An Embedding Theorem for Certain Spaces with an Equidistant Property

DOI10.2307/2042061zbMath0336.54032OpenAlexW4256530076MaRDI QIDQ4104562

Sam B. jun. Nadler

Publication date: 1976

Full work available at URL: https://doi.org/10.2307/2042061

Mathematics Subject Classification ID

Topological spaces with richer structures (54E99) Topological characterizations of particular spaces (54F65) Special properties of topological spaces (54F99) Embedding (54C25)

Related Items (5)

Unnamed Item ⋮ The double midset conjecture for continua in the plane ⋮ \((m, n)\)-equidistant sets in \(\mathbb{R}^{k},\mathbb{S}^{k}\), and \(\mathbb P^k\) ⋮ Equidistant Sets in Plane Triodic Continua ⋮ No continuum in \(E^ 2\) has the TMP. II: Triodic continua

Cites Work

• Unnamed Item
• Unnamed Item
• Characterizing a Curve with the Double Midset Property
• Characterizing a Circle with the Double Midset Property
• Generalized midset properties characterize geodesic circles and intervals
• On Subsets of a Continuous Curve which Lie on an Arc of the Continuous Curve
• A new definition of the circle by the use of bisectors
• On convex metric spaces I
• Characterizations of metric spaces by the use of their midsets: intervals
• Convex Metric Spaces with 0-Dimensional Midsets

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