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Jech–Kunen tree
Known as:
Jech-Kunen tree
In mathematics, a Jech–Kunen tree is a tree of power ω1 and height ω1 in which the number of branches is greater than ω1 and less than 2ω1. They are…
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Related topics
Related topics
2 relations
Kurepa tree
Tree (set theory)
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2013
2013
The role of the foundation axiom in the Kunen inconsistency
A. Daghighi
,
M. Golshani
,
J. Hamkins
,
Emil Jeřábek
2013
Corpus ID: 125734902
We consider the role of the foundation axiom in the Kunen inconsistency, the assertion that there is no nontrivial elementary…
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2006
2006
Von Neumann's Problem and Large Cardinals
I. Farah
,
B. Velickovic
2006
Corpus ID: 6784194
It is a well‐known problem of Von Neumann to discover whether the countable chain condition and weak distributivity of a complete…
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2003
2003
Organisation de l'intervention en cas d'accident à caractère radiologique sur la base des sous-marins nucléaires lanceurs d'engins de l'île Longue
P. Laroche
,
P. Doussot
,
J. Rousset
2003
Corpus ID: 57091955
Des la survenue d'un accident a caractere radiologique, les intervenants doivent rapidement mener les actions necessaires a la…
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2002
2002
Dealing with democrats: Decision making and policy formation within the British Foreign Office's Central Department with regard to Czechoslovak political exiles in Britain and Czechoslovak question…
M. Brown
2002
Corpus ID: 157446197
This study seeks to analyse decision making and policy formation within the British Foreign Office's Central Department in regard…
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1993
1993
The differences between Kurepa trees and Jech-Kunen trees
Renling Jin
Archive for Mathematical Logic
1993
Corpus ID: 27066345
SummaryBy an ω1 we mean a tree of power ω1 and height ω1. An ω1-tree is called a Kurepa tree if all its levels are countable and…
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1992
1992
Singular σ-dense trees
A. Landver
Journal of Symbolic Logic (JSL)
1992
Corpus ID: 33555956
Let be the least cardinal θ such that MAθ fails, (i.e. MA) implies that is regular. Models for regular with are easy to get (see…
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