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A sporadic group is one of the 26 exceptional groups found in the classification of finite simple groups. All the other finite simple groups form 18 infinite families numbered by q - power of prime number and n - natural number. Sporadic groups attach attention due to their sporadic/exceptional nature - similar to exceptional Lie groups. The first sporadic groups were found by Mathieu in 1860s. The last sporadic group J4 was discovered in 1975 by Janko.

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Where can I find a table of the exponents of the sporadic groups?

I couldn't find an online table of exponents for sporadic groups, so I used GAP to produce one: $$ \begin{align*} \mathbf{Group}&&\mathbf{Exponent}&&\mathbf{Factorization}\\ M_{11}&&1320&&2^3\cdot3\cd …
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