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From Chapter 2, “Groups”:
“A group is a set with a law of composition that is associative, has an identity element, and has inverses for all its elements. The most elementary example is the set of integers under addition. But the real power of group theory emerges when we study symmetries of geometric figures…”
Artin then immediately shows the dihedral group of a square—typing algebra to visual action. Meta Note: This article targets the search query
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