Tag Archives: Reflecting stationary set

Transformations of the transfinite plane

Joint work with Jing Zhang. Abstract. We study the existence of transformations of the transfinite plane that allow one to reduce Ramsey-theoretic statements concerning uncountable Abelian groups into classical partition relations for uncountable cardinals. To exemplify: we prove that for every … Continue reading

Posted in Partition Relations, Publications | Tagged , , , , , , , , | 1 Comment

Partitioning a reflecting stationary set

Joint work with Maxwell Levine. Abstract. We address the question of whether a reflecting stationary set may be partitioned into two or more reflecting stationary subsets, providing various affirmative answers in ZFC. As an application to singular cardinals combinatorics, we infer … Continue reading

Posted in Publications, Singular Cardinals Combinatorics | Tagged , , , , , | 1 Comment

4th Arctic Set Theory Workshop, January 2019

I gave an invited talk at the Arctic Set Theory Workshop 4 in Kilpisjärvi, January 2019. Talk Title: Splitting a stationary set: Is there another way? Abstract: Motivated by a problem in pcf theory, we seek for a new way … Continue reading

Posted in Invited Talks | Tagged , , , | Comments Off on 4th Arctic Set Theory Workshop, January 2019