The conjugacy class ranks of $M_{24}$
$M_{24}$ is the largest Mathieu sporadic simple group of order $244 823 040 = 2^{10} {cdot} 3^3 {cdot} 5 {cdot} 7 {cdot} 11 {cdot} 23$ and contains all the other Mathieu sporadic simple groups as subgroups. The object in this paper is to study the ranks of $M_{24}$ with respect to the conjugacy clas...
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Format: | Article |
Language: | English |
Published: |
University of Isfahan
2017-12-01
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Series: | International Journal of Group Theory |
Subjects: | |
Online Access: | http://ijgt.ui.ac.ir/article_21477_6cfa78b3346ee6b6396dfb71e724aa80.pdf |
Summary: | $M_{24}$ is the largest Mathieu sporadic simple group of order $244 823 040 = 2^{10} {cdot} 3^3 {cdot} 5 {cdot} 7 {cdot} 11 {cdot} 23$ and contains all the other Mathieu sporadic simple groups as subgroups. The object in this paper is to study the ranks of $M_{24}$ with respect to the conjugacy classes of all its nonidentity elements. |
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ISSN: | 2251-7650 2251-7669 |