Tiltan
arXiv:1801.02142 · doi:10.1016/j.crma.2018.02.001
Abstract
We prove that tiltan is consistent with the negation of Galvin's property. On the other hand, superclub implies Galvin's property. We also show that tiltan is consistent with a large value of the splitting number at kappa, where kappa is supercompact.
Typos and references
References in corpus (2)
Cited by in corpus (9)
- Negating the Galvin Property
- Intermediate Models of Magidor-Radin Forcing- Part II
- Kurepa trees and the failure of the Galvin property
- Martin's maximum and the non-stationary ideal
- Tiltan and superclub
- Galvin's property at large cardinals and an application to partition calculus
- Tiltan and graphs with no infinite paths
- Magidor-like forcing and the cofinality of the Galvin number
- Superclub, splitting, separating statements