The goal of this lecture is to learn basic tools of non-life insurance mathematics, which forms a core subject of actuarial science.
We will discuss collective risk modeling, individual claim size modeling, approximations for compound distributions, ruin theory,
premium calculation principles, tariffication with generalized linear models and neural networks, credibility theory, claims
reserving and solvency. Lecture notes for this course are available at this link.
Please find further details on the course catalogue.
This course assumes basic knowledge of probability theory, statistics, and applied stochastic processes.
Exercise sheets with their solutions will be posted here each Tuesday. The first two problems are considered more important, and will be solved in class the following Tuesday. Please note that the exercises are not meant to be handed in. For this reason we encourage you to read and try to solve the exercises, so that you can ask questions during the exercise classes.
Exercise sheet | Discussed on | Solutions |
---|---|---|
Exercise sheet 1 | September 26 | Solutions 1 |
Exercise sheet 2 | October 3 | Solutions 2 |
Exercise sheet 3 | October 10 | Solutions 3 |
Exercise sheet 4 | October 17 | Solutions 4 |
Exercise sheet 5 | October 24 | Solutions 5 |
Exercise sheet 6 | October 31 | Solutions 6 |
Exercise sheet 7 | November 7 | Solutions 7 |
Exercise sheet 8 | November 14 | Solutions 8 |
Exercise sheet 9 | November 21 | Solutions 9 |
Exercise sheet 10 | November 28 | Solutions 10 |
Exercise sheet 11 | December 5 |
Solutions 11 R Code Solutions 11 |
Exercise sheet 12 | December 19 | Solutions 12 |
We offer a page on the D-MATH forum where you can ask questions about the lecture, lecture notes, and exercises anonymously. You can find our page at this link (requires registration with your ETH mail).