About: Nikiel's conjecture

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In mathematics, Nikiel's conjecture in general topology was a conjectural characterization of the continuous image of a compact total order. The conjecture was first formulated by in 1986. The conjecture was proven by Mary Ellen Rudin in 1999. The conjecture states that a compact topological space is the continuous image of a total order if and only if it is a monotonically normal space.

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dbo:abstract	In mathematics, Nikiel's conjecture in general topology was a conjectural characterization of the continuous image of a compact total order. The conjecture was first formulated by in 1986. The conjecture was proven by Mary Ellen Rudin in 1999. The conjecture states that a compact topological space is the continuous image of a total order if and only if it is a monotonically normal space. (en)
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rdfs:comment	In mathematics, Nikiel's conjecture in general topology was a conjectural characterization of the continuous image of a compact total order. The conjecture was first formulated by in 1986. The conjecture was proven by Mary Ellen Rudin in 1999. The conjecture states that a compact topological space is the continuous image of a total order if and only if it is a monotonically normal space. (en)
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