Was Ulam right? I: basic theory and subnormal ideals
From MaRDI portal
Publication:2105048
DOI10.1016/j.topol.2022.108287OpenAlexW4304783971MaRDI QIDQ2105048
Publication date: 8 December 2022
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2107.05136
partition relationsweakly compact cardinalineffable cardinalUlam matrixsaturated idealsnegative partition relationSierpinski's onto mapping
Related Items (3)
Sums of triples in Abelian groups ⋮ KNASTER AND FRIENDS III: SUBADDITIVE COLORINGS ⋮ Was Ulam right? II: Small width and general ideals
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Squares and covering matrices
- Colouring and non-productivity of \(\aleph_ 2\)-c.c
- Partitioning pairs of countable ordinals
- Knaster and friends. I: Closed colorings and precalibers
- Complicated colorings
- Walks on ordinals and their characteristics
- A microscopic approach to Souslin-tree constructions. I.
- Set theory. Exploring independence and truth
- Some counterexamples in the partition calculus
- A microscopic approach to Souslin-tree construction. II
- CHAIN CONDITIONS OF PRODUCTS, AND WEAKLY COMPACT CARDINALS
- Successors of Singular Cardinals
- Elementary embeddings and infinitary combinatorics
- The nonstationary ideal in the ℙmax extension
- Saturated ideals
- Square bracket partition relations in L
- Simultaneous stationary reflection and square sequences
- Set Theory
- Rectangular square-bracket operation for successor of regular cardinals
- Transformations of the transfinite plane
- Knaster and friends II: The C-sequence number
- STRONG COLORINGS OVER PARTITIONS
- Ramsey theory over partitions III: Strongly Luzin sets and partition relations
- Partitioning a reflecting stationary set
- THE ONTO MAPPING OF SIERPINSKI AND NONMEAGER SETS
- Distributive Aronszajn trees
- On the complete subgraphs of graphs defined by systems of sets
- Partition relations for cardinal numbers
- From accessible to inaccessible cardinals (Results holding for all accessible cardinal numbers and the problem of their extension to inaccessible ones)
- The fine structure of the constructible hierarchy
This page was built for publication: Was Ulam right? I: basic theory and subnormal ideals