Ομοπαραλληλική γεωμετρία (Greek Wikipedia)
Analysis of information sources in references of the Wikipedia article "Ομοπαραλληλική γεωμετρία" in Greek language version.
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archive.org
- Blaschke, Wilhelm (1954). Analytische Geometrie. Basel: Birkhauser. σελίδες 31.
- Coxeter, H. S. M. (1969). Introduction to Geometry
. New York: John Wiley & Sons. σελίδες 191. ISBN 0-471-50458-0. - Hermann Weyl (1918)Raum, Zeit, Materie. 5 edns. to 1922 ed. with notes by Jūrgen Ehlers, 1980. trans. 4th edn. Henry Brose, 1922 Space Time Matter, Methuen, rept. 1952 Dover. (ISBN 0-486-60267-2) . See Chapter 1 §2 Foundations of Affine Geometry, pp 16–27
doi.org
dx.doi.org
- Artin, Emil (1988), Geometric Algebra, Wiley Classics Library, New York: John Wiley & Sons Inc., σελ. x+214, doi:, ISBN 0-471-60839-4 (Reprint of the 1957 original; A Wiley-Interscience Publication)
gutenberg.org
- David Hilbert, 1980 (1899). The Foundations of Geometry, 2nd ed., Chicago: Open Court, weblink from Project Gutenberg, p. 74.
planetmath.org
- «Desargues' theorem». planetmath.org. Ανακτήθηκε στις 15 Ιουλίου 2023.
tripod.com
jeff560.tripod.com
web.archive.org
- Synthetic Spacetime, a digest of the axioms used, and theorems proved, by Wilson and Lewis. Archived by WebCite
wikipedia.org
en.wikipedia.org
- Berger, Marcel (1987), Geometry I, Berlin: Springer, ISBN 3-540-11658-3
- See also forgetful functor.
- Artin, Emil (1988), Geometric Algebra, Wiley Classics Library, New York: John Wiley & Sons Inc., σελ. x+214, doi:, ISBN 0-471-60839-4 (Reprint of the 1957 original; A Wiley-Interscience Publication)
- E. T. Whittaker (1958). From Euclid to Eddington: a study of conceptions of the external world, Dover Publications, p. 130.
- Rafael Artzy (1965). Linear Geometry, Addison-Wesley, p. 213.
- Edwin B. Wilson & Gilbert N. Lewis (1912). "The Space-time Manifold of Relativity. The Non-Euclidean Geometry of Mechanics and Electromagnetics", Proceedings of the American Academy of Arts and Sciences 48:387–507
- Synthetic Spacetime, a digest of the axioms used, and theorems proved, by Wilson and Lewis. Archived by WebCite
- Graciela S. Birman & Katsumi Nomizu (1984). "Trigonometry in Lorentzian geometry", American Mathematical Monthly 91(9):543–9, Lorentzian affine plane: p. 544
- H. S. M. Coxeter (1942). Non-Euclidean Geometry, University of Toronto Press, pp. 18, 19.