Abstract:Basket designs are prospective clinical trials that are devised with the hypothesis that the presence of selected molecular features determine a patient's subsequent response to a particular "targeted" treatment strategy. Basket trials are designed to enroll multiple clinical subpopulations to which it is assumed that the therapy in question offers beneficial efficacy in the presence of the targeted molecular profile. The treatment, however, may not offer acceptable efficacy to all subpopulations enrolled. Mor… Show more
“…Previous works in MEM assume information sharing can occur between any two baskets and the amount of information sharing is proportional to the pairwise similarity between baskets. 14,[19][20][21] We refer to these approaches as "global-MEM." Under global-MEM, the posterior distribution for the response probability of basket b is…”
We propose an information borrowing strategy for the design and monitoring of phase II basket trials based on the local multisource exchangeability assumption between baskets (disease types). In our proposed local‐MEM framework, information borrowing is only allowed to occur locally, that is, among baskets with similar response rate and the amount of information borrowing is determined by the level of similarity in response rate, whereas baskets not considered similar are not allowed to share information. We construct a two‐stage design for phase II basket trials using the proposed strategy. The proposed method is compared to competing Bayesian methods and Simon's two‐stage design in a variety of simulation scenarios. We demonstrate the proposed method is able to maintain the family‐wise type I error rate at a reasonable level and has desirable basket‐wise power compared to Simon's two‐stage design. In addition, our method is computationally efficient compared to existing Bayesian methods in that the posterior profiles of interest can be derived explicitly without the need for sampling algorithms. R scripts to implement the proposed method are available at
https://github.com/yilinyl/Bayesian-localMEM.
“…Previous works in MEM assume information sharing can occur between any two baskets and the amount of information sharing is proportional to the pairwise similarity between baskets. 14,[19][20][21] We refer to these approaches as "global-MEM." Under global-MEM, the posterior distribution for the response probability of basket b is…”
We propose an information borrowing strategy for the design and monitoring of phase II basket trials based on the local multisource exchangeability assumption between baskets (disease types). In our proposed local‐MEM framework, information borrowing is only allowed to occur locally, that is, among baskets with similar response rate and the amount of information borrowing is determined by the level of similarity in response rate, whereas baskets not considered similar are not allowed to share information. We construct a two‐stage design for phase II basket trials using the proposed strategy. The proposed method is compared to competing Bayesian methods and Simon's two‐stage design in a variety of simulation scenarios. We demonstrate the proposed method is able to maintain the family‐wise type I error rate at a reasonable level and has desirable basket‐wise power compared to Simon's two‐stage design. In addition, our method is computationally efficient compared to existing Bayesian methods in that the posterior profiles of interest can be derived explicitly without the need for sampling algorithms. R scripts to implement the proposed method are available at
https://github.com/yilinyl/Bayesian-localMEM.
“…However straightforward, collections of separate studies do not account for any possible similarities in the response between tumors. This approach is known to alleviate possible bias, but at the same time may lead to loss of power especially in low sample size cases, which are frequent for cancer molecular characterization (Kane et al, 2019) In this view, Thall et al (2003) first proposed a Bayesian hierarchical modelling (BHM) approach for a phase II sarcoma trial with multiple subtypes, each corresponding to one arm, which allows borrowing strength of information (i.e., pooling data) between the different arms. This approach introduces a set of random effects to capture arm-specific drug responses and model them as independent random variables following a Gaussian distribution with mean µ and standard deviation σ.…”
Phase II basket trials are popular tools to evaluate efficacy of a new treatment targeting genetic alteration common to a set of different cancer histologies. Efficient designs are obtained by pooling data from the different arms (e.g., cancer histologies) via Bayesian hierarchical modelling, with a variance parameter controlling the strength of shrinkage of each arm treatment effect to the overall treatment effect. One critical aspect of this approach is that prior choice on the variance plays a major role in determining the strength of shrinkage and impacts the operating characteristics of the design. We review the priors most commonly adopted in previous works and compare them with the recently introduced penalized complexity (PC) priors. Our simulation study shows comparable behaviour for the PC prior and the gold standard choice half-t prior, with the former performing better in the homogeneous scenario where all histologies respond similarly to the treatment. We argue that PC priors offer advantages over other priors because they allow the user to handle the degree of shrinkage by means of only one parameter and can be elicited based on clinical opinion when available.
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