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- Q2207122 subject Q7029099.
- Q2207122 abstract "In mathematical group theory, a 3-transposition group is a group generated by a conjugacy class of involutions, called the 3-transpositions, such that the product of any two involutions from the conjugacy class has order at most 3. They were first studied by Bernd Fischer (1964, 1970, 1971) who discovered the three Fischer groups as examples of 3-transposition groups.".
- Q2207122 wikiPageExternalLink books?id=W03vAAAAMAAJ.
- Q2207122 wikiPageExternalLink ebook.jsf?bid=CBO9780511759413.
- Q2207122 wikiPageExternalLink displayAbstract?fromPage=online&aid=2089284&fileId=S030500410006299X.
- Q2207122 wikiPageExternalLink 10.1007%2FBF01404633.
- Q2207122 wikiPageExternalLink 00927878308822979.
- Q2207122 wikiPageWikiLink Q131476.
- Q2207122 wikiPageWikiLink Q212130.
- Q2207122 wikiPageWikiLink Q3010804.
- Q2207122 wikiPageWikiLink Q3117683.
- Q2207122 wikiPageWikiLink Q32229.
- Q2207122 wikiPageWikiLink Q5011015.
- Q2207122 wikiPageWikiLink Q589491.
- Q2207122 wikiPageWikiLink Q6918890.
- Q2207122 wikiPageWikiLink Q7029099.
- Q2207122 wikiPageWikiLink Q83478.
- Q2207122 wikiPageWikiLink Q835614.
- Q2207122 wikiPageWikiLink Q846862.
- Q2207122 wikiPageWikiLink Q847858.
- Q2207122 wikiPageWikiLink Q874429.
- Q2207122 wikiPageWikiLink Q912887.
- Q2207122 comment "In mathematical group theory, a 3-transposition group is a group generated by a conjugacy class of involutions, called the 3-transpositions, such that the product of any two involutions from the conjugacy class has order at most 3. They were first studied by Bernd Fischer (1964, 1970, 1971) who discovered the three Fischer groups as examples of 3-transposition groups.".
- Q2207122 label "3-transposition group".