The strong tree property and weak square
classification
🧮 math.LO
keywords
omegaalephpropertysquaretreeweakcardinalsconsistent
read the original abstract
We show that it is consistent, relative to $\omega$ many supercompact cardinals, that the super tree property holds at $\aleph_n$ for all $2 \leq n < \omega$ but there are weak square and a very good scale at $\aleph_{\omega}$.
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