# Difference between revisions of "Unicoherent"

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Let $K$ be a [[continuum]]. We say that $K$ is ''unicoherent'' if for all $A, B$ subcontinua of $K$, such that $A \bigcup B = K$, then intersection $A \bigcap B$ is [[connected]]. | Let $K$ be a [[continuum]]. We say that $K$ is ''unicoherent'' if for all $A, B$ subcontinua of $K$, such that $A \bigcup B = K$, then intersection $A \bigcap B$ is [[connected]]. | ||

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− | + | [[Hereditarily unicoherent]]<br /> |