Desargues's theorem (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Desargues's theorem" in English language version.

refsWebsite

Global rank English rank

6^th place

451^st place

277^th place

3^rd place

2^nd place

26^th place

20^th place

ams.org

According to (Dembowski 1968, pg. 159, footnote 1), Hessenberg's original proof is not complete; he disregarded the possibility that some additional incidences could occur in the Desargues configuration. A complete proof is provided by Cronheim 1953. Dembowski, Peter (1968), Finite Geometries, Springer Verlag, ISBN 978-3-540-61786-0 Cronheim, Arno (1953), "A proof of Hessenberg's theorem", Proceedings of the American Mathematical Society, 4 (2): 219–221, doi:10.2307/2031794, JSTOR 2031794, MR 0053531
Coxeter 1969, p. 238, section 14.3 Coxeter, Harold Scott MacDonald (1969), Introduction to Geometry (2nd ed.), Wiley, ISBN 978-0-471-50458-0, MR 0123930

Smith (1959, p. 307) Smith, David Eugene (1959), A Source Book in Mathematics, Dover, ISBN 0-486-64690-4
Katz (1998, p. 461) Katz, Victor J. (1998), A History of Mathematics:An Introduction (2nd ed.), Reading, Mass.: Addison Wesley Longman, ISBN 0-321-01618-1

According to (Dembowski 1968, pg. 159, footnote 1), Hessenberg's original proof is not complete; he disregarded the possibility that some additional incidences could occur in the Desargues configuration. A complete proof is provided by Cronheim 1953. Dembowski, Peter (1968), Finite Geometries, Springer Verlag, ISBN 978-3-540-61786-0 Cronheim, Arno (1953), "A proof of Hessenberg's theorem", Proceedings of the American Mathematical Society, 4 (2): 219–221, doi:10.2307/2031794, JSTOR 2031794, MR 0053531

According to (Dembowski 1968, pg. 159, footnote 1), Hessenberg's original proof is not complete; he disregarded the possibility that some additional incidences could occur in the Desargues configuration. A complete proof is provided by Cronheim 1953. Dembowski, Peter (1968), Finite Geometries, Springer Verlag, ISBN 978-3-540-61786-0 Cronheim, Arno (1953), "A proof of Hessenberg's theorem", Proceedings of the American Mathematical Society, 4 (2): 219–221, doi:10.2307/2031794, JSTOR 2031794, MR 0053531

According to (Dembowski 1968, pg. 159, footnote 1), Hessenberg's original proof is not complete; he disregarded the possibility that some additional incidences could occur in the Desargues configuration. A complete proof is provided by Cronheim 1953. Dembowski, Peter (1968), Finite Geometries, Springer Verlag, ISBN 978-3-540-61786-0 Cronheim, Arno (1953), "A proof of Hessenberg's theorem", Proceedings of the American Mathematical Society, 4 (2): 219–221, doi:10.2307/2031794, JSTOR 2031794, MR 0053531