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Questions about the branch of algebra that deals with groups.

7 votes
2 answers
354 views

Prime divisors of the order of an automorphism group

Let $G$ be an unsolvable group of order $(p+1)t$, where $t\mid (p-1)/2$. Is it true that $p$ does not divide $|Aut(G)|$?
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  • 224
2 votes
1 answer
617 views

A group 2-transitive

We know all 2-transitive simple groups by Dixon's book (Permutation groups). Now let $G$ be finite simple group $2$-transitive and $p(p^{2}-1)/2$ divides order $G$ and also $\pi (G)\subseteq \pi (p(p …
R K's user avatar
  • 224
-1 votes
1 answer
440 views

Order of normalizer Sylow 5-subgroup in Suzuki group

It known the Suzuki group $Sz(q)$, where $q=2^{2n+1}$ is of order $q^2(q^{2}+1)(q-1)$. By $2^{2}$ $=-1$ mod $5$, then $2^{2n}$ $=(-1)^{n}$ mod $5$. So $q=2^{2n+1}$ $=2(-1)^{n}$ mod $5$ and so $q^{2}+1 …
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  • 224