The prerequisites for the courses are:
- a basic knowledge of algebraic topology (fundamental group, singular homology, CW-complexes or simplicial spaces),
- a basic knowledge of homological algebra (Ext and Tor in module categories),
- a basic knowledge of the homology of groups (algebraic and topological definition, basic properties).
An idea of what a spectral sequence is could also help.
Preparation to the master classes
The following two documents roughly cover the basics of group homology and spectral sequences. The solutions of some of the exercises might be discussed in the exercise sessions, if needed.
The homology of groups, part I : basic theory
The homology of groups, part II : spectral sequences
