Two inequalities between cardinal invariants

DOI10.4064/fm253-7-2016zbMath1420.03127arXiv1505.06296OpenAlexW2963717791MaRDI QIDQ2966806

Dilip Raghavan, Saharon Shelah

Publication date: 8 March 2017

Published in: Fundamenta Mathematicae (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1505.06296

zbMATH Keywords

dominating numbercardinal invariantsasymptotic densityweakly compact cardinal

Mathematics Subject Classification ID

Large cardinals (03E55) Other combinatorial set theory (03E05) Cardinal characteristics of the continuum (03E17) Other classical set theory (including functions, relations, and set algebra) (03E20)

Related Items (10)

Indestructibility of ideals and MAD families ⋮ The density zero ideal and the splitting number ⋮ Strongly unfoldable, splitting and bounding ⋮ Generalised pseudointersections ⋮ Remarks on generalized ultrafilter, dominating and reaping numbers ⋮ ON CONFIGURATIONS CONCERNING CARDINAL CHARACTERISTICS AT REGULAR CARDINALS ⋮ Tiltan ⋮ TOWERS IN FILTERS, CARDINAL INVARIANTS, AND LUZIN TYPE FAMILIES ⋮ Cardinal characteristics of the continuum and partitions ⋮ MORE ZFC INEQUALITIES BETWEEN CARDINAL INVARIANTS

Cites Work

• Unnamed Item
• About splitting numbers
• Cardinal invariants above the continuum
• Partition calculus and cardinal invariants
• Avoiding families and Tukey functions on the nowhere-dense ideal
• Combinatorial Cardinal Characteristics of the Continuum
• Invariants of Measure and Category
• Universal graphs at the successor of a singular cardinal
• Zapping Small Filters
• Ultrafilters on 𝜔-their ideals and their cardinal characteristics
• Splitting number at uncountable cardinals

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