The Tree Property up to $\aleph_{ω^2}$

preprint2020arXivOpen access

Starting from a stationary set of supercompact cardinals we find a generic extension in which the tree property holds at every regular cardinal between $\aleph_2$ and $\aleph_{ω^2}$ .

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The Tree Property up to $\aleph_{ω^2}$

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The Tree Property up to ℵω2\aleph_{ω^2}ℵω2​

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The Tree Property up to $\aleph_{ω^2}$