| Course title | Lattice Theory and Universal Algebra |
|---|---|
| Course code | KAG/TSUAA |
| Organizational form of instruction | Lecture + Exercise |
| Level of course | Master |
| Year of study | not specified |
| Semester | Winter |
| Number of ECTS credits | 4 |
| Language of instruction | English |
| Status of course | unspecified |
| Form of instruction | Face-to-face |
| Work placements | This is not an internship |
| Recommended optional programme components | None |
| Course availability | The course is available to visiting students |
| Lecturer(s) |
|---|
|
| Course content |
|
Partially ordered sets, lattices, complete lattices, the Dedekind?MacNeille completion. Mo-dular and distributive lattices. Boolean algebras, Stone duality. Algebras, subalgebras. Ho-momorphisms, congruences, quotient algebras. Direct and subdirect products. Varieties of algebras. Terms, equations, free algebras. Congruence distributivity and permutability.
|
| Learning activities and teaching methods |
| unspecified |
| Learning outcomes |
|
Student should understand the topic and be able to solve practical tasks.
|
| Prerequisites |
|
unspecified
|
| Assessment methods and criteria |
|
Oral exam
Oral exam |
| Recommended literature |
|
| Study plans that include the course |
| Faculty | Study plan (Version) | Category of Branch/Specialization | Recommended semester |
|---|