The reading was not all that long and pretty straight forward. The most difficult part was understanding the different equivalence classes for modules and following their work on how to get there. The classes make after looking at it a while though.
The neatest part of the material was that modulos are reflexive, transitive, and symmetric, which is interesting. At just a glance it would not seem so. I still do not understand why they are useful though to be honest. The book said something about a division algorithm that we will study later. I suppose I will just have to wait. I just know how to prove that they are equivalent.
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