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Form equivalence class Howard-Rubin Number: 6

Statement: If $A\subseteq{\Bbb R}^n$ and $A\bigcap B$ is countable for every bounded $B$ then $A$ is countable. \ac{G.~Moore} \cite{1982} p 36, \ac{Keremedis/Howard/Rubin/Stanley/Tachtsis} \cite{1999}.

Howard-Rubin number: 6 C

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