MATH 418 Topology

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The MATH 418 Topology course enhances the foundation of modern mathematicians. This course includes a definition of a topology, gelatinization, closed sets, base, and subbases of a topology, normal space, compact topological spaces, regular spaces, product spaces, function spaces, separation axioms, and continuous mapping. The purpose of this course is to provide candidates with advanced mathematical expertise. Topology is a basic topic within applied mathematics. MATH 418 Topology course mainly focuses on critical thinking skills to evaluate and apply solutions to complex problems. After completion of the course, candidates will be able to define the basis of topology, apply homeomorphism, explore properties of connectedness and compactness, derive a topology from a metric, and describe Hausdorff spaces.

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