250136 VO Axiomatic set theory 1 (2023W)
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Note: The time of your registration within the registration period has no effect on the allocation of places (no first come, first served).
Details
Language: English
Examination dates
Tuesday
30.01.2024
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
29.02.2024
08:00 - 09:30
Seminarraum 10, Kolingasse 14-16, OG01
Friday
19.04.2024
08:00 - 09:30
Seminarraum 10, Kolingasse 14-16, OG01
N
Thursday
27.06.2024
08:00 - 08:45
Lecturers
Classes (iCal) - next class is marked with N
Tuesday
03.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
05.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
10.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
12.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
17.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
19.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
24.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
31.10.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
07.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
09.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
14.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
16.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
21.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
23.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
28.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
30.11.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
05.12.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
07.12.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
12.12.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
14.12.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Tuesday
09.01.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Thursday
11.01.
09:45 - 11:15
Seminarraum 10, Kolingasse 14-16, OG01
Information
Aims, contents and method of the course
This is an introductory course to set theory, set theory of the reals and the method of forcing. In particular, we will establish the independence of the Continuum Hypothesis from the usual axioms of set theory.
Assessment and permitted materials
The students should be familiar with the material covered in the lectures.
Minimum requirements and assessment criteria
The final grade of the course will be based on an oral exam.
Examination topics
The students should be familiar with the content of the lectures.
Reading list
1) Lecture notes of the course.
2) T. Jech, "Set theory", The third millennium edition, revised and expanded. Springer Monographs in Mathematics. Springer-Verlag, Berlin, 2003. xiv+769 pp.
3) L. Halbeisen, "Combinatorial se theory. With a gentle introduction to forcing". Springer Monographs in Mathematics. Springer, London, 2012. xvi+453 pp.
4) K. Kunen "Set theory", Studies in Logic (London), 34. College Publications, London, 2011, viii+401 pp.
2) T. Jech, "Set theory", The third millennium edition, revised and expanded. Springer Monographs in Mathematics. Springer-Verlag, Berlin, 2003. xiv+769 pp.
3) L. Halbeisen, "Combinatorial se theory. With a gentle introduction to forcing". Springer Monographs in Mathematics. Springer, London, 2012. xvi+453 pp.
4) K. Kunen "Set theory", Studies in Logic (London), 34. College Publications, London, 2011, viii+401 pp.
Association in the course directory
MLOM
Last modified: Fr 31.05.2024 13:06