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In algebra, which is a broad division of mathematics, abstract algebra is a common name for the sub-area that studies algebraic structures in their own right.

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This course is a continuation of Abstract Algebra I: we will revisit structures like groups, rings, and fields as well as mappings like homomorphisms and isomorphisms.

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Abstract algebra helps to represent problems rather than their result, as this theory adopts an inductive approach of study leading from examples to the general theory.