C. Good

collaborators

Showing math.GNShow all

3 papers · 1 filter

math.GN2007

Monotone versions of $δ$ -normality

Lylah Haynes, Chris Good

We continue the study of properties related to monotone countable paracompactness, investigating various monotone versions of $δ$ -normality. We factorize monotone normality and str…

math.GN2006★ 1 cited

Monotone Versions of Countable Paracompactness

Chris Good, Lylah Haynes

One possible natural monotone version of countable paracompactness, MCP, turns out to have some interesting properties. We investigate various other possible monotonizations of cou…

math.GN2002

On the metrizability of spaces with a sharp base

Chris Good, Robin W. Knight, Abdul M. Mohamad

A base $B$ for a space $X$ is said to be sharp if, whenever $x \in X$ and $(B_{n})_{n \in ω}$ is a sequence of pairwise distinct elements of $B$ each containing $x$ ,…

Monotone versions of δ-normality

Monotone Versions of Countable Paracompactness

On the metrizability of spaces with a sharp base

Monotone versions of $δ$ -normality