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2019
DOI: 10.48550/arxiv.1908.00618
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Analyzing Basket Trials under Multisource Exchangeability Assumptions

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

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Cited by 2 publications
(2 citation statements)
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References 19 publications
(22 reference statements)
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“…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…”
Section: A Local Borrowing Strategymentioning
confidence: 99%
“…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…”
Section: A Local Borrowing Strategymentioning
confidence: 99%
“…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.…”
Section: Introductionmentioning
confidence: 99%