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- Q5184103 subject Q8409147.
- Q5184103 abstract "In mathematics, the Cremona–Richmond configuration is a configuration of 15 lines and 15 points, having 3 points on each line and 3 lines through each point, and containing no triangles. It was studied by Cremona (1877) and Richmond (1900). It is a generalized quadrangle with parameters (2,2). Its Levi graph is the Tutte–Coxeter graph.".
- Q5184103 thumbnail Cremona-Richmond_configuration.svg?width=300.
- Q5184103 wikiPageExternalLink books?id=FoYlSQAACAAJ.
- Q5184103 wikiPageExternalLink purl?PPN600494829_0002.
- Q5184103 wikiPageExternalLink purl?PPN600494829_0031.
- Q5184103 wikiPageExternalLink philtrans03162110.
- Q5184103 wikiPageExternalLink 2up.
- Q5184103 wikiPageExternalLink 2up.
- Q5184103 wikiPageExternalLink 00770.pdf.
- Q5184103 wikiPageExternalLink 00938.pdf.
- Q5184103 wikiPageWikiLink Q1193201.
- Q5184103 wikiPageWikiLink Q1389320.
- Q5184103 wikiPageWikiLink Q1389846.
- Q5184103 wikiPageWikiLink Q1866689.
- Q5184103 wikiPageWikiLink Q2754558.
- Q5184103 wikiPageWikiLink Q3115542.
- Q5184103 wikiPageWikiLink Q3505260.
- Q5184103 wikiPageWikiLink Q3630548.
- Q5184103 wikiPageWikiLink Q465654.
- Q5184103 wikiPageWikiLink Q5282042.
- Q5184103 wikiPageWikiLink Q5592049.
- Q5184103 wikiPageWikiLink Q6535569.
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- Q5184103 wikiPageWikiLink Q7431763.
- Q5184103 wikiPageWikiLink Q782566.
- Q5184103 wikiPageWikiLink Q8409147.
- Q5184103 wikiPageWikiLink Q849512.
- Q5184103 comment "In mathematics, the Cremona–Richmond configuration is a configuration of 15 lines and 15 points, having 3 points on each line and 3 lines through each point, and containing no triangles. It was studied by Cremona (1877) and Richmond (1900). It is a generalized quadrangle with parameters (2,2). Its Levi graph is the Tutte–Coxeter graph.".
- Q5184103 label "Cremona–Richmond configuration".
- Q5184103 depiction Cremona-Richmond_configuration.svg.