Poisson Sampling Distribution Generator
This page, created by Richard Lowry of Vassar College, generates a Poisson distribution, as approximated by the binomial. After clicking continue, users must enter the sample size (n>39) and probability of success (between 0.0 and 0.2, inclusive). A
Lowry, Richard
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Independent Candidates in a Parliamentary Election in India: A Poisson Regression Model
The paper attempts to explain the number of independent candidates in Indian parliamentary election in the year 2004. The statistical models developed are applications and generalizations of Poisson and Negative Binomial distributions.
Bhattacharya, Kaushik
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Bias reduction for low-statistics PET: maximum likelihood reconstruction with a modified Poisson distribution. [PDF]
Van Slambrouck K +6 more
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Unjustified Poisson assumptions lead to overconfident estimates of the effective reproductive number. [PDF]
Němcová B +4 more
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Estimating marginal effects with zero-inflated models: A tutorial with the R package mzim. [PDF]
Li C, Kwok OM, Lawrence T.
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Rethinking viral evolution: How BIAS mechanisms and Gamma-Poisson overdispersion redefine lethal mutagenesis. [PDF]
Wang D, Zhang X, Chang Q.
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From Expected Goals to Scoring at Least Once: An Event-Specific Summary of Aggregated Bernoulli Risk. [PDF]
Górecki T.
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Spatiotemporal Modeling Approach to Mapping Geographic and Temporal Variation in Cancer Incidence Rates for US Counties. [PDF]
Liu B +7 more
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Laplace Transform-Based Nonparametric Test of Exponentiality against DMRL class with preservation under the Homogeneous Poisson Shock Model and applications in survival analysis and reliability. [PDF]
El-Atfy ES +5 more
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Marginal regression models for clustered count data based on zero-inflated Conway-Maxwell-Poisson distribution with applications. [PDF]
Choo-Wosoba H, Levy SM, Datta S.
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