Pages that link to "Item:Q1392693"

The following pages link to On countable connected Hausdorff spaces in which the intersection of every pair of connected subsets is connected (Q1392693):

Displaying 6 items.

• Uncountably many mutually disjoint, simply connected, contractible and Fréchet differentiable subsets of the sphere in \(\ell^2\), each of which is dense in the sphere (Q987941) (← links)
• Two countable Hausdorff almost regular spaces every continuous map of which into every Urysohn space is constant (Q1187070) (← links)
• The Khalimsky topologies are precisely those simply connected topologies on \(\mathbb Z^n\) whose connected sets include all 2\(n\)-connected sets but no (3\(^{n}-1\))-disconnected sets. (Q1427781) (← links)
• A countable widely connected Hausdorff space (Q1916439) (← links)
• The connected countable spaces of Bing and Ritter are topologically homogeneous (Q3299474) (← links)
• The existence of a connected meager in itself $\mathsf {CDH}$ space is independent of $\mathsf {ZFC}$ (Q4609850) (← links)