More notions of forcing add a Souslin tree
Speaker:
Ari Brodsky, Bar-Ilan University, Israel
Date and Time:
Friday, October 28, 2016 - 1:30pm to 3:00pm
Location:
Fields Institute, Room 210
Abstract:
Shelah proved that Cohen forcing adds an $\aleph_1$-Souslin tree. In this work, we identify a rather large class of notions of forcing that, assuming a GCH-type assumption, add a $\lambda^+$-Souslin tree. This class includes Prikry, Magidor and Radin forcing. This is joint work with Assaf Rinot.
A preview of the results is here: http://www.assafrinot.com/paper/26