More set-theory for topologists
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Publication:1896642
DOI10.1016/0166-8641(95)00034-EzbMath0837.54001MaRDI QIDQ1896642
Publication date: 21 May 1996
Published in: Topology and its Applications (Search for Journal in Brave)
Consistency and independence results in general topology (54A35) Research exposition (monographs, survey articles) pertaining to general topology (54-02)
Related Items (24)
Tightness, character and related properties of hyperspace topologies ⋮ Trees and gaps from a construction scheme ⋮ Alan Dow ⋮ Corson reflections ⋮ The topology of elementary submodels ⋮ A consistent \(\sigma\)-compact sequential space which is not hereditarily weakly Whyburn ⋮ The relative strengths of fragments of Martin's axiom ⋮ Strong Fréchet properties of spaces constructed from squares and AD families ⋮ A non-implication between fragments of Martin's axiom related to a property which comes from Aronszajn trees ⋮ Cardinal characteristics and projective wellorders ⋮ Open problems in topology. ⋮ The name for Kojman-Shelah collapsing function ⋮ A glance at spaces with closure-preserving local bases ⋮ Diamond principles in Cichoń's diagram ⋮ Construction with opposition: cardinal invariants and games ⋮ Random gaps ⋮ Complete systems, elementary submodels and the tightness of upper hyperspaces ⋮ Universal graphs and functions on \(\omega_1\) ⋮ First countable, countably compact spaces and the continuum hypothesis ⋮ Random gaps under CH ⋮ Parametrized $\diamondsuit $ principles ⋮ Summable gaps ⋮ On perfect pre-images of \(\omega _{1}\) ⋮ CH with no Ostaszewski spaces
Cites Work
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- There may be simple \(P_{\aleph _ 1}\)- and \(P_{\aleph _ 2}\)-points and the Rudin-Keisler ordering may be downward directed
- Set theory. An introduction to independence proofs
- Proper forcing
- On the role of supercompact and extendible cardinals in logic
- New proofs of the consistency of the normal Moore space conjecture. I
- Two Classes of Frechet-Urysohn Spaces
- Aronszajn trees and the independence of the transfer property
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