Hereditary indecomposability and the Intermediate Value Theorem
Alan Dow, Klaas Pieter Hart
math.GNarXiv:math/0002129
Abstract
We show that hereditarily indecomposable spaces can be characterized by a special instance of the Intermediate Value Theorem in their rings of continuous functions.
Create a lesson
Related papers
Ultrafilter characters and local π-bases
Jerzy Kcakol
Countable compactness is A-invariant
ZhouXiang Huang
The size of the poset of compatible locally quasi-convex topologies on locally compact abelian groups
ZhouXiang Huang
A Universal Quasi-Polish Space
Su Gao, Qingguo Li, Hualin Miao
Metrizable and Fréchet--Urysohn subgroups and linear subspaces of topological vector spaces
Arkady Leiderman, Evgenii Reznichenko, Ol'ga Sipacheva
Nonexpansive Bijections in T0-Quasi-Metric Spaces and Their q-Hyperconvex Hulls
Collins Amburo Agyingi