Lectures

The course comprises 10 lectures for 1RT705 and additional 4 lectures for 1RT003.

Lecture Lecturer Reading Slides
Recording and discussion forum
Recording from last year
1. Introduction, probabilistic modelling NW [B] 1.1-1.2.3, 8.2-8.2.1 (one page, not including 8.2.1) pdf Download pdf Lecture 1 L1 -2020
2. Conjugate prior, Binomial-Beta conjugate pair, Multivariate Gaussian distribution NW [B] 2.1, 2.3.1-2.3.6, 2.4, [LWLS] 9.A, Formula sheet for the Gaussian distribution Download Formula sheet for the Gaussian distribution  pdf Download pdf Lecture 2 Last part of L1 above and parts of L2 below
3. Bayesian linear regression, marginal likelihood NW [B] 3.3-3.4, [LWLS] 9.1-9.2 pdf Download pdf Lecture 3 L2 -2020
4. Gaussian processes I (only 1RT003) AR [LWLS] 9.3, [B] 6.4.1, 6.4.2 pdf Download pdf Lecture 4 L7 -2020
5. Gaussian processes II (only 1RT003) AR pdf Download pdf Lecture 5 L8 -2020
6. Bayesian graphical models AR [B] 8, 8.1, 8.2 pdf Download pdf  Lecture 6 L3 -2020
7. Monte Carlo methods JS [B] 11, 11.1.4, 11.2-11.3 pdf Download pdf Lecture 7 L4 -2020
8. Markov Random Fields, Factor Graphs NW [B] 8.3 - 8.3.3, 8.4.3 pdf Download pdf Lecture 8 L5 -2020
9. Message passing NW [B] 8.4-8.4.4, 10.7.2* pdf Download pdf Lecture 9 Last part of L5 above and factor graph example in L6 below.
10. Variational inference (only 1RT003) JS [B] 1.6.1, 10-10.1.1, 10.3-10.3.1 pdf Download pdf Lecture 10 L6 -2020
11. Unsupervised learning TS [B] 2.5, 12.1, 12.2 (but not 12.2.1-4) 
pdf Download pdf Lecture 11 L9 -2020
12. Semi-supervised learning and generative models TS [LWLS] 10.1, 10.3 pdf Download pdf Lecture 12 New this year
13. Variational autoencoder (only part of 1RT003) TS [KW] 1-2.4 pdf Download pdf Lecture 13 L10 -2020
14. Summary / guest lecture with Agrin Hilmkil, Storytel NW pdf Download pdf Lecture 14

(you need to be enrolled to the course and logged in to access the recording)


Lecture 4, 5, 10, 13 covers material which is part of the course content of 1RT003 only. Note that in the schedule the lectures are numbered according to the table above, also for 1RT705.

NW = Niklas Wahlström

JS = Jens Sjölund

AR = Antonio Ribeiro

TS = Thomas Schön

Note that recorded lectures from previous year covers the material in different order and there might admin info in these which might be obsolete.

* =  Bishop explain approximate inference (using Expectation propagation) in graphs in a quite complicated manner. I will give a (hopefully) more intuitive version in the lecture.