Lectures

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

Lecture Lecturer Reading Slides
Recordings 2021
Recordings 2020
F1 Introduction, probabilistic modeling NW [B] 1.1-1.2.3

pdf Download pdf

L1-2021 L1 -2020F
F2 Conjugate prior, Binomial-Beta pair, Multivariate Gaussian NW [B] 2.1, 2.3.1-2.3.6, 2.4, [LWLS] 9.A, Gaussian distribution formulas Download Gaussian distribution formulas  pdf Download pdf L2-2021 Last part of L1 above and parts of L2 below
F3 Bayesian linear regression, marginal likelihood NW [B] 3.3-3.4, [LWLS] 9.1-9.2 pdf Download pdf L3-2021 L2 -2020
F4 Bayesian graphical models NW [B] 8, 8.1, 8.2 pdf Download pdf notes Download notes poll results Links to an external site. L6-2021 L3 -2020
F5 Monte Carlo methods JS [B] 11, 11.1.4, 11.2-11.3 pdf Download pdf L7-2021 L4 -2020
F6 Factor Graphs and message passing (discrete) NW [B] 8.4.3, 8.4-8.4.4 pdf Download pdf

L8-2021 (only factor graphs) and L9-2021

L5 -2020
F7  Message passing (Gaussian) and  moment matching NW  [B] 10.7.2*, (13.3)
Gaussian distribution formulas Download Gaussian distribution formulas 
pdf Download pdf

L9-2021 (2nd part)

 

Guest lecture: Better priors for everyone, Arto Klami, University of Helsinki Abstract pdf Download pdf

 

F8 Gaussian processes I (only 1RT003) ZZ [LWLS] 9.3, [B] 6.4.1, 6.4.2 lecture_gp_handout.pdf Download lecture_gp_handout.pdf L4-2021 L7 -2020
F9 Gaussian processes II (only 1RT003) ZZ Lecture note and codes Links to an external site. lecture_gp_handout.pdf Download lecture_gp_handout.pdf L5-2021 L8 -2020
F10 Variational inference (only 1RT003) JS [B] 1.6.1, VI tutorial Links to an external site. pdf Download pdf L10-2021 L6 -2020
F11 Unsupervised learning TS [B] 2.5, 12.1, 12.2 (but not 12.2.1-4) 
pdf Download pdf L11-2021 L9 -2020
F12 Semi-supervised learning and generative models TS [LWLS] 10.1, 10.3 pdf Download pdf L12-2021 New in 2021
F13 Variational autoencoder (only part of 1RT003) DG [KW] 1-2.4 pdf Download pdf L13-2021 L10 -2020
F14 Summary NW pdf Download pdf

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Lectures F8, F9, F10, F13 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
ZZ = Zheng Zhao
TS = Thomas Schön
DG = Daniel Gedon

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

* =  Bishop explains approximate inference (using Expectation propagation) in graphs in a quite complicated manner. The lecture follows a different approach. The exposition of time series in the lectures is also simpler than Bishop's.