Study programme
Publications
- INDESTRUCTIBILITY OF THE TREE PROPERTY2020 | Faculty of Arts
- Capturing sets of ordinals by normal ultrapowers2023 | Faculty of Arts
- Small u(kappa) at singular kappa with compactness at kappa(++)2022 | Faculty of Arts
- Small u(kappa) at singular kappa with compactness at kappa++2021 | Faculty of Arts
- The tree property at aleph_{omega 2} with a finite gap2020 | Faculty of Arts
- A Laver-like indestructibility for hypermeasurable cardinals2019 | Faculty of Arts
- The tree property and the continuum function below aleph_omega2018 | Faculty of Arts
- The tree property at the double successor of a singular cardinal with a larger gap2018 | Faculty of Arts
- The Hyperuniverse Project and Maximality2018 | Faculty of Arts
- The tree property2017 | Faculty of Arts
Classes
- AlgebraALG100016 | Faculty of Arts
- Introduction to Mathematics +1ALG110003 | Faculty of Arts
- Set Theory I +1ALG110007 | Faculty of Arts
- Set Theory IIALG110009 | Faculty of Arts
- Boolean Algebras +1ALG110011 | Faculty of Arts
- Introduction to Model TheoryALG110013 | Faculty of Arts
- History of modern mathematics and logicALG119002 | Faculty of Arts
- Philosophical aspects of logic and mathematicsALG119003 | Faculty of Arts
- Selected topics in mathematicsALG119004 | Faculty of Arts
- Analytic Philosophy IALG119013 | Faculty of Arts
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