proportion of full efficacy conferred by single dose | 0.625 (0.425 to 0.825) | Lopez et al44 | β |
| Assumed annual rate of waning in vaccine efficacy | 0.049 (0.0 to 0.10) | Based on decline in efficacy between 1st and 2nd seasons in two year trial in Latin America45 | β |
*Ranges based on actual 95% confidence intervals from trial data.
Utilisation and cost parameters. Estimated values, ranges used in sensitivity analysis, and distribution types assumed for uncertainty analysis. Upper and lower limits of ranges correspond to estimates of 95% confidence intervals. Standard errors used in creating probability distributions for each parameter were estimated as quarter of range between confidence limits56 57
| Parameter | Value (range) | Source/comments | Distribution used in uncertainty analysis |
|---|---|---|---|
| Probability of admission to hospital given: | |||
| Non-severe infection | 0.00721 (0.00361 to 0.0108) | Calculated based on8 38* | β |
| Severe infection | 0.0973 (0.0487 to 0.146) | Calculated based on8 38* | β |
| Probability of outpatient treatment given: | |||
| Non-severe infection | 0.141 (0.0705 to 0.212) | Calculated based on8 38* | β |
| Severe infection | 0.575 (0.288 to 0.863) | Calculated based on8 38* | β |
| Probability of access to oral rehydration solution at home | 0.30 (0.0 to 1.0) | Jain et al48 | β |
| Cost of one dose of RIX4414 | 285.2 (142.6 to 570.4) | Based on price paid by Brazilian government25 | Triangular |
| Cost of administering vaccine (per dose) | 20.4 (10.2 to 81.6) | Podewils et al,28 Isakbaeva et al29 | Triangular |
| Hospital treatment of rotavirus infection: | |||
| Direct medical: | |||
| Paid by patient’s family | 2444.3 (1833.2 to 3055.4) | Mendelsohn et al47 | Normal |
| Subsidised by government | 189.4 (142.1 to 236.8) | Mendelsohn et al47 | Normal |
| Direct non-medical | 39.9 (29.9 to 49.9) | Mendelsohn et al47 | Normal |
| Indirect | 0 | Mendelsohn et al47 | NA |
| Outpatient treatment of rotavirus infection: | |||
| Direct medical: | |||
| Paid by patient’s family | 156.2 (117.2 to 195.3) | Mendelsohn et al47 | Normal |
| Subsidised by government | 52.1 (39.1 to 65.1) | Mendelsohn et al47 | Normal |
| Direct non-medical | 23.6 (17.7 to 29.5) | Mendelsohn et al47 | Normal |
| Indirect | 1.8 (1.4 to 2.3) | Mendelsohn et al47 | Normal |
| Oral rehydration solution (per course) | 15.4 (11.3 to 18.8) | Patel et al80 | Normal |
| For costs | 3% (0% to 3%) | — | — |
| For benefits | 3% (0% to 3%) | — | — |
NA=not applicable.
*General formula: p(site | severity) = [p(severity | site) * p(site)]/p(severity).
†In 2007 1 rupee = $0.025.
Expected clinical events and use of health services related to rotavirus infection in birth cohort of 100 000 Indian infants followed for five years under strategies of no vaccination and vaccination with RIX4414
| No vaccination | Vaccination | Change (%) | |
|---|---|---|---|
| Any infection | 278 672 | 253 657 | −25 015 (−9.0) |
| Asymptomatic infections | 181 164 | 185 092 | 3928 (2.2) |
| Symptomatic infections | 97 508 | 68 565 | −28 943 (−29.7) |
| Severe infections | 18 260 | 11 279 | −6981 (−38.2) |
| Deaths | 398 | 235 | −163 (−41.0) |
| Home treatment with oral rehydration solution | 73 221 | 52 191 | −21 030 (−28.7) |
| Outpatient visits | 21 582 | 14 405 | −7177 (−33.3) |
| Admissions to hospital | 2367 | 1555 | −812 (−34.3) |
Base case cost effectiveness results: strategy of no vaccination compared with strategy of vaccination with two doses of RIX4414
| Mean cost (2007 rupees) | Marginal cost | Mean years of life lost | Life years saved (LYS) | ICER* (rupees/LYS) | |
|---|---|---|---|---|---|
| No vaccination | 106.5 | — | 2.06627 | — | — |
| Vaccination | 538.9 | 432.4 | 2.01237 | 0.05390 | 8023 |
*Incremental cost effectiveness ratio (ICER) calculated as marginal cost in 2007 rupees divided by life years saved.

Fig 3 Individual parameters with greatest influence on incremental cost effectiveness ratio, expressed in rupees per life year saved (LYS), in univariate sensitivity analysis. Solid vertical line represents base case incremental cost effectiveness ratio of 8023 rupees per life year saved

Fig 4 Acceptability curve for strategy of vaccination with live attenuated human rotavirus vaccine (RIX4414) compared with no rotavirus vaccination. Curve represents probability that vaccination would be cost effective over range of threshold incremental cost effectiveness ratios (ICERs)