Erdős–Ulam-probléma (Hungarian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Erdős–Ulam-probléma" in Hungarian language version.

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ams.org

Anning, Norman H. & Erdős, Paul (1945), "Integral distances", Bulletin of the American Mathematical Society 51 (8): 598–600, doi:10.1090/S0002-9904-1945-08407-9, <http://www.ams.org/bull/1945-51-08/S0002-9904-1945-08407-9/>.

books.google.com

Klee, Victor & Wagon, Stan (1991), "Problem 10 Does the plane contain a dense rational set?", Old and New Unsolved Problems in Plane Geometry and Number Theory, vol. 11, Dolciani mathematical expositions, Cambridge University Press, pp. 132–135, ISBN 978-0-88385-315-3, <https://books.google.com/books?id=tRdoIhHh3moC&pg=PA132>.

doi.org

dx.doi.org

Anning, Norman H. & Erdős, Paul (1945), "Integral distances", Bulletin of the American Mathematical Society 51 (8): 598–600, doi:10.1090/S0002-9904-1945-08407-9, <http://www.ams.org/bull/1945-51-08/S0002-9904-1945-08407-9/>.
Solymosi, József & de Zeeuw, Frank (2010), "On a question of Erdős and Ulam", Discrete and Computational Geometry 43 (2): 393–401, DOI 10.1007/s00454-009-9179-x
Pasten, Hector (2017), "Definability of Frobenius orbits and a result on rational distance sets", Monatshefte für Mathematik 182 (1): 99-126, DOI 10.1007/s00605-016-0973-2

terrytao.wordpress.com

Tao, Terence (2014-12-20), The Erdos-Ulam problem, varieties of general type, and the Bombieri-Lang conjecture, <https://terrytao.wordpress.com/2014/12/20/the-erdos-ulam-problem-varieties-of-general-type-and-the-bombieri-lang-conjecture/>. Hozzáférés ideje: 2016-12-05