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COMPACT CARDINALS AND EIGHT VALUES IN CICHOŃ’S DIAGRAM
Published online by Cambridge University Press: 01 August 2018
Abstract
Assuming three strongly compact cardinals, it is consistent that
$${\aleph _1} < add\left( {\cal N} \right) < cov\left( {\cal N} \right) < \mathfrakb < \mathfrakd < non\left( {\cal N} \right) < cof\left( {\cal N} \right) < {2^{{\aleph _0}}}.$$
Under the same assumption, it is consistent that
$${\aleph _1} < add\left( {\cal N} \right) < cov\left( {\cal N} \right) < non\left( {\cal M} \right) < cov\left( {\cal M} \right) < non\left( {\cal N} \right) < cof\left( {\cal N} \right) < {2^{{\aleph _0}}}.$$
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- Copyright © The Association for Symbolic Logic 2018
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