- #1
blahblah8724
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Help! For p prime I need to show that
[itex] C_{p^2} \ncong C_p \times C_p [/itex]
where [itex] C_p [/itex] is the cyclic group of order p.
But I've realized I don't actually understand how a group with single elements can be isomorphic to a group with ordered pairs!
Any hints to get me started?
[itex] C_{p^2} \ncong C_p \times C_p [/itex]
where [itex] C_p [/itex] is the cyclic group of order p.
But I've realized I don't actually understand how a group with single elements can be isomorphic to a group with ordered pairs!
Any hints to get me started?