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- Mathieu_group_M23 abstract "In mathematics, the Mathieu group M23, introduced by Mathieu (1861, 1873), is a 4-fold transitive permutation group on 23 objects of order27 · 32 · 5 · 7 · 11 · 23 (= 10200960).".
- Mathieu_group_M23 wikiPageExternalLink books?id=38fEMl2-Fp8C.
- Mathieu_group_M23 wikiPageExternalLink books?id=McMgAAAAMAAJ.
- Mathieu_group_M23 wikiPageExternalLink books?id=TPPkAAAAIAAJ.
- Mathieu_group_M23 wikiPageExternalLink books?id=ggqxuG31B3cC.
- Mathieu_group_M23 wikiPageExternalLink books?id=upYwZ6cQumoC.
- Mathieu_group_M23 wikiPageExternalLink M23.
- Mathieu_group_M23 wikiPageExternalLink 978-1-4612-0731-3.
- Mathieu_group_M23 wikiPageExternalLink jgth.2000.008.
- Mathieu_group_M23 wikiPageExternalLink f249.
- Mathieu_group_M23 wikiPageExternalLink afficher_notice.php?id=JMPA_1873_2_18_A2_0.
- Mathieu_group_M23 wikiPageExternalLink mathieu.pdf.
- Mathieu_group_M23 wikiPageID "15200701".
- Mathieu_group_M23 wikiPageRevisionID "577568117".
- Mathieu_group_M23 authorlink "Émile Léonard Mathieu".
- Mathieu_group_M23 hasPhotoCollection Mathieu_group_M23.
- Mathieu_group_M23 last "Mathieu".
- Mathieu_group_M23 year "1861".
- Mathieu_group_M23 year "1873".
- Mathieu_group_M23 subject Category:Sporadic_groups.
- Mathieu_group_M23 comment "In mathematics, the Mathieu group M23, introduced by Mathieu (1861, 1873), is a 4-fold transitive permutation group on 23 objects of order27 · 32 · 5 · 7 · 11 · 23 (= 10200960).".
- Mathieu_group_M23 label "Mathieu group M23".
- Mathieu_group_M23 sameAs m.0k2ltbf.
- Mathieu_group_M23 sameAs Q6787237.
- Mathieu_group_M23 sameAs Q6787237.
- Mathieu_group_M23 wasDerivedFrom Mathieu_group_M23?oldid=577568117.
- Mathieu_group_M23 isPrimaryTopicOf Mathieu_group_M23.