Part I: What was the most difficult part of the material for you?
The proof for Cayley's Theorem had me really confused. I don't really understand what A(G) really is and it is hard to follow the proof without understanding that notation. It seems like such an abstract proof, so I hope I can understand it in class.
Part II: Write something reflective about the reading.
From working on the review for the exam and looking at all the different groups and isomorphisms from rings, it doesn't surprise me that we can relate groups and rings with isomorphism and that groups can be linked to the permutations. I really don't know how anyone was genius enough to come up with all this stuff!
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