The Importance of Prior Choice in Model Selection: a Density Dependence Example
James D. Lawrence, Dr. Robert B. Gramacy, Dr. Len Thomas, Prof., Stephen T. Buckland

TL;DR
This paper demonstrates how careful prior selection in Bayesian models significantly impacts the detection of density dependence and predictive accuracy in ecological data, using duck abundance as a case study.
Contribution
It introduces biologically motivated priors that improve model selection and prediction in density dependence analysis, highlighting the importance of prior choice.
Findings
Biologically motivated priors outperform previous priors in duck data analysis.
Prior choice affects the ability to detect density dependence.
Proper priors enhance predictive accuracy and reduce bias.
Abstract
We perform a Bayesian analysis on abundance data for ten species of North American duck, using the results to investigate the evidence in favour of biologically motivated hypotheses about the causes and mechanisms of density dependence in these species. We explore the capabilities of our methods to detect density dependent effects, both by simulation and through analyzes of real data. The effect of the prior choice on predictive accuracy is also examined. We conclude that our priors, which are motivated by considering the dynamics of the system of interest, offer clear advances over the priors used by previous authors for the duck data sets. We use this analysis as a motivating example to demonstrate the importance of careful parameter prior selection if we are to perform a balanced model selection procedure. We also present some simple guidelines that can be followed in a wide variety…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsGenetic and phenotypic traits in livestock · Bayesian Methods and Mixture Models · Statistical Methods and Bayesian Inference
