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Normal approximation to Poisson distributionCourse Topic(s): Probability | Continuous Distributions, normal | Discrete Distribution, Poisson | Convergence Theorems, central limit theorem Normal Approximation to Poisson is justified by the Central Limit Theorem. If \(Y\) denotes the number of events occurring in an interval with mean \(\lambda\) and variance \(\lambda\), and \(X_1, X_2,\ldots, X_\ldots\) are independent Poisson random variables with mean 1, then the sum of \(X\)'s is a Poisson random variable with mean \(\lambda\). This site provides analytical description of this fact and includes an example. Resource URL: https://onlinecourses.science.psu.edu/stat414/node/180 To rate this resource on a 1-5 scheme, click on the appropriate icosahedron:
Creator(s): PSU STAT 415 Instructors Contributor(s): PSU STAT 415 Instructors This resource was cataloged by Ivo Dinov Publisher:The Pennsylvania State University Resource copyright: Penn State University This review was published on September 19, 2012
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