What is the minimum sample size needed for Poisson Regression?
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The minimum sample size needed for Poisson Regression can be determined using an exact approach that reduces infinite evaluations of coverage probability to finite evaluations . This reduction is based on the discovery that the minimum coverage probability with respect to a Poisson parameter bounded in an interval is attained at a discrete set of finite values . Computational mechanisms have been developed to further reduce the computational complexity . Additionally, a method has been proposed that compares Poisson distributed outcomes and calculates the sample size required to detect a given difference with a prespecified power . The proposed method is more intuitive, efficient, and less subjective than the normal approximation method .
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The paper provides methods for calculating the sample size required for testing hypotheses about the parameters in Poisson regression, but it does not explicitly state the minimum sample size needed. | |
5 Citations | The provided paper does not mention anything about the minimum sample size needed for Poisson Regression. |
The provided paper does not mention the minimum sample size needed for Poisson Regression. | |
6 Citations | The provided paper does not specifically mention the minimum sample size needed for Poisson Regression. The paper focuses on developing an exact approach for determining the minimum sample size for estimating a Poisson parameter. |
Open access•Posted Content | The provided paper does not specifically mention the minimum sample size needed for Poisson Regression. |
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