# Sh:1158

- Shelah, S. (2021).
*Mutual stationarity and singular Jonsson cardinals*. Acta Math. Hungar.,**163**(1), 140–148. DOI: 10.1007/s10474-020-01041-6 MR: 4217962 -
Abstract:

We prove that if the sequence \langle k_n:1 \le n < \omega\rangle contains a so-called gap then the sequence \langle S^{\aleph_n}_{\aleph_{k_n}}:1 \le n < \omega\rangle of stationary sets is not mutually stationary, provided that k_n<n for every n \in \omega. We also prove a sufficient condition for being singular Jonsson cardinals. - Version 2020-02-10 (10p) published version (9p)

Bib entry

@article{Sh:1158, author = {Shelah, Saharon}, title = {{Mutual stationarity and singular {J}onsson cardinals}}, journal = {Acta Math. Hungar.}, fjournal = {Acta Mathematica Hungarica}, volume = {163}, number = {1}, year = {2021}, pages = {140--148}, issn = {0236-5294}, mrnumber = {4217962}, mrclass = {03E55 (03E40)}, doi = {10.1007/s10474-020-01041-6} }