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  1. (1 other version)Higher Dimensional Cardinal Characteristics for Sets of Functions II.Jörg Brendle & Corey Bacal Switzer - 2023 - Journal of Symbolic Logic 88 (4):1421-1442.
    We study the values of the higher dimensional cardinal characteristics for sets of functions $f:\omega ^\omega \to \omega ^\omega $ introduced by the second author in [8]. We prove that while the bounding numbers for these cardinals can be strictly less than the continuum, the dominating numbers cannot. We compute the bounding numbers for the higher dimensional relations in many well known models of $\neg \mathsf {CH}$ such as the Cohen, random and Sacks models and, as a byproduct show that, (...)
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