Research Article
COVID-19Designing Pull Funding For A COVID-19 Vaccine
- Christopher M. Snyder ([email protected]) is the Hyatt Professor of Economics, Department of Economics, Dartmouth College, in Hanover, New Hampshire.
- Kendall Hoyt is an assistant professor of medicine at the Geisel School of Medicine at Dartmouth.
- Dimitrios Gouglas is a senior portfolio manager at the Coalition for Epidemic Preparedness Innovations (CEPI) in Oslo, Norway.
- Thomas Johnston is a senior consultant, business development, at CEPI in Washington, D.C.
- James Robinson is a senior CMC consultant and vice chair of the Scientific Advisory Committee at CEPI in Washington, D.C.
Abstract
A widely accessible vaccine is essential to mitigate the health and economic ravages of coronavirus disease 2019 (COVID-19). Without appropriate incentives and coordination, however, firms might not respond at sufficient speed or scale, and competition among countries for limited supply could drive up prices and undercut efficient allocation. Programs relying on “push” incentives (direct cost reimbursement) can be complicated by the funder’s inability to observe firms’ private cost information. To address these challenges, we propose a “pull” program that incentivizes late-stage development (Phase III trials and manufacturing) for COVID-19 vaccines by awarding advance purchase agreements to bidding firms. Using novel cost and demand data, we calculated the optimal size and number of awards. In baseline simulations, the optimal program induced the participation of virtually all ten viable vaccine candidates, spending an average of $110 billion to generate net benefits of $2.8 trillion—nearly double the net benefits generated by the free market.
A widely accessible vaccine is essential to mitigate the health and economic ravages of coronavirus disease 2019 (COVID-19). Forecasts indicate that the pandemic could claim forty million lives1 and reduce global economic output by $9 trillion.2 Despite the urgent global need for a vaccine, there is a perennial concern that private markets fail to adequately incentivize vaccine investments,3 particularly at the speed or scale required to mitigate a pandemic such as COVID-19. Public funds from governments, philanthropies, and partnerships such as the Coalition for Epidemic Preparedness Innovations (CEPI) provide resources to reduce the cost and risk of early-stage research and development. However, programs to incentivize firms to bring candidates through licensure, scale up capacity, and manufacture vaccine doses at risk are lacking.
Absent public support for these later stages, one concern is that firms will underinvest in manufacturing capacity to produce large quantities of vaccine rapidly because they reap more profit if they serve demand for a longer period of time with less capacity. Firms may also hesitate to scale up manufacturing in a timely fashion. Typically, capacity is installed only after a vaccine candidate has proven effective in Phase III trials. To best respond in a pandemic, however, manufacturing capacity investments must be made in parallel with trials, requiring companies to build facilities and purchase supplies for a vaccine that may fail in clinical trials. If global coordination is lacking, there is also concern that countries may bid against one another, driving up the price of vaccines. In addition to depleting public resources, a free-market approach will allocate vaccines to the highest bidders, leaving the most vulnerable unprotected and therefore failing to end the pandemic in the shortest period possible.
Public support can come in the form of “push” funding (up-front reimbursement of research, development, and production expenditures) or “pull” funding (payment for successful products). CEPI (a global partnership), the Biomedical Advanced Research and Development Authority (BARDA, part of the Department of Health and Human Services), and the National Institutes of Health, which together account for a large portion of publicly funded COVID-19 vaccine research worldwide, have largely employed push funding. Looking ahead to later stages of COVID-19 vaccine development, exclusive reliance on push funding may have drawbacks, requiring the funder to predict “winners” in advance (before it is known whether they can in fact produce safe and effective vaccines), elicit accurate cost information from these firms, and micromanage the development process.4
To overcome these challenges, we propose an advance purchase agreement to reward the development and manufacture of vaccines that meet specifications for safety, efficacy, and suitability. This pull program pays only for successful products, so it puts the onus on firms to assess their prospects for success before putting their own capital at risk. Because the reward is a payment set ex post, not a cost reimbursement, it relieves the funder from having to elicit firms’ cost information.
A variety of advance purchase agreements have been used to stimulate private sector vaccine investment. The Vaccines for Children fund, which provides a standing federal purchase order for recommended pediatric vaccines, has functioned as a pull incentive for new vaccine development in the United States since 1994.5 An advance market commitment, a particular form of advance purchase agreement that ties the award to volume supplied,4,5 was piloted for pneumococcal disease, the leading vaccine-preventable killer of children younger than age five in developing countries. This advance market commitment sped the development and rollout of vaccines according to several studies.6–8
Several pull-funding programs have been proposed to stimulate investment and coordinate the purchase and distribution of a COVID-19 vaccine globally,9,10 including the $18 billion COVAX facility launched by Gavi, the Vaccine Alliance.11 Proposals differ somewhat in the recommended mix of incentives, regional scope, and overall funding amounts.12 In all cases, key questions remain regarding the size of the fund and the number of candidates that should be funded to ensure wide access to an effective vaccine.
Our analysis can answer these questions for a range of parameters. Using novel demand and cost data, we calculated the number of vaccine candidates that should receive purchase agreements and the payment required to induce optimal participation by firms. These calculations depended on the value of the health and economic benefits that derive from accelerating vaccine development, the number of firms competing for the award, the distribution of their costs, and the probability that they succeed.
Study Data And Methods
We provide design principles for an optimal pull mechanism under general demand and cost conditions in the presence of “frictions” (including the funder’s inability to observe firms’ private cost information) that preclude efficient push funding. Operations research has produced a rich literature on procurement under demand risk13 and supply risk.14 Our article draws on a relevant article characterizing optimal procurement from multiple suppliers facing a risk of performance failure,15 translating this abstract characterization into a concrete mechanism, which we used to determine the number of investing suppliers and their award.
We also collected and analyzed data from several sources to estimate demand and costs in the market for a COVID-19 vaccine. These estimates were put into Monte Carlo simulations of the performance of our proposed funding mechanism. We gauged baseline performance against benchmarks ranging from an idealized mechanism operating in a frictionless environment at one extreme to a free market in the absence of coordinated funding at the other. We analyzed the sensitivity of the simulation results to variations in the baseline parameters.
Model
We adopted the same time frame as the International Monetary Fund forecasts behind our demand estimates, spanning two years from January 2020, the start of the COVID-19 pandemic, to December 2021, the end of the forecast horizon. As of July 6, 2020, eight vaccine candidates had progressed into Phase II trials and two into Phase III trials.16 The baseline scenario thus assumed ten promising vaccine candidates. Completing Phase III trials and scaling up manufacturing will require, optimistically, an additional six months, leaving months 13–24 as the potential time frame for a vaccine to become available.
We assumed that funding from agencies and foundations would be available in the form of grants to defray all costs of bringing candidates through Phase II trials. However, no widely supported mechanism has been proposed to fund the remaining costs—the costs of Phase III trials and manufacturing.
Under the model, a funder representing international interests designs a program to incentivize firms to take vaccine candidates through these later stages. The funder seeks to maximize net benefits—global harm avoided with a vaccine minus program expenditures—on average across uncertain states of the world. For simplicity, suppose that all countries participate in the program and that all commit to obtaining the vaccine solely through the program rather than through side deals with firms.
When push funding (funding with up-front grant payments) is provided, firms’ incentives to follow through with a successful product are diminished. Firms with unrealistic chances at success, knowing that their costs are covered, may also be drawn into the program. These challenges are magnified in later stages because the associated costs are typically larger.17 We assumed that these challenges were severe enough that push funding would be less efficient to fund late-stage investment and production than pull funding (that is, payment for successful delivery of product). To have a realistic prospect of having a vaccine ready for months 13–24, we assumed that the firm must install manufacturing capacity “at risk,” in parallel with clinical trials, as opposed to after efficacy had been established, as is typical. Thus, although the firm must self-fund late-stage development, the relevant probability of success that the firm should use to determine whether to undertake this investment is the cumulative probability over the whole development pipeline.
Data
Global Demand:
We estimated global demand for a COVID-19 vaccine by combining estimates of economic output losses and mortality losses. Our estimate of economic output losses was based on International Monetary Fund projections of growth decline in twenty-six global subregions during 2020–21 caused by COVID-19.2 Translating these growth projections into levels using World Bank data on per capita gross domestic product in every country18 and dividing by the twenty-four months in 2020–21 provided an estimate of monthly economic harm per capita from COVID-19 in each country.
Our mortality loss estimates were based on projections by the Imperial College COVID-19 Response Team of deaths by country.1 The online appendix details the steps undertaken to express these losses in monetary terms.19
Descriptive statistics for harm from economic output losses, mortality losses, and their sum are in appendix exhibit A1.19 On average, mortality losses constitute about a quarter of a country’s total losses.
Health and economic harm from COVID-19 can be translated into a global demand curve for a vaccine that would allow this harm to be avoided. The appendix provides a series of exhibits graphing the resulting global demand curve.19 Appendix exhibit A2 provides a static picture of global demand for a month of avoided harm, assuming constant harm during the pandemic.19 Appendix exhibit A3 provides an enhanced demand diagram illustrating demand dynamics as pandemic intensity varies over the time frame considered.19 The baseline scenario assumed that the arrival of mitigating factors (that is, herd immunity, an effective treatment, or improved transmission mitigation measures) generated a 5 percent chance that the pandemic would end each month. The resulting dynamic demand curve in appendix exhibit A3 shrinks over time because the demand for avoiding expected future harm (harm multiplied by the probability that it is experienced) declines.19
Cost Distribution:
To determine market supply, we needed to determine the number of firms that the program would induce to participate. We computed the number of participants via simulation, checking whether the firm’s return from the program would exceed its draw from the cost distribution, implying that participation was profitable. To conduct these simulations required information not just on the average value of costs but also on the shape of the cost distribution (mean and variance).
Previous estimates of cost distributions for various stages of pharmaceutical research and development do not directly apply to our context.17,20–22 We are not aware of any published estimates of the cost of manufacturing capacity or production. Existing cost estimates for Phase III trials, with few exceptions,18,21 apply to drugs rather than vaccines. Some estimates cover only clinical trial management,22 not the cost of manufacturing the doses used in the trials. Other estimates adjust for the risk for project failure.18,20 Because we directly accounted for failure in our simulations, risk-adjusting firms’ costs in our context would have amounted to double counting.
We provide new estimates of the cost distribution using proprietary data from a CEPI survey of more than 400 firms identified from clinical trial registries of vaccine firms. The first wave of this survey was analyzed by Dimitrios Gouglas and colleagues.21 Their analysis focused on the cost of early-stage vaccine development (preclinical, Phase I, and Phase II trials). Here we analyzed survey responses for later stages (Phase III trials, capacity installation, and variable manufacturing costs, referred to in the industry as cost of goods sold or COGS) and included the most recent wave of data surveying potential COVID-19 vaccine manufacturers. For details on the survey methods and descriptive statistics for the final sample, see appendix exhibit A4.19
We assumed that the distribution of a firm’s costs in each of the three relevant stages was lognormal. Lognormality is a standard assumption for investment costs, applied in contexts ranging from new drug entry23 to manufacturing research and development,24 and has been empirically tested in a study of seven industrial sectors across six countries.25 We estimated the best-fitting lognormal distribution for the three relevant stages by applying the maximum-likelihood method to the CEPI survey data. Details on this method and parameter estimates are in the appendix.19
Exhibit 1 shows the estimated cost distributions. The curved lines labeled “Phase III trials,” “Capacity installation,” and “COGS” are the distributions for these separate stages. Although Phase III costs do not depend on the scale of production, both capacity installation and COGS do. In the exhibit they are drawn for the baseline scenario in which a firm is assumed to produce 750 million doses annually. The cost distributions for Phase III trials and capacity installation are concentrated at relatively low values, with medians of $30 million and $60 million, respectively. In contrast, the distribution for COGS spreads over much higher values, with a median value of $5.1 billion.
Exhibit 1 Estimated cost distributions in modeling of push-funding mechanisms for COVID-19 vaccine development

The distribution of combined costs sums the three component distributions. Details behind the method used to aggregate lognormals (the Felton-Wilkinson approximation) are in the appendix.19 The distribution of combined costs reflects one other adjustment, expressing all costs in terms of ex ante expectations. This is the relevant number that firms would use to compare against expected program rewards to decide whether to participate in the program. In contrast to at-risk investments, which are undertaken with certainty by an investing firm, COGS are expended only if the firm has a successful vaccine and therefore need to be weighted by the probability of success when added into the combined distribution. This explains why the combined distribution peaks at a lower cost value than does the COGS component. We construed a firm’s survey response as building in enough of a profit margin that if these combined costs were covered, the firm would participate in the overall program.
In the baseline scenario underlying the exhibit, with firms assumed to produce 750 million doses in a year, the combined cost distribution had a mean of $3.1 billion and a standard deviation of $3.1 billion. Combined costs for this scale of production are thus high and widely variable.
Other Parameters:
We set the probability that a vaccine candidate succeeds to 30 percent in the baseline scenario, an estimate from a recent, comprehensive study of the probability that a vaccine successfully moves from Phase I trials through approval.26 This was the relevant probability for our application because the modal COVID-19 vaccine candidate had yet to complete Phase I trials and because investment in our model is undertaken at risk, when the results from these early trials are still in doubt.
The value for a firm’s capacity assumed in the baseline scenario was based on the most recent CEPI survey data, which asked potential COVID-19 vaccine manufacturers about production schedules; 750 million doses was the closest round number to the mean of firms’ forecasted production (data not shown).
Limitations
Our analysis had several limitations. Although the model allowed firms to have different costs, firms were assumed to have the same capacities and probabilities of success, and success draws were assumed to be independent. This turned out to be a minor limitation in our baseline scenario, as we determined that virtually all firms would participate in the optimal mechanism. Future research may consider a mechanism that would allow more nuanced candidate selection within the portfolio.
Another limitation is that we ruled push funding out of the later investment stages, assuming that it is prohibitively inefficient. Solving for the optimal balance between push and pull when both are possible would require more detailed modeling of the moral hazard and adverse selection problems that pull funding helps solve. Even so, we found that our mechanism delivered 96 percent of the net benefit of an idealized mechanism in a frictionless world (given baseline parameters), leaving little conceivable scope for a mechanism optimally balancing push and pull to improve on our mechanism.
Study Results
Optimal Funding Mechanism
This section presents the derivation of the optimal funding mechanism. Certain features of the mechanism involve complex formulas (provided in the appendix),19 but the qualitative structure of the mechanism can be described here, using textbook concepts of demand and supply.
The funder demand curve reflects the funder’s value for the marginal firm’s participation (exhibit 2). If no other participants have successful vaccines, then the marginal firm’s capacity is used to vaccinate the highest-harm countries in month 12, erasing the harm they would have experienced in that and following months. Once these countries are protected, the firm’s capacity is devoted to protecting the next-highest-harm countries, and so on. The sum of erased harms over time, weighted by the intensity of the pandemic during those months, constitutes the funder’s benefit from the marginal firm’s capacity.
Exhibit 2 An example illustrating the inner workings of a pull-funding mechanism for COVID-19 vaccine development

This benefit is probabilistic because it is conditional on the success of the firm’s vaccine and dependent on the number of other successful vaccines. The more other successful vaccines there are, the lower the value of the marginal one because the highest-harm countries remaining each month can be protected by other vaccines. Demand falls as the number of participating firms increases, shifting the distribution toward more rival successes.
In a textbook competitive market, the intersection between supply and demand determines equilibrium. Here, because the funder controls market design, it can retain more surplus by setting a “reserve price.” In the present setting of a procurement auction, the reserve price is a ceiling set by the funder above which firms’ bids are excluded as nonviable, thus capping the funder’s maximum payout. The “reserve price” curve graphs the optimal reserve price in the baseline scenario according to the formula derived in the appendix (see equation 16).19 This formula achieves the optimal balance between saving money and expanding firm participation.
First, the funder posts the reserve price schedule. Then each firm reports its cost, drawn from the combined cost distribution in exhibit 1. The schedule of firms’ reported costs in ascending order is shown as “suppliers’ costs” in exhibit 2. The mechanism selects the greatest number of firms willing to participate at the reserve price specified for that number of firms. Geometrically, this is given by the intersection between the reserve price schedule and cost schedule, indicated in exhibit 2 by the circle. In the exhibit, the mechanism optimally selects nine firms to participate, offering an award equal to the $11.6 billion reserve price (in the same ex ante terms as costs).
Although a firm’s cost is private information, the mechanism elicits truthful reporting because the firm’s cost report determines only whether it wins; how much it wins depends on the posted reserve price schedule. Truthful reporting ensures that the firm wins exactly when this is profitable—that is, when the award exceeds its cost.
In rare cases (3 percent of simulations), the reserve price and cost schedules can intersect in such a way that a rejected supplier would be willing to participate at the reserve price offered to accepted suppliers. In such cases, the optimal mechanism reduces the award below the reserve price down to this losing firm’s cost report. The funder saves money while preserving truthful cost reporting.
Simulation Results
Exhibit 3 reports the results from one million simulations for a variety of scenarios. The first row reports the baseline scenario (baseline assumptions are listed for reference in appendix exhibit A6 and summarized in the exhibit 3 notes).19 The mechanism selects virtually all available firms to participate, an average of 9.8 across simulations, leading to an average of 2.9 successful vaccines. Only successful firms receive an award, averaging $37.7 billion.
| Scenario | Mean of outcome variable across simulations | ||||
| Selected firms (count) | Completed projects (count) | Award for success (billions) | Spending (billions) | Net program benefit (trillions) | |
| Baseline | 9.8 | 2.9 | $37.7 | $110.4 | $2.8 |
| Firm capacity | |||||
| Reduced to 375 million doses | 9.9 | 3.0 | 22.5 | 66.6 | 2.0 |
| Increased to 1.5 billion doses | 9.6 | 2.9 | 60.6 | 173.7 | 3.6 |
| Probability of firm success | |||||
| Reduced to 10% | 9.9 | 1.0 | 48.6 | 48.0 | 1.3 |
| Increased to 50% | 9.6 | 4.8 | 31.0 | 148.7 | 3.6 |
| Number of candidate firms | |||||
| Reduced to five | 4.9 | 1.5 | 44.5 | 65.7 | 1.8 |
| Increased to twenty | 19.0 | 5.7 | 29.1 | 166.3 | 3.8 |
| Probability pandemic ends each month | |||||
| Reduced to 0% | 9.8 | 2.9 | 41.0 | 120.6 | 3.9 |
| Increased to 10% | 9.7 | 2.9 | 34.8 | 101.2 | 2.0 |
| Alternative modeling assumptions | |||||
| Two doses for immunity | 9.7 | 2.9 | 36.5 | 106.4 | 1.9 |
| 10% of COGS invested at risk | 9.7 | 2.9 | 43.4 | 126.3 | 2.8 |
| 50% of capacity invested at risk | 9.8 | 2.9 | 37.4 | 109.5 | 2.8 |
| Alternative mechanisms | |||||
| Pull funding, random allocation | 9.7 | 2.9 | 33.5 | 97.0 | 0.7 |
| Idealized push funding | 10.0 | 3.0 | — a | 31.1 | 3.0 |
| Free market without mechanism | 10.0 | 3.0 | — a | 1,375.0 | 1.8 |
| Add within-country heterogeneity in vulnerability | |||||
| Pull funding, efficient allocation | 9.7 | 2.9 | 37.1 | 108.4 | 3.2 |
| Pull funding, vulnerable first | 9.7 | 2.9 | 34.8 | 101.1 | 2.8 |
| Free market without mechanism | 10.0 | 3.0 | — a | 1,375.0 | 1.8 |
Although this may seem high, its expected value from the perspective of an investing firm, which receives it only 30 percent of the time, is $11.3 billion. This amount is close to the simulation average of the highest of the ten cost draws, $9.0 billion, but enough above to induce even the costliest firm’s participation 78 percent of the time (data not shown). Average program spending is $110.4 billion, and net funder benefit from the program is $2.8 trillion. This enormous net benefit reflects the urgent need for vaccine and rationalizes the considerable sums spent to secure the participation of all but those firms with the most exorbitant cost draws.
The next series of scenarios in exhibit 3 analyzes the results from changing one baseline assumption at a time. Program spending and net benefits both increase when firm capacity, probability of success, and the number of candidate firms increase and when the probability the pandemic ends each month decreases. A consistent finding across these scenarios is that the mechanism seeks the participation of almost all available firms. Even with twenty candidates, the mechanism induces the participation of an average of 19.0 firms across simulations.
The next set of scenarios in exhibit 3 varies modeling assumptions related to the manufacturing process. When immunity requires two doses, the program continues to seek the participation of virtually all firms, but now the induced capacity immunizes only half the number of people, yielding substantially lower net program benefits. When more expenditure must be made at risk (that is, with no guarantee that it will be recovered), program spending increases slightly, but not enough to measurably reduce net program benefits.
The next scenario in exhibit 3 demonstrates the impact of allocation strategies on social benefit. If the vaccine is randomly allocated across countries instead of being efficiently allocated to the highest-priority populations first, most program benefits are lost.
In our model the funder is limited to pull funding because the nontransparency of firms’ costs renders reimbursement of their costs—push funding—infeasible. The next scenario in exhibit 3 analyzes how much better the funder could do in an idealized setting without push-funding constraints, allowing the funder to procure the vaccine from firms at their cost. Despite the constraints our practical proposal must contend with, the $2.8 trillion net benefit it still manages to achieve is 96 percent of the $3.0 trillion net benefit from the idealized, push-funding program. Our proposal is more than three times as expensive as the idealized push-funding program, but because it procures a similar quantity of vaccine, the benefits dwarf the extra spending.
Our proposal compares favorably with a free-market scenario, which we model assuming that the combined capacity of successful firms is auctioned off to countries that remain in the market each month (following the Cournot competition model, standard in the economics literature). A complication is that countries would reduce bids in anticipation of price declines in later months after high bidders had been “skimmed” from the market. Even after such price dynamics are accounted for, countries spend $1,375 billion in a bidding war for vaccine.
The last set of scenarios in exhibit 3 changes the baseline model by introducing heterogeneity within countries, assuming that some subpopulations are more vulnerable (are more exposed, suffer more severe effects, or spread the disease more widely) than others. To quantify this heterogeneity, assume that two-thirds of each country’s total harm from the pandemic is concentrated in its vulnerable subpopulation, which constitutes one-third of its population. Our proposal becomes even more valuable in this scenario, providing net benefits of $3.2 trillion, because scarce capacity can be allocated to relieve more concentrated harm.
The penultimate row in exhibit 3 allocates vaccine to vulnerable subpopulations first even if vaccinating vulnerable subpopulations in some low-harm countries provides less benefit than vaccinating some less vulnerable subpopulations in high-harm countries. This departure from the efficient allocation causes program benefits to fall by 12 percent, a measurable loss, but one much smaller than from the move to random allocation.
In the last scenario in exhibit 3, the free market performs no better in the within-country heterogeneity model: Each country bids for the vaccine as a unit, so the country’s per capita harm determines its bid regardless of how this harm is distributed within the country. The free market fails to obtain an efficient allocation because vulnerable people in lower-income countries lack an agent to voice their value for a vaccine.
Discussion
In baseline simulations, the optimal pull program spends an average of $50 per dose to obtain an average of 2.2 billion doses—$110.4 billion in total. The size of our pull program is driven by the enormous estimated benefit from COVID-19 vaccination, leading the optimal program to induce nearly all firms to participate (average of 9.8 out of 10), installing nearly all available capacity, and allowing more people to be vaccinated with less delay. To secure this level of participation requires the award to cover all but the most exorbitant cost draws. On average, 2.9 of the 10 candidate firms develop a successful vaccine, generating a social benefit (net of program costs) of $2.8 trillion.
This recommendation exceeds funding levels proposed for international and national procurement programs. Gavi proposed $18 billion to procure two billion doses to vaccinate priority populations via the COVAX facility.11 Operation Warp Speed, which seeks to expand and coordinate existing US-based efforts to procure 300 million doses, has not announced the details of its procurement program, but the $19.5 billion directed to the effort27 suggests an upper limit on funds. The proportion of push and pull incentives, dose amounts, timelines, and regions served vary among specific proposals, so our results cannot be directly compared with these programs. Rather, we seek to provide quantitative insights that can inform these initiatives and a simulation tool that can readjust parameters to fit these programs as they develop.
In simulations, our proposed mechanism can generate more than 1.8 times the net benefit of the free market in which countries bid for vaccines after they are produced. Our mechanism offers two advantages over the free market. First, it dramatically lowers cost—by a factor of thirteen—by averting a bidding war. Given our program’s larger size compared with other policy proposals, it is ironic that its advantage would be to lower costs compared with the private market. Second, it allows for more efficient allocation, moving some vulnerable people in lower-income countries up in the queue ahead of some from richer countries experiencing lower harm. A conjectured third benefit of our mechanism—enhancing investment in more candidates and more capacity—did not materialize in baseline simulations. Demand for a COVID-19 vaccine is so high that every firm in every simulation finds investing profitable under a free-market scenario. This third benefit does materialize in scenarios with substantially more per firm capacity than in the baseline.
Our analysis omitted several other possible advantages of a collaborative international agreement relative to the free market. We assumed that the free market self-organized without delay and that country leaders were perfect agents of their citizens. If these ideals were not met, the free market would perform worse than we estimated. An international agreement could also reduce the risk for supply chain disruptions. Vaccine production is highly globalized, and any protectionist measures on the part of any one country could hamper all producers.28
Questions of how to implement this award mechanism must be addressed in a wider forum to give scope to a broad set of political and practical considerations: What is the best way to mobilize resources, who should administer the fund, and who should coordinate development? Potential candidates include the World Bank, Gavi, CEPI, or another international body.29 This designated coordinator will have to negotiate policies for candidate selection, liability protection, intellectual property, access, and allocation.
ACKNOWLEDGMENTS
A preliminary version of this article was presented at the Dickey Center International Relations and Foreign Policy Seminar, May 22, 2020, and the Masters in Healthcare Delivery Sciences Seminar, June 18, 2020, both at Dartmouth College, in Hanover, New Hampshire. Christopher Snyder and Kendall Hoyt are grateful for funding from the Nuclear Threat Initiative for initial research on this topic. Snyder receives textbook royalties from Cengage Learning. The authors thank Sophie Smith and Blake Dignes for excellent research assistance; Amrita Misha for editorial assistance; and Susan Athey, Michael Kremer, Alex Tabarrok, and the other members of the Accelerate Health Technologies research group for helpful conversations. The authors are grateful to the Health Affairs editors (including Don Metz) and anonymous reviewers for extensive, insightful comments, which substantially improved the manuscript. An unedited version of this article was published online July 23, 2020, as a Fast Track Ahead Of Print article. That version is available in the online appendix.
NOTES
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