2020
DOI: 10.1002/pst.2065
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Use of a two‐sided tolerance interval in the design and evaluation of biosimilarity in clinical studies

Abstract: SummaryIn assessing biosimilarity between two products, the question to ask is always “How similar is similar?” Traditionally, the equivalence of the means between products is the primary consideration in a clinical trial. This study suggests an alternative assessment for testing a certain percentage of the population of differences lying within a prespecified interval. In doing so, the accuracy and precision are assessed simultaneously by judging whether a two‐sided tolerance interval falls within a prespecif… Show more

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Cited by 2 publications
(1 citation statement)
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“…In this study, a two-sided tolerance interval test is considered. As pointed out by Chiang et al [4], there must be two unknown parameters θ L and θ U leading to P(θ L <X<θ U )�γ. Therefore, when being linked to the prespecified acceptable interval, one of the following four situations must be true: (i) c L �θ L and θ U �c U , which is what we expect; (ii) θ L �c L and θ U �c U , which must indicate that the expectation of X has a negative bias from our expectation; (iii) c L �θ L and c U �θ U , which must indicate that the expectation of X has a positive bias from our expectation; and (iv) θ L <c L and c U <θ U , which must indicate that the variability of X exceeds what we expected.…”
Section: Introductionmentioning
confidence: 99%
“…In this study, a two-sided tolerance interval test is considered. As pointed out by Chiang et al [4], there must be two unknown parameters θ L and θ U leading to P(θ L <X<θ U )�γ. Therefore, when being linked to the prespecified acceptable interval, one of the following four situations must be true: (i) c L �θ L and θ U �c U , which is what we expect; (ii) θ L �c L and θ U �c U , which must indicate that the expectation of X has a negative bias from our expectation; (iii) c L �θ L and c U �θ U , which must indicate that the expectation of X has a positive bias from our expectation; and (iv) θ L <c L and c U <θ U , which must indicate that the variability of X exceeds what we expected.…”
Section: Introductionmentioning
confidence: 99%