25.1 Bachelor programme

1.1. Introductory phase (STEP)

• 250016 VO Introduction to mathematical methodology
• 250109 UE Introduction to computer infrastructure
• 250014 VO Introduction to analysis
• 250015 UE Tutorials "Introduction to analysis"
• 250038 VO Introduction to linear algebra and geometry
• 250039 UE Tutorials "Introduction to linear algebra and geometry"

1.2. Compulsory courses for all students

• 250040 VO Analysis
• 250041 UE Tutorials for "Analysis"
• 250017 VO Linear algebra and geometry 1
• 250018 UE Tutorials for "Linear algebra and geometry 1"
• 250036 VO Number theory
• 250037 UE Tutorials on number theory
• 250042 VO Algorithms, data structures and programming 1
• 250043 UE Practical programming course
• 250044 VO Introduction to topology
• 250045 UE Tutorials "Introduction to topology"
• 250011 VO Numerical mathematics
• 250012 UE Tutorials on numerical mathematics
• 250028 VO Probability theory and statistics
• 250029 UE Tutorials on probability theory and statistics
• 250006 VO Complex analysis
• 250007 UE Tutorials on complex analysis
• 250021 SE Bachelor seminar 1
• 250024 SE Bachelor seminar 2

Evening courses

• 250021 SE Bachelor seminar 1

1.3. Alternative group of compulsory modules "Mathematische Berufsvorbereitung"

• 250073 VU Applications of algebra
• 250069 VU Applied statistics
• 250005 VO [ en ] Job perspectives for mathematicians
• 250108 KO English for mathematicians
• 250110 KO Gender aspects in teaching mathematics
• 250097 UE Repetition course "Analysis"

1.4. Alternative group of compulsory modules "Vorbereitung auf wissenschaftliche Arbeit"

• 250046 VO Partial differential equations
• 250047 UE Tutorials on partial differential equations
• 250112 VO Basic concepts of mathematical logic
• 250113 UE Introductory Seminar: Fundamental Concepts of Mathematical Logic
• 250005 VO [ en ] Job perspectives for mathematicians
• 250108 KO English for mathematicians
• 250110 KO Gender aspects in teaching mathematics
• 250097 UE Repetition course "Analysis"