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    Understanding Sylow Subgroups of S4: The Logic Behind Grouping Elements

    I'm reading some notes concerning Sylow subgroups of S4: Since #S4 = 24 = 3 . 2^3 from Sylow's Theorems we know there are either 1 or 4 Sylow 3-subgroups and either 1 or 3 Sylow 2-subgroups. The question I have regards how we narrow this down: My notes argue that since S4 has 9 elements...
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