104.601 AKLOG Introduction to model theory

2024S, VO, 1.0h, 1.5EC

Properties

  • Semester hours: 1.0
  • Credits: 1.5
  • Type: VO Lecture
  • Format: Presence

Learning outcomes

After successful completion of the course, students are able to deal with and solve complex problems of the model theory. The model theory is one of the fundamental fields in mathematical logic and deals with the relationship between logical theories and the structures that satisfy these theories.

Subject of course

An Introduction to Model Theory, which deals with properties of all those structures that fulfill a certain logical theory. An exercise course with the same title accompanies this lecture course.

Teaching methods

Lecture.

Mode of examination

Immanent

Additional information

Literature: W.Hodges, "Model theory"

 

Lecturers

Institute

Course dates

DayTimeDateLocationDescription
Thu13:00 - 14:0007.03.2024 - 27.06.2024Sem.R. DB gelb 07 Introduction to model theory
AKLOG Introduction to model theory - Single appointments
DayDateTimeLocationDescription
Thu07.03.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu14.03.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu21.03.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu11.04.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu18.04.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu25.04.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu02.05.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu16.05.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu23.05.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu06.06.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu13.06.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu20.06.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory
Thu27.06.202413:00 - 14:00Sem.R. DB gelb 07 Introduction to model theory

Examination modalities

Oral exam.

 

Course registration

Not necessary

Curricula

Study CodeObligationSemesterPrecon.Info
No records found.

Literature

No lecture notes are available.

Previous knowledge

Basic knowledge of mathematical logic.

Language

German