Abstract:Background/Aims When participants in individually randomized group treatment trials are treated by multiple clinicians or in multiple group treatment sessions throughout the trial, this induces partially nested clusters which can affect the power of a trial. We investigate this issue in the Whole Health Options and Pain Education trial, a three-arm pragmatic, individually randomized clinical trial. We evaluate whether partial clusters due to multiple visits delivered by different clinicians in the Whole Health… Show more
“…These sessions were led by three community practitioners, each treating 10 patients on average (). Because patients were treated by the same practitioner across all sessions, this study is a standard IRGT rather than a cross‐classified IRGT; therefore the more specialized multiple membership model 30 is not applicable in this context. Participants in the control arm received individual treatment and therefore clustering was absent in the control arm.…”
An important consideration in the design and analysis of randomized trials is the need to account for outcome observations being positively correlated within groups or clusters. Two notable types of designs with this consideration are individually randomized group treatment trials and cluster randomized trials. While sample size methods for testing the average treatment effect are available for both types of designs, methods for detecting treatment effect modification are relatively limited. In this article, we present new sample size formulas for testing treatment effect modification based on either a univariate or multivariate effect modifier in both individually randomized group treatment and cluster randomized trials with a continuous outcome but any types of effect modifier, while accounting for differences across study arms in the outcome variance, outcome intracluster correlation coefficient (ICC) and the cluster size. We consider cases where the effect modifier can be measured at either the individual level or cluster level, and with a univariate effect modifier, our closed‐form sample size expressions provide insights into the optimal allocation of groups or clusters to maximize design efficiency. Overall, our results show that the required sample size for testing treatment effect heterogeneity with an individual‐level effect modifier can be affected by unequal ICCs and variances between arms, and accounting for such between‐arm heterogeneity can lead to more accurate sample size determination. We use simulations to validate our sample size formulas and illustrate their application in the context of two real trials: an individually randomized group treatment trial (the AWARE study) and a cluster randomized trial (the K‐DPP study).
“…These sessions were led by three community practitioners, each treating 10 patients on average (). Because patients were treated by the same practitioner across all sessions, this study is a standard IRGT rather than a cross‐classified IRGT; therefore the more specialized multiple membership model 30 is not applicable in this context. Participants in the control arm received individual treatment and therefore clustering was absent in the control arm.…”
An important consideration in the design and analysis of randomized trials is the need to account for outcome observations being positively correlated within groups or clusters. Two notable types of designs with this consideration are individually randomized group treatment trials and cluster randomized trials. While sample size methods for testing the average treatment effect are available for both types of designs, methods for detecting treatment effect modification are relatively limited. In this article, we present new sample size formulas for testing treatment effect modification based on either a univariate or multivariate effect modifier in both individually randomized group treatment and cluster randomized trials with a continuous outcome but any types of effect modifier, while accounting for differences across study arms in the outcome variance, outcome intracluster correlation coefficient (ICC) and the cluster size. We consider cases where the effect modifier can be measured at either the individual level or cluster level, and with a univariate effect modifier, our closed‐form sample size expressions provide insights into the optimal allocation of groups or clusters to maximize design efficiency. Overall, our results show that the required sample size for testing treatment effect heterogeneity with an individual‐level effect modifier can be affected by unequal ICCs and variances between arms, and accounting for such between‐arm heterogeneity can lead to more accurate sample size determination. We use simulations to validate our sample size formulas and illustrate their application in the context of two real trials: an individually randomized group treatment trial (the AWARE study) and a cluster randomized trial (the K‐DPP study).
“…This is particularly relevant in aging related research involving older persons in congregate settings. Such circumstances by their nature tend to involve interdependency and examples of studies involving clusterrandomized trials 33,34 , pseudo cluster randomization 35,36 , group composition designs 37 and individu ally randomized but groupdelivered trials 38,39 exist. For example, herd immunity can affect the analysis of vaccine efficacy 40 , as discussed in 'Clusterrandomized controlled trials'.…”
Investigators traditionally use randomized designs and corresponding analysis procedures to make causal inferences about the effects of interventions, assuming independence between an individual's outcome and treatment assignment and the outcomes of other individuals in the study. Often, such independence may not hold. We provide examples o f i nt erdependency in model organism studies and human trials and group effects in aging research and then discuss methodologic issues and solutions. We group methodologic issues as they pertain to (1) singlestage individually randomized trials; (2) clusterrandomized controlled trials; (3) pseudo clusterrandomized trials; (4) individually randomized group treatment; and(5) twostage randomized designs. Although we present possible strategies for design and analysis to improve the rigor, accuracy and reproducibility of the science, we also acknowledge realworld constraints. Consequences of nonadherence, differential attrition or missing data, unintended exposure to multiple treatments and other practical realities can be reduced with careful planning, proper study designs and best practices.Investigators traditionally use randomized trials, or experiments, and corresponding analysis to make causal inferences about the effects of interventions, assuming independence between an individual's out come and treatment assignment and other individuals' outcomes in the study. In aging research, however, this assumption of independence is not always valid. Examples of interdependency include interference 1 , group composition effects 2 and clusters and nesting 3 . These issues require attention because they may violate the assumptions of causal
“…Existing literature shows that determining ICCs during the design or early implementation can be crucial to the eventual treatment effect estimation. 25 Our method can be particularly valuable in understanding factors that contribute to dispersed responses within clusters and may potentially improve implementation and dissemination of interventions during their rollout or for a future intervention design. Fourth, our methods contribute to a different aspect of understanding the heterogeneous treatment effect, which usually means the heterogeneous responses to intervention due to preexisting individual or cluster features.…”
Background: Heterogeneous outcome correlations across treatment arms and clusters have been increasingly acknowledged in cluster randomized trials with binary endpoints, where analytical methods have been developed to study such heterogeneity. However, cluster-specific outcome variances and correlations have yet to be studied for cluster randomized trials with continuous outcomes. Methods: This article proposes models fitted in the Bayesian setting with hierarchical variance structure to quantify heterogeneous variances across clusters and explain it with cluster-level covariates when the outcome is continuous. The models can also be extended to analyzing heterogeneous variances in individually randomized group treatment trials, with arm-specific cluster-level covariates, or in partially nested designs. Simulation studies are carried out to validate the performance of the newly introduced models across different settings. Results: Simulations showed that overall the newly introduced models have good performance, reporting low bias and approximately 95% coverage for the intraclass correlation coefficients and regression parameters in the variance model. When variances are heterogeneous, our proposed models had improved model fit over models with homogeneous variances. When used to analyze data from the Kerala Diabetes Prevention Program study, our models identified heterogeneous variances and intraclass correlation coefficients across clusters and examined cluster-level characteristics associated with such heterogeneity. Conclusion: We proposed new hierarchical Bayesian variance models to accommodate cluster-specific variances in cluster randomized trials. The newly developed methods inform the understanding of how an intervention strategy is implemented and disseminated differently across clusters and can help improve future trial design.
scite is a Brooklyn-based organization that helps researchers better discover and understand research articles through Smart Citations–citations that display the context of the citation and describe whether the article provides supporting or contrasting evidence. scite is used by students and researchers from around the world and is funded in part by the National Science Foundation and the National Institute on Drug Abuse of the National Institutes of Health.