The Bowl of Integers and the Hexlet
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Publication:5764863
DOI10.1038/139077a0zbMath0015.36704OpenAlexW2051307148WikidataQ59087236 ScholiaQ59087236MaRDI QIDQ5764863
Publication date: 1937
Published in: Nature (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1038/139077a0
Related Items (19)
Enriques surfaces and an Apollonian packing in eight dimensions ⋮ The Apollonian structure of Bianchi groups ⋮ Higher dimensional Apollonian packings, revisited ⋮ Apollonian circle packings: Number theory ⋮ The \(q\)-unit circle: the unit circle in prime characteristics and its properties ⋮ Generalization of Steiner's porism via Poncelet's theorem ⋮ On the local-global principle for integral Apollonian 3-circle packings ⋮ Inversive geometry and the hexlet ⋮ Unnamed Item ⋮ Apollonian circle packings and closed horospheres on hyperbolic 3-manifolds ⋮ On the local-global conjecture for integral Apollonian gaskets. With an appendix by Péter P. Varjú ⋮ From Apollonius to Zaremba: Local-global phenomena in thin orbits ⋮ The ring Lemma in three dimensions ⋮ Analogs of Steiner's porism and Soddy's hexlet in higher dimensions via spherical codes ⋮ Sequences of isoclinal spheres ⋮ The local-global principle for integral Soddy sphere packings ⋮ Loxodromic sequences of tangent spheres ⋮ An Algorithm for Generating the Sphere Coordinates in a Three-Dimensional Osculatory Packing ⋮ Numerical distances among the spheres in a loxodromic sequence
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