How you are with $\mathfrak{s}$ and $\mathfrak{r}$?

Abstract

We prove that if there is a real-valued measurable cardinal then the splitting number is ${\aleph }_1$. Likewise, if the continuum is real-valued measurable then the reaping number equals the continuum.

Cited by in corpus (2)

• Tiltan
• Cardinal characteristics of the continuum and partitions