Abstract algebra is a branch of mathematics that studies algebraic structures. Abstract algebra is the foundation of algebraic structure theory, which studies the properties common to all types of algebraic structures. The basic goal of abstract algebra is to formalize the properties and relationships in algebraic structures, and to study them in a general setting by using characteristic properties; it also develops methods for dealing with arbitrary structures, particularly for defining the structures rigorously and for finding and applying axioms for them. For example, groups are defined in abstract algebra as an algebraic structure subject to an operation of multiplication that satisfies certain axioms. The theory involves not just the five examples encountered originally (groups of permutations, finite sets, integers, and polynomials) but an unlimited number of others whose existence can be proved.
If you love the math of numbers and are interested in learning math, this introduction might be appealing to you. Welcome, number lovers! The math of numbers is not a full-fledged branch of mathematics; rather, it is simply a piece or component of algebra. Nonetheless, it deals with functions that are mathematical models of real-world entities.
michael artin abstract algebra pdf
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