Projects per year
Abstract
We propose a new method for conducting Bayesian prediction that delivers accurate predictions without correctly specifying the unknown true data generating process. A prior is defined over a class of plausible predictive models. After observing data, we update the prior to a posterior over these models, via a criterion that captures a user-specified measure of predictive accuracy. Under regularity, this update yields posterior concentration onto the element of the predictive class that maximizes the expectation of the accuracy measure. In a series of simulation experiments and empirical examples, we find notable gains in predictive accuracy relative to conventional likelihood-based prediction.
Original language | English |
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Pages (from-to) | 517-543 |
Number of pages | 27 |
Journal | Journal of Applied Econometrics |
Volume | 36 |
Issue number | 5 |
DOIs | |
Publication status | Published - Aug 2021 |
Keywords
- Loss-based Bayesian forecasting
- Proper scoring rules
- Stochastic volatility
- Expected shortfall
- Murphy diagram
- M4 forecasting competition
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Loss-based Bayesian Prediction
Maneesoonthorn, O., Martin, G., Frazier, D. & Hyndman, R.
19/06/20 → 18/06/25
Project: Research
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Consequences of Model Misspecification in Approximate Bayesian Computation
Australian Research Council (ARC)
1/02/20 → 31/12/24
Project: Research
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The Validation of Approximate Bayesian Computation: Theory and Practice
Martin, G., Frazier, D., Renault, E. & Robert, C.
Australian Research Council (ARC), Monash University, Brown University, Université Paris Dauphine (Paris Dauphine University)
1/02/17 → 31/12/21
Project: Research