Unobserved variables : models and misunderstandings

The classical statistical problem typically involves a probability distribution which depends on a number of unknown parameters. The form of the distribution may be known, partially or completely, and inferences have to be made on the basis of a sample of observations drawn from the distribution; of...

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Autor principal: Bartholomew, David J., 1930-
Format: Livre numérique
Idioma:Anglais
Publicat: Berlin, Heidelberg : Springer Berlin Heidelberg [20..].
Cham : Springer Nature
Edició:1st ed. 2013.
Col·lecció:SpringerBriefs in Statistics
Accés en línia:Accès sur la plateforme de l'éditeur
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Nota: Archives Springer e-books (Licence nationale)
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Edition sous un autre format:• Unobserved Variables, Models and Misunderstandings, by David J. Bartholomew, Berlin (Heidelberg), Springer, 2013, 1 vol. (86 p.), SpringerBriefs in Statistics, 978-3-642-39911-4
• Unobserved Variables, Texte imprimé, 9783642399138
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505 1 |a 1.Unobserved Variables 2.Measurement, Estimation and Prediction 3.Simple Mixtures 4.Models for Ability 5.A General Latent Variable Model 6.Prediction of Latent Variables 7.Identifiability 8.Categorical Variables 9.Models for Time Series 10.Missing Data 11.Social Measurement 12.Bayesian and Computational Methods 13.Unity and Diversity 
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520 |a The classical statistical problem typically involves a probability distribution which depends on a number of unknown parameters. The form of the distribution may be known, partially or completely, and inferences have to be made on the basis of a sample of observations drawn from the distribution; often, but not necessarily, a random sample. This brief deals with problems where some of the sample members are either unobserved or hypothetical, the latter category being introduced as a means of better explaining the data. Sometimes we are interested in these kinds of variable themselves and sometimes in the parameters of the distribution. Many problems that can be cast into this form are treated. These include: missing data, mixtures, latent variables, time series and social measurement problems. Although all can be accommodated within a Bayesian framework, most are best treated from first principles 
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