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Probability Theory

MA2409Specialisation Modules9 ECTSEnglishwinter semesterDepartment Mathematics
AI-edited module sheet. Based on the TUMonline module description, edited for readability.Original in TUMonline

What it is about

You will learn the measure-theoretic probability theory for sequences of random variables and martingales. By the end you will be able to understand and apply central results such as the law of large numbers, central limit theorems, and fundamental martingale results.

What you will be able to do

  • Understanding measure-theoretic concepts in probability theory
  • Applying laws for sequences of i.i.d. random variables (LLN, CLT)
  • Familiarity with convergence concepts and characteristic functions
  • Mastery of the fundamentals of martingale theory and important theorems

What the module consists of

  • VorlesungTransmission of theoretical content with examples and discussion
  • Übung/Practice sessionsConsolidation through problem sheets, solutions and supervised/independent work

Teaching method

  • Lecture with examples and discussionpresents content, motivates independent study
  • Supervised, increasingly autonomous practice sessionsenable deepening, practice and self-assessment

Dates

LectureProbability Theory [MA2409]2 groups to choose from

  • ATue08:30–10:00Hörsaal im Galileo nur Mo-Do 7-19 Uhr (8120.EG.001)
    15× · 13.10.–02.02.
    • 13.10.
    • 20.10.
    • 27.10.
    • 03.11.
    • 10.11.
    • 17.11.
    • 24.11.
    • 01.12.
    • 08.12.
    • 15.12.
    • 22.12.
    • 12.01.
    • 19.01.
    • 26.01.
    • 02.02.
  • BFri08:30–10:00101, Hörsaal 1, "Interims I" (5620.01.101)
    15× · 16.10.–05.02.
    • 16.10.
    • 23.10.
    • 30.10.
    • 06.11.
    • 13.11.
    • 20.11.
    • 27.11.
    • 04.12.
    • 11.12.
    • 18.12.
    • 08.01.
    • 15.01.
    • 22.01.
    • 29.01.
    • 05.02.

From the current semester, not binding. You attend one of several groups; the timetable automatically suggests the one with the fewest clashes.

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Official page in TUMonline · Details are not binding.