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Two-Dimensional Chains and the Associated Collineations in a Complex Plane

John Wesley Young
Transactions of the American Mathematical Society
Vol. 11, No. 3 (Jul., 1910), pp. 280-293
DOI: 10.2307/1988567
Stable URL: http://www.jstor.org/stable/1988567
Page Count: 14
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Notes and References

This item contains 11 references.

[Footnotes]
  • VON STAUDT, Beiträge zur Geometrie der Lage, Niirnberg, 1856-60, Heft 2, p. 261.
  • 0. VEBLEN and W. H. BUISSEY, Finite projective geometries, Transactions of the American Mathematical Society, vol. 7 (1906), pp. 241-59.
  • *
    J. W. YOUNG, The geometry of chains on a complex line, Annals of Mathematics, series 2, vol. 11 (1909), No. 1, pp. 33-48.
  • VON STAUDT, loc. cit., p. 137.
  • §
    This reference contains 2 citations:
    • PIERI, Aluovi principii di geometria projettiva complessa, Memorie della R. Acca- demia delle Scienze di Torino, series II, vol.45 (1905), pp. 189-235
    • 0. VEBLEN and J. W. YOUNG, A set of assumptions for projective geometry, American Journal of Mathematics, vol. 30 (1908), pp. 347-380
  • *
    This reference contains 3 citations:
    • JUEL, Uber einige Grundgebilde der projectiven Geometrie, Acta Mathematica, vol. 14 (1890), pp. 1-30
    • SEGRE, Un ntuovo campo di ricerche geometriche, Atti della R. Accademia delle Scienze di Torino, vol. 25 (1890), pp. 276-301, 430-457
    • vol. 26 (1890), pp. 35-71, 592-612.
  • (loc. cit., p. 3)
  • *
    VEBLEN and YOUNG, loc. cit., §2, p. 353.
  • SEGRE, Un nuovo campo etc., loc. cit.
  • *
    This reference contains 2 citations:
    • SEGRE (loc. cit.)
    • the footnote, p. 282.
  • *
    LIE-ENGEL, Theorie der Transformationgruppen, Leipzig (1893), vol. 2, pp. 78-109 and pp. 380-384.