Code
Data
Introduction
Selecting priors
Bayesian theory
Bayesian computation
- Gibbs – toy example
- Gibbs – simple linear regression
- Gibbs – multiple linear regression
- Slice sampling
- Step-by-step illustration of Metropolis sampling
- Visualization of various MCMC algorithms
- Metropolis – logistic regression
- Metropolis – extreme value analysis with MCMC diagnostics
- Block Metropolis – logistic regression
- Metropolis-Hastings – geostatistics
- HMC- logistic regression
- Simple linear regression in JAGS
- Poisson-gamma model in JAGS
- Example of poor convergence
- Example of good convergence
- ABC – beta/binomial
- ABC – SIR
Handling large datasets
- Variational Bayes – linear regression
- Variational Bayes – logistic regression
- ADAM
- SGMCMC – logistic regression
Hierarchical models
- Bayesian LASSO
- Prior predictive checks for logistic regression
- Probit regression
- Random effects logistic regression
- Disease modeling
- Bayesian inverse modeling
- Missing and censored data
Model fit
- Cross validation
- Bayesian multiple testing
- Bayesian R^2
- DIC/WAIC
- Posterior predictive checks
- Posterior predictive checks for censored data
Machine learning
- Stochastic search variable selection
- Regression with horseshoe priors
- Generalized additive model
- Bayesian feed-forward neural network (gradient derivation and numerical confirmation)
- Prior for a PDF
- Estimating a PDF with a finite mixture of normals
- Regression with mixture of normal residuals
Additional data and example are available here.