| Literature DB >> 34091766 |
Anna Heath1,2,3, M G Myriam Hunink4,5,6,7, Eline Krijkamp8,9, Petros Pechlivanoglou1,10.
Abstract
Clinical trials require participation of numerous patients, enormous research resources and substantial public funding. Time-consuming trials lead to delayed implementation of beneficial interventions and to reduced benefit to patients. This manuscript discusses two methods for the allocation of research resources and reviews a framework for prioritisation and design of clinical trials. The traditional error-driven approach of clinical trial design controls for type I and II errors. However, controlling for those statistical errors has limited relevance to policy makers. Therefore, this error-driven approach can be inefficient, waste research resources and lead to research with limited impact on daily practice. The novel value-driven approach assesses the currently available evidence and focuses on designing clinical trials that directly inform policy and treatment decisions. Estimating the net value of collecting further information, prior to undertaking a trial, informs a decision maker whether a clinical or health policy decision can be made with current information or if collection of extra evidence is justified. Additionally, estimating the net value of new information guides study design, data collection choices, and sample size estimation. The value-driven approach ensures the efficient use of research resources, reduces unnecessary burden to trial participants, and accelerates implementation of beneficial healthcare interventions.Entities:
Keywords: Clinical trial design; Research resources; Type I and type II errors; Uncertainty; Value of information analysis; Value-driven research
Mesh:
Year: 2021 PMID: 34091766 PMCID: PMC8629779 DOI: 10.1007/s10654-021-00761-5
Source DB: PubMed Journal: Eur J Epidemiol ISSN: 0393-2990 Impact factor: 8.082
Fig. 1Iterative research cycles. a The current research cycle based on controlling type I and II errors. This classical method for developing and designing clinical trials is called the ‘error-driven’ approach. We consider that this approach has both a long and short iterative design process. The short route is in the top left-hand portion of the Figure and only iterates between the Evidence Synthesis and the Clinical trials boxes. The longer process includes all three key boxes while the dashed line represents the disconnect between how the information from the trials is used in policy making and the subsequent design of the next clinical trial. b A novel iterative research cycle that is driven by determining the value of different research strategies and pursuing research with the maximum value. This approach is called the ‘value-driven’ approach. Here the connection between policy making and the next clinical trial is determined using ‘value of information’ methods that prioritise and guide the design of future trials
Table of abbreviations and definition used throughout the manuscript in alphabetic order and the associated units of measurement commonly used
| Abbreviation | Full name | Units of measurement commonly used* |
|---|---|---|
| ENBS | Expected net benefit of sampling | Monetary units |
| EVPI | Expected value of perfect information | Monetary units |
| EVPPI | Population expected value of partial perfect information | Monetary units |
| EVSI | Expected value of sample information | Monetary units |
| Forgone benefit | Foregone benefit, or potential lost value, refers to the benefit that could have been gained if a more “optimal” decision had been made | Monetary units |
| HB | Health benefit | Health units, e.g. life years or QALYS |
| NBM | Net monetary benefit | Monetary units |
| NHB | Net health benefit | Health units, e.g. life years or QALYs |
| popEVPI | Population expected value of perfect information | Monetary units |
| popEVSI | Population Expected value of sample information | Monetary units |
| PSA | Probabilistic sensitivity analysis | not applicable |
| QALY | Quality adjusted life years | Is an unit of measurement that combines quality and the quantify of life years |
| RCT | Randomized controlled trial | not applicable |
| VOI | Value of information | not applicable |
| WTP | Willingness-to-pay | Monetary units per unit of health |
*All value of information outcomes can alternatively be expressed in health units but this is less commonly done because it makes comparison with the costs of research more complicated
Fig. 2Details of the ‘value-driven’ approach. Table 2 gives explanations of each of the steps
Steps of the value-driven approach to prioritise and design future clinical trials. The research question focuses on a decision problem in clinical medicine or public health. Each step uses specific methods. Interpretation of the results of each step affects whether it is useful to proceed to the next step
| Specific question | Methods | Interpretation |
|---|---|---|
| What is already known? | Evidence synthesis, systematic reviews, (individual level) meta-analysis | Review and calculate summary measures of the best-available evidence |
| What is best for our patient population? | Decision modeling, state-transition cohort model, microsimulation | Expected value of each strategy is the value that we can expect on average given the current best-available evidence on risks, benefits, costs and patient values |
| How certain are we that the decision is the best choice? | Probabilistic sensitivity analysis (PSA) | Propagate the uncertainty in the input parameters through the model to estimate the uncertainty in the outputs |
| What is the value of eliminating all uncertainty around all parameters, per patient? | Expected value of perfect information (EVPI) | The expected value for the hypothetical scenario where further research eliminates all decision uncertainty, meaning that we would know the exact values of all parameters |
| What is the value of eliminating all uncertainty around all parameters, considering all patients that could benefit? | Population expected value of perfect information (popEVPI) | popEVPI equals the EVPI per patient multiplied by the number of patients that can benefit from the new information. The popEVPI is the maximum obtainable value of performing more research. It needs to exceed the cost of performing new research in order to proceed to the next step. This is a necessary but not sufficient condition to do more research |
| Which parameters are driving the uncertainty around the decision? | Expected value of partial perfect information (EVPPI) | EVPPI calculates the EVPI of a limited subset of parameters. The EVPPI guides the design of a future study by focusing the data collection on those parameters that are the most valuable to collect |
| What is the value of reducing uncertainty rather than eliminating it, per patient? | Expected value of sample information (EVSI) | EVSI is the expected value of reduction in uncertainty by collection of a limited subset of parameters in a study with limited sample size, which depends on the sample size of the envisioned trial |
| What is the value of reducing uncertainty, considering all patients that could benefit? | Population expected value of sample information (popEVSI) | popEVSI is the EVSI per patient multiplied by the number of patients that can benefit from the new information |
| Determine the ‘’cost’’ of doing more research | Resources for new study + foregone benefit | Cost of a new study includes the resources required to perform the study, the foregone benefit due to delayed implementation of a potentially beneficial intervention, and the foregone benefit due to allocation to a suboptimal strategy in an RCT |
| Does the information provided by a new trial justify its cost? | Expected net benefit of sampling (ENBS): popEVSI of the trial – Cost of the trial | ENBS is the expected net benefit of reducing uncertainty by collection of data depending on sample size of the trial. ENBS needs to exceed zero in order to justify performing the trial |
| Which trial design is optimal? | Compare the ENBS of different trial protocols | Choose the trial design that maximises the ENBS. Choices are the study design, inclusion/exclusion criteria, sample size, assignment ratio, criteria for adaptive design |
Functions of “net value” used in health decision sciences and health technology assessment: Where: (1)HB is the health benefit, ideally integrating life expectancy and quality of life (e.g. QALYs) (2)C is the total costs, including healthcare and non-healthcare costs (3)WTP: society’s willingness-to-pay in monetary units for one unit of health |
Willan and Kowgier compared value of information methods to traditional power calculations [ Example: A randomized clinical trial (RCT) funded by the Canadian Institute of Health Research (CIHR) investigating early vs late external cephalic version (ECV) for pregnant women presenting with a fetus in breech position. Primary outcome: Non-Caesarean delivery Sample Size Calculation: The investigators of the trial used evidence from a pilot study (n = 116 in both arms, where the proportion of non-Caesarean deliveries in the early ECV arm was 35.3% compared to 28.4% in the late ECV arm) [ Sample Size: 730 patients per arm This large trial was successfully funded by CIHR and completed in 2008 [ Estimating Value: The prior distribution of the incremental net benefit was estimated based on the pilot data (probability difference (41/116 – 33/116)) combined with the assumed societal willingness-to-pay of $1,000 to achieve a non-Caesarean delivery. To estimate the total number of patients affected by the decision, a time horizon of 20 years and annual North American incidence of 100,000 breech presentations was assumed Sample Size Calculation: A decision model was developed to estimate the effects of both strategies based on the published pilot data. Next the uncertainty around the decision was simulated and the expected value that can be gained by reducing uncertainty (EVPPI) was calculated. This expected value of new evidence minus the cost of collecting this information yielded the expected net benefit of further research (ENBS). The sample size that maximizes the ENBS was selected as the optimal sample size. Sample Size: 345 patients per arm The value-based approach would have resulted in a 52.7% reduction in trial sample size The required trial budget would be reduced from $2,836,000 to $1,604,000 (43.4% reduction) The expected net monetary benefit of the trial would increase from $179,000 to $736,383 (around 4 times higher) Note that the two approaches take different perspectives allowing the value-based approach to require a lower sample size than the 730 patients required to achieve statistical significance in the error-driven approach. The value-based approach does not aim to achieve statistical significance. Instead, it optimizes the trade-off between collecting more information, which is costly, and making an incorrect decision about the best treatment. The value-based approach considers that a decision can be made between two treatments, even if the difference between them on some clinically-relevant outcome is not statistically significant [ Note that Willan and Kowgier [ |