Machine Learning 1
General Information
 Machine Learning 1 is a 9 LP (9 ECTS) credits module.
 Machine Learning 1X is a 12 LP (12 ECTS) credits module.
Lectures period 
17.10.2022  18.02.2023 
Q&As 
Thursdays, 14:15  16:00 
Exercises 
Friday, 8:15  10:00 in room A151 
Lecture 
Tuesdays, 14:15  16:00 in room HE101 
Trainers 
KlausRobert Müller 
Jacob Kauffmann 

Contact 

ISIS 

Language 
English 
Frequently asked questions (FAQ):
I don't have a TU account yet, how do I connect to the course? On the ISIS course website, you can login with Guest Access (password: oVVWb1yS).
How to register for the course? There is no preregistration. Just come to the first lecture.
What are the prerequisites? There are no formal prerequisites. Good knowledge of linear algebra, calculus, probability theory, and programming, as well as some machine learning basics are however recommended.
I am from a different university, can I take this course? If you are not a student at TU and want to earn credit, you have to solicit ''Nebenhörerschaft''.
Prerequisites
The following are recommended prerequisites which are helpful but not necessary for taking the course:
 Good knowledge in linear algebra and calculus, as presented in the respective modules (German: Lineare Algebra, Analysis)
 Good knowledge in probability theory, as presented in the module stochastics (German: Elementare Stochastik)
 Good programming knowledge, programming in Python
 Machine learning basics (e.g. classification).
As a thematic preparation, it is possible to visit the Python course which is also accreditable as optional compulsory course parts.
Topics
The scheduled topics are:
 Bayesian ML
 Bayes Decision Theory
 Maximum Likelihood Estimation and Bayes Parameter Estimation
 Analyses
 Principal Component Analysis
 Linear Discriminant Analysis
 Machine Learning Theory
 Model Selection and Bias/Variance Tradeoff
 VC Dimension and Kernels
 Classification and Regression
 Support Vector Machines
Decision Trees & Random Forests
 Boosting
 Kernel Ridge Regression
 Neural Networks and Backpropagation
 Latent Variable Models
 kmeans Clustering
 Expectation Maximization
 Restricted Boltzmann Machines