| Literature DB >> 32611541 |
Yin Mo1,2,3,4, Cherry Lim5,4, James A Watson5,4, Nicholas J White5,4, Ben S Cooper5,4.
Abstract
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Mesh:
Year: 2020 PMID: 32611541 PMCID: PMC7327542 DOI: 10.1136/bmj.m2215
Source DB: PubMed Journal: BMJ ISSN: 0959-8138
Fig 1Effect of non-adherence on biocreep. Panels show four scenarios if consecutive non-inferiority trials (comparing standard-of-care versus treatment A; treatment A versus treatment B; treatment B versus treatment C; treatment C versus treatment D) were to be carried out at 100%, 90%, 80% and 70% adherence. X axis represents consecutive non-inferiority trials; y axis represents decrease in true efficacies of treatments A, B, C, and D compared with the initial standard-of-care treatment. Treatments A, B, C, and D are 10%, 20%, 30%, and 40% less effective than the standard of care, respectively. Dot sizes are probabilities (represented by percentages next to dots) for the new and inferior experimental treatment to be accepted as non-inferior at the end of each trial. For example, if 100% adherence is maintained in the trials (first panel), the probability of treatment A being accepted as the new standard of care is 2%. By contrast, when the consecutive trials are conducted with 70% adherence (last panel), treatment D has a 7% chance that it will be accepted as the new standard of care, when its true efficacy is 40% less than the current standard of care. This pattern of non-adherence is crossover (that is, in the 70% adherence scenario, 30% of participants from each arm cross over to the opposite arm)12
Fig 2Common patterns of non-adherence in clinical trials. The directed acyclic graphs show the causal pathways from treatment allocation to outcome, highlighting the mechanisms causing non-adherence to allocated treatments
Effect of different patterns of non-adherence on estimates of treatment difference and probability of claiming non-inferiority in a trial with time-fixed treatment and binary outcome (as explored in a simulation study12)
| Non-adherent population (experiment or control group) | Actual treatment received | Direction of influence of confounders | Intention-to-treat analysis | Per protocol analysis | |||
|---|---|---|---|---|---|---|---|
| Treatment estimate* | Probability of claiming non-inferiority† | Treatment estimate | Probability of claiming non-inferiority | ||||
|
| |||||||
| Both | Crossover | — | Towards 0 | Higher | Same | Same | |
| Both | Inferior to experiment and control‡ | — | Towards 0 | Higher | Same | Same | |
| Experiment | Crossover | — | Towards 0 | Higher | Same | Same | |
| Experiment | Inferior to experiment and control | — | Higher | Lower | Same | Same | |
| Control | Crossover | — | Towards 0 | Higher | Same | Same | |
| Control | Inferior to experiment and control | — | Towards 0 | Higher | Same | Same | |
|
| |||||||
| Both | Crossover | Increase probability of outcome and switch to experimental treatment | Towards 0 | Higher | Higher | Lower | |
| Both | Crossover | Increase probability of outcome and decrease the probability of switch to experimental treatment | Towards 0 | Higher | Lower | Higher | |
| Both | Inferior to experiment and control | Increase probability of outcome and taking up another inferior treatment | Towards 0 | Higher | Higher | Lower | |
| Both | Inferior to experiment and control | Increase probability of outcome and decrease the probability of taking up another inferior treatment | Towards 0 | Higher | Lower | Higher | |
| Experiment | Crossover | Increase probability of outcome and switch to experimental treatment | Towards 0 | Higher | Higher | Lower | |
| Experiment | Crossover | Increase probability of outcome and decrease the probability of switch to experimental treatment | Towards 0 | Higher | Lower | Higher | |
| Experiment | Inferior to experiment and control | Increase probability of outcome and taking up another inferior treatment | Higher | Lower | Higher | Lower | |
| Experiment | Inferior to experiment and control | Increase probability of outcome and decrease the probability of taking up another inferior treatment | Higher | Lower | Lower | Higher | |
| Control | Crossover | Increase probability of outcome and switch to experimental treatment | Towards 0 | Higher | Higher | Lower | |
| Control | Crossover | Increase probability of outcome and decrease the probability of switch to experimental treatment | Towards 0 | Higher | Lower | Higher | |
| Control | Inferior to experiment and control | Increase probability of outcome and taking up another inferior treatment | Lower | Higher | Higher | Lower | |
| Control | Inferior to experiment and control | Increase probability of outcome and decrease the probability of taking up another inferior treatment | Lower | Higher | Lower | Higher | |
Higher=non-adherence results in the estimated value to be higher than the true value; same=non-adherence results in the estimated value to be the same as the true value; lower=non-adherence results in the estimated value to be lower than the true value.
Estimate of treatment difference=experimental treatment efficacy estimate − control treatment efficacy estimate. This value was set to be −0.1 in the simulation such that the experimental treatment is actually inferior to the control treatment given that the non-inferiority margin was set to be 10%.
Probability of claiming non-inferiority is set to be 2.5% at 100% adherence.
Actual treatment received is another treatment inferior to both the control and experimental treatments (eg, placebo).
Fig 3Causal associations among factors related to non-adherence in hypothetical non-inferiority trial (as described in the worked example)
Fig 4Summary of data from hypothetical non-inferiority trial (as described in the worked example). Top panel shows the distribution of disease severity (range 0-1). Bottom panel shows the number of participants in each comparison group treated by one of two doctors used in the simulation
Fig 5Comparison of analysis methods for hypothetical non-inferiority trial (as described in the worked example). Dashed line=non-inferiority margin. Both intention-to-treat and per protocol analyses reject the null hypothesis and agree that the experimental treatment is not inferior to the control treatment. Inverse probability weighting and instrumental variable estimation, however, would not have concluded non-inferiority