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mesel
  • Member for 10 years, 9 months
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Finite simple groups all of whose Sylow subgroups of odd order are cyclic
Thank you very much for your answer. If I understand correctly, the answer is $PSL(2,2^n)$ , $PSL(2,p)$ , $Sz(2,2^n)$ and $J_1$where their Sylow $2$-subgroups are elementer abelian, dihedral, Suzuki 2-group and elementer abelian, respectivly.
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A prime number determined by its congruence relation?
@user7212389: Dear idt, your answer is not true since you do not understand the question even if I ıty to say what i mean step by step you reject to understand.
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A prime number determined by its congruence relation?
I am begging you, can you please delete?
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A prime number determined by its congruence relation?
@user7212389: Can you please delete your answer ?
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A prime number determined by its congruence relation?
By saying that $p_i$ is $i$'th prime, is it not clear that $p_1=2,p_2=3,p_3=5 ...$.
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