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  1.  7
    Higher Dimensional Cardinal Characteristics for Sets of Functions.Corey Bacal Switzer - 2022 - Annals of Pure and Applied Logic 173 (1):103031.
  2. Higher Dimensional Cardinal Characteristics for Sets of Functions II.Jörg Brendle & Corey Bacal Switzer - forthcoming - Journal of Symbolic Logic:1-23.
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  3. Destructibility and axiomatizability of Kaufmann models.Corey Bacal Switzer - forthcoming - Archive for Mathematical Logic:1-21.
    A Kaufmann model is an \-like, recursively saturated, rather classless model of \ ). Such models were constructed by Kaufmann under the combinatorial principle \ and Shelah showed they exist in \ by an absoluteness argument. Kaufmann models are an important witness to the incompactness of \ similar to Aronszajn trees. In this paper we look at some set theoretic issues related to this motivated by the seemingly naïve question of whether such a model can be “killed” by forcing without (...)
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    The Cichoń Diagram for Degrees of Relative Constructibility.Corey Bacal Switzer - 2020 - Mathematical Logic Quarterly 66 (2):217-234.
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