Statistical Methods for Linguistics and Psychology
Welcome to The 3rd Summer School on Statistical Methods for Linguistics and Psychology, SMLP 2019!
Keynote lectures/ The following are confirmed speakers:
- Julia Haaf, on modeling individual differences
- Douglas Bates, title to be announced
- Reinhold Kliegl, title to be announced
- Paul Buerkner, ordinal regression
Funding: This summer school is funded by the DFG and is part of the SFB “Limits of Variability in Language”.
- Application deadline:
EXPIRED for 2019! - Timeframe:
09 - 13th, September 2019 - Location:
Campus Griebnitzsee, University of Potsdam
Curriculum
Introductory frequentist statistics
Topics to be covered:
- Very basic R usage, basic probability theory, random variables (RVs),
- including jointly distributed RVs, probability distributions,
- including bivariate distributions
- Maximum Likelihood Estimation
- sampling distribution of mean
- Null hypothesis significance testing, t-tests, confidence intervals
- type I error, type II error, power, type M and type S errors
- An introduction to (generalized) linear models
- An introduction to linear mixed models
Introductory Bayesian statistics
Topics to be covered:
- Basic probability theory, random variable (RV) theory,
- including jointly distributed RVs
- probability distributions, including bivariate distributions
- Using Bayes' rule for statistical inference
- Introduction Markov Chain Monte Carlo
- Introduction to (generalized) linear models
- Introduction to hierarchical models
- Bayesian workflow
Advanced frequentist methods
Topics to be covered:
- Review of linear modeling theory
- Introduction to linear mixed models
- Model selection
- Contrast coding and visualizing partial fixed effects
- Shrinkage and partial pooling
- Visualization
- [If there is demand] Some new developments in linear mixed modeling in Julia
Advanced Bayesian methods
Topics will be some selection of the following topics:
- Review of basic theory
- Introduction to hierarchical modeling
- Multinomial processing trees
- Measurement error models
- Modeling censored data
- Meta-analysis
- Finite mixture models
- Model selection and hypothesis testing (Bayes factor and k-fold cross-validation)