Please, help I don't understand why they got that answer for this problem. My solution is in comment
for this calculation: (3,8,7)(1,7,9)(3,11,5,6,8,10)(3,7,8) I got (1,8,11,5,6,3,9)(7,10) whose order is 14. I don't know how to get their answer.
Oh, I got their answer but my question on it is : is not that \(\sigma * \tau * (\sigma)^- \) must be go this way: Calculate \(\tau * (\sigma^-)\) first, then times to \(\sigma \) in the front? How can we break \(\tau\) function into 2 pieces and calculate as they do??
i kinda forget, but you do read from right to left i think
If I break it to parts like that, I get exactly what they get. But if I do step \(\tau *\sigma^-\) then \(\sigma *\tau*\sigma^-\) I get another answer like what I post in the first comment. They should be the same, right?
i guess if you do it in the right order composition is not commutative
No, the disjoint cycles are commutative.
And each of them is disjoint.
i am not sure what you mean you are composing them it is not the case that \(\sigma \tau=\tau \sigma\)
I will scan and post my calculating. Please, check then. :)
ok
@satellite73 I am sorry. I carelessly calculated. Now, I got the same answer with them. Hihihi. Thanks for being patient.
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