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The success of Bayesian statistics is in large part the fruit of very clever algorithms and efficient implementations for drawing samples from complex, high-dimensional posterior distributions.
This unit covers:
- Markov Chain Monte Carlo methods, in particular:
+ simple Metropolis-Hastings and
+ Hamiltonian Monte Carlo
- common notions and diagnostics for assessing the quality of MCMC samples, such as:
+ $\hat{R}$
+ autocorrelation
+ effective sample size
+ traceplots
+ divergent transitions
- control parameters for `brms` model fits
We also take a peak at the Stan programming language.
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