Homogeneous continua that are not separated by arcs
classification
🧮 math.GN
keywords
homogeneouslocallyseparatedarcscompactcontinuametricprove
read the original abstract
We prove that if $X$ is a strongly locally homogeneous and locally compact separable metric space and $G$ is a region in $X$ with $\dim G=2$, then $G$ is not separated by any arc in $G$.
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