Asymptotically minimax regret procedures in regression model selection and the magnitude of the dimension penalty.
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Publication:1848845
DOI10.1214/aos/1015957473zbMath1105.62356OpenAlexW1587154490MaRDI QIDQ1848845
Alexander Goldenshluger, Eitan Greenshtein
Publication date: 14 November 2002
Published in: The Annals of Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1214/aos/1015957473
Multivariate distribution of statistics (62H10) Linear regression; mixed models (62J05) Minimax procedures in statistical decision theory (62C20)
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A predictive deviance criterion for selecting a generative model in semi-supervised classification, Asymptotically minimax regret procedures in regression model selection and the magnitude of the dimension penalty.
Cites Work
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- Asymptotic properties of criteria for selection of variables in multiple regression
- Selection of the number of regression variables; A minimax choice of generalized FPE
- Admissible selection of an accurate and parsimonious normal linear regression model
- Estimating the dimension of a model
- Model selection and prediction: Normal regression
- Asymptotically minimax regret procedures in regression model selection and the magnitude of the dimension penalty.
- The risk inflation criterion for multiple regression
- How Many Variables Should be Entered in a Regression Equation?
- Selection of Variables in Multiple Regression: Part II. Chosen Procedures, Computations and Examples
- An optimal selection of regression variables
- The Predictive Sample Reuse Method with Applications
- On the relationship between the sample size and the number of variables in a linear regression model
- Some Comments on C P
- A new look at the statistical model identification