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        <description>I'm going to be creating material for a course on the second half of Abstract Algebra. It will assume that students know the basic definitions and ideas about groups, especially automorphisms. Obviously I don't have a class, so no one will be using this any time soon. But if anyone wants to take problems from me that would be great.</description>
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Problem

Let  be the set . Please show

	*  that  is a group under addition. We will denote this group .
	*  and that  is abelian
	*  that  is a group under multiplication. We will denote this group as .
	*   

----------

Remarks

	*  There are more properties, I will add them later. I'm going to add all the properties of a field.</description>
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Problem

Let  be any set, and let  be the set of permutations on . Please show that  is a group under function composition.

----------

Remarks

	*  Make remarks with a list.

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        <description>====== When Do Two Simple Shifts Span The Sameset ======
==== Problem ====
Consider the sets $H_{12}$ and $H_{15}$ of simple shift permutations on alphabets with 12 and 15 letters respectively.
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