Pages that link to "Item:Q1644959"
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The following pages link to Definability and almost disjoint families (Q1644959):
Displaying 27 items.
- Projective mad families (Q636390) (← links)
- Martin's axiom and separated mad families (Q693211) (← links)
- Infinite combinatorics and definability (Q1117219) (← links)
- Definable maximal discrete sets in forcing extensions (Q1727883) (← links)
- On the non-existence of mad families (Q1734259) (← links)
- A model with no strongly separable almost disjoint families (Q1760345) (← links)
- The ultrafilter and almost disjointness numbers (Q2039555) (← links)
- Definable MAD families and forcing axioms (Q2660156) (← links)
- Discrete versions of the Beckman-Quarles theorem from the definability results of R. M. Robinson (Q2765390) (← links)
- Pseudo definably connected definable sets (Q2813679) (← links)
- (Q3057298) (← links)
- Stepping up lemmas in definable partitions (Q3695278) (← links)
- (Q4010845) (← links)
- On maximal almost-disjoint families over singular cardinals (Q4090330) (← links)
- Almost disjoint refinements and mixing reals (Q4565101) (← links)
- HAPPY AND MAD FAMILIES IN<i>L</i>(ℝ) (Q4579808) (← links)
- The Boolean prime ideal theorem does not imply the extension of almost disjoint families to MAD families (Q5003059) (← links)
- Definable towers (Q5029031) (← links)
- Maximal almost disjoint families, determinacy, and forcing (Q5081947) (← links)
- On the existence of almost disjoint and MAD families without $\mathsf {AC}$ (Q5207289) (← links)
- MADNESS IN VECTOR SPACES (Q5207568) (← links)
- Mad Families Constructed from Perfect Almost Disjoint Families (Q5407045) (← links)
- Σ<sup>1</sup><sub>2</sub> and Π<sup>1</sup><sub>1</sub> Mad Families (Q5407046) (← links)
- On the non-existence of \(\kappa \)-mad families (Q6053512) (← links)
- -definability at higher cardinals: Thin sets, almost disjoint families and long well-orders (Q6064822) (← links)
- A Borel maximal eventually different family (Q6073913) (← links)
- κ‐Madness and definability (Q6094158) (← links)