Weak covering and the tree property
classification
🧮 math.LO
keywords
deltamodelpropertytheretreecardinalcompactcore
read the original abstract
Suppose that there's no transitive model of ZFC + there's a strong cardinal, and let K denote the core model. It is shown that if \delta has the tree property then \delta^{+K} = \delta^+ and \delta is weakly compact in K.
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