Projective plane (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Projective plane" in English language version.

Last modified: 03:01:12, 27 July 2026 (UTC)

Ref.Un. Ref.Website

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1110doi.org

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66arxiv.org

49^th place

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55ams.org

434^th place

249^th place

43jstor.org

23^rd place

15^th place

32lawrencecpaulson.github.io

low place

22ucr.edu

1,400^th place

754^th place

22semanticscholar.org

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22archive.org

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11books.google.com

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11ncsu.edu

2,653^rd place

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ams.org (Global: 434^th place; English: 249^th place)

mathscinet.ams.org

Dembowski (1968), p. 151. Dembowski, Peter (1968), Finite geometries, Ergebnisse der Mathematik und ihrer Grenzgebiete, Band 44, Berlin, New York: Springer-Verlag, ISBN 3-540-61786-8, MR 0233275
Kiss & Szőnyi (2020), p. 23. Kiss, György; Szőnyi, Tamás (2020), Finite Geometries, Boca Raton, Florida: CRC Press, ISBN 978-1-4987-2165-3, MR 4242245
Cook et al. (2016). Cook, David II; Migliore, Juan; Nagel, Uwe; Zanello, Fabrizio (2016), "An algebraic approach to finite projective planes", Journal of Algebraic Combinatorics, 43 (3): 495–519, arXiv:1503.04335, doi:10.1007/s10801-015-0644-8, MR 3482438
Bagchi (2019). Bagchi, Bhaskar (2019), "A coding theoretic approach to the uniqueness conjecture for projective planes of prime order", Designs, Codes and Cryptography, 87 (10): 2375–2389, arXiv:1801.07038, doi:10.1007/s10623-019-00623-y, MR 4001798
Suetake (2004). Suetake, Chihiro (2004), "The nonexistence of projective planes of order 12 with a collineation group of order 16", Journal of Combinatorial Theory, Series A, 107 (1): 21–48, doi:10.1016/j.jcta.2004.03.006, MR 2063952

archive.org (Global: 6^th place; English: 6^th place)

The projective planes over fields are used throughout Shafarevich (1994), for example. Shafarevich, I. R. (1994), Basic Algebraic Geometry, Springer-Verlag, ISBN 0-387-54812-2
Dembowski (1968), p. 151. Dembowski, Peter (1968), Finite geometries, Ergebnisse der Mathematik und ihrer Grenzgebiete, Band 44, Berlin, New York: Springer-Verlag, ISBN 3-540-61786-8, MR 0233275

arxiv.org (Global: 49^th place; English: 31^st place)

Baez (2002), p. 165. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512
See, e.g., Weintraub (1978) and Gorodkov (2019) Weintraub, Steven H. (1978), "Group actions on homology quaternionic projective planes", Proceedings of the American Mathematical Society, 70 (1): 75–82, doi:10.2307/2042588, JSTOR 2042588 Gorodkov, Denis (2019), "A 15-vertex triangulation of the quaternionic projective plane", Discrete & Computational Geometry, 62 (2): 348–373, arXiv:1603.05541, doi:10.1007/s00454-018-00055-w
Tait (2019), p. 2843. Tait, Michael (2019), "On a problem of Neumann", Discrete Mathematics, 342 (10): 2843–2845, arXiv:1509.06587, doi:10.1016/j.disc.2018.11.004
Baez (2002), p. 167. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512
Cook et al. (2016). Cook, David II; Migliore, Juan; Nagel, Uwe; Zanello, Fabrizio (2016), "An algebraic approach to finite projective planes", Journal of Algebraic Combinatorics, 43 (3): 495–519, arXiv:1503.04335, doi:10.1007/s10801-015-0644-8, MR 3482438
Bagchi (2019). Bagchi, Bhaskar (2019), "A coding theoretic approach to the uniqueness conjecture for projective planes of prime order", Designs, Codes and Cryptography, 87 (10): 2375–2389, arXiv:1801.07038, doi:10.1007/s10623-019-00623-y, MR 4001798

books.google.com (Global: 3^rd place; English: 3^rd place)

Kiss & Szőnyi (2020), p. 23. Kiss, György; Szőnyi, Tamás (2020), Finite Geometries, Boca Raton, Florida: CRC Press, ISBN 978-1-4987-2165-3, MR 4242245

doi.org (Global: 2^nd place; English: 2^nd place)

Baez (2002), p. 165. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512
See, e.g., Weintraub (1978) and Gorodkov (2019) Weintraub, Steven H. (1978), "Group actions on homology quaternionic projective planes", Proceedings of the American Mathematical Society, 70 (1): 75–82, doi:10.2307/2042588, JSTOR 2042588 Gorodkov, Denis (2019), "A 15-vertex triangulation of the quaternionic projective plane", Discrete & Computational Geometry, 62 (2): 348–373, arXiv:1603.05541, doi:10.1007/s00454-018-00055-w
Tait (2019), p. 2843. Tait, Michael (2019), "On a problem of Neumann", Discrete Mathematics, 342 (10): 2843–2845, arXiv:1509.06587, doi:10.1016/j.disc.2018.11.004
Baez (2002), p. 167. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512
Lam (1991). Lam, Clement W. H. (1991), "The Search for a Finite Projective Plane of order 10" (PDF), The American Mathematical Monthly, 98 (4): 305–318, doi:10.1080/00029890.1991.12000759, JSTOR 2323798, retrieved 2026-07-19
Cook et al. (2016). Cook, David II; Migliore, Juan; Nagel, Uwe; Zanello, Fabrizio (2016), "An algebraic approach to finite projective planes", Journal of Algebraic Combinatorics, 43 (3): 495–519, arXiv:1503.04335, doi:10.1007/s10801-015-0644-8, MR 3482438
Bagchi (2019). Bagchi, Bhaskar (2019), "A coding theoretic approach to the uniqueness conjecture for projective planes of prime order", Designs, Codes and Cryptography, 87 (10): 2375–2389, arXiv:1801.07038, doi:10.1007/s10623-019-00623-y, MR 4001798
Lam (1991), p. 306. "In 1938, Bose explained why there is no projective plane of order 6. He related the existence of a finite projective plane of order n to the existence of a hyper-Graeco-Latin square." Lam, Clement W. H. (1991), "The Search for a Finite Projective Plane of order 10" (PDF), The American Mathematical Monthly, 98 (4): 305–318, doi:10.1080/00029890.1991.12000759, JSTOR 2323798, retrieved 2026-07-19
Suetake (2004). Suetake, Chihiro (2004), "The nonexistence of projective planes of order 12 with a collineation group of order 16", Journal of Combinatorial Theory, Series A, 107 (1): 21–48, doi:10.1016/j.jcta.2004.03.006, MR 2063952
Bruck & Bose (1964), Introduction. "One might say, with some justice, that projective geometry, in so far as present day research is concerned, has split into two quite separate fields. On the one hand, the researcher into the foundations of geometry tends to regard Desarguesian spaces as completely known. Since the only possible non-Desarguesian spaces are planes, his attention is restricted to the theory of projective planes, especially the non-Desarguesian planes. On the other hand stand all those researchers – and especially, the algebraic geometers – who are unwilling to be bound to two-dimensional space and uninterested in permitting non-Desarguesian planes to assume an exceptional role in their theorems. For the latter group of researchers, there are no projective spaces except the Desarguesian spaces." Bruck, R. H.; Bose, R. C. (1964), "The Construction of Translation Planes from Projective Spaces" (PDF), J. Algebra, 1: 85–102, doi:10.1016/0021-8693(64)90010-9

jstor.org (Global: 23^rd place; English: 15^th place)

See, e.g., Weintraub (1978) and Gorodkov (2019) Weintraub, Steven H. (1978), "Group actions on homology quaternionic projective planes", Proceedings of the American Mathematical Society, 70 (1): 75–82, doi:10.2307/2042588, JSTOR 2042588 Gorodkov, Denis (2019), "A 15-vertex triangulation of the quaternionic projective plane", Discrete & Computational Geometry, 62 (2): 348–373, arXiv:1603.05541, doi:10.1007/s00454-018-00055-w
Lam (1991). Lam, Clement W. H. (1991), "The Search for a Finite Projective Plane of order 10" (PDF), The American Mathematical Monthly, 98 (4): 305–318, doi:10.1080/00029890.1991.12000759, JSTOR 2323798, retrieved 2026-07-19
Lam (1991), p. 306. "In 1938, Bose explained why there is no projective plane of order 6. He related the existence of a finite projective plane of order n to the existence of a hyper-Graeco-Latin square." Lam, Clement W. H. (1991), "The Search for a Finite Projective Plane of order 10" (PDF), The American Mathematical Monthly, 98 (4): 305–318, doi:10.1080/00029890.1991.12000759, JSTOR 2323798, retrieved 2026-07-19

lawrencecpaulson.github.io (Global: low place; English: low place)

Lam (1991). Lam, Clement W. H. (1991), "The Search for a Finite Projective Plane of order 10" (PDF), The American Mathematical Monthly, 98 (4): 305–318, doi:10.1080/00029890.1991.12000759, JSTOR 2323798, retrieved 2026-07-19
Lam (1991), p. 306. "In 1938, Bose explained why there is no projective plane of order 6. He related the existence of a finite projective plane of order n to the existence of a hyper-Graeco-Latin square." Lam, Clement W. H. (1991), "The Search for a Finite Projective Plane of order 10" (PDF), The American Mathematical Monthly, 98 (4): 305–318, doi:10.1080/00029890.1991.12000759, JSTOR 2323798, retrieved 2026-07-19

ncsu.edu (Global: 2,653^rd place; English: 1,525^th place)

repository.lib.ncsu.edu

Bruck & Bose (1964), Introduction. "One might say, with some justice, that projective geometry, in so far as present day research is concerned, has split into two quite separate fields. On the one hand, the researcher into the foundations of geometry tends to regard Desarguesian spaces as completely known. Since the only possible non-Desarguesian spaces are planes, his attention is restricted to the theory of projective planes, especially the non-Desarguesian planes. On the other hand stand all those researchers – and especially, the algebraic geometers – who are unwilling to be bound to two-dimensional space and uninterested in permitting non-Desarguesian planes to assume an exceptional role in their theorems. For the latter group of researchers, there are no projective spaces except the Desarguesian spaces." Bruck, R. H.; Bose, R. C. (1964), "The Construction of Translation Planes from Projective Spaces" (PDF), J. Algebra, 1: 85–102, doi:10.1016/0021-8693(64)90010-9

semanticscholar.org (Global: 15^th place; English: 8^th place)

api.semanticscholar.org

Baez (2002), p. 165. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512
Baez (2002), p. 167. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512

ucr.edu (Global: 1,400^th place; English: 754^th place)

math.ucr.edu

Baez (2002), p. 165. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512
Baez (2002), p. 167. Baez, John C. (2002), "The octonions", Bull. Amer. Math. Soc., 39 (2): 145–205, arXiv:math/0105155, doi:10.1090/S0273-0979-01-00934-X, S2CID 586512

Projective plane (English Wikipedia)

ams.org (Global: 434th place; English: 249th place)

mathscinet.ams.org

archive.org (Global: 6th place; English: 6th place)

arxiv.org (Global: 49th place; English: 31st place)

books.google.com (Global: 3rd place; English: 3rd place)

doi.org (Global: 2nd place; English: 2nd place)

jstor.org (Global: 23rd place; English: 15th place)