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Further cardinal arithmetic

Saharon Shelah

math.LOarXiv:math/9610226

Abstract

We continue the investigations in the author's book on cardinal arithmetic, assuming some knowledge of it. We deal with the cofinality of (S<= aleph0(kappa), subseteq) for kappa real valued measurable (Section 3), densities of box products (Section 5,3), prove the equality cov(lambda, lambda, theta+,2)=pp(lambda) in more cases even when cf(lambda)= aleph0 (Section 1), deal with bounds of pp(lambda) for lambda limit of inaccessible (Section 4) and give proofs to various claims I was sure I had already written but did not find (Section 6).

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