We prove that, assuming large cardinals, it is consistent that there are many singular cardinals µ such that every stationary subset of µ+ reflects but there are stationary subsets of µ+ that do not reflect at ordinals of arbitrarily high cofinality. This answers a question raised by Todd Eisworth</p
Abstract. We present several forcing posets for adding a non-reflecting sta-tionary subset of Pω1 (λ...
AbstractSuppose that λ is the successor of a singular cardinal μ whose cofinality is an uncountable ...
AbstractWe obtain very strong coloring theorems at successors of singular cardinals from failures of...
<p>We prove that, assuming large cardinals, it is consistent that there are many singular cardinals ...
Abstract. We obtain very strong coloring theorems at successors of singular cardinals from failures ...
AbstractWe obtain very strong coloring theorems at successors of singular cardinals from failures of...
In this paper we prove that from large cardinals it is consistent that there is a singular strong li...
In this paper we prove that from large cardinals it is consistent that there is a singular strong li...
A set $S \subseteq \omega_3$ is stationary in $\omega_3$ if it intersects all closed and unbounded s...
In this paper we prove that from large cardinals it is consistent that there is a singular strong li...
A set $S \subseteq \omega_3$ is stationary in $\omega_3$ if it intersects all closed and unbounded s...
AbstractLet κ be a regular uncountable cardinal and λ⩾κ+. The principle of Stationary Reflection in ...
On reflection of stationary sets by Qi Feng (Singapore) and Menachem Mag i do r (Jerusalem) Abstract...
Abstract. A stationary subset S of a regular uncountable cardinal re ects fully at regular cardinals...
We show that there are stationary subsets of uncountable spaces which do not reflect
Abstract. We present several forcing posets for adding a non-reflecting sta-tionary subset of Pω1 (λ...
AbstractSuppose that λ is the successor of a singular cardinal μ whose cofinality is an uncountable ...
AbstractWe obtain very strong coloring theorems at successors of singular cardinals from failures of...
<p>We prove that, assuming large cardinals, it is consistent that there are many singular cardinals ...
Abstract. We obtain very strong coloring theorems at successors of singular cardinals from failures ...
AbstractWe obtain very strong coloring theorems at successors of singular cardinals from failures of...
In this paper we prove that from large cardinals it is consistent that there is a singular strong li...
In this paper we prove that from large cardinals it is consistent that there is a singular strong li...
A set $S \subseteq \omega_3$ is stationary in $\omega_3$ if it intersects all closed and unbounded s...
In this paper we prove that from large cardinals it is consistent that there is a singular strong li...
A set $S \subseteq \omega_3$ is stationary in $\omega_3$ if it intersects all closed and unbounded s...
AbstractLet κ be a regular uncountable cardinal and λ⩾κ+. The principle of Stationary Reflection in ...
On reflection of stationary sets by Qi Feng (Singapore) and Menachem Mag i do r (Jerusalem) Abstract...
Abstract. A stationary subset S of a regular uncountable cardinal re ects fully at regular cardinals...
We show that there are stationary subsets of uncountable spaces which do not reflect
Abstract. We present several forcing posets for adding a non-reflecting sta-tionary subset of Pω1 (λ...
AbstractSuppose that λ is the successor of a singular cardinal μ whose cofinality is an uncountable ...
AbstractWe obtain very strong coloring theorems at successors of singular cardinals from failures of...
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