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- Hall–Janko_group abstract "In mathematics, the Hall–Janko group HJ, is a finite simple sporadic group of order 604800. It is also called the second Janko group J2, or the Hall-Janko-Wales group, since it was predicted by Janko (1969) as one of two new groups with an involution centralizer of the form 21+4A5 (the other is the Janko group J3) and constructed by Hall and Wales (1968) as a rank 3 permutation group on 100 points.J2 is the only one of the 4 Janko groups that is a section of the Monster group; it is thus part of what Robert Griess calls the Happy Family. Since it is also found in the Conway group Co1, it is therefore part of the second generation of the Happy Family.".
- Hall–Janko_group wikiPageID "10796860".
- Hall–Janko_group wikiPageRevisionID "583199604".
- Hall–Janko_group authorlink "Marshall Hall".
- Hall–Janko_group last "Hall".
- Hall–Janko_group last "Wales".
- Hall–Janko_group year "1968".
- Hall–Janko_group subject Category:Sporadic_groups.
- Hall–Janko_group comment "In mathematics, the Hall–Janko group HJ, is a finite simple sporadic group of order 604800.".
- Hall–Janko_group label "Hall–Janko group".
- Hall–Janko_group sameAs Hall%E2%80%93Janko_group.
- Hall–Janko_group sameAs Q5643249.
- Hall–Janko_group sameAs Q5643249.
- Hall–Janko_group wasDerivedFrom Hall–Janko_group?oldid=583199604.