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Mathematics

Bachelor of Science (B.Sc.) – 1 field degree program


Do you want to get to the roots of abstract ideas, understand complex connections, solve intricate riddles and excel yourself? You can do it with Mathematics in Freiburg. Mathematics affects every aspect of life in our society and is the key technology for research and innovation. Whether in aerospace, medicine, information technology or the financial markets ‒ mathematicians are in demand almost everywhere.

Academic calendar:

Winter Semester

Standard Period of Study:

6 semesters required for the full degree programme

ECTS points:

180

Admission: First semester:

without special prerequisites for admission (free admissions)

Higher semesters:

free admission

Please note: University admission requirements may change up to the start of the application period.

Application period: First semester: 1 June–11 October
Faculty affiliation: Faculty of Mathematics and Physics

Mathematicians are in demand in many branches: banks, insurance, business consultancy, the computer industry, and many more. The bachelor’s program acquaints students with the principles of mathematical thought and work and introduces them to the most important subdisciplines of the field. Students can design part of the course of study themselves by choosing lecture courses on specialized topics and elective courses, e.g., in physics, computer science, or economics. Graduates of the bachelor’s program are qualified to begin the master’s program. Prior knowledge in advanced mathematics is not a prerequisite, but a solid background in school mathematics is useful. It is possible to switch between the teacher education program and the bachelor’s program in the early phases of the course of study.


Disclaimer
The versions of statutes with relevance to teaching and learning provided on this page by the Department of Legal Affairs (in particular admission and selection regulations as well as subject and examination regulations) are primarily for information purposes. This means that all amendments subsequently agreed upon by the University Senate have been integrated into the respective text of the original statutes; in the case of the examination regulations for bachelor's and master's degree programmes, this generally relates to extracts of the respective examination regulations (framework examination regulations, subject-specific provisions, and appendices).
The greatest care has been taken in writing these versions. Nevertheless, it cannot be entirely ruled out that errors may have occurred. Consequently, it is solely the officially announced statutes and statute amendments that are legally binding, i.e. as published in the Amtlichen Bekanntmachungen der Albert-Ludwigs-Universität Freiburg im Breisgau [de] or, up to the year 2000, in the official gazette of the Baden-Württemberg Ministry of Science, Research and the Arts.

Central Student Advising Office


The central student advisory service - the Central Student Advising Office (ZSB) provides information and advice on all questions that may arise prior to, at the beginning of, and during a course of study. If you are seeking subject-specific advice in addition to this, you can also contact the respective subject academic advisor.

Departmental Academic Advising


General advising and counseling for exams
PD Dr. Markus Junker
Mathematisches Institut
IV. OG, Raum 423
Eckerstraße 1
79104 Freiburg
Tel.: +49 761 203-5537

studienberatung@math.uni-freiburg.de
Sprechstunde: 

Di 15.00-16.00 Uhr und nach Vereinbarung.
Während der Semesterferien bitte sicherheitshalber vorher per Mail nachfragen.


Approval of study and examination achievements and grading certificates
Prof. Dr. Angelika Rohde
Raum 240
Eckerstraße 1
79104 Freiburg
Tel.: +49 761 203-5576

pruefungsamt@math.uni-freiburg.de
Sprechstunde: 

Aktuelle Sprechzeiten



Examination Office


Eckerstr. 1, 79104 Freiburg, Raum 239
Ursula Wöske, Telefon: 0761 203-5576
Gabriele Bogner, Telefon: 0761 203-5576
pruefungsamt@math.uni-freiburg.de
Aktuelle Sprechzeiten
  • see Information from the field
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