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| Παλινδρόμηση Bayesian LASSO× | Μπεϋζιανή Πολλαπλή Γραμμική Παλινδρόμηση× | |
|---|---|---|
| Πεδίο | Στατιστική | Στατιστική |
| Οικογένεια | Regression model | Regression model |
| Έτος προέλευσης≠ | 2008 | 1971 |
| Δημιουργός≠ | Park & Casella | Arnold Zellner (econometric formulation); broader development by Harold Jeffreys and Gelman et al. |
| Τύπος≠ | Bayesian regularized regression | Bayesian parametric regression |
| Θεμελιώδης πηγή≠ | Park, T., & Casella, G. (2008). The Bayesian Lasso. Journal of the American Statistical Association, 103(482), 681–686. DOI ↗ | Gelman, A., Carlin, J. B., Stern, H. S., Dunson, D. B., Vehtari, A., & Rubin, D. B. (2013). Bayesian Data Analysis (3rd ed.). CRC Press. ISBN: 978-1439840955 |
| Εναλλακτικές ονομασίες | Bayesian LASSO, Bayesian L1 regression, double-exponential prior regression, Laplace prior regression | Bayesian MLR, Bayesian linear regression, Bayesian multivariate regression, conjugate normal-inverse-gamma regression |
| Συναφείς≠ | 5 | 6 |
| Σύνοψη≠ | Bayesian LASSO regression places double-exponential (Laplace) priors on regression coefficients, which is the Bayesian analogue of the classical LASSO penalty. It simultaneously shrinks small coefficients toward zero and performs soft variable selection, all within a coherent posterior inference framework that naturally quantifies parameter uncertainty through credible intervals. | Bayesian Multiple Linear Regression models a continuous outcome as a linear combination of several predictors, but instead of producing a single point estimate it yields a full posterior distribution over all regression coefficients and the error variance. This makes uncertainty quantification explicit and allows seamlessly incorporating prior knowledge from theory or previous studies. |
| ScholarGateΣύνολο δεδομένων ↗ |
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