Estimating probability of occurrence of the most likely multinomial event

Related Items (1)

On the asymptotic distribution of the multinomial maximum with an increasing number of classes

Cites Work

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Multi-stage point and interval estimation of the largest mean of k normal populations and the associated second-order properties
Subset complement addition upper bounds. An improved inclusion-exclusion method
A complete class theorem for statistical problems with finite sample spaces
Estimation of multinomial probabilities
Admissible and minimax estimation for the multinomial distribution and for k independent binomial distributions
Single-sample Bayes and empirical Bayes rules for ranking and estimating multinomial probabilities
Further developments in estimation of the largest mean of K normal populations
Approximate Upper Percentage Points for Extreme Values in Multinomial Sampling
Some Problems of Simultaneous Minimax Estimation
The Problem of Estimation
Probability Inequalities for Multivariate Distributions with Dependence Structures
An empirical bayes estimate of multinomial probabilities
Simple Multivariate Inequalities Using Association
On the Distribution of the Maximum Frequency of a Multinomial Distribution
Diversity as a Concept and its Measurement
An inequality involving multinomial probabilities
Interval Estimation of the Largest Mean of k Normal Populations with Known Variances
Estimation of the Larger Translation Parameter
A Property of the Multinomial Distribution
On Selecting the Most Probable Category
On the Admissible Estimators for Certain Fixed Sample Binomial Problems
Simultaneous Estimation of Multinomial Cell Probabilities
Measurement of Diversity
Inequalities: theory of majorization and its applications

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