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Bayesian StairwayPlot for Inferring Single Population Demographic Histories From Site Frequency Spectra
Sebastian Höhna1,2, Ana Catalán3
1GeoBio-Center LMU, Ludwig-Maximilians-Universität München, Munich, Germany.
This study introduces a Bayesian implementation of the StairwayPlot method in RevBayes for estimating population demography from site frequency spectrum data. The Bayesian approach shows comparable accuracy to existing methods and offers flexibility in modeling demographic changes.
Area of Science:
- Population genetics
- Computational biology
- Evolutionary modeling
Background:
- Estimating complex demographic histories is crucial for understanding population evolution.
- The StairwayPlot method offers a flexible approach using site frequency spectrum data.
- Bayesian inference provides a powerful framework for demographic modeling.
Purpose of the Study:
- To implement the StairwayPlot method within the Bayesian software RevBayes.
- To compare the performance of the Bayesian implementation against existing Maximum Likelihood methods.
- To evaluate different prior distributions for population size changes and assess model selection strategies.
Main Methods:
- Utilized expected coalescent times and a multinomial likelihood function.
- Incorporated Bayesian Skyline Plot approaches with various prior distributions (i.i.d., GMRF, HMRF).
- Implemented leave-one-out cross-validation for model selection.
Main Results:
- The Bayesian StairwayPlot in RevBayes demonstrates comparable parameter accuracy to StairwayPlot2.
- Gaussian Markov Random Fields (GMRF) priors best model smoothly varying histories.
- Horseshoe Markov Random Fields (HMRF) priors are optimal for abruptly changing demographic histories.
- As few as 10 diploid individuals and 500k SNPs are sufficient for complex demographic inference.
Conclusions:
- The Bayesian implementation of StairwayPlot in RevBayes is a robust tool for demographic inference.
- Prior choice significantly impacts the accuracy of demographic history reconstruction.
- Empirical studies require careful consideration of sequence length, mutation rate, and potential biases.
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Probability Histograms
Relative Frequency Histogram
Distributions to Estimate Population Parameter
Frequency-dependent Selection
Hardy-Weinberg Principle
Estimating Population Standard Deviation

