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Topics include Riemann integration, sequences and collection of features, uniform convergence, power collection, Taylor collection. Optional subjects might include the Reimann-Stieltjes integration, Weierstrass Approximation Theorem and the Arzela-Ascoli Theorem, metric spaces, multi-variable calculus. Topics embody the topology of the actual line, sequences and series, limits, restrict suprema and infima, continuity, and differentiation. Basic notions in topology that can be used in other disciplines in mathematics. Topics embrace topological spaces, open units, basis for a topology, steady features, seperation axioms, compactness, connectedness, product areas, quotient spaces. Introduction to the essential ideas and applications of stochastic processes.

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