Preliminary schedule of lectures
- Ordered sets. The definition of a lattice. (19.09)
- Examples of lattices. Sublattices (22.09)
- Homomorphisms and congruences (26.09)
- Ideals and filters (29.09)
- Complete lattices (3.10)
- Tarski-Davis theorem about fixed points (6.10)
- Closure operators and complete lattices (10.10, Ülo Reimaa)
- Algebraic lattices (13.10, Ülo Reimaa)
- Algebraic lattices (17.10)
- Dedekind-Macneille completion (20.10)
- Dedekind-Macneille completion (24.10)
- Modular lattices (27.10)
- Modular lattices (31.10)
- Modular lattices (3.11)
- Distributive lattices (7.11)
- Distributive lattices (10.11)
- Distributive lattices (14.11)
- Distributive lattices (17.11)
- Distributive lattices (21.11)
- Congruences (24.11)
- Congruences (28.11)
- Congruences (1.12)
- Congruences (5.12)
- Boolean lattices (8.12)
- Semimodular lattices (12.12)
- Semimodular lattices (15.12)
- Geometric lattices (19.12)
- Geometric lattices (22.12)
Lecture notes
Here are the lecture notes. If you find any mistakes in them, please let the lecturer know by e-mail.