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- W2497646591 abstract "Publisher Summary This chapter discusses the estimation for the generalized power series distribution (GPSD) with two parameters and its application to binomial distribution. The binomial distribution has essentially two parameters π and n, of which n, is usually known and only π has to be estimated. However, certain cases might arise in which n is unknown, and both n and π have to be estimated. For instance, while experimenting with a radioactive substance, in addition to the mean number (μ = nπ) of disintegrating atoms, it may perhaps be of interest to know the number (n) of atoms capable of disintegration for the substance in fixed intervals of time for some specified solid angle and fit a model correspondingly. The chapter also explains the application of truncated binomial distributions. The computation procedure for simultaneous estimation for the complete binomial is discussed with reference to two examples, one on radioactive disintegrations and the second one on throwing of dice." @default.
- W2497646591 created "2016-08-23" @default.
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- W2497646591 date "1965-01-01" @default.
- W2497646591 modified "2023-09-27" @default.
- W2497646591 title "ESTIMATION FOR THE GENERALIZED POWER SERIES DISTRIBUTION WITH TWO PARAMETERS AND ITS APPLICATION TO BINOMIAL DISTRIBUTION**The results of this paper form a part of the work carried out by the author while he was at the Indian Statistical Institute and the University of Michigan." @default.
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- W2497646591 doi "https://doi.org/10.1016/b978-1-4832-3160-0.50026-9" @default.
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