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|Paper IPM / M / 16070||
Assuming the existence of a strong cardinal κ, a weakly compact cardinal \l above it and γ > \l, we force a generic extension in which κ is a singular strong limit cardinal of any given cofinality δ, 2\k ≥ γ and such that the tree property holds at κ++. This extends the main result of  for uncountable cofinalities.
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