| Version 6 |
Version 5 |
| \PMlinkescapeword{group} |
\PMlinkescapeword{group} |
| \PMlinkescapeword{algebra} |
\PMlinkescapeword{algebra} |
| \PMlinkescapeword{simple} |
\PMlinkescapeword{simple} |
| \PMlinkescapeword{finite} |
\PMlinkescapeword{finite} |
| \PMlinkescapeword{solvable} |
\PMlinkescapeword{solvable} |
| The Janko groups denoted by $J_1, J_2, J_3$, and $J_4$ belong to the finite simple sporadic groups. |
The Janko groups denoted by $J_1, J_2, J_3$, and $J_4$ belong to the finite simple sporadic groups. |
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In 1972, \PMlinkescapetext{Z}. Janko published an article in the Journal of algebra (pp. 465-511) about "nonsolvable groups all of whose 2-local subgroups are solvable".
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In 1972, \PMlinkescapetext{Z}. Janko published an article in the journal of algebra (pp. 465-511) about "nonsolvable groups all of whose 2-local subgroups are solvable".
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