At the Master's level, the mathematical structure is focused on extending the general mathematical background (algebraic geometry and topology, Riemann geometry, universal algebra and model theory) and on gaining deeper knowledge in selected parts of algebra, geometry, logic, or combinatorics. The aim is to provide, on the one hand, a sufficient general knowledge of modern structural mathematics, on the other hand, to bring students to the threshold of independent creative activity. Emphasis is placed on the disciplines in which teachers who approach or belong to the world's top are available.

The programme is focused on extending a general mathematical background (algebraic geometry and topology, Riemann geometry, universal algebra and model theory) to a deeper knowledge in selected topics of algebra, geometry, logic, and combinatorics. The aim is to provide sufficient general knowledge of modern structural mathematics and to bring the students to the threshold of independent research activity. An emphasis is put on topics taught by instructors who have reached worldwide recognition in their fields of research.