- Marginal and conditional probability
- Bayes Theorem
- Discrete and continuous random variables
- Distribution and density functions
- Classical distributional models
- Random vectors
- Limit theorems
Due to the COVID-19 crisis, the information in this section is particularly likely to change.The class consists of lectures (15h) and exercises sessions (15h).
Teaching language: French.
Due to the COVID-19 crisis, the information in this section is particularly likely to change.Written exam of 3 hours, closed book with the possibility of using a formulaire and a pocket calculator.
The exam consist of theoretical questions and exercises to be solved and a list of tables will be provided.
A 'test dispensatoire' (non-compulsory) will be organized in the beginning of the class and an evaluation (compulsory) before the regular exam session will be organized at the end of the class. These two forms of evaluation have an equivalent complexity as the exam in the regular exam session and are organized in a similar fashion.
To be allowed to take part in the examination the student has to submit 3 compulsory homeworks (short, 1-2 pages maximum per homework). The homeworks are not graded as they are not part of the evaluation.
Submission of less than 3 homework results in failure of the course!
- Wackerly, D.D., Mendenhall, W. et Scheaffer, R.L. (2007). Mathematical Statistics with Applications, 7th Ed., International student edition, Brooks-Cole.
- Rice J.A. (2007). Mathematical Statistics and Data Analysis 3rd Ed., Duxbury Press.
- Droesbeke, J.-J. (1997). Eléments de Statistique. Editions de l’Université de Bruxelles & Editions Ellipses.
- Khuri, A (1993). Advanced calculus with applications in statistics, Wiley, New York.
- Transparents du cours et syllabus disponible sur Moodle