040770 UK Probabiltiy Theory 1 (MA) (2023W)
Continuous assessment of course work
Labels
ON-SITE
VORBESPRECHUNG am Montag, den 2.10. um 8:00 Uhr im SR 14, 2. Stock, OMP
Registration/Deregistration
Note: The time of your registration within the registration period has no effect on the allocation of places (no first come, first served).
- Registration is open from Mo 11.09.2023 09:00 to Fr 22.09.2023 12:00
- Deregistration possible until Fr 20.10.2023 23:59
Details
max. 30 participants
Language: German, English
Lecturers
Classes
Vorbesprechung: MO 02.10.2023 08.00-09.30 Ort: Seminarraum 14 Oskar-Morgenstern-Platz 1 2.Stock;
DO wtl von 05.10.2023 bis 25.01.2024 09.00-10:30 Ort: Seminarraum 14 Oskar-Morgenstern-Platz 1 2.Stock; MO wtl von 09.10.2023 bis 29.01.2024 09.00-10:30 Ort: Seminarraum 14 Oskar-Morgenstern-Platz 1 2.Stock
Information
Aims, contents and method of the course
Assessment and permitted materials
Midterm + Endterm + Homework
In-class exams are closed-book.
In-class exams are closed-book.
Minimum requirements and assessment criteria
Midterm: max. 100%
Endterm: max. 100%
Homework: max. 100%
Grade: max 100% = weighted average of Homework (20%), Midterm (30%), Endterm (50%)Additional requirements for passing grade: preparing and checking off at least 51% of the homework problems and missing class no more than 3 times without excuse.Admission of students in the Bachelor-Program is decided by the DGS and the professor teaching this class.
Endterm: max. 100%
Homework: max. 100%
Grade: max 100% = weighted average of Homework (20%), Midterm (30%), Endterm (50%)Additional requirements for passing grade: preparing and checking off at least 51% of the homework problems and missing class no more than 3 times without excuse.Admission of students in the Bachelor-Program is decided by the DGS and the professor teaching this class.
Examination topics
All content from class
Reading list
P. Billinglsey, Probability and Measure
Association in the course directory
Last modified: Tu 12.09.2023 17:27
Content: Basic definitions; construction of measures; Lebesgue integral; inequalities (Jensen, Hoelder, etc.); monotone convergence theorem; zero/one laws
Method: VO + UE